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module Issue1422 where
open import Common.Level public using (Level ; lzero ; lsuc) renaming (_⊔_ to _l⊔_)
open import Common.Equality public
-- # Relations
relation : ∀ {ℓ} ℓ' → Set ℓ → Set (lsuc ℓ' l⊔ ℓ)
relation ℓ' α = α → α → Set ℓ'
reflexive : ∀ {ℓ ℓ'} {α : Set ℓ} → relation ℓ' α → Set (ℓ l⊔ ℓ')
reflexive _R_ = ∀ {x} → x R x
antisymmetric : ∀ {ℓ ℓ'} {α : Set ℓ} → relation ℓ' α → Set (ℓ l⊔ ℓ')
antisymmetric _R_ = ∀ {x y} → x R y → y R x → x ≡ y
_⇉_ : ∀ {ℓ₁ ℓ₁' ℓ₂ ℓ₂'} {α : Set ℓ₁} {β : Set ℓ₂} (_R₁_ : relation ℓ₁' α) (_R₂_ : relation ℓ₂' β) → relation (ℓ₁ l⊔ ℓ₁' l⊔ ℓ₂') (α → β)
(_R₁_ ⇉ _R₂_) f g = ∀ {x y} → x R₁ y → f x R₂ g y
proper : ∀ {ℓ ℓ'} {α : Set ℓ} (_R_ : relation ℓ' α) → α → Set ℓ'
proper _R_ x = x R x
-- # Dom
record Dom {ℓ} ℓ' (D : Set ℓ) : Set (lsuc ℓ l⊔ lsuc ℓ') where
field
⟦_⟧ : D → Set ℓ'
open Dom {{...}} public
-- # Partial Order
record PartialOrder {ℓ} ℓ' (α : Set ℓ) : Set (ℓ l⊔ lsuc ℓ') where
infix 4 _⊑_
field
_⊑_ : relation ℓ' α
⊑-reflexivity : reflexive _⊑_
⊑-antisymmetry : antisymmetric _⊑_
open PartialOrder {{...}} public
monotonic : ∀ {ℓ₁ ℓ₁' ℓ₂ ℓ₂'} {α : Set ℓ₁} {{αPO : PartialOrder ℓ₁' α}} {β : Set ℓ₂} {{βPO : PartialOrder ℓ₂' β}} → (α → β) → Set (ℓ₁ l⊔ ℓ₁' l⊔ ℓ₂')
monotonic = proper (_⊑_ ⇉ _⊑_)
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------------------------------------------------------------------------------
-- Distributive laws base
------------------------------------------------------------------------------
{-# OPTIONS --exact-split #-}
{-# OPTIONS --no-sized-types #-}
{-# OPTIONS --no-universe-polymorphism #-}
{-# OPTIONS --without-K #-}
module DistributiveLaws.Base where
infixl 7 _·_
------------------------------------------------------------------------------
-- First-order logic with equality.
--
-- NB. This is an equational theory, so we do not import the logical
-- constants.
open import Common.FOL.FOL-Eq public using ( _≡_ ; D ; refl ; subst ; sym )
-- Distributive laws axioms
postulate
_·_ : D → D → D -- The binary operation.
leftDistributive : ∀ x y z → x · (y · z) ≡ (x · y) · (x · z)
rightDistributive : ∀ x y z → (x · y) · z ≡ (x · z) · (y · z)
{-# ATP axioms leftDistributive rightDistributive #-}
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open import Nat
open import Prelude
open import List
open import contexts
open import core
module completeness where
-- any hole is new to a complete expression
e-complete-hnn : ∀{e u} → e ecomplete → hole-name-new e u
e-complete-hnn (ECFix cmp) = HNNFix (e-complete-hnn cmp)
e-complete-hnn ECVar = HNNVar
e-complete-hnn (ECAp cmp1 cmp2) = HNNAp (e-complete-hnn cmp1) (e-complete-hnn cmp2)
e-complete-hnn ECUnit = HNNUnit
e-complete-hnn (ECPair cmp cmp₁) = HNNPair (e-complete-hnn cmp) (e-complete-hnn cmp₁)
e-complete-hnn (ECFst cmp) = HNNFst (e-complete-hnn cmp)
e-complete-hnn (ECSnd cmp) = HNNSnd (e-complete-hnn cmp)
e-complete-hnn (ECCtor cmp) = HNNCtor (e-complete-hnn cmp)
e-complete-hnn (ECCase cmp h) = HNNCase (e-complete-hnn cmp) λ i<∥rules∥ → e-complete-hnn (h i<∥rules∥)
e-complete-hnn (ECAsrt cmp1 cmp2) = HNNAsrt (e-complete-hnn cmp1) (e-complete-hnn cmp2)
{- TODO : probably delete
e-hnn-complete : ∀{e} → (∀{u} → hole-name-new e u) → e ecomplete
e-hnn-complete hnn∀ = {!!}
-}
-- a complete expression is holes-disjoint to all expressions
e-complete-disjoint : ∀{e1 e2} → e1 ecomplete → holes-disjoint e1 e2
e-complete-disjoint (ECFix cmp) = HDFix (e-complete-disjoint cmp)
e-complete-disjoint ECVar = HDVar
e-complete-disjoint (ECAp cmp1 cmp2) = HDAp (e-complete-disjoint cmp1) (e-complete-disjoint cmp2)
e-complete-disjoint ECUnit = HDUnit
e-complete-disjoint (ECPair cmp cmp₁) = HDPair (e-complete-disjoint cmp) (e-complete-disjoint cmp₁)
e-complete-disjoint (ECFst cmp) = HDFst (e-complete-disjoint cmp)
e-complete-disjoint (ECSnd cmp) = HDSnd (e-complete-disjoint cmp)
e-complete-disjoint (ECCtor cmp) = HDCtor (e-complete-disjoint cmp)
e-complete-disjoint (ECCase cmp h) = HDCase (e-complete-disjoint cmp) λ i<∥rules∥ → e-complete-disjoint (h i<∥rules∥)
e-complete-disjoint (ECAsrt cmp1 cmp2) = HDAsrt (e-complete-disjoint cmp1) (e-complete-disjoint cmp2)
-- TODO a holes-disjoint-sym check - very involved but arguably pretty important
-- TODO we should generalize this, to a theorem that says that if a hole name is new in
-- e, then it is new in r and k
{- TODO}
-- if e evals to r, and e is complete, then r is complete
eval-completeness : ∀{Δ Σ' Γ E e r τ k} →
E env-complete →
Δ , Σ' , Γ ⊢ E →
Δ , Σ' , Γ ⊢ e :: τ →
E ⊢ e ⇒ r ⊣ k →
e ecomplete →
r rcomplete
eval-completeness Ecmp Γ⊢E (TALam _ _) EFun (ECLam ecmp) = RCLam Ecmp ecmp
eval-completeness Ecmp Γ⊢E (TAFix _ _ _) EFix (ECFix ecmp) = RCFix Ecmp ecmp
eval-completeness (ENVC Ecmp) Γ⊢E (TAVar _) (EVar h) ECVar = Ecmp h
eval-completeness Ecmp Γ⊢E (TAApp _ ta-f ta-arg) (EApp {Ef = Ef} {x} {r2 = r2} CF∞ eval-f eval-arg eval-ef) (ECAp cmp-f cmp-arg)
with eval-completeness Ecmp Γ⊢E ta-f eval-f cmp-f | preservation Γ⊢E ta-f eval-f
... | RCLam (ENVC Efcmp) efcmp | TALam Γ'⊢Ef (TALam _ ta-ef)
= eval-completeness (ENVC env-cmp) (EnvInd Γ'⊢Ef (preservation Γ⊢E ta-arg eval-arg)) ta-ef eval-ef efcmp
where
env-cmp : ∀{x' rx'} → (x' , rx') ∈ (Ef ,, (x , r2)) → rx' rcomplete
env-cmp {x'} {rx'} h with ctx-split {Γ = Ef} h
env-cmp {x'} {rx'} h | Inl (_ , x'∈Ef) = Efcmp x'∈Ef
env-cmp {x'} {rx'} h | Inr (_ , rx'==r2) rewrite rx'==r2 =
eval-completeness Ecmp Γ⊢E ta-arg eval-arg cmp-arg
eval-completeness Ecmp Γ⊢E (TAApp _ ta-f ta-arg) (EAppFix {Ef = Ef} {f} {x} {ef} {r2 = r2} CF∞ h eval-f eval-arg eval-ef) (ECAp cmp-f cmp-arg)
rewrite h with eval-completeness Ecmp Γ⊢E ta-f eval-f cmp-f | preservation Γ⊢E ta-f eval-f
... | RCFix (ENVC Efcmp) efcmp | TAFix Γ'⊢Ef (TAFix _ _ ta-ef) =
eval-completeness (ENVC new-Ef+-cmp) new-ctxcons ta-ef eval-ef efcmp
where
new-ctxcons =
EnvInd (EnvInd Γ'⊢Ef (preservation Γ⊢E ta-f eval-f)) (preservation Γ⊢E ta-arg eval-arg)
new-Ef-cmp : ∀{x' rx'} → (x' , rx') ∈ (Ef ,, (f , [ Ef ]fix f ⦇·λ x => ef ·⦈)) → rx' rcomplete
new-Ef-cmp {x'} {rx'} h with ctx-split {Γ = Ef} h
new-Ef-cmp {x'} {rx'} h | Inl (_ , x'∈Ef) = Efcmp x'∈Ef
new-Ef-cmp {x'} {rx'} h | Inr (_ , rx'==r2) rewrite rx'==r2 = RCFix (ENVC Efcmp) efcmp
new-Ef+-cmp : ∀{x' rx'} → (x' , rx') ∈ (Ef ,, (f , [ Ef ]fix f ⦇·λ x => ef ·⦈) ,, (x , r2)) → rx' rcomplete
new-Ef+-cmp {x'} {rx'} h with ctx-split {Γ = Ef ,, (f , [ Ef ]fix f ⦇·λ x => ef ·⦈)} h
new-Ef+-cmp {x'} {rx'} h | Inl (_ , x'∈Ef+) = new-Ef-cmp x'∈Ef+
new-Ef+-cmp {x'} {rx'} h | Inr (_ , rx'==r2) rewrite rx'==r2 =
eval-completeness Ecmp Γ⊢E ta-arg eval-arg cmp-arg
eval-completeness Ecmp Γ⊢E (TAApp _ ta1 ta2) (EAppUnfinished eval1 _ _ eval2) (ECAp ecmp1 ecmp2) =
RCAp (eval-completeness Ecmp Γ⊢E ta1 eval1 ecmp1) (eval-completeness Ecmp Γ⊢E ta2 eval2 ecmp2)
eval-completeness Ecmp Γ⊢E (TATpl ∥es∥==∥τs∥ _ tas) (ETuple ∥es∥==∥rs∥ ∥es∥==∥ks∥ evals) (ECTpl cmps) =
RCTpl λ {i} rs[i] →
let
_ , es[i] = ∥l1∥==∥l2∥→l1[i]→l2[i] (! ∥es∥==∥rs∥) rs[i]
_ , ks[i] = ∥l1∥==∥l2∥→l1[i]→l2[i] ∥es∥==∥ks∥ es[i]
_ , τs[i] = ∥l1∥==∥l2∥→l1[i]→l2[i] ∥es∥==∥τs∥ es[i]
in
eval-completeness Ecmp Γ⊢E (tas es[i] τs[i]) (evals es[i] rs[i] ks[i]) (cmps es[i])
eval-completeness Ecmp Γ⊢E (TAGet ∥rs⊫=∥τs∥ i<∥τs∥ ta) (EGet _ i<∥rs∥ eval) (ECGet ecmp)
with eval-completeness Ecmp Γ⊢E ta eval ecmp
... | RCTpl h = h i<∥rs∥
eval-completeness Ecmp Γ⊢E (TAGet _ i<∥τs∥ ta) (EGetUnfinished eval _) (ECGet ecmp) =
RCGet (eval-completeness Ecmp Γ⊢E ta eval ecmp)
eval-completeness Ecmp Γ⊢E (TACtor _ _ ta) (ECtor eval) (ECCtor ecmp) =
RCCtor (eval-completeness Ecmp Γ⊢E ta eval ecmp)
eval-completeness {Σ' = Σ'} (ENVC Ecmp) Γ⊢E (TACase d∈Σ'1 ta h1 h2) (EMatch {E = E} {xc = xc} {r' = r'} CF∞ form eval eval-ec) (ECCase ecmp rules-cmp)
with h2 form
... | _ , _ , _ , _ , c∈cctx1 , ta-ec
with preservation Γ⊢E ta eval
... | TACtor {cctx = cctx} d∈Σ' c∈cctx ta-r'
rewrite ctxunicity {Γ = π1 Σ'} d∈Σ'1 d∈Σ' | ctxunicity {Γ = cctx} c∈cctx1 c∈cctx =
eval-completeness (ENVC new-E-cmp) (EnvInd Γ⊢E ta-r') ta-ec eval-ec (rules-cmp form)
where
new-E-cmp : ∀{x' rx'} → (x' , rx') ∈ (E ,, (xc , r')) → rx' rcomplete
new-E-cmp {x'} {rx'} x'∈E+ with ctx-split {Γ = E} x'∈E+
... | Inl (_ , x'∈E) = Ecmp x'∈E
... | Inr (_ , rx'==r') rewrite rx'==r'
with eval-completeness (ENVC Ecmp) Γ⊢E ta eval ecmp
... | RCCtor r'cmp = r'cmp
eval-completeness Ecmp Γ⊢E (TACase _ ta _ _) (EMatchUnfinished eval _) (ECCase ecmp rulescmp) =
RCCase Ecmp (eval-completeness Ecmp Γ⊢E ta eval ecmp) rulescmp
eval-completeness Ecmp Γ⊢E (TAHole _) EHole ()
eval-completeness Ecmp Γ⊢E (TAPF _) EPF (ECPF pf-cmp) = RCPF pf-cmp
eval-completeness Ecmp Γ⊢E (TAAsrt _ _ _) (EAsrt _ _ _) (ECAsrt _ _) = RCTpl (λ ())
-}
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{-# OPTIONS --without-K --safe #-}
module Experiment.FingerTree.Common where
open import Level renaming (zero to lzero ; suc to lsuc)
open import Algebra
open import Data.Product
open import Function.Core
open import Function.Endomorphism.Propositional
open import Data.Nat hiding (_⊔_)
import Data.Nat.Properties as ℕₚ
foldr-to-foldMap : ∀ {a b e} {F : Set a → Set a} →
(∀ {A : Set a} {B : Set b} → (A → B → B) → B → F A → B) →
∀ {A : Set a} (M : Monoid b e) → (A → Monoid.Carrier M) → F A → Monoid.Carrier M
foldr-to-foldMap foldr M f xs = foldr (λ x m → Monoid._∙_ M (f x) m) (Monoid.ε M) xs
foldMap-to-foldr : ∀ {a b} {F : Set a → Set a} →
(∀ {A : Set a} (M : Monoid b b) → (A → Monoid.Carrier M) → F A → Monoid.Carrier M) →
∀ {A : Set a} {B : Set b} → (A → B → B) → B → F A → B
foldMap-to-foldr foldMap {B = B} f e xs = foldMap (∘-id-monoid B) f xs e
dual : ∀ {c e} → Monoid c e → Monoid c e
dual m = record
{ Carrier = Carrier
; _≈_ = _≈_
; _∙_ = flip _∙_
; ε = ε
; isMonoid = record
{ isSemigroup = record
{ isMagma = record
{ isEquivalence = isEquivalence
; ∙-cong = λ x≈y u≈v → ∙-cong u≈v x≈y
}
; assoc = λ x y z → sym $ assoc z y x
}
; identity = identityʳ , identityˡ
}
}
where open Monoid m
foldMap-to-foldl : ∀ {a b} {F : Set a → Set a} →
(∀ {A : Set a} (M : Monoid b b) → (A → Monoid.Carrier M) → F A → Monoid.Carrier M) →
∀ {A : Set a} {B : Set b} → (B → A → B) → B → F A → B
foldMap-to-foldl foldMap {B = B} f e xs = foldMap (dual (∘-id-monoid B)) (flip f) xs e
record RawFoldable {a} (F : Set a → Set a) : Set (lsuc a) where
field
foldMap : ∀ {A : Set a} (M : Monoid a a) → (A → Monoid.Carrier M) → F A → Monoid.Carrier M
fold : (M : Monoid a a) → F (Monoid.Carrier M) → Monoid.Carrier M
fold M = foldMap M id
foldr : ∀ {A B : Set a} → (A → B → B) → B → F A → B
foldr {A} {B} f e xs = foldMap (∘-id-monoid B) f xs e
foldl : ∀ {A B : Set a} → (B → A → B) → B → F A → B
foldl {A} {B} f e xs = foldMap (dual (∘-id-monoid B)) (flip f) xs e
fromFoldr : ∀ {a} {F : Set a → Set a} →
(∀ {A B : Set a} → (A → B → B) → B → F A → B) → RawFoldable {a} F
fromFoldr foldr = record
{ foldMap = foldr-to-foldMap foldr
}
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-- Andreas, 2017-06-16, issue #2604:
-- Symbolic anchors in generated HTML.
module Issue2604 where
test1 : Set₁ -- Symbolic anchor
test1 = bla
where
bla = Set -- Position anchor
test2 : Set₁ -- Symbolic anchor
test2 = bla
where
bla = Set -- Position anchor
test3 : Set₁ -- Symbolic anchor
test3 = bla
module M where
bla = Set -- Symbolic anchor
module NamedModule where
test4 : Set₁ -- Symbolic anchor
test4 = M.bla
module _ where
test5 : Set₁ -- Position anchor
test5 = M.bla
-- Testing whether # in anchors confuses the browsers.
-- Not Firefox 54.0, at least (Andreas, 2017-06-20).
-- However, the Nu Html Checker complains (someone else, later).
# : Set₁
# = Set
#a : Set₁
#a = #
b# : Set₁
b# = #a
## : Set₁
## = b#
-- The href attribute values #A and #%41 are (correctly?) treated as
-- pointers to the same destination by Firefox 54.0. To point to %41
-- one should use #%2541.
A : Set₁
A = Set
%41 : Set₁
%41 = A
-- Ampersands may need to be encoded in some way. The blaze-html
-- library takes care of encoding id attribute values, and we manually
-- replace ampersands with %26 in the fragment parts of href attribute
-- values.
& : Set₁
& = Set
< : Set₁
< = &
-- Test of fixity declarations. The id attribute value for the
-- operator in the fixity declaration should be unique.
infix 0 _%42∀_
_%42∀_ : Set₁
_%42∀_ = Set
-- The following two variants of the character Ö should result in
-- distinct links.
Ö : Set₁
Ö = Set
Ö : Set₁
Ö = Ö
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{-# OPTIONS --without-K --rewriting #-}
open import lib.Basics
open import lib.NConnected
open import lib.types.Bool
open import lib.types.FunctionSeq
open import lib.types.Pointed
open import lib.types.Suspension.Core
open import lib.types.TLevel
module lib.types.Suspension.Iterated where
Susp^ : ∀ {i} (n : ℕ) → Type i → Type i
Susp^ O X = X
Susp^ (S n) X = Susp (Susp^ n X)
Susp^-pt : ∀ {i} (n : ℕ) (A : Ptd i) → Susp^ n (de⊙ A)
Susp^-pt O A = pt A
Susp^-pt (S n) A = north
⊙Susp^ : ∀ {i} (n : ℕ) → Ptd i → Ptd i
⊙Susp^ n X = ptd (Susp^ n (de⊙ X)) (Susp^-pt n X)
abstract
Susp^-conn : ∀ {i} (n : ℕ) {A : Type i} {m : ℕ₋₂}
{{_ : is-connected m A}} → is-connected (⟨ n ⟩₋₂ +2+ m) (Susp^ n A)
Susp^-conn O = ⟨⟩
Susp^-conn (S n) = Susp-conn (Susp^-conn n)
⊙Susp^-conn' : ∀ {i} (n : ℕ) {A : Type i}
{{_ : is-connected 0 A}} → is-connected ⟨ n ⟩ (Susp^ n A)
⊙Susp^-conn' O = ⟨⟩
⊙Susp^-conn' (S n) = Susp-conn (⊙Susp^-conn' n)
Susp^-fmap : ∀ {i j} (n : ℕ) {A : Type i} {B : Type j}
→ (A → B) → Susp^ n A → Susp^ n B
Susp^-fmap O f = f
Susp^-fmap (S n) f = Susp-fmap (Susp^-fmap n f)
⊙Susp^-fmap-pt : ∀ {i j} (n : ℕ) {X : Ptd i} {Y : Ptd j}
(f : X ⊙→ Y)
→ Susp^-fmap n (fst f) (pt (⊙Susp^ n X)) == pt (⊙Susp^ n Y)
⊙Susp^-fmap-pt O f = snd f
⊙Susp^-fmap-pt (S n) f = idp
⊙Susp^-fmap : ∀ {i j} (n : ℕ) {X : Ptd i} {Y : Ptd j}
→ X ⊙→ Y → ⊙Susp^ n X ⊙→ ⊙Susp^ n Y
⊙Susp^-fmap n f = Susp^-fmap n (fst f) , ⊙Susp^-fmap-pt n f
Susp^-fmap-idf : ∀ {i} (n : ℕ) (A : Type i)
→ Susp^-fmap n (idf A) == idf (Susp^ n A)
Susp^-fmap-idf O A = idp
Susp^-fmap-idf (S n) A = ↯ $
Susp-fmap (Susp^-fmap n (idf A))
=⟪ ap Susp-fmap (Susp^-fmap-idf n A) ⟫
Susp-fmap (idf _)
=⟪ λ= (Susp-fmap-idf _) ⟫
idf (Susp^ (S n) A) ∎∎
transport-Susp^ : ∀ {i} {A B : Type i} (n : ℕ) (p : A == B)
→ transport (Susp^ n) p == Susp^-fmap n (coe p)
transport-Susp^ n idp = ! (Susp^-fmap-idf n _)
⊙Susp^-fmap-idf : ∀ {i} (n : ℕ) (X : Ptd i)
→ ⊙Susp^-fmap n (⊙idf X) ◃⊙idf =⊙∘ ⊙idf-seq
⊙Susp^-fmap-idf O X = =⊙∘-in idp
⊙Susp^-fmap-idf (S n) X =
⊙Susp^-fmap (S n) (⊙idf X) ◃⊙idf
=⊙∘₁⟨ ap ⊙Susp-fmap (Susp^-fmap-idf n (de⊙ X)) ⟩
⊙Susp-fmap (idf _) ◃⊙idf
=⊙∘⟨ ⊙Susp-fmap-idf (Susp^ n (de⊙ X)) ⟩
⊙idf-seq ∎⊙∘
⊙transport-⊙Susp^ : ∀ {i} {X Y : Ptd i} (n : ℕ) (p : X == Y)
→ ⊙transport (⊙Susp^ n) p == ⊙Susp^-fmap n (⊙coe p)
⊙transport-⊙Susp^ n p@idp = ! (=⊙∘-out (⊙Susp^-fmap-idf n _))
Susp^-fmap-cst : ∀ {i j} (n : ℕ) {A : Type i} {Y : Ptd j}
→ Susp^-fmap n {A = A} (λ _ → pt Y) == (λ _ → pt (⊙Susp^ n Y))
Susp^-fmap-cst O = idp
Susp^-fmap-cst (S n) {A} {Y} = ↯ $
Susp-fmap (Susp^-fmap n {A = A} (λ _ → pt Y))
=⟪ ap Susp-fmap (Susp^-fmap-cst n) ⟫
Susp-fmap (λ _ → pt (⊙Susp^ n Y))
=⟪ λ= (Susp-fmap-cst (pt (⊙Susp^ n Y))) ⟫
(λ _ → north) ∎∎
⊙Susp^-fmap-cst : ∀ {i j} (n : ℕ) {X : Ptd i} {Y : Ptd j}
→ ⊙Susp^-fmap n (⊙cst {X = X} {Y = Y}) == ⊙cst
⊙Susp^-fmap-cst O = idp
⊙Susp^-fmap-cst (S n) = ap ⊙Susp-fmap (Susp^-fmap-cst n) ∙ ⊙Susp-fmap-cst
Susp^-fmap-∘ : ∀ {i j k} (n : ℕ) {A : Type i} {B : Type j} {C : Type k}
(g : B → C) (f : A → B)
→ Susp^-fmap n (g ∘ f) == Susp^-fmap n g ∘ Susp^-fmap n f
Susp^-fmap-∘ O g f = idp
Susp^-fmap-∘ (S n) g f =
Susp-fmap (Susp^-fmap n (g ∘ f))
=⟨ ap Susp-fmap (Susp^-fmap-∘ n g f) ⟩
Susp-fmap (Susp^-fmap n g ∘ Susp^-fmap n f)
=⟨ λ= (Susp-fmap-∘ (Susp^-fmap n g) (Susp^-fmap n f)) ⟩
Susp^-fmap (S n) g ∘ Susp^-fmap (S n) f =∎
⊙Susp^-fmap-∘ : ∀ {i j k} (n : ℕ) {X : Ptd i} {Y : Ptd j} {Z : Ptd k}
(g : Y ⊙→ Z) (f : X ⊙→ Y)
→ ⊙Susp^-fmap n (g ⊙∘ f) == ⊙Susp^-fmap n g ⊙∘ ⊙Susp^-fmap n f
⊙Susp^-fmap-∘ O g f = idp
⊙Susp^-fmap-∘ (S n) g f =
ap ⊙Susp-fmap (Susp^-fmap-∘ n (fst g) (fst f))
∙ ⊙Susp-fmap-∘ (Susp^-fmap n (fst g)) (Susp^-fmap n (fst f))
⊙Susp^-fmap-seq : ∀ {i} (n : ℕ) {X : Ptd i} {Y : Ptd i}
→ X ⊙–→ Y
→ ⊙Susp^ n X ⊙–→ ⊙Susp^ n Y
⊙Susp^-fmap-seq n ⊙idf-seq = ⊙idf-seq
⊙Susp^-fmap-seq n (f ◃⊙∘ fs) = ⊙Susp^-fmap n f ◃⊙∘ ⊙Susp^-fmap-seq n fs
⊙Susp^-fmap-seq-∘ : ∀ {i} (n : ℕ) {X : Ptd i} {Y : Ptd i} (fs : X ⊙–→ Y)
→ ⊙Susp^-fmap n (⊙compose fs) ◃⊙idf =⊙∘ ⊙Susp^-fmap-seq n fs
⊙Susp^-fmap-seq-∘ n ⊙idf-seq = ⊙Susp^-fmap-idf n _
⊙Susp^-fmap-seq-∘ n (f ◃⊙∘ fs) = =⊙∘-in $
⊙Susp^-fmap n (f ⊙∘ ⊙compose fs)
=⟨ ⊙Susp^-fmap-∘ n f (⊙compose fs) ⟩
⊙Susp^-fmap n f ⊙∘ ⊙Susp^-fmap n (⊙compose fs)
=⟨ ap (⊙Susp^-fmap n f ⊙∘_) (=⊙∘-out (⊙Susp^-fmap-seq-∘ n fs)) ⟩
⊙Susp^-fmap n f ⊙∘ ⊙compose (⊙Susp^-fmap-seq n fs) =∎
⊙Susp^-fmap-seq-=⊙∘ : ∀ {i} (n : ℕ) {X : Ptd i} {Y : Ptd i} {fs gs : X ⊙–→ Y}
→ fs =⊙∘ gs
→ ⊙Susp^-fmap-seq n fs =⊙∘ ⊙Susp^-fmap-seq n gs
⊙Susp^-fmap-seq-=⊙∘ n {fs = fs} {gs = gs} p =
⊙Susp^-fmap-seq n fs
=⊙∘⟨ !⊙∘ $ ⊙Susp^-fmap-seq-∘ n fs ⟩
⊙Susp^-fmap n (⊙compose fs) ◃⊙idf
=⊙∘₁⟨ ap (⊙Susp^-fmap n) (=⊙∘-out p) ⟩
⊙Susp^-fmap n (⊙compose gs) ◃⊙idf
=⊙∘⟨ ⊙Susp^-fmap-seq-∘ n gs ⟩
⊙Susp^-fmap-seq n gs ∎⊙∘
⊙Sphere : (n : ℕ) → Ptd₀
⊙Sphere n = ⊙Susp^ n ⊙Bool
Sphere : (n : ℕ) → Type₀
Sphere n = de⊙ (⊙Sphere n)
abstract
instance
Sphere-conn : ∀ (n : ℕ) → is-connected ⟨ n ⟩₋₁ (Sphere n)
Sphere-conn 0 = inhab-conn true
Sphere-conn (S n) = Susp-conn (Sphere-conn n)
-- favonia: [S¹] has its own elim rules in Circle.agda.
⊙S⁰ = ⊙Sphere 0
⊙S¹ = ⊙Sphere 1
⊙S² = ⊙Sphere 2
⊙S³ = ⊙Sphere 3
S⁰ = Sphere 0
S¹ = Sphere 1
S² = Sphere 2
S³ = Sphere 3
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-- agda -c -isrc -i/usr/share/agda-stdlib/ src/Main.agda
module Main where
open import IO
open import Function
open import Coinduction
open import Data.String using (String; toList; fromList)
open import Example
-- main = interact $ unline . reverse . lines
main = run (♯ getContents >>= ♯_ ∘ eachline ( fromList ∘ rev ∘ toList) ) where
open import Data.Maybe
open import Data.Product
open import Data.List using ([]; _∷_; [_])
open import Data.Colist using (Colist; []; _∷_)
open import Data.String using (Costring; _++_)
open import Data.Unit using (⊤; tt)
open import Category.Monad.Partiality
takeLine : Costring → Maybe (String × ∞ Costring) ⊥
takeLine [] = now nothing -- EOF
takeLine xs = go "" xs where
go : String → Costring → Maybe (String × ∞ Costring) ⊥
go acc [] = now (just (acc , ♯ []))
go acc (x ∷ xs) with fromList [ x ]
go acc (_ ∷ xs) | "\n" = now (just (acc , xs))
go acc (_ ∷ xs) | last = later (♯ go (acc ++ last) (♭ xs))
takeLine' : Costring → (String × Costring) ⊥
takeLine' xs = go "" xs where
go : String → Costring → (String × Costring) ⊥
go acc [] = now (acc , [])
go acc (x ∷ xs) with fromList [ x ]
go acc (x ∷ xs) | "\n" = now (acc , (♭ xs))
go acc (x ∷ xs) | last = later (♯ go (acc ++ last) (♭ xs))
eachline : (String → String) → Costring → IO ⊤
eachline f = go ∘ takeLine where
go : Maybe (String × ∞ Costring) ⊥ → IO ⊤
go (now nothing) = return tt
go (now (just (line , xs))) = ♯ putStrLn (f line) >> ♯ go (takeLine (♭ xs))
go (later x) = ♯ return tt >> ♯ go (♭ x)
eachline' : (String → String) → Costring → IO ⊤
eachline' f = go ∘ takeLine' where
go : (String × Costring) ⊥ → IO ⊤
go (now (line , xs)) = ♯ putStrLn (f line) >> ♯ go (takeLine' xs)
go (later x) = ♯ return tt >> ♯ go (♭ x)
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{- Formal verification of authenticated append-only skiplists in Agda, version 1.0.
Copyright (c) 2020 Oracle and/or its affiliates.
Licensed under the Universal Permissive License v 1.0 as shown at https://opensource.oracle.com/licenses/upl
-}
open import Data.Empty
open import Data.Fin.Properties using (toℕ<n; toℕ-injective)
open import Data.Product
open import Data.Sum
open import Data.Nat
open import Data.Nat.Divisibility
open import Data.Nat.Properties
open import Data.Nat.Induction
open import Data.List renaming (map to List-map)
open import Data.List.Relation.Unary.Any
open import Data.List.Relation.Unary.All
import Relation.Binary.PropositionalEquality as Eq
open import Relation.Binary.Definitions
open Eq using (_≡_; refl; trans; sym; cong; cong-app; subst)
open Eq.≡-Reasoning using (begin_; _≡⟨⟩_; _∎)
open import Relation.Binary.PropositionalEquality renaming ( [_] to Reveal[_])
open import Relation.Binary.PropositionalEquality
open import Relation.Binary.HeterogeneousEquality
using (_≅_; ≅-to-≡; ≡-to-≅; _≇_)
renaming (cong to ≅-cong; refl to ≅-refl; cong₂ to ≅-cong₂)
open import Relation.Nullary
open import Relation.Binary.Core
open import Relation.Nullary.Negation using (contradiction; contraposition)
import Relation.Nullary using (¬_)
open import Function
-- This module defines the hop relation used by the original AAOSL due to Maniatis
-- and Baker, and proves various properties needed to establish it as a valid
-- DepRel, so that we can instantiate the asbtract model with it to demonstrate that
-- it is an instance of the class of AAOSLs for which we prove our properties.
module AAOSL.Hops where
open import AAOSL.Lemmas
open import Data.Nat.Even
-- The level of an index is 0 for index 0,
-- otherwise, it is one plus the number of times
-- that two divides said index.
--
-- lvlOf must be marked terminating because in one branch
-- we make recursive call on the quotient of the argument, which
-- is not obviously smaller than that argument
-- This is justified by proving that lvlOf is equal to lvlOfWF,
-- which uses well-founded recursion
{-# TERMINATING #-}
lvlOf : ℕ → ℕ
lvlOf 0 = 0
lvlOf (suc n) with even? (suc n)
...| no _ = 1
...| yes e = suc (lvlOf (quotient e))
-- level of an index with well-founded recursion
lvlOfWFHelp : (n : ℕ) → Acc _<_ n → ℕ
lvlOfWFHelp 0 p = 0
lvlOfWFHelp (suc n) (acc rs) with even? (suc n)
... | no _ = 1
... | yes (divides q eq) = suc (lvlOfWFHelp q (rs q (1+n=m*2⇒m<1+n q n eq)))
lvlOfWF : ℕ → ℕ
lvlOfWF n = lvlOfWFHelp n (<-wellFounded n)
-- When looking at an index in the form 2^k * d, the level of
-- said index is more easily defined.
lvlOf' : ∀{n} → Pow2 n → ℕ
lvlOf' zero = zero
lvlOf' (pos l _ _ _) = suc l
-------------------------------------------
-- Properties of lvlOf, lvlOfWF, and lvlOf'
lvlOf≡lvlOfWFHelp : (n : ℕ) (p : Acc _<_ n) → lvlOf n ≡ lvlOfWFHelp n p
lvlOf≡lvlOfWFHelp 0 p = refl
lvlOf≡lvlOfWFHelp (suc n) (acc rs) with even? (suc n)
... | no _ = refl
... | yes (divides q eq) =
cong suc (lvlOf≡lvlOfWFHelp q (rs q (1+n=m*2⇒m<1+n q n eq)))
lvlOf≡lvlOfWF : (n : ℕ) → lvlOf n ≡ lvlOfWF n
lvlOf≡lvlOfWF n = lvlOf≡lvlOfWFHelp n (<-wellFounded n)
lvlOf≡lvlOf' : ∀ n → lvlOf n ≡ lvlOf' (to n)
lvlOf≡lvlOf' n rewrite lvlOf≡lvlOfWF n = go n (<-wellFounded n)
where
go : (n : ℕ) (p : Acc _<_ n) → lvlOfWFHelp n p ≡ lvlOf' (to n)
go 0 p = refl
go (suc n) (acc rs) with even? (suc n)
... | no _ = refl
... | yes (divides q eq) with go q (rs q (1+n=m*2⇒m<1+n q n eq))
... | ih with to q
... | pos l d odd prf = cong suc ih
lvl≥2-even : ∀ {n} → 2 ≤ lvlOf n → Even n
lvl≥2-even {suc n} x
with 2 ∣? (suc n)
...| yes prf = prf
...| no prf = ⊥-elim ((≤⇒≯ x) (s≤s (s≤s z≤n)))
lvlOfodd≡1 : ∀ n → Odd n → lvlOf n ≡ 1
lvlOfodd≡1 0 nodd = ⊥-elim (nodd (divides zero refl))
lvlOfodd≡1 (suc n) nodd
with even? (suc n)
...| yes prf = ⊥-elim (nodd prf)
...| no prf = refl
-- We eventually need to 'undo' a level
lvlOf-undo : ∀{j}(e : Even (suc j)) → suc (lvlOf (quotient e)) ≡ lvlOf (suc j)
lvlOf-undo {j} e with even? (suc j)
...| no abs = ⊥-elim (abs e)
...| yes prf rewrite even-irrelevant e prf = refl
∣-cmp : ∀{t u n} → (suc t * u) ∣ n → (d : suc t ∣ n) → u ∣ (quotient d)
∣-cmp {t} {u} {n} (divides q1 e1) (divides q2 e2)
rewrite sym (*-assoc q1 (suc t) u)
| *-comm q1 (suc t)
| *-comm q2 (suc t)
| *-assoc (suc t) q1 u
= divides q1 (*-cancelˡ-≡ t (trans (sym e2) e1))
∣-0< : ∀{n t} → 0 < n → (d : suc t ∣ n) → 0 < quotient d
∣-0< hip (divides zero e) = ⊥-elim (<⇒≢ hip (sym e))
∣-0< hip (divides (suc q) e) = s≤s z≤n
lvlOf-mono : ∀{n} k → 0 < n → 2 ^ k ∣ n → k ≤ lvlOf n
lvlOf-mono zero hip prf = z≤n
lvlOf-mono {suc n} (suc k) hip prf
with even? (suc n)
...| no abs = ⊥-elim (abs (divides (quotient prf * (2 ^ k))
(trans (_∣_.equality prf)
(trans (cong ((quotient prf) *_) (sym (*-comm (2 ^ k) 2)))
(sym (*-assoc (quotient prf) (2 ^ k) 2))))))
...| yes prf' = s≤s (lvlOf-mono {quotient prf'} k (∣-0< hip prf') (∣-cmp prf prf'))
-- This property can be strenghtened to < if we ever need.
lvlOf'-mono : ∀{k} d → 0 < d → k ≤ lvlOf' (to (2 ^ k * d))
lvlOf'-mono {k} d 0<d
with to d
...| pos {d} kk dd odd eq
with (2 ^ (k + kk)) * dd ≟ (2 ^ k) * d
...| no xx = ⊥-elim (xx ( trans (cong (_* dd) (^-distribˡ-+-* 2 k kk))
(trans (*-assoc (2 ^ k) (2 ^ kk) dd)
(cong (λ x → (2 ^ k) * x) (sym eq)))))
...| yes xx
with to-reduce {(2 ^ k) * d} {k + kk} {dd} (sym xx) odd
...| xx1 = ≤-trans (≮⇒≥ (m+n≮m k kk))
(≤-trans (n≤1+n (k + kk)) -- TODO-1: easy to strengthen to <; omit this step
(≤-reflexive (sym (cong lvlOf' xx1))))
-- And a progress property about levels:
-- These will be much easier to reason about in terms of lvlOf'
-- as we can see in lvlOf-correct.
lvlOf-correct : ∀{l j} → l < lvlOf j → 2 ^ l ≤ j
lvlOf-correct {l} {j} prf
rewrite lvlOf≡lvlOf' j
with to j
...| zero = ⊥-elim (1+n≢0 (n≤0⇒n≡0 prf))
...| pos l' d odd refl = 2^kd-mono (≤-unstep2 prf) (0<odd odd)
-- lvlOf-prog states that if we have not reached 0, we landed somewhere
-- where we can hop again at the same level.
lvlOf-prog : ∀{l j} → 0 < j ∸ 2 ^ l → l < lvlOf j → l < lvlOf (j ∸ 2 ^ l)
lvlOf-prog {l} {j} hip l<lvl
rewrite lvlOf≡lvlOf' j | lvlOf≡lvlOf' (j ∸ 2 ^ l)
with to j
...| zero = ⊥-elim (1+n≰n (≤-trans l<lvl z≤n))
...| pos l₁ d₁ o₁ refl
rewrite 2^ld-2l l₁ l d₁ (≤-unstep2 l<lvl)
with l ≟ l₁
...| no l≢l₁ rewrite to-2^kd l (odd-2^kd-1 (l₁ ∸ l) d₁
(0<m-n (≤∧≢⇒< (≤-unstep2 l<lvl) l≢l₁))
(0<odd o₁))
= ≤-refl
...| yes refl rewrite n∸n≡0 l₁ | +-comm d₁ 0
with odd∸1-even o₁
...| divides q prf rewrite prf
| sym (*-assoc (2 ^ l₁) q 2)
| a*b*2-lemma (2 ^ l₁) q
= lvlOf'-mono {suc l₁} q (1≤m*n⇒0<n {m = 2 ^ suc l₁} hip)
lvlOf-no-overshoot : ∀ j l → suc l < lvlOf j → 0 < j ∸ 2 ^ l
lvlOf-no-overshoot j l hip
rewrite lvlOf≡lvlOf' j with to j
...| zero = ⊥-elim (1+n≰n (≤-trans (s≤s z≤n) hip))
...| pos k d o refl = 0<m-n {2 ^ k * d} {2 ^ l}
(<-≤-trans (2^-mono (≤-unstep2 hip))
(2^kd-mono {k} {k} ≤-refl (0<odd o)))
---------------------------
-- The AAOSL Structure --
---------------------------
-------------------------------
-- Hops
-- Encoding our hops into a relation. A value of type 'H l j i'
-- witnesses the existence of a hop from j to i at level l.
data H : ℕ → ℕ → ℕ → Set where
hz : ∀ x → H 0 (suc x) x
hs : ∀ {l x y z}
→ H l x y
→ H l y z
→ suc l < lvlOf x
→ H (suc l) x z
-----------------------------
-- Hop's universal properties
-- The universal property comes for free
h-univ : ∀{l j i} → H l j i → i < j
h-univ (hz x) = s≤s ≤-refl
h-univ (hs h h₁ _) = <-trans (h-univ h₁) (h-univ h)
-- It is easy to prove there are no hops from zero
h-from0-⊥ : ∀{l i} → H l 0 i → ⊥
h-from0-⊥ (hs h h₁ _) = h-from0-⊥ h
-- And it is easy to prove that i is a distance of 2 ^ l away
-- from j.
h-univ₂ : ∀{l i j} → H l j i → i ≡ j ∸ 2 ^ l
h-univ₂ (hz x) = refl
h-univ₂ (hs {l = l} {j} h₀ h₁ _)
rewrite h-univ₂ h₀
| h-univ₂ h₁
| +-comm (2 ^ l) 0
| sym (∸-+-assoc j (2 ^ l) (2 ^ l))
= refl
-- and vice versa.
h-univ₁ : ∀{l i j} → H l j i → j ≡ i + 2 ^ l
h-univ₁ (hz x) = sym (+-comm x 1)
h-univ₁ (hs {l = l} {z = i} h₀ h₁ _)
rewrite h-univ₁ h₀
| h-univ₁ h₁
| +-comm (2 ^ l) 0
= +-assoc i (2 ^ l) (2 ^ l)
--------------
-- H and lvlOf
-- A value of type H says something about the levels of their indices
h-lvl-src : ∀{l j i} → H l j i → l < lvlOf j
h-lvl-src (hz x) with even? (suc x)
...| no _ = s≤s z≤n
...| yes _ = s≤s z≤n
h-lvl-src (hs h₀ h₁ prf) = prf
h-lvl-tgt : ∀{l j i} → 0 < i → H l j i → l < lvlOf i
h-lvl-tgt prf h rewrite h-univ₂ h = lvlOf-prog prf (h-lvl-src h)
h-lvl-inj : ∀{l₁ l₂ j i} (h₁ : H l₁ j i)(h₂ : H l₂ j i) → l₁ ≡ l₂
h-lvl-inj {i = i} h₁ h₂
= 2^-injective (+-cancelˡ-≡ i (trans (sym (h-univ₁ h₁)) (h-univ₁ h₂)))
-- TODO-1: document reasons for this pragma and justify it
{-# TERMINATING #-}
h-lvl-half : ∀{l j i y l₁} → H l j y → H l y i → H l₁ j i → lvlOf y ≡ suc l
h-lvl-half w₀ w₁ (hz n) = ⊥-elim (1+n≰n (≤-<-trans (h-univ w₁) (h-univ w₀)))
h-lvl-half {l}{j}{i}{y} w₀ w₁ (hs {l = l₁} {y = y₁} sh₀ sh₁ x)
-- TODO-2: factor out a lemma to prove l₁ ≡ l and y₁ ≡ y (already exists?)
with l₁ ≟ l
...| no imp
with j ≟ i + (2 ^ l₁) + (2 ^ l₁) | j ≟ i + (2 ^ l) + (2 ^ l)
...| no imp1 | _ rewrite h-univ₁ sh₁ = ⊥-elim (imp1 (h-univ₁ sh₀))
...| yes _ | no imp1 rewrite h-univ₁ w₁ = ⊥-elim (imp1 (h-univ₁ w₀))
...| yes j₁ | yes j₂
with trans (sym j₂) j₁
...| xx5 rewrite +-assoc i (2 ^ l) (2 ^ l)
| +-assoc i (2 ^ l₁) (2 ^ l₁)
with +-cancelˡ-≡ i xx5
...| xx6 rewrite sym (+-identityʳ (2 ^ l))
| sym (+-identityʳ (2 ^ l₁))
| +-assoc (2 ^ l) 0 ((2 ^ l) + 0)
| +-assoc (2 ^ l₁) 0 ((2 ^ l₁) + 0)
| *-comm 2 (2 ^ l)
| *-comm 2 (2 ^ l₁)
= ⊥-elim (imp (sym (2^-injective {l} {l₁} (
sym (*2-injective (2 ^ l) (2 ^ l₁) xx6)))))
h-lvl-half {l = l}{j = j}{i = i}{y = y} w₀ w₁ (hs {l = l₁} {y = y₁} sh₀ sh₁ x)
| yes xx1 rewrite xx1
with y₁ ≟ y
...| no imp = ⊥-elim (imp (+-cancelʳ-≡ y₁ y (trans (sym (h-univ₁ sh₀)) (h-univ₁ w₀))))
...| yes y₁≡y rewrite y₁≡y
with w₀
...| hs {l = l-1} ssh₀ ssh₁ xx rewrite sym xx1
= h-lvl-half sh₀ sh₁ (hs sh₀ sh₁ x)
...| hz y = lvlOfodd≡1 y (even-suc-odd y (lvl≥2-even {suc y} x))
-- If a hop goes over an index, then the level of this index is strictly
-- less than the level of the hop. The '≤' is there because
-- l starts at zero.
--
-- For example, lvlOf 4 ≡ 3; the only hops that can go over 4 are
-- those with l of 3 or higher. In fact, there is one at l ≡ 2
-- from 4 to 0: H 2 4 0
h-lvl-mid : ∀{l j i} → (k : ℕ) → H l j i → i < k → k < j → lvlOf k ≤ l
h-lvl-mid k (hz x) i<k k<j = ⊥-elim (n≮n k (<-≤-trans k<j i<k))
h-lvl-mid {j = j} k (hs {l = l₀}{y = y} w₀ w₁ x) i<k k<j
with <-cmp k y
...| tri< k<y k≢y k≯y = ≤-step (h-lvl-mid k w₁ i<k k<y)
...| tri> k≮y k≢y k>y = ≤-step (h-lvl-mid k w₀ k>y k<j)
...| tri≈ k≮y k≡y k≯y rewrite k≡y = ≤-reflexive (h-lvl-half w₀ w₁ (hs {l = l₀}{y = y} w₀ w₁ x))
h-lvl-≤₁ : ∀{l₁ l₂ j i₁ i₂}
→ (h : H l₁ j i₁)(v : H l₂ j i₂)
→ i₂ < i₁
→ l₁ < l₂
h-lvl-≤₁ {l₁} {l₂} {j} {i₁} {i₂} h v i₂<i₁ =
let h-univ = h-univ₁ h
v-univ = h-univ₁ v
eqj = trans (sym v-univ) h-univ
in log-mono l₁ l₂ (n+p≡m+q∧n<m⇒q<p i₂<i₁ eqj)
h-lvl-≤₂ : ∀{l₁ l₂ j₁ j₂ i}
→ (h : H l₁ j₁ i)(v : H l₂ j₂ i)
→ j₁ < j₂
→ l₁ < l₂
h-lvl-≤₂ {l₁} {l₂} {j₁} {j₂} {i} h v j₂<j₁ =
let h-univ = h-univ₁ h
v-univ = h-univ₁ v
in log-mono l₁ l₂ (+-cancelˡ-< i (subst (i + (2 ^ l₁) <_) v-univ (subst (_< j₂) h-univ j₂<j₁)))
------------------------------
-- Correctness and Irrelevance
h-correct : ∀ j l → l < lvlOf j → H l j (j ∸ 2 ^ l)
h-correct (suc j) zero prf = hz j
h-correct (suc j) (suc l) prf
with h-correct (suc j) l
...| ind with 2 ∣? (suc j)
...| no _ = ⊥-elim (ss≰1 prf)
...| yes e with ind (≤-unstep prf)
...| res₀
with h-correct (suc j ∸ 2 ^ l) l
(lvlOf-prog {l} {suc j}
(lvlOf-no-overshoot (suc j) l (subst (suc l <_ ) (lvlOf-undo e) prf))
(subst (l <_) (lvlOf-undo e) (≤-unstep prf)))
...| res₁
rewrite +-comm (2 ^ l) 0
| ∸-+-assoc (suc j) (2 ^ l) (2 ^ l)
= hs res₀ res₁ (subst (suc l <_) (lvlOf-undo e) prf)
h-irrelevant : ∀{l i j}
→ (h₁ : H l j i)
→ (h₂ : H l j i)
→ h₁ ≡ h₂
h-irrelevant (hz x) (hz .x) = refl
h-irrelevant (hs {y = y} h₁ h₃ x) (hs {y = z} h₂ h₄ x₁)
rewrite ≤-irrelevant x x₁
with y ≟ z
...| no abs = ⊥-elim (abs (trans (h-univ₂ h₁) (sym (h-univ₂ h₂))))
...| yes refl = cong₂ (λ P Q → hs P Q x₁) (h-irrelevant h₁ h₂) (h-irrelevant h₃ h₄)
-------------------------------------------------------------------
-- The non-overlapping property is stated in terms
-- of subhops. The idea is that a hop is either separate
-- from another one, or is entirely contained within the larger one.
--
-- Entirely contained comes from _⊆Hop_
data _⊆Hop_ : ∀{l₁ i₁ j₁ l₂ i₂ j₂}
→ H l₁ j₁ i₁
→ H l₂ j₂ i₂
→ Set where
here : ∀{l i j}(h : H l j i) → h ⊆Hop h
left : ∀{l₁ i₁ j₁ l₂ i₂ w j₂ }
→ (h : H l₁ j₁ i₁)
→ (w₀ : H l₂ j₂ w)
→ (w₁ : H l₂ w i₂)
→ (p : suc l₂ < lvlOf j₂)
→ h ⊆Hop w₀
→ h ⊆Hop (hs w₀ w₁ p)
right : ∀{l₁ i₁ j₁ l₂ i₂ w j₂}
→ (h : H l₁ j₁ i₁)
→ (w₀ : H l₂ j₂ w)
→ (w₁ : H l₂ w i₂)
→ (p : suc l₂ < lvlOf j₂)
→ h ⊆Hop w₁
→ h ⊆Hop (hs w₀ w₁ p)
⊆Hop-refl : ∀{l₁ l₂ j i}
→ (h₁ : H l₁ j i)
→ (h₂ : H l₂ j i)
→ h₁ ⊆Hop h₂
⊆Hop-refl h₁ h₂ with h-lvl-inj h₁ h₂
...| refl rewrite h-irrelevant h₁ h₂ = here h₂
⊆Hop-univ : ∀{l₁ i₁ j₁ l₂ i₂ j₂}
→ (h1 : H l₁ j₁ i₁)
→ (h2 : H l₂ j₂ i₂)
→ h1 ⊆Hop h2
→ i₂ ≤ i₁ × j₁ ≤ j₂ × l₁ ≤ l₂
⊆Hop-univ h1 .h1 (here .h1) = ≤-refl , ≤-refl , ≤-refl
⊆Hop-univ h1 (hs w₀ w₁ p) (left h1 w₀ w₁ q hip)
with ⊆Hop-univ h1 w₀ hip
...| a , b , c = (≤-trans (<⇒≤ (h-univ w₁)) a) , b , ≤-step c
⊆Hop-univ h1 (hs w₀ w₁ p) (right h1 w₀ w₁ q hip)
with ⊆Hop-univ h1 w₁ hip
...| a , b , c = a , ≤-trans b (<⇒≤ (h-univ w₀)) , ≤-step c
⊆Hop-univ₁ : ∀{l₁ i₁ j₁ l₂ i₂ j₂}
→ (h1 : H l₁ j₁ i₁)
→ (h2 : H l₂ j₂ i₂)
→ h1 ⊆Hop h2
→ i₂ ≤ i₁
⊆Hop-univ₁ h1 h2 h1h2 = proj₁ (⊆Hop-univ h1 h2 h1h2)
⊆Hop-src-≤ : ∀{l₁ i₁ j₁ l₂ i₂ j₂}
→ (h1 : H l₁ j₁ i₁)
→ (h2 : H l₂ j₂ i₂)
→ h1 ⊆Hop h2
→ j₁ ≤ j₂
⊆Hop-src-≤ h1 h2 h1h2 = (proj₁ ∘ proj₂) (⊆Hop-univ h1 h2 h1h2)
-- If two hops are not strictly the same, then the level of
-- the smaller hop is strictly smaller than the level of
-- the bigger hop.
--
-- VERY IMPORTANT
⊆Hop-univ-lvl : ∀{l₁ i₁ j₁ l₂ i₂ j₂}
→ (h₁ : H l₁ j₁ i₁)
→ (h₂ : H l₂ j₂ i₂)
→ h₁ ⊆Hop h₂
→ j₁ < j₂
→ l₁ < l₂
⊆Hop-univ-lvl {l₁}{i₁}{j₁}{l₂}{i₂}{j₂} h₁ h₂ h₁⊆Hoph₂ j₁<j₂
= let r₁ : i₂ + (2 ^ l₁) ≤ i₁ + (2 ^ l₁)
r₁ = +-monoˡ-≤ (2 ^ l₁) (proj₁ (⊆Hop-univ h₁ h₂ h₁⊆Hoph₂))
r₂ : i₁ + (2 ^ l₁) < i₂ + (2 ^ l₂)
r₂ = subst₂ _<_ (h-univ₁ h₁) (h-univ₁ h₂) j₁<j₂
in log-mono l₁ l₂ ((+-cancelˡ-< i₂) (≤-<-trans r₁ r₂))
hz-⊆ : ∀{l j i k}
→ (v : H l j i)
→ i ≤ k
→ k < j
→ hz k ⊆Hop v
hz-⊆ (hz x) i<k k<j
rewrite ≤-antisym (≤-unstep2 k<j) i<k = here (hz x)
hz-⊆ {k = k} (hs {y = y} v v₁ x) i<k k<j
with k <? y
...| yes k<y = right (hz k) v v₁ x (hz-⊆ v₁ i<k k<y)
...| no k≮y = left (hz k) v v₁ x (hz-⊆ v (≮⇒≥ k≮y) k<j)
⊆Hop-inj₁ : ∀{l₁ l₂ j i₁ i₂}
→ (h : H l₁ j i₁)(v : H l₂ j i₂)
→ i₂ < i₁
→ h ⊆Hop v
⊆Hop-inj₁ {i₁ = i₁} h (hz x) prf
= ⊥-elim (n≮n i₁ (<-≤-trans (h-univ h) prf))
⊆Hop-inj₁ {l} {j = j} {i₁ = i₁} h (hs {l = l₁} {y = y} v v₁ x) prf
with y ≟ i₁
...| yes refl = left h v v₁ x (⊆Hop-refl h v)
...| no y≢i₁
with h-lvl-≤₁ h (hs v v₁ x) prf
...| sl≤sl₁
with h-univ₂ h | h-univ₂ v
...| prf1 | prf2
= let r : j ∸ (2 ^ l₁) ≤ j ∸ (2 ^ l)
r = ∸-monoʳ-≤ {m = 2 ^ l} {2 ^ l₁} j (^-mono l l₁ (≤-unstep2 sl≤sl₁))
in left h v v₁ x (⊆Hop-inj₁ h v (≤∧≢⇒< (subst₂ _≤_ (sym prf2) (sym prf1) r) y≢i₁))
⊆Hop-inj₂ : ∀{l₁ l₂ j₁ j₂ i}
→ (h : H l₁ j₁ i)(v : H l₂ j₂ i)
→ j₁ < j₂
→ h ⊆Hop v
⊆Hop-inj₂ h (hz x) prf
= ⊥-elim (n≮n _ (<-≤-trans prf (h-univ h)))
⊆Hop-inj₂ {l} {j₁ = j₁} {i = i} h (hs {l = l₁} {y = y} v v₁ x) prf
with y ≟ j₁
...| yes refl = right h v v₁ x (⊆Hop-refl h v₁)
...| no y≢j₁
with h-lvl-≤₂ h (hs v v₁ x) prf
...| sl≤sl₁
with h-univ₁ h | h-univ₁ v₁
...| prf1 | prf2
= let r : i + 2 ^ l ≤ i + 2 ^ l₁
r = +-monoʳ-≤ i (^-mono l l₁ (≤-unstep2 sl≤sl₁))
in right h v v₁ x (⊆Hop-inj₂ h v₁ (≤∧≢⇒< (subst₂ _≤_ (sym prf1) (sym prf2) r) (y≢j₁ ∘ sym)))
⊆Hop-inj₃ : ∀{l₁ l₂ j₁ j₂ i₁ i₂}
→ (h : H l₁ j₁ i₁)(v : H l₂ j₂ i₂)
→ i₁ ≡ i₂ → j₁ ≡ j₂ → h ⊆Hop v
⊆Hop-inj₃ h v refl refl with h-lvl-inj h v
...| refl rewrite h-irrelevant h v = here v
-- This datatype encodes all the possible hop situations. This makes is
-- much easier to structure proofs talking about two hops.
data HopStatus : ∀{l₁ i₁ j₁ l₂ i₂ j₂}
→ H l₁ j₁ i₁
→ H l₂ j₂ i₂
→ Set where
-- Same hop; we carry the proofs explicitly here to be able to control
-- when to perform the rewrites.
Same : ∀{l₁ i₁ j₁ l₂ i₂ j₂}(h₁ : H l₁ j₁ i₁)(h₂ : H l₂ j₂ i₂)
→ i₁ ≡ i₂
→ j₁ ≡ j₂
→ HopStatus h₁ h₂
-- h₂ h₁
-- ⌜⁻⁻⁻⁻⁻⁻⁻⌝ ⌜⁻⁻⁻⁻⁻⁻⁻⌝
-- | | | |
-- i₂ < j₂ ≤ i₁ < j₁
SepL : ∀{l₁ i₁ j₁ l₂ i₂ j₂}(h₁ : H l₁ j₁ i₁)(h₂ : H l₂ j₂ i₂)
→ j₂ ≤ i₁
→ HopStatus h₁ h₂
-- h₁ h₂
-- ⌜⁻⁻⁻⁻⁻⁻⁻⌝ ⌜⁻⁻⁻⁻⁻⁻⁻⌝
-- | | | |
-- i₁ < j₁ ≤ i₂ < j₂
SepR : ∀{l₁ i₁ j₁ l₂ i₂ j₂}(h₁ : H l₁ j₁ i₁)(h₂ : H l₂ j₂ i₂)
→ j₁ ≤ i₂
→ HopStatus h₁ h₂
-- h₂
-- ⌜⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⌝
-- ∣ ∣
-- ∣ h₁ ∣
-- ∣ ⌜⁻⁻⁻⁻⁻⁻⁻⌝ |
-- | | | |
-- i₂ ≤ i₁ ⋯ j₁ ≤ j₂
SubL : ∀{l₁ i₁ j₁ l₂ i₂ j₂}(h₁ : H l₁ j₁ i₁)(h₂ : H l₂ j₂ i₂)
→ i₂ < i₁ ⊎ j₁ < j₂ -- makes sure hops differ!
→ h₁ ⊆Hop h₂
→ HopStatus h₁ h₂
-- h₁
-- ⌜⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⌝
-- ∣ ∣
-- ∣ h₂ ∣
-- ∣ ⌜⁻⁻⁻⁻⁻⁻⁻⌝ |
-- | | | |
-- i₁ ≤ i₂ ⋯ j₂ < j₁
SubR : ∀{l₁ i₁ j₁ l₂ i₂ j₂}(h₁ : H l₁ j₁ i₁)(h₂ : H l₂ j₂ i₂)
→ i₁ < i₂ ⊎ j₂ < j₁ -- makes sure hops differ
→ h₂ ⊆Hop h₁
→ HopStatus h₁ h₂
-- Finally, we can prove our no-overlap property. As it turns out, it is
-- just a special case of general non-overlapping, and therefore, it is
-- defined as such.
mutual
-- Distinguish is used to understand the relation between two arbitrary hops.
-- It is used to perform the induction step on arbitrary hops. Note how
-- 'no-overlap' has a clause that impedes the hops from being equal.
distinguish : ∀{l₁ i₁ j₁ l₂ i₂ j₂}
→ (h₁ : H l₁ j₁ i₁)
→ (h₂ : H l₂ j₂ i₂)
→ HopStatus h₁ h₂
distinguish {l₁} {i₁} {j₁} {l₂} {i₂} {j₂} h1 h2
with <-cmp i₁ i₂
...| tri≈ i₁≮i₂ i₁≡i₂ i₂≮i₁
with <-cmp j₁ j₂
...| tri≈ j₁≮j₂ j₁≡j₂ j₂≮j₁ = Same h1 h2 i₁≡i₂ j₁≡j₂
...| tri< j₁<j₂ j₁≢j₂ j₂≮j₁ rewrite i₁≡i₂ = SubL h1 h2 (inj₂ j₁<j₂) (⊆Hop-inj₂ h1 h2 j₁<j₂)
...| tri> j₁≮j₂ j₁≢j₂ j₂<j₁ rewrite i₁≡i₂ = SubR h1 h2 (inj₂ j₂<j₁) (⊆Hop-inj₂ h2 h1 j₂<j₁)
distinguish {l₁} {i₁} {j₁} {l₂} {i₂} {j₂} h1 h2
| tri< i₁<i₂ i₁≢i₂ i₂≮i₁
with <-cmp j₁ j₂
...| tri≈ j₁≮j₂ j₁≡j₂ j₂≮j₁ rewrite j₁≡j₂ = SubR h1 h2 (inj₁ i₁<i₂) (⊆Hop-inj₁ h2 h1 i₁<i₂)
...| tri< j₁<j₂ j₁≢j₂ j₂≮j₁ with no-overlap h2 h1 i₁<i₂
...| inj₁ a = SepR h1 h2 a
...| inj₂ b = SubR h1 h2 (inj₁ i₁<i₂) b
distinguish {l₁} {i₁} {j₁} {l₂} {i₂} {j₂} h1 h2
| tri< i₁<i₂ i₁≢i₂ i₂≮i₁
| tri> j₁≮j₂ j₁≢j₂ j₂<j₁ with no-overlap h2 h1 i₁<i₂
...| inj₁ a = SepR h1 h2 a
...| inj₂ b = SubR h1 h2 (inj₁ i₁<i₂) b
distinguish {l₁} {i₁} {j₁} {l₂} {i₂} {j₂} h1 h2
| tri> i₁≮i₂ i₁≢i₂ i₂<i₁
with <-cmp j₁ j₂
...| tri≈ j₁≮j₂ j₁≡j₂ j₂≮j₁ rewrite j₁≡j₂ = SubL h1 h2 (inj₁ i₂<i₁) (⊆Hop-inj₁ h1 h2 i₂<i₁)
...| tri< j₁<j₂ j₁≢j₂ j₂≮j₁ with no-overlap h1 h2 i₂<i₁
...| inj₁ a = SepL h1 h2 a
...| inj₂ b = SubL h1 h2 (inj₁ i₂<i₁) b
distinguish {l₁} {i₁} {j₁} {l₂} {i₂} {j₂} h1 h2
| tri> i₁≮i₂ i₁≢i₂ i₂<i₁
| tri> j₁≮j₂ j₁≢j₂ j₂<j₁ with no-overlap h1 h2 i₂<i₁
...| inj₁ a = SepL h1 h2 a
...| inj₂ b = SubL h1 h2 (inj₁ i₂<i₁) b
no-overlap-< : ∀{l₁ i₁ j₁ l₂ i₂ j₂}
→ (h₁ : H l₁ j₁ i₁)
→ (h₂ : H l₂ j₂ i₂)
→ i₂ < i₁
→ i₁ < j₂
→ j₁ ≤ j₂
no-overlap-< h₁ h₂ prf hip with no-overlap h₁ h₂ prf
...| inj₁ imp = ⊥-elim (1+n≰n (≤-trans hip imp))
...| inj₂ res = ⊆Hop-src-≤ h₁ h₂ res
-- TODO-1: rename to nocross for consistency with paper
-- Non-overlapping is more general, as hops might be completely
-- separate and then, naturally won't overlap.
no-overlap : ∀{l₁ i₁ j₁ l₂ i₂ j₂}
→ (h₁ : H l₁ j₁ i₁)
→ (h₂ : H l₂ j₂ i₂)
→ i₂ < i₁ -- this ensures h₁ ≢ h₂.
→ (j₂ ≤ i₁) ⊎ (h₁ ⊆Hop h₂)
no-overlap h (hz x) prf = inj₁ prf
no-overlap {l₁} {i₁} {j₁} {l₂} {i₂} {j₂} h₁ (hs {y = y} v₀ v₁ v-ok) hip
with distinguish h₁ v₀
...| SepL _ _ prf = inj₁ prf
...| SubL _ _ case prf = inj₂ (left h₁ v₀ v₁ v-ok prf)
...| Same _ _ p1 p2 = inj₂ (left h₁ v₀ v₁ v-ok (⊆Hop-inj₃ h₁ v₀ p1 p2))
no-overlap {l₁} {i₁} {j₁} {l₂} {i₂} {j₂} h₁ (hs {y = y} v₀ v₁ v-ok) hip
| SepR _ _ j₁≤y
with distinguish h₁ v₁
...| SepL _ _ prf = ⊥-elim (<⇒≱ (h-univ h₁) (≤-trans j₁≤y prf))
...| SepR _ _ prf = ⊥-elim (n≮n i₂ (<-trans hip (<-≤-trans (h-univ h₁) prf)))
...| SubR _ _ (inj₁ i₁<i₂) prf = ⊥-elim (n≮n i₂ (<-trans hip i₁<i₂))
...| SubR _ _ (inj₂ y<j₁) prf = ⊥-elim (n≮n j₁ (≤-<-trans j₁≤y y<j₁))
...| SubL _ _ case prf = inj₂ (right h₁ v₀ v₁ v-ok prf)
...| Same _ _ p1 p2 = inj₂ (right h₁ v₀ v₁ v-ok (⊆Hop-inj₃ h₁ v₁ p1 p2))
no-overlap {l₁} {i₁} {j₁} {l₂} {i₂} {j₂} h₁ (hs {y = y} v₀ v₁ v-ok) hip
| SubR _ _ (inj₁ i₁<y) v₀⊆h₁
with distinguish h₁ v₁
...| SepL _ _ prf = ⊥-elim (n≮n i₁ (<-≤-trans i₁<y prf))
...| SepR _ _ prf = ⊥-elim (n≮n i₂ (<-≤-trans (<-trans hip (h-univ h₁)) prf))
...| SubR _ _ (inj₁ i₁<i₂) prf = ⊥-elim (n≮n i₂ (<-trans hip i₁<i₂))
...| SubR _ _ (inj₂ y<j₁) prf = ⊥-elim (≤⇒≯ (no-overlap-< h₁ v₁ hip i₁<y) y<j₁)
...| SubL _ _ case prf = inj₂ (right h₁ v₀ v₁ v-ok prf)
...| Same _ _ p1 p2 = inj₂ (right h₁ v₀ v₁ v-ok (⊆Hop-inj₃ h₁ v₁ p1 p2))
no-overlap {l₁} {i₁} {j₁} {l₂} {i₂} {j₂} h₁ (hs {y = y} v₀ v₁ v-ok) hip
-- Here is the nasty case. We have to argue why this is impossible
-- WITHOUT resorting to 'nov h₁ (hs v₀ v₁ v-ok)', otherwise this would
-- result in an infinite loop. Note how 'nov' doesn't pattern match
-- on any argument.
--
-- Here's what this looks like:
--
-- (hs v₀ v₁ v-ok)
-- ⌜⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⌝
-- | h₁ |
-- | ⌜⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁺⁻⁻⁻⁻⁻⁻⁻⌝
-- | ∣ | ∣
-- | v₁ ∣ v₀ | ∣
-- ⌜⁻⁻⁻⁻⁻⁻⁻⁻⁺⁻⁻⁻⁻⁻⁻⌜⁻⁻⁻⁻⁻⁻⁻⌝ |
-- | | | | |
-- i₂ < i₁ ≤ y ⋯ j₂ < j₁
--
-- We can pattern match on i₁ ≟ y
| SubR _ _ (inj₂ j₂<j₁) v₀⊆h₁
with i₁ ≟ y
-- And we quickly discover that if i≢y, we have a crossing between
-- v₁ and h₁, and that's impossible.
...| no i₁≢y = ⊥-elim (n≮n y (<-≤-trans (<-trans (h-univ v₀) j₂<j₁)
(no-overlap-< h₁ v₁ hip (≤∧≢⇒< (⊆Hop-univ₁ v₀ h₁ v₀⊆h₁) i₁≢y))))
-- The hard part really is when i₁ ≡ y, here's how this looks like:
--
-- (hs v₀ v₁ v-ok)
-- lvl l+1 ⌜⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⁻⌝
-- | | h₁
-- | ⌜⁻⁻⁻⁻⁻⁻⁻⁺⁻⁻⁻⁻⁻⁻⁻⌝ lvl l₁
-- | ∣ | ∣
-- | v₁ ∣ v₀ | ∣
-- lvl l ⌜⁻⁻⁻⁻⁻⁻⁻⁻⁺⁻⁻⁻⁻⁻⁻⁻⌝ |
-- | | | |
-- i₂ < i₁ ⋯ j₂ < j₁
--
-- We must show that the composite hop (hs v₀ v₁ v-ok) is impossible to build
-- to show that the crossing doesn't happen.
--
-- Hence, we MUST reason about the levels of the indices and eliminate 'v-ok',
-- Which is possible with a bit of struggling about levels.
...| yes refl with h-lvl-tgt (≤-trans (s≤s z≤n) hip) v₀
...| l≤lvli₁ with ⊆Hop-univ-lvl _ _ v₀⊆h₁ j₂<j₁
...| l<l₁ with h-lvl-mid i₁ (hs v₀ v₁ v-ok) hip (h-univ v₀)
...| lvli₁≤l+1 with h-lvl-tgt (≤-trans (s≤s z≤n) hip) h₁
...| l₁≤lvli₁ rewrite ≤-antisym lvli₁≤l+1 l≤lvli₁
= ⊥-elim (n≮n _ (<-≤-trans l<l₁ (≤-unstep2 l₁≤lvli₁)))
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{-# OPTIONS --cubical --no-import-sorts --postfix-projections #-}
module Cubical.Codata.M.Bisimilarity where
open import Cubical.Core.Everything
open import Cubical.Codata.M
open import Cubical.Foundations.Equiv.Fiberwise
open import Cubical.Foundations.Everything
open Helpers using (J')
-- Bisimilarity as a coinductive record type.
record _≈_ {X : Type₀} {C : IxCont X} {x : X} (a b : M C x) : Type₀ where
coinductive
constructor _,_
field
head≈ : a .head ≡ b .head
tails≈ : ∀ y → (pa : C .snd x (a .head) y) (pb : C .snd x (b .head) y)
→ (\ i → C .snd x (head≈ i) y) [ pa ≡ pb ]
→ a .tails y pa ≈ b .tails y pb
open _≈_ public
module _ {X : Type₀} {C : IxCont X} where
-- Here we show that `a ≡ b` and `a ≈ b` are equivalent.
--
-- A direct construction of an isomorphism, like we do for streams,
-- would be complicated by the type dependencies between the fields
-- of `M C x` and even more so between the fields of the bisimilarity relation itself.
--
-- Instead we rely on theorem 4.7.7 of the HoTT book (fiberwise equivalences) to show that `misib` is an equivalence.
misib : {x : X} (a b : M C x) → a ≡ b → a ≈ b
misib a b eq .head≈ i = eq i .head
misib a b eq .tails≈ y pa pb q = misib (a .tails y pa) (b .tails y pb) (\ i → eq i .tails y (q i))
-- With `a` fixed, `misib` is a fiberwise transformation between (a ≡_) and (a ≈_).
--
-- We show that the induced map on the total spaces is an
-- equivalence because it is a map of contractible types.
--
-- The domain is the HoTT singleton type, so contractible, while the
-- codomain is shown to be contractible by `contr-T` below.
T : ∀ {x} → M C x → Type _
T a = Σ (M C _) \ b → a ≈ b
private
lemma : ∀ {A} (B : Type₀) (P : A ≡ B) (pa : P i0) (pb : P i1) (peq : PathP (\ i → P i) pa pb)
→ PathP (\ i → PathP (\ j → P j) (transp (\ k → P (~ k ∧ i)) (~ i) (peq i)) pb)
peq
(\ j → transp (\ k → P (~ k ∨ j)) j pb)
lemma {A} = J' _ \ pa → J' _ \ { i j → transp (\ _ → A) (~ i ∨ j) pa }
-- We predefine `u'` so that Agda will agree that `contr-T-fst` is productive.
private
module Tails x a φ (u : Partial φ (T {x} a)) y (p : C .snd x (hcomp (λ i .o → u o .snd .head≈ i) (a .head)) y) where
q = transp (\ i → C .snd x (hfill (\ i o → u o .snd .head≈ i) (inS (a .head)) (~ i)) y) i0 p
a' = a .tails y q
u' : Partial φ (T a')
u' (φ = i1) = u 1=1 .fst .tails y p
, u 1=1 .snd .tails≈ y q p \ j → transp (\ i → C .snd x (u 1=1 .snd .head≈ (~ i ∨ j)) y) j p
contr-T-fst : ∀ x a φ → Partial φ (T {x} a) → M C x
contr-T-fst x a φ u .head = hcomp (\ i o → u o .snd .head≈ i) (a .head)
contr-T-fst x a φ u .tails y p = contr-T-fst y a' φ u'
where
open Tails x a φ u y p
-- `contr-T-snd` is productive as the corecursive call appears as
-- the main argument of transport, which is guardedness-preserving.
{-# TERMINATING #-}
contr-T-snd : ∀ x a φ → (u : Partial φ (T {x} a)) → a ≈ contr-T-fst x a φ u
contr-T-snd x a φ u .head≈ i = hfill (λ { i (φ = i1) → u 1=1 .snd .head≈ i }) (inS (a .head)) i
contr-T-snd x a φ u .tails≈ y pa pb peq =
let r = contr-T-snd y (a .tails y pa) φ (\ { (φ = i1) → u 1=1 .fst .tails y pb , u 1=1 .snd .tails≈ y pa pb peq }) in
transport (\ i → a .tails y pa
≈ contr-T-fst y (a .tails y (sym (fromPathP (\ i → peq (~ i))) i)) φ
(\ { (φ = i1) → u 1=1 .fst .tails y pb , u 1=1 .snd .tails≈ y
((fromPathP (\ i → peq (~ i))) (~ i)) pb
\ j → lemma _ (λ h → C .snd x (u _ .snd .head≈ h) y) pa pb peq i j })) r
contr-T : ∀ x a φ → Partial φ (T {x} a) → T a
contr-T x a φ u .fst = contr-T-fst x a φ u
contr-T x a φ u .snd = contr-T-snd x a φ u
contr-T-φ-fst : ∀ x a → (u : Partial i1 (T {x} a)) → contr-T x a i1 u .fst ≡ u 1=1 .fst
contr-T-φ-fst x a u i .head = u 1=1 .fst .head
contr-T-φ-fst x a u i .tails y p
= let
q = (transp (\ i → C .snd x (hfill (\ i o → u o .snd .head≈ i) (inS (a .head)) (~ i)) y) i0 p)
in contr-T-φ-fst y (a .tails y q)
(\ o → u o .fst .tails y p
, u o .snd .tails≈ y q p \ j → transp (\ i → C .snd x (u 1=1 .snd .head≈ (~ i ∨ j)) y) j p)
i
-- `contr-T-φ-snd` is productive as the corecursive call appears as
-- the main argument of transport, which is guardedness-preserving (even for paths of a coinductive type).
{-# TERMINATING #-}
contr-T-φ-snd : ∀ x a → (u : Partial i1 (T {x} a)) → (\ i → a ≈ contr-T-φ-fst x a u i) [ contr-T x a i1 u .snd ≡ u 1=1 .snd ]
contr-T-φ-snd x a u i .head≈ = u _ .snd .head≈
contr-T-φ-snd x a u i .tails≈ y pa pb peq = let
eqh = u 1=1 .snd .head≈
r = contr-T-φ-snd y (a .tails y pa) (\ o → u o .fst .tails y pb , u 1=1 .snd .tails≈ y pa pb peq)
F : I → Type _
F k = a .tails y pa
≈ contr-T-fst y
(a .tails y (transp (λ j → C .snd x (eqh (k ∧ ~ j)) y) (~ k) (peq k)))
i1
(λ _ → u _ .fst .tails y pb
, u _ .snd .tails≈ y
(transp (λ j → C .snd x (eqh (k ∧ ~ j)) y) (~ k) (peq k))
pb
(λ j → lemma (C .snd x (u 1=1 .fst .head) y) (λ h → C .snd x (eqh h) y) pa pb peq k j)
)
u0 = contr-T-snd y (a .tails y pa) i1 (λ o → u o .fst .tails y pb , u o .snd .tails≈ y pa pb peq)
in transport
(λ l → PathP
(λ z → a .tails y pa
≈ contr-T-φ-fst y
(a .tails y (transp (λ k → C .snd x (u 1=1 .snd .head≈ (~ k ∧ l)) y) (~ l) (peq l)))
(λ _ → u _ .fst .tails y pb
, u _ .snd .tails≈ y (transp (λ k → C .snd x (u _ .snd .head≈ (~ k ∧ l)) y) (~ l) (peq l)) pb
\ j → lemma (C .snd x (u 1=1 .fst .head) y) (λ h → C .snd x (eqh h) y) pa pb peq l j)
z)
(transpFill {A = F i0} i0 (\ i → inS (F i)) u0 l)
(u _ .snd .tails≈ y pa pb peq))
r
i
contr-T-φ : ∀ x a → (u : Partial i1 (T {x} a)) → contr-T x a i1 u ≡ u 1=1
contr-T-φ x a u i .fst = contr-T-φ-fst x a u i
contr-T-φ x a u i .snd = contr-T-φ-snd x a u i
contr-T' : ∀ {x} a → isContr (T {x} a)
contr-T' a = isContrPartial→isContr (contr-T _ a) \ u → sym (contr-T-φ _ a (\ _ → u))
bisimEquiv : ∀ {x} {a b : M C x} → isEquiv (misib a b)
bisimEquiv = isContrToUniv _≈_ (misib _ _) contr-T'
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{-
Half adjoint equivalences ([HAEquiv])
- Iso to HAEquiv ([iso→HAEquiv])
- Equiv to HAEquiv ([equiv→HAEquiv])
- Cong is an equivalence ([congEquiv])
-}
{-# OPTIONS --cubical --no-import-sorts --safe #-}
module Cubical.Foundations.Equiv.HalfAdjoint where
open import Cubical.Foundations.Prelude
open import Cubical.Foundations.Isomorphism
open import Cubical.Foundations.Equiv
open import Cubical.Foundations.Univalence
open import Cubical.Foundations.Function
open import Cubical.Foundations.GroupoidLaws
open import Cubical.Foundations.Path
private
variable
ℓ ℓ' : Level
A : Type ℓ
B : Type ℓ'
record isHAEquiv {ℓ ℓ'} {A : Type ℓ} {B : Type ℓ'} (f : A → B) : Type (ℓ-max ℓ ℓ') where
field
g : B → A
linv : ∀ a → g (f a) ≡ a
rinv : ∀ b → f (g b) ≡ b
com : ∀ a → cong f (linv a) ≡ rinv (f a)
-- from redtt's ha-equiv/symm
com-op : ∀ b → cong g (rinv b) ≡ linv (g b)
com-op b j i = hcomp (λ k → λ { (i = i0) → linv (g b) (j ∧ (~ k))
; (j = i0) → g (rinv b i)
; (j = i1) → linv (g b) (i ∨ (~ k))
; (i = i1) → g b })
(cap1 j i)
where cap0 : Square {- (j = i0) -} (λ i → f (g (rinv b i)))
{- (j = i1) -} (λ i → rinv b i)
{- (i = i0) -} (λ j → f (linv (g b) j))
{- (i = i1) -} (λ j → rinv b j)
cap0 j i = hcomp (λ k → λ { (i = i0) → com (g b) (~ k) j
; (j = i0) → f (g (rinv b i))
; (j = i1) → rinv b i
; (i = i1) → rinv b j })
(rinv (rinv b i) j)
filler : I → I → A
filler j i = hfill (λ k → λ { (i = i0) → g (rinv b k)
; (i = i1) → g b })
(inS (linv (g b) i)) j
cap1 : Square {- (j = i0) -} (λ i → g (rinv b i))
{- (j = i1) -} (λ i → g b)
{- (i = i0) -} (λ j → linv (g b) j)
{- (i = i1) -} (λ j → g b)
cap1 j i = hcomp (λ k → λ { (i = i0) → linv (linv (g b) j) k
; (j = i0) → linv (g (rinv b i)) k
; (j = i1) → filler i k
; (i = i1) → filler j k })
(g (cap0 j i))
isHAEquiv→Iso : Iso A B
Iso.fun isHAEquiv→Iso = f
Iso.inv isHAEquiv→Iso = g
Iso.rightInv isHAEquiv→Iso = rinv
Iso.leftInv isHAEquiv→Iso = linv
isHAEquiv→isEquiv : isEquiv f
isHAEquiv→isEquiv .equiv-proof y = (g y , rinv y) , isCenter where
isCenter : ∀ xp → (g y , rinv y) ≡ xp
isCenter (x , p) i = gy≡x i , ry≡p i where
gy≡x : g y ≡ x
gy≡x = sym (cong g p) ∙∙ refl ∙∙ linv x
lem0 : Square (cong f (linv x)) p (cong f (linv x)) p
lem0 i j = invSides-filler p (sym (cong f (linv x))) (~ i) j
ry≡p : Square (rinv y) p (cong f gy≡x) refl
ry≡p i j = hcomp (λ k → λ { (i = i0) → cong rinv p k j
; (i = i1) → lem0 k j
; (j = i0) → f (doubleCompPath-filler (sym (cong g p)) refl (linv x) k i)
; (j = i1) → p k })
(com x (~ i) j)
open isHAEquiv using (isHAEquiv→Iso; isHAEquiv→isEquiv) public
HAEquiv : (A : Type ℓ) (B : Type ℓ') → Type (ℓ-max ℓ ℓ')
HAEquiv A B = Σ[ f ∈ (A → B) ] isHAEquiv f
-- vogt's lemma (https://ncatlab.org/nlab/show/homotopy+equivalence#vogts_lemma)
iso→HAEquiv : Iso A B → HAEquiv A B
iso→HAEquiv e = f , isHAEquivf
where
f = Iso.fun e
g = Iso.inv e
ε = Iso.rightInv e
η = Iso.leftInv e
Hfa≡fHa : (f : A → A) → (H : ∀ a → f a ≡ a) → ∀ a → H (f a) ≡ cong f (H a)
Hfa≡fHa f H = J (λ f p → ∀ a → funExt⁻ (sym p) (f a) ≡ cong f (funExt⁻ (sym p) a))
(λ a → refl)
(sym (funExt H))
isHAEquivf : isHAEquiv f
isHAEquiv.g isHAEquivf = g
isHAEquiv.linv isHAEquivf = η
isHAEquiv.rinv isHAEquivf b i =
hcomp (λ j → λ { (i = i0) → ε (f (g b)) j
; (i = i1) → ε b j })
(f (η (g b) i))
isHAEquiv.com isHAEquivf a i j =
hcomp (λ k → λ { (i = i0) → ε (f (η a j)) k
; (j = i0) → ε (f (g (f a))) k
; (j = i1) → ε (f a) k})
(f (Hfa≡fHa (λ x → g (f x)) η a (~ i) j))
equiv→HAEquiv : A ≃ B → HAEquiv A B
equiv→HAEquiv e = e .fst , λ where
.isHAEquiv.g → invIsEq (snd e)
.isHAEquiv.linv → retIsEq (snd e)
.isHAEquiv.rinv → secIsEq (snd e)
.isHAEquiv.com a → flipSquare (slideSquare (commSqIsEq (snd e) a))
congIso : {x y : A} (e : Iso A B) → Iso (x ≡ y) (Iso.fun e x ≡ Iso.fun e y)
congIso {x = x} {y} e = goal
where
open isHAEquiv (iso→HAEquiv e .snd)
open Iso
goal : Iso (x ≡ y) (Iso.fun e x ≡ Iso.fun e y)
fun goal = cong (iso→HAEquiv e .fst)
inv goal p = sym (linv x) ∙∙ cong g p ∙∙ linv y
rightInv goal p i j =
hcomp (λ k → λ { (i = i0) → iso→HAEquiv e .fst
(doubleCompPath-filler (sym (linv x)) (cong g p) (linv y) k j)
; (i = i1) → rinv (p j) k
; (j = i0) → com x i k
; (j = i1) → com y i k })
(iso→HAEquiv e .fst (g (p j)))
leftInv goal p i j =
hcomp (λ k → λ { (i = i1) → p j
; (j = i0) → Iso.leftInv e x (i ∨ k)
; (j = i1) → Iso.leftInv e y (i ∨ k) })
(Iso.leftInv e (p j) i)
invCongFunct : {x : A} (e : Iso A B) (p : Iso.fun e x ≡ Iso.fun e x) (q : Iso.fun e x ≡ Iso.fun e x)
→ Iso.inv (congIso e) (p ∙ q) ≡ Iso.inv (congIso e) p ∙ Iso.inv (congIso e) q
invCongFunct {x = x} e p q = helper (Iso.inv e) _ _ _
where
helper : {x : A} {y : B} (f : A → B) (r : f x ≡ y) (p q : x ≡ x)
→ (sym r ∙∙ cong f (p ∙ q) ∙∙ r) ≡ (sym r ∙∙ cong f p ∙∙ r) ∙ (sym r ∙∙ cong f q ∙∙ r)
helper {x = x} f =
J (λ y r → (p q : x ≡ x)
→ (sym r ∙∙ cong f (p ∙ q) ∙∙ r) ≡ (sym r ∙∙ cong f p ∙∙ r) ∙ (sym r ∙∙ cong f q ∙∙ r))
λ p q → (λ i → rUnit (congFunct f p q i) (~ i))
∙ λ i → rUnit (cong f p) i ∙ rUnit (cong f q) i
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{-# OPTIONS --without-K --exact-split #-}
module abelian-groups where
import 17-number-theory
open 17-number-theory public
is-abelian-Group :
{l : Level} (G : Group l) → UU l
is-abelian-Group G =
(x y : type-Group G) → Id (mul-Group G x y) (mul-Group G y x)
Ab : (l : Level) → UU (lsuc l)
Ab l = Σ (Group l) is-abelian-Group
group-Ab :
{l : Level} (A : Ab l) → Group l
group-Ab A = pr1 A
set-Ab :
{l : Level} (A : Ab l) → UU-Set l
set-Ab A = set-Group (group-Ab A)
type-Ab :
{l : Level} (A : Ab l) → UU l
type-Ab A = type-Group (group-Ab A)
is-set-type-Ab :
{l : Level} (A : Ab l) → is-set (type-Ab A)
is-set-type-Ab A = is-set-type-Group (group-Ab A)
associative-add-Ab :
{l : Level} (A : Ab l) → has-associative-bin-op (set-Ab A)
associative-add-Ab A = associative-mul-Group (group-Ab A)
add-Ab :
{l : Level} (A : Ab l) → type-Ab A → type-Ab A → type-Ab A
add-Ab A = mul-Group (group-Ab A)
is-associative-add-Ab :
{l : Level} (A : Ab l) (x y z : type-Ab A) →
Id (add-Ab A (add-Ab A x y) z) (add-Ab A x (add-Ab A y z))
is-associative-add-Ab A = is-associative-mul-Group (group-Ab A)
semi-group-Ab :
{l : Level} (A : Ab l) → Semi-Group l
semi-group-Ab A = semi-group-Group (group-Ab A)
is-group-Ab :
{l : Level} (A : Ab l) → is-group (semi-group-Ab A)
is-group-Ab A = is-group-Group (group-Ab A)
has-zero-Ab :
{l : Level} (A : Ab l) → is-unital (semi-group-Ab A)
has-zero-Ab A = is-unital-Group (group-Ab A)
zero-Ab :
{l : Level} (A : Ab l) → type-Ab A
zero-Ab A = unit-Group (group-Ab A)
left-zero-law-Ab :
{l : Level} (A : Ab l) → (x : type-Ab A) →
Id (add-Ab A (zero-Ab A) x) x
left-zero-law-Ab A = left-unit-law-Group (group-Ab A)
right-zero-law-Ab :
{l : Level} (A : Ab l) → (x : type-Ab A) →
Id (add-Ab A x (zero-Ab A)) x
right-zero-law-Ab A = right-unit-law-Group (group-Ab A)
has-negatives-Ab :
{l : Level} (A : Ab l) → is-group' (semi-group-Ab A) (has-zero-Ab A)
has-negatives-Ab A = has-inverses-Group (group-Ab A)
neg-Ab :
{l : Level} (A : Ab l) → type-Ab A → type-Ab A
neg-Ab A = inv-Group (group-Ab A)
left-negative-law-Ab :
{l : Level} (A : Ab l) (x : type-Ab A) →
Id (add-Ab A (neg-Ab A x) x) (zero-Ab A)
left-negative-law-Ab A = left-inverse-law-Group (group-Ab A)
right-negative-law-Ab :
{l : Level} (A : Ab l) (x : type-Ab A) →
Id (add-Ab A x (neg-Ab A x)) (zero-Ab A)
right-negative-law-Ab A = right-inverse-law-Group (group-Ab A)
is-commutative-add-Ab :
{l : Level} (A : Ab l) (x y : type-Ab A) →
Id (add-Ab A x y) (add-Ab A y x)
is-commutative-add-Ab A = pr2 A
{- So far the basic interface of abelian groups. -}
is-prop-is-abelian-Group :
{l : Level} (G : Group l) → is-prop (is-abelian-Group G)
is-prop-is-abelian-Group G =
is-prop-Π (λ x → is-prop-Π (λ y → is-set-type-Group G _ _))
{- Homomorphisms of abelian groups -}
preserves-add :
{ l1 l2 : Level} (A : Ab l1) (B : Ab l2) →
(type-Ab A → type-Ab B) → UU (l1 ⊔ l2)
preserves-add A B = preserves-mul (semi-group-Ab A) (semi-group-Ab B)
hom-Ab :
{l1 l2 : Level} → Ab l1 → Ab l2 → UU (l1 ⊔ l2)
hom-Ab A B = hom-Group (group-Ab A) (group-Ab B)
map-hom-Ab :
{l1 l2 : Level} (A : Ab l1) (B : Ab l2) →
hom-Ab A B → type-Ab A → type-Ab B
map-hom-Ab A B = map-hom-Group (group-Ab A) (group-Ab B)
preserves-add-Ab :
{ l1 l2 : Level} (A : Ab l1) (B : Ab l2) →
( f : hom-Ab A B) → preserves-add A B (map-hom-Ab A B f)
preserves-add-Ab A B f = preserves-mul-hom-Group (group-Ab A) (group-Ab B) f
{- We characterize the identity type of the abelian group homomorphisms. -}
htpy-hom-Ab :
{ l1 l2 : Level} (A : Ab l1) (B : Ab l2)
( f g : hom-Ab A B) → UU (l1 ⊔ l2)
htpy-hom-Ab A B f g = htpy-hom-Group (group-Ab A) (group-Ab B) f g
reflexive-htpy-hom-Ab :
{ l1 l2 : Level} (A : Ab l1) (B : Ab l2) →
( f : hom-Ab A B) → htpy-hom-Ab A B f f
reflexive-htpy-hom-Ab A B f =
reflexive-htpy-hom-Group (group-Ab A) (group-Ab B) f
htpy-hom-Ab-eq :
{l1 l2 : Level} (A : Ab l1) (B : Ab l2) →
(f g : hom-Ab A B) → Id f g → htpy-hom-Ab A B f g
htpy-hom-Ab-eq A B f g = htpy-hom-Group-eq (group-Ab A) (group-Ab B) f g
abstract
is-contr-total-htpy-hom-Ab :
{ l1 l2 : Level} (A : Ab l1) (B : Ab l2) →
( f : hom-Ab A B) →
is-contr (Σ (hom-Ab A B) (htpy-hom-Ab A B f))
is-contr-total-htpy-hom-Ab A B f =
is-contr-total-htpy-hom-Group (group-Ab A) (group-Ab B) f
abstract
is-equiv-htpy-hom-Ab-eq :
{ l1 l2 : Level} (A : Ab l1) (B : Ab l2) →
( f g : hom-Ab A B) → is-equiv (htpy-hom-Ab-eq A B f g)
is-equiv-htpy-hom-Ab-eq A B f g =
is-equiv-htpy-hom-Group-eq (group-Ab A) (group-Ab B) f g
eq-htpy-hom-Ab :
{ l1 l2 : Level} (A : Ab l1) (B : Ab l2) →
{ f g : hom-Ab A B} → htpy-hom-Ab A B f g → Id f g
eq-htpy-hom-Ab A B =
eq-htpy-hom-Group (group-Ab A) (group-Ab B)
is-set-hom-Ab :
{ l1 l2 : Level} (A : Ab l1) (B : Ab l2) →
is-set (hom-Ab A B)
is-set-hom-Ab A B = is-set-hom-Group (group-Ab A) (group-Ab B)
preserves-add-id :
{l : Level} (A : Ab l) → preserves-add A A id
preserves-add-id A = preserves-mul-id (semi-group-Ab A)
id-hom-Ab :
{ l1 : Level} (A : Ab l1) → hom-Ab A A
id-hom-Ab A = id-Group (group-Ab A)
comp-hom-Ab :
{ l1 l2 l3 : Level} (A : Ab l1) (B : Ab l2) (C : Ab l3) →
( hom-Ab B C) → (hom-Ab A B) → (hom-Ab A C)
comp-hom-Ab A B C =
comp-Group (group-Ab A) (group-Ab B) (group-Ab C)
is-associative-comp-hom-Ab :
{ l1 l2 l3 l4 : Level} (A : Ab l1) (B : Ab l2) (C : Ab l3) (D : Ab l4) →
( h : hom-Ab C D) (g : hom-Ab B C) (f : hom-Ab A B) →
Id (comp-hom-Ab A B D (comp-hom-Ab B C D h g) f)
(comp-hom-Ab A C D h (comp-hom-Ab A B C g f))
is-associative-comp-hom-Ab A B C D =
associative-Semi-Group
( semi-group-Ab A)
( semi-group-Ab B)
( semi-group-Ab C)
( semi-group-Ab D)
left-unit-law-comp-hom-Ab :
{ l1 l2 : Level} (A : Ab l1) (B : Ab l2)
( f : hom-Ab A B) → Id (comp-hom-Ab A B B (id-hom-Ab B) f) f
left-unit-law-comp-hom-Ab A B =
left-unit-law-Semi-Group (semi-group-Ab A) (semi-group-Ab B)
right-unit-law-comp-hom-Ab :
{ l1 l2 : Level} (A : Ab l1) (B : Ab l2)
( f : hom-Ab A B) → Id (comp-hom-Ab A A B f (id-hom-Ab A)) f
right-unit-law-comp-hom-Ab A B =
right-unit-law-Semi-Group (semi-group-Ab A) (semi-group-Ab B)
{- Isomorphisms of abelian groups -}
is-iso-hom-Ab :
{ l1 l2 : Level} (A : Ab l1) (B : Ab l2) →
( f : hom-Ab A B) → UU (l1 ⊔ l2)
is-iso-hom-Ab A B =
is-iso-hom-Semi-Group (semi-group-Ab A) (semi-group-Ab B)
inv-is-iso-hom-Ab :
{ l1 l2 : Level} (A : Ab l1) (B : Ab l2) (f : hom-Ab A B) →
is-iso-hom-Ab A B f → hom-Ab B A
inv-is-iso-hom-Ab A B f = pr1
map-inv-is-iso-hom-Ab :
{ l1 l2 : Level} (A : Ab l1) (B : Ab l2) (f : hom-Ab A B) →
is-iso-hom-Ab A B f → type-Ab B → type-Ab A
map-inv-is-iso-hom-Ab A B f is-iso-f =
map-hom-Ab B A (inv-is-iso-hom-Ab A B f is-iso-f)
is-sec-inv-is-iso-hom-Ab :
{ l1 l2 : Level} (A : Ab l1) (B : Ab l2) (f : hom-Ab A B) →
( is-iso-f : is-iso-hom-Ab A B f) →
Id (comp-hom-Ab B A B f (inv-is-iso-hom-Ab A B f is-iso-f)) (id-hom-Ab B)
is-sec-inv-is-iso-hom-Ab A B f is-iso-f = pr1 (pr2 is-iso-f)
is-sec-map-inv-is-iso-hom-Ab :
{ l1 l2 : Level} (A : Ab l1) (B : Ab l2) (f : hom-Ab A B) →
( is-iso-f : is-iso-hom-Ab A B f) →
( (map-hom-Ab A B f) ∘ (map-hom-Ab B A (inv-is-iso-hom-Ab A B f is-iso-f))) ~
id
is-sec-map-inv-is-iso-hom-Ab A B f is-iso-f =
htpy-hom-Ab-eq B B
( comp-hom-Ab B A B f (inv-is-iso-hom-Ab A B f is-iso-f))
( id-hom-Ab B)
( is-sec-inv-is-iso-hom-Ab A B f is-iso-f)
is-retr-inv-is-iso-hom-Ab :
{ l1 l2 : Level} (A : Ab l1) (B : Ab l2) (f : hom-Ab A B) →
( is-iso-f : is-iso-hom-Ab A B f) →
Id (comp-hom-Ab A B A (inv-is-iso-hom-Ab A B f is-iso-f) f) (id-hom-Ab A)
is-retr-inv-is-iso-hom-Ab A B f is-iso-f = pr2 (pr2 is-iso-f)
is-retr-map-inv-is-iso-hom-Ab :
{ l1 l2 : Level} (A : Ab l1) (B : Ab l2) (f : hom-Ab A B) →
( is-iso-f : is-iso-hom-Ab A B f) →
( (map-inv-is-iso-hom-Ab A B f is-iso-f) ∘ (map-hom-Ab A B f)) ~ id
is-retr-map-inv-is-iso-hom-Ab A B f is-iso-f =
htpy-hom-Ab-eq A A
( comp-hom-Ab A B A (inv-is-iso-hom-Ab A B f is-iso-f) f)
( id-hom-Ab A)
( is-retr-inv-is-iso-hom-Ab A B f is-iso-f)
is-prop-is-iso-hom-Ab :
{ l1 l2 : Level} (A : Ab l1) (B : Ab l2) (f : hom-Ab A B) →
is-prop (is-iso-hom-Ab A B f)
is-prop-is-iso-hom-Ab A B f =
is-prop-is-iso-hom-Semi-Group (semi-group-Ab A) (semi-group-Ab B) f
iso-Ab :
{ l1 l2 : Level} (A : Ab l1) (B : Ab l2) → UU (l1 ⊔ l2)
iso-Ab A B = Σ (hom-Ab A B) (is-iso-hom-Ab A B)
hom-iso-Ab :
{ l1 l2 : Level} (A : Ab l1) (B : Ab l2) →
iso-Ab A B → hom-Ab A B
hom-iso-Ab A B = pr1
is-iso-hom-iso-Ab :
{ l1 l2 : Level} (A : Ab l1) (B : Ab l2) →
( f : iso-Ab A B) → is-iso-hom-Ab A B (hom-iso-Ab A B f)
is-iso-hom-iso-Ab A B = pr2
inv-hom-iso-Ab :
{ l1 l2 : Level} (A : Ab l1) (B : Ab l2) →
iso-Ab A B → hom-Ab B A
inv-hom-iso-Ab A B f =
inv-is-iso-hom-Ab A B
( hom-iso-Ab A B f)
( is-iso-hom-iso-Ab A B f)
id-iso-Ab :
{l1 : Level} (A : Ab l1) → iso-Ab A A
id-iso-Ab A = iso-id-Group (group-Ab A)
iso-eq-Ab :
{ l1 : Level} (A B : Ab l1) → Id A B → iso-Ab A B
iso-eq-Ab A .A refl = id-iso-Ab A
abstract
equiv-iso-eq-Ab' :
{l1 : Level} (A B : Ab l1) → Id A B ≃ iso-Ab A B
equiv-iso-eq-Ab' A B =
( equiv-iso-eq-Group' (group-Ab A) (group-Ab B)) ∘e
( equiv-ap-pr1-is-subtype is-prop-is-abelian-Group {A} {B})
abstract
is-contr-total-iso-Ab :
{ l1 : Level} (A : Ab l1) → is-contr (Σ (Ab l1) (iso-Ab A))
is-contr-total-iso-Ab {l1} A =
is-contr-equiv'
( Σ (Ab l1) (Id A))
( equiv-tot (equiv-iso-eq-Ab' A))
( is-contr-total-path A)
is-equiv-iso-eq-Ab :
{ l1 : Level} (A B : Ab l1) → is-equiv (iso-eq-Ab A B)
is-equiv-iso-eq-Ab A =
fundamental-theorem-id A
( id-iso-Ab A)
( is-contr-total-iso-Ab A)
( iso-eq-Ab A)
eq-iso-Ab :
{ l1 : Level} (A B : Ab l1) → iso-Ab A B → Id A B
eq-iso-Ab A B = inv-is-equiv (is-equiv-iso-eq-Ab A B)
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module Empty where
record ⊤ : Set where
constructor tt
data ⊥ : Set where
{-# IMPORT Data.FFI #-}
{-# COMPILED_DATA ⊥ Data.FFI.AgdaEmpty #-}
absurd : ∀ { A : Set } → ⊥ → A
absurd ()
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------------------------------------------------------------------------------
-- First-Order Theory of Combinators (FOTC)
------------------------------------------------------------------------------
{-# OPTIONS --exact-split #-}
{-# OPTIONS --no-sized-types #-}
{-# OPTIONS --no-universe-polymorphism #-}
{-# OPTIONS --without-K #-}
-- Code accompanying the paper "Combining Interactive and Automatic
-- Reasoning in First Order Theories of Functional Programs" by Ana
-- Bove, Peter Dybjer and Andrés Sicard-Ramírez (FoSSaCS 2012).
-- The code presented here does not match the paper exactly.
module FOTC.README where
------------------------------------------------------------------------------
-- Description
-- Verification of functional programs using a version of Azcel's
-- First-Order Theory of Combinators and showing the combination of
-- interactive proofs with automatics proofs carried out by
-- first-order automatic theorem provers (ATPs).
------------------------------------------------------------------------------
-- For the paper, prerequisites, tested versions of the ATPs and use,
-- see https://github.com/asr/fotc/.
------------------------------------------------------------------------------
-- Conventions
-- If the module's name ends in 'I' the module contains interactive
-- proofs, if it ends in 'ATP' the module contains combined proofs,
-- otherwise the module contains definitions and/or interactive proofs
-- that are used by the interactive and combined proofs.
------------------------------------------------------------------------------
-- Base axioms
open import FOTC.Base
-- Properties for the base axioms
open import FOTC.Base.PropertiesATP
open import FOTC.Base.PropertiesI
-- Axioms for lists, colists, streams, etc.
open import FOTC.Base.List
-- Properties for axioms for lists, colists, streams, etc
open import FOTC.Base.List.PropertiesATP
open import FOTC.Base.List.PropertiesI
------------------------------------------------------------------------------
-- Booleans
-- The axioms
open import FOTC.Data.Bool
-- The inductive predicate
open import FOTC.Data.Bool.Type
-- Properties
open import FOTC.Data.Bool.PropertiesATP
open import FOTC.Data.Bool.PropertiesI
------------------------------------------------------------------------------
-- Natural numbers
-- The axioms
open import FOTC.Data.Nat
-- The inductive predicate
open import FOTC.Data.Nat.Type
-- Properties
open import FOTC.Data.Nat.PropertiesATP
open import FOTC.Data.Nat.PropertiesI
open import FOTC.Data.Nat.PropertiesByInductionATP
open import FOTC.Data.Nat.PropertiesByInductionI
-- Divisibility relation
open import FOTC.Data.Nat.Divisibility.By0.PropertiesATP
open import FOTC.Data.Nat.Divisibility.By0.PropertiesI
open import FOTC.Data.Nat.Divisibility.NotBy0.PropertiesATP
open import FOTC.Data.Nat.Divisibility.NotBy0.PropertiesI
-- Induction
open import FOTC.Data.Nat.Induction.Acc.WF-I
open import FOTC.Data.Nat.Induction.NonAcc.LexicographicI
-- Inequalites
open import FOTC.Data.Nat.Inequalities.EliminationPropertiesATP
open import FOTC.Data.Nat.Inequalities.EliminationPropertiesI
open import FOTC.Data.Nat.Inequalities.PropertiesATP
open import FOTC.Data.Nat.Inequalities.PropertiesI
-- Unary numbers
open import FOTC.Data.Nat.UnaryNumbers.Inequalities.PropertiesATP
open import FOTC.Data.Nat.UnaryNumbers.TotalityATP
------------------------------------------------------------------------------
-- Lists
-- The axioms
open import FOTC.Data.List
-- The inductive predicate
open import FOTC.Data.List.Type
-- Properties
open import FOTC.Data.List.PropertiesATP
open import FOTC.Data.List.PropertiesI
-- Well-founded induction
open import FOTC.Data.List.WF-Relation.LT-Cons.Induction.Acc.WF-I
open import FOTC.Data.List.WF-Relation.LT-Cons.PropertiesI
open import FOTC.Data.List.WF-Relation.LT-Length.Induction.Acc.WF-I
open import FOTC.Data.List.WF-Relation.LT-Length.PropertiesI
------------------------------------------------------------------------------
-- Lists of natural numbers
-- The inductive predicate
open import FOTC.Data.Nat.List
-- Properties
open import FOTC.Data.Nat.List.PropertiesATP
open import FOTC.Data.Nat.List.PropertiesI
------------------------------------------------------------------------------
-- Co-inductive natural numbers
-- Some axioms
open import FOTC.Data.Conat
-- The co-inductive predicate
open import FOTC.Data.Conat.Type
-- Properties
open import FOTC.Data.Conat.PropertiesATP
open import FOTC.Data.Conat.PropertiesI
-- Equality
open import FOTC.Data.Conat.Equality.Type
-- Equality properties
open import FOTC.Data.Conat.Equality.PropertiesATP
open import FOTC.Data.Conat.Equality.PropertiesI
------------------------------------------------------------------------------
-- Streams
-- Some axioms
open import FOTC.Data.Stream
-- The co-inductive predicate
open import FOTC.Data.Stream.Type
-- Properties
open import FOTC.Data.Stream.PropertiesATP
open import FOTC.Data.Stream.PropertiesI
-- Equality properties
open import FOTC.Data.Stream.Equality.PropertiesATP
open import FOTC.Data.Stream.Equality.PropertiesI
------------------------------------------------------------------------------
-- Bisimilary relation
-- The co-inductive predicate
open import FOTC.Relation.Binary.Bisimilarity.Type
-- Properties
open import FOTC.Relation.Binary.Bisimilarity.PropertiesATP
open import FOTC.Relation.Binary.Bisimilarity.PropertiesI
------------------------------------------------------------------------------
-- Verification of programs
-- Burstall's sort list algorithm: A structurally recursive algorithm
open import FOTC.Program.SortList.CorrectnessProofATP
open import FOTC.Program.SortList.CorrectnessProofI
-- The division algorithm: A non-structurally recursive algorithm
open import FOTC.Program.Division.CorrectnessProofATP
open import FOTC.Program.Division.CorrectnessProofI
-- The GCD algorithm: A non-structurally recursive algorithm
open import FOTC.Program.GCD.Partial.CorrectnessProofATP
open import FOTC.Program.GCD.Partial.CorrectnessProofI
open import FOTC.Program.GCD.Total.CorrectnessProofATP
open import FOTC.Program.GCD.Total.CorrectnessProofI
-- The nest function: A very simple function with nested recursion
open import FOTC.Program.Nest.PropertiesATP
-- The McCarthy 91 function: A function with nested recursion
open import FOTC.Program.McCarthy91.PropertiesATP
-- The mirror function: A function with higher-order recursion
open import FOTC.Program.Mirror.PropertiesATP
open import FOTC.Program.Mirror.PropertiesI
-- The map-iterate property: A property using co-induction
open import FOTC.Program.MapIterate.MapIterateATP
open import FOTC.Program.MapIterate.MapIterateI
-- The alternating bit protocol: A program using induction and co-induction
open import FOTC.Program.ABP.CorrectnessProofATP
open import FOTC.Program.ABP.CorrectnessProofI
-- The iter₀ function: A partial function
open import FOTC.Program.Iter0.PropertiesATP
open import FOTC.Program.Iter0.PropertiesI
-- The Collatz function: A function without a termination proof
open import FOTC.Program.Collatz.PropertiesATP
open import FOTC.Program.Collatz.PropertiesI
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module OutsideIn.Prelude where
open import Data.Nat public
open import Relation.Binary.PropositionalEquality public renaming ([_] to iC)
open import Relation.Nullary public
open import Function public hiding (case_of_)
cong₃ : ∀ {a b c d} {A : Set a} {B : Set b} {C : Set c} {D : Set d}
(f : A → B → C → D) {x y u v x′ y′} → x ≡ y → u ≡ v → x′ ≡ y′
→ f x u x′ ≡ f y v y′
cong₃ f refl refl refl = refl
cong₄ : ∀ {a b c d e} {A : Set a} {B : Set b} {C : Set c} {D : Set d} {E : Set e}
(f : A → B → C → D → E) {x y u v x′ y′ u′ v′} → x ≡ y → u ≡ v → x′ ≡ y′ → u′ ≡ v′
→ f x u x′ u′ ≡ f y v y′ v′
cong₄ f refl refl refl refl = refl
import Level
postulate extensionality : Extensionality Level.zero Level.zero
module Shapes where
-- Used throughout to show structure preserving operations preserve structure,
-- in order to maintain structural recursion.
data Shape : Set where
Nullary : Shape
Unary : Shape → Shape
Binary : Shape → Shape → Shape
module Functors where
import Data.Vec as V
open V using (_∷_; Vec; [])
isIdentity : ∀ {A} → (A → A) → Set
isIdentity {A} f = ∀ {x} → f x ≡ x
id-is-id : ∀ {A} → isIdentity {A} id
id-is-id = refl
record Functor (X : Set → Set) : Set₁ where
field map : ∀ {A B} → (A → B) → X A → X B
_<$>_ : ∀ {A B} → (A → B) → X A → X B
_<$>_ = map
field identity : ∀ {A : Set}{f : A → A} → isIdentity f → isIdentity (map f)
field composite : ∀ {A B C : Set} {f : A → B} {g : B → C}
→ {x : X A} → ( (g ∘ f) <$> x ≡ g <$> (f <$> x))
Pointed : (Set → Set) → Set₁
Pointed X = ∀ {a} → a → X a
id-is-functor : Functor id
id-is-functor = record { map = id; identity = id; composite = refl }
vec-is-functor : ∀ {n} → Functor (λ A → Vec A n)
vec-is-functor {n} = record { map = V.map; identity = ident {n} ; composite = composite }
where ident : {n : ℕ}{A : Set} {f : A → A} → isIdentity f →{x : Vec A n} → V.map f x ≡ x
ident isid {[]} = refl
ident isid {x ∷ xs} = cong₂ _∷_ isid (ident isid)
composite : {A B C : Set}{n : ℕ} {f : A → B} {g : B → C} {x : Vec A n}
→ V.map (g ∘ f) x ≡ V.map g (V.map f x)
composite {x = []} = refl
composite {x = x ∷ xs} = cong₂ _∷_ refl composite
private
module F = Functor ⦃ ... ⦄
combine-composite′ : {X Y : Set → Set}{A B C : Set} ⦃ F2 : Functor Y ⦄
{V : X (Y A)}{f : A → B}{g : B → C}
→ (f1map : ∀ {a b} → (a → b) → (X a → X b))
→ (f1comp : f1map (F.map g ∘ F.map f) V
≡ f1map (F.map g) (f1map (F.map f) V))
→ f1map (F.map ⦃ F2 ⦄ (g ∘ f)) V
≡ f1map (F.map ⦃ F2 ⦄ g) (f1map (F.map ⦃ F2 ⦄ f) V)
combine-composite′ ⦃ F2 ⦄ {V} f1map f1comp = trans (cong (λ t → f1map t V)
(extensionality (λ x → F.composite ⦃ F2 ⦄)))
f1comp
combine-composite : {X Y : Set → Set}{A B C : Set} ⦃ F1 : Functor X ⦄ ⦃ F2 : Functor Y ⦄
{V : X (Y A)}{f : A → B}{g : B → C}
→ F.map ⦃ F1 ⦄ (F.map ⦃ F2 ⦄ (g ∘ f)) V
≡ F.map ⦃ F1 ⦄ (F.map ⦃ F2 ⦄ g) (F.map ⦃ F1 ⦄ (F.map ⦃ F2 ⦄ f) V)
combine-composite {X}{Y} ⦃ F1 ⦄ ⦃ F2 ⦄ {V} = combine-composite′ {X}{Y}
(F.map ⦃ F1 ⦄)
(F.composite ⦃ F1 ⦄)
infixr 6 _∘f_
_∘f_ : {X Y : Set → Set} → ( F1 : Functor X )( F2 : Functor Y )
→ Functor (X ∘ Y)
F1 ∘f F2 = record { map = F.map ⦃ F1 ⦄ ∘ F.map ⦃ F2 ⦄
; composite = combine-composite ⦃ F1 ⦄ ⦃ F2 ⦄
; identity = F.identity ⦃ F1 ⦄ ∘ F.identity ⦃ F2 ⦄
}
module StupidEquality where
open import Data.Bool public using (Bool; true; false)
-- This equality doesn't place any proof demands
-- because we don't actually care what equality is used.
-- This is just for the initial base of type variables, where the user provides
-- their own type equality relation. We don't care if it says Int ∼ Bool - this just
-- provides a way for users to get some equality information threaded through the
-- simplifier
Eq : Set → Set
Eq X = ∀ (a b : X) → Bool
module Monads where
open Functors
record Monad (X : Set → Set) : Set₁ where
field ⦃ is-functor ⦄ : Functor X
field ⦃ point ⦄ : Pointed X
open Functor is-functor
field join : ∀ {a} → X (X a) → X a
unit : ∀ {a} → a → X a
unit = point
_>>=_ : ∀ {a b} → X a → (a → X b) → X b
_>>=_ a b = join (b <$> a)
_>>_ : ∀ {a b} → X a → X b → X b
_>>_ a b = a >>= λ _ → b
_>=>_ : ∀ {a b c : Set} → (b → X c) → (a → X b) → (a → X c)
_>=>_ a b = λ v → b v >>= a
field is-left-ident : ∀ {a b}{x : a → X b}{v} → (point >=> x) v ≡ x v
field is-right-ident : ∀ {a b}{x : a → X b}{v} → (x >=> point) v ≡ x v
field >=>-assoc : ∀{p}{q}{r}{s}{a : r → X s}{b : q → X r} {c : p → X q}{v}
→ (a >=> (b >=> c)) v ≡ ((a >=> b) >=> c) v
abstract
<$>-unit : ∀ {A B}{g : A → B}{x} → g <$> (unit x) ≡ unit (g x)
<$>-unit {A}{B}{g}{x} = begin
g <$> (unit x) ≡⟨ sym (is-left-ident {x = _<$>_ g}) ⟩
join (unit <$> (g <$> (unit x))) ≡⟨ cong join (sym (composite)) ⟩
join ((λ x → unit (g x)) <$> (unit x)) ≡⟨ is-right-ident ⟩
unit (g x) ∎
where open ≡-Reasoning
abstract
<$>-bind : ∀ {A B C}{f : A → B}{g : B → X C}{x : X A}
→ (f <$> x) >>= g ≡ x >>= (λ z → g (f z))
<$>-bind = cong join (sym (composite))
natural-trans : ∀ {A B}{f : A → B}{x : X( X A)} → f <$> (join x) ≡ join ((_<$>_ f) <$> x)
natural-trans {A}{B}{f}{x} = begin
f <$> (join x) ≡⟨ sym (is-left-ident {x = _<$>_ f}) ⟩
join (unit <$> (f <$> (join x))) ≡⟨ † ⟩
join (unit <$> (f <$> (join (id <$> x)))) ≡⟨ <$>-bind ⟩
join ((λ v → unit (f v)) <$> (join (id <$> x))) ≡⟨ >=>-assoc { c = λ _ → x}{0} ⟩
join ((λ x → join ((unit ∘ f) <$> x)) <$> x ) ≡⟨ sym (<$>-bind) ⟩
((_<$>_ (λ y → unit (f y))) <$> x ) >>= join ≡⟨ <$>-bind ⟩
x >>= (λ x → x >>= (λ y → unit (f y))) ≡⟨ * ⟩
join ((_<$>_ f) <$> x) ∎
where open ≡-Reasoning
† : join (unit <$> (f <$> (join x))) ≡ join (unit <$> (f <$> (join (id <$> x))))
† = cong (λ t → join (unit <$> (f <$> join t))) (sym (identity id-is-id ))
* : x >>= (λ x → x >>= (λ y → unit (f y))) ≡ join ((_<$>_ f) <$> x)
* = cong (_>>=_ x)
(extensionality (λ y → trans (sym <$>-bind)
(is-left-ident {x = _<$>_ f}{v = y})))
id-is-monad : Monad id
id-is-monad = record { is-functor = id-is-functor
; point = id
; join = id
; >=>-assoc = refl
; is-left-ident = refl
; is-right-ident = refl
}
record MonadHomomorphism {M₁ M₂ : Set → Set}(h : ∀ {x : Set} → M₁ x → M₂ x)
⦃ M₁-m : Monad M₁ ⦄ ⦃ M₂-m : Monad M₂ ⦄ : Set₁ where
open Monad M₁-m using () renaming (unit to unit₁; join to join₁; is-functor to is-functor₁)
open Monad M₂-m using () renaming (unit to unit₂; join to join₂; is-functor to is-functor₂)
open Functor is-functor₁ using () renaming (map to map₁)
open Functor is-functor₂ using () renaming (map to map₂)
field h-return : ∀ {A}{x : A} → h (unit₁ x) ≡ unit₂ x
field h-fmap : {A B : Set} {f : A → B} {x : M₁ A}
→ h (map₁ f x) ≡ map₂ f (h x)
field h-join : ∀{τ}{x : M₁ (M₁ τ)} → h (join₁ x) ≡ join₂ (h (map₁ h x))
record MonadTrans (X : (Set → Set) → Set → Set) : Set₁ where
field produces-monad : ∀ {m} → Monad m → Monad (X m)
field lift : ∀ {m}⦃ mm : Monad m ⦄{a} → m a → X m a
field is-homomorphism : ∀ {m} → (mm : Monad m)
→ MonadHomomorphism {m} {X m} (lift {m}) ⦃ mm ⦄ ⦃ produces-monad mm ⦄
module Ⓢ-Type where
open Functors
open Monads
open StupidEquality
data Ⓢ (τ : Set) : Set where
suc : τ → Ⓢ τ
zero : Ⓢ τ
cata-Ⓢ : {a b : Set} → b → (a → b) → Ⓢ a → b
cata-Ⓢ nil something zero = nil
cata-Ⓢ nil something (suc n) = something n
sequence-Ⓢ : ∀ {m}{b} → ⦃ monad : Monad m ⦄ → Ⓢ (m b) → m (Ⓢ b)
sequence-Ⓢ ⦃ m ⦄ (suc n) = map suc n
where open Functor (Monad.is-functor m)
sequence-Ⓢ ⦃ m ⦄ (zero) = unit zero
where open Monad (m)
private
fmap-Ⓢ : ∀ {a b} → (a → b) → Ⓢ a → Ⓢ b
fmap-Ⓢ f zero = zero
fmap-Ⓢ f (suc n) = suc (f n)
abstract
fmap-Ⓢ-id : ∀ {A} → {f : A → A}
→ isIdentity f → isIdentity (fmap-Ⓢ f)
fmap-Ⓢ-id isid {zero} = refl
fmap-Ⓢ-id isid {suc x} = cong suc isid
fmap-Ⓢ-comp : ∀ {A B C : Set} {f : A → B} {g : B → C} → ∀ {x}
→ fmap-Ⓢ (g ∘ f) x ≡ fmap-Ⓢ g (fmap-Ⓢ f x)
fmap-Ⓢ-comp {x = zero} = refl
fmap-Ⓢ-comp {x = suc n} = refl
Ⓢ-is-functor : Functor Ⓢ
Ⓢ-is-functor = record { map = fmap-Ⓢ
; identity = fmap-Ⓢ-id
; composite = fmap-Ⓢ-comp
}
Ⓢ-eq : ∀ {x} → Eq x → Eq (Ⓢ x)
Ⓢ-eq x zero zero = true
Ⓢ-eq x (suc n) zero = false
Ⓢ-eq x zero (suc m) = false
Ⓢ-eq x (suc n) (suc m) = x n m
private
join-Ⓢ : ∀ {x} → Ⓢ (Ⓢ x) → Ⓢ x
join-Ⓢ (zero) = zero
join-Ⓢ (suc τ) = τ
test-join : ∀ {A B}{f : A → B}{x : Ⓢ( Ⓢ A)}
→ fmap-Ⓢ f (join-Ⓢ x) ≡ join-Ⓢ (fmap-Ⓢ (fmap-Ⓢ f) x)
test-join {x = zero} = refl
test-join {x = suc n} = refl
Ⓢ-is-monad : Monad Ⓢ
Ⓢ-is-monad = record { is-functor = Ⓢ-is-functor
; point = suc
; join = join-Ⓢ
; is-left-ident = left-id
; is-right-ident = refl
; >=>-assoc = λ { {c = c}{v} → assoc {τ = c v} }
}
where
left-id : ∀ {τ : Set}{v : Ⓢ τ} → join-Ⓢ (fmap-Ⓢ suc v) ≡ v
left-id {v = zero } = refl
left-id {v = suc v} = refl
assoc : ∀ {q r s : Set} {a : r → Ⓢ s} {b : q → Ⓢ r}{τ : Ⓢ q}
→ join-Ⓢ (fmap-Ⓢ a (join-Ⓢ (fmap-Ⓢ b τ)))
≡ join-Ⓢ (fmap-Ⓢ (λ v′ → join-Ⓢ (fmap-Ⓢ a (b v′))) τ)
assoc {τ = zero} = refl
assoc {τ = suc v} = refl
Ⓢ-Trans : (Set → Set) → Set → Set
Ⓢ-Trans m x = m (Ⓢ x)
private
lift : ∀ {m : Set → Set}⦃ mm : Monad m ⦄{x} → m x → m (Ⓢ x)
lift {m}⦃ mm ⦄{x} v = suc <$> v
where open Monad mm
open Functor is-functor
module MonadProofs {m : Set → Set}⦃ mm : Monad m ⦄ where
open Monad mm
open Functor is-functor
functor : Functor (Ⓢ-Trans m)
functor = record { map = λ f v → (fmap-Ⓢ f) <$> v
; identity = λ p → identity (fmap-Ⓢ-id p)
; composite = λ { {x = x} → trans (cong (λ t → t <$> x)
(extensionality ext)) composite }
}
where open ≡-Reasoning
ext : ∀ {A B C : Set} {f : A → B} {g : B → C} → (x' : Ⓢ A)
→ fmap-Ⓢ (g ∘ f) x' ≡ (fmap-Ⓢ g ∘ fmap-Ⓢ f) x'
ext (zero) = refl
ext (suc n) = refl
module Trans = Functor functor
private
cata-Ⓢ-u0 : ∀ {a b} → (a → m (Ⓢ b)) → Ⓢ a → m (Ⓢ b)
cata-Ⓢ-u0 = cata-Ⓢ (unit zero)
abstract
right-id : {a b : Set} {x : a → Ⓢ-Trans m b} {v : a}
→ Trans.map x (lift {m} (unit v)) >>= cata-Ⓢ-u0 id ≡ x v
right-id {a}{b}{x}{v} = begin
Trans.map x (suc <$> (unit v)) >>= cata-Ⓢ-u0 id ≡⟨ * ⟩
(fmap-Ⓢ x <$> (unit (suc v))) >>= cata-Ⓢ-u0 id ≡⟨ † ⟩
join (cata-Ⓢ-u0 id <$> (unit (suc (x v)))) ≡⟨ cong join <$>-unit ⟩
join (unit (x v)) ≡⟨ cong join (sym(identity id-is-id)) ⟩
join (id <$> unit (x v)) ≡⟨ is-right-ident {x = id} ⟩
x v ∎
where open ≡-Reasoning
* : Trans.map x (suc <$> (unit v)) >>= cata-Ⓢ-u0 id
≡ (fmap-Ⓢ x <$> (unit (suc v))) >>= cata-Ⓢ-u0 id
* = cong (λ t → Trans.map x t >>= cata-Ⓢ-u0 id) <$>-unit
† : (fmap-Ⓢ x <$> (unit (suc v))) >>= cata-Ⓢ-u0 id
≡ join (cata-Ⓢ-u0 id <$> (unit (suc (x v))))
† = cong (λ x → x >>= cata-Ⓢ-u0 id) <$>-unit
left-id : {b : Set} {t : Ⓢ-Trans m b}
→ Trans.map (λ x' → lift {m} (unit x')) t >>= cata-Ⓢ-u0 id ≡ t
left-id {b}{t} = trans <$>-bind (subst (λ q → t >>= q ≡ t)
(sym (extensionality h≗unit))
(is-left-ident {x = λ _ → t} {v = 0}))
where h : ∀ {A} → Ⓢ A → m (Ⓢ A)
h x = cata-Ⓢ-u0 id (fmap-Ⓢ (λ x' → suc <$> (unit x')) x)
h≗unit : ∀ {A} → h {A} ≗ unit
h≗unit zero = refl
h≗unit (suc y) = <$>-unit
assoc : ∀ {p q r s : Set}
{a : r → Ⓢ-Trans m s}{b : q → Ⓢ-Trans m r}{c : p → Ⓢ-Trans m q}
{v : p}
→ Trans.map a (Trans.map b (c v) >>= cata-Ⓢ-u0 id) >>= cata-Ⓢ-u0 id
≡ Trans.map (λ v' → Trans.map a (b v') >>= cata-Ⓢ-u0 id) (c v) >>= cata-Ⓢ-u0 id
assoc {p}{q}{r}{s}{a}{b}{c}{v}
= let
†₀ = cata-fmap
†₁ = cong (λ x → x >>= cata-Ⓢ (unit zero) a) cata-fmap
†₂ = >=>-assoc {c = λ _ → c v} {v = 0}
†₃ = cong (_>>=_ (c v)) (extensionality ext)
†₄ = cong (λ x → c v >>= cata-Ⓢ (unit zero) x)
(extensionality (λ x → sym cata-fmap))
†₅ = sym (cata-fmap)
in begin
Trans.map a (Trans.map b (c v) >>= cata-Ⓢ-u0 id) >>= cata-Ⓢ-u0 id ≡⟨ †₀ ⟩
((fmap-Ⓢ b <$> c v) >>= cata-Ⓢ-u0 id) >>= cata-Ⓢ-u0 a ≡⟨ †₁ ⟩
(c v >>= cata-Ⓢ-u0 b) >>= cata-Ⓢ-u0 a ≡⟨ †₂ ⟩
c v >>= (λ cv → cata-Ⓢ-u0 b cv >>= cata-Ⓢ-u0 a) ≡⟨ †₃ ⟩
c v >>= cata-Ⓢ-u0 (λ v' → b v' >>= cata-Ⓢ-u0 a) ≡⟨ †₄ ⟩
c v >>= cata-Ⓢ-u0 (λ v' → (fmap-Ⓢ a <$> b v') >>= cata-Ⓢ-u0 id) ≡⟨ †₅ ⟩
Trans.map (λ v' → Trans.map a (b v') >>= cata-Ⓢ-u0 id) (c v) >>= cata-Ⓢ-u0 id ∎
where open ≡-Reasoning
ext : (x : Ⓢ q) → cata-Ⓢ-u0 b x >>= cata-Ⓢ-u0 a
≡ cata-Ⓢ-u0 (λ v' → b v' >>= cata-Ⓢ-u0 a) x
ext zero = begin
join ((cata-Ⓢ-u0 a) <$> unit zero) ≡⟨ cong join <$>-unit ⟩
join (unit (unit zero)) ≡⟨ cong join (sym (identity id-is-id)) ⟩
join (id <$> unit (unit zero)) ≡⟨ is-right-ident ⟩
unit zero ∎
ext (suc n) = refl
cata-fmap : ∀{A B C}{a : A → B}{x : m (Ⓢ A)}{n : m C}{j : B → m C}
→ (fmap-Ⓢ a <$> x) >>= cata-Ⓢ n j ≡ x >>= cata-Ⓢ n (λ x → j ( a x))
cata-fmap {A}{B}{C}{a}{x}{n}{j} = trans <$>-bind
(cong (_>>=_ x) (extensionality ext′))
where ext′ : (x' : Ⓢ A) → cata-Ⓢ n j (fmap-Ⓢ a x')
≡ cata-Ⓢ n (λ x0 → j (a x0)) x'
ext′ zero = refl
ext′ (suc n) = refl
produces-monad = record { point = λ x → lift ⦃ mm ⦄ (unit x)
; is-functor = functor
; join = λ v → v >>= cata-Ⓢ (unit zero) id
; is-left-ident = left-id
; is-right-ident = right-id
; >=>-assoc = λ {_}{_}{_}{_}{a}{b}{c}{v}
→ assoc {a = a}{b}{c}{v}
}
module HomomorphismProofs {m : Set → Set}⦃ mm : Monad m ⦄ where
open Monad mm
open Functor is-functor
open ≡-Reasoning
cata-Ⓢ-u0 : ∀ {a b} → (a → m (Ⓢ b)) → Ⓢ a → m (Ⓢ b)
cata-Ⓢ-u0 = cata-Ⓢ (unit zero)
fmap-p : ∀ {A B : Set} {f : A → B} {x}
→ lift {m} (f <$> x) ≡ (fmap-Ⓢ f) <$> (lift {m} x)
fmap-p {A}{B}{f}{x} = begin
suc <$> (f <$> x) ≡⟨ sym (composite) ⟩
(λ t → suc (f t)) <$> x ≡⟨ refl ⟩
(λ t → fmap-Ⓢ f (suc t)) <$> x ≡⟨ composite ⟩
(fmap-Ⓢ f) <$> (suc <$> x) ∎
join-p : ∀{τ}{x : m (m (τ))}
→ suc <$> (join x) ≡ (suc <$> (_<$>_ suc <$> x)) >>= cata-Ⓢ-u0 id
join-p {_}{x} = begin
suc <$> (join x) ≡⟨ natural-trans ⟩
join ((_<$>_ suc) <$> x) ≡⟨ refl ⟩
x >>= (λ z → cata-Ⓢ-u0 id (suc (suc <$> z))) ≡⟨ sym (<$>-bind) ⟩
((λ z → suc (suc <$> z)) <$> x) >>= cata-Ⓢ-u0 id ≡⟨ † ⟩
(suc <$> (_<$>_ suc <$> x)) >>= cata-Ⓢ-u0 id ∎
where † = cong (λ x → x >>= cata-Ⓢ-u0 id) (composite)
is-homomorphism : MonadHomomorphism (lift {m}) ⦃ mm ⦄ ⦃ MonadProofs.produces-monad ⦃ mm ⦄ ⦄
is-homomorphism = record { h-return = refl
; h-fmap = fmap-p
; h-join = join-p
}
Ⓢ-Trans-is-trans : MonadTrans (Ⓢ-Trans)
Ⓢ-Trans-is-trans = record { produces-monad = λ mm → MonadProofs.produces-monad ⦃ mm ⦄
; lift = λ{m} → lift {m}
; is-homomorphism = λ mm → HomomorphismProofs.is-homomorphism ⦃ mm ⦄
}
module PlusN-Type where
open Ⓢ-Type
open Monads
open Functors
open StupidEquality
PlusN : (n : ℕ) → Set → Set
PlusN zero = id
PlusN (suc n) = Ⓢ-Trans (PlusN n)
PlusN-eq : ∀ {n}{x} → Eq x → Eq (PlusN n x)
PlusN-eq {zero} eq = eq
PlusN-eq {suc n} eq = PlusN-eq {n} (Ⓢ-eq eq)
PlusN-is-monad : ∀ {n} → Monad (PlusN n)
PlusN-is-monad {zero} = id-is-monad
PlusN-is-monad {suc n} = MonadTrans.produces-monad Ⓢ-Trans-is-trans (PlusN-is-monad {n})
_⨁_ = flip PlusN
sequence-PlusN : ∀ {m}{n}{b} → ⦃ monad : Monad m ⦄ → (m b) ⨁ n → m (b ⨁ n)
sequence-PlusN {n = zero} x = x
sequence-PlusN {n = suc n} ⦃ m ⦄ x = sequence-PlusN {n = n}⦃ m ⦄
(PlusN-f.map (sequence-Ⓢ ⦃ m ⦄) x)
where module PlusN-f = Functor (Monad.is-functor (PlusN-is-monad {n}))
PlusN-collect : ∀ {n}{a b} → n ⨁ (a + b) ≡ (n ⨁ a) ⨁ b
PlusN-collect {n}{zero} = refl
PlusN-collect {n}{suc a}{b} = PlusN-collect {Ⓢ n}{a}{b}
open Ⓢ-Type public
open PlusN-Type public
open Functors public
open Monads public
open Shapes public
open StupidEquality public
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-- Internal error in coverage checker.
module Issue505 where
data Nat : Set where
zero : Nat
suc : Nat → Nat
_+_ : Nat → Nat → Nat
zero + m = m
suc n + m = suc (n + m)
data Split : Nat → Nat → Set where
1x1 : Split (suc zero) (suc zero)
_∣_ : ∀ {a b c} → Split a b → Split a c → Split a (b + c)
_/_ : ∀ {a b c} → Split b a → Split c a → Split (b + c) a
data ⊤ : Set where
tt : ⊤
theorem : ∀ {a b} → (split : Split a b) → ⊤
theorem 1x1 = tt
theorem {suc a} .{_} (l ∣ r) = tt
theorem {zero } .{_} (l ∣ r) = tt
theorem (l / r) = tt
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module Structure.Setoid.Category.HomFunctor where
import Functional as Fn
open import Function.Equals
open import Function.Equals.Proofs
open import Logic.Predicate
import Lvl
open import Structure.Category
open import Structure.Category.Dual
open import Structure.Category.Functor.Contravariant
open import Structure.Category.Functor
open import Structure.Categorical.Properties
open import Structure.Function
open import Structure.Operator
open import Structure.Relator.Equivalence
open import Structure.Setoid
open import Syntax.Function
open import Syntax.Transitivity
open import Structure.Setoid.Category
open import Type
private variable ℓ ℓₒ ℓₘ ℓₑ : Lvl.Level
module _ (C : CategoryObject{ℓₒ}{ℓₘ}{ℓₑ}) where
open CategoryObject(C)
open Category ⦃ … ⦄
open ArrowNotation
private open module MorphismEquiv {x}{y} = Equivalence (Equiv-equivalence ⦃ morphism-equiv{x}{y} ⦄) using ()
covariantHomFunctor : Object → (C →ᶠᵘⁿᶜᵗᵒʳ setoidCategoryObject)
∃.witness (covariantHomFunctor x) y = [∃]-intro (x ⟶ y)
Functor.map (∃.proof (covariantHomFunctor _)) f = [∃]-intro (f ∘_) ⦃ BinaryOperator.right binaryOperator ⦄
_⊜_.proof (Function.congruence (Functor.map-function (∃.proof (covariantHomFunctor _))) {f₁} {f₂} f₁f₂) {g} =
f₁ ∘ g 🝖-[ congruence₂ₗ(_∘_) g f₁f₂ ]
f₂ ∘ g 🝖-end
_⊜_.proof (Functor.op-preserving (∃.proof (covariantHomFunctor _)) {f = f} {g = g}) {h} =
(f ∘ g) ∘ h 🝖[ _≡_ ]-[ Morphism.associativity(_∘_) ]
f ∘ (g ∘ h) 🝖[ _≡_ ]-[]
((f ∘_) Fn.∘ (g ∘_)) h 🝖-end
_⊜_.proof (Functor.id-preserving (∃.proof (covariantHomFunctor _))) {f} =
id ∘ f 🝖[ _≡_ ]-[ Morphism.identityₗ(_∘_)(id) ]
f 🝖[ _≡_ ]-[]
Fn.id(f) 🝖-end
contravariantHomFunctor : Object → (C →ᶜᵒⁿᵗʳᵃᵛᵃʳⁱᵃⁿᵗᶠᵘⁿᶜᵗᵒʳ setoidCategoryObject)
∃.witness (contravariantHomFunctor x) y = [∃]-intro (y ⟶ x)
Functor.map (∃.proof (contravariantHomFunctor _)) f = [∃]-intro (_∘ f) ⦃ BinaryOperator.left binaryOperator ⦄
_⊜_.proof (Function.congruence (Functor.map-function (∃.proof (contravariantHomFunctor _))) {g₁} {g₂} g₁g₂) {f} =
f ∘ g₁ 🝖-[ congruence₂ᵣ(_∘_) f g₁g₂ ]
f ∘ g₂ 🝖-end
_⊜_.proof (Functor.op-preserving (∃.proof (contravariantHomFunctor _)) {f = h} {g = g}) {f} =
f ∘ (g ∘ h) 🝖[ _≡_ ]-[ Morphism.associativity(_∘_) ]-sym
(f ∘ g) ∘ h 🝖[ _≡_ ]-[]
((_∘ h) Fn.∘ (_∘ g)) f 🝖-end
_⊜_.proof (Functor.id-preserving (∃.proof (contravariantHomFunctor _))) {f} =
f ∘ id 🝖[ _≡_ ]-[ Morphism.identityᵣ(_∘_)(id) ]
f 🝖[ _≡_ ]-[]
Fn.id(f) 🝖-end
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------------------------------------------------------------------------
-- The Agda standard library
--
-- Any (◇) for containers
------------------------------------------------------------------------
{-# OPTIONS --without-K --safe #-}
module Data.Container.Relation.Unary.Any where
open import Level using (_⊔_)
open import Relation.Unary using (Pred; _⊆_)
open import Data.Product as Prod using (_,_; proj₂; ∃)
open import Function
open import Data.Container.Core hiding (map)
import Data.Container.Morphism as M
record ◇ {s p} (C : Container s p) {x ℓ} {X : Set x}
(P : Pred X ℓ) (cx : ⟦ C ⟧ X) : Set (p ⊔ ℓ) where
constructor any
field proof : ∃ λ p → P (proj₂ cx p)
module _ {s₁ p₁ s₂ p₂} {C : Container s₁ p₁} {D : Container s₂ p₂}
{x ℓ ℓ′} {X : Set x} {P : Pred X ℓ} {Q : Pred X ℓ′}
where
map : (f : C ⇒ D) → P ⊆ Q → ◇ D P ∘′ ⟪ f ⟫ ⊆ ◇ C Q
map f P⊆Q (any (p , P)) .◇.proof = f .position p , P⊆Q P
module _ {s₁ p₁ s₂ p₂} {C : Container s₁ p₁} {D : Container s₂ p₂}
{x ℓ} {X : Set x} {P : Pred X ℓ}
where
map₁ : (f : C ⇒ D) → ◇ D P ∘′ ⟪ f ⟫ ⊆ ◇ C P
map₁ f = map f id
module _ {s p} {C : Container s p}
{x ℓ ℓ′} {X : Set x} {P : Pred X ℓ} {Q : Pred X ℓ′}
where
map₂ : P ⊆ Q → ◇ C P ⊆ ◇ C Q
map₂ = map (M.id C)
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module SystemF.Syntax.Term.Constructors where
open import Prelude hiding (⊥-elim)
open import SystemF.WellTyped
open import SystemF.Substitutions.Lemmas
open import SystemF.Substitutions
open import SystemF.Syntax.Type.Constructors
-- polymorphic function application
-- applies a polymorphic function to an argument with the type of the domain
poly-· : ∀ {ν n} {a : Type ν} {K : Ctx ν n} {f arg} →
(fa : IsFunction a) → K ⊢ f ∈ a → K ⊢ arg ∈ domain fa → ∃ λ t → K ⊢ t ∈ codomain fa
poly-· (lambda a b) ⊢f ⊢arg = , ⊢f · ⊢arg
poly-· {K = K} {f = f} {arg = arg} (∀'-lambda {a} fa) ⊢f ⊢arg = , Λ (proj₂ (poly-· fa f' arg'))
where
f' : ctx-weaken K ⊢ _ ∈ a
f' = subst
(λ τ → ctx-weaken K ⊢ _ ∈ τ)
(TypeLemmas.a-/Var-varwk↑-/-sub0≡a a)
((⊢tp-weaken ⊢f) [ tvar zero ])
arg' : ctx-weaken K ⊢ (tm-weaken arg) [ tvar zero ] ∈ domain fa
arg' = subst
(λ τ → ctx-weaken K ⊢ _ ∈ τ)
(TypeLemmas.a-/Var-varwk↑-/-sub0≡a (domain fa))
((⊢tp-weaken ⊢arg) [ tvar zero ])
-- Polymorphic identity function
id' : {ν n : ℕ} → Term ν n
id' = Λ (λ' (tvar zero) (var zero))
-- Bottom elimination/univeral property of the initial type
⊥-elim : ∀ {m n} → Type n → Term n m
⊥-elim a = λ' ⊥' ((var zero) [ a ])
-- Unit value
tt = id'
-- n-ary term abstraction
λⁿ : ∀ {ν m k} → Vec (Type ν) k → Term ν (k N+ m) → Term ν m
λⁿ [] t = t
λⁿ (a ∷ as) t = λⁿ as (λ' a t)
infixl 9 _·ⁿ_
-- n-ary term application
_·ⁿ_ : ∀ {m n k} → Term m n → Vec (Term m n) k → Term m n
s ·ⁿ [] = s
s ·ⁿ (t ∷ ts) = (s ·ⁿ ts) · t
-- Record/tuple constructor
newrec : ∀ {ν n k} → Vec (Term ν n) k → {as : Vec (Type ν) k} → Term ν n
newrec [] = tt
newrec (t ∷ ts) {a ∷ as} =
Λ (λ' (map tp-weaken (a ∷ as) →ⁿ tvar zero)
(var zero ·ⁿ map tmtm-weaken (map tm-weaken (t ∷ ts))))
-- Field access/projection
π : ∀ {ν n k} → Fin k → Term ν n → {as : Vec (Type ν) k} → Term ν n
π () t {[]}
π {n = n} x t {as} =
(t [ lookup x as ]) · (λⁿ as (var (inject+ n x)))
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-- {-# OPTIONS -v interaction.give:30 -v interaction.scope:30 -v highlighting:50 -v auto:10 #-}
-- Andreas, 2014-07-05 and -08
module _ where
data Unit : Set where
unit : Unit
auto : Unit
auto = {!!} -- C-c C-a succeeds but then an error occurs during highlighting
-- Problem WAS:
-- Auto finds a solution, but then there is the error
-- Failed to parse expression in ?0
-- Should work now.
refine : Unit
refine = {!unit!}
-- Problem WAS: Highlighting after refine triggers an error.
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module examplesPaperJFP.Sized where
open import Data.Product using (_×_; _,_)
open import Data.String
open import Function using (case_of_)
open import Size
open import examplesPaperJFP.NativeIOSafe
open import examplesPaperJFP.BasicIO using (IOInterface; Command; Response)
open import examplesPaperJFP.ConsoleInterface
open import examplesPaperJFP.Console using (translateIOConsoleLocal)
open import examplesPaperJFP.Object using (Interface; Method; Result;
cellJ; CellMethod; get; put; CellResult)
module UnfoldF where
open import examplesPaperJFP.Coalgebra using (F; mapF)
record νF (i : Size) : Set where
coinductive
constructor delay
field force : ∀(j : Size< i) → F (νF j)
open νF using (force)
unfoldF : ∀{S} (t : S → F S) → ∀ i → (S → νF i)
force (unfoldF t i s) j = mapF (unfoldF t j) (t s)
mutual
record IO (Iᵢₒ : IOInterface) (i : Size) (A : Set) : Set where
coinductive
constructor delay
field force : {j : Size< i} → IO′ Iᵢₒ j A
data IO′ (Iᵢₒ : IOInterface) (i : Size) (A : Set) : Set where
exec′ : (c : Command Iᵢₒ) (f : Response Iᵢₒ c → IO Iᵢₒ i A) → IO′ Iᵢₒ i A
return′ : (a : A) → IO′ Iᵢₒ i A
module NestedRecursion (Iᵢₒ : IOInterface) (A : Set) where
data F (X : Set) : Set where
exec′ : (c : Command Iᵢₒ) (f : Response Iᵢₒ c → X) → F X
return′ : (a : A) → F X
record νF (i : Size) : Set where
coinductive
constructor delay
field force : {j : Size< i} → F (νF j)
open IO public
module _ {Iᵢₒ : IOInterface } (let C = Command Iᵢₒ) (let R = Response Iᵢₒ) where
infixl 2 _>>=_
exec : ∀ {i A} (c : C) (f : R c → IO Iᵢₒ i A) → IO Iᵢₒ i A
return : ∀ {i A} (a : A) → IO Iᵢₒ i A
_>>=_ : ∀ {i A B} (m : IO Iᵢₒ i A) (k : A → IO Iᵢₒ i B) → IO Iᵢₒ i B
force (exec c f) = exec′ c f
force (return a) = return′ a
force (_>>=_ {i} m k) {j} with force m {j}
... | exec′ c f = exec′ c λ r → _>>=_ {j} (f r) k
... | return′ a = force (k a) {j}
{-# NON_TERMINATING #-}
translateIO : ∀{A : Set}
→ (translateLocal : (c : C) → NativeIO (R c))
→ IO Iᵢₒ ∞ A
→ NativeIO A
translateIO translateLocal m = case (force m) of
λ{ (exec′ c f) → (translateLocal c) native>>= λ r →
translateIO translateLocal (f r)
; (return′ a) → nativeReturn a
}
record IOObject (Iᵢₒ : IOInterface) (I : Interface) (i : Size) : Set where
coinductive
field method : ∀{j : Size< i} (m : Method I)
→ IO Iᵢₒ ∞ (Result I m × IOObject Iᵢₒ I j)
open IOObject public
CellC : (i : Size) → Set
CellC = IOObject ConsoleInterface (cellJ String)
simpleCell : ∀{i} (s : String) → CellC i
force (method (simpleCell {i} s) {j} get) =
exec′ (putStrLn ("getting (" ++ s ++ ")")) λ _ →
return (s , simpleCell {j} s)
force (method (simpleCell _) (put s)) =
exec′ (putStrLn ("putting (" ++ s ++ ")")) λ _ →
return (unit , simpleCell s)
program : ∀{i} → IO ConsoleInterface i Unit
force program =
let c₁ = simpleCell "Start" in
exec′ getLine λ{ nothing → return unit; (just s) →
method c₁ (put s) >>= λ{ (_ , c₂) →
method c₂ get >>= λ{ (s′ , c₃) →
exec (putStrLn s′) λ _ →
program }}}
main : NativeIO Unit
main = translateIO translateIOConsoleLocal program
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module STLC2.Kovacs.Normalisation where
open import STLC2.Kovacs.NormalForm public
--------------------------------------------------------------------------------
-- (Tyᴺ)
mutual
infix 3 _⊩_
_⊩_ : 𝒞 → 𝒯 → Set
Γ ⊩ ⎵ = Γ ⊢ⁿᶠ ⎵
Γ ⊩ A ⇒ B = ∀ {Γ′} → (η : Γ′ ⊇ Γ) (∂a : Γ′ ∂⊩ A)
→ Γ′ ∂⊩ B
Γ ⊩ A ⩕ B = Γ ∂⊩ A × Γ ∂⊩ B
Γ ⊩ ⫪ = ⊤
Γ ⊩ ⫫ = ⊥
Γ ⊩ A ⩖ B = Γ ∂⊩ A ⊎ Γ ∂⊩ B
infix 3 _∂⊩_
_∂⊩_ : 𝒞 → 𝒯 → Set
Γ ∂⊩ A = ∀ {Γ′ C} → (η : Γ′ ⊇ Γ)
→ (f : ∀ {Γ″} → Γ″ ⊇ Γ′ → Γ″ ⊩ A → Γ″ ⊢ⁿᶠ C)
→ Γ′ ⊢ⁿᶠ C
-- (Conᴺ ; ∙ ; _,_)
infix 3 _∂⊩⋆_
data _∂⊩⋆_ : 𝒞 → 𝒞 → Set
where
∅ : ∀ {Γ} → Γ ∂⊩⋆ ∅
_,_ : ∀ {Γ Ξ A} → (ρ : Γ ∂⊩⋆ Ξ) (∂a : Γ ∂⊩ A)
→ Γ ∂⊩⋆ Ξ , A
--------------------------------------------------------------------------------
-- (Tyᴺₑ)
mutual
acc : ∀ {A Γ Γ′} → Γ′ ⊇ Γ → Γ ⊩ A → Γ′ ⊩ A
acc {⎵} η M = renⁿᶠ η M
acc {A ⇒ B} η f = λ η′ a → f (η ○ η′) a
acc {A ⩕ B} η s = ∂acc η (proj₁ s) , ∂acc η (proj₂ s)
acc {⫪} η s = tt
acc {⫫} η s = elim⊥ s
acc {A ⩖ B} η (inj₁ a) = inj₁ (∂acc η a)
acc {A ⩖ B} η (inj₂ b) = inj₂ (∂acc η b)
-- TODO: Why doesn’t this work?
-- acc {A ⩖ B} η s = case⊎ s (λ a → ∂acc η a)
-- (λ b → ∂acc η b)
∂acc : ∀ {A Γ Γ′} → Γ′ ⊇ Γ → Γ ∂⊩ A → Γ′ ∂⊩ A
∂acc η ∂a = λ η′ f → ∂a (η ○ η′) f
-- (Conᴺₑ)
-- NOTE: _⬖_ = ∂acc⋆
_⬖_ : ∀ {Γ Γ′ Ξ} → Γ ∂⊩⋆ Ξ → Γ′ ⊇ Γ → Γ′ ∂⊩⋆ Ξ
∅ ⬖ η = ∅
(ρ , ∂a) ⬖ η = ρ ⬖ η , ∂acc η ∂a
--------------------------------------------------------------------------------
!ƛ : ∀ {Γ A B} → (∀ {Γ′} → Γ′ ⊇ Γ → Γ′ ∂⊩ A → Γ′ ∂⊩ B)
→ Γ ⊩ A ⇒ B
!ƛ f = λ η ∂a → f η ∂a
_!∙_ : ∀ {Γ A B} → Γ ⊩ A ⇒ B → Γ ∂⊩ A
→ Γ ∂⊩ B
f !∙ ∂a = f idₑ ∂a
_!,_ : ∀ {Γ A B} → Γ ∂⊩ A → Γ ∂⊩ B
→ Γ ⊩ A ⩕ B
∂a !, ∂b = ∂a , ∂b
!π₁ : ∀ {Γ A B} → Γ ⊩ A ⩕ B
→ Γ ∂⊩ A
!π₁ s = proj₁ s
!π₂ : ∀ {Γ A B} → Γ ⊩ A ⩕ B
→ Γ ∂⊩ B
!π₂ s = proj₂ s
!τ : ∀ {Γ} → Γ ⊩ ⫪
!τ = tt
!φ : ∀ {Γ C} → Γ ⊩ ⫫
→ Γ ∂⊩ C
!φ s = elim⊥ s
!ι₁ : ∀ {Γ A B} → Γ ∂⊩ A
→ Γ ⊩ A ⩖ B
!ι₁ ∂a = inj₁ ∂a
!ι₂ : ∀ {Γ A B} → Γ ∂⊩ B
→ Γ ⊩ A ⩖ B
!ι₂ ∂b = inj₂ ∂b
_!⁇_!∥_ : ∀ {Γ A B C} → Γ ⊩ A ⩖ B
→ (∀ {Γ′} → Γ′ ⊇ Γ → Γ′ ∂⊩ A → Γ′ ∂⊩ C)
→ (∀ {Γ′} → Γ′ ⊇ Γ → Γ′ ∂⊩ B → Γ′ ∂⊩ C)
→ Γ ∂⊩ C
s !⁇ f !∥ g = elim⊎ s (λ ∂a → f idₑ ∂a)
(λ ∂b → g idₑ ∂b)
--------------------------------------------------------------------------------
return : ∀ {A Γ} → Γ ⊩ A → Γ ∂⊩ A
return {A} a = λ η f →
f idₑ (acc {A} η a)
bind : ∀ {A C Γ} → Γ ∂⊩ A → (∀ {Γ′} → Γ′ ⊇ Γ → Γ′ ⊩ A → Γ′ ∂⊩ C)
→ Γ ∂⊩ C
bind ∂a f = λ η f′ →
∂a η (λ η′ a →
f (η ○ η′) a idₑ (λ η″ b →
f′ (η′ ○ η″) b))
--------------------------------------------------------------------------------
∂!λ : ∀ {Γ A B} → (∀ {Γ′} → Γ′ ⊇ Γ → Γ′ ∂⊩ A → Γ′ ∂⊩ B)
→ Γ ∂⊩ A ⇒ B
∂!λ {A = A} f = return {A ⇒ _}
(!ƛ f)
_∂!∙_ : ∀ {Γ A B} → Γ ∂⊩ A ⇒ B → Γ ∂⊩ A
→ Γ ∂⊩ B
∂f ∂!∙ ∂a = bind ∂f (λ η f → f !∙ ∂acc η ∂a)
_∂!,_ : ∀ {Γ A B} → Γ ∂⊩ A → Γ ∂⊩ B
→ Γ ∂⊩ A ⩕ B
∂a ∂!, ∂b = return (∂a !, ∂b)
∂!π₁ : ∀ {Γ A B} → Γ ∂⊩ A ⩕ B
→ Γ ∂⊩ A
∂!π₁ ∂s = bind ∂s (λ η s → !π₁ s)
∂!π₂ : ∀ {Γ A B} → Γ ∂⊩ A ⩕ B
→ Γ ∂⊩ B
∂!π₂ ∂s = bind ∂s (λ η s → !π₂ s)
∂!τ : ∀ {Γ} → Γ ∂⊩ ⫪
∂!τ {Γ} = return (!τ {Γ})
∂!φ : ∀ {Γ C} → Γ ∂⊩ ⫫
→ Γ ∂⊩ C
∂!φ ∂s = bind ∂s (λ η s → !φ s)
∂!ι₁ : ∀ {Γ A B} → Γ ∂⊩ A
→ Γ ∂⊩ A ⩖ B
∂!ι₁ {B = B} ∂a = return {_ ⩖ B}
(!ι₁ ∂a)
∂!ι₂ : ∀ {Γ A B} → Γ ∂⊩ B
→ Γ ∂⊩ A ⩖ B
∂!ι₂ {A = A} ∂b = return {A ⩖ _}
(!ι₂ ∂b)
_∂!⁇_∂!∥_ : ∀ {Γ A B C} → Γ ∂⊩ A ⩖ B
→ (∀ {Γ′} → Γ′ ⊇ Γ → Γ′ ∂⊩ A → Γ′ ∂⊩ C)
→ (∀ {Γ′} → Γ′ ⊇ Γ → Γ′ ∂⊩ B → Γ′ ∂⊩ C)
→ Γ ∂⊩ C
∂s ∂!⁇ f ∂!∥ g = bind ∂s (λ η s → s !⁇ (λ η′ → f (η ○ η′))
!∥ (λ η′ → g (η ○ η′)))
--------------------------------------------------------------------------------
-- (∈ᴺ)
getᵥ : ∀ {Γ Ξ A} → Γ ∂⊩⋆ Ξ → Ξ ∋ A → Γ ∂⊩ A
getᵥ (ρ , ∂a) zero = ∂a
getᵥ (ρ , ∂a) (suc i) = getᵥ ρ i
-- (Tmᴺ)
eval : ∀ {Γ Ξ A} → Γ ∂⊩⋆ Ξ → Ξ ⊢ A → Γ ∂⊩ A
eval ρ (𝓋 i) = getᵥ ρ i
eval ρ (ƛ M) = ∂!λ (λ η ∂a → eval (ρ ⬖ η , ∂a) M)
eval ρ (M ∙ N) = eval ρ M ∂!∙ eval ρ N
eval ρ (M , N) = eval ρ M ∂!, eval ρ N
eval ρ (π₁ M) = ∂!π₁ (eval ρ M)
eval ρ (π₂ M) = ∂!π₂ (eval ρ M)
eval ρ τ = ∂!τ
eval ρ (φ M) = ∂!φ (eval ρ M)
eval ρ (ι₁ M) = ∂!ι₁ (eval ρ M)
eval ρ (ι₂ M) = ∂!ι₂ (eval ρ M)
eval ρ (M ⁇ N₁ ∥ N₂) = eval ρ M ∂!⁇ (λ η ∂a → eval (ρ ⬖ η , ∂a) N₁)
∂!∥ (λ η ∂b → eval (ρ ⬖ η , ∂b) N₂)
--------------------------------------------------------------------------------
mutual
-- (qᴺ)
reify : ∀ {A Γ} → Γ ∂⊩ A → Γ ⊢ⁿᶠ A
reify {⎵} ∂a = ∂a idₑ (λ η M → M)
reify {A ⇒ B} ∂a = ∂a idₑ (λ η f → ƛ (reify (f (wkₑ idₑ) (reflect 0))))
reify {A ⩕ B} ∂a = ∂a idₑ (λ η s → reify (proj₁ s) , reify (proj₂ s))
reify {⫪} ∂a = ∂a idₑ (λ η s → τ)
reify {⫫} ∂a = ∂a idₑ (λ η s → elim⊥ s)
reify {A ⩖ B} ∂a = ∂a idₑ (λ η s → elim⊎ s (λ a → ι₁ (reify a))
(λ b → ι₂ (reify b)))
-- (uᴺ)
reflect : ∀ {A Γ} → Γ ⊢ⁿᵉ A → Γ ∂⊩ A
reflect {⎵} M = return (ne M)
reflect {A ⇒ B} M = return {A ⇒ _}
(λ η ∂a → reflect (renⁿᵉ η M ∙ reify ∂a))
reflect {A ⩕ B} M = return (reflect (π₁ M) , reflect (π₂ M))
reflect {⫪} M = return tt
reflect {⫫} M = λ η f →
ne (φ (renⁿᵉ η M))
reflect {A ⩖ B} M = λ η f →
ne (renⁿᵉ η M ⁇ f (wkₑ idₑ) (inj₁ (reflect 0))
∥ f (wkₑ idₑ) (inj₂ (reflect 0)))
--------------------------------------------------------------------------------
-- (uᶜᴺ)
idᵥ : ∀ {Γ} → Γ ∂⊩⋆ Γ
idᵥ {∅} = ∅
idᵥ {Γ , A} = idᵥ ⬖ wkₑ idₑ , reflect 0
-- (nf)
nf : ∀ {Γ A} → Γ ⊢ A → Γ ⊢ⁿᶠ A
nf M = reify (eval idᵥ M)
--------------------------------------------------------------------------------
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{-# OPTIONS --without-K #-}
open import lib.Basics
module lib.types.Empty where
Empty-rec : ∀ {i} {A : Type i} → (Empty → A)
Empty-rec = Empty-elim
⊥-rec : ∀ {i} {A : Type i} → (⊥ → A)
⊥-rec = Empty-rec
Empty-is-prop : is-prop Empty
Empty-is-prop = Empty-elim
⊥-is-prop : is-prop ⊥
⊥-is-prop = Empty-is-prop
negated-equiv-Empty : ∀ {i} (A : Type i) → (¬ A) → (Empty ≃ A)
negated-equiv-Empty A notA = equiv Empty-elim
notA
(λ a → Empty-elim {P = λ _ → Empty-elim (notA a) == a} (notA a))
(Empty-elim {P = λ e → notA (Empty-elim e) == e})
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------------------------------------------------------------------------
-- The Agda standard library
--
-- Sizes for Agda's sized types
------------------------------------------------------------------------
module Size where
postulate
Size : Set
Size<_ : Size → Set
↑_ : Size → Size
∞ : Size
{-# BUILTIN SIZE Size #-}
{-# BUILTIN SIZELT Size<_ #-}
{-# BUILTIN SIZESUC ↑_ #-}
{-# BUILTIN SIZEINF ∞ #-}
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{-# OPTIONS --without-K #-}
module lib.Basics where
open import lib.Base public
open import lib.PathGroupoid public
open import lib.PathFunctor public
open import lib.NType public
open import lib.Equivalences public
open import lib.Univalence public
open import lib.Funext public
open import lib.PathOver public
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-- Andreas, 2011-04-14
-- {-# OPTIONS -v tc.cover:20 -v tc.lhs.unify:20 #-}
-- Jesper, 2016-06-23: should also work --cubical-compatible
{-# OPTIONS --cubical-compatible #-}
module Issue291-1775 where
-- Example by Ulf
data Nat : Set where
zero : Nat
suc : Nat -> Nat
data _≡_ {A : Set}(a : A) : A -> Set where
refl : a ≡ a
-- since 'n' occurs stronly rigid in 'suc n', the type 'n ≡ suc n' is empty
h : (n : Nat) -> n ≡ suc n -> Nat
h n ()
-- Example by [email protected]
data Type : Set where
₁ : Type
_×_ : Type → Type → Type
_+_ : Type → Type → Type
data Fun : Type → Type → Set where
_∙_ : ∀ {s t u} → Fun t u → Fun s t → Fun s u
π₁ : ∀ {s t} → Fun (s × t) s
π₂ : ∀ {s t} → Fun (s × t) t
ι₁ : ∀ {s t} → Fun s (s + t)
ι₂ : ∀ {s t} → Fun t (s + t)
data Val : (t : Type) → Fun ₁ t → Set where
Valι₁ : ∀ {s t V} → Val s V → Val (s + t) (ι₁ ∙ V)
Valι₂ : ∀ {s t V} → Val t V → Val (s + t) (ι₂ ∙ V)
data ⊥ : Set where
-- should succeed:
¬Valπ₁ : ∀ {s t : Type} {M : Fun ₁ (s × t)} → Val s (π₁ ∙ M) → ⊥
¬Valπ₁ ()
{- OLD ERROR:
Val .s (π₁ ∙ .M) should be empty, but it isn't obvious that it is.
when checking that the clause ¬Valπ₁ () has type
{s t : Type} {M : Fun ₁ (s × t)} → Val s (π₁ ∙ M) → ⊥
-}
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{-# OPTIONS --without-K --rewriting #-}
open import lib.Basics
open import lib.NType2
open import lib.types.Group
open import lib.types.Sigma
open import lib.types.Pi
open import lib.types.Truncation
open import lib.types.SetQuotient
open import lib.groups.Homomorphism
open import lib.groups.Subgroup
open import lib.groups.SubgroupProp
module lib.groups.QuotientGroup where
module _ {i j} {G : Group i} (P : NormalSubgroupProp G j) where
private
module G = Group G
module P = NormalSubgroupProp P
infix 80 _⊙_
_⊙_ = G.comp
quot-group-rel : Rel G.El j
quot-group-rel g₁ g₂ = P.prop (G.diff g₁ g₂)
quot-group-struct : GroupStructure (SetQuot quot-group-rel)
quot-group-struct = record {M} where
module M where
ident : SetQuot quot-group-rel
ident = q[ G.ident ]
abstract
inv-rel : ∀ {g₁ g₂ : G.El} (pg₁g₂⁻¹ : P.prop (G.diff g₁ g₂))
→ q[ G.inv g₁ ] == q[ G.inv g₂ ] :> SetQuot quot-group-rel
inv-rel {g₁} {g₂} pg₁g₂⁻¹ = ! $ quot-rel $
transport! (λ g → P.prop (G.inv g₂ ⊙ g))
(G.inv-inv g₁) $ P.comm g₁ (G.inv g₂) pg₁g₂⁻¹
inv : SetQuot quot-group-rel → SetQuot quot-group-rel
inv = SetQuot-rec SetQuot-level (λ g → q[ G.inv g ]) inv-rel
abstract
comp-rel-r : ∀ g₁ {g₂ g₂' : G.El} (pg₂g₂'⁻¹ : P.prop (G.diff g₂ g₂'))
→ q[ g₁ ⊙ g₂ ] == q[ g₁ ⊙ g₂' ] :> SetQuot quot-group-rel
comp-rel-r g₁ {g₂} {g₂'} pg₂g₂'⁻¹ = quot-rel $ transport P.prop
( ap (_⊙ G.inv g₁) (! $ G.assoc g₁ g₂ (G.inv g₂'))
∙ G.assoc (g₁ ⊙ g₂) (G.inv g₂') (G.inv g₁)
∙ ap ((g₁ ⊙ g₂) ⊙_) (! $ G.inv-comp g₁ g₂'))
(P.conj g₁ pg₂g₂'⁻¹)
comp' : G.El → SetQuot quot-group-rel → SetQuot quot-group-rel
comp' g₁ = SetQuot-rec SetQuot-level (λ g₂ → q[ g₁ ⊙ g₂ ]) (comp-rel-r g₁)
abstract
comp-rel-l : ∀ {g₁ g₁' : G.El} (pg₁g₁'⁻¹ : P.prop (G.diff g₁ g₁')) g₂
→ q[ g₁ ⊙ g₂ ] == q[ g₁' ⊙ g₂ ] :> SetQuot quot-group-rel
comp-rel-l {g₁} {g₁'} pg₁g₁'⁻¹ g₂ = quot-rel $ transport! P.prop
( ap ((g₁ ⊙ g₂) ⊙_) (G.inv-comp g₁' g₂)
∙ ! (G.assoc (g₁ ⊙ g₂) (G.inv g₂) (G.inv g₁') )
∙ ap (_⊙ G.inv g₁')
( G.assoc g₁ g₂ (G.inv g₂)
∙ ap (g₁ ⊙_) (G.inv-r g₂)
∙ G.unit-r g₁))
pg₁g₁'⁻¹
comp'-rel : ∀ {g₁ g₁' : G.El} (pg₁g₁'⁻¹ : P.prop (G.diff g₁ g₁'))
→ comp' g₁ == comp' g₁'
comp'-rel pg₁g₁'⁻¹ = λ= $ SetQuot-elim
(λ _ → =-preserves-set SetQuot-level)
(comp-rel-l pg₁g₁'⁻¹)
(λ _ → prop-has-all-paths-↓ (SetQuot-level _ _))
comp : SetQuot quot-group-rel → SetQuot quot-group-rel → SetQuot quot-group-rel
comp = SetQuot-rec (→-is-set SetQuot-level) comp' comp'-rel
abstract
unit-l : ∀ g → comp ident g == g
unit-l = SetQuot-elim
(λ _ → =-preserves-set SetQuot-level)
(ap q[_] ∘ G.unit-l)
(λ _ → prop-has-all-paths-↓ (SetQuot-level _ _))
assoc : ∀ g₁ g₂ g₃ → comp (comp g₁ g₂) g₃ == comp g₁ (comp g₂ g₃)
assoc = SetQuot-elim
(λ _ → Π-is-set λ _ → Π-is-set λ _ → =-preserves-set SetQuot-level)
(λ g₁ → SetQuot-elim
(λ _ → Π-is-set λ _ → =-preserves-set SetQuot-level)
(λ g₂ → SetQuot-elim
(λ _ → =-preserves-set SetQuot-level)
(λ g₃ → ap q[_] $ G.assoc g₁ g₂ g₃)
(λ _ → prop-has-all-paths-↓ (SetQuot-level _ _)))
(λ _ → prop-has-all-paths-↓ (Π-is-prop λ _ → SetQuot-level _ _)))
(λ _ → prop-has-all-paths-↓ (Π-is-prop λ _ → Π-is-prop λ _ → SetQuot-level _ _))
inv-l : ∀ g → comp (inv g) g == ident
inv-l = SetQuot-elim
(λ _ → =-preserves-set SetQuot-level)
(ap q[_] ∘ G.inv-l)
(λ _ → prop-has-all-paths-↓ (SetQuot-level _ _))
QuotGroup : Group (lmax i j)
QuotGroup = group _ SetQuot-level quot-group-struct
{- helper functions -}
module _ {i j} {G : Group i} {P : NormalSubgroupProp G j} where
private
module G = Group G
module P = NormalSubgroupProp P
infix 80 _⊙_
_⊙_ = G.comp
q[_]ᴳ : G →ᴳ QuotGroup P
q[_]ᴳ = group-hom q[_] λ _ _ → idp
quot-relᴳ : ∀ {g₁ g₂} → P.prop (G.diff g₁ g₂) → q[ g₁ ] == q[ g₂ ]
quot-relᴳ {g₁} {g₂} = quot-rel {R = quot-group-rel P} {a₁ = g₁} {a₂ = g₂}
private
abstract
quot-group-rel-is-refl : is-refl (quot-group-rel P)
quot-group-rel-is-refl g = transport! P.prop (G.inv-r g) P.ident
quot-group-rel-is-sym : is-sym (quot-group-rel P)
quot-group-rel-is-sym {g₁} {g₂} pg₁g₂⁻¹ =
transport P.prop (G.inv-comp g₁ (G.inv g₂) ∙ ap (_⊙ G.inv g₁) (G.inv-inv g₂)) (P.inv pg₁g₂⁻¹)
quot-group-rel-is-trans : is-trans (quot-group-rel P)
quot-group-rel-is-trans {g₁} {g₂} {g₃} pg₁g₂⁻¹ pg₂g₃⁻¹ =
transport P.prop
( G.assoc g₁ (G.inv g₂) (g₂ ⊙ G.inv g₃)
∙ ap (g₁ ⊙_) ( ! (G.assoc (G.inv g₂) g₂ (G.inv g₃))
∙ ap (_⊙ G.inv g₃) (G.inv-l g₂)
∙ G.unit-l (G.inv g₃)))
(P.comp pg₁g₂⁻¹ pg₂g₃⁻¹)
quot-relᴳ-equiv : {g₁ g₂ : G.El} → P.prop (g₁ ⊙ G.inv g₂) ≃ (q[ g₁ ] == q[ g₂ ])
quot-relᴳ-equiv = quot-rel-equiv {R = quot-group-rel P} (P.level _)
quot-group-rel-is-refl
quot-group-rel-is-sym
quot-group-rel-is-trans
module QuotGroup {i j} {G : Group i} (P : NormalSubgroupProp G j)
where
grp = QuotGroup P
open Group grp public
module _ {i j k} {G : Group i}
(P : SubgroupProp G j) (Q : NormalSubgroupProp G k) where
quot-of-sub : NormalSubgroupProp (Subgroup P) k
quot-of-sub = Q ∘nsubᴳ Subgroup.inject P
{- interactions between quotients and subgroups (work in progress) -}
{- So far not used.
-- QuotGroup rel-over-sub ≃ᴳ Subgroup prop-over-quot
module _ {i j k} {G : Group i}
(Q : NormalSubgroupProp G j) (P : SubgroupProp G k)
(prop-respects-quot : NormalSubgroupProp.subgrp-prop Q ⊆ᴳ P) where
private
module G = Group G
module Q = NormalSubgroupProp Q
module P = SubgroupProp P
prop-over-quot : SubgroupProp (QuotGroup Q) k
prop-over-quot = record {M; diff = λ {g₁} {g₂} → M.diff' g₁ g₂} where
module M where
module QG = Group (QuotGroup Q)
private
abstract
prop'-rel : ∀ {g₁ g₂} (qg₁g₂⁻¹ : quot-group-rel Q g₁ g₂)
→ P.prop g₁ == P.prop g₂
prop'-rel {g₁} {g₂} qg₁g₂⁻¹ = ua $
equiv (λ pg₁ → transport P.prop
( ap (λ g → G.comp g g₁) (G.inv-comp g₁ (G.inv g₂))
∙ G.assoc (G.inv (G.inv g₂)) (G.inv g₁) g₁
∙ ap2 G.comp (G.inv-inv g₂) (G.inv-l g₁)
∙ G.unit-r g₂)
(P.comp (P.inv pg₁g₂⁻¹) pg₁))
(λ pg₂ → transport P.prop
( G.assoc g₁ (G.inv g₂) g₂
∙ ap (G.comp g₁) (G.inv-l g₂)
∙ G.unit-r g₁)
(P.comp pg₁g₂⁻¹ pg₂))
(λ _ → prop-has-all-paths (P.level g₂) _ _)
(λ _ → prop-has-all-paths (P.level g₁) _ _)
where pg₁g₂⁻¹ : P.prop (G.diff g₁ g₂)
pg₁g₂⁻¹ = prop-respects-quot (G.diff g₁ g₂) qg₁g₂⁻¹
prop' : Group.El (QuotGroup Q) → hProp k
prop' = SetQuot-rec
(hProp-is-set k)
(λ g → P.prop g , P.level g)
(nType=-out ∘ prop'-rel)
prop : QG.El → Type k
prop g' = fst (prop' g')
abstract
level : ∀ g' → is-prop (prop g')
level g' = snd (prop' g')
ident : prop q[ G.ident ]
ident = P.ident
abstract
diff' : ∀ g₁' g₂' → prop g₁' → prop g₂' → prop (QG.diff g₁' g₂')
diff' = SetQuot-elim
{P = λ g₁' → ∀ g₂' → prop g₁' → prop g₂' → prop (QG.diff g₁' g₂')}
(λ g₁' → Π-is-set λ g₂' → →-is-set $ →-is-set $ raise-level -1 (level (QG.diff g₁' g₂')))
(λ g₁ → SetQuot-elim (λ g₂' → →-is-set $ →-is-set $ raise-level -1 (level (QG.diff q[ g₁ ] g₂')))
(λ g₂ pg₁ pg₂ → P.diff pg₁ pg₂)
(λ {_} {g₂} _ → prop-has-all-paths-↓ (→-is-prop $ →-is-prop $ level q[ G.diff g₁ g₂ ])))
(λ {_} {g₁} _ → prop-has-all-paths-↓ (Π-is-prop λ g₂' → →-is-prop $ →-is-prop $ level (QG.diff q[ g₁ ] g₂')))
-}
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-- Issue #2979 reported by Favonia on 2018-02-23
{-# OPTIONS --cubical-compatible --rewriting --confluence-check #-}
data _==_ {A : Set} (a : A) : A → Set where
idp : a == a
record Marked (A : Set) : Set where
constructor mark
field
unmark : A
open Marked
postulate
_↦_ : ∀ {A : Set} → A → A → Set
{-# BUILTIN REWRITE _↦_ #-}
postulate
A : Set
Q : (I : Marked A → Set) → Set
q : (I : Marked A → Set) (a : Marked A) → Q I
Q-elim : (I : Marked A → Set) {P : Q I → Set}
(q* : (a : Marked A) → P (q I a)) (x : Q I) → P x
Q-rec : (I : Marked A → Set) {B : Set} (q* : Marked A → B)
→ Q I → B
Q-rec-β : (I : Marked A → Set) {B : Set} (q* : Marked A → B)
→ (a : Marked A) → Q-rec I {B} q* (q I a) ↦ q* a
{-# REWRITE Q-rec-β #-}
p₀ : Marked A → Set
p₀ (mark a) = A
p₁ : Marked A → Set
p₁ (mark a) = A
q= : ∀ x → Q-rec p₀ (q p₀) x == Q-rec p₁ (q p₁) x
q= = Q-elim p₀ (λ _ → idp)
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module Printf where
open import Data.List hiding(_++_)
open import Data.String
open import Data.Unit
open import Data.Empty
open import Data.Char
open import Data.Product
open import Data.Nat.Show renaming (show to showNat)
open import Data.Nat
open import Function using (_∘_)
data ValidFormat : Set₁ where
argument : (A : Set) → (A → String) → ValidFormat
literal : Char → ValidFormat
data Format : Set₁ where
valid : List ValidFormat → Format
invalid : Format
parse : String → Format
parse s = parse′ [] (toList s)
where
parse′ : List ValidFormat → List Char → Format
parse′ l ('%' ∷ 's' ∷ fmt) = parse′ (argument String (λ x → x) ∷ l) fmt
parse′ l ('%' ∷ 'c' ∷ fmt) = parse′ (argument Char (λ x → fromList [ x ]) ∷ l) fmt
parse′ l ('%' ∷ 'd' ∷ fmt) = parse′ (argument ℕ showNat ∷ l) fmt
parse′ l ('%' ∷ '%' ∷ fmt) = parse′ (literal '%' ∷ l) fmt
parse′ l ('%' ∷ c ∷ fmt) = invalid
parse′ l (c ∷ fmt) = parse′ (literal c ∷ l) fmt
parse′ l [] = valid (reverse l)
Args : Format → Set
Args invalid = ⊥ → String
Args (valid (argument t _ ∷ r)) = t → (Args (valid r))
Args (valid (literal _ ∷ r)) = Args (valid r)
Args (valid []) = String
FormatArgs : String → Set
FormatArgs f = Args (parse f)
sprintf : (f : String) → FormatArgs f
sprintf = sprintf′ "" ∘ parse
where
sprintf′ : String → (f : Format) → Args f
sprintf′ accum invalid = λ t → ""
sprintf′ accum (valid []) = accum
sprintf′ accum (valid (argument _ s ∷ l)) = λ t → (sprintf′ (accum ++ s t) (valid l))
sprintf′ accum (valid (literal c ∷ l)) = sprintf′ (accum ++ fromList [ c ]) (valid l)
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module Imports.Issue958 where
postulate FunctorOps : Set
module FunctorOps (ops : FunctorOps) where
postulate map : Set
postulate IsFunctor : Set
module IsFunctor (fun : IsFunctor) where
postulate ops : FunctorOps
open FunctorOps ops public
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module Okasaki where
open import Data.Bool using (Bool; true; false) renaming (T to So; not to ¬)
open import Data.Nat hiding (_<_; _≤_; _≟_; compare)
renaming (decTotalOrder to ℕ-DTO)
open import Relation.Binary hiding (_⇒_)
module RBTree {a ℓ}(order : StrictTotalOrder a ℓ ℓ) where
open module sto = StrictTotalOrder order
A = Carrier
pattern LT = tri< _ _ _
pattern EQ = tri≈ _ _ _
pattern GT = tri> _ _ _
_≤_ = compare
data Color : Set where
R B : Color
_=ᶜ_ : Color → Color → Bool
R =ᶜ R = true
B =ᶜ B = true
_ =ᶜ _ = false
Height = ℕ
data Tree : Set a where
E : Tree
T : Color → Tree → A → Tree → Tree
set = Tree
empty : set
empty = E
member : A → set → Bool
member x E = false
member x (T _ a y b) with x ≤ y
... | LT = member x a
... | EQ = true
... | GT = member x b
insert : A → set → set
insert x s = makeBlack (ins s)
where
balance : Color → set → A → set → set
balance B (T R (T R a x b) y c) z d = T R (T B a x b) y (T B c z d)
balance B (T R a x (T R b y c)) z d = T R (T B a x b) y (T B c z d)
balance B a x (T R (T R b y c) z d) = T R (T B a x b) y (T B c z d)
balance B a x (T R b y (T R c z d)) = T R (T B a x b) y (T B c z d)
balance color a x b = T color a x b
ins : set → set
ins E = T R E x E
ins (T color a y b) with x ≤ y
... | LT = balance color (ins a) y b
... | EQ = T color a y b
... | GT = balance color a y (ins b)
makeBlack : set → set
makeBlack E = E
makeBlack (T _ a y b) = T B a y b
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module _ where
open import Agda.Builtin.Nat
open import Agda.Builtin.List
open import Agda.Builtin.Reflection renaming (bindTC to _>>=_)
open import Agda.Builtin.Unit
open import Agda.Builtin.Equality
variable
A B : Set
x y : A
xs : List A
infix 3 _∈_
data _∈_ {A : Set} (x : A) : List A → Set where
zero : x ∈ x ∷ xs
suc : x ∈ xs → x ∈ y ∷ xs
pattern vArg x = arg (arg-info visible relevant) x
search : Nat → Term → Term → TC ⊤
search zero i hole = typeError (strErr "Not found" ∷ [])
search (suc n) i hole = do
catchTC (noConstraints (unify hole i))
(search n (con (quote _∈_.suc) (vArg i ∷ [])) hole)
findElem : Nat → Term → TC ⊤
findElem depth hole = search depth (con (quote _∈_.zero) []) hole
index : (x : A) (xs : List A) {@(tactic findElem 10) i : x ∈ xs} → Nat
index x xs {zero} = zero
index x xs {suc i} = suc (index x _ {i})
test₁ : index 3 (1 ∷ 2 ∷ 3 ∷ []) ≡ 2
test₁ = refl
test₂ : index x (y ∷ x ∷ x ∷ []) ≡ 1
test₂ = refl
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module Data.List.Proofs.Length where
import Lvl
open import Functional
open import Function.Names as Names using (_⊜_)
open import Data.Boolean
open import Data.List as List
open import Data.List.Functions
open import Logic
open import Logic.Propositional
open import Numeral.Finite
open import Numeral.Natural
open import Numeral.Natural.Oper
open import Numeral.Natural.Oper.Proofs
open import Relator.Equals
open import Relator.Equals.Proofs
open import Structure.Function.Multi
open import Structure.Operator.Properties
open import Structure.Operator
open import Structure.Relator.Properties
open import Syntax.Transitivity
open import Type
private variable ℓ ℓₑ : Lvl.Level
private variable T A B : Type{ℓ}
private variable l l₁ l₂ : List(T)
private variable a b x : T
private variable n : ℕ
private variable f : A → B
private variable P : List(T) → Stmt{ℓ}
-- TODO: Almost all of these can use Preserving instead
length-[∅] : (length(∅ {T = T}) ≡ 0)
length-[∅] = [≡]-intro
length-singleton : (length{T = T}(singleton(a)) ≡ 1)
length-singleton = [≡]-intro
instance
length-preserves-prepend : Preserving₁(length)(a ⊰_)(𝐒)
Preserving.proof (length-preserves-prepend {a = a}) {x} = [≡]-intro
length-postpend : ((length ∘ postpend a) ⊜ (𝐒 ∘ length))
length-postpend {x = l} = List.elim [≡]-intro (\x l → [≡]-with(𝐒) {length(postpend _ l)}{𝐒(length l)}) l
instance
length-preserves-postpend : Preserving₁(length)(postpend a)(𝐒)
Preserving.proof (length-preserves-postpend {a = a}) {x} = length-postpend {a = a}{x = x}
length-[++] : (length{T = T}(l₁ ++ l₂) ≡ length(l₁) + length(l₂))
length-[++] {T = T} {l₁ = l₁} {l₂} = List.elim base next l₁ where
base : length(∅ ++ l₂) ≡ length{T = T}(∅) + length(l₂)
base = symmetry(_≡_) (identityₗ(_+_)(0))
next : ∀(x)(l) → (length(l ++ l₂) ≡ length(l) + length(l₂)) → (length((x ⊰ l) ++ l₂) ≡ length(x ⊰ l) + length(l₂))
next x l stmt =
length((x ⊰ l) ++ l₂) 🝖[ _≡_ ]-[]
length(x ⊰ (l ++ l₂)) 🝖[ _≡_ ]-[]
𝐒(length(l ++ l₂)) 🝖[ _≡_ ]-[ [≡]-with(𝐒) stmt ]
𝐒(length(l) + length(l₂)) 🝖[ _≡_ ]-[ [+]-stepₗ {length(l)} {length(l₂)} ]
𝐒(length(l)) + length(l₂) 🝖[ _≡_ ]-[]
length(x ⊰ l) + length(l₂) 🝖-end
instance
length-preserves-[++] : Preserving₂(length{T = T})(_++_)(_+_)
Preserving.proof length-preserves-[++] {l₁} {l₂} = length-[++] {l₁ = l₁} {l₂ = l₂}
length-reverse : ((length{T = T} ∘ reverse) ⊜ length)
length-reverse {x = ∅} = [≡]-intro
length-reverse {x = x ⊰ l} = length-postpend{a = x}{x = reverse l} 🝖 [≡]-with(𝐒) (length-reverse {x = l})
instance
length-preserves-reverse : Preserving₁(length{T = T})(reverse)(id)
Preserving.proof length-preserves-reverse {l} = length-reverse {x = l}
length-repeat : ((length{T = T} ∘ repeat(a)) ⊜ id)
length-repeat{T = T}{x = 𝟎} = [≡]-intro
length-repeat{T = T}{x = 𝐒(n)} = [≡]-with(𝐒) (length-repeat{T = T}{x = n})
length-tail : ((length{T = T} ∘ tail) ⊜ (𝐏 ∘ length))
length-tail{x = ∅} = [≡]-intro
length-tail{x = _ ⊰ l} = [≡]-intro
instance
length-preserves-tail : Preserving₁(length{T = T})(tail)(𝐏)
Preserving.proof length-preserves-tail {l} = length-tail {x = l}
length-map : ∀{f : A → B} → ((length ∘ map f) ⊜ length)
length-map {f = f}{x = ∅} = [≡]-intro
length-map {f = f}{x = x ⊰ l} = [≡]-with(𝐒) (length-map {f = f}{x = l})
instance
length-preserves-map : Preserving₁(length{T = T})(map f)(id)
Preserving.proof (length-preserves-map {f = f}) {l} = length-map {f = f}{x = l}
length-foldᵣ : ∀{init}{f}{g} → (∀{x}{l} → (length(f x l) ≡ g x (length l))) → (length{T = T}(foldᵣ f init l) ≡ foldᵣ g (length init) l)
length-foldᵣ {l = ∅} _ = [≡]-intro
length-foldᵣ {l = x ⊰ l} {init} {f} {g} p =
length(foldᵣ f init (x ⊰ l)) 🝖[ _≡_ ]-[]
length(f(x) (foldᵣ f init l)) 🝖[ _≡_ ]-[ p ]
g(x) (length(foldᵣ f init l)) 🝖[ _≡_ ]-[ [≡]-with(g(x)) (length-foldᵣ {l = l} {init} {f} {g} p) ]
g(x) (foldᵣ g (length init) l) 🝖[ _≡_ ]-[]
foldᵣ g (length init) (x ⊰ l) 🝖-end
length-concatMap : ∀{f} → (length{T = T}(concatMap f l) ≡ foldᵣ((_+_) ∘ length ∘ f) 𝟎 l)
length-concatMap {l = l} {f} = length-foldᵣ{l = l}{init = ∅}{f = (_++_) ∘ f} \{x l} → length-[++] {l₁ = f(x)}{l₂ = l}
length-accumulateIterate₀ : ∀{n}{f}{init : T} → (length(accumulateIterate₀ n f init) ≡ n)
length-accumulateIterate₀ {n = 𝟎} = [≡]-intro
length-accumulateIterate₀ {n = 𝐒 n}{f} = [≡]-with(𝐒) (length-accumulateIterate₀ {n = n}{f})
length-[++^] : (length(l ++^ n) ≡ length(l) ⋅ n)
length-[++^] {l = l}{𝟎} = [≡]-intro
length-[++^] {l = l}{𝐒(n)} =
length-[++] {l₁ = l}{l ++^ n}
🝖 [≡]-with(expr ↦ length(l) + expr) (length-[++^] {l = l}{n})
length-isEmpty : (length(l) ≡ 0) ↔ (isEmpty(l) ≡ 𝑇)
length-isEmpty {l = ∅} = [↔]-intro (const [≡]-intro) (const [≡]-intro)
length-isEmpty {l = x ⊰ L} = [↔]-intro (\()) (\())
instance
length-preserves-insert : Preserving₁(length)(insert n x)(𝐒)
Preserving.proof (length-preserves-insert {n = n}) = proof{n = n} where
proof : ∀{n} → (length(insert n x l) ≡ 𝐒(length l))
proof {l = _} {n = 𝟎} = [≡]-intro
proof {l = ∅} {n = 𝐒 n} = [≡]-intro
proof {x = x} {l = y ⊰ l} {n = 𝐒 n} rewrite proof {x = x} {l = l} {n = n} = [≡]-intro
length-insertIn : ∀{n} → (length(insertIn x l n) ≡ 𝐒(length l))
length-insertIn {l = _} {n = 𝟎} = [≡]-intro
length-insertIn {l = ∅} {n = 𝐒 n} = [≡]-intro
length-insertIn {x = x} {l = y ⊰ l} {n = 𝐒 n} rewrite length-insertIn {x = x} {l = l} {n = n} = [≡]-intro
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-- We show Gausssian Integers forms an Euclidean domain. The proofs
-- are straightforward.
{-# OPTIONS --without-K --safe #-}
module GauInt.EucDomain where
-- imports from local.
-- Hiding the usual div and mod function. We will the new instance in
-- Integer.EucDomain2
import Instances hiding (DMℤ)
open Instances
open import Integer.EucDomain2
renaming (div' to divℤ ; mod' to modℤ ; euc-eq' to euc-eqℤ ; euc-rank' to euc-rankℤ)
open import Integer.Properties
open import GauInt.Base
using (𝔾 ; _+_i ; _ᶜ ; Re ; Im ; _+0i ; _+0i' ; 0𝔾 ; 1𝔾)
open import GauInt.Properties
open import GauInt.Instances
-- imports from stdlib and Agda.
open import Relation.Nullary using (yes ; no ; ¬_)
open import Relation.Binary.PropositionalEquality
open import Data.Product as P using (_×_ ; _,_ ; proj₁ ; proj₂)
open import Data.Sum as S renaming ([_,_]′ to ⊎-elim)
open import Data.Nat as Nat using (ℕ ; suc ; zero ; z≤n)
import Data.Nat.Properties as NatP
open import Data.Integer as Int
using (0ℤ ; +0 ; +_ ; _≥_ ; +≤+ ; +[1+_] ; -[1+_] ; ℤ ; ∣_∣)
import Data.Integer.Properties as IntP
import Data.Nat.Solver as NS
import Data.Integer.Solver as IS
import GauInt.Solver as GS
open import Algebra.Properties.Ring +-*-ring
open import Algebra.Definitions (_≡_ {A = 𝔾}) using (AlmostLeftCancellative)
open import Function.Base using (_$_)
-- ----------------------------------------------------------------------
-- Euclidean Structure on 𝔾
-- As explained in the imports part, we will use the div and mod
-- function defined in Integer.EucDomain2.
-- A special case when the divisor is a positive natural number. The proof:
-- Let x = a + b i, and y = d. By integer euc-eq and euc-rank we have
-- step-a : a = ra + qa * d, with rank ra ≤ d / 2.
-- step-b : b = rb + qb * d, with rank rb ≤ d / 2.
-- We let q = qa + qb i, r = ra + rb i. Easy to check that
-- eq : x = r + q y. Slightly harder to check
-- le : rank r ≤ d / 2 (see below).
div' : 𝔾 -> (d : ℕ) -> ¬ d ≡ 0# -> 𝔾
div' n zero n0 with n0 refl
... | ()
div' (a + b i) d@(suc e) n0 = qa + qb i
where
qa = a / + d
qb = b / + d
mod' : 𝔾 -> (d : ℕ) -> ¬ d ≡ 0# -> 𝔾
mod' n zero n0 with n0 refl
... | ()
mod' (a + b i) d@(suc e) n0 = ra + rb i
where
ra = a % + d
rb = b % + d
div : (x y : 𝔾) -> ¬ y ≡ 0# -> 𝔾
div x y n0 = div' (x * y ᶜ) y*yᶜ n0'
where
y*yᶜ : ℕ
y*yᶜ = rank y
n0' : ¬ rank y ≡ 0#
n0' = y≠0#⇒rank≠0 n0
mod : (x y : 𝔾) -> ¬ y ≡ 0# -> 𝔾
mod x y n0 = (x - q * y)
where
q = div x y n0
-- ----------------------------------------------------------------------
-- euc-eq and euc-rank property for div' and mod'
-- Dividend = reminder + quotient * divisor.
euc-eq' : ∀ (x : 𝔾) (d : ℕ) (n0 : ¬ d ≡ 0) ->
let r = mod' x d n0 in let q = div' x d n0 in
x ≡ r + q * (d +0i)
euc-eq' n zero n0 with n0 refl
... | ()
euc-eq' x@(a + b i) d@(suc e) n0 = eq
where
-- setting up q and r.
n0' : ¬ + d ≡ 0#
n0' p = n0 (IntP.+-injective p)
qa = a / + d
qb = b / + d
ra = a % + d
rb = b % + d
ea : a ≡ ra + qa * + d
ea = euc-eqℤ a (+ d) n0'
eb : b ≡ rb + qb * + d
eb = euc-eqℤ b (+ d) n0'
q : 𝔾
q = qa + qb i
r : 𝔾
r = ra + rb i
-- Inject natural number d to Gaussian integer.
y = d +0i
-- Proving x = r + q * y.
eq : x ≡ r + q * y
eq = begin
x ≡⟨ refl ⟩
a + b i ≡⟨ cong (λ x -> x + b i) ea ⟩
(ra + qa * (+ d)) + b i ≡⟨ cong (λ x -> (ra + qa * (+ d)) + x i) eb ⟩
(ra + qa * (+ d)) + (rb + qb * (+ d)) i ≡⟨ refl ⟩
(ra + rb i) + ((qa * (+ d)) + (qb * (+ d)) i) ≡⟨ cong (λ x → (ra + rb i) + ((qa * (+ d)) + x i)) ((solve 3 (λ qa d qb → qb :* d := qa :* con 0ℤ :+ qb :* d) refl) qa (+ d) qb) ⟩
(ra + rb i) + ((qa * (+ d)) + (qa * 0ℤ + qb * (+ d)) i) ≡⟨ cong (λ x → (ra + rb i) + (x + (qa * 0ℤ + qb * (+ d)) i)) ((solve 3 (λ qa d qb → qa :* d := qa :* d :- qb :* con 0ℤ) refl) qa (+ d) qb) ⟩
(ra + rb i) + ((qa * (+ d) - qb * 0ℤ) + (qa * 0ℤ + qb * (+ d)) i) ≡⟨ refl ⟩
(ra + rb i) + (qa + qb i) * y ≡⟨ refl ⟩
r + q * y ∎
where
open IS.+-*-Solver
open ≡-Reasoning
-- rank r < rank (inj d)
euc-rank' : ∀ (x : 𝔾) (d : ℕ) (n0 : ¬ d ≡ 0) ->
let r = mod' x d n0 in let q = div' x d n0 in
rank r < rank (d +0i)
euc-rank' n zero n0 with n0 refl
... | ()
euc-rank' x@(a + b i) d@(suc e) n0 = le
where
-- setting up q and r.
n0' : ¬ + d ≡ 0#
n0' p = n0 (IntP.+-injective p)
r : 𝔾
r = mod' x d n0
ra = Re r
rb = Im r
q : 𝔾
q = div' x d n0
qa = Re q
qb = Im q
lea : ∣ ra ∣ ≤ d / 2
lea = euc-rankℤ a (+ d) n0'
leb : ∣ rb ∣ ≤ d / 2
leb = euc-rankℤ b (+ d) n0'
y = d +0i
-- Proving rank r < rank y.
-- Some auxillary lemmas.
lem1 : ∀ {d : ℕ} -> d / 2 + d / 2 ≤ d
lem1 {d} = begin
d / 2 + d / 2 ≡⟨ solve 1 (λ x → x :+ x := x :* con 2) refl (d / 2) ⟩
d / 2 * 2 ≤⟨ NatP.m≤n+m (d / 2 * 2) (d % 2) ⟩
d % 2 + d / 2 * 2 ≡⟨ (sym $ NatESR.euc-eq d 2 (λ ())) ⟩
d ∎
where
open NatP.≤-Reasoning
open NS.+-*-Solver
lem2 : ∀ {d : Nat.ℕ} -> d / 2 ≤ d
lem2 {d} = begin
d / 2 ≤⟨ NatP.m≤n+m (d / 2) (d / 2) ⟩
d / 2 + d / 2 ≤⟨ lem1 {d} ⟩
d ∎
where
open NatP.≤-Reasoning
open NS.+-*-Solver
lem2-strict : ∀ {d : Nat.ℕ} .{{_ : NonZero d}} -> (d / 2) < d
lem2-strict {x@(suc d)} with x / 2 Nat.≟ 0
... | no ¬p = begin-strict
x / 2 <⟨ NatP.m<n+m (x / 2) x/2>0 ⟩
x / 2 + x / 2 ≤⟨ lem1 {x} ⟩
x ∎
where
open NatP.≤-Reasoning
open NS.+-*-Solver
open import Relation.Binary.Definitions
open import Data.Empty
x/2>0 : 0 < (x / 2)
x/2>0 with NatP.<-cmp 0 (x / 2)
... | tri< a ¬b ¬c = a
... | tri≈ ¬a b ¬c = ⊥-elim (¬p (sym b))
... | yes p rewrite p = Nat.s≤s Nat.z≤n
lem3 : rank y ≡ d * d
lem3 = begin
rank y ≡⟨ refl ⟩
∣ (+ d) * (+ d) + 0ℤ * 0ℤ ∣ ≡⟨ cong ∣_∣ (solve 1 (λ x → x :* x :+ con 0ℤ :* con 0ℤ := x :* x) refl (+ d)) ⟩
∣ (+ d) * (+ d) ∣ ≡⟨ IntP.abs-*-commute (+ d) (+ d) ⟩
∣ (+ d) ∣ * ∣ (+ d) ∣ ≡⟨ refl ⟩
d * d ∎
where
open IS.+-*-Solver
open ≡-Reasoning
-- The proof idea:
-- rank r = ∣ ra * ra + rb * rb ∣ = ∣ ra ∣ * ∣ ra ∣ + ∣ rb ∣ * ∣ rb ∣
-- ≤ d / 2 * d / 2 + d / 2 * d / 2 by the integer divmod property.
-- ≤ d * d
-- = rank y
le : rank r < rank y
le = begin-strict
rank r ≡⟨ refl ⟩
let (sa , sae) = (a*a=+b ra) in let (sb , sbe) = a*a=+b rb in
∣ ra * ra + rb * rb ∣ ≡⟨ tri-eq' ra rb ⟩
∣ ra * ra ∣ + ∣ rb * rb ∣ ≡⟨ cong₂ _+_ (IntP.abs-*-commute ra ra) (IntP.abs-*-commute rb rb) ⟩
∣ ra ∣ * ∣ ra ∣ + ∣ rb ∣ * ∣ rb ∣ ≤⟨ NatP.+-mono-≤ (NatP.*-mono-≤ lea lea) (NatP.*-mono-≤ leb leb) ⟩
(d / 2) * (d / 2) + (d / 2) * (d / 2) ≡⟨ solve 1 (λ x → (x :* x) :+ (x :* x) := x :* (x :+ x)) refl (d / 2) ⟩
(d / 2) * ((d / 2) + (d / 2)) ≤⟨ NatP.*-monoʳ-≤ (d / 2) lem1 ⟩
(d / 2) * d <⟨ NatP.*-monoˡ-< d (lem2-strict {d}) ⟩
d * d ≡⟨ sym lem3 ⟩
rank y ∎
where
open NatP.≤-Reasoning
open NS.+-*-Solver
-- ----------------------------------------------------------------------
-- euc-eq and euc-rank property for div and mod
-- This is the case when the divisor y = c + d i is an arbitrary
-- non-zero Gaussian integer. Easy to see rank y ᶜ = rank y = y * y
-- ᶜ = ∣ c * c + d * d ∣ ≠ 0. Notice that by the previous spcial
-- case (when the divisor is a positive natural number) we have
-- eq' : x * y ᶜ = r' + q' * (y * y ᶜ), and
-- le' : rank r' < rank (y * y ᶜ) = rank y * rank y ᶜ
-- (eq') ⇒ r' = x * y ᶜ - q' * (y * y ᶜ) = (x - q' * y) * y ᶜ
-- ⇒ eqr: rank r' = rank (x - q' * y) * rank y ᶜ
-- (le') & (eqr) ⇒ rank (x - q' * y) < rank y since rank y ᶜ ≠ 0.
-- So setting q = q', and r = x - q' * y as div and mod functions do,
-- then check the euc-rank property holds.
-- Dividend = reminder + quotient * divisor.
euc-eq : ∀ (x y : 𝔾) (n0 : ¬ y ≡ 0𝔾) ->
let r = mod x y n0 in let q = div x y n0 in
x ≡ r + q * y
euc-eq x y n0 = claim
where
-- Setting up r and q.
r : 𝔾
r = mod x y n0
q : 𝔾
q = div x y n0
claim : x ≡ (x - q * y) + q * y
claim = begin
x ≡⟨ solve 2 (\ x qy -> x := (x :- qy) :+ qy) refl x (q * y) ⟩
(x - q * y) + q * y ∎
where
open GS.+-*-Solver
open ≡-Reasoning
-- rank r < rank y.
euc-rank : ∀ (x y : 𝔾) (n0 : ¬ y ≡ 0#) ->
let r = mod x y n0 in let q = div x y n0 in
rank r < rank y
euc-rank x y n0 = claim
where
n0' : ¬ rank y ≡ 0#
n0' = y≠0#⇒rank≠0 n0
r : 𝔾
r = mod x y n0
q : 𝔾
q = div x y n0
eq : x ≡ r + q * y
eq = euc-eq x y n0
r' : 𝔾
r' = mod' (x * y ᶜ) (rank y) n0'
q' : 𝔾
q' = div' (x * y ᶜ) (rank y) n0'
eq' : x * y ᶜ ≡ r' + q' * (rank y +0i)
eq' = euc-eq' (x * y ᶜ) (rank y) n0'
le' : rank r' < rank (rank y +0i)
le' = euc-rank' (x * y ᶜ) (rank y) n0'
q=q' : q ≡ q'
q=q' = refl
-- eqr : rank r' = rank (x - q' * y) * rank y ᶜ ---- (3)
eqr : rank r' ≡ rank (x - q' * y) * rank (y ᶜ)
eqr = begin
rank r' ≡⟨ cong rank step ⟩
rank ((x - q' * y) * y ᶜ) ≡⟨ rank-*-commute (x - q * y) (y ᶜ) ⟩
rank (x - q' * y) * rank (y ᶜ) ∎
where
open ≡-Reasoning
step : r' ≡ (x - q' * y) * y ᶜ
step = begin
r' ≡⟨ solve 2 (λ r x → r := r :+ x :- x) refl r' (q' * (rank y +0i)) ⟩
r' + q' * (rank y +0i) - q' * (rank y +0i) ≡⟨ cong (_- q' * (rank y +0i)) (sym eq') ⟩
x * y ᶜ - q' * (rank y +0i) ≡⟨ cong (λ z → x * y ᶜ - q' * z) (sym $ y*yᶜ=rank {y}) ⟩
x * y ᶜ - q' * (y * y ᶜ) ≡⟨ solve 4 (\ x yc q y -> x :* yc :- q :* ( y :* yc) := (x :- q :* y) :* yc) refl x (y ᶜ) q' y ⟩
(x - q' * y) * y ᶜ ∎
where
open GS.+-*-Solver
open ≡-Reasoning
-- (le') & (eqr) ⇒ rank (x - q' * y) < rank y since rank y ᶜ ≠ 0.
claim : rank (x - q' * y) < rank y
claim = NatP.*-cancelʳ-< {rank (y ᶜ)} (rank (x - q * y)) (rank y) eqr'
where
eqr' : rank (x - q' * y) * rank (y ᶜ) < rank y * rank (y ᶜ)
eqr' = begin-strict
rank (x - q' * y) * rank (y ᶜ) ≡⟨ sym eqr ⟩
rank r' <⟨ le' ⟩
rank (rank y +0i) ≡⟨ cong rank (sym $ y*yᶜ=rank {y}) ⟩
rank (y * y ᶜ) ≡⟨ rank-*-commute y (y ᶜ) ⟩
rank y * rank (y ᶜ) ∎
where
open GS.+-*-Solver
open NatP.≤-Reasoning
-- ----------------------------------------------------------------------
-- 𝔾 is an Euclidean Domain.
import EuclideanDomain
open EuclideanDomain.Structures (_≡_ {A = 𝔾}) using (IsEuclideanDomain)
open EuclideanDomain.Bundles using (EuclideanDomainBundle)
+-*-isEuclideanDomain : IsEuclideanDomain _+_ _*_ -_ 0𝔾 1𝔾
+-*-isEuclideanDomain = record
{ isCommutativeRing = +-*-isCommutativeRing
; *-alc = *-alc-𝔾
; div = div
; mod = mod
; rank = rank
; euc-eq = euc-eq
; euc-rank = euc-rank
}
-- Bundle.
+-*-euclideanDomain : EuclideanDomainBundle _ _
+-*-euclideanDomain = record
{ isEuclideanDomain = +-*-isEuclideanDomain'
}
-- ----------------------------------------------------------------------
-- Making 𝔾 an DivMod instance, overloading div and mod.
-- Translation between two nonzeros.
nz𝔾 : ∀ (x : 𝔾) -> .{{NonZero x}} -> ¬ x ≡ 0#
nz𝔾 (+_ zero + +[1+ n ] i) {{n0}} i0 with i0
... | ()
instance
g-divmod : DivMod 𝔾
DivMod.NZT g-divmod = NZT𝔾
(g-divmod DivMod./ n) d = div n d (nz𝔾 d)
(g-divmod DivMod.% n) d = mod n d (nz𝔾 d)
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{-
Definition of various kinds of categories.
This library follows the UniMath terminology, that is:
Concept Ob C Hom C Univalence
Precategory Type Type No
Category Type Set No
Univalent Category Type Set Yes
This file also contains
- pathToIso : Turns a path between two objects into an isomorphism between them
- opposite categories
-}
{-# OPTIONS --cubical --no-import-sorts --safe #-}
module Cubical.Categories.Category where
open import Cubical.Core.Glue
open import Cubical.Foundations.Prelude
-- Precategories
record Precategory ℓ ℓ' : Type (ℓ-suc (ℓ-max ℓ ℓ')) where
no-eta-equality
field
ob : Type ℓ
hom : ob → ob → Type ℓ'
idn : ∀ x → hom x x
seq : ∀ {x y z} (f : hom x y) (g : hom y z) → hom x z
seq-λ : ∀ {x y : ob} (f : hom x y) → seq (idn x) f ≡ f
seq-ρ : ∀ {x y} (f : hom x y) → seq f (idn y) ≡ f
seq-α : ∀ {u v w x} (f : hom u v) (g : hom v w) (h : hom w x) → seq (seq f g) h ≡ seq f (seq g h)
open Precategory public
-- Categories
record isCategory {ℓ ℓ'} (𝒞 : Precategory ℓ ℓ') : Type (ℓ-max ℓ ℓ') where
field
homIsSet : ∀ {x y} → isSet (𝒞 .hom x y)
open isCategory public
-- Isomorphisms and paths in precategories
record CatIso {ℓ ℓ' : Level} {𝒞 : Precategory ℓ ℓ'} (x y : 𝒞 .ob) : Type ℓ' where
constructor catiso
field
h : 𝒞 .hom x y
h⁻¹ : 𝒞 .hom y x
sec : 𝒞 .seq h⁻¹ h ≡ 𝒞 .idn y
ret : 𝒞 .seq h h⁻¹ ≡ 𝒞 .idn x
pathToIso : {ℓ ℓ' : Level} {𝒞 : Precategory ℓ ℓ'} (x y : 𝒞 .ob) (p : x ≡ y) → CatIso {𝒞 = 𝒞} x y
pathToIso {𝒞 = 𝒞} x y p = J (λ z _ → CatIso x z) (catiso (𝒞 .idn x) idx (𝒞 .seq-λ idx) (𝒞 .seq-λ idx)) p
where
idx = 𝒞 .idn x
-- Univalent Categories
record isUnivalent {ℓ ℓ'} (𝒞 : Precategory ℓ ℓ') : Type (ℓ-max ℓ ℓ') where
field
univ : (x y : 𝒞 .ob) → isEquiv (pathToIso {𝒞 = 𝒞} x y)
open isUnivalent public
-- Opposite Categories
_^op : ∀ {ℓ ℓ'} → Precategory ℓ ℓ' → Precategory ℓ ℓ'
(𝒞 ^op) .ob = 𝒞 .ob
(𝒞 ^op) .hom x y = 𝒞 .hom y x
(𝒞 ^op) .idn = 𝒞 .idn
(𝒞 ^op) .seq f g = 𝒞 .seq g f
(𝒞 ^op) .seq-λ = 𝒞 .seq-ρ
(𝒞 ^op) .seq-ρ = 𝒞 .seq-λ
(𝒞 ^op) .seq-α f g h = sym (𝒞 .seq-α _ _ _)
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{-# OPTIONS --without-K #-}
open import lib.Basics
open import lib.NType2
open import lib.types.Nat
open import lib.types.TLevel
open import lib.types.Empty
open import lib.types.Pi
open import lib.types.Sigma
open import lib.types.Truncation
open import lib.types.Pointed
open import lib.types.Group
open import lib.types.LoopSpace
open import lib.groups.TruncationGroup
open import lib.groups.GroupProduct
open import lib.groups.Homomorphisms
open import lib.groups.Unit
module lib.groups.HomotopyGroup where
{- Higher homotopy groups -}
module _ {i} where
π : (n : ℕ) (t : n ≠ O) (X : Ptd i) → Group i
π n t X = Trunc-Group (Ω^-group-structure n t X)
fundamental-group : (X : Ptd i) → Group i
fundamental-group X = π 1 (ℕ-S≠O _) X
{- π_(n+1) of a space is π_n of its loop space -}
abstract
π-inner-iso : ∀ {i} (n : ℕ) (tn : n ≠ 0) (tsn : S n ≠ 0) (X : Ptd i)
→ π (S n) tsn X == π n tn (⊙Ω X)
π-inner-iso O tn tsn X = ⊥-rec (tn idp)
π-inner-iso (S n') tn' tn X = group-ua
(record {
f = Trunc-fmap (Ω^-inner-out n X);
pres-comp =
Trunc-elim (λ _ → Π-level (λ _ → =-preserves-level _ Trunc-level))
(λ p → Trunc-elim (λ _ → =-preserves-level _ Trunc-level)
(λ q → ap [_] (Ω^-inner-out-conc^ n tn' X p q)))} ,
is-equiv-Trunc ⟨0⟩ (Ω^-inner-out n X) (Ω^-inner-is-equiv n X))
where
n : ℕ
n = S n'
{- We can shift the truncation inside the loop in the definition of π -}
module _ {i} where
private
record Ω^Ts-PreIso (m : ℕ₋₂) (n : ℕ) (k : ℕ₋₂) (t : n ≠ O) (X : Ptd i)
: Type i where
field
F : fst (⊙Ω^ n (⊙Trunc k X) ⊙→ ⊙Trunc m (⊙Ω^ n X))
pres-comp : ∀ (p q : Ω^ n (⊙Trunc k X))
→ fst F (conc^ n t p q) == Trunc-fmap2 (conc^ n t) (fst F p) (fst F q)
e : is-equiv (fst F)
Ω^-Trunc-shift-preiso : (n : ℕ) (m : ℕ₋₂) (t : n ≠ O) (X : Ptd i)
→ Ω^Ts-PreIso m n ((n -2) +2+ m) t X
Ω^-Trunc-shift-preiso O m t X = ⊥-rec (t idp)
Ω^-Trunc-shift-preiso (S O) m _ X =
record { F = (–> (Trunc=-equiv [ snd X ] [ snd X ]) , idp);
pres-comp = Trunc=-∙-comm;
e = snd (Trunc=-equiv [ snd X ] [ snd X ]) }
Ω^-Trunc-shift-preiso (S (S n)) m t X =
let
r : Ω^Ts-PreIso (S m) (S n) ((S n -2) +2+ S m) (ℕ-S≠O _) X
r = Ω^-Trunc-shift-preiso (S n) (S m) (ℕ-S≠O _) X
H = (–> (Trunc=-equiv [ idp^ (S n) ] [ idp^ (S n) ]) , idp)
G = ap^ 1 (Ω^Ts-PreIso.F r)
in
transport (λ k → Ω^Ts-PreIso m (S (S n)) k t X)
(+2+-βr (S n -2) m)
(record {
F = H ⊙∘ G;
pres-comp = λ p q →
ap (fst H) (ap^-conc^ 1 (ℕ-S≠O _) (Ω^Ts-PreIso.F r) p q)
∙ (Trunc=-∙-comm (fst G p) (fst G q));
e = snd (Trunc=-equiv [ idp^ (S n) ] [ idp^ (S n) ]
∘e equiv-ap^ 1 (Ω^Ts-PreIso.F r) (Ω^Ts-PreIso.e r))})
π-Trunc-shift-iso : (n : ℕ) (t : n ≠ O) (X : Ptd i)
→ Ω^-Group n t (⊙Trunc ⟨ n ⟩ X) Trunc-level == π n t X
π-Trunc-shift-iso n t X = group-ua (group-hom (fst F) pres-comp , e)
where
n-eq : ∀ (n : ℕ) → (n -2) +2+ ⟨0⟩ == ⟨ n ⟩
n-eq O = idp
n-eq (S n) = ap S (n-eq n)
r = transport (λ k → Ω^Ts-PreIso ⟨0⟩ n k t X)
(n-eq n) (Ω^-Trunc-shift-preiso n ⟨0⟩ t X)
open Ω^Ts-PreIso r
abstract
π-below-trunc : ∀ {i} (n : ℕ) (t : n ≠ O) (m : ℕ₋₂) (X : Ptd i)
→ (⟨ n ⟩ ≤T m) → π n t (⊙Trunc m X) == π n t X
π-below-trunc n t m X lte =
π n t (⊙Trunc m X)
=⟨ ! (π-Trunc-shift-iso n t (⊙Trunc m X)) ⟩
Ω^-Group n t (⊙Trunc ⟨ n ⟩ (⊙Trunc m X)) Trunc-level
=⟨ lemma ⟩
Ω^-Group n t (⊙Trunc ⟨ n ⟩ X) Trunc-level
=⟨ π-Trunc-shift-iso n t X ⟩
π n t X ∎
where
lemma : Ω^-Group n t (⊙Trunc ⟨ n ⟩ (⊙Trunc m X)) Trunc-level
== Ω^-Group n t (⊙Trunc ⟨ n ⟩ X) Trunc-level
lemma = ap (uncurry $ Ω^-Group n t) $
pair=
(⊙ua (fuse-Trunc (fst X) ⟨ n ⟩ m) idp ∙
ap (λ k → ⊙Trunc k X) (minT-out-l lte))
(prop-has-all-paths-↓ has-level-is-prop)
π-above-trunc : ∀ {i} (n : ℕ) (t : n ≠ O) (m : ℕ₋₂) (X : Ptd i)
→ (m <T ⟨ n ⟩) → π n t (⊙Trunc m X) == 0ᴳ
π-above-trunc n t m X lt =
π n t (⊙Trunc m X)
=⟨ ! (π-Trunc-shift-iso n t (⊙Trunc m X)) ⟩
Ω^-Group n t (⊙Trunc ⟨ n ⟩ (⊙Trunc m X)) Trunc-level
=⟨ contr-is-0ᴳ _ $ inhab-prop-is-contr
(Group.ident (Ω^-Group n t (⊙Trunc ⟨ n ⟩ (⊙Trunc m X)) Trunc-level))
(Ω^-level-in ⟨-1⟩ n _ $ Trunc-preserves-level ⟨ n ⟩ $
raise-level-≤T
(transport (λ k → m ≤T k) (+2+-comm ⟨-1⟩ (n -2)) (<T-to-≤T lt))
(Trunc-level {n = m})) ⟩
0ᴳ ∎
π-above-level : ∀ {i} (n : ℕ) (t : n ≠ O) (m : ℕ₋₂) (X : Ptd i)
→ (m <T ⟨ n ⟩) → has-level m (fst X)
→ π n t X == 0ᴳ
π-above-level n t m X lt pX =
ap (π n t) (! (⊙ua (unTrunc-equiv _ pX) idp))
∙ π-above-trunc n t m X lt
{- πₙ(X × Y) == πₙ(X) × πₙ(Y) -}
module _ {i j} (n : ℕ) (t : n ≠ O) (X : Ptd i) (Y : Ptd j) where
π-× : π n t (X ⊙× Y) == π n t X ×ᴳ π n t Y
π-× =
group-ua (Trunc-Group-iso f pres-comp (is-eq f g f-g g-f))
∙ Trunc-Group-× _ _
where
f : Ω^ n (X ⊙× Y) → Ω^ n X × Ω^ n Y
f r = (fst (ap^ n ⊙fst) r , fst (ap^ n ⊙snd) r)
g : Ω^ n X × Ω^ n Y → Ω^ n (X ⊙× Y)
g = fst (ap2^ n (⊙idf _))
f-g : (s : Ω^ n X × Ω^ n Y) → f (g s) == s
f-g (p , q) = pair×=
(app= (ap fst (ap^-ap2^ n ⊙fst (⊙idf _) ∙ ap2^-fst n)) (p , q))
(app= (ap fst (ap^-ap2^ n ⊙snd (⊙idf _) ∙ ap2^-snd n)) (p , q))
g-f : (r : Ω^ n (X ⊙× Y)) → g (f r) == r
g-f = app= $ ap fst $
ap (λ h → h ⊙∘ ⊙diag) (ap2^-ap^ n (⊙idf _) ⊙fst ⊙snd)
∙ ap2^-diag n (⊙idf _ ⊙∘ pair⊙→ ⊙fst ⊙snd)
∙ ap^-idf n
pres-comp : (p q : Ω^ n (X ⊙× Y))
→ f (conc^ n t p q) == (conc^ n t (fst (f p)) (fst (f q)) ,
conc^ n t (snd (f p)) (snd (f q)))
pres-comp p q = pair×= (ap^-conc^ n t ⊙fst p q) (ap^-conc^ n t ⊙snd p q)
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module Issue2579.Import where
record Wrap (A : Set) : Set where
constructor wrap
field wrapped : A
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module cedille-find where
open import lib
open import cedille-types
occurrence-tuple = var × posinfo × string
occurrences-table = trie (𝕃 occurrence-tuple)
--------------------------
-- helper functions
--------------------------
occurrence-tuple-to-JSON : occurrence-tuple → string
occurrence-tuple-to-JSON (str , pos-info , filename) = "{\"defn\":\"" ^ str ^ "\",\"pos-info\":" ^ pos-info ^ ",\"filename\":\"" ^ filename ^ "\"}"
find-symbols-to-JSON-h : 𝕃 occurrence-tuple → string
find-symbols-to-JSON-h [] = ""
find-symbols-to-JSON-h (x :: []) = (occurrence-tuple-to-JSON x)
find-symbols-to-JSON-h (x :: xs) = (occurrence-tuple-to-JSON x) ^ "," ^ find-symbols-to-JSON-h xs
find-symbols-to-JSON : var → 𝕃 occurrence-tuple → string
find-symbols-to-JSON symb l = "{\"find\":{\"symbol\":\"" ^ symb ^ "\",\"occurrences\":[" ^ (find-symbols-to-JSON-h l) ^ "]}}"
-- updates the value list in the symbol map provided that the key symbol is not being shadowed
trie-append-or-create : occurrences-table → stringset → var → var → string → posinfo → occurrences-table
trie-append-or-create symb-map shadow key defn pos-info filename with (stringset-contains shadow key)
... | tt = symb-map
... | ff with (trie-lookup symb-map key)
... | nothing = trie-insert symb-map key ((defn , pos-info , filename) :: [])
... | just list = trie-insert symb-map key ((defn , pos-info , filename) :: list)
--------------------------
-- find declarations
--------------------------
find-symbols-cmd : cmd → string → occurrences-table → stringset → occurrences-table
find-symbols-t : Set → Set
find-symbols-t X = X → var → string → occurrences-table → stringset → occurrences-table
find-symbols-checkKind : find-symbols-t checkKind
find-symbols-kind : find-symbols-t kind
find-symbols-liftingType : find-symbols-t liftingType
find-symbols-lterms : find-symbols-t lterms
find-symbols-maybeCheckType : find-symbols-t maybeCheckType
find-symbols-optType : find-symbols-t optType
find-symbols-term : find-symbols-t term
find-symbols-optTerm : find-symbols-t optTerm
find-symbols-tk : find-symbols-t tk
find-symbols-type : find-symbols-t type
--------------------------
-- definitions
--------------------------
find-symbols-checkKind (Kind k) defn filename symb-map shadow = find-symbols-kind k defn filename symb-map shadow
find-symbols-cmd (DefKind _ kvar _ k _) filename symb-map shadow = find-symbols-kind k kvar filename symb-map shadow
find-symbols-cmd (DefTerm _ var mcT t _ _) filename symb-map shadow = find-symbols-maybeCheckType mcT var filename (find-symbols-term t var filename symb-map shadow) shadow
find-symbols-cmd (DefType _ var cK T _ _) filename symb-map shadow = find-symbols-checkKind cK var filename (find-symbols-type T var filename symb-map shadow) shadow
find-symbols-cmd _ _ symb-map _ = symb-map
find-symbols-kind (KndArrow k1 k2) defn filename symb-map shadow = find-symbols-kind k1 defn filename (find-symbols-kind k2 defn filename symb-map shadow) shadow
find-symbols-kind (KndParens _ k _) defn filename symb-map shadow = find-symbols-kind k defn filename symb-map shadow
find-symbols-kind (KndPi _ _ var tk k) defn filename symb-map shadow = find-symbols-tk tk defn filename (find-symbols-kind k defn filename symb-map (stringset-insert shadow var)) shadow
find-symbols-kind (KndTpArrow T k) defn filename symb-map shadow = find-symbols-type T defn filename (find-symbols-kind k defn filename symb-map shadow) shadow
find-symbols-kind (KndVar pos-info kvar) defn filename symb-map shadow = trie-append-or-create symb-map shadow kvar defn pos-info filename
find-symbols-kind _ _ _ symb-map _ = symb-map
find-symbols-liftingType (LiftArrow lT1 lT2) defn filename symb-map shadow = find-symbols-liftingType lT1 defn filename (find-symbols-liftingType lT2 defn filename symb-map shadow) shadow
find-symbols-liftingType (LiftParens _ lT _) defn filename symb-map shadow = find-symbols-liftingType lT defn filename symb-map shadow
find-symbols-liftingType (LiftPi _ var T lT) defn filename symb-map shadow = find-symbols-type T defn filename (find-symbols-liftingType lT defn filename symb-map (stringset-insert shadow var)) shadow
find-symbols-liftingType (LiftTpArrow T lT) defn filename symb-map shadow = find-symbols-type T defn filename (find-symbols-liftingType lT defn filename symb-map shadow) shadow
find-symbols-liftingType _ _ _ symb-map _ = symb-map
find-symbols-lterms (LtermsCons _ t lt) defn filename symb-map shadow = find-symbols-term t defn filename (find-symbols-lterms lt defn filename symb-map shadow) shadow
find-symbols-lterms _ _ _ symb-map _ = symb-map
find-symbols-maybeCheckType (Type T) defn filename symb-map shadow = find-symbols-type T defn filename symb-map shadow
find-symbols-maybeCheckType _ _ _ symb-map _ = symb-map
find-symbols-optType (SomeType T) defn filename symb-map shadow = find-symbols-type T defn filename symb-map shadow
find-symbols-optType _ _ _ symb-map _ = symb-map
find-symbols-optTerm (SomeTerm t _) defn filename symb-map shadow = find-symbols-term t defn filename symb-map shadow
find-symbols-optTerm _ _ _ symb-map _ = symb-map
find-symbols-term (App t1 _ t2) defn filename symb-map shadow = find-symbols-term t1 defn filename (find-symbols-term t2 defn filename symb-map shadow) shadow
find-symbols-term (AppTp t T) defn filename symb-map shadow = find-symbols-term t defn filename (find-symbols-type T defn filename symb-map shadow) shadow
find-symbols-term (Chi _ _ t) defn filename symb-map shadow = find-symbols-term t defn filename symb-map shadow
find-symbols-term (Delta _ t) defn filename symb-map shadow = find-symbols-term t defn filename symb-map shadow
find-symbols-term (Epsilon _ _ _ t) defn filename symb-map shadow = find-symbols-term t defn filename symb-map shadow
--find-symbols-term (Fold _ _ T t) defn filename symb-map shadow = find-symbols-type T defn filename (find-symbols-term t defn filename symb-map shadow) shadow
-- treated as a new top global def
find-symbols-term (InlineDef _ _ var t _) defn filename symb-map shadow = find-symbols-term t var filename symb-map shadow
find-symbols-term (IotaPair _ t1 t2 ot _) defn filename symb-map shadow = find-symbols-term t1 defn filename (find-symbols-term t2 defn filename (find-symbols-optTerm ot defn filename symb-map shadow) shadow) shadow
find-symbols-term (IotaProj t _ _) defn filename symb-map shadow = find-symbols-term t defn filename symb-map shadow
find-symbols-term (Lam _ _ _ var _ t) defn filename symb-map shadow = find-symbols-term t defn filename symb-map (stringset-insert shadow var)
find-symbols-term (Parens _ t _) defn filename symb-map shadow = find-symbols-term t defn filename symb-map shadow
find-symbols-term (PiInj _ _ t) defn filename symb-map shadow = find-symbols-term t defn filename symb-map shadow
find-symbols-term (Rho _ _ t1 t2) defn filename symb-map shadow = find-symbols-term t1 defn filename (find-symbols-term t2 defn filename symb-map shadow) shadow
find-symbols-term (Sigma _ t) defn filename symb-map shadow = find-symbols-term t defn filename symb-map shadow
find-symbols-term (Theta _ _ t lt) defn filename symb-map shadow = find-symbols-term t defn filename (find-symbols-lterms lt defn filename symb-map shadow) shadow
find-symbols-term (Unfold _ t) defn filename symb-map shadow = find-symbols-term t defn filename symb-map shadow
find-symbols-term (Var pos-info var) defn filename symb-map shadow = trie-append-or-create symb-map shadow var defn pos-info filename
find-symbols-term _ _ _ symb-map _ = symb-map
find-symbols-tk (Tkk k) defn filename symb-map shadow = find-symbols-kind k defn filename symb-map shadow
find-symbols-tk (Tkt T) defn filename symb-map shadow = find-symbols-type T defn filename symb-map shadow
find-symbols-type (Abs _ _ _ var tk T) defn filename symb-map shadow = find-symbols-tk tk defn filename (find-symbols-type T defn filename symb-map (stringset-insert shadow var)) shadow
find-symbols-type (Iota _ _ var oT T) defn filename symb-map shadow = find-symbols-optType oT defn filename (find-symbols-type T defn filename symb-map (stringset-insert shadow var)) shadow
find-symbols-type (Lft _ _ var t lT) defn filename symb-map shadow = find-symbols-term t defn filename (find-symbols-liftingType lT defn filename symb-map (stringset-insert shadow var)) shadow
find-symbols-type (Mu _ _ var k T) defn filename symb-map shadow = find-symbols-kind k defn filename (find-symbols-type T defn filename symb-map (stringset-insert shadow var)) shadow
find-symbols-type (NoSpans T _) defn filename symb-map shadow = find-symbols-type T defn filename symb-map shadow
find-symbols-type (TpApp T1 T2) defn filename symb-map shadow = find-symbols-type T1 defn filename (find-symbols-type T2 defn filename symb-map shadow) shadow
find-symbols-type (TpAppt T t) defn filename symb-map shadow = find-symbols-type T defn filename (find-symbols-term t defn filename symb-map shadow) shadow
find-symbols-type (TpArrow T1 _ T2) defn filename symb-map shadow = find-symbols-type T1 defn filename (find-symbols-type T2 defn filename symb-map shadow) shadow
find-symbols-type (TpEq t1 t2) defn filename symb-map shadow = find-symbols-term t1 defn filename (find-symbols-term t2 defn filename symb-map shadow) shadow
find-symbols-type (TpLambda _ _ var tk T) defn filename symb-map shadow = find-symbols-tk tk defn filename (find-symbols-type T defn filename symb-map (stringset-insert shadow var)) shadow
find-symbols-type (TpParens _ T _) defn filename symb-map shadow = find-symbols-type T defn filename symb-map shadow
find-symbols-type (TpVar pos-info var) defn filename symb-map shadow = trie-append-or-create symb-map shadow var defn pos-info filename
find-symbols-type (TpHole pos-info) defn filename symb-map shadow = trie-append-or-create symb-map shadow "hole" defn pos-info filename
--ACG: Not sure this works
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module list-thms2 where
open import bool
open import bool-thms
open import bool-thms2
open import functions
open import list
open import list-thms
open import nat
open import nat-thms
open import product-thms
open import logic
list-and-++ : ∀(l1 l2 : 𝕃 𝔹) → list-and (l1 ++ l2) ≡ (list-and l1) && (list-and l2)
list-and-++ [] l2 = refl
list-and-++ (x :: l1) l2 rewrite (list-and-++ l1 l2) | (&&-assoc x (list-and l1) (list-and l2))= refl
list-or-++ : ∀(l1 l2 : 𝕃 𝔹) → list-or (l1 ++ l2) ≡ (list-or l1) || (list-or l2)
list-or-++ [] l2 = refl
list-or-++ (x :: l1) l2 rewrite (list-or-++ l1 l2) | (||-assoc x (list-or l1) (list-or l2)) = refl
++-singleton : ∀{ℓ}{A : Set ℓ}(a : A)(l1 l2 : 𝕃 A) → (l1 ++ [ a ]) ++ l2 ≡ l1 ++ (a :: l2)
++-singleton a l1 [] rewrite ++[] (l1 ++ a :: []) = refl
++-singleton a l1 l2 rewrite (++-assoc l1 [ a ] l2) = refl
list-member-++ : ∀{ℓ}{A : Set ℓ}(eq : A → A → 𝔹)(a : A)(l1 l2 : 𝕃 A) →
list-member eq a (l1 ++ l2) ≡ (list-member eq a l1) || (list-member eq a l2)
list-member-++ eq a [] l2 = refl
list-member-++ eq a (x :: l1) l2 with eq a x
list-member-++ eq a (x :: l1) l2 | tt = refl
list-member-++ eq a (x :: l1) l2 | ff rewrite (list-member-++ eq a l1 l2) = refl
list-member-++2 : ∀{ℓ}{A : Set ℓ}(eq : A → A → 𝔹)(a : A)(l1 l2 : 𝕃 A) →
list-member eq a l1 ≡ tt →
list-member eq a (l1 ++ l2) ≡ tt
list-member-++2 eq a [] l2 ()
list-member-++2 eq a (x :: l1) l2 p with eq a x
list-member-++2 eq a (x :: l1) l2 p | tt = refl
list-member-++2 eq a (x :: l1) l2 p | ff rewrite (list-member-++2 eq a l1 l2 p) = refl
list-member-++3 : ∀{ℓ}{A : Set ℓ}(eq : A → A → 𝔹)(a : A)(l1 l2 : 𝕃 A) →
list-member eq a l2 ≡ tt →
list-member eq a (l1 ++ l2) ≡ tt
list-member-++3 eq a [] l2 p = p
list-member-++3 eq a (x :: l1) l2 p with eq a x
list-member-++3 eq a (x :: l1) l2 p | tt = refl
list-member-++3 eq a (x :: l1) l2 p | ff rewrite (list-member-++3 eq a l1 l2 p) = refl
filter-ff-repeat : ∀{ℓ}{A : Set ℓ}{p : A → 𝔹}{a : A}(n : ℕ) →
p a ≡ ff →
filter p (repeat n a) ≡ []
filter-ff-repeat zero p1 = refl
filter-ff-repeat{ℓ}{A}{p0}{a} (suc n) p1 with keep (p0 a)
filter-ff-repeat{ℓ}{A}{p0}{a} (suc n) p1 | tt , y rewrite y = 𝔹-contra (sym p1)
filter-ff-repeat{ℓ}{A}{p0}{a} (suc n) p1 | ff , y rewrite y = filter-ff-repeat {ℓ} {A} {p0} {a} n y
is-empty-distr : ∀{ℓ}{A : Set ℓ} (l1 l2 : 𝕃 A) → is-empty (l1 ++ l2) ≡ (is-empty l1) && (is-empty l2)
is-empty-distr [] l2 = refl
is-empty-distr (x :: l1) l2 = refl
is-empty-reverse : ∀{ℓ}{A : Set ℓ}(l : 𝕃 A) → is-empty l ≡ is-empty (reverse l)
is-empty-reverse [] = refl
is-empty-reverse (x :: xs) rewrite (reverse-++h (x :: []) xs) | (is-empty-distr (reverse-helper [] xs) (x :: []))
| (&&-comm (is-empty (reverse-helper [] xs)) ff) = refl
reverse-length : ∀{ℓ}{A : Set ℓ}(l : 𝕃 A) → length (reverse l) ≡ length l
reverse-length l = length-reverse-helper [] l
last-distr : ∀{ℓ}{A : Set ℓ}(l : 𝕃 A)(x : A)(p : is-empty l ≡ ff) → last (x :: l) refl ≡ last l p
last-distr [] x ()
last-distr (x :: l) x2 refl = refl
is-empty-[] : ∀{ℓ}{A : Set ℓ} (l : 𝕃 A)(p : is-empty l ≡ tt) → l ≡ []
is-empty-[] [] p = refl
is-empty-[] (x :: l) ()
rev-help-empty : ∀ {ℓ}{A : Set ℓ} (l1 l2 : 𝕃 A) → (p1 : is-empty l2 ≡ ff) →
is-empty (reverse-helper l1 l2) ≡ ff
rev-help-empty l1 [] ()
rev-help-empty l1 (x :: l2) p rewrite reverse-++h (x :: l1) l2 | is-empty-distr (reverse-helper [] l2) (x :: l1)
| (&&-comm (is-empty (reverse-helper [] l2)) ff) = refl
is-empty-revh : ∀{ℓ}{A : Set ℓ}(h l : 𝕃 A) → is-empty l ≡ ff → is-empty (reverse-helper h l) ≡ ff
is-empty-revh h l p = rev-help-empty h l p
head-last-reverse-lem : ∀{ℓ}{A : Set ℓ}(h l : 𝕃 A)(p : is-empty l ≡ ff) → last l p ≡ head (reverse-helper h l) (is-empty-revh h l p)
head-last-reverse-lem h [] ()
head-last-reverse-lem h (x :: []) p = refl
head-last-reverse-lem h (x :: y :: l) p = head-last-reverse-lem (x :: h) (y :: l) refl
head-last-reverse : ∀{ℓ}{A : Set ℓ}(l : 𝕃 A)(p : is-empty l ≡ ff) → last l p ≡ head (reverse l) (rev-help-empty [] l p)
head-last-reverse [] ()
head-last-reverse (x :: l) p with keep (is-empty l)
head-last-reverse (x :: l) refl | tt , b rewrite is-empty-[] l b = refl
head-last-reverse (x :: l) refl | ff , b rewrite (last-distr l x b) = head-last-reverse-lem (x :: []) l b
reverse-reverse : ∀{ℓ}{A : Set ℓ}(l : 𝕃 A) → reverse (reverse l) ≡ l
reverse-reverse [] = refl
reverse-reverse (x :: l) rewrite (reverse-++h (x :: []) l) | (reverse-++ (reverse-helper [] l) (x :: [])) | reverse-reverse l = refl
empty++elem : ∀ {ℓ}{A : Set ℓ} (a : A) (l : 𝕃 A) → is-empty ( l ++ [ a ]) ≡ ff
empty++elem a [] = refl
empty++elem a (x :: l) = refl
last-++ : ∀{ℓ}{A : Set ℓ} (a : A) (l : 𝕃 A) → last (l ++ [ a ]) (empty++elem a l) ≡ a
last-++ a [] = refl
last-++ a (x :: l) rewrite last-distr (l ++ [ a ]) x (empty++elem a l) | last-++ a l = refl
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{-# OPTIONS --allow-unsolved-metas #-}
module Semantics.Bind where
open import Syntax.Types
open import Syntax.Context renaming (_,_ to _,,_)
open import Syntax.Terms
open import Syntax.Substitution.Kits
open import Syntax.Substitution.Instances
open import Syntax.Substitution.Lemmas
open import Semantics.Types
open import Semantics.Terms
open import Semantics.Context
open import Semantics.Substitution.Kits
open import Semantics.Substitution.Traversal
open import Semantics.Substitution.Instances
open import CategoryTheory.Categories using (Category ; ext)
open import CategoryTheory.Functor
open import CategoryTheory.NatTrans
open import CategoryTheory.Monad
open import CategoryTheory.Comonad
open import CategoryTheory.CartesianStrength
open import CategoryTheory.Instances.Reactive renaming (top to ⊤)
open import TemporalOps.Diamond
open import TemporalOps.Delay
open import TemporalOps.Box
open import TemporalOps.OtherOps
open import TemporalOps.StrongMonad
open import Data.Sum
open import Data.Product using (_,_)
open import Relation.Binary.PropositionalEquality as ≡
using (_≡_ ; refl ; sym ; trans ; cong ; cong₂ ; subst)
open ≡.≡-Reasoning
open import Holes.Term using (⌞_⌟)
open import Holes.Cong.Propositional
open Comonad W-□
open Monad M-◇
private module F-◇ = Functor F-◇
private module F-□ = Functor F-□
open Functor F-□ renaming (fmap to □-f)
open Functor F-◇ renaming (fmap to ◇-f)
private module ▹ᵏ-C k = CartesianFunctor (F-cart-delay k)
private module ▹ᵏ-F k = Functor (F-delay k)
private module □-▹ᵏ k = _⟹_ (□-to-▹ᵏ k)
bind-to->>= : ∀ Γ {⟦A⟧ ⟦B⟧} -> (⟦E⟧ : ⟦ Γ ⟧ₓ ⇴ ◇ ⟦A⟧) (⟦C⟧ : ⟦ Γ ˢ ⟧ₓ ⊗ ⟦A⟧ ⇴ ◇ ⟦B⟧)
-> (n : ℕ) (⟦Γ⟧ : ⟦ Γ ⟧ₓ n)
-> bindEvent Γ ⟦E⟧ ⟦C⟧ n ⟦Γ⟧
≡ (⟦E⟧ n ⟦Γ⟧ >>= λ l ⟦A⟧ → ⟦C⟧ l (⟦ Γ ˢ⟧□ n ⟦Γ⟧ l , ⟦A⟧))
bind-to->>= Γ {⟦A⟧} {⟦B⟧} ⟦E⟧ ⟦C⟧ n ⟦Γ⟧ =
begin
bindEvent Γ ⟦E⟧ ⟦C⟧ n ⟦Γ⟧
≡⟨⟩
μ.at ⟦B⟧ n (F-◇.fmap (⟦C⟧ ∘ ε.at ⟦ Γ ˢ ⟧ₓ * id) n (st ⟦ Γ ˢ ⟧ₓ ⟦A⟧ n (⟦ Γ ˢ⟧□ n ⟦Γ⟧ , ⟦E⟧ n ⟦Γ⟧)))
≡⟨ cong (μ.at ⟦B⟧ n) (lemma (⟦E⟧ n ⟦Γ⟧)) ⟩
μ.at ⟦B⟧ n (F-◇.fmap (⟦C⟧ ∘ ⟨ (λ l _ → ⟦ Γ ˢ⟧□ n ⟦Γ⟧ l) , id ⟩) n (⟦E⟧ n ⟦Γ⟧))
≡⟨⟩
(⟦E⟧ n ⟦Γ⟧ >>= (λ l ⟦A⟧ → ⟦C⟧ l (⟦ Γ ˢ⟧□ n ⟦Γ⟧ l , ⟦A⟧)))
∎
where
lemma : ∀ ◇⟦A⟧
-> F-◇.fmap (⟦C⟧ ∘ ε.at ⟦ Γ ˢ ⟧ₓ * id) n (st ⟦ Γ ˢ ⟧ₓ ⟦A⟧ n (⟦ Γ ˢ⟧□ n ⟦Γ⟧ , ◇⟦A⟧))
≡ F-◇.fmap (⟦C⟧ ∘ ⟨ (λ l _ → ⟦ Γ ˢ⟧□ n ⟦Γ⟧ l) , id ⟩) n ◇⟦A⟧
lemma (k , a) =
begin
F-◇.fmap (⟦C⟧ ∘ ε.at ⟦ Γ ˢ ⟧ₓ * id) n (st ⟦ Γ ˢ ⟧ₓ ⟦A⟧ n (⟦ Γ ˢ⟧□ n ⟦Γ⟧ , (k , a)))
≡⟨⟩
k , ▹ᵏ-F.fmap k (⟦C⟧ ∘ ε.at ⟦ Γ ˢ ⟧ₓ * id) n
(▹ᵏ-C.m k (□ ⟦ Γ ˢ ⟧ₓ) ⟦A⟧ n (□-▹ᵏ.at k (□ ⟦ Γ ˢ ⟧ₓ) n (δ.at ⟦ Γ ˢ ⟧ₓ k (⟦ Γ ˢ⟧□ n ⟦Γ⟧)) , a))
≡⟨ {! !} ⟩
k , ▹ᵏ-F.fmap k (⟦C⟧ ∘ ⟨ (λ l _ → ⟦ Γ ˢ⟧□ n ⟦Γ⟧ l) , id ⟩) n a
≡⟨⟩
F-◇.fmap (⟦C⟧ ∘ ⟨ (λ l _ → ⟦ Γ ˢ⟧□ n ⟦Γ⟧ l) , id ⟩) n (k , a)
∎
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module Prelude where
infix 20 _≡_ _≤_ _∈_
infixl 60 _,_ _++_ _+_ _◄_ _◄²_
_∘_ : {A B : Set}{C : B -> Set}(f : (x : B) -> C x)(g : A -> B)(x : A) -> C (g x)
(f ∘ g) x = f (g x)
data _≡_ {A : Set}(x : A) : {B : Set} -> B -> Set where
refl : x ≡ x
cong : {A : Set}{B : A -> Set}(f : (z : A) -> B z){x y : A} ->
x ≡ y -> f x ≡ f y
cong f refl = refl
subst : {A : Set}(P : A -> Set){x y : A} -> x ≡ y -> P y -> P x
subst P refl px = px
sym : {A : Set}{x y : A} -> x ≡ y -> y ≡ x
sym refl = refl
data Nat : Set where
zero : Nat
suc : Nat -> Nat
_+_ : Nat -> Nat -> Nat
zero + m = m
suc n + m = suc (n + m)
{-# BUILTIN NATURAL Nat #-}
{-# BUILTIN SUC suc #-}
{-# BUILTIN ZERO zero #-}
{-# BUILTIN NATPLUS _+_ #-}
data _≤_ : Nat -> Nat -> Set where
leqZ : {m : Nat} -> zero ≤ m
leqS : {n m : Nat} -> n ≤ m -> suc n ≤ suc m
refl-≤ : {n : Nat} -> n ≤ n
refl-≤ {zero } = leqZ
refl-≤ {suc n} = leqS refl-≤
refl-≤' : {n m : Nat} -> n ≡ m -> n ≤ m
refl-≤' refl = refl-≤
trans-≤ : {x y z : Nat} -> x ≤ y -> y ≤ z -> x ≤ z
trans-≤ leqZ yz = leqZ
trans-≤ (leqS xy) (leqS yz) = leqS (trans-≤ xy yz)
lem-≤suc : {x : Nat} -> x ≤ suc x
lem-≤suc {zero } = leqZ
lem-≤suc {suc x} = leqS lem-≤suc
lem-≤+L : (x : Nat){y : Nat} -> y ≤ x + y
lem-≤+L zero = refl-≤
lem-≤+L (suc x) = trans-≤ (lem-≤+L x) lem-≤suc
lem-≤+R : {x y : Nat} -> x ≤ x + y
lem-≤+R {zero } = leqZ
lem-≤+R {suc x} = leqS lem-≤+R
data List (A : Set) : Set where
ε : List A
_,_ : List A -> A -> List A
_++_ : {A : Set} -> List A -> List A -> List A
xs ++ ε = xs
xs ++ (ys , y) = (xs ++ ys) , y
data All {A : Set}(P : A -> Set) : List A -> Set where
∅ : All P ε
_◄_ : forall {xs x} -> All P xs -> P x -> All P (xs , x)
{-
data Some {A : Set}(P : A -> Set) : List A -> Set where
hd : forall {x xs} -> P x -> Some P (xs , x)
tl : forall {x xs} -> Some P xs -> Some P (xs , x)
-}
data _∈_ {A : Set}(x : A) : List A -> Set where
hd : forall {xs} -> x ∈ xs , x
tl : forall {y xs} -> x ∈ xs -> x ∈ xs , y
_!_ : {A : Set}{P : A -> Set}{xs : List A} ->
All P xs -> {x : A} -> x ∈ xs -> P x
∅ ! ()
(xs ◄ x) ! hd = x
(xs ◄ x) ! tl i = xs ! i
tabulate : {A : Set}{P : A -> Set}{xs : List A} ->
({x : A} -> x ∈ xs -> P x) -> All P xs
tabulate {xs = ε} f = ∅
tabulate {xs = xs , x} f = tabulate (f ∘ tl) ◄ f hd
data All² {I : Set}{A : I -> Set}(P : {i : I} -> A i -> Set) :
{is : List I} -> All A is -> Set where
∅² : All² P ∅
_◄²_ : forall {i is}{x : A i}{xs : All A is} ->
All² P xs -> P x -> All² P (xs ◄ x)
data _∈²_ {I : Set}{A : I -> Set}{i : I}(x : A i) :
{is : List I} -> All A is -> Set where
hd² : forall {is}{xs : All A is} -> x ∈² xs ◄ x
tl² : forall {j is}{y : A j}{xs : All A is} ->
x ∈² xs -> x ∈² xs ◄ y
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------------------------------------------------------------------------
-- The Agda standard library
--
-- Patterns for Fin
------------------------------------------------------------------------
{-# OPTIONS --without-K --safe #-}
module Data.Fin.Patterns where
open import Data.Fin.Base
------------------------------------------------------------------------
-- Constants
pattern 0F = zero
pattern 1F = suc 0F
pattern 2F = suc 1F
pattern 3F = suc 2F
pattern 4F = suc 3F
pattern 5F = suc 4F
pattern 6F = suc 5F
pattern 7F = suc 6F
pattern 8F = suc 7F
pattern 9F = suc 8F
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------------------------------------------------------------------------
-- The Agda standard library
--
-- Pretty Printing
-- This module is based on Jean-Philippe Bernardy's functional pearl
-- "A Pretty But Not Greedy Printer"
------------------------------------------------------------------------
{-# OPTIONS --with-K #-}
module Text.Pretty.Core where
import Level
open import Data.Bool.Base using (Bool)
open import Data.Erased as Erased using (Erased) hiding (module Erased)
open import Data.List.Base as List using (List; []; _∷_)
open import Data.Nat.Base using (ℕ; zero; suc; _+_; _⊔_; _≤_; z≤n)
open import Data.Nat.Properties
open import Data.Product as Prod using (_×_; _,_; uncurry; proj₁; proj₂)
import Data.Product.Relation.Unary.All as Allᴾ
open import Data.Tree.Binary as Tree using (Tree; leaf; node)
open import Data.Tree.Binary.Relation.Unary.All as Allᵀ using (leaf; node)
import Data.Tree.Binary.Relation.Unary.All.Properties as Allᵀₚ
import Data.Tree.Binary.Properties as Treeₚ
open import Data.Maybe.Base as Maybe using (Maybe; nothing; just; maybe′)
open import Data.Maybe.Relation.Unary.All as Allᴹ using (nothing; just)
open import Data.String.Base as String
open import Data.String.Unsafe as Stringₚ
open import Function.Base
open import Relation.Nullary using (Dec)
open import Relation.Unary using (IUniversal; _⇒_)
open import Relation.Binary.PropositionalEquality
open import Data.Refinement hiding (map)
import Data.Refinement.Relation.Unary.All as Allᴿ
------------------------------------------------------------------------
-- Block of text
-- Content is a representation of the first line and the middle of the block.
-- We use a tree rather than a list for the middle of the block so that we can
-- extend it with lines on the left and on the line for free. We will ultimately
-- render the block by traversing the tree left to right in a depth-first manner.
Content : Set
Content = Maybe (String × Tree String)
size : Content → ℕ
size = maybe′ (suc ∘ Tree.size ∘ proj₂) 0
All : ∀ {p} (P : String → Set p) → (Content → Set p)
All P = Allᴹ.All (Allᴾ.All P (Allᵀ.All P))
All≤ : ℕ → Content → Set
All≤ n = All (λ s → length s ≤ n)
record Block : Set where
field
height : ℕ
block : [ xs ∈ Content ∣ size xs ≡ height ]
-- last line
lastWidth : ℕ
last : [ s ∈ String ∣ length s ≡ lastWidth ]
-- max of all the widths
maxWidth : [ n ∈ ℕ ∣ lastWidth ≤ n × All≤ n (block .value) ]
------------------------------------------------------------------------
-- Raw string
text : String → Block
text s = record
{ height = 0
; block = nothing , ⦇ refl ⦈
; lastWidth = width
; last = s , ⦇ refl ⦈
; maxWidth = width , ⦇ (≤-refl , nothing) ⦈
} where width = length s; open Erased
------------------------------------------------------------------------
-- Empty
empty : Block
empty = text ""
------------------------------------------------------------------------
-- Helper functions
node? : Content → String → Tree String → Content
node? (just (x , xs)) y ys = just (x , node xs y ys)
node? nothing y ys = just (y , ys)
∣node?∣ : ∀ b y ys → size (node? b y ys)
≡ size b + suc (Tree.size ys)
∣node?∣ (just (x , xs)) y ys = refl
∣node?∣ nothing y ys = refl
≤-Content : ∀ {m n} {b : Content} → m ≤ n → All≤ m b → All≤ n b
≤-Content {m} {n} m≤n = Allᴹ.map (Prod.map step (Allᵀ.map step))
where
step : ∀ {p} → p ≤ m → p ≤ n
step = flip ≤-trans m≤n
All≤-node? : ∀ {l m r n} →
All≤ n l → length m ≤ n → Allᵀ.All (λ s → length s ≤ n) r →
All≤ n (node? l m r)
All≤-node? nothing py pys = just (py , pys)
All≤-node? (just (px , pxs)) py pys = just (px , node pxs py pys)
------------------------------------------------------------------------
-- Appending two documents
private
module append (x y : Block) where
module x = Block x
module y = Block y
blockx = x.block .value
blocky = y.block .value
widthx = x.maxWidth .value
widthy = y.maxWidth .value
lastx = x.last .value
lasty = y.last .value
height : ℕ
height = (_+_ on Block.height) x y
lastWidth : ℕ
lastWidth = (_+_ on Block.lastWidth) x y
pad : Maybe String
pad with x.lastWidth
... | 0 = nothing
... | l = just (replicate l ' ')
size-pad : maybe′ length 0 pad ≡ x.lastWidth
size-pad with x.lastWidth
... | 0 = refl
... | l@(suc _) = length-replicate l
indent : Maybe String → String → String
indent = maybe′ _++_ id
size-indent : ∀ ma str → length (indent ma str)
≡ maybe′ length 0 ma + length str
size-indent nothing str = refl
size-indent (just pad) str = length-++ pad str
indents : Maybe String → Tree String → Tree String
indents = maybe′ (Tree.map ∘ _++_) id
size-indents : ∀ ma t → Tree.size (indents ma t) ≡ Tree.size t
size-indents nothing t = refl
size-indents (just pad) t = Treeₚ.size-map (pad ++_) t
unfold-indents : ∀ ma t → indents ma t ≡ Tree.map (indent ma) t
unfold-indents nothing t = sym (Treeₚ.map-id t)
unfold-indents (just pad) t = refl
vContent : Content × String
vContent with blocky
... | nothing = blockx
, lastx ++ lasty
... | just (hd , tl) = node?
{-,--------------,-}
{-|-} blockx {-|-}
{-|-} {-'---,-} {-,------------------,-}
{-|-} (lastx {-|-} ++ {-|-} hd) {-|-}
{-'------------------'-} {-|-} {-|-}
(indents pad {-|-} tl) {-,----'-}
, indent pad {-|-} lasty {-|-}
{-'-------------'-}
vBlock = proj₁ vContent
vLast = proj₂ vContent
isBlock : size blockx ≡ x.height → size blocky ≡ y.height →
size vBlock ≡ height
isBlock ∣x∣ ∣y∣ with blocky
... | nothing = begin
size blockx ≡⟨ ∣x∣ ⟩
x.height ≡˘⟨ +-identityʳ x.height ⟩
x.height + 0 ≡⟨ cong (_ +_) ∣y∣ ⟩
x.height + y.height ∎ where open ≡-Reasoning
... | just (hd , tl) = begin
∣node∣ ≡⟨ ∣node?∣ blockx middle rest ⟩
∣blockx∣ + suc (Tree.size rest) ≡⟨ cong ((size blockx +_) ∘′ suc) ∣rest∣ ⟩
∣blockx∣ + suc (Tree.size tl) ≡⟨ cong₂ _+_ ∣x∣ ∣y∣ ⟩
x.height + y.height ∎ where
open ≡-Reasoning
∣blockx∣ = size blockx
middle = lastx ++ hd
rest = indents pad tl
∣rest∣ = size-indents pad tl
∣node∣ = size (node? blockx middle rest)
block : [ xs ∈ Content ∣ size xs ≡ height ]
block .value = vBlock
block .proof = ⦇ isBlock (Block.block x .proof) (Block.block y .proof) ⦈
where open Erased
isLastLine : length lastx ≡ x.lastWidth →
length lasty ≡ y.lastWidth →
length vLast ≡ lastWidth
isLastLine ∣x∣ ∣y∣ with blocky
... | nothing = begin
length (lastx ++ lasty) ≡⟨ length-++ lastx lasty ⟩
length lastx + length lasty ≡⟨ cong₂ _+_ ∣x∣ ∣y∣ ⟩
x.lastWidth + y.lastWidth ∎ where open ≡-Reasoning
... | just (hd , tl) = begin
length (indent pad lasty) ≡⟨ size-indent pad lasty ⟩
maybe′ length 0 pad + length lasty ≡⟨ cong₂ _+_ size-pad ∣y∣ ⟩
x.lastWidth + y.lastWidth ∎ where open ≡-Reasoning
last : [ s ∈ String ∣ length s ≡ lastWidth ]
last .value = vLast
last .proof = ⦇ isLastLine (Block.last x .proof) (Block.last y .proof) ⦈
where open Erased
vMaxWidth : ℕ
vMaxWidth = widthx ⊔ (x.lastWidth + widthy)
isMaxWidth₁ : y.lastWidth ≤ widthy → lastWidth ≤ vMaxWidth
isMaxWidth₁ p = begin
lastWidth ≤⟨ +-monoʳ-≤ x.lastWidth p ⟩
x.lastWidth + widthy ≤⟨ n≤m⊔n _ _ ⟩
vMaxWidth ∎ where open ≤-Reasoning
isMaxWidth₂ : length lastx ≡ x.lastWidth →
x.lastWidth ≤ widthx →
All≤ widthx blockx →
All≤ widthy blocky →
All≤ vMaxWidth vBlock
isMaxWidth₂ ∣x∣≡ ∣x∣≤ ∣xs∣ ∣ys∣ with blocky
... | nothing = ≤-Content (m≤m⊔n _ _) ∣xs∣
isMaxWidth₂ ∣x∣≡ ∣x∣≤ ∣xs∣ (just (∣hd∣ , ∣tl∣))
| just (hd , tl) =
All≤-node? (≤-Content (m≤m⊔n _ _) ∣xs∣)
middle
(subst (Allᵀ.All _) (sym $ unfold-indents pad tl)
$ Allᵀₚ.map⁺ (indent pad) (Allᵀ.map (indented _) ∣tl∣))
where
middle : length (lastx ++ hd) ≤ vMaxWidth
middle = begin
length (lastx ++ hd) ≡⟨ length-++ lastx hd ⟩
length lastx + length hd ≡⟨ cong (_+ _) ∣x∣≡ ⟩
x.lastWidth + length hd ≤⟨ +-monoʳ-≤ x.lastWidth ∣hd∣ ⟩
x.lastWidth + widthy ≤⟨ n≤m⊔n _ _ ⟩
vMaxWidth ∎ where open ≤-Reasoning
indented : ∀ s → length s ≤ widthy →
length (indent pad s) ≤ vMaxWidth
indented s ∣s∣ = begin
length (indent pad s) ≡⟨ size-indent pad s ⟩
maybe′ length 0 pad + length s ≡⟨ cong (_+ _) size-pad ⟩
x.lastWidth + length s ≤⟨ +-monoʳ-≤ x.lastWidth ∣s∣ ⟩
x.lastWidth + widthy ≤⟨ n≤m⊔n (widthx) _ ⟩
vMaxWidth ∎ where open ≤-Reasoning
maxWidth : [ n ∈ ℕ ∣ lastWidth ≤ n × All≤ n vBlock ]
maxWidth .value = vMaxWidth
maxWidth .proof =
⦇ _,_ ⦇ isMaxWidth₁ (map proj₁ (Block.maxWidth y .proof)) ⦈
⦇ isMaxWidth₂ (Block.last x .proof)
(map proj₁ (Block.maxWidth x .proof))
(map proj₂ (Block.maxWidth x .proof))
(map proj₂ (Block.maxWidth y .proof))
⦈
⦈ where open Erased
infixl 4 _<>_
_<>_ : Block → Block → Block
x <> y = record { append x y }
------------------------------------------------------------------------
-- Flush (introduces a new line)
private
module flush (x : Block) where
module x = Block x
blockx = x.block .value
lastx = x.last .value
widthx = x.maxWidth .value
heightx = x.height
height = suc heightx
lastWidth = 0
vMaxWidth = widthx
last : [ s ∈ String ∣ length s ≡ lastWidth ]
last = "" , ⦇ refl ⦈ where open Erased
vContent = node? blockx lastx leaf
isBlock : size blockx ≡ heightx → size vContent ≡ height
isBlock ∣x∣ = begin
size vContent ≡⟨ ∣node?∣ blockx lastx leaf ⟩
size blockx + 1 ≡⟨ cong (_+ 1) ∣x∣ ⟩
heightx + 1 ≡⟨ +-comm heightx 1 ⟩
height ∎ where open ≡-Reasoning
block : [ xs ∈ Content ∣ size xs ≡ height ]
block .value = vContent
block .proof = Erased.map isBlock $ Block.block x .proof
maxWidth : [ n ∈ ℕ ∣ lastWidth ≤ n × All≤ n vContent ]
maxWidth .value = widthx
maxWidth .proof = map (z≤n ,_)
⦇ All≤-node? ⦇ proj₂ (Block.maxWidth x .proof) ⦈
⦇ middle (Block.last x .proof) ⦇ proj₁ (Block.maxWidth x .proof) ⦈ ⦈
(pure leaf)
⦈ where
open Erased
middle : length lastx ≡ x.lastWidth → x.lastWidth ≤ vMaxWidth →
length lastx ≤ vMaxWidth
middle p q = begin
length lastx ≡⟨ p ⟩
x.lastWidth ≤⟨ q ⟩
vMaxWidth ∎ where open ≤-Reasoning
flush : Block → Block
flush x = record { flush x }
------------------------------------------------------------------------
-- Other functions
render : Block → String
render x = unlines
$ maybe′ (uncurry (λ hd tl → hd ∷ Tree.Infix.toList tl)) []
$ node? (Block.block x .value) (Block.last x .value) leaf
valid : (width : ℕ) (b : Block) → Dec (Block.maxWidth b .value ≤ width)
valid width b = Block.maxWidth b .value ≤? width
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module CoinductiveBuiltinList where
open import Common.Coinduction
data List (A : Set) : Set where
[] : List A
_∷_ : (x : A) (xs : ∞ (List A)) → List A
{-# BUILTIN LIST List #-}
{-# BUILTIN NIL [] #-}
{-# BUILTIN CONS _∷_ #-}
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-- This module introduces operators.
module Introduction.Operators where
-- Agda has a very flexible mechanism for defining operators, supporting infix,
-- prefix, postfix and mixfix operators.
data Nat : Set where
zero : Nat
suc : Nat -> Nat
-- Any name containing underscores (_) can be used as an operator by writing
-- the arguments where the underscores are. For instance, the function _+_ is
-- the infix addition function. This function can be used either as a normal
-- function: '_+_ zero zero', or as an operator: 'zero + zero'.
_+_ : Nat -> Nat -> Nat
zero + m = m
suc n + m = suc (n + m)
-- A fixity declaration specifies precedence level (50 in this case) and
-- associativity (left associative here) of an operator. Only infix operators
-- (whose names start and end with _) have associativity.
infixl 50 _+_
-- The only restriction on where _ can appear in a name is that there cannot be
-- two underscores in sequence. For instance, we can define an if-then-else
-- operator:
data Bool : Set where
false : Bool
true : Bool
if_then_else_ : {A : Set} -> Bool -> A -> A -> A
if true then x else y = x
if false then x else y = y
-- if_then_else_ is treated as a prefix operator (ends, but doesn't begin with
-- an _), so the declared precedence determines how something in an else branch
-- should be parsed. For instance, with the given precedences
-- if x then y else a + b
-- is parsed as
-- if x then y else (a + b)
-- and not
-- (if x then y else a) + b
infix 10 if_then_else_
-- In Agda there is no restriction on what characters are allowed to appear in
-- an operator (as opposed to a function symbol). For instance, it is allowed
-- (but not recommended) to define 'f' to be an infix operator and '+' to be a
-- function symbol.
module BadIdea where
_f_ : Nat -> Nat -> Nat
zero f zero = zero
zero f suc n = suc n
suc n f zero = suc n
suc n f suc m = suc (n f m)
+ : Nat -> Nat
+ n = suc n
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module Issue1232.All where
import Issue1232.Fin
import Issue1232.List
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{-# OPTIONS --without-K --safe #-}
open import Level
open import Categories.Category
module Categories.Functor.Power.Functorial {o ℓ e : Level} (C : Category o ℓ e) where
open import Relation.Binary.PropositionalEquality using (_≡_; refl; trans)
open import Categories.Functor renaming (id to idF)
open import Categories.Category.Discrete
open import Categories.Category.Equivalence
open import Categories.Category.Construction.Functors
open import Categories.NaturalTransformation using (NaturalTransformation; ntHelper)
open import Categories.NaturalTransformation.NaturalIsomorphism as NI
using (module NaturalIsomorphism; _≃_; refl)
import Categories.Morphism.Reasoning as MR
open MR C
import Categories.Functor.Power as Power
open Power C
open Category using (Obj)
open Category C using (_⇒_; _∘_; module Equiv)
module C = Category C
module CE = Equiv
private
variable
i : Level
I : Set i
exp→functor₀ : Obj (Exp I) → Functor (Discrete I) C
exp→functor₀ X = record
{ F₀ = X
; F₁ = λ { refl → C.id }
; identity = CE.refl
; homomorphism = λ { {_} {_} {_} {refl} {refl} → CE.sym C.identityˡ}
; F-resp-≈ = λ { {_} {_} {refl} {refl} refl → CE.refl}
}
exp→functor₁ : {X Y : I → C.Obj} → Exp I [ X , Y ] → NaturalTransformation (exp→functor₀ X) (exp→functor₀ Y)
exp→functor₁ F = record { η = F ; commute = λ { refl → id-comm } ; sym-commute = λ { refl → id-comm-sym } }
exp→functor : Functor (Exp I) (Functors (Discrete I) C)
exp→functor = record
{ F₀ = exp→functor₀
; F₁ = exp→functor₁
; identity = CE.refl
; homomorphism = CE.refl
; F-resp-≈ = λ eqs {x} → eqs x
}
functor→exp : Functor (Functors (Discrete I) C) (Exp I)
functor→exp = record
{ F₀ = Functor.F₀
; F₁ = NaturalTransformation.η
; identity = λ _ → CE.refl
; homomorphism = λ _ → CE.refl
; F-resp-≈ = λ eqs i → eqs {i}
}
exp≋functor : StrongEquivalence (Exp I) (Functors (Discrete I) C)
exp≋functor = record
{ F = exp→functor
; G = functor→exp
; weak-inverse = record
{ F∘G≈id = record
{ F⇒G = ntHelper record
{ η = λ DI → record
{ η = λ _ → C.id
; commute = λ { refl → C.∘-resp-≈ˡ (CE.sym (Functor.identity DI))}
; sym-commute = λ { refl → C.∘-resp-≈ˡ (Functor.identity DI)}
}
; commute = λ _ → id-comm-sym
}
; F⇐G = ntHelper record
{ η = λ DI → ntHelper record { η = λ _ → C.id ; commute = λ { refl → C.∘-resp-≈ʳ (Functor.identity DI)} }
; commute = λ _ → id-comm-sym
}
; iso = λ X → record { isoˡ = C.identity²; isoʳ = C.identity² }
}
; G∘F≈id = record
{ F⇒G = record { η = λ _ _ → C.id ; commute = λ _ _ → id-comm-sym ; sym-commute = λ _ _ → id-comm }
; F⇐G = record { η = λ _ _ → C.id ; commute = λ _ _ → id-comm-sym ; sym-commute = λ _ _ → id-comm }
; iso = λ X → record { isoˡ = λ _ → C.identity² ; isoʳ = λ _ → C.identity² }
}
}
}
where
open C.HomReasoning
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{-# OPTIONS --omega-in-omega --no-termination-check --overlapping-instances #-}
module Light where
open import Light.Library public
module Implementation where open import Light.Implementation public
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{-# OPTIONS --cubical --safe #-}
module Cubical.Data.NatMinusOne where
open import Cubical.Data.NatMinusOne.Base public
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{-# OPTIONS --without-K --rewriting #-}
open import HoTT
open import homotopy.Bouquet
open import cohomology.Theory
module cohomology.Bouquet {i} (OT : OrdinaryTheory i) where
open OrdinaryTheory OT
open import cohomology.Sphere OT
C-Bouquet-diag : ∀ n (I : Type i) → has-choice 0 I i
→ C (ℕ-to-ℤ n) (⊙Bouquet I n) ≃ᴳ Πᴳ I (λ _ → C2 0)
C-Bouquet-diag n I I-choice =
C (ℕ-to-ℤ n) (⊙Bouquet I n)
≃ᴳ⟨ C-emap (ℕ-to-ℤ n) (⊙BigWedge-emap-r (λ _ → ⊙lower-equiv)) ⟩
C (ℕ-to-ℤ n) (⊙BouquetLift I n)
≃ᴳ⟨ C-additive-iso (ℕ-to-ℤ n) (BouquetLift-family I n) I-choice ⟩
Πᴳ I (λ _ → C (ℕ-to-ℤ n) (⊙Lift (⊙Sphere n)))
≃ᴳ⟨ Πᴳ-emap-r I (λ _ → C-Sphere-diag n) ⟩
Πᴳ I (λ _ → C2 0)
≃ᴳ∎
abstract
C-Bouquet-≠-is-trivial : ∀ (n : ℤ) (I : Type i) (m : ℕ)
→ (n ≠ ℕ-to-ℤ m) → has-choice 0 I i
→ is-trivialᴳ (C n (⊙Bouquet I m))
C-Bouquet-≠-is-trivial n I m n≠m I-choice = iso-preserves'-trivial
(C n (⊙Bouquet I m)
≃ᴳ⟨ C-emap n (⊙BigWedge-emap-r (λ _ → ⊙lower-equiv)) ⟩
C n (⊙BouquetLift I m)
≃ᴳ⟨ C-additive-iso n (BouquetLift-family I m) I-choice ⟩
Πᴳ I (λ _ → C n (⊙Lift (⊙Sphere m)))
≃ᴳ∎)
(Πᴳ-is-trivial I (λ _ → C n (⊙Lift (⊙Sphere m))) (λ _ → C-Sphere-≠-is-trivial n m n≠m))
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module Issue756b where
data Nat : Set where
zero : Nat
suc : Nat → Nat
data T : (Nat → Nat) → Set where
idId : T (λ { zero → zero; (suc n) → suc n })
bad : ∀ f → T f → Nat
bad .(λ { zero → zero ; (suc n) → suc n }) idId = zero | {
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{-# OPTIONS --rewriting --without-K #-}
open import Prelude
open import GSeTT.Syntax
open import GSeTT.Rules
open import GSeTT.Disks
open import CaTT.Ps-contexts
open import CaTT.Uniqueness-Derivations-Ps
open import Sets ℕ eqdecℕ
module CaTT.Fullness where
data Ty : Set₁
data Tm : Set₁
data Sub : Set₁
data _is-full-in_ : Ty → ps-ctx → Set₁
data Ty where
∗ : Ty
⇒ : Ty → Tm → Tm → Ty
data Tm where
v : ℕ → Tm
coh : (Γ : ps-ctx) → (A : Ty) → A is-full-in Γ → Sub → Tm
data Sub where
<> : Sub
<_,_↦_> : Sub → ℕ → Tm → Sub
=⇒Ty : ∀ {A A' : Ty} {t t' u u' : Tm} → _==_ {A = Ty} (⇒ A t u) (⇒ A' t' u') → ((A == A' × t == t') × u == u')
=⇒Ty idp = (idp , idp) , idp
coh= : ∀ {Γ Γ' A A' Afull A'full γ γ'} → coh Γ A Afull γ == coh Γ' A' A'full γ' → ((Γ == Γ' × A == A') × γ == γ')
coh= idp = (idp , idp) , idp
<>= : ∀ {γ γ' x x' t t'} → < γ , x ↦ t > == < γ' , x' ↦ t' > → ((γ == γ' × x == x') × t == t')
<>= idp = (idp , idp) , idp
{- Set of variables -}
varC : Pre-Ctx → set
varC nil = Ø
varC (Γ :: (x , _)) = (varC Γ) ∪-set (singleton x)
varT : Ty → set
vart : Tm → set
varS : Sub → set
varT ∗ = Ø
varT (⇒ A t u) = (varT A) ∪-set ((vart t) ∪-set (vart u))
vart (v x) = singleton x
vart (coh Γ A Afull γ) = varS γ
varS <> = Ø
varS < γ , x ↦ t > = (varS γ) ∪-set (vart t)
{- fullness condition -}
data _is-full-in_ where
side-cond₁ : ∀ Γ A t u → (src-var Γ) ≗ ((varT A) ∪-set (vart t)) → (tgt-var Γ) ≗ ((varT A) ∪-set (vart u)) → (⇒ A t u) is-full-in Γ
side-cond₂ : ∀ Γ A → (varC (fst Γ)) ≗ (varT A) → A is-full-in Γ
∈-drop : ∀ {A : Set} {a : A} {l : list A} → a ∈-list drop l → a ∈-list l
∈-drop {A} {a} {l :: a₁} x = inl x
l∉∂⁻ : ∀ {Γ i x A y} → (Γ⊢ps : Γ ⊢ps x # A) → length Γ ≤ y → ¬ (y ∈-list (srcᵢ-var i Γ⊢ps))
l∉∂⁻ {i = i} pss lΓ≤y y∈ with eqdecℕ i O
... | inl _ = y∈
l∉∂⁻ {i = i} pss lΓ≤y (inr idp) | inr _ = Sn≰n _ lΓ≤y
l∉∂⁻ (psd Γ⊢ps) lΓ≤y y∈ = l∉∂⁻ Γ⊢ps lΓ≤y y∈
l∉∂⁻ {i = i} (pse {A = A} Γ⊢ps idp idp idp idp idp) SSl≤y y∈ with dec-≤ i (S (dim A))
... | inl _ = l∉∂⁻ Γ⊢ps (Sn≤m→n≤m (Sn≤m→n≤m SSl≤y)) y∈
l∉∂⁻ {i = i} (pse {A = _} Γ⊢ps idp idp idp idp idp) SSl≤y (inl (inl y∈)) | inr _ = l∉∂⁻ Γ⊢ps (Sn≤m→n≤m (Sn≤m→n≤m SSl≤y)) y∈
l∉∂⁻ {i = i} (pse {A = _} Γ⊢ps idp idp idp idp idp) SSl≤y (inl (inr idp)) | inr _ = Sn≰n _ (n≤m→n≤Sm SSl≤y)
l∉∂⁻ {i = i} (pse {A = _} Γ⊢ps idp idp idp idp idp) SSl≤y (inr idp) | inr _ = Sn≰n _ SSl≤y
l∉∂⁺ : ∀ {Γ i x A y} → (Γ⊢ps : Γ ⊢ps x # A) → length Γ ≤ y → ¬ (y ∈-list (tgtᵢ-var i Γ⊢ps))
l∉∂⁺ {i = i} pss lΓ≤y y∈ with eqdecℕ i O
... | inl _ = y∈
l∉∂⁺ {i = i} pss lΓ≤y (inr idp) | inr _ = Sn≰n _ lΓ≤y
l∉∂⁺ (psd Γ⊢ps) lΓ≤y y∈ = l∉∂⁺ Γ⊢ps lΓ≤y y∈
l∉∂⁺ {i = i} (pse {A = A} Γ⊢ps idp idp idp idp idp) SSl≤y y∈ with dec-≤ i (S (dim A))
l∉∂⁺ {i = i} (pse {A = _} Γ⊢ps idp idp idp idp idp) SSl≤y (inl (inl y∈)) | inr _ = l∉∂⁺ Γ⊢ps (Sn≤m→n≤m (Sn≤m→n≤m SSl≤y)) y∈
l∉∂⁺ {i = i} (pse {A = _} Γ⊢ps idp idp idp idp idp) SSl≤y (inl (inr idp)) | inr _ = Sn≰n _ (n≤m→n≤Sm SSl≤y)
l∉∂⁺ {i = i} (pse {A = _} Γ⊢ps idp idp idp idp idp) SSl≤y (inr idp) | inr x = Sn≰n _ SSl≤y
... | inl _ with eqdecℕ i (S (dim A))
l∉∂⁺ {i = .(S (dim _))} (pse {A = _} Γ⊢ps idp idp idp idp idp) SSl≤y (inl y∈drop) | inl _ | inl idp = l∉∂⁺ Γ⊢ps (Sn≤m→n≤m (Sn≤m→n≤m SSl≤y)) (∈-drop y∈drop)
l∉∂⁺ {i = .(S (dim _))} (pse {A = _} Γ⊢ps idp idp idp idp idp) SSl≤y (inr idp) | inl _ | inl idp = Sn≰n _ (n≤m→n≤Sm SSl≤y)
... | inr _ = l∉∂⁺ Γ⊢ps (Sn≤m→n≤m (Sn≤m→n≤m SSl≤y)) y∈
∂⁻ᵢ-var : ∀ {Γ x A y B i} → (Γ⊢ps : Γ ⊢ps x # A) → Γ ⊢t (Var y) # B → i ≤ dim B → ¬ (y ∈-list (srcᵢ-var i Γ⊢ps))
∂⁻ᵢ-var pss (var x (inr (idp , idp))) (0≤ .0) ()
∂⁻ᵢ-var (psd Γ⊢ps) Γ⊢y i≤B y∈∂⁻ = ∂⁻ᵢ-var Γ⊢ps Γ⊢y i≤B y∈∂⁻
∂⁻ᵢ-var {i = i} (pse {A = A} Γ⊢ps idp idp idp idp idp) (var _ (inl (inl y∈Γ))) i≤B y∈∂⁻ with dec-≤ i (S (dim A))
... | inl _ = ∂⁻ᵢ-var Γ⊢ps (var (psv Γ⊢ps) y∈Γ) i≤B y∈∂⁻
∂⁻ᵢ-var {i = i} (pse {A = _} Γ⊢ps idp idp idp idp idp) (var _ (inl (inl y∈Γ))) i≤B (inl (inl y∈∂⁻)) | inr _ = ∂⁻ᵢ-var Γ⊢ps (var (psv Γ⊢ps) y∈Γ) i≤B y∈∂⁻
∂⁻ᵢ-var {i = i} (pse {A = _} Γ⊢ps idp idp idp idp idp) (var _ (inl (inl y∈Γ))) i≤B (inl (inr idp)) | inr _ = x∉ (psv Γ⊢ps) (n≤n _) (var (psv Γ⊢ps) y∈Γ)
∂⁻ᵢ-var {i = i} (pse {A = _} Γ⊢ps idp idp idp idp idp) (var _ (inl (inl y∈Γ))) i≤B (inr idp) | inr _ = x∉ (psv Γ⊢ps) (n≤Sn _) (var (psv Γ⊢ps) y∈Γ)
∂⁻ᵢ-var {i = i} (pse {A = B} Γ⊢ps idp idp idp idp idp) (var _ (inl (inr (idp , idp)))) i≤B y∈∂⁻ with dec-≤ i (S (dim B))
... | inl _ = l∉∂⁻ Γ⊢ps (n≤n _) y∈∂⁻
... | inr i≰SB = i≰SB (n≤m→n≤Sm i≤B)
∂⁻ᵢ-var {i = i} (pse {A = A} Γ⊢ps idp idp idp idp idp) (var _ (inr (idp , idp))) i≤SA y∈∂⁻ with dec-≤ i (S (dim A))
... | inl _ = l∉∂⁻ Γ⊢ps (n≤Sn _) y∈∂⁻
... | inr i≰SA = i≰SA i≤SA
∂⁺ᵢ-var : ∀ {Γ x A y B i} → (Γ⊢ps : Γ ⊢ps x # A) → Γ ⊢t (Var y) # B → i ≤ dim B → ¬ (y ∈-list (tgtᵢ-var i Γ⊢ps))
∂⁺ᵢ-var pss (var x (inr (idp , idp))) (0≤ .0) ()
∂⁺ᵢ-var (psd Γ⊢ps) Γ⊢y i≤B y∈∂⁺ = ∂⁺ᵢ-var Γ⊢ps Γ⊢y i≤B y∈∂⁺
∂⁺ᵢ-var {i = i} (pse {A = A} Γ⊢ps idp idp idp idp idp) (var _ (inl (inl y∈Γ))) i≤B y∈∂⁺ with dec-≤ i (S (dim A))
... | inl i≤SdimA with eqdecℕ i (S (dim A))
... | inr _ = ∂⁺ᵢ-var Γ⊢ps (var (psv Γ⊢ps) y∈Γ) i≤B y∈∂⁺
∂⁺ᵢ-var {i = .(S (dim _))} (pse {A = A} Γ⊢ps idp idp idp idp idp) (var {x = y} _ (inl (inl y∈Γ))) i≤B (inl y∈drop) | inl i≤SdimA | inl idp = ∂⁺ᵢ-var Γ⊢ps (var (psv Γ⊢ps) y∈Γ) i≤B (∈-drop y∈drop)
∂⁺ᵢ-var {i = .(S (dim _))} (pse {A = _} Γ⊢ps idp idp idp idp idp) (var _ (inl (inl y∈Γ))) i≤B (inr idp) | inl i≤SdimA | inl idp = lΓ∉Γ (psv Γ⊢ps) y∈Γ
∂⁺ᵢ-var {i = i} (pse {A = _} Γ⊢ps idp idp idp idp idp) (var _ (inl (inl y∈Γ))) i≤B (inl (inl y∈∂⁻)) | inr _ = ∂⁺ᵢ-var Γ⊢ps (var (psv Γ⊢ps) y∈Γ) i≤B y∈∂⁻
∂⁺ᵢ-var {i = i} (pse {A = _} Γ⊢ps idp idp idp idp idp) (var _ (inl (inl y∈Γ))) i≤B (inl (inr idp)) | inr _ = x∉ (psv Γ⊢ps) (n≤n _) (var (psv Γ⊢ps) y∈Γ)
∂⁺ᵢ-var {i = i} (pse {A = _} Γ⊢ps idp idp idp idp idp) (var _ (inl (inl y∈Γ))) i≤B (inr idp) | inr _ = x∉ (psv Γ⊢ps) (n≤Sn _) (var (psv Γ⊢ps) y∈Γ)
∂⁺ᵢ-var {i = i} (pse {A = B} Γ⊢ps idp idp idp idp idp) (var _ (inl (inr (idp , idp)))) i≤B y∈∂⁺ with dec-≤ i (S (dim B))
... | inr i≰SB = i≰SB (n≤m→n≤Sm i≤B)
... | inl _ with eqdecℕ i (S (dim B))
... | inr _ = l∉∂⁺ Γ⊢ps (n≤n _) y∈∂⁺
∂⁺ᵢ-var (pse Γ⊢ps idp idp idp idp idp) (var _ (inl (inr (idp , idp)))) i≤B (inl l∈drop) | inl _ | inl _ = l∉∂⁺ Γ⊢ps (n≤n _) (∈-drop l∈drop)
∂⁺ᵢ-var (pse Γ⊢ps idp idp idp idp idp) (var _ (inl (inr (idp , idp)))) i≤B (inr p) | inl _ | inl idp = Sn≰n _ i≤B
∂⁺ᵢ-var {i = i} (pse {A = A} Γ⊢ps idp idp idp idp idp) (var _ (inr (idp , idp))) i≤SA y∈∂⁺ with dec-≤ i (S (dim A))
... | inr i≰SA = i≰SA i≤SA
... | inl _ with eqdecℕ i (S (dim A))
... | inr _ = l∉∂⁺ Γ⊢ps (n≤Sn _) y∈∂⁺
∂⁺ᵢ-var {i = i} (pse {A = _} Γ⊢ps idp idp idp idp idp) (var _ (inr (idp , idp))) i≤SA (inl Sl∈drop) | inl _ | inl _ = l∉∂⁺ Γ⊢ps (n≤Sn _) (∈-drop Sl∈drop)
∂⁺ᵢ-var {i = i} (pse {A = _} Γ⊢ps idp idp idp idp idp) (var _ (inr (idp , idp))) i≤SA (inr Sl=l) | inl _ | inl _ = Sn≠n _ Sl=l
∈-varC : ∀ {Γ x A} → x # A ∈ Γ → x ∈-set (varC Γ)
∈-varC {Γ :: (y , B)} {x} {A} (inl x∈Γ) = ∈-∪₁ {A = varC Γ} {B = singleton y} (∈-varC x∈Γ)
∈-varC {Γ :: (y , B)} {x} {A} (inr (idp , _)) = ∈-∪₂ {A = varC Γ} {B = singleton y} (∈-singleton y)
max-var-def : Pre-Ctx → ℕ × Pre-Ty
max-var-def nil = 0 , ∗
max-var-def (Γ :: (y , B)) with dec-≤ (dimC Γ) (dim B)
... | inr _ = max-var-def Γ
... | inl _ = y , B
max-var-is-max : ∀ {Γ} → Γ ≠ nil → Γ ⊢C → let (x , A) = max-var-def Γ in ((x # A ∈ Γ) × (dimC Γ == dim A))
max-var-is-max {nil} Γ≠nil _ = ⊥-elim (Γ≠nil idp)
max-var-is-max {Γ :: (y , B)} _ Γ⊢ with dec-≤ (dimC Γ) (dim B)
... | inl _ = inr (idp , idp) , idp
... | inr _ with Γ
max-var-is-max {Γ :: (y , B)} _ (cc Γ⊢ Γ⊢B idp) | inr _ | Δ :: (x , A) = let (x∈ , dimA) = max-var-is-max (λ{()}) Γ⊢ in inl x∈ , dimA
max-var-is-max {Γ :: (.0 , .∗)} _ (cc Γ⊢ (ob _) idp) | inr _ | nil = inr (idp , idp) , idp
max-var-is-max {Γ :: (.0 , _)} _ (cc Γ⊢ (ar _ _) idp) | inr dΓ≤dB | nil = ⊥-elim (dΓ≤dB (0≤ _))
psx-nonul : ∀ {Γ x A} → Γ ⊢ps x # A → Γ ≠ nil
psx-nonul (psd x) idp = psx-nonul x idp
ps-nonul : ∀ {Γ} → Γ ⊢ps → Γ ≠ nil
ps-nonul (ps Γ⊢ps) = psx-nonul Γ⊢ps
max-var : ∀ {Γ} → Γ ⊢ps → Σ (ℕ × Pre-Ty) λ {(x , A) → (x # A ∈ Γ) × (dimC Γ == dim A)}
max-var {Γ} Γ⊢ps@(ps Γ⊢psx) = max-var-def Γ , max-var-is-max (ps-nonul Γ⊢ps) (psv Γ⊢psx)
∂Γ-not-full : ∀ Γ → ¬ (varC (fst Γ) ⊂ ((src-var Γ) ∪-set (tgt-var Γ)))
∂Γ-not-full (Γ , Γ⊢ps@(ps Γ⊢psx)) vΓ⊂∂ = let ((x , A) , (x∈Γ , dimA)) = max-var Γ⊢ps in
∉-∪ {set-of-list (srcᵢ-var (dimC Γ) Γ⊢psx)} {set-of-list (tgtᵢ-var (dimC Γ) Γ⊢psx)} {x}
(λ x∈∂⁻ → ∂⁻ᵢ-var Γ⊢psx (var (psv Γ⊢psx) x∈Γ) (≤-= (n≤n _) dimA) (∈-set-∈-list _ _ x∈∂⁻))
(λ x∈∂⁺ → ∂⁺ᵢ-var Γ⊢psx (var (psv Γ⊢psx) x∈Γ) (≤-= (n≤n _) dimA) (∈-set-∈-list _ _ x∈∂⁺))
(vΓ⊂∂ x (∈-varC x∈Γ))
disjoint-cond : ∀ Γ A t u → (src-var Γ) ≗ ((varT A) ∪-set (vart t)) → (tgt-var Γ) ≗ ((varT A) ∪-set (vart u)) → ¬ (varC (fst Γ) ≗ varT (⇒ A t u))
disjoint-cond Γ A t u (_ , A⊂∂⁻) (_ , A⊂∂⁺) (Γ⊂A , _) =
let vA = varT A in let vt = vart t in let vu = vart u in
let sr = src-var Γ in let tg = tgt-var Γ in
∂Γ-not-full Γ
(⊂-trans {varC (fst Γ)} {vA ∪-set (vt ∪-set vu)} {sr ∪-set tg} Γ⊂A
(≗-⊂ {vA ∪-set (vt ∪-set vu)} {(vA ∪-set vt) ∪-set (vA ∪-set vu)} {sr ∪-set tg} (∪-factor (varT A) (vart t) (vart u))
(⊂-∪ {vA ∪-set vt} {sr} {vA ∪-set vu} {tg} A⊂∂⁻ A⊂∂⁺)))
side-cond₁= : ∀ Γ A t u ∂⁻-full₁ ∂⁻-full₂ ∂⁺-full₁ ∂⁺-full₂ → ∂⁻-full₁ == ∂⁻-full₂ → ∂⁺-full₁ == ∂⁺-full₂ → side-cond₁ Γ A t u ∂⁻-full₁ ∂⁺-full₁ == side-cond₁ Γ A t u ∂⁻-full₂ ∂⁺-full₂
side-cond₁= Γ A t u ∂⁻-full₁ .∂⁻-full₁ ∂⁺-full₁ .∂⁺-full₁ idp idp = idp
has-all-paths-is-full : ∀ Γ A → has-all-paths (A is-full-in Γ)
has-all-paths-is-full Γ .(⇒ A t u) (side-cond₁ .Γ A t u x x₁) (side-cond₁ .Γ .A .t .u x₂ x₃) = ap² (λ ∂⁻ → λ ∂⁺ → side-cond₁ Γ A t u ∂⁻ ∂⁺) (is-prop-has-all-paths (is-prop-≗ (src-var Γ) (varT A ∪-set vart t)) x x₂) (is-prop-has-all-paths (is-prop-≗ (tgt-var Γ) (varT A ∪-set vart u)) x₁ x₃)
has-all-paths-is-full Γ .(⇒ A t u) (side-cond₁ .Γ A t u ∂⁻ ∂⁺) (side-cond₂ .Γ .(⇒ A t u) full) = ⊥-elim (disjoint-cond Γ A t u ∂⁻ ∂⁺ full)
has-all-paths-is-full Γ .(⇒ A t u) (side-cond₂ .Γ .(⇒ A t u) full) (side-cond₁ .Γ A t u ∂⁻ ∂⁺) = ⊥-elim (disjoint-cond Γ A t u ∂⁻ ∂⁺ full)
has-all-paths-is-full Γ A (side-cond₂ .Γ .A x) (side-cond₂ .Γ .A x₁) = ap (side-cond₂ Γ A) (is-prop-has-all-paths (is-prop-≗ (varC (fst Γ)) (varT A)) x x₁)
is-prop-full : ∀ Γ A → is-prop (A is-full-in Γ)
is-prop-full Γ A = has-all-paths-is-prop (has-all-paths-is-full Γ A)
eqdec-Ty : eqdec Ty
eqdec-Tm : eqdec Tm
eqdec-Sub : eqdec Sub
eqdec-Ty ∗ ∗ = inl idp
eqdec-Ty ∗ (⇒ _ _ _) = inr λ{()}
eqdec-Ty (⇒ _ _ _) ∗ = inr λ{()}
eqdec-Ty (⇒ A t u) (⇒ A' t' u') with eqdec-Ty A A' | eqdec-Tm t t' | eqdec-Tm u u'
... | inl idp | inl idp | inl idp = inl idp
... | inr A≠A' | _ | _ = inr λ {idp → A≠A' idp}
... | inl idp | inr t≠t' | _ = inr λ p → t≠t' (snd (fst (=⇒Ty p)))
... | inl idp | inl idp | inr u≠u' = inr λ p → u≠u' (snd (=⇒Ty p))
eqdec-Tm (v x) (v y) with eqdecℕ x y
... | inl idp = inl idp
... | inr x≠y = inr λ{idp → x≠y idp}
eqdec-Tm (v _) (coh _ _ _ _) = inr λ{()}
eqdec-Tm (coh _ _ _ _) (v _) = inr λ{()}
eqdec-Tm (coh Γ A Afull γ) (coh Γ' A' A'full γ') with eqdec-ps Γ Γ' | eqdec-Ty A A' | eqdec-Sub γ γ'
... | inl idp | inl idp | inl idp = inl (ap (λ X → coh Γ A X γ) (is-prop-has-all-paths (is-prop-full Γ A) Afull A'full))
... | inr Γ≠Γ' | _ | _ = inr λ {idp → Γ≠Γ' idp}
... | inl idp | inr A≠A' | _ = inr λ p → A≠A' (snd (fst (coh= p)))
... | inl idp | inl idp | inr γ≠γ' = inr λ p → γ≠γ' (snd (coh= p))
eqdec-Sub <> <> = inl idp
eqdec-Sub <> < _ , _ ↦ _ > = inr λ{()}
eqdec-Sub < _ , _ ↦ _ > <> = inr λ{()}
eqdec-Sub < γ , x ↦ t > < γ' , x' ↦ t' > with eqdec-Sub γ γ' | eqdecℕ x x' | eqdec-Tm t t'
... | inl idp | inl idp | inl idp = inl idp
... | inr γ≠γ' | _ | _ = inr λ {idp → γ≠γ' idp}
... | inl idp | inr x≠x' | _ = inr λ p → x≠x' (snd (fst (<>= p)))
... | inl idp | inl idp | inr t≠t' = inr λ p → t≠t' (snd (<>= p))
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------------------------------------------------------------------------
-- A sound, inductive approximation of stream equality
------------------------------------------------------------------------
-- The point of this module is to give a short (not entirely faithful)
-- illustration of the technique used to establish soundness of
-- RecursiveTypes.Subtyping.Axiomatic.Inductive._⊢_≤_ with respect to
-- RecursiveTypes.Subtyping.Axiomatic.Coinductive._≤_.
module InductiveStreamEquality {A : Set} where
open import Codata.Musical.Notation
open import Codata.Musical.Stream hiding (_∈_; lookup)
open import Data.List
open import Data.List.Membership.Propositional
open import Data.List.Relation.Unary.All as All
open import Data.List.Relation.Unary.Any using (here; there)
open import Data.Product
open import Relation.Binary.PropositionalEquality using (_≡_; refl)
infixr 5 _∷_
infix 4 _⊢_≈_ _≈P_ _≈W_
------------------------------------------------------------------------
-- An approximation of stream equality
-- Streams do not need to be regular, so _⊢_≈_ is not complete with
-- respect to _≈_.
data _⊢_≈_ (H : List (Stream A × Stream A)) :
Stream A → Stream A → Set where
_∷_ : ∀ x {xs ys} →
(x ∷ xs , x ∷ ys) ∷ H ⊢ ♭ xs ≈ ♭ ys →
H ⊢ x ∷ xs ≈ x ∷ ys
hyp : ∀ {xs ys} → (xs , ys) ∈ H → H ⊢ xs ≈ ys
trans : ∀ {xs ys zs} → H ⊢ xs ≈ ys → H ⊢ ys ≈ zs → H ⊢ xs ≈ zs
-- Example.
repeat-refl : (x : A) → [] ⊢ repeat x ≈ repeat x
repeat-refl x = x ∷ hyp (here refl)
------------------------------------------------------------------------
-- Soundness
Valid : (Stream A → Stream A → Set) → Stream A × Stream A → Set
Valid _R_ (xs , ys) = xs R ys
-- Programs and WHNFs.
mutual
data _≈P_ : Stream A → Stream A → Set where
sound : ∀ {A xs ys} → All (Valid _≈W_) A → A ⊢ xs ≈ ys → xs ≈P ys
trans : ∀ {xs ys zs} → xs ≈P ys → ys ≈P zs → xs ≈P zs
data _≈W_ : Stream A → Stream A → Set where
_∷_ : ∀ x {xs ys} → ∞ (♭ xs ≈P ♭ ys) → x ∷ xs ≈W x ∷ ys
transW : ∀ {xs ys zs} → xs ≈W ys → ys ≈W zs → xs ≈W zs
transW (x ∷ xs≈ys) (.x ∷ ys≈zs) = x ∷ ♯ trans (♭ xs≈ys) (♭ ys≈zs)
soundW : ∀ {A xs ys} → All (Valid _≈W_) A → A ⊢ xs ≈ ys → xs ≈W ys
soundW valid (hyp h) = All.lookup valid h
soundW valid (trans xs≈ys ys≈zs) = transW (soundW valid xs≈ys)
(soundW valid ys≈zs)
soundW valid (x ∷ xs≈ys) = proof
where
proof : _ ≈W _
proof = x ∷ ♯ sound (proof ∷ valid) xs≈ys
whnf : ∀ {xs ys} → xs ≈P ys → xs ≈W ys
whnf (sound valid xs≈ys) = soundW valid xs≈ys
whnf (trans xs≈ys ys≈zs) = transW (whnf xs≈ys) (whnf ys≈zs)
-- The programs and WHNFs are sound with respect to _≈_.
mutual
⟦_⟧W : ∀ {xs ys} → xs ≈W ys → xs ≈ ys
⟦ x ∷ xs≈ys ⟧W = refl ∷ ♯ ⟦ ♭ xs≈ys ⟧P
⟦_⟧P : ∀ {xs ys} → xs ≈P ys → xs ≈ ys
⟦ xs≈ys ⟧P = ⟦ whnf xs≈ys ⟧W
-- The programs and WHNFs are also complete with respect to _≈_.
mutual
completeP : ∀ {xs ys} → xs ≈ ys → xs ≈P ys
completeP xs≈ys = sound (completeW xs≈ys ∷ []) (hyp (here refl))
completeW : ∀ {xs ys} → xs ≈ ys → xs ≈W ys
completeW (refl ∷ xs≈ys) = _ ∷ ♯ completeP (♭ xs≈ys)
-- Finally we get the intended soundness result for _⊢_≈_.
reallySound : ∀ {A xs ys} → All (Valid _≈_) A → A ⊢ xs ≈ ys → xs ≈ ys
reallySound valid xs≈ys =
⟦ sound (All.map (λ {p} → done p) valid) xs≈ys ⟧P
where
done : ∀ p → Valid _≈_ p → Valid _≈W_ p
done (xs , ys) = completeW
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{-# OPTIONS --universe-polymorphism #-}
module Categories.Support.StarEquality where
open import Categories.Support.Equivalence
open import Data.Star
import Data.Star.Properties as Props
open import Level
open import Relation.Binary
using ( Rel
; Reflexive; Symmetric; Transitive
; IsEquivalence
; _=[_]⇒_)
open import Relation.Binary.PropositionalEquality
using (_≡_)
renaming (refl to ≡-refl)
module StarEquality {o ℓ e} {Obj : Set o} (S : Obj → Obj → Setoid ℓ e) where
private
open module S i j = Setoid (S i j)
using () renaming (Carrier to T)
_≊_ : ∀ {i j} → Rel (T i j) e
_≊_ {i}{j} = S._≈_ i j
infix 4 _≈_
data _≈_ : {i₁ i₂ : Obj} → Rel (Star T i₁ i₂) (o ⊔ ℓ ⊔ e) where
ε-cong : ∀ {i} → ε {x = i} ≈ ε {x = i}
_◅-cong_ : {i j k : Obj}{x₁ x₂ : T i j} {xs₁ xs₂ : Star T j k}
→ x₁ ≊ x₂
→ xs₁ ≈ xs₂
→ (x₁ ◅ xs₁) ≈ (x₂ ◅ xs₂)
_◅◅-cong_ : {i j k : Obj}{xs₁ xs₂ : Star T i j} {ys₁ ys₂ : Star T j k}
→ xs₁ ≈ xs₂
→ ys₁ ≈ ys₂
→ (xs₁ ◅◅ ys₁) ≈ (xs₂ ◅◅ ys₂)
ε-cong ◅◅-cong p = p
(p ◅-cong ps₁) ◅◅-cong ps₂ = p ◅-cong (ps₁ ◅◅-cong ps₂)
_▻▻-cong_ : {i j k : Obj}{xs₁ xs₂ : Star T j k} {ys₁ ys₂ : Star T i j}
→ xs₁ ≈ xs₂
→ ys₁ ≈ ys₂
→ (xs₁ ▻▻ ys₁) ≈ (xs₂ ▻▻ ys₂)
x ▻▻-cong y = y ◅◅-cong x
private
.refl : ∀ {i j} → Reflexive (_≈_ {i}{j})
refl {x = ε} = ε-cong
refl {x = x ◅ xs} = S.refl _ _ ◅-cong refl
.sym : ∀ {i j} → Symmetric (_≈_ {i}{j})
sym ε-cong = ε-cong
sym (px ◅-cong pxs) = S.sym _ _ px ◅-cong sym pxs
.trans : ∀ {i j} → Transitive (_≈_ {i}{j})
trans ε-cong ε-cong = ε-cong
trans (px₁ ◅-cong pxs₁) (px₂ ◅-cong pxs₂)
= S.trans _ _ px₁ px₂ ◅-cong trans pxs₁ pxs₂
.isEquivalence : ∀ {i j} → IsEquivalence (_≈_ {i}{j})
isEquivalence = record
{ refl = refl
; sym = sym
; trans = trans
}
private
.reflexive : ∀ {i j} {x y : Star T i j} → x ≡ y → x ≈ y
reflexive ≡-refl = refl
StarSetoid : ∀ i j → Setoid (o ⊔ ℓ) (o ⊔ ℓ ⊔ e)
StarSetoid i j = record
{ Carrier = Star T i j
; _≈_ = _≈_
; isEquivalence = isEquivalence
}
.◅◅-assoc : {A B C D : Obj} (f : Star T A B) (g : Star T B C) (h : Star T C D)
→ ((f ◅◅ g) ◅◅ h) ≈ (f ◅◅ (g ◅◅ h))
◅◅-assoc f g h = reflexive (Props.◅◅-assoc f g h)
.▻▻-assoc : {A B C D : Obj} (f : Star T A B) (g : Star T B C) (h : Star T C D)
→ ((h ▻▻ g) ▻▻ f) ≈ (h ▻▻ (g ▻▻ f))
▻▻-assoc f g h = sym (◅◅-assoc f g h)
open StarEquality public using (StarSetoid)
-- congruences involving Star lists of 2 relations
module StarCong₂ {o₁ ℓ₁ e₁ o₂ ℓ₂ e₂}
{I : Set o₁} (T-setoid : I → I → Setoid ℓ₁ e₁)
{J : Set o₂} (U-setoid : J → J → Setoid ℓ₂ e₂)
where
private
module T i j = Setoid (T-setoid i j)
T : Rel I ℓ₁
T = T.Carrier
_≊₁_ : ∀ {i j} → Rel (T i j) e₁
_≊₁_ {i}{j} = T._≈_ i j
module T* i j = Setoid (StarSetoid T-setoid i j)
_≈₁_ : ∀ {i j} → Rel (Star T i j) (o₁ ⊔ ℓ₁ ⊔ e₁)
_≈₁_ {i}{j} = T*._≈_ i j
open StarEquality T-setoid
using ()
renaming (ε-cong to ε-cong₁; _◅-cong_ to _◅-cong₁_)
module U i j = Setoid (U-setoid i j)
U : Rel J ℓ₂
U = U.Carrier
_≊₂_ : ∀ {i j} → Rel (U i j) e₂
_≊₂_ {i}{j} = U._≈_ i j
module U* i j = Setoid (StarSetoid U-setoid i j)
_≈₂_ : ∀ {i j} → Rel (Star U i j) (o₂ ⊔ ℓ₂ ⊔ e₂)
_≈₂_ {i}{j} = U*._≈_ i j
open StarEquality U-setoid
using ()
renaming (ε-cong to ε-cong₂; _◅-cong_ to _◅-cong₂_)
gmap-cong : (f : I → J) (g : T =[ f ]⇒ U) (g′ : T =[ f ]⇒ U)
→ (∀ {i j} (x y : T i j) → x ≊₁ y → g x ≊₂ g′ y)
→ ∀ {i j} (xs ys : Star T i j)
→ xs ≈₁ ys
→ gmap {U = U} f g xs ≈₂ gmap f g′ ys
gmap-cong f g g′ eq ε .ε ε-cong₁ = ε-cong₂
gmap-cong f g g′ eq (x ◅ xs) (y ◅ ys) (x≊y ◅-cong₁ xs≈ys)
= (eq x y x≊y) ◅-cong₂ (gmap-cong f g g′ eq xs ys xs≈ys)
gmap-cong f g g′ eq (x ◅ xs) ε ()
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module LC.Confluence where
open import LC.Base
open import LC.Subst
open import LC.Reduction
open import Data.Product
open import Relation.Binary.Construct.Closure.ReflexiveTransitive
β→confluent : ∀ {M N O : Term} → (M β→ N) → (M β→ O) → ∃ (λ P → (N β→* P) × (O β→* P))
β→confluent (β-ƛ-∙ {M} {N}) β-ƛ-∙ = M [ N ] , ε , ε
β→confluent (β-ƛ-∙ {M} {N}) (β-∙-l {N = _} (β-ƛ {N = O} M→O)) = (O [ N ]) , cong-[]-l M→O , return β-ƛ-∙
β→confluent (β-ƛ-∙ {M} {N}) (β-∙-r {N = O} N→O) = M [ O ] , cong-[]-r M N→O , return β-ƛ-∙
β→confluent (β-ƛ M→N) (β-ƛ M→O) with β→confluent M→N M→O
... | P , N→P , O→P = ƛ P , cong-ƛ N→P , cong-ƛ O→P
β→confluent (β-∙-l {L} (β-ƛ {N = N} M→N)) β-ƛ-∙ = N [ L ] , return β-ƛ-∙ , cong-[]-l M→N
β→confluent (β-∙-l {L} M→N) (β-∙-l M→O) with β→confluent M→N M→O
... | P , N→P , O→P = P ∙ L , cong-∙-l N→P , cong-∙-l O→P
β→confluent (β-∙-l {N = N} M→N) (β-∙-r {N = O} L→O) = N ∙ O , cong-∙-r (return L→O) , cong-∙-l (return M→N)
β→confluent (β-∙-r {N = N} M→N) (β-ƛ-∙ {O}) = O [ N ] , return β-ƛ-∙ , cong-[]-r O M→N
β→confluent (β-∙-r {N = N} M→N) (β-∙-l {N = O} L→O) = O ∙ N , cong-∙-l (return L→O) , cong-∙-r (return M→N)
β→confluent (β-∙-r {L} {M} {N} M→N) (β-∙-r {N = O} M→O) with β→confluent M→N M→O
... | P , N→P , O→P = L ∙ P , cong-∙-r N→P , cong-∙-r O→P
-- β→*-confluent : ∀ {M N O} → (M β→* N) → (M β→* O) → ∃ (λ P → (N β→* P) × (O β→* P))
-- β→*-confluent {O = O} ε M→O = O , M→O , ε
-- β→*-confluent {N = N} M→N ε = N , ε , M→N
-- β→*-confluent {M} {N} {O} (_◅_ {j = L} M→L L→N) (_◅_ {j = K} M→K K→O) with β→confluent M→L M→K
-- ... | M' , L→M' , K→M' = {! !} | {
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-- This module closely follows a section of Martín Escardó's HoTT lecture notes:
-- https://www.cs.bham.ac.uk/~mhe/HoTT-UF-in-Agda-Lecture-Notes/HoTT-UF-Agda.html#funextfromua
{-# OPTIONS --without-K #-}
module Util.HoTT.FunctionalExtensionality where
open import Axiom.Extensionality.Propositional using
(ExtensionalityImplicit ; implicit-extensionality)
open import Util.Data.Product using (map₂)
open import Util.HoTT.Equiv
open import Util.HoTT.Equiv.Induction
open import Util.HoTT.HLevel.Core
open import Util.HoTT.Homotopy
open import Util.HoTT.Section
open import Util.HoTT.Singleton
open import Util.HoTT.Univalence
open import Util.Prelude
open import Util.Relation.Binary.PropositionalEquality using (Σ-≡⁻)
private
variable
α β γ : Level
A B C : Set α
FunextNondep : ∀ α β → Set (lsuc (α ⊔ℓ β))
FunextNondep α β
= {A : Set α} {B : Set β} {f g : A → B} → (∀ a → f a ≡ g a) → f ≡ g
IsContr-∀-Closure : ∀ α β → Set (lsuc (α ⊔ℓ β))
IsContr-∀-Closure α β
= {A : Set α} {B : A → Set β} → (∀ a → IsContr (B a)) → IsContr (∀ a → B a)
FunextHapply : ∀ α β → Set (lsuc (α ⊔ℓ β))
FunextHapply α β
= {A : Set α} {B : A → Set β} (f g : ∀ a → B a) → IsEquiv (≡→~ {f = f} {g})
Funext : ∀ α β → Set (lsuc (α ⊔ℓ β))
Funext α β
= {A : Set α} {B : A → Set β} {f g : ∀ a → B a} → (∀ a → f a ≡ g a) → f ≡ g
abstract
precomp-IsEquiv : {A B : Set α} (f : A → B)
→ IsEquiv f
→ {C : Set α}
→ IsEquiv (λ (g : B → C) → g ∘ f)
precomp-IsEquiv f f-equiv {C}
= J-IsEquiv (λ A B f → IsEquiv (λ (g : B → C) → g ∘ f)) (λ A → id-IsEquiv) f
f-equiv
funext-nondep : FunextNondep α β
funext-nondep {α} {β} {A} {B} {f} {g} f~g
= cong (λ π x → π (f x , g x , f~g x)) π₀≡π₁
where
Δ : Set β
Δ = Σ[ b ∈ B ] Σ[ b′ ∈ B ] (b ≡ b′)
δ : B → Δ
δ b = b , b , refl
π₀ π₁ : Δ → B
π₀ (b , b′ , p) = b
π₁ (b , b′ , p) = b′
δ-IsEquiv : IsEquiv δ
δ-IsEquiv = IsIso→IsEquiv record
{ back = π₀
; back∘forth = λ _ → refl
; forth∘back = λ { (b , b′ , refl) → refl }
}
φ : (Δ → B) → (B → B)
φ = _∘ δ
φ-IsEquiv : IsEquiv φ
φ-IsEquiv = precomp-IsEquiv δ δ-IsEquiv
φπ₀≡φπ₁ : φ π₀ ≡ φ π₁
φπ₀≡φπ₁ = refl
π₀≡π₁ : π₀ ≡ π₁
π₀≡π₁ = IsEquiv→Injective φ-IsEquiv φπ₀≡φπ₁
postcomp-IsIso : {A : Set α} {B : Set β} (f : B → C)
→ IsIso f
→ IsIso (λ (g : A → B) → f ∘ g)
postcomp-IsIso {A = A} {B} f i = record
{ back = λ g a → i .IsIso.back (g a)
; back∘forth = λ g → funext-nondep λ a → i .IsIso.back∘forth (g a)
; forth∘back = λ g → funext-nondep λ a → i .IsIso.forth∘back (g a)
}
postcomp-IsEquiv : {A : Set α} {B : Set β} (f : B → C)
→ IsEquiv f
→ IsEquiv (λ (g : A → B) → f ∘ g)
postcomp-IsEquiv f f-equiv
= IsIso→IsEquiv (postcomp-IsIso f (IsEquiv→IsIso f-equiv))
∀-IsContr : IsContr-∀-Closure α β
∀-IsContr {A = A} {B} B-contr = ◁-pres-IsContr ΠB◁g-fiber g-fiber-IsContr
where
f : Σ A B → A
f = proj₁
f-IsEquiv : IsEquiv f
f-IsEquiv = proj₁-IsEquiv B-contr
g : (A → Σ A B) → (A → A)
g = f ∘_
g-IsEquiv : IsEquiv g
g-IsEquiv = postcomp-IsEquiv f f-IsEquiv
g-fiber-IsContr : IsContr (Σ[ h ∈ (A → Σ A B) ] (f ∘ h ≡ id))
g-fiber-IsContr = g-IsEquiv id
ΠB◁g-fiber : (∀ a → B a) ◁ (Σ[ h ∈ (A → Σ A B) ] (f ∘ h ≡ id))
ΠB◁g-fiber = record
{ retraction = λ { (h , p) a → subst B (≡→~ p a) (proj₂ (h a)) }
; hasSection = record
{ section = λ h → (λ a → a , h a) , refl
; isSection = λ _ → refl
}
}
≡→~-IsEquiv : FunextHapply α β
≡→~-IsEquiv {A = A} {B} f = goal
where
i : ∀ a → IsContr (Σ[ b ∈ B a ] (f a ≡ b))
i a = IsContr-Singleton′
ii : IsContr (∀ a → Σ[ b ∈ B a ] (f a ≡ b))
ii = ∀-IsContr i
iii : (∃[ g ] (f ~ g)) ◁ (∀ a → Σ[ b ∈ B a ] (f a ≡ b))
iii = ≅→▷ (Π-distr-Σ-≅ _ _ _)
iv : IsContr (∃[ g ] (f ~ g))
iv = ◁-pres-IsContr iii ii
e : (∃[ g ] (f ≡ g)) → (∃[ g ] (f ~ g))
e = map₂ (λ _ → ≡→~)
e-IsEquiv : IsEquiv e
e-IsEquiv = IsContr→IsEquiv IsContr-Singleton′ iv e
goal : ∀ g → IsEquiv (≡→~ {f = f} {g})
goal = IsEquiv-map₂-f→IsEquiv-f (λ _ → ≡→~) e-IsEquiv
funext : Funext α β
funext {f = f} {g} eq = ≡→~-IsEquiv f g eq .proj₁ .proj₁
funext∙ : ExtensionalityImplicit α β
funext∙ = implicit-extensionality funext
module _ {α β} {A : Set α} {B : A → Set β} {f g : ∀ a → B a} where
≡→~∘funext : (eq : ∀ a → f a ≡ g a)
→ ≡→~ (funext eq) ≡ eq
≡→~∘funext eq = ≡→~-IsEquiv f g eq .proj₁ .proj₂
funext-unique′ : ∀ eq
→ (y : Σ-syntax (f ≡ g) (λ p → ≡→~ p ≡ eq))
→ (funext eq , ≡→~∘funext eq) ≡ y
funext-unique′ eq = ≡→~-IsEquiv f g eq .proj₂
funext-unique : ∀ eq (p : f ≡ g)
→ ≡→~ p ≡ eq
→ funext eq ≡ p
funext-unique eq p q = proj₁ (Σ-≡⁻ (funext-unique′ eq (p , q)))
funext∘≡→~ : ∀ (eq : f ≡ g)
→ funext (≡→~ eq) ≡ eq
funext∘≡→~ eq = funext-unique (≡→~ eq) eq refl
subst-funext : ∀ {α β γ} {A : Set α} {B : A → Set β} {f g : ∀ a → B a}
→ (P : ∀ a → B a → Set γ)
→ (f≡g : ∀ x → f x ≡ g x)
→ ∀ {a} (Pf : P a (f a))
→ subst (λ f → P a (f a)) (funext f≡g) Pf ≡ subst (P a) (f≡g a) Pf
subst-funext P f≡g {a} Pf = sym
(trans
(cong (λ p → subst (P a) (p a) Pf) (sym (≡→~∘funext f≡g)))
go)
where
go : subst (P a) (≡→~ (funext f≡g) a) Pf
≡ subst (λ f → P a (f a)) (funext f≡g) Pf
go with funext f≡g
... | refl = refl
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open import Prelude
module Nat where
data Nat : Set where
Z : Nat
1+ : Nat → Nat
{-# BUILTIN NATURAL Nat #-}
-- the succ operation is injective
1+inj : (x y : Nat) → (1+ x == 1+ y) → x == y
1+inj Z .0 refl = refl
1+inj (1+ x) .(1+ x) refl = refl
-- equality of naturals is decidable. we represent this as computing a
-- choice of units, with inl <> meaning that the naturals are indeed the
-- same and inr <> that they are not.
natEQ : (x y : Nat) → ((x == y) + ((x == y) → ⊥))
natEQ Z Z = Inl refl
natEQ Z (1+ y) = Inr (λ ())
natEQ (1+ x) Z = Inr (λ ())
natEQ (1+ x) (1+ y) with natEQ x y
natEQ (1+ x) (1+ .x) | Inl refl = Inl refl
... | Inr b = Inr (λ x₁ → b (1+inj x y x₁))
-- nat equality as a predicate. this saves some very repetetive casing.
natEQp : (x y : Nat) → Set
natEQp x y with natEQ x y
natEQp x .x | Inl refl = ⊥
natEQp x y | Inr x₁ = ⊤
_nat+_ : Nat → Nat → Nat
Z nat+ y = y
1+ x nat+ y = 1+ (x nat+ y)
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{-# OPTIONS --without-K --rewriting #-}
open import HoTT
module homotopy.PathSetIsInitalCover {i} (X : Ptd i)
-- and an arbitrary covering
{k} (⊙cov : ⊙Cover X k) where
open Cover
private
univ-cover = path-set-cover X
module ⊙cov = ⊙Cover ⊙cov
-- Weak initiality by transport.
quotient-cover : CoverHom univ-cover ⊙cov.cov
quotient-cover _ p = cover-trace ⊙cov.cov ⊙cov.pt p
-- Strong initiality by path induction.
module Uniqueness
(cover-hom : CoverHom univ-cover ⊙cov.cov)
(pres-pt : cover-hom (pt X) idp₀ == ⊙cov.pt)
where
private
lemma₁ : ∀ a p → cover-hom a [ p ] == quotient-cover a [ p ]
lemma₁ ._ idp = pres-pt
lemma₂ : ∀ a p → cover-hom a p == quotient-cover a p
lemma₂ a = Trunc-elim
(λ p → =-preserves-set (⊙cov.Fiber-level a))
(lemma₁ a)
theorem : cover-hom == quotient-cover
theorem = λ= λ a → λ= $ lemma₂ a
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import Lvl
open import Structure.Operator.Vector
open import Structure.Setoid
open import Type
module Structure.Operator.Vector.FiniteDimensional.Proofs
{ℓᵥ ℓₛ ℓᵥₑ ℓₛₑ}
{V : Type{ℓᵥ}} ⦃ equiv-V : Equiv{ℓᵥₑ}(V) ⦄
{S : Type{ℓₛ}} ⦃ equiv-S : Equiv{ℓₛₑ}(S) ⦄
{_+ᵥ_ : V → V → V}
{_⋅ₛᵥ_ : S → V → V}
{_+ₛ_ _⋅ₛ_ : S → S → S}
⦃ vectorSpace : VectorSpace(_+ᵥ_)(_⋅ₛᵥ_)(_+ₛ_)(_⋅ₛ_) ⦄
where
open VectorSpace(vectorSpace)
open import Data.Tuple as Tuple using (_,_)
open import Functional using (id ; _∘_ ; _∘₂_ ; _$_ ; swap ; _on₂_)
open import Function.Equals
open import Logic
open import Logic.Classical
open import Logic.Propositional
open import Logic.Predicate
open import Numeral.CoordinateVector as Vec using () renaming (Vector to Vec)
open import Numeral.CoordinateVector.Proofs
open import Numeral.Finite
open import Numeral.Finite.Proofs
open import Numeral.Natural
open import Numeral.Natural.Relation.Order
open import Numeral.Natural.Relation.Order.Proofs
import Relator.Equals as Eq
open import Relator.Equals.Proofs.Equivalence
open import Structure.Function.Domain
open import Structure.Function.Domain.Proofs
open import Structure.Operator.Proofs
open import Structure.Operator
open import Structure.Operator.Vector.FiniteDimensional ⦃ vectorSpace = vectorSpace ⦄
open import Structure.Operator.Vector.LinearCombination ⦃ vectorSpace = vectorSpace ⦄
open import Structure.Operator.Vector.LinearCombination.Proofs
open import Structure.Relator.Properties
open import Syntax.Function
open import Syntax.Number
open import Syntax.Transitivity
private variable ℓ ℓ₁ ℓ₂ ℓₗ : Lvl.Level
private variable n n₁ n₂ : ℕ
private variable vf vf₁ vf₂ : Vec(n)(V)
private variable sf sf₁ sf₂ : Vec(n)(S)
private variable i j : 𝕟(n)
-- A basis could essentially be defined as being linearly independent and spanning the vector space.
linearIndependence-spanning-basis-equivalence : (LinearlyIndependent(vf) ∧ Spanning(vf)) ↔ Basis(vf)
linearIndependence-spanning-basis-equivalence = injective-surjective-bijective-equivalence _
-- Linearly independent sequence of vectors are vectors such that a linear combination of them never maps to zero.
-- Note that this is the usual definition of linear independence.
linearIndependence-equivalence : LinearlyIndependent(vf) ↔ (∀{sf} → (linearCombination(vf)(sf) ≡ 𝟎ᵥ) → (sf ⊜ Vec.fill(𝟎ₛ)))
linearIndependence-equivalence =
Two.injective-kernel
{_▫₁_ = Vec.map₂(_+ₛ_)}
⦃ func = BinaryOperator.right linearCombination-binaryOperator ⦄
⦃ cancₗ₂ = One.cancellationₗ-by-associativity-inverse ⦄
{inv₁ = Vec.map(−ₛ_)}
-- postulate linearCombination-when-zero : (linearCombination(vf)(sf) ≡ 𝟎ᵥ) → (∀{i} → (vf(i) ≡ 𝟎ᵥ) ∨ (sf(i) ≡ 𝟎ₛ))
-- A sequence of vectors with a zero vector in it are not linearly independent, and a linearly independent sequence of vectors do not contain zero vectors.
linearIndependence-no-zero-vectors : LinearlyIndependent(vf) → ∀{i} → (vf(i) ≡ 𝟎ᵥ) → ⊥
linearIndependence-no-zero-vectors {𝐒(n)}{vf} li {i} vfzero = distinct-identitiesₛ $
𝟎ₛ 🝖[ _≡_ ]-[]
Vec.fill 𝟎ₛ i 🝖[ _≡_ ]-[ _⊜_.proof ([↔]-to-[→] linearIndependence-equivalence li p) ]-sym
Vec.indexProject i 𝟏ₛ 𝟎ₛ i 🝖[ _≡_ ]-[ [↔]-to-[→] (indexProject-true{i = i}{false = 𝟎ₛ}) ([∨]-introₗ(reflexivity(Eq._≡_))) ]
𝟏ₛ 🝖-end
where
p =
linearCombination vf (Vec.indexProject i 𝟏ₛ 𝟎ₛ) 🝖[ _≡_ ]-[ linearCombination-of-indexProject{vf = vf} ]
vf(i) 🝖[ _≡_ ]-[ vfzero ]
𝟎ᵥ 🝖-end
--∀{i} → (vf(i) ≡ 𝟎ᵥ) → Spanning{𝐒(n)}(vf) → Spanning{n}(Vec.without i vf)
-- There are no duplicates in a sequence of linearly independent vectors.
linearIndependence-to-distinct : LinearlyIndependent(vf) → Vec.Distinct(vf)
Injective.proof (linearIndependence-to-distinct {vf = vf} (intro inj)) {x} {y} vfxy = [¬¬]-elim ⦃ [≡][𝕟]-classical ⦄ $ nxy ↦
let
p : linearCombination vf (Vec.indexProject x 𝟏ₛ 𝟎ₛ) ≡ linearCombination vf (Vec.indexProject y 𝟏ₛ 𝟎ₛ)
p =
linearCombination vf (Vec.indexProject x 𝟏ₛ 𝟎ₛ) 🝖[ _≡_ ]-[ linearCombination-of-indexProject{vf = vf} ]
vf(x) 🝖[ _≡_ ]-[ vfxy ]
vf(y) 🝖[ _≡_ ]-[ linearCombination-of-indexProject{vf = vf} ]-sym
linearCombination vf (Vec.indexProject y 𝟏ₛ 𝟎ₛ) 🝖-end
q : 𝟎ₛ ≡ 𝟏ₛ
q =
𝟎ₛ 🝖[ _≡_ ]-[ [↔]-to-[→] (indexProject-false{true = 𝟏ₛ}) ([∨]-introₗ nxy) ]-sym
Vec.proj(Vec.indexProject(x) 𝟏ₛ 𝟎ₛ) (y) 🝖[ _≡_ ]-[ _⊜_.proof(inj p) {y} ]
Vec.proj(Vec.indexProject(y) 𝟏ₛ 𝟎ₛ) (y) 🝖[ _≡_ ]-[ [↔]-to-[→] (indexProject-true{false = 𝟎ₛ}) ([∨]-introₗ(reflexivity(Eq._≡_) {x = y})) ]
𝟏ₛ 🝖-end
in distinct-identitiesₛ q
-- A subsequence of a linearly independent sequence of vectors are linearly independent.
postulate independent-subsequence-is-independent : ∀{N : 𝕟(n₁) → 𝕟(n₂)} ⦃ inj : Injective ⦃ [≡]-equiv ⦄ ⦃ [≡]-equiv ⦄ (N) ⦄ → LinearlyIndependent{n₂}(vf) → LinearlyIndependent{n₁}(vf ∘ N)
postulate linear-independent-sequence-set-equivalence : ∀{N : 𝕟(n₁) → 𝕟(n₂)} ⦃ bij : Bijective ⦃ [≡]-equiv ⦄ ⦃ [≡]-equiv ⦄ (N)⦄ → LinearlyIndependent{n₂}(vf) ↔ LinearlyIndependent{n₁}(vf ∘ N)
postulate spanning-supersequence-is-spanning : ∀{N : 𝕟(n₁) → 𝕟(n₂)} ⦃ surj : Surjective ⦃ [≡]-equiv ⦄ (N) ⦄ → Spanning{n₂}(vf) → Spanning{n₁}(vf ∘ N)
postulate spanning-sequence-set-equivalence : ∀{N : 𝕟(n₁) → 𝕟(n₂)} ⦃ bij : Bijective ⦃ [≡]-equiv ⦄ ⦃ [≡]-equiv ⦄ (N) ⦄ → Spanning{n₂}(vf) ↔ Spanning{n₁}(vf ∘ N)
-- The number of linearly independent vectors is always less than the cardinality of a set of spanning vectors.
-- TODO: It is important to prove this if possible
postulate independent-less-than-spanning : ∀{n₁}{vf₁} → LinearlyIndependent{n₁}(vf₁) → ∀{n₂}{vf₂} → Spanning{n₂}(vf₂) → (n₁ ≤ n₂)
{- TODO: Here is an idea of a proof, but it probably requires more development in the theory of cardinalities. Or maybe just some stuff on linearCombination
LinearlyIndependent{n₁}(vf₁)
Injective(linearCombination{n = n₁}(vf₁)) (essentially: Vec(n₁)(S) ≤ V)
Spanning{n₂}(vf₂)
Surjective(linearCombination{n = n₂}(vf₂)) (essentially: Vec(n₂)(S) ≥ V)
Injective(linearCombination{n = n₂}(vf₂) ∘ inv) (Is this really true then? Essentially: V ≤ Vec(n₂)(S))
Injective(linearCombination{n = n₂}(vf₂) ∘ inv ∘ linearCombination{n = n₁}(vf₁)) (essentially: Vec(n₁)(S) ≤ Vec(n₂)(S))
n₁ ≤ n₂ (Note: This is not true in general. Only if the morphism is the "natural one" (the 𝟎 ↦ 𝟎 and n-tuples only maps to n-tuples and so on)), but is it really obtained by the proofs above?
-}
-- Two bases in a vector space are always of the same length.
basis-equal-length : Basis{n₁}(vf₁) → Basis{n₂}(vf₂) → (n₁ Eq.≡ n₂)
basis-equal-length b₁ b₂
with (li₁ , sp₁) ← [↔]-to-[←] linearIndependence-spanning-basis-equivalence b₁
| (li₂ , sp₂) ← [↔]-to-[←] linearIndependence-spanning-basis-equivalence b₂
= antisymmetry(_≤_)(Eq._≡_) (independent-less-than-spanning li₁ sp₂) (independent-less-than-spanning li₂ sp₁)
-- A finite basis can always be constructed by a subsequence of a finite spanning sequence of vectors.
-- TODO: One way of proving this is by assuming that the relation LinearlyIndependent is decidable (it is because of the isomorphism from matrices (all vector spaces of the same dimension are isomorphic) and then matrix operations can tell whether a set of finite vectors are decidable), and then remove vectors one by one from the spanning sequence until it is linearly independent (which it will be at the end. In extreme cases, a sequence of zero vectors are linearly independent). This algorithm will always terminate because all vectors are finite, but how will this be shown?
postulate basis-subsequence-from-spanning : Spanning{n₂}(vf) → ∃(n₁ ↦ ∃{Obj = 𝕟(n₁) → 𝕟(n₂)}(N ↦ Injective ⦃ [≡]-equiv ⦄ ⦃ [≡]-equiv ⦄ (N) ∧ Basis{n₁}(vf ∘ N)))
module _ ⦃ fin-dim@([∃]-intro(spanSize) ⦃ [∃]-intro span ⦃ span-spanning ⦄ ⦄) : FiniteDimensional ⦄ where
-- A basis always exists for finite dimensional vector spaces.
basis-existence : ∃(n ↦ ∃(vf ↦ Basis{n}(vf)))
basis-existence
with [∃]-intro(n) ⦃ [∃]-intro N ⦃ [∧]-intro inj basis ⦄ ⦄ ← basis-subsequence-from-spanning span-spanning
= [∃]-intro(n) ⦃ [∃]-intro (span ∘ N) ⦃ basis ⦄ ⦄
-- The dimension of the vector space is the length of a basis, which are the same for every vector space.
dim : ℕ
dim = [∃]-witness basis-existence
postulate basis-supersequence-from-linear-independence : LinearlyIndependent{n₂}(vf) → ∃(n₁ ↦ ∃{Obj = 𝕟(n₁) → 𝕟(n₂)}(N ↦ Surjective ⦃ [≡]-equiv ⦄ (N) ∧ Basis{n₁}(vf ∘ N)))
-- TODO: One idea is to start with vf. Then try to add the basis vectors one by one from basis-existence while maintaining the linear independence
postulate independence-spanning-equivalence-for-dimension : LinearlyIndependent{dim}(vf) ↔ Spanning{dim}(vf)
-- TODO: For this to be formulated, reorganize some stuff
-- finite-subspace-set-equality : ∀{Vₛ₁ Vₛ₂} → Subspace(Vₛ₁) → Subspace(Vₛ₂) → (dim(Vₛ₁) ≡ dim(Vₛ₂)) → (Vₛ₁ ≡ Vₛ₂) -- as in set equality
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{-# OPTIONS --without-K --safe #-}
open import Categories.Category
module Categories.Diagram.Pushout {o ℓ e} (C : Category o ℓ e) where
open Category C
open HomReasoning
open import Level
private
variable
A B X Y Z : Obj
h h₁ h₂ j : A ⇒ B
record Pushout (f : X ⇒ Y) (g : X ⇒ Z) : Set (o ⊔ ℓ ⊔ e) where
field
{Q} : Obj
i₁ : Y ⇒ Q
i₂ : Z ⇒ Q
field
commute : i₁ ∘ f ≈ i₂ ∘ g
universal : h₁ ∘ f ≈ h₂ ∘ g → Q ⇒ cod h₁
unique : ∀ {eq : h₁ ∘ f ≈ h₂ ∘ g} →
j ∘ i₁ ≈ h₁ → j ∘ i₂ ≈ h₂ →
j ≈ universal eq
universal∘i₁≈h₁ : ∀ {eq : h₁ ∘ f ≈ h₂ ∘ g} →
universal eq ∘ i₁ ≈ h₁
universal∘i₂≈h₂ : ∀ {eq : h₁ ∘ f ≈ h₂ ∘ g} →
universal eq ∘ i₂ ≈ h₂
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module L.Base where
-- Reexport definitions
open import L.Base.Sigma public
open import L.Base.Coproduct public renaming (_+_ to _⊎_)
open import L.Base.Empty public
open import L.Base.Unit public
open import L.Base.Nat public
open import L.Base.Id public
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open import Level
open import Relation.Binary.PropositionalEquality
open import Relation.Binary using (Setoid)
import Function.Equality
import Relation.Binary.Reasoning.Setoid as SetoidR
import Categories.Category
import Categories.Functor
import Categories.Category.Instance.Setoids
import Categories.Category.Cocartesian
import SecondOrder.Arity
import SecondOrder.Signature
import SecondOrder.Metavariable
import SecondOrder.Term
module SecondOrder.VRenaming
{ℓ}
{𝔸 : SecondOrder.Arity.Arity}
(Σ : SecondOrder.Signature.Signature ℓ 𝔸)
where
open SecondOrder.Signature.Signature Σ
open SecondOrder.Metavariable Σ
open SecondOrder.Term Σ
-- a renaming maps variables between contexts in a type-preserving way
_⇒ᵛ_ : ∀ (Γ Δ : VContext) → Set ℓ
Γ ⇒ᵛ Δ = ∀ {A} → A ∈ Γ → A ∈ Δ
infix 4 _⇒ᵛ_
-- equality of renamings
_≡ᵛ_ : ∀ {Γ Δ} (σ τ : Γ ⇒ᵛ Δ) → Set ℓ
_≡ᵛ_ {Γ} σ τ = ∀ {A} (x : A ∈ Γ) → σ x ≡ τ x
infixl 3 _≡ᵛ_
≡ᵛ-refl : ∀ {Γ Δ} {ρ : Γ ⇒ᵛ Δ} → ρ ≡ᵛ ρ
≡ᵛ-refl = λ x → refl
≡ᵛ-sym : ∀ {Γ Δ} {ρ ν : Γ ⇒ᵛ Δ}
→ ρ ≡ᵛ ν
→ ν ≡ᵛ ρ
≡ᵛ-sym eq x = sym (eq x)
≡ᵛ-trans : ∀ {Γ Δ} {ρ ν γ : Γ ⇒ᵛ Δ}
→ ρ ≡ᵛ ν
→ ν ≡ᵛ γ
→ ρ ≡ᵛ γ
≡ᵛ-trans eq1 eq2 x = trans (eq1 x) (eq2 x)
-- renamings form a setoid
renaming-setoid : ∀ (Γ Δ : VContext) → Setoid ℓ ℓ
renaming-setoid Γ Δ =
record
{ Carrier = Γ ⇒ᵛ Δ
; _≈_ = λ ρ ν → ρ ≡ᵛ ν
; isEquivalence =
record
{ refl = λ {ρ} x → ≡ᵛ-refl {Γ} {Δ} {ρ} x
; sym = ≡ᵛ-sym
; trans = ≡ᵛ-trans
}
}
-- renaming preserves equality of variables
ρ-resp-≡ : ∀ {Γ Δ A} {x y : A ∈ Γ} {ρ : Γ ⇒ᵛ Δ} → x ≡ y → ρ x ≡ ρ y
ρ-resp-≡ refl = refl
-- the identity renaming
idᵛ : ∀ {Γ : VContext} → Γ ⇒ᵛ Γ
idᵛ x = x
-- composition of renamings
_∘ᵛ_ : ∀ {Γ Δ Ξ} → Δ ⇒ᵛ Ξ → Γ ⇒ᵛ Δ → Γ ⇒ᵛ Ξ
(σ ∘ᵛ ρ) x = σ (ρ x)
infix 7 _∘ᵛ_
-- composition respects equality
∘ᵛ-resp-≡ᵛ : ∀ {Γ Δ Ξ} {τ₁ τ₂ : Δ ⇒ᵛ Ξ} {σ₁ σ₂ : Γ ⇒ᵛ Δ} →
τ₁ ≡ᵛ τ₂ → σ₁ ≡ᵛ σ₂ → τ₁ ∘ᵛ σ₁ ≡ᵛ τ₂ ∘ᵛ σ₂
∘ᵛ-resp-≡ᵛ {τ₁ = τ₁} {σ₂ = σ₂} ζ ξ x = trans (cong τ₁ (ξ x)) (ζ (σ₂ x))
-- the identity is the unit
identity-leftᵛ : ∀ {Γ Δ} {ρ : Γ ⇒ᵛ Δ} → idᵛ ∘ᵛ ρ ≡ᵛ ρ
identity-leftᵛ ρ = refl
identity-rightᵛ : ∀ {Γ Δ} {ρ : Γ ⇒ᵛ Δ} → ρ ∘ᵛ idᵛ ≡ᵛ ρ
identity-rightᵛ ρ = refl
-- composition is associative
assocᵛ : ∀ {Γ Δ Ξ Ψ} {τ : Γ ⇒ᵛ Δ} {ρ : Δ ⇒ᵛ Ξ} {σ : Ξ ⇒ᵛ Ψ} →
(σ ∘ᵛ ρ) ∘ᵛ τ ≡ᵛ σ ∘ᵛ (ρ ∘ᵛ τ)
assocᵛ x = refl
sym-assocᵛ : ∀ {Γ Δ Ξ Ψ} {τ : Γ ⇒ᵛ Δ} {ρ : Δ ⇒ᵛ Ξ} {σ : Ξ ⇒ᵛ Ψ} →
σ ∘ᵛ (ρ ∘ᵛ τ) ≡ᵛ (σ ∘ᵛ ρ) ∘ᵛ τ
sym-assocᵛ x = refl
-- contexts and renamings form a category
module _ where
open Categories.Category
VContexts : Category ℓ ℓ ℓ
VContexts =
record
{ Obj = VContext
; _⇒_ = _⇒ᵛ_
; _≈_ = _≡ᵛ_
; id = idᵛ
; _∘_ = _∘ᵛ_
; assoc = λ {_} {_} {_} {_} {f} {g} {h} {_} → assocᵛ {τ = f} {ρ = g} {σ = h}
; sym-assoc = λ {_} {_} {_} {_} {f} {g} {h} {_} → sym-assocᵛ {τ = f} {ρ = g} {σ = h}
; identityˡ = λ x → refl
; identityʳ = λ x → refl
; identity² = λ x → refl
; equiv = record { refl = λ {ρ} {_} → ≡ᵛ-refl {ρ = ρ} ; sym = ≡ᵛ-sym ; trans = ≡ᵛ-trans }
; ∘-resp-≈ = ∘ᵛ-resp-≡ᵛ
}
-- the coproduct structure of the category
module _ where
infixl 7 [_,_]ᵛ
[_,_]ᵛ : ∀ {Γ Δ Ξ} → Γ ⇒ᵛ Ξ → Δ ⇒ᵛ Ξ → Γ ,, Δ ⇒ᵛ Ξ
[ σ , τ ]ᵛ (var-inl x) = σ x
[ σ , τ ]ᵛ (var-inr y) = τ y
[,]ᵛ-resp-≡ᵛ : ∀ {Γ Δ Ξ} {ρ₁ ρ₂ : Γ ⇒ᵛ Ξ} {τ₁ τ₂ : Δ ⇒ᵛ Ξ} → ρ₁ ≡ᵛ ρ₂ → τ₁ ≡ᵛ τ₂ → [ ρ₁ , τ₁ ]ᵛ ≡ᵛ [ ρ₂ , τ₂ ]ᵛ
[,]ᵛ-resp-≡ᵛ pρ pτ (var-inl x) = pρ x
[,]ᵛ-resp-≡ᵛ pρ pτ (var-inr x) = pτ x
inlᵛ : ∀ {Γ Δ} → Γ ⇒ᵛ Γ ,, Δ
inlᵛ = var-inl
inrᵛ : ∀ {Γ Δ} → Δ ⇒ᵛ Γ ,, Δ
inrᵛ = var-inr
uniqueᵛ : ∀ {Γ Δ Ξ} {τ : Γ ,, Δ ⇒ᵛ Ξ} {ρ : Γ ⇒ᵛ Ξ} {σ : Δ ⇒ᵛ Ξ}
→ τ ∘ᵛ inlᵛ ≡ᵛ ρ
→ τ ∘ᵛ inrᵛ ≡ᵛ σ
→ [ ρ , σ ]ᵛ ≡ᵛ τ
uniqueᵛ ξ ζ (var-inl x) = sym (ξ x)
uniqueᵛ ξ ζ (var-inr y) = sym (ζ y)
uniqueᵛ² : ∀ {Γ Δ Ξ} {τ σ : Γ ,, Δ ⇒ᵛ Ξ}
→ τ ∘ᵛ inlᵛ ≡ᵛ σ ∘ᵛ inlᵛ
→ τ ∘ᵛ inrᵛ ≡ᵛ σ ∘ᵛ inrᵛ
→ τ ≡ᵛ σ
uniqueᵛ² ξ ζ (var-inl x) = ξ x
uniqueᵛ² ξ ζ (var-inr y) = ζ y
Context-+ : Categories.Category.Cocartesian.BinaryCoproducts VContexts
Context-+ =
record {
coproduct =
λ {Γ Δ} →
record
{ A+B = Γ ,, Δ
; i₁ = inlᵛ
; i₂ = inrᵛ
; [_,_] = [_,_]ᵛ
; inject₁ = λ x → refl
; inject₂ = λ x → refl
; unique = uniqueᵛ
}
}
open Categories.Category.Cocartesian.BinaryCoproducts Context-+
-- the renaming from the empty context
inᵛ : ∀ {Γ} → ctx-empty ⇒ᵛ Γ
inᵛ ()
-- extension of a renaming is summing with identity
⇑ᵛ : ∀ {Γ Δ Ξ} → Γ ⇒ᵛ Δ → Γ ,, Ξ ⇒ᵛ Δ ,, Ξ
⇑ᵛ ρ = ρ +₁ idᵛ
-- a renaming can also be extended on the right
ʳ⇑ᵛ : ∀ {Γ Δ} → Γ ⇒ᵛ Δ → ∀ {Ξ} → Ξ ,, Γ ⇒ᵛ Ξ ,, Δ
ʳ⇑ᵛ ρ = idᵛ +₁ ρ
-- right extension of renamings commutes with right injection
ʳ⇑ᵛ-comm-inrᵛ : ∀ {Γ Δ Ξ} (ρ : Γ ⇒ᵛ Δ)
→ (ʳ⇑ᵛ ρ {Ξ = Ξ}) ∘ᵛ (inrᵛ {Δ = Γ}) ≡ᵛ inrᵛ ∘ᵛ ρ
ʳ⇑ᵛ-comm-inrᵛ ρ var-slot = refl
ʳ⇑ᵛ-comm-inrᵛ ρ (var-inl x) = refl
ʳ⇑ᵛ-comm-inrᵛ ρ (var-inr x) = refl
-- left extension of renamings commutes with left injection
⇑ᵛ-comm-inlᵛ : ∀ {Γ Δ Ξ} (ρ : Γ ⇒ᵛ Δ) → (⇑ᵛ {Ξ = Ξ} ρ) ∘ᵛ (inlᵛ {Δ = Ξ}) ≡ᵛ inlᵛ ∘ᵛ ρ
⇑ᵛ-comm-inlᵛ ρ var-slot = refl
⇑ᵛ-comm-inlᵛ ρ (var-inl x) = refl
⇑ᵛ-comm-inlᵛ ρ (var-inr x) = refl
-- the action of a renaming on terms
module _ {Θ : MContext} where
infix 6 [_]ᵛ_
[_]ᵛ_ : ∀ {Γ Δ A} → Γ ⇒ᵛ Δ → Term Θ Γ A → Term Θ Δ A
[ ρ ]ᵛ (tm-var x) = tm-var (ρ x)
[ ρ ]ᵛ (tm-meta M ts) = tm-meta M (λ i → [ ρ ]ᵛ (ts i))
[ ρ ]ᵛ (tm-oper f es) = tm-oper f (λ i → [ ⇑ᵛ ρ ]ᵛ (es i))
-- The sum of identities is an identity
idᵛ+idᵛ : ∀ {Γ Δ} → idᵛ {Γ = Γ} +₁ idᵛ {Γ = Δ} ≡ᵛ idᵛ {Γ = Γ ,, Δ}
idᵛ+idᵛ (var-inl x) = refl
idᵛ+idᵛ (var-inr y) = refl
-- The action of a renaming respects equality of terms
[]ᵛ-resp-≈ : ∀ {Θ Γ Δ A} {s t : Term Θ Γ A} {ρ : Γ ⇒ᵛ Δ} → s ≈ t → [ ρ ]ᵛ s ≈ [ ρ ]ᵛ t
[]ᵛ-resp-≈ (≈-≡ refl) = ≈-≡ refl
[]ᵛ-resp-≈ (≈-meta ξ) = ≈-meta (λ i → []ᵛ-resp-≈ (ξ i))
[]ᵛ-resp-≈ (≈-oper ξ) = ≈-oper (λ i → []ᵛ-resp-≈ (ξ i))
-- The action of a renaming respects equality of renamings
[]ᵛ-resp-≡ᵛ : ∀ {Θ Γ Δ A} {ρ τ : Γ ⇒ᵛ Δ} {t : Term Θ Γ A} → ρ ≡ᵛ τ → [ ρ ]ᵛ t ≈ [ τ ]ᵛ t
[]ᵛ-resp-≡ᵛ {t = tm-var x} ξ = ≈-≡ (cong tm-var (ξ x))
[]ᵛ-resp-≡ᵛ {t = tm-meta M ts} ξ = ≈-meta (λ i → []ᵛ-resp-≡ᵛ ξ)
[]ᵛ-resp-≡ᵛ {t = tm-oper f es} ξ = ≈-oper (λ i → []ᵛ-resp-≡ᵛ (+₁-cong₂ ξ ≡ᵛ-refl))
-- The action of the identity is trival
[idᵛ] : ∀ {Θ Γ A} {t : Term Θ Γ A} → [ idᵛ ]ᵛ t ≈ t
[idᵛ] {t = tm-var x} = ≈-refl
[idᵛ] {t = tm-meta M ts} = ≈-meta λ i → [idᵛ]
[idᵛ] {t = tm-oper f es} = ≈-oper λ i → ≈-trans ([]ᵛ-resp-≡ᵛ idᵛ+idᵛ) [idᵛ]
-- Extension respects composition
⇑ᵛ-resp-∘ᵛ : ∀ {Γ Δ Ξ Ψ} {ρ : Γ ⇒ᵛ Δ} {τ : Δ ⇒ᵛ Ξ} → ⇑ᵛ {Ξ = Ψ} (τ ∘ᵛ ρ) ≡ᵛ (⇑ᵛ τ) ∘ᵛ (⇑ᵛ ρ)
⇑ᵛ-resp-∘ᵛ (var-inl x) = refl
⇑ᵛ-resp-∘ᵛ (var-inr y) = refl
-- Right extension respects composition
ʳ⇑ᵛ-resp-∘ᵛ : ∀ {Γ Δ Ξ Ψ} {ρ : Γ ⇒ᵛ Δ} {τ : Δ ⇒ᵛ Ξ} → ʳ⇑ᵛ (τ ∘ᵛ ρ) {Ξ = Ψ} ≡ᵛ (ʳ⇑ᵛ τ) ∘ᵛ (ʳ⇑ᵛ ρ)
ʳ⇑ᵛ-resp-∘ᵛ (var-inl x) = refl
ʳ⇑ᵛ-resp-∘ᵛ (var-inr y) = refl
-- The action of a renaming is functorial
[∘ᵛ] : ∀ {Θ Γ Δ Ξ} {ρ : Γ ⇒ᵛ Δ} {τ : Δ ⇒ᵛ Ξ} {A} {t : Term Θ Γ A}
→ [ τ ∘ᵛ ρ ]ᵛ t ≈ [ τ ]ᵛ ([ ρ ]ᵛ t)
[∘ᵛ] {t = tm-var x} = ≈-refl
[∘ᵛ] {t = tm-meta M ts} = ≈-meta (λ i → [∘ᵛ])
[∘ᵛ] {t = tm-oper f es} = ≈-oper (λ i → ≈-trans ([]ᵛ-resp-≡ᵛ ⇑ᵛ-resp-∘ᵛ) [∘ᵛ])
∘ᵛ-resp-ʳ⇑ᵛ : ∀ {Γ Δ Ξ Λ} {ρ : Γ ⇒ᵛ Δ} {τ : Δ ⇒ᵛ Ξ}
→ ʳ⇑ᵛ (τ ∘ᵛ ρ) {Ξ = Λ} ≡ᵛ ʳ⇑ᵛ τ ∘ᵛ ʳ⇑ᵛ ρ
∘ᵛ-resp-ʳ⇑ᵛ (var-inl x) = refl
∘ᵛ-resp-ʳ⇑ᵛ (var-inr y) = refl
∘ᵛ-resp-ʳ⇑ᵛ-term : ∀ {Θ Γ Δ Ξ Λ A} {ρ : Γ ⇒ᵛ Δ} {τ : Δ ⇒ᵛ Ξ} {t : Term Θ (Λ ,, Γ) A}
→ [ ʳ⇑ᵛ (τ ∘ᵛ ρ) {Ξ = Λ} ]ᵛ t ≈ [ ʳ⇑ᵛ τ ]ᵛ ([ ʳ⇑ᵛ ρ ]ᵛ t)
∘ᵛ-resp-ʳ⇑ᵛ-term {Θ} {Γ} {Δ} {Ξ} {Λ} {A} {ρ} {τ} {t = t} =
let open SetoidR (Term-setoid Θ (Λ ,, Ξ) A) in
begin
[ ʳ⇑ᵛ (τ ∘ᵛ ρ) {Ξ = Λ} ]ᵛ t ≈⟨ []ᵛ-resp-≡ᵛ ∘ᵛ-resp-ʳ⇑ᵛ ⟩
[ ʳ⇑ᵛ τ ∘ᵛ ʳ⇑ᵛ ρ ]ᵛ t ≈⟨ [∘ᵛ] ⟩
[ ʳ⇑ᵛ τ ]ᵛ ([ ʳ⇑ᵛ ρ ]ᵛ t)
∎
ʳ⇑ᵛ-comm-inrᵛ-term : ∀ {Θ Γ Δ Ξ A} {ρ : Γ ⇒ᵛ Δ} {t : Term Θ Γ A}
→ ([ ʳ⇑ᵛ ρ {Ξ = Ξ} ]ᵛ ([ inrᵛ {Δ = Γ} ]ᵛ t)) ≈ ([ inrᵛ ]ᵛ ([ ρ ]ᵛ t))
ʳ⇑ᵛ-comm-inrᵛ-term {Θ} {Γ} {Δ} {Ξ} {A} {ρ} {t = t} =
let open SetoidR (Term-setoid Θ (Ξ ,, Δ) A) in
begin
[ ʳ⇑ᵛ ρ ]ᵛ ([ inrᵛ ]ᵛ t) ≈⟨ ≈-sym [∘ᵛ] ⟩
[ ʳ⇑ᵛ ρ ∘ᵛ var-inr ]ᵛ t ≈⟨ []ᵛ-resp-≡ᵛ (ʳ⇑ᵛ-comm-inrᵛ ρ) ⟩
[ inrᵛ ∘ᵛ ρ ]ᵛ t ≈⟨ [∘ᵛ] ⟩
[ inrᵛ ]ᵛ ([ ρ ]ᵛ t)
∎
-- Forming terms over a given metacontext and sort is functorial in the context
module _ {Θ : MContext} {A : sort} where
open Categories.Functor
open Categories.Category.Instance.Setoids
Term-Functor : Functor VContexts (Setoids ℓ ℓ)
Term-Functor =
record
{ F₀ = λ Γ → Term-setoid Θ Γ A
; F₁ = λ ρ → record { _⟨$⟩_ = [ ρ ]ᵛ_ ; cong = []ᵛ-resp-≈ }
; identity = ≈-trans [idᵛ]
; homomorphism = λ ξ → ≈-trans ([]ᵛ-resp-≈ ξ) [∘ᵛ]
; F-resp-≈ = λ ζ ξ → ≈-trans ([]ᵛ-resp-≡ᵛ ζ) ([]ᵛ-resp-≈ ξ)
}
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-- Andreas, 2017-12-13, issue #2867
-- Parentheses needed when giving module argument
module _ where
module M (A : Set) where
id : A → A
id x = x
test : (F : Set → Set) (A : Set) (x : F A) → F A
test F A = λ x → x
where open M {!F A!} -- Give this
-- Expected: M (F A)
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------------------------------------------------------------------------
-- Admissible rules are sometimes not "postulable"
------------------------------------------------------------------------
-- Even though a rule is admissible it may not be sound to postulate
-- it, i.e. add it as an inductive constructor. This was observed by
-- Edsko de Vries in a message to the Coq-club mailing list (Re:
-- [Coq-Club] Adding (inductive) transitivity to weak bisimilarity not
-- sound? (was: Need help with coinductive proof), 2009-08-28).
module AdmissibleButNotPostulable where
open import Codata.Musical.Notation using (∞; ♯_; ♭)
open import Data.Nat
open import Data.Product as Prod
open import Function
open import Relation.Binary.PropositionalEquality as P using (_≡_; [_])
open import Relation.Nullary using (¬_)
------------------------------------------------------------------------
-- The partiality monad
data _⊥ (A : Set) : Set where
now : (v : A) → A ⊥
later : (x : ∞ (A ⊥)) → A ⊥
------------------------------------------------------------------------
-- Weak equality of computations in the partiality monad
module WeakEquality where
infix 4 _≈_
data _≈_ {A : Set} : A ⊥ → A ⊥ → Set where
now : ∀ {v} → now v ≈ now v
later : ∀ {x y} (x≈y : ∞ (♭ x ≈ ♭ y)) → later x ≈ later y
laterʳ : ∀ {x y} (x≈y : x ≈ ♭ y ) → x ≈ later y
laterˡ : ∀ {x y} (x≈y : ♭ x ≈ y ) → later x ≈ y
-- Some lemmas.
laterʳ⁻¹ : ∀ {A : Set} {x : A ⊥} {y} → x ≈ later y → x ≈ ♭ y
laterʳ⁻¹ (later x≈y) = laterˡ (♭ x≈y)
laterʳ⁻¹ (laterʳ x≈y) = x≈y
laterʳ⁻¹ (laterˡ x≈ly) = laterˡ (laterʳ⁻¹ x≈ly)
laterˡ⁻¹ : ∀ {A : Set} {x} {y : A ⊥} → later x ≈ y → ♭ x ≈ y
laterˡ⁻¹ (later x≈y) = laterʳ (♭ x≈y)
laterˡ⁻¹ (laterʳ lx≈y) = laterʳ (laterˡ⁻¹ lx≈y)
laterˡ⁻¹ (laterˡ x≈y) = x≈y
-- Weak equality is an equivalence relation.
refl : {A : Set} (x : A ⊥) → x ≈ x
refl (now v) = now
refl (later x) = later (♯ refl (♭ x))
sym : {A : Set} {x y : A ⊥} → x ≈ y → y ≈ x
sym now = now
sym (later x≈y) = later (♯ sym (♭ x≈y))
sym (laterʳ x≈y) = laterˡ (sym x≈y)
sym (laterˡ x≈y) = laterʳ (sym x≈y)
trans : {A : Set} {x y z : A ⊥} → x ≈ y → y ≈ z → x ≈ z
trans {x = now v} {z = z} p q = tr p q
where
tr : ∀ {y} → now v ≈ y → y ≈ z → now v ≈ z
tr now y≈z = y≈z
tr (laterʳ v≈y) ly≈z = tr v≈y (laterˡ⁻¹ ly≈z)
trans {x = later x} lx≈y y≈z = tr lx≈y y≈z
where
tr : ∀ {y z} → later x ≈ y → y ≈ z → later x ≈ z
tr lx≈ly (later y≈z) = later (♯ trans (laterˡ⁻¹ lx≈ly) (laterˡ (♭ y≈z)))
tr lx≈y (laterʳ y≈z) = later (♯ trans (laterˡ⁻¹ lx≈y) y≈z )
tr lx≈ly (laterˡ y≈z) = tr (laterʳ⁻¹ lx≈ly) y≈z
tr (laterˡ x≈y) y≈z = laterˡ ( trans x≈y y≈z )
-- Non-termination.
never : {A : Set} → A ⊥
never = later (♯ never)
-- Weak equality is not trivial (assuming that the argument to _⊥ is
-- non-empty).
non-trivial : {A : Set} {v : A} → ¬ now v ≈ never
non-trivial (laterʳ v≈⊥) = non-trivial v≈⊥
------------------------------------------------------------------------
-- Extended weak equality
module ExtendedWeakEquality where
infix 4 _≈_
infix 3 _∎
infixr 2 _≈⟨_⟩_
-- Let us try to postulate transitivity using an inductive rule.
data _≈_ {A : Set} : A ⊥ → A ⊥ → Set where
now : ∀ {v} → now v ≈ now v
later : ∀ {x y} (x≈y : ∞ (♭ x ≈ ♭ y)) → later x ≈ later y
laterʳ : ∀ {x y} (x≈y : x ≈ ♭ y ) → x ≈ later y
laterˡ : ∀ {x y} (x≈y : ♭ x ≈ y ) → later x ≈ y
-- Transitivity.
_≈⟨_⟩_ : ∀ x {y z} (x≈y : x ≈ y) (y≈z : y ≈ z) → x ≈ z
-- Reflexivity.
_∎ : {A : Set} (x : A ⊥) → x ≈ x
now v ∎ = now
later x ∎ = later (♯ (♭ x ∎))
-- Extended weak equality is trivial.
trivial : {A : Set} (x y : A ⊥) → x ≈ y
trivial x y =
x ≈⟨ laterʳ (x ∎) ⟩
later (♯ x) ≈⟨ later (♯ trivial x y) ⟩
later (♯ y) ≈⟨ laterˡ (y ∎) ⟩
y ∎
-- The problem is that there is no "contractive" proof of
-- transitivity; the proof given above consumes the input
-- certificate "faster" than it produces the output certificate.
------------------------------------------------------------------------
-- Capretta's definition of equality coincides with weak equality
-- This is not really related to the problem discussed above, I just
-- want to ensure that the definition of weak equality is not too
-- strange.
module Capretta'sEquality where
infix 4 _⇓_ _≈_
-- x ⇓ v means that x terminates with the value v.
data _⇓_ {A : Set} : A ⊥ → A → Set where
now : ∀ {v} → now v ⇓ v
later : ∀ {x v} (x⇓v : ♭ x ⇓ v) → later x ⇓ v
-- Equality as defined by Capretta in "General Recursion via
-- Coinductive Types".
data _≈_ {A : Set} : A ⊥ → A ⊥ → Set where
now : ∀ {x y v} (x⇓v : x ⇓ v) (y⇓v : y ⇓ v) → x ≈ y
later : ∀ {x y} (x≈y : ∞ (♭ x ≈ ♭ y)) → later x ≈ later y
-- Soundness.
open WeakEquality using () renaming (_≈_ to _≋_)
sound : {A : Set} {x y : A ⊥} → x ≈ y → x ≋ y
sound (later x≈y) = WeakEquality.later (♯ sound (♭ x≈y))
sound (now x⇓v y⇓v) = nw x⇓v y⇓v
where
nw : ∀ {A : Set} {x y : A ⊥} {v} → x ⇓ v → y ⇓ v → x ≋ y
nw now now = WeakEquality.now
nw x⇓v (later y⇓v) = WeakEquality.laterʳ (nw x⇓v y⇓v)
nw (later x⇓v) y⇓v = WeakEquality.laterˡ (nw x⇓v y⇓v)
-- Completeness.
data _≈P_ {A : Set} : A ⊥ → A ⊥ → Set where
now : ∀ {x y v} (x⇓v : x ⇓ v) (y⇓v : y ⇓ v) → x ≈P y
later : ∀ {x y} (x≈y : ∞ (♭ x ≈P ♭ y)) → later x ≈P later y
laterʳ : ∀ {x y} (x≈y : x ≈P ♭ y ) → x ≈P later y
laterˡ : ∀ {x y} (x≈y : ♭ x ≈P y ) → later x ≈P y
data _≈W_ {A : Set} : A ⊥ → A ⊥ → Set where
now : ∀ {x y v} (x⇓v : x ⇓ v) (y⇓v : y ⇓ v) → x ≈W y
later : ∀ {x y} (x≈y : ♭ x ≈P ♭ y) → later x ≈W later y
laterʳW : ∀ {A : Set} {x : A ⊥} {y} → x ≈W ♭ y → x ≈W later y
laterʳW {y = y} x≈y with ♭ y | P.inspect ♭ y
laterʳW x≈y | y′ | [ eq ] with x≈y
laterʳW x≈y | y′ | [ eq ] | now {v = v} x⇓v y⇓v =
now x⇓v (later (P.subst (λ y → y ⇓ v) (P.sym eq) y⇓v))
laterʳW x≈y | later y′ | [ eq ] | later x′≈y′ =
later (P.subst (_≈P_ _) (P.sym eq) (laterʳ x′≈y′))
laterˡW : ∀ {A : Set} {x} {y : A ⊥} → ♭ x ≈W y → later x ≈W y
laterˡW {x = x} x≈y with ♭ x | P.inspect ♭ x
laterˡW x≈y | x′ | [ eq ] with x≈y
laterˡW x≈y | x′ | [ eq ] | now {v = v} x⇓v y⇓v =
now (later (P.subst (λ x → x ⇓ v) (P.sym eq) x⇓v)) y⇓v
laterˡW x≈y | later x′ | [ eq ] | later {y = y′} x′≈y′ =
later (P.subst (λ x → x ≈P ♭ y′) (P.sym eq) (laterˡ x′≈y′))
whnf : {A : Set} {x y : A ⊥} → x ≈P y → x ≈W y
whnf (now x⇓v y⇓v) = now x⇓v y⇓v
whnf (later x≈y) = later (♭ x≈y)
whnf (laterʳ x≈y) = laterʳW (whnf x≈y)
whnf (laterˡ x≈y) = laterˡW (whnf x≈y)
mutual
⟦_⟧W : {A : Set} {x y : A ⊥} → x ≈W y → x ≈ y
⟦ now x⇓v y⇓v ⟧W = now x⇓v y⇓v
⟦ later x≈y ⟧W = later (♯ ⟦ x≈y ⟧P)
⟦_⟧P : {A : Set} {x y : A ⊥} → x ≈P y → x ≈ y
⟦ x≈y ⟧P = ⟦ whnf x≈y ⟧W
complete : {A : Set} {x y : A ⊥} → x ≋ y → x ≈ y
complete x≋y = ⟦ completeP x≋y ⟧P
where
completeP : {A : Set} {x y : A ⊥} → x ≋ y → x ≈P y
completeP WeakEquality.now = now now now
completeP (WeakEquality.later x≈y) = later (♯ completeP (♭ x≈y))
completeP (WeakEquality.laterʳ x≈y) = laterʳ (completeP x≈y)
completeP (WeakEquality.laterˡ x≈y) = laterˡ (completeP x≈y)
------------------------------------------------------------------------
-- The weak equality above coincides with weak bisimilarity
module WeakBisimilarity {A : Set} where
-- The function drop n drops n later constructors (if possible).
drop : ℕ → A ⊥ → A ⊥
drop zero x = x
drop _ (now v) = now v
drop (suc n) (later x) = drop n (♭ x)
-- Weak simulations and bisimulations. The removal of a later
-- constructor is treated as a silent transition.
record IsWeakSimulation (_R_ : A ⊥ → A ⊥ → Set) : Set where
field
match-later : ∀ {x y} → later x R y → ∃ λ n → ♭ x R drop n y
match-now : ∀ {v y} → now v R y → ∃ λ n → now v ≡ drop n y
record IsWeakBisimulation (_R_ : A ⊥ → A ⊥ → Set) : Set where
field
left : IsWeakSimulation _R_
right : IsWeakSimulation (flip _R_)
-- Weak bisimilarity.
record _≈_ (x y : A ⊥) : Set₁ where
field
_R_ : A ⊥ → A ⊥ → Set
xRy : x R y
bisim : IsWeakBisimulation _R_
open WeakEquality hiding (module _≈_) renaming (_≈_ to _≋_)
-- Completeness.
complete : ∀ {x y} → x ≋ y → x ≈ y
complete x≋y = record
{ _R_ = _≋_
; xRy = x≋y
; bisim = record
{ left = record
{ match-later = λ lx≋y → (0 , laterˡ⁻¹ lx≋y)
; match-now = match-now
}
; right = record
{ match-later = λ x≋ly → (0 , laterʳ⁻¹ x≋ly)
; match-now = match-now ∘ sym
}
}
}
where
match-now : ∀ {v y} → now v ≋ y → ∃ λ n → now v ≡ drop n y
match-now now = (0 , P.refl)
match-now (laterʳ v≋y) = Prod.map suc id (match-now v≋y)
-- Soundness.
module Sound {x y} (x≈y : x ≈ y) where
open _≈_ x≈y
open IsWeakBisimulation
open IsWeakSimulation
helper₁ : ∀ {x} y → (∃ λ n → now x ≡ drop n y) → now x ≋ y
helper₁ (now y) (zero , P.refl) = now
helper₁ (now y) (suc n , P.refl) = now
helper₁ (later y) (zero , ())
helper₁ (later y) (suc n , nx≡y-n) =
laterʳ (helper₁ (♭ y) (n , nx≡y-n))
mutual
helper₂ : ∀ {x} y → (∃ λ n → x R drop n y) → x ≋ y
helper₂ y (zero , xRy) = sound _ _ xRy
helper₂ (now y) (suc n , xRny) = sound _ _ xRny
helper₂ (later y) (suc n , xRy-n) =
laterʳ (helper₂ (♭ y) (n , xRy-n))
helper₃ : ∀ x {y} → (∃ λ n → drop (suc n) x R y) → x ≋ y
helper₃ (now x) (n , nxRy) = sound _ _ nxRy
helper₃ (later x) (zero , xRy) = laterˡ (sound _ _ xRy)
helper₃ (later x) (suc n , x-nRy) =
laterˡ (helper₃ (♭ x) (n , x-nRy))
sound : ∀ x y → x R y → x ≋ y
sound (now x) y nxRy = helper₁ y $ match-now (left bisim) nxRy
sound (later x) (now y) lxRny =
sym $ helper₁ (later x) $ match-now (right bisim) lxRny
sound (later x) (later y) lxRly
with match-later (left bisim) lxRly
... | (suc n , xRy-n) = later (♯ helper₂ (♭ y) (n , xRy-n))
... | (zero , xRly) with match-later (right bisim) xRly
... | (zero , xRy) = later (♯ sound _ _ xRy)
... | (suc n , x-1+nRy) =
later (♯ helper₃ (♭ x) (n , x-1+nRy))
sound : ∀ {x y} → x ≈ y → x ≋ y
sound x≈y = Sound.sound x≈y _ _ (_≈_.xRy x≈y)
-- Note that the problem illustrated in ExtendedWeakEquality is
-- related to the problem of weak bisimulation up to weak
-- bisimilarity. Let R be a relation which is only inhabited for the
-- pair (later (♯ x), later (♯ y)). R is a weak bisimulation up to
-- weak bisimilarity (_≈_):
--
-- later (♯ x) R later (♯ y)
-- ↓ =
-- x ≈ later (♯ x) R later (♯ y)
--
-- later (♯ x) R later (♯ y)
-- = ↓
-- later (♯ x) R later (♯ y) ≈ y
--
-- Weak bisimilarity is transitive, so if every relation which is a
-- weak bisimulation up to weak bisimilarity were contained in weak
-- bisimilarity we would have x ≈ y for all x and y.
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{-# OPTIONS --universe-polymorphism #-}
open import Categories.Category
open import Categories.Object.BinaryProducts
module Categories.Object.Exponentiating {o ℓ e}
(C : Category o ℓ e)
(binary : BinaryProducts C) where
open Category C
open BinaryProducts binary
import Categories.Object.Product
open Categories.Object.Product C
import Categories.Object.Product.Morphisms
open Categories.Object.Product.Morphisms C
open import Categories.Square
open GlueSquares C
import Categories.Object.Exponential
open Categories.Object.Exponential C
hiding (repack)
renaming (λ-distrib to λ-distrib′)
open import Level
record Exponentiating Σ : Set (o ⊔ ℓ ⊔ e) where
field
exponential : ∀{A} → Exponential A Σ
module Σ↑ (X : Obj) = Exponential (exponential {X})
infixr 6 Σ↑_ Σ²_
Σ↑_ : Obj → Obj
Σ↑_ X = Σ↑.B^A X
{-
Γ ; x : A ⊢ f x : Σ
────────────────────────────────────── λ-abs A f
Γ ⊢ (λ (x : A) → f x) : Σ↑ A
-}
λ-abs : ∀ {Γ} A → (Γ × A) ⇒ Σ → Γ ⇒ Σ↑ A
λ-abs {Γ} A f = Σ↑.λg A product f
{-
───────────────────────────── eval
f : Σ↑ A ; x : A ⊢ (f x) : Σ
-}
eval : {A : Obj} → (Σ↑ A × A) ⇒ Σ
eval {A} = Σ↑.eval A ∘ repack product (Σ↑.product A)
{-
x : A ⊢ f x : B
───────────────────────────────────────── [Σ↑_]
k : Σ↑ B ⊢ (λ (x : A) → k (f x)) : Σ↑ A
-}
[Σ↑_] : ∀ {A B} → A ⇒ B → Σ↑ B ⇒ Σ↑ A
[Σ↑_] {A}{B} f = λ-abs A (eval {B} ∘ second f)
Σ²_ : Obj → Obj
Σ²_ X = Σ↑ (Σ↑ X)
[Σ²_] : ∀ {X Y} → X ⇒ Y → Σ² X ⇒ Σ² Y
[Σ² f ] = [Σ↑ [Σ↑ f ] ]
flip : ∀ {A B} → A ⇒ Σ↑ B → B ⇒ Σ↑ A
flip {A}{B} f = λ-abs {B} A (eval {B} ∘ swap ∘ second f)
-- not sure this is the best name... "partial-apply" might be better
curry : ∀ {X Y} → (Σ↑ (X × Y) × X) ⇒ Σ↑ Y
curry {X}{Y} = λ-abs Y (eval {X × Y} ∘ assocˡ)
-- some lemmas from Exponential specialized to C's chosen products
open Equiv
open HomReasoning
private
.repack∘first : ∀ {A X}{f : X ⇒ Σ↑ A}
→ repack product (Σ↑.product A) ∘ first f
≡ [ product ⇒ Σ↑.product A ]first f
repack∘first {A} = [ product ⇒ product ⇒ Σ↑.product A ]repack∘⁂
.β : ∀{A X} {g : (X × A) ⇒ Σ}
→ eval {A} ∘ first (λ-abs A g) ≡ g
β {A}{X}{g} =
begin
(Σ↑.eval A ∘ repack product (Σ↑.product A)) ∘ first (Σ↑.λg A product g)
↓⟨ pullʳ repack∘first ⟩
Σ↑.eval A ∘ [ product ⇒ Σ↑.product A ]first (Σ↑.λg A product g)
↓⟨ Σ↑.β A product ⟩
g
∎
.λ-unique : ∀{A X} {g : (X × A) ⇒ Σ} {h : X ⇒ Σ↑ A}
→ (eval ∘ first h ≡ g)
→ (h ≡ λ-abs A g)
λ-unique {A}{X}{g}{h} commutes
= Σ↑.λ-unique A product commutes′
where
commutes′ : Σ↑.eval A ∘ [ product ⇒ Σ↑.product A ]first h ≡ g
commutes′ =
begin
Σ↑.eval A ∘ [ product ⇒ Σ↑.product A ]first h
↑⟨ pullʳ repack∘first ⟩
(Σ↑.eval A ∘ repack product (Σ↑.product A)) ∘ first h
↓⟨ commutes ⟩
g
∎
.λ-η : ∀ {A X}{f : X ⇒ Σ↑ A }
→ λ-abs A (eval ∘ first f) ≡ f
λ-η {A}{X}{f} = sym (λ-unique refl)
.λ-cong : ∀{A B : Obj}{f g : (B × A) ⇒ Σ}
→ (f ≡ g)
→ (λ-abs A f ≡ λ-abs A g)
λ-cong {A} f≡g = Σ↑.λ-cong A product f≡g
.subst : ∀ {A C D} {f : (D × A) ⇒ Σ} {g : C ⇒ D}
→ λ-abs {D} A f ∘ g
≡ λ-abs {C} A (f ∘ first g)
subst {A} = Σ↑.subst A product product
.λ-η-id : ∀ {A} → λ-abs A eval ≡ id
λ-η-id {A} =
begin
Σ↑.λg A product (Σ↑.eval A ∘ repack product (Σ↑.product A))
↓⟨ Σ↑.λ-cong A product (∘-resp-≡ʳ (repack≡id⁂id product (Σ↑.product A))) ⟩
Σ↑.λg A product (Σ↑.eval A ∘ [ product ⇒ Σ↑.product A ]first id)
↓⟨ Σ↑.η A product ⟩
id
∎
.λ-distrib : ∀ {A B C}{f : A ⇒ B}{g : (C × B) ⇒ Σ}
→ λ-abs A (g ∘ second f)
≡ [Σ↑ f ] ∘ λ-abs B g
λ-distrib {A}{B}{C}{f}{g} =
begin
Σ↑.λg A product (g ∘ second f)
↓⟨ λ-distrib′ exponential exponential product product product ⟩
Σ↑.λg A product (Σ↑.eval B ∘ [ product ⇒ Σ↑.product B ]second f)
∘ Σ↑.λg B product g
↑⟨ λ-cong (pullʳ [ product ⇒ product ⇒ Σ↑.product B ]repack∘⁂) ⟩∘⟨ refl ⟩
Σ↑.λg A product ((Σ↑.eval B ∘ repack product (Σ↑.product B)) ∘ second f)
∘ Σ↑.λg B product g
∎
.flip² : ∀{A B}{f : A ⇒ Σ↑ B} → flip (flip f) ≡ f
flip² {A}{B}{f} =
begin
λ-abs {A} B (eval {A} ∘ swap ∘ second (flip f))
↓⟨ λ-cong lem₁ ⟩
λ-abs {A} B (eval {B} ∘ first f)
↓⟨ λ-η ⟩
f
∎
where
lem₁ : eval {A} ∘ swap ∘ second (flip f) ≡ eval {B} ∘ first f
lem₁ =
begin
eval {A} ∘ swap ∘ second (flip f)
↑⟨ assoc ⟩
(eval {A} ∘ swap) ∘ second (flip f)
↓⟨ glue β swap∘⁂ ⟩
eval {B} ∘ (swap ∘ second f) ∘ swap
↓⟨ refl ⟩∘⟨ swap∘⁂ ⟩∘⟨ refl ⟩
eval {B} ∘ (first f ∘ swap) ∘ swap
↓⟨ refl ⟩∘⟨ cancelRight swap∘swap ⟩
eval {B} ∘ first f
∎
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{-# OPTIONS --safe #-}
module Cubical.Data.FinData.Properties where
open import Cubical.Foundations.Function
open import Cubical.Foundations.Prelude
open import Cubical.Foundations.Transport
open import Cubical.Foundations.Isomorphism
open import Cubical.Foundations.Equiv
open import Cubical.Foundations.Powerset
open import Cubical.Foundations.Isomorphism
open import Cubical.Data.Sum
open import Cubical.Data.Sigma
open import Cubical.Data.FinData.Base as Fin
open import Cubical.Data.Nat renaming (zero to ℕzero ; suc to ℕsuc
;znots to ℕznots ; snotz to ℕsnotz)
open import Cubical.Data.Nat.Order
open import Cubical.Data.Empty as Empty
open import Cubical.Relation.Nullary
private
variable
ℓ ℓ' : Level
A : Type ℓ
m n k : ℕ
znots : ∀{k} {m : Fin k} → ¬ (zero ≡ (suc m))
znots {k} {m} x = subst (Fin.rec (Fin k) ⊥) x m
snotz : ∀{k} {m : Fin k} → ¬ ((suc m) ≡ zero)
snotz {k} {m} x = subst (Fin.rec ⊥ (Fin k)) x m
isPropFin0 : isProp (Fin 0)
isPropFin0 = Empty.rec ∘ ¬Fin0
isContrFin1 : isContr (Fin 1)
isContrFin1 .fst = zero
isContrFin1 .snd zero = refl
injSucFin : ∀ {n} {p q : Fin n} → suc p ≡ suc q → p ≡ q
injSucFin {ℕsuc ℕzero} {zero} {zero} pf = refl
injSucFin {ℕsuc (ℕsuc n)} pf = cong predFin pf
discreteFin : ∀{k} → Discrete (Fin k)
discreteFin zero zero = yes refl
discreteFin zero (suc y) = no znots
discreteFin (suc x) zero = no snotz
discreteFin (suc x) (suc y) with discreteFin x y
... | yes p = yes (cong suc p)
... | no ¬p = no (λ q → ¬p (injSucFin q))
isSetFin : ∀{k} → isSet (Fin k)
isSetFin = Discrete→isSet discreteFin
data biEq {n : ℕ} (i j : Fin n) : Type where
eq : i ≡ j → biEq i j
¬eq : ¬ i ≡ j → biEq i j
data triEq {n : ℕ} (i j a : Fin n) : Type where
leq : a ≡ i → triEq i j a
req : a ≡ j → triEq i j a
¬eq : (¬ a ≡ i) × (¬ a ≡ j) → triEq i j a
biEq? : (i j : Fin n) → biEq i j
biEq? i j = case (discreteFin i j) return (λ _ → biEq i j)
of λ { (yes p) → eq p ; (no ¬p) → ¬eq ¬p }
triEq? : (i j a : Fin n) → triEq i j a
triEq? i j a =
case (discreteFin a i) return (λ _ → triEq i j a) of
λ { (yes p) → leq p
; (no ¬p) →
case (discreteFin a j) return (λ _ → triEq i j a) of
λ { (yes q) → req q
; (no ¬q) → ¬eq (¬p , ¬q) }}
weakenRespToℕ : ∀ {n} (i : Fin n) → toℕ (weakenFin i) ≡ toℕ i
weakenRespToℕ zero = refl
weakenRespToℕ (suc i) = cong ℕsuc (weakenRespToℕ i)
toℕ<n : ∀ {n} (i : Fin n) → toℕ i < n
toℕ<n {n = ℕsuc n} zero = n , +-comm n 1
toℕ<n {n = ℕsuc n} (suc i) = toℕ<n i .fst , +-suc _ _ ∙ cong ℕsuc (toℕ<n i .snd)
toFin : {n : ℕ} (m : ℕ) → m < n → Fin n
toFin {n = ℕzero} _ m<0 = Empty.rec (¬-<-zero m<0)
toFin {n = ℕsuc n} _ (ℕzero , _) = fromℕ n --in this case we have m≡n
toFin {n = ℕsuc n} m (ℕsuc k , p) = weakenFin (toFin m (k , cong predℕ p))
toFin0≡0 : {n : ℕ} (p : 0 < ℕsuc n) → toFin 0 p ≡ zero
toFin0≡0 (ℕzero , p) = subst (λ x → fromℕ x ≡ zero) (cong predℕ p) refl
toFin0≡0 {ℕzero} (ℕsuc k , p) = Empty.rec (ℕsnotz (+-comm 1 k ∙ (cong predℕ p)))
toFin0≡0 {ℕsuc n} (ℕsuc k , p) =
subst (λ x → weakenFin x ≡ zero) (sym (toFin0≡0 (k , cong predℕ p))) refl
-- doing induction on toFin is awkward, so the following alternative
enum : (m : ℕ) → m < n → Fin n
enum {n = ℕzero} _ m<0 = Empty.rec (¬-<-zero m<0)
enum {n = ℕsuc n} 0 _ = zero
enum {n = ℕsuc n} (ℕsuc m) p = suc (enum m (pred-≤-pred p))
enum∘toℕ : (i : Fin n)(p : toℕ i < n) → enum (toℕ i) p ≡ i
enum∘toℕ {n = ℕsuc n} zero _ = refl
enum∘toℕ {n = ℕsuc n} (suc i) p t = suc (enum∘toℕ i (pred-≤-pred p) t)
toℕ∘enum : (m : ℕ)(p : m < n) → toℕ (enum m p) ≡ m
toℕ∘enum {n = ℕzero} _ m<0 = Empty.rec (¬-<-zero m<0)
toℕ∘enum {n = ℕsuc n} 0 _ = refl
toℕ∘enum {n = ℕsuc n} (ℕsuc m) p i = ℕsuc (toℕ∘enum m (pred-≤-pred p) i)
enumExt : {m m' : ℕ}(p : m < n)(p' : m' < n) → m ≡ m' → enum m p ≡ enum m' p'
enumExt p p' q i = enum (q i) (isProp→PathP (λ i → m≤n-isProp {m = ℕsuc (q i)}) p p' i)
enumInj : {p : m < k}{q : n < k} → enum m p ≡ enum n q → m ≡ n
enumInj p = sym (toℕ∘enum _ _) ∙ cong toℕ p ∙ toℕ∘enum _ _
enumIndStep :
(P : Fin n → Type ℓ)
→ (k : ℕ)(p : ℕsuc k < n)
→ ((m : ℕ)(q : m < n)(q' : m ≤ k ) → P (enum m q))
→ P (enum (ℕsuc k) p)
→ ((m : ℕ)(q : m < n)(q' : m ≤ ℕsuc k) → P (enum m q))
enumIndStep P k p f x m q q' =
case (≤-split q') return (λ _ → P (enum m q)) of
λ { (inl r') → f m q (pred-≤-pred r')
; (inr r') → subst P (enumExt p q (sym r')) x }
enumElim :
(P : Fin n → Type ℓ)
→ (k : ℕ)(p : k < n)(h : ℕsuc k ≡ n)
→ ((m : ℕ)(q : m < n)(q' : m ≤ k) → P (enum m q))
→ (i : Fin n) → P i
enumElim P k p h f i =
subst P (enum∘toℕ i (toℕ<n i)) (f (toℕ i) (toℕ<n i)
(pred-≤-pred (subst (λ a → toℕ i < a) (sym h) (toℕ<n i))))
++FinAssoc : {n m k : ℕ} (U : FinVec A n) (V : FinVec A m) (W : FinVec A k)
→ PathP (λ i → FinVec A (+-assoc n m k i)) (U ++Fin (V ++Fin W)) ((U ++Fin V) ++Fin W)
++FinAssoc {n = ℕzero} _ _ _ = refl
++FinAssoc {n = ℕsuc n} U V W i zero = U zero
++FinAssoc {n = ℕsuc n} U V W i (suc ind) = ++FinAssoc (U ∘ suc) V W i ind
++FinRid : {n : ℕ} (U : FinVec A n) (V : FinVec A 0)
→ PathP (λ i → FinVec A (+-zero n i)) (U ++Fin V) U
++FinRid {n = ℕzero} U V = funExt λ i → Empty.rec (¬Fin0 i)
++FinRid {n = ℕsuc n} U V i zero = U zero
++FinRid {n = ℕsuc n} U V i (suc ind) = ++FinRid (U ∘ suc) V i ind
++FinElim : {P : A → Type ℓ'} {n m : ℕ} (U : FinVec A n) (V : FinVec A m)
→ (∀ i → P (U i)) → (∀ i → P (V i)) → ∀ i → P ((U ++Fin V) i)
++FinElim {n = ℕzero} _ _ _ PVHyp i = PVHyp i
++FinElim {n = ℕsuc n} _ _ PUHyp _ zero = PUHyp zero
++FinElim {P = P} {n = ℕsuc n} U V PUHyp PVHyp (suc i) =
++FinElim {P = P} (U ∘ suc) V (λ i → PUHyp (suc i)) PVHyp i
++FinPres∈ : {n m : ℕ} {α : FinVec A n} {β : FinVec A m} (S : ℙ A)
→ (∀ i → α i ∈ S) → (∀ i → β i ∈ S) → ∀ i → (α ++Fin β) i ∈ S
++FinPres∈ {n = ℕzero} S hα hβ i = hβ i
++FinPres∈ {n = ℕsuc n} S hα hβ zero = hα zero
++FinPres∈ {n = ℕsuc n} S hα hβ (suc i) = ++FinPres∈ S (hα ∘ suc) hβ i
-- sends i to n+i if toℕ i < m and to i∸n otherwise
-- then +Shuffle²≡id and over the induced path (i.e. in PathP (ua +ShuffleEquiv))
-- ++Fin is commutative, but how to go from there?
+Shuffle : (m n : ℕ) → Fin (m + n) → Fin (n + m)
+Shuffle m n i with <Dec (toℕ i) m
... | yes i<m = toFin (n + (toℕ i)) (<-k+ i<m)
... | no ¬i<m = toFin (toℕ i ∸ m)
(subst (λ x → toℕ i ∸ m < x) (+-comm m n) (≤<-trans (∸-≤ (toℕ i) m) (toℕ<n i)))
-- Proof that Fin n ⊎ Fin m ≃ Fin (n+m)
module FinSumChar where
fun : (n m : ℕ) → Fin n ⊎ Fin m → Fin (n + m)
fun ℕzero m (inr i) = i
fun (ℕsuc n) m (inl zero) = zero
fun (ℕsuc n) m (inl (suc i)) = suc (fun n m (inl i))
fun (ℕsuc n) m (inr i) = suc (fun n m (inr i))
invSucAux : (n m : ℕ) → Fin n ⊎ Fin m → Fin (ℕsuc n) ⊎ Fin m
invSucAux n m (inl i) = inl (suc i)
invSucAux n m (inr i) = inr i
inv : (n m : ℕ) → Fin (n + m) → Fin n ⊎ Fin m
inv ℕzero m i = inr i
inv (ℕsuc n) m zero = inl zero
inv (ℕsuc n) m (suc i) = invSucAux n m (inv n m i)
ret : (n m : ℕ) (i : Fin n ⊎ Fin m) → inv n m (fun n m i) ≡ i
ret ℕzero m (inr i) = refl
ret (ℕsuc n) m (inl zero) = refl
ret (ℕsuc n) m (inl (suc i)) = subst (λ x → invSucAux n m x ≡ inl (suc i))
(sym (ret n m (inl i))) refl
ret (ℕsuc n) m (inr i) = subst (λ x → invSucAux n m x ≡ inr i) (sym (ret n m (inr i))) refl
sec : (n m : ℕ) (i : Fin (n + m)) → fun n m (inv n m i) ≡ i
sec ℕzero m i = refl
sec (ℕsuc n) m zero = refl
sec (ℕsuc n) m (suc i) = helperPath (inv n m i) ∙ cong suc (sec n m i)
where
helperPath : ∀ x → fun (ℕsuc n) m (invSucAux n m x) ≡ suc (fun n m x)
helperPath (inl _) = refl
helperPath (inr _) = refl
Equiv : (n m : ℕ) → Fin n ⊎ Fin m ≃ Fin (n + m)
Equiv n m = isoToEquiv (iso (fun n m) (inv n m) (sec n m) (ret n m))
++FinInl : (n m : ℕ) (U : FinVec A n) (W : FinVec A m) (i : Fin n)
→ U i ≡ (U ++Fin W) (fun n m (inl i))
++FinInl (ℕsuc n) m U W zero = refl
++FinInl (ℕsuc n) m U W (suc i) = ++FinInl n m (U ∘ suc) W i
++FinInr : (n m : ℕ) (U : FinVec A n) (W : FinVec A m) (i : Fin m)
→ W i ≡ (U ++Fin W) (fun n m (inr i))
++FinInr ℕzero (ℕsuc m) U W i = refl
++FinInr (ℕsuc n) m U W i = ++FinInr n m (U ∘ suc) W i
-- Proof that Fin n × Fin m ≃ Fin nm
module FinProdChar where
open Iso
sucProdToSumIso : (n m : ℕ) → Iso (Fin (ℕsuc n) × Fin m) (Fin m ⊎ (Fin n × Fin m))
fun (sucProdToSumIso n m) (zero , j) = inl j
fun (sucProdToSumIso n m) (suc i , j) = inr (i , j)
inv (sucProdToSumIso n m) (inl j) = zero , j
inv (sucProdToSumIso n m) (inr (i , j)) = suc i , j
rightInv (sucProdToSumIso n m) (inl j) = refl
rightInv (sucProdToSumIso n m) (inr (i , j)) = refl
leftInv (sucProdToSumIso n m) (zero , j) = refl
leftInv (sucProdToSumIso n m) (suc i , j) = refl
Equiv : (n m : ℕ) → (Fin n × Fin m) ≃ Fin (n · m)
Equiv ℕzero m = uninhabEquiv (λ x → ¬Fin0 (fst x)) ¬Fin0
Equiv (ℕsuc n) m = Fin (ℕsuc n) × Fin m ≃⟨ isoToEquiv (sucProdToSumIso n m) ⟩
Fin m ⊎ (Fin n × Fin m) ≃⟨ isoToEquiv (⊎Iso idIso (equivToIso (Equiv n m))) ⟩
Fin m ⊎ Fin (n · m) ≃⟨ FinSumChar.Equiv m (n · m) ⟩
Fin (m + n · m) ■
-- Exhaustion of decidable predicate
∀Dec :
(P : Fin m → Type ℓ)
→ (dec : (i : Fin m) → Dec (P i))
→ ((i : Fin m) → P i) ⊎ (Σ[ i ∈ Fin m ] ¬ P i)
∀Dec {m = 0} _ _ = inl λ ()
∀Dec {m = ℕsuc m} P dec = helper (dec zero) (∀Dec _ (dec ∘ suc))
where
helper :
Dec (P zero)
→ ((i : Fin m) → P (suc i)) ⊎ (Σ[ i ∈ Fin m ] ¬ P (suc i))
→ ((i : Fin (ℕsuc m)) → P i) ⊎ (Σ[ i ∈ Fin (ℕsuc m) ] ¬ P i)
helper (yes p) (inl q) = inl λ { zero → p ; (suc i) → q i }
helper (yes _) (inr q) = inr (suc (q .fst) , q .snd)
helper (no ¬p) _ = inr (zero , ¬p)
∀Dec2 :
(P : Fin m → Fin n → Type ℓ)
→ (dec : (i : Fin m)(j : Fin n) → Dec (P i j))
→ ((i : Fin m)(j : Fin n) → P i j) ⊎ (Σ[ i ∈ Fin m ] Σ[ j ∈ Fin n ] ¬ P i j)
∀Dec2 {m = 0} {n = n} _ _ = inl λ ()
∀Dec2 {m = ℕsuc m} {n = n} P dec = helper (∀Dec (P zero) (dec zero)) (∀Dec2 (P ∘ suc) (dec ∘ suc))
where
helper :
((j : Fin n) → P zero j) ⊎ (Σ[ j ∈ Fin n ] ¬ P zero j)
→ ((i : Fin m)(j : Fin n) → P (suc i) j) ⊎ (Σ[ i ∈ Fin m ] Σ[ j ∈ Fin n ] ¬ P (suc i) j)
→ ((i : Fin (ℕsuc m))(j : Fin n) → P i j) ⊎ (Σ[ i ∈ Fin (ℕsuc m) ] Σ[ j ∈ Fin n ] ¬ P i j)
helper (inl p) (inl q) = inl λ { zero j → p j ; (suc i) j → q i j }
helper (inl _) (inr q) = inr (suc (q .fst) , q .snd .fst , q .snd .snd)
helper (inr p) _ = inr (zero , p)
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-- Currently imports are not allowed in mutual blocks.
-- This might change.
module ImportInMutual where
mutual
import Fake.Module
T : Set -> Set
T A = A
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{-
A parameterized family of structures S can be combined into a single structure:
X ↦ (a : A) → S a X
This is more general than Structures.Function in that S can vary in A.
-}
{-# OPTIONS --cubical --no-import-sorts --safe #-}
module Cubical.Structures.Parameterized where
open import Cubical.Foundations.Prelude
open import Cubical.Foundations.Equiv
open import Cubical.Functions.FunExtEquiv
open import Cubical.Foundations.SIP
open import Cubical.Foundations.Univalence
private
variable
ℓ ℓ₁ ℓ₁' : Level
module _ {ℓ₀} (A : Type ℓ₀) where
ParamStructure : (S : A → Type ℓ → Type ℓ₁)
→ Type ℓ → Type (ℓ-max ℓ₀ ℓ₁)
ParamStructure S X = (a : A) → S a X
ParamEquivStr : {S : A → Type ℓ → Type ℓ₁}
→ (∀ a → StrEquiv (S a) ℓ₁') → StrEquiv (ParamStructure S) (ℓ-max ℓ₀ ℓ₁')
ParamEquivStr ι (X , l) (Y , m) e = ∀ a → ι a (X , l a) (Y , m a) e
paramUnivalentStr : {S : A → Type ℓ → Type ℓ₁}
(ι : ∀ a → StrEquiv (S a) ℓ₁') (θ : ∀ a → UnivalentStr (S a) (ι a))
→ UnivalentStr (ParamStructure S) (ParamEquivStr ι)
paramUnivalentStr ι θ e = compEquiv (equivΠCod λ a → θ a e) funExtEquiv
paramEquivAction : {S : A → Type ℓ → Type ℓ₁}
→ (∀ a → EquivAction (S a)) → EquivAction (ParamStructure S)
paramEquivAction α e = equivΠCod (λ a → α a e)
paramTransportStr : {S : A → Type ℓ → Type ℓ₁}
(α : ∀ a → EquivAction (S a)) (τ : ∀ a → TransportStr (α a))
→ TransportStr (paramEquivAction α)
paramTransportStr {S = S} α τ e f =
funExt λ a →
τ a e (f a)
∙ cong (λ fib → transport (λ i → S (fib .snd (~ i)) (ua e i)) (f (fib .snd i1)))
(isContrSingl a .snd (_ , sym (transportRefl a)))
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module Haskell.Prim.Bool where
open import Agda.Primitive
open import Agda.Builtin.Bool public
private
variable
ℓ : Level
--------------------------------------------------
-- Booleans
infixr 3 _&&_
_&&_ : Bool → Bool → Bool
false && _ = false
true && x = x
infixr 2 _||_
_||_ : Bool → Bool → Bool
false || x = x
true || _ = true
not : Bool → Bool
not false = true
not true = false
otherwise : Bool
otherwise = true
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------------------------------------------------------------------------------
-- Testing the η-expansion
------------------------------------------------------------------------------
{-# OPTIONS --exact-split #-}
{-# OPTIONS --no-sized-types #-}
{-# OPTIONS --no-universe-polymorphism #-}
{-# OPTIONS --without-K #-}
module Eta5 where
postulate
D : Set
_≈_ : D → D → Set
data ∃ (A : D → Set) : Set where
_,_ : (t : D) → A t → ∃ A
P : D → Set
P ws = ∃ (λ zs → ws ≈ zs)
{-# ATP definition P #-}
postulate foo : ∀ ws → P ws → ∃ (λ zs → ws ≈ zs)
{-# ATP prove foo #-}
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module Text.Greek.SBLGNT.Mark where
open import Data.List
open import Text.Greek.Bible
open import Text.Greek.Script
open import Text.Greek.Script.Unicode
ΚΑΤΑ-ΜΑΡΚΟΝ : List (Word)
ΚΑΤΑ-ΜΑΡΚΟΝ =
word (Ἀ ∷ ρ ∷ χ ∷ ὴ ∷ []) "Mark.1.1"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.1.1"
∷ word (ε ∷ ὐ ∷ α ∷ γ ∷ γ ∷ ε ∷ ∙λ ∷ ί ∷ ο ∷ υ ∷ []) "Mark.1.1"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ []) "Mark.1.1"
∷ word (χ ∷ ρ ∷ ι ∷ σ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.1.1"
∷ word (Κ ∷ α ∷ θ ∷ ὼ ∷ ς ∷ []) "Mark.1.2"
∷ word (γ ∷ έ ∷ γ ∷ ρ ∷ α ∷ π ∷ τ ∷ α ∷ ι ∷ []) "Mark.1.2"
∷ word (ἐ ∷ ν ∷ []) "Mark.1.2"
∷ word (τ ∷ ῷ ∷ []) "Mark.1.2"
∷ word (Ἠ ∷ σ ∷ α ∷ ΐ ∷ ᾳ ∷ []) "Mark.1.2"
∷ word (τ ∷ ῷ ∷ []) "Mark.1.2"
∷ word (π ∷ ρ ∷ ο ∷ φ ∷ ή ∷ τ ∷ ῃ ∷ []) "Mark.1.2"
∷ word (Ἰ ∷ δ ∷ ο ∷ ὺ ∷ []) "Mark.1.2"
∷ word (ἀ ∷ π ∷ ο ∷ σ ∷ τ ∷ έ ∷ ∙λ ∷ ∙λ ∷ ω ∷ []) "Mark.1.2"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.1.2"
∷ word (ἄ ∷ γ ∷ γ ∷ ε ∷ ∙λ ∷ ό ∷ ν ∷ []) "Mark.1.2"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.1.2"
∷ word (π ∷ ρ ∷ ὸ ∷ []) "Mark.1.2"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ ώ ∷ π ∷ ο ∷ υ ∷ []) "Mark.1.2"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.1.2"
∷ word (ὃ ∷ ς ∷ []) "Mark.1.2"
∷ word (κ ∷ α ∷ τ ∷ α ∷ σ ∷ κ ∷ ε ∷ υ ∷ ά ∷ σ ∷ ε ∷ ι ∷ []) "Mark.1.2"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.1.2"
∷ word (ὁ ∷ δ ∷ ό ∷ ν ∷ []) "Mark.1.2"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.1.2"
∷ word (φ ∷ ω ∷ ν ∷ ὴ ∷ []) "Mark.1.3"
∷ word (β ∷ ο ∷ ῶ ∷ ν ∷ τ ∷ ο ∷ ς ∷ []) "Mark.1.3"
∷ word (ἐ ∷ ν ∷ []) "Mark.1.3"
∷ word (τ ∷ ῇ ∷ []) "Mark.1.3"
∷ word (ἐ ∷ ρ ∷ ή ∷ μ ∷ ῳ ∷ []) "Mark.1.3"
∷ word (Ἑ ∷ τ ∷ ο ∷ ι ∷ μ ∷ ά ∷ σ ∷ α ∷ τ ∷ ε ∷ []) "Mark.1.3"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.1.3"
∷ word (ὁ ∷ δ ∷ ὸ ∷ ν ∷ []) "Mark.1.3"
∷ word (κ ∷ υ ∷ ρ ∷ ί ∷ ο ∷ υ ∷ []) "Mark.1.3"
∷ word (ε ∷ ὐ ∷ θ ∷ ε ∷ ί ∷ α ∷ ς ∷ []) "Mark.1.3"
∷ word (π ∷ ο ∷ ι ∷ ε ∷ ῖ ∷ τ ∷ ε ∷ []) "Mark.1.3"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.1.3"
∷ word (τ ∷ ρ ∷ ί ∷ β ∷ ο ∷ υ ∷ ς ∷ []) "Mark.1.3"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.1.3"
∷ word (ἐ ∷ γ ∷ έ ∷ ν ∷ ε ∷ τ ∷ ο ∷ []) "Mark.1.4"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ η ∷ ς ∷ []) "Mark.1.4"
∷ word (ὁ ∷ []) "Mark.1.4"
∷ word (β ∷ α ∷ π ∷ τ ∷ ί ∷ ζ ∷ ω ∷ ν ∷ []) "Mark.1.4"
∷ word (ἐ ∷ ν ∷ []) "Mark.1.4"
∷ word (τ ∷ ῇ ∷ []) "Mark.1.4"
∷ word (ἐ ∷ ρ ∷ ή ∷ μ ∷ ῳ ∷ []) "Mark.1.4"
∷ word (κ ∷ η ∷ ρ ∷ ύ ∷ σ ∷ σ ∷ ω ∷ ν ∷ []) "Mark.1.4"
∷ word (β ∷ ά ∷ π ∷ τ ∷ ι ∷ σ ∷ μ ∷ α ∷ []) "Mark.1.4"
∷ word (μ ∷ ε ∷ τ ∷ α ∷ ν ∷ ο ∷ ί ∷ α ∷ ς ∷ []) "Mark.1.4"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.1.4"
∷ word (ἄ ∷ φ ∷ ε ∷ σ ∷ ι ∷ ν ∷ []) "Mark.1.4"
∷ word (ἁ ∷ μ ∷ α ∷ ρ ∷ τ ∷ ι ∷ ῶ ∷ ν ∷ []) "Mark.1.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.5"
∷ word (ἐ ∷ ξ ∷ ε ∷ π ∷ ο ∷ ρ ∷ ε ∷ ύ ∷ ε ∷ τ ∷ ο ∷ []) "Mark.1.5"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.1.5"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.1.5"
∷ word (π ∷ ᾶ ∷ σ ∷ α ∷ []) "Mark.1.5"
∷ word (ἡ ∷ []) "Mark.1.5"
∷ word (Ἰ ∷ ο ∷ υ ∷ δ ∷ α ∷ ί ∷ α ∷ []) "Mark.1.5"
∷ word (χ ∷ ώ ∷ ρ ∷ α ∷ []) "Mark.1.5"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.5"
∷ word (ο ∷ ἱ ∷ []) "Mark.1.5"
∷ word (Ἱ ∷ ε ∷ ρ ∷ ο ∷ σ ∷ ο ∷ ∙λ ∷ υ ∷ μ ∷ ῖ ∷ τ ∷ α ∷ ι ∷ []) "Mark.1.5"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.1.5"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.5"
∷ word (ἐ ∷ β ∷ α ∷ π ∷ τ ∷ ί ∷ ζ ∷ ο ∷ ν ∷ τ ∷ ο ∷ []) "Mark.1.5"
∷ word (ὑ ∷ π ∷ []) "Mark.1.5"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.1.5"
∷ word (ἐ ∷ ν ∷ []) "Mark.1.5"
∷ word (τ ∷ ῷ ∷ []) "Mark.1.5"
∷ word (Ἰ ∷ ο ∷ ρ ∷ δ ∷ ά ∷ ν ∷ ῃ ∷ []) "Mark.1.5"
∷ word (π ∷ ο ∷ τ ∷ α ∷ μ ∷ ῷ ∷ []) "Mark.1.5"
∷ word (ἐ ∷ ξ ∷ ο ∷ μ ∷ ο ∷ ∙λ ∷ ο ∷ γ ∷ ο ∷ ύ ∷ μ ∷ ε ∷ ν ∷ ο ∷ ι ∷ []) "Mark.1.5"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.1.5"
∷ word (ἁ ∷ μ ∷ α ∷ ρ ∷ τ ∷ ί ∷ α ∷ ς ∷ []) "Mark.1.5"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.1.5"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.6"
∷ word (ἦ ∷ ν ∷ []) "Mark.1.6"
∷ word (ὁ ∷ []) "Mark.1.6"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ η ∷ ς ∷ []) "Mark.1.6"
∷ word (ἐ ∷ ν ∷ δ ∷ ε ∷ δ ∷ υ ∷ μ ∷ έ ∷ ν ∷ ο ∷ ς ∷ []) "Mark.1.6"
∷ word (τ ∷ ρ ∷ ί ∷ χ ∷ α ∷ ς ∷ []) "Mark.1.6"
∷ word (κ ∷ α ∷ μ ∷ ή ∷ ∙λ ∷ ο ∷ υ ∷ []) "Mark.1.6"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.6"
∷ word (ζ ∷ ώ ∷ ν ∷ η ∷ ν ∷ []) "Mark.1.6"
∷ word (δ ∷ ε ∷ ρ ∷ μ ∷ α ∷ τ ∷ ί ∷ ν ∷ η ∷ ν ∷ []) "Mark.1.6"
∷ word (π ∷ ε ∷ ρ ∷ ὶ ∷ []) "Mark.1.6"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.1.6"
∷ word (ὀ ∷ σ ∷ φ ∷ ὺ ∷ ν ∷ []) "Mark.1.6"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.1.6"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.6"
∷ word (ἔ ∷ σ ∷ θ ∷ ω ∷ ν ∷ []) "Mark.1.6"
∷ word (ἀ ∷ κ ∷ ρ ∷ ί ∷ δ ∷ α ∷ ς ∷ []) "Mark.1.6"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.6"
∷ word (μ ∷ έ ∷ ∙λ ∷ ι ∷ []) "Mark.1.6"
∷ word (ἄ ∷ γ ∷ ρ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.1.6"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.7"
∷ word (ἐ ∷ κ ∷ ή ∷ ρ ∷ υ ∷ σ ∷ σ ∷ ε ∷ ν ∷ []) "Mark.1.7"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ ν ∷ []) "Mark.1.7"
∷ word (Ἔ ∷ ρ ∷ χ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.1.7"
∷ word (ὁ ∷ []) "Mark.1.7"
∷ word (ἰ ∷ σ ∷ χ ∷ υ ∷ ρ ∷ ό ∷ τ ∷ ε ∷ ρ ∷ ό ∷ ς ∷ []) "Mark.1.7"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.1.7"
∷ word (ὀ ∷ π ∷ ί ∷ σ ∷ ω ∷ []) "Mark.1.7"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.1.7"
∷ word (ο ∷ ὗ ∷ []) "Mark.1.7"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.1.7"
∷ word (ε ∷ ἰ ∷ μ ∷ ὶ ∷ []) "Mark.1.7"
∷ word (ἱ ∷ κ ∷ α ∷ ν ∷ ὸ ∷ ς ∷ []) "Mark.1.7"
∷ word (κ ∷ ύ ∷ ψ ∷ α ∷ ς ∷ []) "Mark.1.7"
∷ word (∙λ ∷ ῦ ∷ σ ∷ α ∷ ι ∷ []) "Mark.1.7"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.1.7"
∷ word (ἱ ∷ μ ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.1.7"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.1.7"
∷ word (ὑ ∷ π ∷ ο ∷ δ ∷ η ∷ μ ∷ ά ∷ τ ∷ ω ∷ ν ∷ []) "Mark.1.7"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.1.7"
∷ word (ἐ ∷ γ ∷ ὼ ∷ []) "Mark.1.8"
∷ word (ἐ ∷ β ∷ ά ∷ π ∷ τ ∷ ι ∷ σ ∷ α ∷ []) "Mark.1.8"
∷ word (ὑ ∷ μ ∷ ᾶ ∷ ς ∷ []) "Mark.1.8"
∷ word (ὕ ∷ δ ∷ α ∷ τ ∷ ι ∷ []) "Mark.1.8"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ς ∷ []) "Mark.1.8"
∷ word (δ ∷ ὲ ∷ []) "Mark.1.8"
∷ word (β ∷ α ∷ π ∷ τ ∷ ί ∷ σ ∷ ε ∷ ι ∷ []) "Mark.1.8"
∷ word (ὑ ∷ μ ∷ ᾶ ∷ ς ∷ []) "Mark.1.8"
∷ word (ἐ ∷ ν ∷ []) "Mark.1.8"
∷ word (π ∷ ν ∷ ε ∷ ύ ∷ μ ∷ α ∷ τ ∷ ι ∷ []) "Mark.1.8"
∷ word (ἁ ∷ γ ∷ ί ∷ ῳ ∷ []) "Mark.1.8"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.1.9"
∷ word (ἐ ∷ γ ∷ έ ∷ ν ∷ ε ∷ τ ∷ ο ∷ []) "Mark.1.9"
∷ word (ἐ ∷ ν ∷ []) "Mark.1.9"
∷ word (ἐ ∷ κ ∷ ε ∷ ί ∷ ν ∷ α ∷ ι ∷ ς ∷ []) "Mark.1.9"
∷ word (τ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.1.9"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ α ∷ ι ∷ ς ∷ []) "Mark.1.9"
∷ word (ἦ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.1.9"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.1.9"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.1.9"
∷ word (Ν ∷ α ∷ ζ ∷ α ∷ ρ ∷ ὲ ∷ τ ∷ []) "Mark.1.9"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.1.9"
∷ word (Γ ∷ α ∷ ∙λ ∷ ι ∷ ∙λ ∷ α ∷ ί ∷ α ∷ ς ∷ []) "Mark.1.9"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.9"
∷ word (ἐ ∷ β ∷ α ∷ π ∷ τ ∷ ί ∷ σ ∷ θ ∷ η ∷ []) "Mark.1.9"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.1.9"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.1.9"
∷ word (Ἰ ∷ ο ∷ ρ ∷ δ ∷ ά ∷ ν ∷ η ∷ ν ∷ []) "Mark.1.9"
∷ word (ὑ ∷ π ∷ ὸ ∷ []) "Mark.1.9"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ ο ∷ υ ∷ []) "Mark.1.9"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.10"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.1.10"
∷ word (ἀ ∷ ν ∷ α ∷ β ∷ α ∷ ί ∷ ν ∷ ω ∷ ν ∷ []) "Mark.1.10"
∷ word (ἐ ∷ κ ∷ []) "Mark.1.10"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.1.10"
∷ word (ὕ ∷ δ ∷ α ∷ τ ∷ ο ∷ ς ∷ []) "Mark.1.10"
∷ word (ε ∷ ἶ ∷ δ ∷ ε ∷ ν ∷ []) "Mark.1.10"
∷ word (σ ∷ χ ∷ ι ∷ ζ ∷ ο ∷ μ ∷ έ ∷ ν ∷ ο ∷ υ ∷ ς ∷ []) "Mark.1.10"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.1.10"
∷ word (ο ∷ ὐ ∷ ρ ∷ α ∷ ν ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.1.10"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.10"
∷ word (τ ∷ ὸ ∷ []) "Mark.1.10"
∷ word (π ∷ ν ∷ ε ∷ ῦ ∷ μ ∷ α ∷ []) "Mark.1.10"
∷ word (ὡ ∷ ς ∷ []) "Mark.1.10"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ σ ∷ τ ∷ ε ∷ ρ ∷ ὰ ∷ ν ∷ []) "Mark.1.10"
∷ word (κ ∷ α ∷ τ ∷ α ∷ β ∷ α ∷ ῖ ∷ ν ∷ ο ∷ ν ∷ []) "Mark.1.10"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.1.10"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.1.10"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.11"
∷ word (φ ∷ ω ∷ ν ∷ ὴ ∷ []) "Mark.1.11"
∷ word (ἐ ∷ γ ∷ έ ∷ ν ∷ ε ∷ τ ∷ ο ∷ []) "Mark.1.11"
∷ word (ἐ ∷ κ ∷ []) "Mark.1.11"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.1.11"
∷ word (ο ∷ ὐ ∷ ρ ∷ α ∷ ν ∷ ῶ ∷ ν ∷ []) "Mark.1.11"
∷ word (Σ ∷ ὺ ∷ []) "Mark.1.11"
∷ word (ε ∷ ἶ ∷ []) "Mark.1.11"
∷ word (ὁ ∷ []) "Mark.1.11"
∷ word (υ ∷ ἱ ∷ ό ∷ ς ∷ []) "Mark.1.11"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.1.11"
∷ word (ὁ ∷ []) "Mark.1.11"
∷ word (ἀ ∷ γ ∷ α ∷ π ∷ η ∷ τ ∷ ό ∷ ς ∷ []) "Mark.1.11"
∷ word (ἐ ∷ ν ∷ []) "Mark.1.11"
∷ word (σ ∷ ο ∷ ὶ ∷ []) "Mark.1.11"
∷ word (ε ∷ ὐ ∷ δ ∷ ό ∷ κ ∷ η ∷ σ ∷ α ∷ []) "Mark.1.11"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.1.12"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.1.12"
∷ word (τ ∷ ὸ ∷ []) "Mark.1.12"
∷ word (π ∷ ν ∷ ε ∷ ῦ ∷ μ ∷ α ∷ []) "Mark.1.12"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.1.12"
∷ word (ἐ ∷ κ ∷ β ∷ ά ∷ ∙λ ∷ ∙λ ∷ ε ∷ ι ∷ []) "Mark.1.12"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.1.12"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.1.12"
∷ word (ἔ ∷ ρ ∷ η ∷ μ ∷ ο ∷ ν ∷ []) "Mark.1.12"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.13"
∷ word (ἦ ∷ ν ∷ []) "Mark.1.13"
∷ word (ἐ ∷ ν ∷ []) "Mark.1.13"
∷ word (τ ∷ ῇ ∷ []) "Mark.1.13"
∷ word (ἐ ∷ ρ ∷ ή ∷ μ ∷ ῳ ∷ []) "Mark.1.13"
∷ word (τ ∷ ε ∷ σ ∷ σ ∷ ε ∷ ρ ∷ ά ∷ κ ∷ ο ∷ ν ∷ τ ∷ α ∷ []) "Mark.1.13"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.1.13"
∷ word (π ∷ ε ∷ ι ∷ ρ ∷ α ∷ ζ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.1.13"
∷ word (ὑ ∷ π ∷ ὸ ∷ []) "Mark.1.13"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.1.13"
∷ word (Σ ∷ α ∷ τ ∷ α ∷ ν ∷ ᾶ ∷ []) "Mark.1.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.13"
∷ word (ἦ ∷ ν ∷ []) "Mark.1.13"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.1.13"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.1.13"
∷ word (θ ∷ η ∷ ρ ∷ ί ∷ ω ∷ ν ∷ []) "Mark.1.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.13"
∷ word (ο ∷ ἱ ∷ []) "Mark.1.13"
∷ word (ἄ ∷ γ ∷ γ ∷ ε ∷ ∙λ ∷ ο ∷ ι ∷ []) "Mark.1.13"
∷ word (δ ∷ ι ∷ η ∷ κ ∷ ό ∷ ν ∷ ο ∷ υ ∷ ν ∷ []) "Mark.1.13"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.1.13"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.1.14"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.1.14"
∷ word (τ ∷ ὸ ∷ []) "Mark.1.14"
∷ word (π ∷ α ∷ ρ ∷ α ∷ δ ∷ ο ∷ θ ∷ ῆ ∷ ν ∷ α ∷ ι ∷ []) "Mark.1.14"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.1.14"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ η ∷ ν ∷ []) "Mark.1.14"
∷ word (ἦ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.1.14"
∷ word (ὁ ∷ []) "Mark.1.14"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.1.14"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.1.14"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.1.14"
∷ word (Γ ∷ α ∷ ∙λ ∷ ι ∷ ∙λ ∷ α ∷ ί ∷ α ∷ ν ∷ []) "Mark.1.14"
∷ word (κ ∷ η ∷ ρ ∷ ύ ∷ σ ∷ σ ∷ ω ∷ ν ∷ []) "Mark.1.14"
∷ word (τ ∷ ὸ ∷ []) "Mark.1.14"
∷ word (ε ∷ ὐ ∷ α ∷ γ ∷ γ ∷ έ ∷ ∙λ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.1.14"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.1.14"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.1.14"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.15"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ ν ∷ []) "Mark.1.15"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.1.15"
∷ word (Π ∷ ε ∷ π ∷ ∙λ ∷ ή ∷ ρ ∷ ω ∷ τ ∷ α ∷ ι ∷ []) "Mark.1.15"
∷ word (ὁ ∷ []) "Mark.1.15"
∷ word (κ ∷ α ∷ ι ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.1.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.15"
∷ word (ἤ ∷ γ ∷ γ ∷ ι ∷ κ ∷ ε ∷ ν ∷ []) "Mark.1.15"
∷ word (ἡ ∷ []) "Mark.1.15"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ί ∷ α ∷ []) "Mark.1.15"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.1.15"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.1.15"
∷ word (μ ∷ ε ∷ τ ∷ α ∷ ν ∷ ο ∷ ε ∷ ῖ ∷ τ ∷ ε ∷ []) "Mark.1.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.15"
∷ word (π ∷ ι ∷ σ ∷ τ ∷ ε ∷ ύ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.1.15"
∷ word (ἐ ∷ ν ∷ []) "Mark.1.15"
∷ word (τ ∷ ῷ ∷ []) "Mark.1.15"
∷ word (ε ∷ ὐ ∷ α ∷ γ ∷ γ ∷ ε ∷ ∙λ ∷ ί ∷ ῳ ∷ []) "Mark.1.15"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.1.16"
∷ word (π ∷ α ∷ ρ ∷ ά ∷ γ ∷ ω ∷ ν ∷ []) "Mark.1.16"
∷ word (π ∷ α ∷ ρ ∷ ὰ ∷ []) "Mark.1.16"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.1.16"
∷ word (θ ∷ ά ∷ ∙λ ∷ α ∷ σ ∷ σ ∷ α ∷ ν ∷ []) "Mark.1.16"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.1.16"
∷ word (Γ ∷ α ∷ ∙λ ∷ ι ∷ ∙λ ∷ α ∷ ί ∷ α ∷ ς ∷ []) "Mark.1.16"
∷ word (ε ∷ ἶ ∷ δ ∷ ε ∷ ν ∷ []) "Mark.1.16"
∷ word (Σ ∷ ί ∷ μ ∷ ω ∷ ν ∷ α ∷ []) "Mark.1.16"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.16"
∷ word (Ἀ ∷ ν ∷ δ ∷ ρ ∷ έ ∷ α ∷ ν ∷ []) "Mark.1.16"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.1.16"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ ὸ ∷ ν ∷ []) "Mark.1.16"
∷ word (Σ ∷ ί ∷ μ ∷ ω ∷ ν ∷ ο ∷ ς ∷ []) "Mark.1.16"
∷ word (ἀ ∷ μ ∷ φ ∷ ι ∷ β ∷ ά ∷ ∙λ ∷ ∙λ ∷ ο ∷ ν ∷ τ ∷ α ∷ ς ∷ []) "Mark.1.16"
∷ word (ἐ ∷ ν ∷ []) "Mark.1.16"
∷ word (τ ∷ ῇ ∷ []) "Mark.1.16"
∷ word (θ ∷ α ∷ ∙λ ∷ ά ∷ σ ∷ σ ∷ ῃ ∷ []) "Mark.1.16"
∷ word (ἦ ∷ σ ∷ α ∷ ν ∷ []) "Mark.1.16"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.1.16"
∷ word (ἁ ∷ ∙λ ∷ ι ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.1.16"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.17"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.1.17"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.1.17"
∷ word (ὁ ∷ []) "Mark.1.17"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.1.17"
∷ word (Δ ∷ ε ∷ ῦ ∷ τ ∷ ε ∷ []) "Mark.1.17"
∷ word (ὀ ∷ π ∷ ί ∷ σ ∷ ω ∷ []) "Mark.1.17"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.1.17"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.17"
∷ word (π ∷ ο ∷ ι ∷ ή ∷ σ ∷ ω ∷ []) "Mark.1.17"
∷ word (ὑ ∷ μ ∷ ᾶ ∷ ς ∷ []) "Mark.1.17"
∷ word (γ ∷ ε ∷ ν ∷ έ ∷ σ ∷ θ ∷ α ∷ ι ∷ []) "Mark.1.17"
∷ word (ἁ ∷ ∙λ ∷ ι ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.1.17"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ω ∷ ν ∷ []) "Mark.1.17"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.18"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.1.18"
∷ word (ἀ ∷ φ ∷ έ ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.1.18"
∷ word (τ ∷ ὰ ∷ []) "Mark.1.18"
∷ word (δ ∷ ί ∷ κ ∷ τ ∷ υ ∷ α ∷ []) "Mark.1.18"
∷ word (ἠ ∷ κ ∷ ο ∷ ∙λ ∷ ο ∷ ύ ∷ θ ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.1.18"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.1.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.19"
∷ word (π ∷ ρ ∷ ο ∷ β ∷ ὰ ∷ ς ∷ []) "Mark.1.19"
∷ word (ὀ ∷ ∙λ ∷ ί ∷ γ ∷ ο ∷ ν ∷ []) "Mark.1.19"
∷ word (ε ∷ ἶ ∷ δ ∷ ε ∷ ν ∷ []) "Mark.1.19"
∷ word (Ἰ ∷ ά ∷ κ ∷ ω ∷ β ∷ ο ∷ ν ∷ []) "Mark.1.19"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.1.19"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.1.19"
∷ word (Ζ ∷ ε ∷ β ∷ ε ∷ δ ∷ α ∷ ί ∷ ο ∷ υ ∷ []) "Mark.1.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.19"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ η ∷ ν ∷ []) "Mark.1.19"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.1.19"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ ὸ ∷ ν ∷ []) "Mark.1.19"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.1.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.19"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.1.19"
∷ word (ἐ ∷ ν ∷ []) "Mark.1.19"
∷ word (τ ∷ ῷ ∷ []) "Mark.1.19"
∷ word (π ∷ ∙λ ∷ ο ∷ ί ∷ ῳ ∷ []) "Mark.1.19"
∷ word (κ ∷ α ∷ τ ∷ α ∷ ρ ∷ τ ∷ ί ∷ ζ ∷ ο ∷ ν ∷ τ ∷ α ∷ ς ∷ []) "Mark.1.19"
∷ word (τ ∷ ὰ ∷ []) "Mark.1.19"
∷ word (δ ∷ ί ∷ κ ∷ τ ∷ υ ∷ α ∷ []) "Mark.1.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.20"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.1.20"
∷ word (ἐ ∷ κ ∷ ά ∷ ∙λ ∷ ε ∷ σ ∷ ε ∷ ν ∷ []) "Mark.1.20"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.1.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.20"
∷ word (ἀ ∷ φ ∷ έ ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.1.20"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.1.20"
∷ word (π ∷ α ∷ τ ∷ έ ∷ ρ ∷ α ∷ []) "Mark.1.20"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.1.20"
∷ word (Ζ ∷ ε ∷ β ∷ ε ∷ δ ∷ α ∷ ῖ ∷ ο ∷ ν ∷ []) "Mark.1.20"
∷ word (ἐ ∷ ν ∷ []) "Mark.1.20"
∷ word (τ ∷ ῷ ∷ []) "Mark.1.20"
∷ word (π ∷ ∙λ ∷ ο ∷ ί ∷ ῳ ∷ []) "Mark.1.20"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.1.20"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.1.20"
∷ word (μ ∷ ι ∷ σ ∷ θ ∷ ω ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.1.20"
∷ word (ἀ ∷ π ∷ ῆ ∷ ∙λ ∷ θ ∷ ο ∷ ν ∷ []) "Mark.1.20"
∷ word (ὀ ∷ π ∷ ί ∷ σ ∷ ω ∷ []) "Mark.1.20"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.1.20"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.1.21"
∷ word (ε ∷ ἰ ∷ σ ∷ π ∷ ο ∷ ρ ∷ ε ∷ ύ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.1.21"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.1.21"
∷ word (Κ ∷ α ∷ φ ∷ α ∷ ρ ∷ ν ∷ α ∷ ο ∷ ύ ∷ μ ∷ []) "Mark.1.21"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.21"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.1.21"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.1.21"
∷ word (σ ∷ ά ∷ β ∷ β ∷ α ∷ σ ∷ ι ∷ ν ∷ []) "Mark.1.21"
∷ word (ἐ ∷ δ ∷ ί ∷ δ ∷ α ∷ σ ∷ κ ∷ ε ∷ ν ∷ []) "Mark.1.21"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.1.21"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.1.21"
∷ word (σ ∷ υ ∷ ν ∷ α ∷ γ ∷ ω ∷ γ ∷ ή ∷ ν ∷ []) "Mark.1.21"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.22"
∷ word (ἐ ∷ ξ ∷ ε ∷ π ∷ ∙λ ∷ ή ∷ σ ∷ σ ∷ ο ∷ ν ∷ τ ∷ ο ∷ []) "Mark.1.22"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.1.22"
∷ word (τ ∷ ῇ ∷ []) "Mark.1.22"
∷ word (δ ∷ ι ∷ δ ∷ α ∷ χ ∷ ῇ ∷ []) "Mark.1.22"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.1.22"
∷ word (ἦ ∷ ν ∷ []) "Mark.1.22"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.1.22"
∷ word (δ ∷ ι ∷ δ ∷ ά ∷ σ ∷ κ ∷ ω ∷ ν ∷ []) "Mark.1.22"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.1.22"
∷ word (ὡ ∷ ς ∷ []) "Mark.1.22"
∷ word (ἐ ∷ ξ ∷ ο ∷ υ ∷ σ ∷ ί ∷ α ∷ ν ∷ []) "Mark.1.22"
∷ word (ἔ ∷ χ ∷ ω ∷ ν ∷ []) "Mark.1.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.22"
∷ word (ο ∷ ὐ ∷ χ ∷ []) "Mark.1.22"
∷ word (ὡ ∷ ς ∷ []) "Mark.1.22"
∷ word (ο ∷ ἱ ∷ []) "Mark.1.22"
∷ word (γ ∷ ρ ∷ α ∷ μ ∷ μ ∷ α ∷ τ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.1.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.23"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.1.23"
∷ word (ἦ ∷ ν ∷ []) "Mark.1.23"
∷ word (ἐ ∷ ν ∷ []) "Mark.1.23"
∷ word (τ ∷ ῇ ∷ []) "Mark.1.23"
∷ word (σ ∷ υ ∷ ν ∷ α ∷ γ ∷ ω ∷ γ ∷ ῇ ∷ []) "Mark.1.23"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.1.23"
∷ word (ἄ ∷ ν ∷ θ ∷ ρ ∷ ω ∷ π ∷ ο ∷ ς ∷ []) "Mark.1.23"
∷ word (ἐ ∷ ν ∷ []) "Mark.1.23"
∷ word (π ∷ ν ∷ ε ∷ ύ ∷ μ ∷ α ∷ τ ∷ ι ∷ []) "Mark.1.23"
∷ word (ἀ ∷ κ ∷ α ∷ θ ∷ ά ∷ ρ ∷ τ ∷ ῳ ∷ []) "Mark.1.23"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.23"
∷ word (ἀ ∷ ν ∷ έ ∷ κ ∷ ρ ∷ α ∷ ξ ∷ ε ∷ ν ∷ []) "Mark.1.23"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ ν ∷ []) "Mark.1.24"
∷ word (Τ ∷ ί ∷ []) "Mark.1.24"
∷ word (ἡ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.1.24"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.24"
∷ word (σ ∷ ο ∷ ί ∷ []) "Mark.1.24"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ []) "Mark.1.24"
∷ word (Ν ∷ α ∷ ζ ∷ α ∷ ρ ∷ η ∷ ν ∷ έ ∷ []) "Mark.1.24"
∷ word (ἦ ∷ ∙λ ∷ θ ∷ ε ∷ ς ∷ []) "Mark.1.24"
∷ word (ἀ ∷ π ∷ ο ∷ ∙λ ∷ έ ∷ σ ∷ α ∷ ι ∷ []) "Mark.1.24"
∷ word (ἡ ∷ μ ∷ ᾶ ∷ ς ∷ []) "Mark.1.24"
∷ word (ο ∷ ἶ ∷ δ ∷ ά ∷ []) "Mark.1.24"
∷ word (σ ∷ ε ∷ []) "Mark.1.24"
∷ word (τ ∷ ί ∷ ς ∷ []) "Mark.1.24"
∷ word (ε ∷ ἶ ∷ []) "Mark.1.24"
∷ word (ὁ ∷ []) "Mark.1.24"
∷ word (ἅ ∷ γ ∷ ι ∷ ο ∷ ς ∷ []) "Mark.1.24"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.1.24"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.1.24"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.25"
∷ word (ἐ ∷ π ∷ ε ∷ τ ∷ ί ∷ μ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.1.25"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.1.25"
∷ word (ὁ ∷ []) "Mark.1.25"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.1.25"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ ν ∷ []) "Mark.1.25"
∷ word (Φ ∷ ι ∷ μ ∷ ώ ∷ θ ∷ η ∷ τ ∷ ι ∷ []) "Mark.1.25"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.25"
∷ word (ἔ ∷ ξ ∷ ε ∷ ∙λ ∷ θ ∷ ε ∷ []) "Mark.1.25"
∷ word (ἐ ∷ ξ ∷ []) "Mark.1.25"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.1.25"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.26"
∷ word (σ ∷ π ∷ α ∷ ρ ∷ ά ∷ ξ ∷ α ∷ ν ∷ []) "Mark.1.26"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.1.26"
∷ word (τ ∷ ὸ ∷ []) "Mark.1.26"
∷ word (π ∷ ν ∷ ε ∷ ῦ ∷ μ ∷ α ∷ []) "Mark.1.26"
∷ word (τ ∷ ὸ ∷ []) "Mark.1.26"
∷ word (ἀ ∷ κ ∷ ά ∷ θ ∷ α ∷ ρ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.1.26"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.26"
∷ word (φ ∷ ω ∷ ν ∷ ῆ ∷ σ ∷ α ∷ ν ∷ []) "Mark.1.26"
∷ word (φ ∷ ω ∷ ν ∷ ῇ ∷ []) "Mark.1.26"
∷ word (μ ∷ ε ∷ γ ∷ ά ∷ ∙λ ∷ ῃ ∷ []) "Mark.1.26"
∷ word (ἐ ∷ ξ ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.1.26"
∷ word (ἐ ∷ ξ ∷ []) "Mark.1.26"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.1.26"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.27"
∷ word (ἐ ∷ θ ∷ α ∷ μ ∷ β ∷ ή ∷ θ ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.1.27"
∷ word (ἅ ∷ π ∷ α ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.1.27"
∷ word (ὥ ∷ σ ∷ τ ∷ ε ∷ []) "Mark.1.27"
∷ word (σ ∷ υ ∷ ζ ∷ η ∷ τ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.1.27"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.1.27"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.1.27"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ ν ∷ τ ∷ α ∷ ς ∷ []) "Mark.1.27"
∷ word (Τ ∷ ί ∷ []) "Mark.1.27"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.1.27"
∷ word (τ ∷ ο ∷ ῦ ∷ τ ∷ ο ∷ []) "Mark.1.27"
∷ word (δ ∷ ι ∷ δ ∷ α ∷ χ ∷ ὴ ∷ []) "Mark.1.27"
∷ word (κ ∷ α ∷ ι ∷ ν ∷ ή ∷ []) "Mark.1.27"
∷ word (κ ∷ α ∷ τ ∷ []) "Mark.1.27"
∷ word (ἐ ∷ ξ ∷ ο ∷ υ ∷ σ ∷ ί ∷ α ∷ ν ∷ []) "Mark.1.27"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.27"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.1.27"
∷ word (π ∷ ν ∷ ε ∷ ύ ∷ μ ∷ α ∷ σ ∷ ι ∷ []) "Mark.1.27"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.1.27"
∷ word (ἀ ∷ κ ∷ α ∷ θ ∷ ά ∷ ρ ∷ τ ∷ ο ∷ ι ∷ ς ∷ []) "Mark.1.27"
∷ word (ἐ ∷ π ∷ ι ∷ τ ∷ ά ∷ σ ∷ σ ∷ ε ∷ ι ∷ []) "Mark.1.27"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.27"
∷ word (ὑ ∷ π ∷ α ∷ κ ∷ ο ∷ ύ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.1.27"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.1.27"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.28"
∷ word (ἐ ∷ ξ ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.1.28"
∷ word (ἡ ∷ []) "Mark.1.28"
∷ word (ἀ ∷ κ ∷ ο ∷ ὴ ∷ []) "Mark.1.28"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.1.28"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.1.28"
∷ word (π ∷ α ∷ ν ∷ τ ∷ α ∷ χ ∷ ο ∷ ῦ ∷ []) "Mark.1.28"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.1.28"
∷ word (ὅ ∷ ∙λ ∷ η ∷ ν ∷ []) "Mark.1.28"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.1.28"
∷ word (π ∷ ε ∷ ρ ∷ ί ∷ χ ∷ ω ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.1.28"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.1.28"
∷ word (Γ ∷ α ∷ ∙λ ∷ ι ∷ ∙λ ∷ α ∷ ί ∷ α ∷ ς ∷ []) "Mark.1.28"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.1.29"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.1.29"
∷ word (ἐ ∷ κ ∷ []) "Mark.1.29"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.1.29"
∷ word (σ ∷ υ ∷ ν ∷ α ∷ γ ∷ ω ∷ γ ∷ ῆ ∷ ς ∷ []) "Mark.1.29"
∷ word (ἐ ∷ ξ ∷ ε ∷ ∙λ ∷ θ ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.1.29"
∷ word (ἦ ∷ ∙λ ∷ θ ∷ ο ∷ ν ∷ []) "Mark.1.29"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.1.29"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.1.29"
∷ word (ο ∷ ἰ ∷ κ ∷ ί ∷ α ∷ ν ∷ []) "Mark.1.29"
∷ word (Σ ∷ ί ∷ μ ∷ ω ∷ ν ∷ ο ∷ ς ∷ []) "Mark.1.29"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.29"
∷ word (Ἀ ∷ ν ∷ δ ∷ ρ ∷ έ ∷ ο ∷ υ ∷ []) "Mark.1.29"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.1.29"
∷ word (Ἰ ∷ α ∷ κ ∷ ώ ∷ β ∷ ο ∷ υ ∷ []) "Mark.1.29"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.29"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ ο ∷ υ ∷ []) "Mark.1.29"
∷ word (ἡ ∷ []) "Mark.1.30"
∷ word (δ ∷ ὲ ∷ []) "Mark.1.30"
∷ word (π ∷ ε ∷ ν ∷ θ ∷ ε ∷ ρ ∷ ὰ ∷ []) "Mark.1.30"
∷ word (Σ ∷ ί ∷ μ ∷ ω ∷ ν ∷ ο ∷ ς ∷ []) "Mark.1.30"
∷ word (κ ∷ α ∷ τ ∷ έ ∷ κ ∷ ε ∷ ι ∷ τ ∷ ο ∷ []) "Mark.1.30"
∷ word (π ∷ υ ∷ ρ ∷ έ ∷ σ ∷ σ ∷ ο ∷ υ ∷ σ ∷ α ∷ []) "Mark.1.30"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.30"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.1.30"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.1.30"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.1.30"
∷ word (π ∷ ε ∷ ρ ∷ ὶ ∷ []) "Mark.1.30"
∷ word (α ∷ ὐ ∷ τ ∷ ῆ ∷ ς ∷ []) "Mark.1.30"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.31"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ ε ∷ ∙λ ∷ θ ∷ ὼ ∷ ν ∷ []) "Mark.1.31"
∷ word (ἤ ∷ γ ∷ ε ∷ ι ∷ ρ ∷ ε ∷ ν ∷ []) "Mark.1.31"
∷ word (α ∷ ὐ ∷ τ ∷ ὴ ∷ ν ∷ []) "Mark.1.31"
∷ word (κ ∷ ρ ∷ α ∷ τ ∷ ή ∷ σ ∷ α ∷ ς ∷ []) "Mark.1.31"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.1.31"
∷ word (χ ∷ ε ∷ ι ∷ ρ ∷ ό ∷ ς ∷ []) "Mark.1.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.31"
∷ word (ἀ ∷ φ ∷ ῆ ∷ κ ∷ ε ∷ ν ∷ []) "Mark.1.31"
∷ word (α ∷ ὐ ∷ τ ∷ ὴ ∷ ν ∷ []) "Mark.1.31"
∷ word (ὁ ∷ []) "Mark.1.31"
∷ word (π ∷ υ ∷ ρ ∷ ε ∷ τ ∷ ό ∷ ς ∷ []) "Mark.1.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.31"
∷ word (δ ∷ ι ∷ η ∷ κ ∷ ό ∷ ν ∷ ε ∷ ι ∷ []) "Mark.1.31"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.1.31"
∷ word (Ὀ ∷ ψ ∷ ί ∷ α ∷ ς ∷ []) "Mark.1.32"
∷ word (δ ∷ ὲ ∷ []) "Mark.1.32"
∷ word (γ ∷ ε ∷ ν ∷ ο ∷ μ ∷ έ ∷ ν ∷ η ∷ ς ∷ []) "Mark.1.32"
∷ word (ὅ ∷ τ ∷ ε ∷ []) "Mark.1.32"
∷ word (ἔ ∷ δ ∷ υ ∷ []) "Mark.1.32"
∷ word (ὁ ∷ []) "Mark.1.32"
∷ word (ἥ ∷ ∙λ ∷ ι ∷ ο ∷ ς ∷ []) "Mark.1.32"
∷ word (ἔ ∷ φ ∷ ε ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.1.32"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.1.32"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.1.32"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ ς ∷ []) "Mark.1.32"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.1.32"
∷ word (κ ∷ α ∷ κ ∷ ῶ ∷ ς ∷ []) "Mark.1.32"
∷ word (ἔ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ ς ∷ []) "Mark.1.32"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.32"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.1.32"
∷ word (δ ∷ α ∷ ι ∷ μ ∷ ο ∷ ν ∷ ι ∷ ζ ∷ ο ∷ μ ∷ έ ∷ ν ∷ ο ∷ υ ∷ ς ∷ []) "Mark.1.32"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.33"
∷ word (ἦ ∷ ν ∷ []) "Mark.1.33"
∷ word (ὅ ∷ ∙λ ∷ η ∷ []) "Mark.1.33"
∷ word (ἡ ∷ []) "Mark.1.33"
∷ word (π ∷ ό ∷ ∙λ ∷ ι ∷ ς ∷ []) "Mark.1.33"
∷ word (ἐ ∷ π ∷ ι ∷ σ ∷ υ ∷ ν ∷ η ∷ γ ∷ μ ∷ έ ∷ ν ∷ η ∷ []) "Mark.1.33"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.1.33"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.1.33"
∷ word (θ ∷ ύ ∷ ρ ∷ α ∷ ν ∷ []) "Mark.1.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.34"
∷ word (ἐ ∷ θ ∷ ε ∷ ρ ∷ ά ∷ π ∷ ε ∷ υ ∷ σ ∷ ε ∷ ν ∷ []) "Mark.1.34"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.1.34"
∷ word (κ ∷ α ∷ κ ∷ ῶ ∷ ς ∷ []) "Mark.1.34"
∷ word (ἔ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ ς ∷ []) "Mark.1.34"
∷ word (π ∷ ο ∷ ι ∷ κ ∷ ί ∷ ∙λ ∷ α ∷ ι ∷ ς ∷ []) "Mark.1.34"
∷ word (ν ∷ ό ∷ σ ∷ ο ∷ ι ∷ ς ∷ []) "Mark.1.34"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.34"
∷ word (δ ∷ α ∷ ι ∷ μ ∷ ό ∷ ν ∷ ι ∷ α ∷ []) "Mark.1.34"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.1.34"
∷ word (ἐ ∷ ξ ∷ έ ∷ β ∷ α ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.1.34"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.34"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.1.34"
∷ word (ἤ ∷ φ ∷ ι ∷ ε ∷ ν ∷ []) "Mark.1.34"
∷ word (∙λ ∷ α ∷ ∙λ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.1.34"
∷ word (τ ∷ ὰ ∷ []) "Mark.1.34"
∷ word (δ ∷ α ∷ ι ∷ μ ∷ ό ∷ ν ∷ ι ∷ α ∷ []) "Mark.1.34"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.1.34"
∷ word (ᾔ ∷ δ ∷ ε ∷ ι ∷ σ ∷ α ∷ ν ∷ []) "Mark.1.34"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.1.34"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.1.35"
∷ word (π ∷ ρ ∷ ω ∷ ῒ ∷ []) "Mark.1.35"
∷ word (ἔ ∷ ν ∷ ν ∷ υ ∷ χ ∷ α ∷ []) "Mark.1.35"
∷ word (∙λ ∷ ί ∷ α ∷ ν ∷ []) "Mark.1.35"
∷ word (ἀ ∷ ν ∷ α ∷ σ ∷ τ ∷ ὰ ∷ ς ∷ []) "Mark.1.35"
∷ word (ἐ ∷ ξ ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.1.35"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.35"
∷ word (ἀ ∷ π ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.1.35"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.1.35"
∷ word (ἔ ∷ ρ ∷ η ∷ μ ∷ ο ∷ ν ∷ []) "Mark.1.35"
∷ word (τ ∷ ό ∷ π ∷ ο ∷ ν ∷ []) "Mark.1.35"
∷ word (κ ∷ ἀ ∷ κ ∷ ε ∷ ῖ ∷ []) "Mark.1.35"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ η ∷ ύ ∷ χ ∷ ε ∷ τ ∷ ο ∷ []) "Mark.1.35"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.36"
∷ word (κ ∷ α ∷ τ ∷ ε ∷ δ ∷ ί ∷ ω ∷ ξ ∷ ε ∷ ν ∷ []) "Mark.1.36"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.1.36"
∷ word (Σ ∷ ί ∷ μ ∷ ω ∷ ν ∷ []) "Mark.1.36"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.36"
∷ word (ο ∷ ἱ ∷ []) "Mark.1.36"
∷ word (μ ∷ ε ∷ τ ∷ []) "Mark.1.36"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.1.36"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.37"
∷ word (ε ∷ ὗ ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.1.37"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.1.37"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.37"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.1.37"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.1.37"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.1.37"
∷ word (Π ∷ ά ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.1.37"
∷ word (ζ ∷ η ∷ τ ∷ ο ∷ ῦ ∷ σ ∷ ί ∷ ν ∷ []) "Mark.1.37"
∷ word (σ ∷ ε ∷ []) "Mark.1.37"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.38"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.1.38"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.1.38"
∷ word (Ἄ ∷ γ ∷ ω ∷ μ ∷ ε ∷ ν ∷ []) "Mark.1.38"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ α ∷ χ ∷ ο ∷ ῦ ∷ []) "Mark.1.38"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.1.38"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.1.38"
∷ word (ἐ ∷ χ ∷ ο ∷ μ ∷ έ ∷ ν ∷ α ∷ ς ∷ []) "Mark.1.38"
∷ word (κ ∷ ω ∷ μ ∷ ο ∷ π ∷ ό ∷ ∙λ ∷ ε ∷ ι ∷ ς ∷ []) "Mark.1.38"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.1.38"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.38"
∷ word (ἐ ∷ κ ∷ ε ∷ ῖ ∷ []) "Mark.1.38"
∷ word (κ ∷ η ∷ ρ ∷ ύ ∷ ξ ∷ ω ∷ []) "Mark.1.38"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.1.38"
∷ word (τ ∷ ο ∷ ῦ ∷ τ ∷ ο ∷ []) "Mark.1.38"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.1.38"
∷ word (ἐ ∷ ξ ∷ ῆ ∷ ∙λ ∷ θ ∷ ο ∷ ν ∷ []) "Mark.1.38"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.39"
∷ word (ἦ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.1.39"
∷ word (κ ∷ η ∷ ρ ∷ ύ ∷ σ ∷ σ ∷ ω ∷ ν ∷ []) "Mark.1.39"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.1.39"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.1.39"
∷ word (σ ∷ υ ∷ ν ∷ α ∷ γ ∷ ω ∷ γ ∷ ὰ ∷ ς ∷ []) "Mark.1.39"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.1.39"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.1.39"
∷ word (ὅ ∷ ∙λ ∷ η ∷ ν ∷ []) "Mark.1.39"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.1.39"
∷ word (Γ ∷ α ∷ ∙λ ∷ ι ∷ ∙λ ∷ α ∷ ί ∷ α ∷ ν ∷ []) "Mark.1.39"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.39"
∷ word (τ ∷ ὰ ∷ []) "Mark.1.39"
∷ word (δ ∷ α ∷ ι ∷ μ ∷ ό ∷ ν ∷ ι ∷ α ∷ []) "Mark.1.39"
∷ word (ἐ ∷ κ ∷ β ∷ ά ∷ ∙λ ∷ ∙λ ∷ ω ∷ ν ∷ []) "Mark.1.39"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.1.40"
∷ word (ἔ ∷ ρ ∷ χ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.1.40"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.1.40"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.1.40"
∷ word (∙λ ∷ ε ∷ π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.1.40"
∷ word (π ∷ α ∷ ρ ∷ α ∷ κ ∷ α ∷ ∙λ ∷ ῶ ∷ ν ∷ []) "Mark.1.40"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.1.40"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.40"
∷ word (γ ∷ ο ∷ ν ∷ υ ∷ π ∷ ε ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.1.40"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ ν ∷ []) "Mark.1.40"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.1.40"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.1.40"
∷ word (Ἐ ∷ ὰ ∷ ν ∷ []) "Mark.1.40"
∷ word (θ ∷ έ ∷ ∙λ ∷ ῃ ∷ ς ∷ []) "Mark.1.40"
∷ word (δ ∷ ύ ∷ ν ∷ α ∷ σ ∷ α ∷ ί ∷ []) "Mark.1.40"
∷ word (μ ∷ ε ∷ []) "Mark.1.40"
∷ word (κ ∷ α ∷ θ ∷ α ∷ ρ ∷ ί ∷ σ ∷ α ∷ ι ∷ []) "Mark.1.40"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.41"
∷ word (ὀ ∷ ρ ∷ γ ∷ ι ∷ σ ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.1.41"
∷ word (ἐ ∷ κ ∷ τ ∷ ε ∷ ί ∷ ν ∷ α ∷ ς ∷ []) "Mark.1.41"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.1.41"
∷ word (χ ∷ ε ∷ ῖ ∷ ρ ∷ α ∷ []) "Mark.1.41"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.1.41"
∷ word (ἥ ∷ ψ ∷ α ∷ τ ∷ ο ∷ []) "Mark.1.41"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.41"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.1.41"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.1.41"
∷ word (Θ ∷ έ ∷ ∙λ ∷ ω ∷ []) "Mark.1.41"
∷ word (κ ∷ α ∷ θ ∷ α ∷ ρ ∷ ί ∷ σ ∷ θ ∷ η ∷ τ ∷ ι ∷ []) "Mark.1.41"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.42"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.1.42"
∷ word (ἀ ∷ π ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.1.42"
∷ word (ἀ ∷ π ∷ []) "Mark.1.42"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.1.42"
∷ word (ἡ ∷ []) "Mark.1.42"
∷ word (∙λ ∷ έ ∷ π ∷ ρ ∷ α ∷ []) "Mark.1.42"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.42"
∷ word (ἐ ∷ κ ∷ α ∷ θ ∷ α ∷ ρ ∷ ί ∷ σ ∷ θ ∷ η ∷ []) "Mark.1.42"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.43"
∷ word (ἐ ∷ μ ∷ β ∷ ρ ∷ ι ∷ μ ∷ η ∷ σ ∷ ά ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.1.43"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.1.43"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.1.43"
∷ word (ἐ ∷ ξ ∷ έ ∷ β ∷ α ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.1.43"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.1.43"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.44"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.1.44"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.1.44"
∷ word (Ὅ ∷ ρ ∷ α ∷ []) "Mark.1.44"
∷ word (μ ∷ η ∷ δ ∷ ε ∷ ν ∷ ὶ ∷ []) "Mark.1.44"
∷ word (μ ∷ η ∷ δ ∷ ὲ ∷ ν ∷ []) "Mark.1.44"
∷ word (ε ∷ ἴ ∷ π ∷ ῃ ∷ ς ∷ []) "Mark.1.44"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.1.44"
∷ word (ὕ ∷ π ∷ α ∷ γ ∷ ε ∷ []) "Mark.1.44"
∷ word (σ ∷ ε ∷ α ∷ υ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.1.44"
∷ word (δ ∷ ε ∷ ῖ ∷ ξ ∷ ο ∷ ν ∷ []) "Mark.1.44"
∷ word (τ ∷ ῷ ∷ []) "Mark.1.44"
∷ word (ἱ ∷ ε ∷ ρ ∷ ε ∷ ῖ ∷ []) "Mark.1.44"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.44"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ έ ∷ ν ∷ ε ∷ γ ∷ κ ∷ ε ∷ []) "Mark.1.44"
∷ word (π ∷ ε ∷ ρ ∷ ὶ ∷ []) "Mark.1.44"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.1.44"
∷ word (κ ∷ α ∷ θ ∷ α ∷ ρ ∷ ι ∷ σ ∷ μ ∷ ο ∷ ῦ ∷ []) "Mark.1.44"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.1.44"
∷ word (ἃ ∷ []) "Mark.1.44"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ έ ∷ τ ∷ α ∷ ξ ∷ ε ∷ ν ∷ []) "Mark.1.44"
∷ word (Μ ∷ ω ∷ ϋ ∷ σ ∷ ῆ ∷ ς ∷ []) "Mark.1.44"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.1.44"
∷ word (μ ∷ α ∷ ρ ∷ τ ∷ ύ ∷ ρ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.1.44"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.1.44"
∷ word (ὁ ∷ []) "Mark.1.45"
∷ word (δ ∷ ὲ ∷ []) "Mark.1.45"
∷ word (ἐ ∷ ξ ∷ ε ∷ ∙λ ∷ θ ∷ ὼ ∷ ν ∷ []) "Mark.1.45"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ τ ∷ ο ∷ []) "Mark.1.45"
∷ word (κ ∷ η ∷ ρ ∷ ύ ∷ σ ∷ σ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.1.45"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.1.45"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.45"
∷ word (δ ∷ ι ∷ α ∷ φ ∷ η ∷ μ ∷ ί ∷ ζ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.1.45"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.1.45"
∷ word (∙λ ∷ ό ∷ γ ∷ ο ∷ ν ∷ []) "Mark.1.45"
∷ word (ὥ ∷ σ ∷ τ ∷ ε ∷ []) "Mark.1.45"
∷ word (μ ∷ η ∷ κ ∷ έ ∷ τ ∷ ι ∷ []) "Mark.1.45"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.1.45"
∷ word (δ ∷ ύ ∷ ν ∷ α ∷ σ ∷ θ ∷ α ∷ ι ∷ []) "Mark.1.45"
∷ word (φ ∷ α ∷ ν ∷ ε ∷ ρ ∷ ῶ ∷ ς ∷ []) "Mark.1.45"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.1.45"
∷ word (π ∷ ό ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.1.45"
∷ word (ε ∷ ἰ ∷ σ ∷ ε ∷ ∙λ ∷ θ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.1.45"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.1.45"
∷ word (ἔ ∷ ξ ∷ ω ∷ []) "Mark.1.45"
∷ word (ἐ ∷ π ∷ []) "Mark.1.45"
∷ word (ἐ ∷ ρ ∷ ή ∷ μ ∷ ο ∷ ι ∷ ς ∷ []) "Mark.1.45"
∷ word (τ ∷ ό ∷ π ∷ ο ∷ ι ∷ ς ∷ []) "Mark.1.45"
∷ word (ἦ ∷ ν ∷ []) "Mark.1.45"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.1.45"
∷ word (ἤ ∷ ρ ∷ χ ∷ ο ∷ ν ∷ τ ∷ ο ∷ []) "Mark.1.45"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.1.45"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.1.45"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ο ∷ θ ∷ ε ∷ ν ∷ []) "Mark.1.45"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.2.1"
∷ word (ε ∷ ἰ ∷ σ ∷ ε ∷ ∙λ ∷ θ ∷ ὼ ∷ ν ∷ []) "Mark.2.1"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.2.1"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.2.1"
∷ word (Κ ∷ α ∷ φ ∷ α ∷ ρ ∷ ν ∷ α ∷ ο ∷ ὺ ∷ μ ∷ []) "Mark.2.1"
∷ word (δ ∷ ι ∷ []) "Mark.2.1"
∷ word (ἡ ∷ μ ∷ ε ∷ ρ ∷ ῶ ∷ ν ∷ []) "Mark.2.1"
∷ word (ἠ ∷ κ ∷ ο ∷ ύ ∷ σ ∷ θ ∷ η ∷ []) "Mark.2.1"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.2.1"
∷ word (ἐ ∷ ν ∷ []) "Mark.2.1"
∷ word (ο ∷ ἴ ∷ κ ∷ ῳ ∷ []) "Mark.2.1"
∷ word (ἐ ∷ σ ∷ τ ∷ ί ∷ ν ∷ []) "Mark.2.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.2"
∷ word (σ ∷ υ ∷ ν ∷ ή ∷ χ ∷ θ ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.2.2"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ο ∷ ὶ ∷ []) "Mark.2.2"
∷ word (ὥ ∷ σ ∷ τ ∷ ε ∷ []) "Mark.2.2"
∷ word (μ ∷ η ∷ κ ∷ έ ∷ τ ∷ ι ∷ []) "Mark.2.2"
∷ word (χ ∷ ω ∷ ρ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.2.2"
∷ word (μ ∷ η ∷ δ ∷ ὲ ∷ []) "Mark.2.2"
∷ word (τ ∷ ὰ ∷ []) "Mark.2.2"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.2.2"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.2.2"
∷ word (θ ∷ ύ ∷ ρ ∷ α ∷ ν ∷ []) "Mark.2.2"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.2"
∷ word (ἐ ∷ ∙λ ∷ ά ∷ ∙λ ∷ ε ∷ ι ∷ []) "Mark.2.2"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.2.2"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.2.2"
∷ word (∙λ ∷ ό ∷ γ ∷ ο ∷ ν ∷ []) "Mark.2.2"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.3"
∷ word (ἔ ∷ ρ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.2.3"
∷ word (φ ∷ έ ∷ ρ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.2.3"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.2.3"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.2.3"
∷ word (π ∷ α ∷ ρ ∷ α ∷ ∙λ ∷ υ ∷ τ ∷ ι ∷ κ ∷ ὸ ∷ ν ∷ []) "Mark.2.3"
∷ word (α ∷ ἰ ∷ ρ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ν ∷ []) "Mark.2.3"
∷ word (ὑ ∷ π ∷ ὸ ∷ []) "Mark.2.3"
∷ word (τ ∷ ε ∷ σ ∷ σ ∷ ά ∷ ρ ∷ ω ∷ ν ∷ []) "Mark.2.3"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.4"
∷ word (μ ∷ ὴ ∷ []) "Mark.2.4"
∷ word (δ ∷ υ ∷ ν ∷ ά ∷ μ ∷ ε ∷ ν ∷ ο ∷ ι ∷ []) "Mark.2.4"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ ε ∷ ν ∷ έ ∷ γ ∷ κ ∷ α ∷ ι ∷ []) "Mark.2.4"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.2.4"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.2.4"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.2.4"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.2.4"
∷ word (ἀ ∷ π ∷ ε ∷ σ ∷ τ ∷ έ ∷ γ ∷ α ∷ σ ∷ α ∷ ν ∷ []) "Mark.2.4"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.2.4"
∷ word (σ ∷ τ ∷ έ ∷ γ ∷ η ∷ ν ∷ []) "Mark.2.4"
∷ word (ὅ ∷ π ∷ ο ∷ υ ∷ []) "Mark.2.4"
∷ word (ἦ ∷ ν ∷ []) "Mark.2.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.4"
∷ word (ἐ ∷ ξ ∷ ο ∷ ρ ∷ ύ ∷ ξ ∷ α ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.2.4"
∷ word (χ ∷ α ∷ ∙λ ∷ ῶ ∷ σ ∷ ι ∷ []) "Mark.2.4"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.2.4"
∷ word (κ ∷ ρ ∷ ά ∷ β ∷ α ∷ τ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.2.4"
∷ word (ὅ ∷ π ∷ ο ∷ υ ∷ []) "Mark.2.4"
∷ word (ὁ ∷ []) "Mark.2.4"
∷ word (π ∷ α ∷ ρ ∷ α ∷ ∙λ ∷ υ ∷ τ ∷ ι ∷ κ ∷ ὸ ∷ ς ∷ []) "Mark.2.4"
∷ word (κ ∷ α ∷ τ ∷ έ ∷ κ ∷ ε ∷ ι ∷ τ ∷ ο ∷ []) "Mark.2.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.5"
∷ word (ἰ ∷ δ ∷ ὼ ∷ ν ∷ []) "Mark.2.5"
∷ word (ὁ ∷ []) "Mark.2.5"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.2.5"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.2.5"
∷ word (π ∷ ί ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.2.5"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.2.5"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.2.5"
∷ word (τ ∷ ῷ ∷ []) "Mark.2.5"
∷ word (π ∷ α ∷ ρ ∷ α ∷ ∙λ ∷ υ ∷ τ ∷ ι ∷ κ ∷ ῷ ∷ []) "Mark.2.5"
∷ word (Τ ∷ έ ∷ κ ∷ ν ∷ ο ∷ ν ∷ []) "Mark.2.5"
∷ word (ἀ ∷ φ ∷ ί ∷ ε ∷ ν ∷ τ ∷ α ∷ ί ∷ []) "Mark.2.5"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.2.5"
∷ word (α ∷ ἱ ∷ []) "Mark.2.5"
∷ word (ἁ ∷ μ ∷ α ∷ ρ ∷ τ ∷ ί ∷ α ∷ ι ∷ []) "Mark.2.5"
∷ word (ἦ ∷ σ ∷ α ∷ ν ∷ []) "Mark.2.6"
∷ word (δ ∷ έ ∷ []) "Mark.2.6"
∷ word (τ ∷ ι ∷ ν ∷ ε ∷ ς ∷ []) "Mark.2.6"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.2.6"
∷ word (γ ∷ ρ ∷ α ∷ μ ∷ μ ∷ α ∷ τ ∷ έ ∷ ω ∷ ν ∷ []) "Mark.2.6"
∷ word (ἐ ∷ κ ∷ ε ∷ ῖ ∷ []) "Mark.2.6"
∷ word (κ ∷ α ∷ θ ∷ ή ∷ μ ∷ ε ∷ ν ∷ ο ∷ ι ∷ []) "Mark.2.6"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.6"
∷ word (δ ∷ ι ∷ α ∷ ∙λ ∷ ο ∷ γ ∷ ι ∷ ζ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ι ∷ []) "Mark.2.6"
∷ word (ἐ ∷ ν ∷ []) "Mark.2.6"
∷ word (τ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.2.6"
∷ word (κ ∷ α ∷ ρ ∷ δ ∷ ί ∷ α ∷ ι ∷ ς ∷ []) "Mark.2.6"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.2.6"
∷ word (Τ ∷ ί ∷ []) "Mark.2.7"
∷ word (ο ∷ ὗ ∷ τ ∷ ο ∷ ς ∷ []) "Mark.2.7"
∷ word (ο ∷ ὕ ∷ τ ∷ ω ∷ ς ∷ []) "Mark.2.7"
∷ word (∙λ ∷ α ∷ ∙λ ∷ ε ∷ ῖ ∷ []) "Mark.2.7"
∷ word (β ∷ ∙λ ∷ α ∷ σ ∷ φ ∷ η ∷ μ ∷ ε ∷ ῖ ∷ []) "Mark.2.7"
∷ word (τ ∷ ί ∷ ς ∷ []) "Mark.2.7"
∷ word (δ ∷ ύ ∷ ν ∷ α ∷ τ ∷ α ∷ ι ∷ []) "Mark.2.7"
∷ word (ἀ ∷ φ ∷ ι ∷ έ ∷ ν ∷ α ∷ ι ∷ []) "Mark.2.7"
∷ word (ἁ ∷ μ ∷ α ∷ ρ ∷ τ ∷ ί ∷ α ∷ ς ∷ []) "Mark.2.7"
∷ word (ε ∷ ἰ ∷ []) "Mark.2.7"
∷ word (μ ∷ ὴ ∷ []) "Mark.2.7"
∷ word (ε ∷ ἷ ∷ ς ∷ []) "Mark.2.7"
∷ word (ὁ ∷ []) "Mark.2.7"
∷ word (θ ∷ ε ∷ ό ∷ ς ∷ []) "Mark.2.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.8"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.2.8"
∷ word (ἐ ∷ π ∷ ι ∷ γ ∷ ν ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.2.8"
∷ word (ὁ ∷ []) "Mark.2.8"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.2.8"
∷ word (τ ∷ ῷ ∷ []) "Mark.2.8"
∷ word (π ∷ ν ∷ ε ∷ ύ ∷ μ ∷ α ∷ τ ∷ ι ∷ []) "Mark.2.8"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.2.8"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.2.8"
∷ word (ο ∷ ὕ ∷ τ ∷ ω ∷ ς ∷ []) "Mark.2.8"
∷ word (δ ∷ ι ∷ α ∷ ∙λ ∷ ο ∷ γ ∷ ί ∷ ζ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.2.8"
∷ word (ἐ ∷ ν ∷ []) "Mark.2.8"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.2.8"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.2.8"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.2.8"
∷ word (Τ ∷ ί ∷ []) "Mark.2.8"
∷ word (τ ∷ α ∷ ῦ ∷ τ ∷ α ∷ []) "Mark.2.8"
∷ word (δ ∷ ι ∷ α ∷ ∙λ ∷ ο ∷ γ ∷ ί ∷ ζ ∷ ε ∷ σ ∷ θ ∷ ε ∷ []) "Mark.2.8"
∷ word (ἐ ∷ ν ∷ []) "Mark.2.8"
∷ word (τ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.2.8"
∷ word (κ ∷ α ∷ ρ ∷ δ ∷ ί ∷ α ∷ ι ∷ ς ∷ []) "Mark.2.8"
∷ word (ὑ ∷ μ ∷ ῶ ∷ ν ∷ []) "Mark.2.8"
∷ word (τ ∷ ί ∷ []) "Mark.2.9"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.2.9"
∷ word (ε ∷ ὐ ∷ κ ∷ ο ∷ π ∷ ώ ∷ τ ∷ ε ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.2.9"
∷ word (ε ∷ ἰ ∷ π ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.2.9"
∷ word (τ ∷ ῷ ∷ []) "Mark.2.9"
∷ word (π ∷ α ∷ ρ ∷ α ∷ ∙λ ∷ υ ∷ τ ∷ ι ∷ κ ∷ ῷ ∷ []) "Mark.2.9"
∷ word (Ἀ ∷ φ ∷ ί ∷ ε ∷ ν ∷ τ ∷ α ∷ ί ∷ []) "Mark.2.9"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.2.9"
∷ word (α ∷ ἱ ∷ []) "Mark.2.9"
∷ word (ἁ ∷ μ ∷ α ∷ ρ ∷ τ ∷ ί ∷ α ∷ ι ∷ []) "Mark.2.9"
∷ word (ἢ ∷ []) "Mark.2.9"
∷ word (ε ∷ ἰ ∷ π ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.2.9"
∷ word (Ἔ ∷ γ ∷ ε ∷ ι ∷ ρ ∷ ε ∷ []) "Mark.2.9"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.9"
∷ word (ἆ ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.2.9"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.2.9"
∷ word (κ ∷ ρ ∷ ά ∷ β ∷ α ∷ τ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.2.9"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.2.9"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.9"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ π ∷ ά ∷ τ ∷ ε ∷ ι ∷ []) "Mark.2.9"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.2.10"
∷ word (δ ∷ ὲ ∷ []) "Mark.2.10"
∷ word (ε ∷ ἰ ∷ δ ∷ ῆ ∷ τ ∷ ε ∷ []) "Mark.2.10"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.2.10"
∷ word (ἐ ∷ ξ ∷ ο ∷ υ ∷ σ ∷ ί ∷ α ∷ ν ∷ []) "Mark.2.10"
∷ word (ἔ ∷ χ ∷ ε ∷ ι ∷ []) "Mark.2.10"
∷ word (ὁ ∷ []) "Mark.2.10"
∷ word (υ ∷ ἱ ∷ ὸ ∷ ς ∷ []) "Mark.2.10"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.2.10"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ο ∷ υ ∷ []) "Mark.2.10"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.2.10"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.2.10"
∷ word (γ ∷ ῆ ∷ ς ∷ []) "Mark.2.10"
∷ word (ἀ ∷ φ ∷ ι ∷ έ ∷ ν ∷ α ∷ ι ∷ []) "Mark.2.10"
∷ word (ἁ ∷ μ ∷ α ∷ ρ ∷ τ ∷ ί ∷ α ∷ ς ∷ []) "Mark.2.10"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.2.10"
∷ word (τ ∷ ῷ ∷ []) "Mark.2.10"
∷ word (π ∷ α ∷ ρ ∷ α ∷ ∙λ ∷ υ ∷ τ ∷ ι ∷ κ ∷ ῷ ∷ []) "Mark.2.10"
∷ word (Σ ∷ ο ∷ ὶ ∷ []) "Mark.2.11"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ []) "Mark.2.11"
∷ word (ἔ ∷ γ ∷ ε ∷ ι ∷ ρ ∷ ε ∷ []) "Mark.2.11"
∷ word (ἆ ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.2.11"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.2.11"
∷ word (κ ∷ ρ ∷ ά ∷ β ∷ α ∷ τ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.2.11"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.2.11"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.11"
∷ word (ὕ ∷ π ∷ α ∷ γ ∷ ε ∷ []) "Mark.2.11"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.2.11"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.2.11"
∷ word (ο ∷ ἶ ∷ κ ∷ ό ∷ ν ∷ []) "Mark.2.11"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.2.11"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.12"
∷ word (ἠ ∷ γ ∷ έ ∷ ρ ∷ θ ∷ η ∷ []) "Mark.2.12"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.12"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.2.12"
∷ word (ἄ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.2.12"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.2.12"
∷ word (κ ∷ ρ ∷ ά ∷ β ∷ α ∷ τ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.2.12"
∷ word (ἐ ∷ ξ ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.2.12"
∷ word (ἔ ∷ μ ∷ π ∷ ρ ∷ ο ∷ σ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.2.12"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.2.12"
∷ word (ὥ ∷ σ ∷ τ ∷ ε ∷ []) "Mark.2.12"
∷ word (ἐ ∷ ξ ∷ ί ∷ σ ∷ τ ∷ α ∷ σ ∷ θ ∷ α ∷ ι ∷ []) "Mark.2.12"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ ς ∷ []) "Mark.2.12"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.12"
∷ word (δ ∷ ο ∷ ξ ∷ ά ∷ ζ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.2.12"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.2.12"
∷ word (θ ∷ ε ∷ ὸ ∷ ν ∷ []) "Mark.2.12"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ ν ∷ τ ∷ α ∷ ς ∷ []) "Mark.2.12"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.2.12"
∷ word (Ο ∷ ὕ ∷ τ ∷ ω ∷ ς ∷ []) "Mark.2.12"
∷ word (ο ∷ ὐ ∷ δ ∷ έ ∷ π ∷ ο ∷ τ ∷ ε ∷ []) "Mark.2.12"
∷ word (ε ∷ ἴ ∷ δ ∷ ο ∷ μ ∷ ε ∷ ν ∷ []) "Mark.2.12"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.2.13"
∷ word (ἐ ∷ ξ ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.2.13"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.2.13"
∷ word (π ∷ α ∷ ρ ∷ ὰ ∷ []) "Mark.2.13"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.2.13"
∷ word (θ ∷ ά ∷ ∙λ ∷ α ∷ σ ∷ σ ∷ α ∷ ν ∷ []) "Mark.2.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.13"
∷ word (π ∷ ᾶ ∷ ς ∷ []) "Mark.2.13"
∷ word (ὁ ∷ []) "Mark.2.13"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ς ∷ []) "Mark.2.13"
∷ word (ἤ ∷ ρ ∷ χ ∷ ε ∷ τ ∷ ο ∷ []) "Mark.2.13"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.2.13"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.2.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.13"
∷ word (ἐ ∷ δ ∷ ί ∷ δ ∷ α ∷ σ ∷ κ ∷ ε ∷ ν ∷ []) "Mark.2.13"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.2.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.14"
∷ word (π ∷ α ∷ ρ ∷ ά ∷ γ ∷ ω ∷ ν ∷ []) "Mark.2.14"
∷ word (ε ∷ ἶ ∷ δ ∷ ε ∷ ν ∷ []) "Mark.2.14"
∷ word (Λ ∷ ε ∷ υ ∷ ὶ ∷ ν ∷ []) "Mark.2.14"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.2.14"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.2.14"
∷ word (Ἁ ∷ ∙λ ∷ φ ∷ α ∷ ί ∷ ο ∷ υ ∷ []) "Mark.2.14"
∷ word (κ ∷ α ∷ θ ∷ ή ∷ μ ∷ ε ∷ ν ∷ ο ∷ ν ∷ []) "Mark.2.14"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.2.14"
∷ word (τ ∷ ὸ ∷ []) "Mark.2.14"
∷ word (τ ∷ ε ∷ ∙λ ∷ ώ ∷ ν ∷ ι ∷ ο ∷ ν ∷ []) "Mark.2.14"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.14"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.2.14"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.2.14"
∷ word (Ἀ ∷ κ ∷ ο ∷ ∙λ ∷ ο ∷ ύ ∷ θ ∷ ε ∷ ι ∷ []) "Mark.2.14"
∷ word (μ ∷ ο ∷ ι ∷ []) "Mark.2.14"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.14"
∷ word (ἀ ∷ ν ∷ α ∷ σ ∷ τ ∷ ὰ ∷ ς ∷ []) "Mark.2.14"
∷ word (ἠ ∷ κ ∷ ο ∷ ∙λ ∷ ο ∷ ύ ∷ θ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.2.14"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.2.14"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.2.15"
∷ word (γ ∷ ί ∷ ν ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.2.15"
∷ word (κ ∷ α ∷ τ ∷ α ∷ κ ∷ ε ∷ ῖ ∷ σ ∷ θ ∷ α ∷ ι ∷ []) "Mark.2.15"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.2.15"
∷ word (ἐ ∷ ν ∷ []) "Mark.2.15"
∷ word (τ ∷ ῇ ∷ []) "Mark.2.15"
∷ word (ο ∷ ἰ ∷ κ ∷ ί ∷ ᾳ ∷ []) "Mark.2.15"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.2.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.15"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ο ∷ ὶ ∷ []) "Mark.2.15"
∷ word (τ ∷ ε ∷ ∙λ ∷ ῶ ∷ ν ∷ α ∷ ι ∷ []) "Mark.2.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.15"
∷ word (ἁ ∷ μ ∷ α ∷ ρ ∷ τ ∷ ω ∷ ∙λ ∷ ο ∷ ὶ ∷ []) "Mark.2.15"
∷ word (σ ∷ υ ∷ ν ∷ α ∷ ν ∷ έ ∷ κ ∷ ε ∷ ι ∷ ν ∷ τ ∷ ο ∷ []) "Mark.2.15"
∷ word (τ ∷ ῷ ∷ []) "Mark.2.15"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ []) "Mark.2.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.15"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.2.15"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.2.15"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.2.15"
∷ word (ἦ ∷ σ ∷ α ∷ ν ∷ []) "Mark.2.15"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.2.15"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ο ∷ ὶ ∷ []) "Mark.2.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.15"
∷ word (ἠ ∷ κ ∷ ο ∷ ∙λ ∷ ο ∷ ύ ∷ θ ∷ ο ∷ υ ∷ ν ∷ []) "Mark.2.15"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.2.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.16"
∷ word (ο ∷ ἱ ∷ []) "Mark.2.16"
∷ word (γ ∷ ρ ∷ α ∷ μ ∷ μ ∷ α ∷ τ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.2.16"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.2.16"
∷ word (Φ ∷ α ∷ ρ ∷ ι ∷ σ ∷ α ∷ ί ∷ ω ∷ ν ∷ []) "Mark.2.16"
∷ word (ἰ ∷ δ ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.2.16"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.2.16"
∷ word (ἐ ∷ σ ∷ θ ∷ ί ∷ ε ∷ ι ∷ []) "Mark.2.16"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.2.16"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.2.16"
∷ word (ἁ ∷ μ ∷ α ∷ ρ ∷ τ ∷ ω ∷ ∙λ ∷ ῶ ∷ ν ∷ []) "Mark.2.16"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.16"
∷ word (τ ∷ ε ∷ ∙λ ∷ ω ∷ ν ∷ ῶ ∷ ν ∷ []) "Mark.2.16"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ο ∷ ν ∷ []) "Mark.2.16"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.2.16"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.2.16"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.2.16"
∷ word (Ὅ ∷ τ ∷ ι ∷ []) "Mark.2.16"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.2.16"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.2.16"
∷ word (τ ∷ ε ∷ ∙λ ∷ ω ∷ ν ∷ ῶ ∷ ν ∷ []) "Mark.2.16"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.16"
∷ word (ἁ ∷ μ ∷ α ∷ ρ ∷ τ ∷ ω ∷ ∙λ ∷ ῶ ∷ ν ∷ []) "Mark.2.16"
∷ word (ἐ ∷ σ ∷ θ ∷ ί ∷ ε ∷ ι ∷ []) "Mark.2.16"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.17"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ σ ∷ α ∷ ς ∷ []) "Mark.2.17"
∷ word (ὁ ∷ []) "Mark.2.17"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.2.17"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.2.17"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.2.17"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.2.17"
∷ word (Ο ∷ ὐ ∷ []) "Mark.2.17"
∷ word (χ ∷ ρ ∷ ε ∷ ί ∷ α ∷ ν ∷ []) "Mark.2.17"
∷ word (ἔ ∷ χ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.2.17"
∷ word (ο ∷ ἱ ∷ []) "Mark.2.17"
∷ word (ἰ ∷ σ ∷ χ ∷ ύ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.2.17"
∷ word (ἰ ∷ α ∷ τ ∷ ρ ∷ ο ∷ ῦ ∷ []) "Mark.2.17"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ []) "Mark.2.17"
∷ word (ο ∷ ἱ ∷ []) "Mark.2.17"
∷ word (κ ∷ α ∷ κ ∷ ῶ ∷ ς ∷ []) "Mark.2.17"
∷ word (ἔ ∷ χ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.2.17"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.2.17"
∷ word (ἦ ∷ ∙λ ∷ θ ∷ ο ∷ ν ∷ []) "Mark.2.17"
∷ word (κ ∷ α ∷ ∙λ ∷ έ ∷ σ ∷ α ∷ ι ∷ []) "Mark.2.17"
∷ word (δ ∷ ι ∷ κ ∷ α ∷ ί ∷ ο ∷ υ ∷ ς ∷ []) "Mark.2.17"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.2.17"
∷ word (ἁ ∷ μ ∷ α ∷ ρ ∷ τ ∷ ω ∷ ∙λ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.2.17"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.2.18"
∷ word (ἦ ∷ σ ∷ α ∷ ν ∷ []) "Mark.2.18"
∷ word (ο ∷ ἱ ∷ []) "Mark.2.18"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ὶ ∷ []) "Mark.2.18"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ ο ∷ υ ∷ []) "Mark.2.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.18"
∷ word (ο ∷ ἱ ∷ []) "Mark.2.18"
∷ word (Φ ∷ α ∷ ρ ∷ ι ∷ σ ∷ α ∷ ῖ ∷ ο ∷ ι ∷ []) "Mark.2.18"
∷ word (ν ∷ η ∷ σ ∷ τ ∷ ε ∷ ύ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.2.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.18"
∷ word (ἔ ∷ ρ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.2.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.18"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.2.18"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.2.18"
∷ word (Δ ∷ ι ∷ ὰ ∷ []) "Mark.2.18"
∷ word (τ ∷ ί ∷ []) "Mark.2.18"
∷ word (ο ∷ ἱ ∷ []) "Mark.2.18"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ὶ ∷ []) "Mark.2.18"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ ο ∷ υ ∷ []) "Mark.2.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.18"
∷ word (ο ∷ ἱ ∷ []) "Mark.2.18"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ὶ ∷ []) "Mark.2.18"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.2.18"
∷ word (Φ ∷ α ∷ ρ ∷ ι ∷ σ ∷ α ∷ ί ∷ ω ∷ ν ∷ []) "Mark.2.18"
∷ word (ν ∷ η ∷ σ ∷ τ ∷ ε ∷ ύ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.2.18"
∷ word (ο ∷ ἱ ∷ []) "Mark.2.18"
∷ word (δ ∷ ὲ ∷ []) "Mark.2.18"
∷ word (σ ∷ ο ∷ ὶ ∷ []) "Mark.2.18"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ὶ ∷ []) "Mark.2.18"
∷ word (ο ∷ ὐ ∷ []) "Mark.2.18"
∷ word (ν ∷ η ∷ σ ∷ τ ∷ ε ∷ ύ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.2.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.19"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.2.19"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.2.19"
∷ word (ὁ ∷ []) "Mark.2.19"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.2.19"
∷ word (Μ ∷ ὴ ∷ []) "Mark.2.19"
∷ word (δ ∷ ύ ∷ ν ∷ α ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.2.19"
∷ word (ο ∷ ἱ ∷ []) "Mark.2.19"
∷ word (υ ∷ ἱ ∷ ο ∷ ὶ ∷ []) "Mark.2.19"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.2.19"
∷ word (ν ∷ υ ∷ μ ∷ φ ∷ ῶ ∷ ν ∷ ο ∷ ς ∷ []) "Mark.2.19"
∷ word (ἐ ∷ ν ∷ []) "Mark.2.19"
∷ word (ᾧ ∷ []) "Mark.2.19"
∷ word (ὁ ∷ []) "Mark.2.19"
∷ word (ν ∷ υ ∷ μ ∷ φ ∷ ί ∷ ο ∷ ς ∷ []) "Mark.2.19"
∷ word (μ ∷ ε ∷ τ ∷ []) "Mark.2.19"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.2.19"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.2.19"
∷ word (ν ∷ η ∷ σ ∷ τ ∷ ε ∷ ύ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.2.19"
∷ word (ὅ ∷ σ ∷ ο ∷ ν ∷ []) "Mark.2.19"
∷ word (χ ∷ ρ ∷ ό ∷ ν ∷ ο ∷ ν ∷ []) "Mark.2.19"
∷ word (ἔ ∷ χ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.2.19"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.2.19"
∷ word (ν ∷ υ ∷ μ ∷ φ ∷ ί ∷ ο ∷ ν ∷ []) "Mark.2.19"
∷ word (μ ∷ ε ∷ τ ∷ []) "Mark.2.19"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.2.19"
∷ word (ο ∷ ὐ ∷ []) "Mark.2.19"
∷ word (δ ∷ ύ ∷ ν ∷ α ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.2.19"
∷ word (ν ∷ η ∷ σ ∷ τ ∷ ε ∷ ύ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.2.19"
∷ word (ἐ ∷ ∙λ ∷ ε ∷ ύ ∷ σ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.2.20"
∷ word (δ ∷ ὲ ∷ []) "Mark.2.20"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ α ∷ ι ∷ []) "Mark.2.20"
∷ word (ὅ ∷ τ ∷ α ∷ ν ∷ []) "Mark.2.20"
∷ word (ἀ ∷ π ∷ α ∷ ρ ∷ θ ∷ ῇ ∷ []) "Mark.2.20"
∷ word (ἀ ∷ π ∷ []) "Mark.2.20"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.2.20"
∷ word (ὁ ∷ []) "Mark.2.20"
∷ word (ν ∷ υ ∷ μ ∷ φ ∷ ί ∷ ο ∷ ς ∷ []) "Mark.2.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.20"
∷ word (τ ∷ ό ∷ τ ∷ ε ∷ []) "Mark.2.20"
∷ word (ν ∷ η ∷ σ ∷ τ ∷ ε ∷ ύ ∷ σ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.2.20"
∷ word (ἐ ∷ ν ∷ []) "Mark.2.20"
∷ word (ἐ ∷ κ ∷ ε ∷ ί ∷ ν ∷ ῃ ∷ []) "Mark.2.20"
∷ word (τ ∷ ῇ ∷ []) "Mark.2.20"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ ᾳ ∷ []) "Mark.2.20"
∷ word (Ο ∷ ὐ ∷ δ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.2.21"
∷ word (ἐ ∷ π ∷ ί ∷ β ∷ ∙λ ∷ η ∷ μ ∷ α ∷ []) "Mark.2.21"
∷ word (ῥ ∷ ά ∷ κ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.2.21"
∷ word (ἀ ∷ γ ∷ ν ∷ ά ∷ φ ∷ ο ∷ υ ∷ []) "Mark.2.21"
∷ word (ἐ ∷ π ∷ ι ∷ ρ ∷ ά ∷ π ∷ τ ∷ ε ∷ ι ∷ []) "Mark.2.21"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.2.21"
∷ word (ἱ ∷ μ ∷ ά ∷ τ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.2.21"
∷ word (π ∷ α ∷ ∙λ ∷ α ∷ ι ∷ ό ∷ ν ∷ []) "Mark.2.21"
∷ word (ε ∷ ἰ ∷ []) "Mark.2.21"
∷ word (δ ∷ ὲ ∷ []) "Mark.2.21"
∷ word (μ ∷ ή ∷ []) "Mark.2.21"
∷ word (α ∷ ἴ ∷ ρ ∷ ε ∷ ι ∷ []) "Mark.2.21"
∷ word (τ ∷ ὸ ∷ []) "Mark.2.21"
∷ word (π ∷ ∙λ ∷ ή ∷ ρ ∷ ω ∷ μ ∷ α ∷ []) "Mark.2.21"
∷ word (ἀ ∷ π ∷ []) "Mark.2.21"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.2.21"
∷ word (τ ∷ ὸ ∷ []) "Mark.2.21"
∷ word (κ ∷ α ∷ ι ∷ ν ∷ ὸ ∷ ν ∷ []) "Mark.2.21"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.2.21"
∷ word (π ∷ α ∷ ∙λ ∷ α ∷ ι ∷ ο ∷ ῦ ∷ []) "Mark.2.21"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.21"
∷ word (χ ∷ ε ∷ ῖ ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.2.21"
∷ word (σ ∷ χ ∷ ί ∷ σ ∷ μ ∷ α ∷ []) "Mark.2.21"
∷ word (γ ∷ ί ∷ ν ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.2.21"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.22"
∷ word (ο ∷ ὐ ∷ δ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.2.22"
∷ word (β ∷ ά ∷ ∙λ ∷ ∙λ ∷ ε ∷ ι ∷ []) "Mark.2.22"
∷ word (ο ∷ ἶ ∷ ν ∷ ο ∷ ν ∷ []) "Mark.2.22"
∷ word (ν ∷ έ ∷ ο ∷ ν ∷ []) "Mark.2.22"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.2.22"
∷ word (ἀ ∷ σ ∷ κ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.2.22"
∷ word (π ∷ α ∷ ∙λ ∷ α ∷ ι ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.2.22"
∷ word (ε ∷ ἰ ∷ []) "Mark.2.22"
∷ word (δ ∷ ὲ ∷ []) "Mark.2.22"
∷ word (μ ∷ ή ∷ []) "Mark.2.22"
∷ word (ῥ ∷ ή ∷ ξ ∷ ε ∷ ι ∷ []) "Mark.2.22"
∷ word (ὁ ∷ []) "Mark.2.22"
∷ word (ο ∷ ἶ ∷ ν ∷ ο ∷ ς ∷ []) "Mark.2.22"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.2.22"
∷ word (ἀ ∷ σ ∷ κ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.2.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.22"
∷ word (ὁ ∷ []) "Mark.2.22"
∷ word (ο ∷ ἶ ∷ ν ∷ ο ∷ ς ∷ []) "Mark.2.22"
∷ word (ἀ ∷ π ∷ ό ∷ ∙λ ∷ ∙λ ∷ υ ∷ τ ∷ α ∷ ι ∷ []) "Mark.2.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.22"
∷ word (ο ∷ ἱ ∷ []) "Mark.2.22"
∷ word (ἀ ∷ σ ∷ κ ∷ ο ∷ ί ∷ []) "Mark.2.22"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.2.22"
∷ word (ο ∷ ἶ ∷ ν ∷ ο ∷ ν ∷ []) "Mark.2.22"
∷ word (ν ∷ έ ∷ ο ∷ ν ∷ []) "Mark.2.22"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.2.22"
∷ word (ἀ ∷ σ ∷ κ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.2.22"
∷ word (κ ∷ α ∷ ι ∷ ν ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.2.22"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.2.23"
∷ word (ἐ ∷ γ ∷ έ ∷ ν ∷ ε ∷ τ ∷ ο ∷ []) "Mark.2.23"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.2.23"
∷ word (ἐ ∷ ν ∷ []) "Mark.2.23"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.2.23"
∷ word (σ ∷ ά ∷ β ∷ β ∷ α ∷ σ ∷ ι ∷ ν ∷ []) "Mark.2.23"
∷ word (π ∷ α ∷ ρ ∷ α ∷ π ∷ ο ∷ ρ ∷ ε ∷ ύ ∷ ε ∷ σ ∷ θ ∷ α ∷ ι ∷ []) "Mark.2.23"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.2.23"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.2.23"
∷ word (σ ∷ π ∷ ο ∷ ρ ∷ ί ∷ μ ∷ ω ∷ ν ∷ []) "Mark.2.23"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.23"
∷ word (ο ∷ ἱ ∷ []) "Mark.2.23"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ὶ ∷ []) "Mark.2.23"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.2.23"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ ν ∷ τ ∷ ο ∷ []) "Mark.2.23"
∷ word (ὁ ∷ δ ∷ ὸ ∷ ν ∷ []) "Mark.2.23"
∷ word (π ∷ ο ∷ ι ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.2.23"
∷ word (τ ∷ ί ∷ ∙λ ∷ ∙λ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.2.23"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.2.23"
∷ word (σ ∷ τ ∷ ά ∷ χ ∷ υ ∷ α ∷ ς ∷ []) "Mark.2.23"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.24"
∷ word (ο ∷ ἱ ∷ []) "Mark.2.24"
∷ word (Φ ∷ α ∷ ρ ∷ ι ∷ σ ∷ α ∷ ῖ ∷ ο ∷ ι ∷ []) "Mark.2.24"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ο ∷ ν ∷ []) "Mark.2.24"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.2.24"
∷ word (Ἴ ∷ δ ∷ ε ∷ []) "Mark.2.24"
∷ word (τ ∷ ί ∷ []) "Mark.2.24"
∷ word (π ∷ ο ∷ ι ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.2.24"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.2.24"
∷ word (σ ∷ ά ∷ β ∷ β ∷ α ∷ σ ∷ ι ∷ ν ∷ []) "Mark.2.24"
∷ word (ὃ ∷ []) "Mark.2.24"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.2.24"
∷ word (ἔ ∷ ξ ∷ ε ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.2.24"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.25"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.2.25"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.2.25"
∷ word (Ο ∷ ὐ ∷ δ ∷ έ ∷ π ∷ ο ∷ τ ∷ ε ∷ []) "Mark.2.25"
∷ word (ἀ ∷ ν ∷ έ ∷ γ ∷ ν ∷ ω ∷ τ ∷ ε ∷ []) "Mark.2.25"
∷ word (τ ∷ ί ∷ []) "Mark.2.25"
∷ word (ἐ ∷ π ∷ ο ∷ ί ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.2.25"
∷ word (Δ ∷ α ∷ υ ∷ ὶ ∷ δ ∷ []) "Mark.2.25"
∷ word (ὅ ∷ τ ∷ ε ∷ []) "Mark.2.25"
∷ word (χ ∷ ρ ∷ ε ∷ ί ∷ α ∷ ν ∷ []) "Mark.2.25"
∷ word (ἔ ∷ σ ∷ χ ∷ ε ∷ ν ∷ []) "Mark.2.25"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.25"
∷ word (ἐ ∷ π ∷ ε ∷ ί ∷ ν ∷ α ∷ σ ∷ ε ∷ ν ∷ []) "Mark.2.25"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ς ∷ []) "Mark.2.25"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.25"
∷ word (ο ∷ ἱ ∷ []) "Mark.2.25"
∷ word (μ ∷ ε ∷ τ ∷ []) "Mark.2.25"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.2.25"
∷ word (π ∷ ῶ ∷ ς ∷ []) "Mark.2.26"
∷ word (ε ∷ ἰ ∷ σ ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.2.26"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.2.26"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.2.26"
∷ word (ο ∷ ἶ ∷ κ ∷ ο ∷ ν ∷ []) "Mark.2.26"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.2.26"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.2.26"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.2.26"
∷ word (Ἀ ∷ β ∷ ι ∷ α ∷ θ ∷ ὰ ∷ ρ ∷ []) "Mark.2.26"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ ε ∷ ρ ∷ έ ∷ ω ∷ ς ∷ []) "Mark.2.26"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.26"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.2.26"
∷ word (ἄ ∷ ρ ∷ τ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.2.26"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.2.26"
∷ word (π ∷ ρ ∷ ο ∷ θ ∷ έ ∷ σ ∷ ε ∷ ω ∷ ς ∷ []) "Mark.2.26"
∷ word (ἔ ∷ φ ∷ α ∷ γ ∷ ε ∷ ν ∷ []) "Mark.2.26"
∷ word (ο ∷ ὓ ∷ ς ∷ []) "Mark.2.26"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.2.26"
∷ word (ἔ ∷ ξ ∷ ε ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.2.26"
∷ word (φ ∷ α ∷ γ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.2.26"
∷ word (ε ∷ ἰ ∷ []) "Mark.2.26"
∷ word (μ ∷ ὴ ∷ []) "Mark.2.26"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.2.26"
∷ word (ἱ ∷ ε ∷ ρ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.2.26"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.26"
∷ word (ἔ ∷ δ ∷ ω ∷ κ ∷ ε ∷ ν ∷ []) "Mark.2.26"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.26"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.2.26"
∷ word (σ ∷ ὺ ∷ ν ∷ []) "Mark.2.26"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.2.26"
∷ word (ο ∷ ὖ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.2.26"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.27"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.2.27"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.2.27"
∷ word (Τ ∷ ὸ ∷ []) "Mark.2.27"
∷ word (σ ∷ ά ∷ β ∷ β ∷ α ∷ τ ∷ ο ∷ ν ∷ []) "Mark.2.27"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.2.27"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.2.27"
∷ word (ἄ ∷ ν ∷ θ ∷ ρ ∷ ω ∷ π ∷ ο ∷ ν ∷ []) "Mark.2.27"
∷ word (ἐ ∷ γ ∷ έ ∷ ν ∷ ε ∷ τ ∷ ο ∷ []) "Mark.2.27"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.27"
∷ word (ο ∷ ὐ ∷ χ ∷ []) "Mark.2.27"
∷ word (ὁ ∷ []) "Mark.2.27"
∷ word (ἄ ∷ ν ∷ θ ∷ ρ ∷ ω ∷ π ∷ ο ∷ ς ∷ []) "Mark.2.27"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.2.27"
∷ word (τ ∷ ὸ ∷ []) "Mark.2.27"
∷ word (σ ∷ ά ∷ β ∷ β ∷ α ∷ τ ∷ ο ∷ ν ∷ []) "Mark.2.27"
∷ word (ὥ ∷ σ ∷ τ ∷ ε ∷ []) "Mark.2.28"
∷ word (κ ∷ ύ ∷ ρ ∷ ι ∷ ό ∷ ς ∷ []) "Mark.2.28"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.2.28"
∷ word (ὁ ∷ []) "Mark.2.28"
∷ word (υ ∷ ἱ ∷ ὸ ∷ ς ∷ []) "Mark.2.28"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.2.28"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ο ∷ υ ∷ []) "Mark.2.28"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.2.28"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.2.28"
∷ word (σ ∷ α ∷ β ∷ β ∷ ά ∷ τ ∷ ο ∷ υ ∷ []) "Mark.2.28"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.3.1"
∷ word (ε ∷ ἰ ∷ σ ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.3.1"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.3.1"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.3.1"
∷ word (σ ∷ υ ∷ ν ∷ α ∷ γ ∷ ω ∷ γ ∷ ή ∷ ν ∷ []) "Mark.3.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.1"
∷ word (ἦ ∷ ν ∷ []) "Mark.3.1"
∷ word (ἐ ∷ κ ∷ ε ∷ ῖ ∷ []) "Mark.3.1"
∷ word (ἄ ∷ ν ∷ θ ∷ ρ ∷ ω ∷ π ∷ ο ∷ ς ∷ []) "Mark.3.1"
∷ word (ἐ ∷ ξ ∷ η ∷ ρ ∷ α ∷ μ ∷ μ ∷ έ ∷ ν ∷ η ∷ ν ∷ []) "Mark.3.1"
∷ word (ἔ ∷ χ ∷ ω ∷ ν ∷ []) "Mark.3.1"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.3.1"
∷ word (χ ∷ ε ∷ ῖ ∷ ρ ∷ α ∷ []) "Mark.3.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.2"
∷ word (π ∷ α ∷ ρ ∷ ε ∷ τ ∷ ή ∷ ρ ∷ ο ∷ υ ∷ ν ∷ []) "Mark.3.2"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.3.2"
∷ word (ε ∷ ἰ ∷ []) "Mark.3.2"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.3.2"
∷ word (σ ∷ ά ∷ β ∷ β ∷ α ∷ σ ∷ ι ∷ ν ∷ []) "Mark.3.2"
∷ word (θ ∷ ε ∷ ρ ∷ α ∷ π ∷ ε ∷ ύ ∷ σ ∷ ε ∷ ι ∷ []) "Mark.3.2"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.3.2"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.3.2"
∷ word (κ ∷ α ∷ τ ∷ η ∷ γ ∷ ο ∷ ρ ∷ ή ∷ σ ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.3.2"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.3.2"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.3"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.3.3"
∷ word (τ ∷ ῷ ∷ []) "Mark.3.3"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ῳ ∷ []) "Mark.3.3"
∷ word (τ ∷ ῷ ∷ []) "Mark.3.3"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.3.3"
∷ word (χ ∷ ε ∷ ῖ ∷ ρ ∷ α ∷ []) "Mark.3.3"
∷ word (ἔ ∷ χ ∷ ο ∷ ν ∷ τ ∷ ι ∷ []) "Mark.3.3"
∷ word (ξ ∷ η ∷ ρ ∷ ά ∷ ν ∷ []) "Mark.3.3"
∷ word (Ἔ ∷ γ ∷ ε ∷ ι ∷ ρ ∷ ε ∷ []) "Mark.3.3"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.3.3"
∷ word (τ ∷ ὸ ∷ []) "Mark.3.3"
∷ word (μ ∷ έ ∷ σ ∷ ο ∷ ν ∷ []) "Mark.3.3"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.4"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.3.4"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.3.4"
∷ word (Ἔ ∷ ξ ∷ ε ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.3.4"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.3.4"
∷ word (σ ∷ ά ∷ β ∷ β ∷ α ∷ σ ∷ ι ∷ ν ∷ []) "Mark.3.4"
∷ word (ἀ ∷ γ ∷ α ∷ θ ∷ ο ∷ π ∷ ο ∷ ι ∷ ῆ ∷ σ ∷ α ∷ ι ∷ []) "Mark.3.4"
∷ word (ἢ ∷ []) "Mark.3.4"
∷ word (κ ∷ α ∷ κ ∷ ο ∷ π ∷ ο ∷ ι ∷ ῆ ∷ σ ∷ α ∷ ι ∷ []) "Mark.3.4"
∷ word (ψ ∷ υ ∷ χ ∷ ὴ ∷ ν ∷ []) "Mark.3.4"
∷ word (σ ∷ ῶ ∷ σ ∷ α ∷ ι ∷ []) "Mark.3.4"
∷ word (ἢ ∷ []) "Mark.3.4"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ τ ∷ ε ∷ ῖ ∷ ν ∷ α ∷ ι ∷ []) "Mark.3.4"
∷ word (ο ∷ ἱ ∷ []) "Mark.3.4"
∷ word (δ ∷ ὲ ∷ []) "Mark.3.4"
∷ word (ἐ ∷ σ ∷ ι ∷ ώ ∷ π ∷ ω ∷ ν ∷ []) "Mark.3.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.5"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ β ∷ ∙λ ∷ ε ∷ ψ ∷ ά ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.3.5"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.3.5"
∷ word (μ ∷ ε ∷ τ ∷ []) "Mark.3.5"
∷ word (ὀ ∷ ρ ∷ γ ∷ ῆ ∷ ς ∷ []) "Mark.3.5"
∷ word (σ ∷ υ ∷ ∙λ ∷ ∙λ ∷ υ ∷ π ∷ ο ∷ ύ ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.3.5"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.3.5"
∷ word (τ ∷ ῇ ∷ []) "Mark.3.5"
∷ word (π ∷ ω ∷ ρ ∷ ώ ∷ σ ∷ ε ∷ ι ∷ []) "Mark.3.5"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.3.5"
∷ word (κ ∷ α ∷ ρ ∷ δ ∷ ί ∷ α ∷ ς ∷ []) "Mark.3.5"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.3.5"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.3.5"
∷ word (τ ∷ ῷ ∷ []) "Mark.3.5"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ῳ ∷ []) "Mark.3.5"
∷ word (Ἔ ∷ κ ∷ τ ∷ ε ∷ ι ∷ ν ∷ ο ∷ ν ∷ []) "Mark.3.5"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.3.5"
∷ word (χ ∷ ε ∷ ῖ ∷ ρ ∷ α ∷ []) "Mark.3.5"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.5"
∷ word (ἐ ∷ ξ ∷ έ ∷ τ ∷ ε ∷ ι ∷ ν ∷ ε ∷ ν ∷ []) "Mark.3.5"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.5"
∷ word (ἀ ∷ π ∷ ε ∷ κ ∷ α ∷ τ ∷ ε ∷ σ ∷ τ ∷ ά ∷ θ ∷ η ∷ []) "Mark.3.5"
∷ word (ἡ ∷ []) "Mark.3.5"
∷ word (χ ∷ ε ∷ ὶ ∷ ρ ∷ []) "Mark.3.5"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.3.5"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.6"
∷ word (ἐ ∷ ξ ∷ ε ∷ ∙λ ∷ θ ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.3.6"
∷ word (ο ∷ ἱ ∷ []) "Mark.3.6"
∷ word (Φ ∷ α ∷ ρ ∷ ι ∷ σ ∷ α ∷ ῖ ∷ ο ∷ ι ∷ []) "Mark.3.6"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.3.6"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.3.6"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.3.6"
∷ word (Ἡ ∷ ρ ∷ ῳ ∷ δ ∷ ι ∷ α ∷ ν ∷ ῶ ∷ ν ∷ []) "Mark.3.6"
∷ word (σ ∷ υ ∷ μ ∷ β ∷ ο ∷ ύ ∷ ∙λ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.3.6"
∷ word (ἐ ∷ δ ∷ ί ∷ δ ∷ ο ∷ υ ∷ ν ∷ []) "Mark.3.6"
∷ word (κ ∷ α ∷ τ ∷ []) "Mark.3.6"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.3.6"
∷ word (ὅ ∷ π ∷ ω ∷ ς ∷ []) "Mark.3.6"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.3.6"
∷ word (ἀ ∷ π ∷ ο ∷ ∙λ ∷ έ ∷ σ ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.3.6"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.3.7"
∷ word (ὁ ∷ []) "Mark.3.7"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.3.7"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.3.7"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.3.7"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.3.7"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.3.7"
∷ word (ἀ ∷ ν ∷ ε ∷ χ ∷ ώ ∷ ρ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.3.7"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.3.7"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.3.7"
∷ word (θ ∷ ά ∷ ∙λ ∷ α ∷ σ ∷ σ ∷ α ∷ ν ∷ []) "Mark.3.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.7"
∷ word (π ∷ ο ∷ ∙λ ∷ ὺ ∷ []) "Mark.3.7"
∷ word (π ∷ ∙λ ∷ ῆ ∷ θ ∷ ο ∷ ς ∷ []) "Mark.3.7"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.3.7"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.3.7"
∷ word (Γ ∷ α ∷ ∙λ ∷ ι ∷ ∙λ ∷ α ∷ ί ∷ α ∷ ς ∷ []) "Mark.3.7"
∷ word (ἠ ∷ κ ∷ ο ∷ ∙λ ∷ ο ∷ ύ ∷ θ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.3.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.7"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.3.7"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.3.7"
∷ word (Ἰ ∷ ο ∷ υ ∷ δ ∷ α ∷ ί ∷ α ∷ ς ∷ []) "Mark.3.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.8"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.3.8"
∷ word (Ἱ ∷ ε ∷ ρ ∷ ο ∷ σ ∷ ο ∷ ∙λ ∷ ύ ∷ μ ∷ ω ∷ ν ∷ []) "Mark.3.8"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.8"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.3.8"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.3.8"
∷ word (Ἰ ∷ δ ∷ ο ∷ υ ∷ μ ∷ α ∷ ί ∷ α ∷ ς ∷ []) "Mark.3.8"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.8"
∷ word (π ∷ έ ∷ ρ ∷ α ∷ ν ∷ []) "Mark.3.8"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.3.8"
∷ word (Ἰ ∷ ο ∷ ρ ∷ δ ∷ ά ∷ ν ∷ ο ∷ υ ∷ []) "Mark.3.8"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.8"
∷ word (π ∷ ε ∷ ρ ∷ ὶ ∷ []) "Mark.3.8"
∷ word (Τ ∷ ύ ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.3.8"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.8"
∷ word (Σ ∷ ι ∷ δ ∷ ῶ ∷ ν ∷ α ∷ []) "Mark.3.8"
∷ word (π ∷ ∙λ ∷ ῆ ∷ θ ∷ ο ∷ ς ∷ []) "Mark.3.8"
∷ word (π ∷ ο ∷ ∙λ ∷ ύ ∷ []) "Mark.3.8"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.3.8"
∷ word (ὅ ∷ σ ∷ α ∷ []) "Mark.3.8"
∷ word (ἐ ∷ π ∷ ο ∷ ί ∷ ε ∷ ι ∷ []) "Mark.3.8"
∷ word (ἦ ∷ ∙λ ∷ θ ∷ ο ∷ ν ∷ []) "Mark.3.8"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.3.8"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.3.8"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.9"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.3.9"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.3.9"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.3.9"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.3.9"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.3.9"
∷ word (π ∷ ∙λ ∷ ο ∷ ι ∷ ά ∷ ρ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.3.9"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ κ ∷ α ∷ ρ ∷ τ ∷ ε ∷ ρ ∷ ῇ ∷ []) "Mark.3.9"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.3.9"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.3.9"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.3.9"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.3.9"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.3.9"
∷ word (μ ∷ ὴ ∷ []) "Mark.3.9"
∷ word (θ ∷ ∙λ ∷ ί ∷ β ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.3.9"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.3.9"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.3.10"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.3.10"
∷ word (ἐ ∷ θ ∷ ε ∷ ρ ∷ ά ∷ π ∷ ε ∷ υ ∷ σ ∷ ε ∷ ν ∷ []) "Mark.3.10"
∷ word (ὥ ∷ σ ∷ τ ∷ ε ∷ []) "Mark.3.10"
∷ word (ἐ ∷ π ∷ ι ∷ π ∷ ί ∷ π ∷ τ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.3.10"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.3.10"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.3.10"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.3.10"
∷ word (ἅ ∷ ψ ∷ ω ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.3.10"
∷ word (ὅ ∷ σ ∷ ο ∷ ι ∷ []) "Mark.3.10"
∷ word (ε ∷ ἶ ∷ χ ∷ ο ∷ ν ∷ []) "Mark.3.10"
∷ word (μ ∷ ά ∷ σ ∷ τ ∷ ι ∷ γ ∷ α ∷ ς ∷ []) "Mark.3.10"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.11"
∷ word (τ ∷ ὰ ∷ []) "Mark.3.11"
∷ word (π ∷ ν ∷ ε ∷ ύ ∷ μ ∷ α ∷ τ ∷ α ∷ []) "Mark.3.11"
∷ word (τ ∷ ὰ ∷ []) "Mark.3.11"
∷ word (ἀ ∷ κ ∷ ά ∷ θ ∷ α ∷ ρ ∷ τ ∷ α ∷ []) "Mark.3.11"
∷ word (ὅ ∷ τ ∷ α ∷ ν ∷ []) "Mark.3.11"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.3.11"
∷ word (ἐ ∷ θ ∷ ε ∷ ώ ∷ ρ ∷ ο ∷ υ ∷ ν ∷ []) "Mark.3.11"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ έ ∷ π ∷ ι ∷ π ∷ τ ∷ ο ∷ ν ∷ []) "Mark.3.11"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.3.11"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.11"
∷ word (ἔ ∷ κ ∷ ρ ∷ α ∷ ζ ∷ ο ∷ ν ∷ []) "Mark.3.11"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ ν ∷ τ ∷ α ∷ []) "Mark.3.11"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.3.11"
∷ word (Σ ∷ ὺ ∷ []) "Mark.3.11"
∷ word (ε ∷ ἶ ∷ []) "Mark.3.11"
∷ word (ὁ ∷ []) "Mark.3.11"
∷ word (υ ∷ ἱ ∷ ὸ ∷ ς ∷ []) "Mark.3.11"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.3.11"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.3.11"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.12"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.3.12"
∷ word (ἐ ∷ π ∷ ε ∷ τ ∷ ί ∷ μ ∷ α ∷ []) "Mark.3.12"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.3.12"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.3.12"
∷ word (μ ∷ ὴ ∷ []) "Mark.3.12"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.3.12"
∷ word (φ ∷ α ∷ ν ∷ ε ∷ ρ ∷ ὸ ∷ ν ∷ []) "Mark.3.12"
∷ word (π ∷ ο ∷ ι ∷ ή ∷ σ ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.3.12"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.3.13"
∷ word (ἀ ∷ ν ∷ α ∷ β ∷ α ∷ ί ∷ ν ∷ ε ∷ ι ∷ []) "Mark.3.13"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.3.13"
∷ word (τ ∷ ὸ ∷ []) "Mark.3.13"
∷ word (ὄ ∷ ρ ∷ ο ∷ ς ∷ []) "Mark.3.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.13"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ κ ∷ α ∷ ∙λ ∷ ε ∷ ῖ ∷ τ ∷ α ∷ ι ∷ []) "Mark.3.13"
∷ word (ο ∷ ὓ ∷ ς ∷ []) "Mark.3.13"
∷ word (ἤ ∷ θ ∷ ε ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.3.13"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ς ∷ []) "Mark.3.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.13"
∷ word (ἀ ∷ π ∷ ῆ ∷ ∙λ ∷ θ ∷ ο ∷ ν ∷ []) "Mark.3.13"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.3.13"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.3.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.14"
∷ word (ἐ ∷ π ∷ ο ∷ ί ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.3.14"
∷ word (δ ∷ ώ ∷ δ ∷ ε ∷ κ ∷ α ∷ []) "Mark.3.14"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.3.14"
∷ word (ὦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.3.14"
∷ word (μ ∷ ε ∷ τ ∷ []) "Mark.3.14"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.3.14"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.14"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.3.14"
∷ word (ἀ ∷ π ∷ ο ∷ σ ∷ τ ∷ έ ∷ ∙λ ∷ ∙λ ∷ ῃ ∷ []) "Mark.3.14"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.3.14"
∷ word (κ ∷ η ∷ ρ ∷ ύ ∷ σ ∷ σ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.3.14"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.15"
∷ word (ἔ ∷ χ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.3.15"
∷ word (ἐ ∷ ξ ∷ ο ∷ υ ∷ σ ∷ ί ∷ α ∷ ν ∷ []) "Mark.3.15"
∷ word (ἐ ∷ κ ∷ β ∷ ά ∷ ∙λ ∷ ∙λ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.3.15"
∷ word (τ ∷ ὰ ∷ []) "Mark.3.15"
∷ word (δ ∷ α ∷ ι ∷ μ ∷ ό ∷ ν ∷ ι ∷ α ∷ []) "Mark.3.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.16"
∷ word (ἐ ∷ π ∷ ο ∷ ί ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.3.16"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.3.16"
∷ word (δ ∷ ώ ∷ δ ∷ ε ∷ κ ∷ α ∷ []) "Mark.3.16"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.16"
∷ word (ἐ ∷ π ∷ έ ∷ θ ∷ η ∷ κ ∷ ε ∷ ν ∷ []) "Mark.3.16"
∷ word (ὄ ∷ ν ∷ ο ∷ μ ∷ α ∷ []) "Mark.3.16"
∷ word (τ ∷ ῷ ∷ []) "Mark.3.16"
∷ word (Σ ∷ ί ∷ μ ∷ ω ∷ ν ∷ ι ∷ []) "Mark.3.16"
∷ word (Π ∷ έ ∷ τ ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.3.16"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.17"
∷ word (Ἰ ∷ ά ∷ κ ∷ ω ∷ β ∷ ο ∷ ν ∷ []) "Mark.3.17"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.3.17"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.3.17"
∷ word (Ζ ∷ ε ∷ β ∷ ε ∷ δ ∷ α ∷ ί ∷ ο ∷ υ ∷ []) "Mark.3.17"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.17"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ η ∷ ν ∷ []) "Mark.3.17"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.3.17"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ ὸ ∷ ν ∷ []) "Mark.3.17"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.3.17"
∷ word (Ἰ ∷ α ∷ κ ∷ ώ ∷ β ∷ ο ∷ υ ∷ []) "Mark.3.17"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.17"
∷ word (ἐ ∷ π ∷ έ ∷ θ ∷ η ∷ κ ∷ ε ∷ ν ∷ []) "Mark.3.17"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.3.17"
∷ word (ὀ ∷ ν ∷ ό ∷ μ ∷ α ∷ τ ∷ α ∷ []) "Mark.3.17"
∷ word (Β ∷ ο ∷ α ∷ ν ∷ η ∷ ρ ∷ γ ∷ έ ∷ ς ∷ []) "Mark.3.17"
∷ word (ὅ ∷ []) "Mark.3.17"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.3.17"
∷ word (Υ ∷ ἱ ∷ ο ∷ ὶ ∷ []) "Mark.3.17"
∷ word (Β ∷ ρ ∷ ο ∷ ν ∷ τ ∷ ῆ ∷ ς ∷ []) "Mark.3.17"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.18"
∷ word (Ἀ ∷ ν ∷ δ ∷ ρ ∷ έ ∷ α ∷ ν ∷ []) "Mark.3.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.18"
∷ word (Φ ∷ ί ∷ ∙λ ∷ ι ∷ π ∷ π ∷ ο ∷ ν ∷ []) "Mark.3.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.18"
∷ word (Β ∷ α ∷ ρ ∷ θ ∷ ο ∷ ∙λ ∷ ο ∷ μ ∷ α ∷ ῖ ∷ ο ∷ ν ∷ []) "Mark.3.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.18"
∷ word (Μ ∷ α ∷ θ ∷ θ ∷ α ∷ ῖ ∷ ο ∷ ν ∷ []) "Mark.3.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.18"
∷ word (Θ ∷ ω ∷ μ ∷ ᾶ ∷ ν ∷ []) "Mark.3.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.18"
∷ word (Ἰ ∷ ά ∷ κ ∷ ω ∷ β ∷ ο ∷ ν ∷ []) "Mark.3.18"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.3.18"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.3.18"
∷ word (Ἁ ∷ ∙λ ∷ φ ∷ α ∷ ί ∷ ο ∷ υ ∷ []) "Mark.3.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.18"
∷ word (Θ ∷ α ∷ δ ∷ δ ∷ α ∷ ῖ ∷ ο ∷ ν ∷ []) "Mark.3.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.18"
∷ word (Σ ∷ ί ∷ μ ∷ ω ∷ ν ∷ α ∷ []) "Mark.3.18"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.3.18"
∷ word (Κ ∷ α ∷ ν ∷ α ∷ ν ∷ α ∷ ῖ ∷ ο ∷ ν ∷ []) "Mark.3.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.19"
∷ word (Ἰ ∷ ο ∷ ύ ∷ δ ∷ α ∷ ν ∷ []) "Mark.3.19"
∷ word (Ἰ ∷ σ ∷ κ ∷ α ∷ ρ ∷ ι ∷ ώ ∷ θ ∷ []) "Mark.3.19"
∷ word (ὃ ∷ ς ∷ []) "Mark.3.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.19"
∷ word (π ∷ α ∷ ρ ∷ έ ∷ δ ∷ ω ∷ κ ∷ ε ∷ ν ∷ []) "Mark.3.19"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.3.19"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.3.20"
∷ word (ἔ ∷ ρ ∷ χ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.3.20"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.3.20"
∷ word (ο ∷ ἶ ∷ κ ∷ ο ∷ ν ∷ []) "Mark.3.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.20"
∷ word (σ ∷ υ ∷ ν ∷ έ ∷ ρ ∷ χ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.3.20"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.3.20"
∷ word (ὁ ∷ []) "Mark.3.20"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ς ∷ []) "Mark.3.20"
∷ word (ὥ ∷ σ ∷ τ ∷ ε ∷ []) "Mark.3.20"
∷ word (μ ∷ ὴ ∷ []) "Mark.3.20"
∷ word (δ ∷ ύ ∷ ν ∷ α ∷ σ ∷ θ ∷ α ∷ ι ∷ []) "Mark.3.20"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.3.20"
∷ word (μ ∷ η ∷ δ ∷ ὲ ∷ []) "Mark.3.20"
∷ word (ἄ ∷ ρ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.3.20"
∷ word (φ ∷ α ∷ γ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.3.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.21"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ σ ∷ α ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.3.21"
∷ word (ο ∷ ἱ ∷ []) "Mark.3.21"
∷ word (π ∷ α ∷ ρ ∷ []) "Mark.3.21"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.3.21"
∷ word (ἐ ∷ ξ ∷ ῆ ∷ ∙λ ∷ θ ∷ ο ∷ ν ∷ []) "Mark.3.21"
∷ word (κ ∷ ρ ∷ α ∷ τ ∷ ῆ ∷ σ ∷ α ∷ ι ∷ []) "Mark.3.21"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.3.21"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ο ∷ ν ∷ []) "Mark.3.21"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.3.21"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.3.21"
∷ word (ἐ ∷ ξ ∷ έ ∷ σ ∷ τ ∷ η ∷ []) "Mark.3.21"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.22"
∷ word (ο ∷ ἱ ∷ []) "Mark.3.22"
∷ word (γ ∷ ρ ∷ α ∷ μ ∷ μ ∷ α ∷ τ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.3.22"
∷ word (ο ∷ ἱ ∷ []) "Mark.3.22"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.3.22"
∷ word (Ἱ ∷ ε ∷ ρ ∷ ο ∷ σ ∷ ο ∷ ∙λ ∷ ύ ∷ μ ∷ ω ∷ ν ∷ []) "Mark.3.22"
∷ word (κ ∷ α ∷ τ ∷ α ∷ β ∷ ά ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.3.22"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ο ∷ ν ∷ []) "Mark.3.22"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.3.22"
∷ word (Β ∷ ε ∷ ε ∷ ∙λ ∷ ζ ∷ ε ∷ β ∷ ο ∷ ὺ ∷ ∙λ ∷ []) "Mark.3.22"
∷ word (ἔ ∷ χ ∷ ε ∷ ι ∷ []) "Mark.3.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.22"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.3.22"
∷ word (ἐ ∷ ν ∷ []) "Mark.3.22"
∷ word (τ ∷ ῷ ∷ []) "Mark.3.22"
∷ word (ἄ ∷ ρ ∷ χ ∷ ο ∷ ν ∷ τ ∷ ι ∷ []) "Mark.3.22"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.3.22"
∷ word (δ ∷ α ∷ ι ∷ μ ∷ ο ∷ ν ∷ ί ∷ ω ∷ ν ∷ []) "Mark.3.22"
∷ word (ἐ ∷ κ ∷ β ∷ ά ∷ ∙λ ∷ ∙λ ∷ ε ∷ ι ∷ []) "Mark.3.22"
∷ word (τ ∷ ὰ ∷ []) "Mark.3.22"
∷ word (δ ∷ α ∷ ι ∷ μ ∷ ό ∷ ν ∷ ι ∷ α ∷ []) "Mark.3.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.23"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ κ ∷ α ∷ ∙λ ∷ ε ∷ σ ∷ ά ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.3.23"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.3.23"
∷ word (ἐ ∷ ν ∷ []) "Mark.3.23"
∷ word (π ∷ α ∷ ρ ∷ α ∷ β ∷ ο ∷ ∙λ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.3.23"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.3.23"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.3.23"
∷ word (Π ∷ ῶ ∷ ς ∷ []) "Mark.3.23"
∷ word (δ ∷ ύ ∷ ν ∷ α ∷ τ ∷ α ∷ ι ∷ []) "Mark.3.23"
∷ word (Σ ∷ α ∷ τ ∷ α ∷ ν ∷ ᾶ ∷ ς ∷ []) "Mark.3.23"
∷ word (Σ ∷ α ∷ τ ∷ α ∷ ν ∷ ᾶ ∷ ν ∷ []) "Mark.3.23"
∷ word (ἐ ∷ κ ∷ β ∷ ά ∷ ∙λ ∷ ∙λ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.3.23"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.24"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.3.24"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ί ∷ α ∷ []) "Mark.3.24"
∷ word (ἐ ∷ φ ∷ []) "Mark.3.24"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ὴ ∷ ν ∷ []) "Mark.3.24"
∷ word (μ ∷ ε ∷ ρ ∷ ι ∷ σ ∷ θ ∷ ῇ ∷ []) "Mark.3.24"
∷ word (ο ∷ ὐ ∷ []) "Mark.3.24"
∷ word (δ ∷ ύ ∷ ν ∷ α ∷ τ ∷ α ∷ ι ∷ []) "Mark.3.24"
∷ word (σ ∷ τ ∷ α ∷ θ ∷ ῆ ∷ ν ∷ α ∷ ι ∷ []) "Mark.3.24"
∷ word (ἡ ∷ []) "Mark.3.24"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ί ∷ α ∷ []) "Mark.3.24"
∷ word (ἐ ∷ κ ∷ ε ∷ ί ∷ ν ∷ η ∷ []) "Mark.3.24"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.25"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.3.25"
∷ word (ο ∷ ἰ ∷ κ ∷ ί ∷ α ∷ []) "Mark.3.25"
∷ word (ἐ ∷ φ ∷ []) "Mark.3.25"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ὴ ∷ ν ∷ []) "Mark.3.25"
∷ word (μ ∷ ε ∷ ρ ∷ ι ∷ σ ∷ θ ∷ ῇ ∷ []) "Mark.3.25"
∷ word (ο ∷ ὐ ∷ []) "Mark.3.25"
∷ word (δ ∷ υ ∷ ν ∷ ή ∷ σ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.3.25"
∷ word (ἡ ∷ []) "Mark.3.25"
∷ word (ο ∷ ἰ ∷ κ ∷ ί ∷ α ∷ []) "Mark.3.25"
∷ word (ἐ ∷ κ ∷ ε ∷ ί ∷ ν ∷ η ∷ []) "Mark.3.25"
∷ word (σ ∷ τ ∷ α ∷ θ ∷ ῆ ∷ ν ∷ α ∷ ι ∷ []) "Mark.3.25"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.26"
∷ word (ε ∷ ἰ ∷ []) "Mark.3.26"
∷ word (ὁ ∷ []) "Mark.3.26"
∷ word (Σ ∷ α ∷ τ ∷ α ∷ ν ∷ ᾶ ∷ ς ∷ []) "Mark.3.26"
∷ word (ἀ ∷ ν ∷ έ ∷ σ ∷ τ ∷ η ∷ []) "Mark.3.26"
∷ word (ἐ ∷ φ ∷ []) "Mark.3.26"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.3.26"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.26"
∷ word (ἐ ∷ μ ∷ ε ∷ ρ ∷ ί ∷ σ ∷ θ ∷ η ∷ []) "Mark.3.26"
∷ word (ο ∷ ὐ ∷ []) "Mark.3.26"
∷ word (δ ∷ ύ ∷ ν ∷ α ∷ τ ∷ α ∷ ι ∷ []) "Mark.3.26"
∷ word (σ ∷ τ ∷ ῆ ∷ ν ∷ α ∷ ι ∷ []) "Mark.3.26"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.3.26"
∷ word (τ ∷ έ ∷ ∙λ ∷ ο ∷ ς ∷ []) "Mark.3.26"
∷ word (ἔ ∷ χ ∷ ε ∷ ι ∷ []) "Mark.3.26"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ []) "Mark.3.27"
∷ word (ο ∷ ὐ ∷ δ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.3.27"
∷ word (δ ∷ ύ ∷ ν ∷ α ∷ τ ∷ α ∷ ι ∷ []) "Mark.3.27"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.3.27"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.3.27"
∷ word (ο ∷ ἰ ∷ κ ∷ ί ∷ α ∷ ν ∷ []) "Mark.3.27"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.3.27"
∷ word (ἰ ∷ σ ∷ χ ∷ υ ∷ ρ ∷ ο ∷ ῦ ∷ []) "Mark.3.27"
∷ word (ε ∷ ἰ ∷ σ ∷ ε ∷ ∙λ ∷ θ ∷ ὼ ∷ ν ∷ []) "Mark.3.27"
∷ word (τ ∷ ὰ ∷ []) "Mark.3.27"
∷ word (σ ∷ κ ∷ ε ∷ ύ ∷ η ∷ []) "Mark.3.27"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.3.27"
∷ word (δ ∷ ι ∷ α ∷ ρ ∷ π ∷ ά ∷ σ ∷ α ∷ ι ∷ []) "Mark.3.27"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.3.27"
∷ word (μ ∷ ὴ ∷ []) "Mark.3.27"
∷ word (π ∷ ρ ∷ ῶ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.3.27"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.3.27"
∷ word (ἰ ∷ σ ∷ χ ∷ υ ∷ ρ ∷ ὸ ∷ ν ∷ []) "Mark.3.27"
∷ word (δ ∷ ή ∷ σ ∷ ῃ ∷ []) "Mark.3.27"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.27"
∷ word (τ ∷ ό ∷ τ ∷ ε ∷ []) "Mark.3.27"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.3.27"
∷ word (ο ∷ ἰ ∷ κ ∷ ί ∷ α ∷ ν ∷ []) "Mark.3.27"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.3.27"
∷ word (δ ∷ ι ∷ α ∷ ρ ∷ π ∷ ά ∷ σ ∷ ε ∷ ι ∷ []) "Mark.3.27"
∷ word (Ἀ ∷ μ ∷ ὴ ∷ ν ∷ []) "Mark.3.28"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ []) "Mark.3.28"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.3.28"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.3.28"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.3.28"
∷ word (ἀ ∷ φ ∷ ε ∷ θ ∷ ή ∷ σ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.3.28"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.3.28"
∷ word (υ ∷ ἱ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.3.28"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.3.28"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ω ∷ ν ∷ []) "Mark.3.28"
∷ word (τ ∷ ὰ ∷ []) "Mark.3.28"
∷ word (ἁ ∷ μ ∷ α ∷ ρ ∷ τ ∷ ή ∷ μ ∷ α ∷ τ ∷ α ∷ []) "Mark.3.28"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.28"
∷ word (α ∷ ἱ ∷ []) "Mark.3.28"
∷ word (β ∷ ∙λ ∷ α ∷ σ ∷ φ ∷ η ∷ μ ∷ ί ∷ α ∷ ι ∷ []) "Mark.3.28"
∷ word (ὅ ∷ σ ∷ α ∷ []) "Mark.3.28"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.3.28"
∷ word (β ∷ ∙λ ∷ α ∷ σ ∷ φ ∷ η ∷ μ ∷ ή ∷ σ ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.3.28"
∷ word (ὃ ∷ ς ∷ []) "Mark.3.29"
∷ word (δ ∷ []) "Mark.3.29"
∷ word (ἂ ∷ ν ∷ []) "Mark.3.29"
∷ word (β ∷ ∙λ ∷ α ∷ σ ∷ φ ∷ η ∷ μ ∷ ή ∷ σ ∷ ῃ ∷ []) "Mark.3.29"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.3.29"
∷ word (τ ∷ ὸ ∷ []) "Mark.3.29"
∷ word (π ∷ ν ∷ ε ∷ ῦ ∷ μ ∷ α ∷ []) "Mark.3.29"
∷ word (τ ∷ ὸ ∷ []) "Mark.3.29"
∷ word (ἅ ∷ γ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.3.29"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.3.29"
∷ word (ἔ ∷ χ ∷ ε ∷ ι ∷ []) "Mark.3.29"
∷ word (ἄ ∷ φ ∷ ε ∷ σ ∷ ι ∷ ν ∷ []) "Mark.3.29"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.3.29"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.3.29"
∷ word (α ∷ ἰ ∷ ῶ ∷ ν ∷ α ∷ []) "Mark.3.29"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.3.29"
∷ word (ἔ ∷ ν ∷ ο ∷ χ ∷ ό ∷ ς ∷ []) "Mark.3.29"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.3.29"
∷ word (α ∷ ἰ ∷ ω ∷ ν ∷ ί ∷ ο ∷ υ ∷ []) "Mark.3.29"
∷ word (ἁ ∷ μ ∷ α ∷ ρ ∷ τ ∷ ή ∷ μ ∷ α ∷ τ ∷ ο ∷ ς ∷ []) "Mark.3.29"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.3.30"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ο ∷ ν ∷ []) "Mark.3.30"
∷ word (Π ∷ ν ∷ ε ∷ ῦ ∷ μ ∷ α ∷ []) "Mark.3.30"
∷ word (ἀ ∷ κ ∷ ά ∷ θ ∷ α ∷ ρ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.3.30"
∷ word (ἔ ∷ χ ∷ ε ∷ ι ∷ []) "Mark.3.30"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.3.31"
∷ word (ἔ ∷ ρ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.3.31"
∷ word (ἡ ∷ []) "Mark.3.31"
∷ word (μ ∷ ή ∷ τ ∷ η ∷ ρ ∷ []) "Mark.3.31"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.3.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.31"
∷ word (ο ∷ ἱ ∷ []) "Mark.3.31"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ ο ∷ ὶ ∷ []) "Mark.3.31"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.3.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.31"
∷ word (ἔ ∷ ξ ∷ ω ∷ []) "Mark.3.31"
∷ word (σ ∷ τ ∷ ή ∷ κ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.3.31"
∷ word (ἀ ∷ π ∷ έ ∷ σ ∷ τ ∷ ε ∷ ι ∷ ∙λ ∷ α ∷ ν ∷ []) "Mark.3.31"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.3.31"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.3.31"
∷ word (κ ∷ α ∷ ∙λ ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.3.31"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.3.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.32"
∷ word (ἐ ∷ κ ∷ ά ∷ θ ∷ η ∷ τ ∷ ο ∷ []) "Mark.3.32"
∷ word (π ∷ ε ∷ ρ ∷ ὶ ∷ []) "Mark.3.32"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.3.32"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ς ∷ []) "Mark.3.32"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.32"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.3.32"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.3.32"
∷ word (Ἰ ∷ δ ∷ ο ∷ ὺ ∷ []) "Mark.3.32"
∷ word (ἡ ∷ []) "Mark.3.32"
∷ word (μ ∷ ή ∷ τ ∷ η ∷ ρ ∷ []) "Mark.3.32"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.3.32"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.32"
∷ word (ο ∷ ἱ ∷ []) "Mark.3.32"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ ο ∷ ί ∷ []) "Mark.3.32"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.3.32"
∷ word (ἔ ∷ ξ ∷ ω ∷ []) "Mark.3.32"
∷ word (ζ ∷ η ∷ τ ∷ ο ∷ ῦ ∷ σ ∷ ί ∷ ν ∷ []) "Mark.3.32"
∷ word (σ ∷ ε ∷ []) "Mark.3.32"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.33"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ ρ ∷ ι ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.3.33"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.3.33"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.3.33"
∷ word (Τ ∷ ί ∷ ς ∷ []) "Mark.3.33"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.3.33"
∷ word (ἡ ∷ []) "Mark.3.33"
∷ word (μ ∷ ή ∷ τ ∷ η ∷ ρ ∷ []) "Mark.3.33"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.3.33"
∷ word (ἢ ∷ []) "Mark.3.33"
∷ word (ο ∷ ἱ ∷ []) "Mark.3.33"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ ο ∷ ί ∷ []) "Mark.3.33"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.3.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.34"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ β ∷ ∙λ ∷ ε ∷ ψ ∷ ά ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.3.34"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.3.34"
∷ word (π ∷ ε ∷ ρ ∷ ὶ ∷ []) "Mark.3.34"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.3.34"
∷ word (κ ∷ ύ ∷ κ ∷ ∙λ ∷ ῳ ∷ []) "Mark.3.34"
∷ word (κ ∷ α ∷ θ ∷ η ∷ μ ∷ έ ∷ ν ∷ ο ∷ υ ∷ ς ∷ []) "Mark.3.34"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.3.34"
∷ word (Ἴ ∷ δ ∷ ε ∷ []) "Mark.3.34"
∷ word (ἡ ∷ []) "Mark.3.34"
∷ word (μ ∷ ή ∷ τ ∷ η ∷ ρ ∷ []) "Mark.3.34"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.3.34"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.34"
∷ word (ο ∷ ἱ ∷ []) "Mark.3.34"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ ο ∷ ί ∷ []) "Mark.3.34"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.3.34"
∷ word (ὃ ∷ ς ∷ []) "Mark.3.35"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.3.35"
∷ word (ἂ ∷ ν ∷ []) "Mark.3.35"
∷ word (π ∷ ο ∷ ι ∷ ή ∷ σ ∷ ῃ ∷ []) "Mark.3.35"
∷ word (τ ∷ ὸ ∷ []) "Mark.3.35"
∷ word (θ ∷ έ ∷ ∙λ ∷ η ∷ μ ∷ α ∷ []) "Mark.3.35"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.3.35"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.3.35"
∷ word (ο ∷ ὗ ∷ τ ∷ ο ∷ ς ∷ []) "Mark.3.35"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ ό ∷ ς ∷ []) "Mark.3.35"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.3.35"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.35"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ ὴ ∷ []) "Mark.3.35"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.3.35"
∷ word (μ ∷ ή ∷ τ ∷ η ∷ ρ ∷ []) "Mark.3.35"
∷ word (ἐ ∷ σ ∷ τ ∷ ί ∷ ν ∷ []) "Mark.3.35"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.4.1"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.4.1"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ τ ∷ ο ∷ []) "Mark.4.1"
∷ word (δ ∷ ι ∷ δ ∷ ά ∷ σ ∷ κ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.4.1"
∷ word (π ∷ α ∷ ρ ∷ ὰ ∷ []) "Mark.4.1"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.4.1"
∷ word (θ ∷ ά ∷ ∙λ ∷ α ∷ σ ∷ σ ∷ α ∷ ν ∷ []) "Mark.4.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.1"
∷ word (σ ∷ υ ∷ ν ∷ ά ∷ γ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.4.1"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.4.1"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.4.1"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ς ∷ []) "Mark.4.1"
∷ word (π ∷ ∙λ ∷ ε ∷ ῖ ∷ σ ∷ τ ∷ ο ∷ ς ∷ []) "Mark.4.1"
∷ word (ὥ ∷ σ ∷ τ ∷ ε ∷ []) "Mark.4.1"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.4.1"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.4.1"
∷ word (π ∷ ∙λ ∷ ο ∷ ῖ ∷ ο ∷ ν ∷ []) "Mark.4.1"
∷ word (ἐ ∷ μ ∷ β ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.4.1"
∷ word (κ ∷ α ∷ θ ∷ ῆ ∷ σ ∷ θ ∷ α ∷ ι ∷ []) "Mark.4.1"
∷ word (ἐ ∷ ν ∷ []) "Mark.4.1"
∷ word (τ ∷ ῇ ∷ []) "Mark.4.1"
∷ word (θ ∷ α ∷ ∙λ ∷ ά ∷ σ ∷ σ ∷ ῃ ∷ []) "Mark.4.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.1"
∷ word (π ∷ ᾶ ∷ ς ∷ []) "Mark.4.1"
∷ word (ὁ ∷ []) "Mark.4.1"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ς ∷ []) "Mark.4.1"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.4.1"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.4.1"
∷ word (θ ∷ ά ∷ ∙λ ∷ α ∷ σ ∷ σ ∷ α ∷ ν ∷ []) "Mark.4.1"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.4.1"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.4.1"
∷ word (γ ∷ ῆ ∷ ς ∷ []) "Mark.4.1"
∷ word (ἦ ∷ σ ∷ α ∷ ν ∷ []) "Mark.4.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.2"
∷ word (ἐ ∷ δ ∷ ί ∷ δ ∷ α ∷ σ ∷ κ ∷ ε ∷ ν ∷ []) "Mark.4.2"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.4.2"
∷ word (ἐ ∷ ν ∷ []) "Mark.4.2"
∷ word (π ∷ α ∷ ρ ∷ α ∷ β ∷ ο ∷ ∙λ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.4.2"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ά ∷ []) "Mark.4.2"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.2"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.4.2"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.4.2"
∷ word (ἐ ∷ ν ∷ []) "Mark.4.2"
∷ word (τ ∷ ῇ ∷ []) "Mark.4.2"
∷ word (δ ∷ ι ∷ δ ∷ α ∷ χ ∷ ῇ ∷ []) "Mark.4.2"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.4.2"
∷ word (Ἀ ∷ κ ∷ ο ∷ ύ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.4.3"
∷ word (ἰ ∷ δ ∷ ο ∷ ὺ ∷ []) "Mark.4.3"
∷ word (ἐ ∷ ξ ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.4.3"
∷ word (ὁ ∷ []) "Mark.4.3"
∷ word (σ ∷ π ∷ ε ∷ ί ∷ ρ ∷ ω ∷ ν ∷ []) "Mark.4.3"
∷ word (σ ∷ π ∷ ε ∷ ῖ ∷ ρ ∷ α ∷ ι ∷ []) "Mark.4.3"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.4"
∷ word (ἐ ∷ γ ∷ έ ∷ ν ∷ ε ∷ τ ∷ ο ∷ []) "Mark.4.4"
∷ word (ἐ ∷ ν ∷ []) "Mark.4.4"
∷ word (τ ∷ ῷ ∷ []) "Mark.4.4"
∷ word (σ ∷ π ∷ ε ∷ ί ∷ ρ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.4.4"
∷ word (ὃ ∷ []) "Mark.4.4"
∷ word (μ ∷ ὲ ∷ ν ∷ []) "Mark.4.4"
∷ word (ἔ ∷ π ∷ ε ∷ σ ∷ ε ∷ ν ∷ []) "Mark.4.4"
∷ word (π ∷ α ∷ ρ ∷ ὰ ∷ []) "Mark.4.4"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.4.4"
∷ word (ὁ ∷ δ ∷ ό ∷ ν ∷ []) "Mark.4.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.4"
∷ word (ἦ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.4.4"
∷ word (τ ∷ ὰ ∷ []) "Mark.4.4"
∷ word (π ∷ ε ∷ τ ∷ ε ∷ ι ∷ ν ∷ ὰ ∷ []) "Mark.4.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.4"
∷ word (κ ∷ α ∷ τ ∷ έ ∷ φ ∷ α ∷ γ ∷ ε ∷ ν ∷ []) "Mark.4.4"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ []) "Mark.4.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.5"
∷ word (ἄ ∷ ∙λ ∷ ∙λ ∷ ο ∷ []) "Mark.4.5"
∷ word (ἔ ∷ π ∷ ε ∷ σ ∷ ε ∷ ν ∷ []) "Mark.4.5"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.4.5"
∷ word (τ ∷ ὸ ∷ []) "Mark.4.5"
∷ word (π ∷ ε ∷ τ ∷ ρ ∷ ῶ ∷ δ ∷ ε ∷ ς ∷ []) "Mark.4.5"
∷ word (ὅ ∷ π ∷ ο ∷ υ ∷ []) "Mark.4.5"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.4.5"
∷ word (ε ∷ ἶ ∷ χ ∷ ε ∷ ν ∷ []) "Mark.4.5"
∷ word (γ ∷ ῆ ∷ ν ∷ []) "Mark.4.5"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ή ∷ ν ∷ []) "Mark.4.5"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.5"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.4.5"
∷ word (ἐ ∷ ξ ∷ α ∷ ν ∷ έ ∷ τ ∷ ε ∷ ι ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.4.5"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.4.5"
∷ word (τ ∷ ὸ ∷ []) "Mark.4.5"
∷ word (μ ∷ ὴ ∷ []) "Mark.4.5"
∷ word (ἔ ∷ χ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.4.5"
∷ word (β ∷ ά ∷ θ ∷ ο ∷ ς ∷ []) "Mark.4.5"
∷ word (γ ∷ ῆ ∷ ς ∷ []) "Mark.4.5"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.6"
∷ word (ὅ ∷ τ ∷ ε ∷ []) "Mark.4.6"
∷ word (ἀ ∷ ν ∷ έ ∷ τ ∷ ε ∷ ι ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.4.6"
∷ word (ὁ ∷ []) "Mark.4.6"
∷ word (ἥ ∷ ∙λ ∷ ι ∷ ο ∷ ς ∷ []) "Mark.4.6"
∷ word (ἐ ∷ κ ∷ α ∷ υ ∷ μ ∷ α ∷ τ ∷ ί ∷ σ ∷ θ ∷ η ∷ []) "Mark.4.6"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.6"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.4.6"
∷ word (τ ∷ ὸ ∷ []) "Mark.4.6"
∷ word (μ ∷ ὴ ∷ []) "Mark.4.6"
∷ word (ἔ ∷ χ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.4.6"
∷ word (ῥ ∷ ί ∷ ζ ∷ α ∷ ν ∷ []) "Mark.4.6"
∷ word (ἐ ∷ ξ ∷ η ∷ ρ ∷ ά ∷ ν ∷ θ ∷ η ∷ []) "Mark.4.6"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.7"
∷ word (ἄ ∷ ∙λ ∷ ∙λ ∷ ο ∷ []) "Mark.4.7"
∷ word (ἔ ∷ π ∷ ε ∷ σ ∷ ε ∷ ν ∷ []) "Mark.4.7"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.4.7"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.4.7"
∷ word (ἀ ∷ κ ∷ ά ∷ ν ∷ θ ∷ α ∷ ς ∷ []) "Mark.4.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.7"
∷ word (ἀ ∷ ν ∷ έ ∷ β ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.4.7"
∷ word (α ∷ ἱ ∷ []) "Mark.4.7"
∷ word (ἄ ∷ κ ∷ α ∷ ν ∷ θ ∷ α ∷ ι ∷ []) "Mark.4.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.7"
∷ word (σ ∷ υ ∷ ν ∷ έ ∷ π ∷ ν ∷ ι ∷ ξ ∷ α ∷ ν ∷ []) "Mark.4.7"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ []) "Mark.4.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.7"
∷ word (κ ∷ α ∷ ρ ∷ π ∷ ὸ ∷ ν ∷ []) "Mark.4.7"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.4.7"
∷ word (ἔ ∷ δ ∷ ω ∷ κ ∷ ε ∷ ν ∷ []) "Mark.4.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.8"
∷ word (ἄ ∷ ∙λ ∷ ∙λ ∷ α ∷ []) "Mark.4.8"
∷ word (ἔ ∷ π ∷ ε ∷ σ ∷ ε ∷ ν ∷ []) "Mark.4.8"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.4.8"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.4.8"
∷ word (γ ∷ ῆ ∷ ν ∷ []) "Mark.4.8"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.4.8"
∷ word (κ ∷ α ∷ ∙λ ∷ ή ∷ ν ∷ []) "Mark.4.8"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.8"
∷ word (ἐ ∷ δ ∷ ί ∷ δ ∷ ο ∷ υ ∷ []) "Mark.4.8"
∷ word (κ ∷ α ∷ ρ ∷ π ∷ ὸ ∷ ν ∷ []) "Mark.4.8"
∷ word (ἀ ∷ ν ∷ α ∷ β ∷ α ∷ ί ∷ ν ∷ ο ∷ ν ∷ τ ∷ α ∷ []) "Mark.4.8"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.8"
∷ word (α ∷ ὐ ∷ ξ ∷ α ∷ ν ∷ ό ∷ μ ∷ ε ∷ ν ∷ α ∷ []) "Mark.4.8"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.8"
∷ word (ἔ ∷ φ ∷ ε ∷ ρ ∷ ε ∷ ν ∷ []) "Mark.4.8"
∷ word (ἓ ∷ ν ∷ []) "Mark.4.8"
∷ word (τ ∷ ρ ∷ ι ∷ ά ∷ κ ∷ ο ∷ ν ∷ τ ∷ α ∷ []) "Mark.4.8"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.8"
∷ word (ἓ ∷ ν ∷ []) "Mark.4.8"
∷ word (ἑ ∷ ξ ∷ ή ∷ κ ∷ ο ∷ ν ∷ τ ∷ α ∷ []) "Mark.4.8"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.8"
∷ word (ἓ ∷ ν ∷ []) "Mark.4.8"
∷ word (ἑ ∷ κ ∷ α ∷ τ ∷ ό ∷ ν ∷ []) "Mark.4.8"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.9"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.4.9"
∷ word (Ὃ ∷ ς ∷ []) "Mark.4.9"
∷ word (ἔ ∷ χ ∷ ε ∷ ι ∷ []) "Mark.4.9"
∷ word (ὦ ∷ τ ∷ α ∷ []) "Mark.4.9"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.4.9"
∷ word (ἀ ∷ κ ∷ ο ∷ υ ∷ έ ∷ τ ∷ ω ∷ []) "Mark.4.9"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.4.10"
∷ word (ὅ ∷ τ ∷ ε ∷ []) "Mark.4.10"
∷ word (ἐ ∷ γ ∷ έ ∷ ν ∷ ε ∷ τ ∷ ο ∷ []) "Mark.4.10"
∷ word (κ ∷ α ∷ τ ∷ ὰ ∷ []) "Mark.4.10"
∷ word (μ ∷ ό ∷ ν ∷ α ∷ ς ∷ []) "Mark.4.10"
∷ word (ἠ ∷ ρ ∷ ώ ∷ τ ∷ ω ∷ ν ∷ []) "Mark.4.10"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.4.10"
∷ word (ο ∷ ἱ ∷ []) "Mark.4.10"
∷ word (π ∷ ε ∷ ρ ∷ ὶ ∷ []) "Mark.4.10"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.4.10"
∷ word (σ ∷ ὺ ∷ ν ∷ []) "Mark.4.10"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.4.10"
∷ word (δ ∷ ώ ∷ δ ∷ ε ∷ κ ∷ α ∷ []) "Mark.4.10"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.4.10"
∷ word (π ∷ α ∷ ρ ∷ α ∷ β ∷ ο ∷ ∙λ ∷ ά ∷ ς ∷ []) "Mark.4.10"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.11"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.4.11"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.4.11"
∷ word (Ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.4.11"
∷ word (τ ∷ ὸ ∷ []) "Mark.4.11"
∷ word (μ ∷ υ ∷ σ ∷ τ ∷ ή ∷ ρ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.4.11"
∷ word (δ ∷ έ ∷ δ ∷ ο ∷ τ ∷ α ∷ ι ∷ []) "Mark.4.11"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.4.11"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ί ∷ α ∷ ς ∷ []) "Mark.4.11"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.4.11"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.4.11"
∷ word (ἐ ∷ κ ∷ ε ∷ ί ∷ ν ∷ ο ∷ ι ∷ ς ∷ []) "Mark.4.11"
∷ word (δ ∷ ὲ ∷ []) "Mark.4.11"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.4.11"
∷ word (ἔ ∷ ξ ∷ ω ∷ []) "Mark.4.11"
∷ word (ἐ ∷ ν ∷ []) "Mark.4.11"
∷ word (π ∷ α ∷ ρ ∷ α ∷ β ∷ ο ∷ ∙λ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.4.11"
∷ word (τ ∷ ὰ ∷ []) "Mark.4.11"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.4.11"
∷ word (γ ∷ ί ∷ ν ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.4.11"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.4.12"
∷ word (β ∷ ∙λ ∷ έ ∷ π ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.4.12"
∷ word (β ∷ ∙λ ∷ έ ∷ π ∷ ω ∷ σ ∷ ι ∷ []) "Mark.4.12"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.12"
∷ word (μ ∷ ὴ ∷ []) "Mark.4.12"
∷ word (ἴ ∷ δ ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.4.12"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.12"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.4.12"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ ω ∷ σ ∷ ι ∷ []) "Mark.4.12"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.12"
∷ word (μ ∷ ὴ ∷ []) "Mark.4.12"
∷ word (σ ∷ υ ∷ ν ∷ ι ∷ ῶ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.4.12"
∷ word (μ ∷ ή ∷ π ∷ ο ∷ τ ∷ ε ∷ []) "Mark.4.12"
∷ word (ἐ ∷ π ∷ ι ∷ σ ∷ τ ∷ ρ ∷ έ ∷ ψ ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.4.12"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.12"
∷ word (ἀ ∷ φ ∷ ε ∷ θ ∷ ῇ ∷ []) "Mark.4.12"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.4.12"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.4.13"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.4.13"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.4.13"
∷ word (Ο ∷ ὐ ∷ κ ∷ []) "Mark.4.13"
∷ word (ο ∷ ἴ ∷ δ ∷ α ∷ τ ∷ ε ∷ []) "Mark.4.13"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.4.13"
∷ word (π ∷ α ∷ ρ ∷ α ∷ β ∷ ο ∷ ∙λ ∷ ὴ ∷ ν ∷ []) "Mark.4.13"
∷ word (τ ∷ α ∷ ύ ∷ τ ∷ η ∷ ν ∷ []) "Mark.4.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.13"
∷ word (π ∷ ῶ ∷ ς ∷ []) "Mark.4.13"
∷ word (π ∷ ά ∷ σ ∷ α ∷ ς ∷ []) "Mark.4.13"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.4.13"
∷ word (π ∷ α ∷ ρ ∷ α ∷ β ∷ ο ∷ ∙λ ∷ ὰ ∷ ς ∷ []) "Mark.4.13"
∷ word (γ ∷ ν ∷ ώ ∷ σ ∷ ε ∷ σ ∷ θ ∷ ε ∷ []) "Mark.4.13"
∷ word (ὁ ∷ []) "Mark.4.14"
∷ word (σ ∷ π ∷ ε ∷ ί ∷ ρ ∷ ω ∷ ν ∷ []) "Mark.4.14"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.4.14"
∷ word (∙λ ∷ ό ∷ γ ∷ ο ∷ ν ∷ []) "Mark.4.14"
∷ word (σ ∷ π ∷ ε ∷ ί ∷ ρ ∷ ε ∷ ι ∷ []) "Mark.4.14"
∷ word (ο ∷ ὗ ∷ τ ∷ ο ∷ ι ∷ []) "Mark.4.15"
∷ word (δ ∷ έ ∷ []) "Mark.4.15"
∷ word (ε ∷ ἰ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.4.15"
∷ word (ο ∷ ἱ ∷ []) "Mark.4.15"
∷ word (π ∷ α ∷ ρ ∷ ὰ ∷ []) "Mark.4.15"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.4.15"
∷ word (ὁ ∷ δ ∷ ὸ ∷ ν ∷ []) "Mark.4.15"
∷ word (ὅ ∷ π ∷ ο ∷ υ ∷ []) "Mark.4.15"
∷ word (σ ∷ π ∷ ε ∷ ί ∷ ρ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.4.15"
∷ word (ὁ ∷ []) "Mark.4.15"
∷ word (∙λ ∷ ό ∷ γ ∷ ο ∷ ς ∷ []) "Mark.4.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.15"
∷ word (ὅ ∷ τ ∷ α ∷ ν ∷ []) "Mark.4.15"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ σ ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.4.15"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.4.15"
∷ word (ἔ ∷ ρ ∷ χ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.4.15"
∷ word (ὁ ∷ []) "Mark.4.15"
∷ word (Σ ∷ α ∷ τ ∷ α ∷ ν ∷ ᾶ ∷ ς ∷ []) "Mark.4.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.15"
∷ word (α ∷ ἴ ∷ ρ ∷ ε ∷ ι ∷ []) "Mark.4.15"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.4.15"
∷ word (∙λ ∷ ό ∷ γ ∷ ο ∷ ν ∷ []) "Mark.4.15"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.4.15"
∷ word (ἐ ∷ σ ∷ π ∷ α ∷ ρ ∷ μ ∷ έ ∷ ν ∷ ο ∷ ν ∷ []) "Mark.4.15"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.4.15"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.4.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.16"
∷ word (ο ∷ ὗ ∷ τ ∷ ο ∷ ί ∷ []) "Mark.4.16"
∷ word (ε ∷ ἰ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.4.16"
∷ word (ὁ ∷ μ ∷ ο ∷ ί ∷ ω ∷ ς ∷ []) "Mark.4.16"
∷ word (ο ∷ ἱ ∷ []) "Mark.4.16"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.4.16"
∷ word (τ ∷ ὰ ∷ []) "Mark.4.16"
∷ word (π ∷ ε ∷ τ ∷ ρ ∷ ώ ∷ δ ∷ η ∷ []) "Mark.4.16"
∷ word (σ ∷ π ∷ ε ∷ ι ∷ ρ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ι ∷ []) "Mark.4.16"
∷ word (ο ∷ ἳ ∷ []) "Mark.4.16"
∷ word (ὅ ∷ τ ∷ α ∷ ν ∷ []) "Mark.4.16"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ σ ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.4.16"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.4.16"
∷ word (∙λ ∷ ό ∷ γ ∷ ο ∷ ν ∷ []) "Mark.4.16"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.4.16"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.4.16"
∷ word (χ ∷ α ∷ ρ ∷ ᾶ ∷ ς ∷ []) "Mark.4.16"
∷ word (∙λ ∷ α ∷ μ ∷ β ∷ ά ∷ ν ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.4.16"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.4.16"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.17"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.4.17"
∷ word (ἔ ∷ χ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.4.17"
∷ word (ῥ ∷ ί ∷ ζ ∷ α ∷ ν ∷ []) "Mark.4.17"
∷ word (ἐ ∷ ν ∷ []) "Mark.4.17"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.4.17"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.4.17"
∷ word (π ∷ ρ ∷ ό ∷ σ ∷ κ ∷ α ∷ ι ∷ ρ ∷ ο ∷ ί ∷ []) "Mark.4.17"
∷ word (ε ∷ ἰ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.4.17"
∷ word (ε ∷ ἶ ∷ τ ∷ α ∷ []) "Mark.4.17"
∷ word (γ ∷ ε ∷ ν ∷ ο ∷ μ ∷ έ ∷ ν ∷ η ∷ ς ∷ []) "Mark.4.17"
∷ word (θ ∷ ∙λ ∷ ί ∷ ψ ∷ ε ∷ ω ∷ ς ∷ []) "Mark.4.17"
∷ word (ἢ ∷ []) "Mark.4.17"
∷ word (δ ∷ ι ∷ ω ∷ γ ∷ μ ∷ ο ∷ ῦ ∷ []) "Mark.4.17"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.4.17"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.4.17"
∷ word (∙λ ∷ ό ∷ γ ∷ ο ∷ ν ∷ []) "Mark.4.17"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.4.17"
∷ word (σ ∷ κ ∷ α ∷ ν ∷ δ ∷ α ∷ ∙λ ∷ ί ∷ ζ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.4.17"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.18"
∷ word (ἄ ∷ ∙λ ∷ ∙λ ∷ ο ∷ ι ∷ []) "Mark.4.18"
∷ word (ε ∷ ἰ ∷ σ ∷ ὶ ∷ ν ∷ []) "Mark.4.18"
∷ word (ο ∷ ἱ ∷ []) "Mark.4.18"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.4.18"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.4.18"
∷ word (ἀ ∷ κ ∷ ά ∷ ν ∷ θ ∷ α ∷ ς ∷ []) "Mark.4.18"
∷ word (σ ∷ π ∷ ε ∷ ι ∷ ρ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ι ∷ []) "Mark.4.18"
∷ word (ο ∷ ὗ ∷ τ ∷ ο ∷ ί ∷ []) "Mark.4.18"
∷ word (ε ∷ ἰ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.4.18"
∷ word (ο ∷ ἱ ∷ []) "Mark.4.18"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.4.18"
∷ word (∙λ ∷ ό ∷ γ ∷ ο ∷ ν ∷ []) "Mark.4.18"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ σ ∷ α ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.4.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.19"
∷ word (α ∷ ἱ ∷ []) "Mark.4.19"
∷ word (μ ∷ έ ∷ ρ ∷ ι ∷ μ ∷ ν ∷ α ∷ ι ∷ []) "Mark.4.19"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.4.19"
∷ word (α ∷ ἰ ∷ ῶ ∷ ν ∷ ο ∷ ς ∷ []) "Mark.4.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.19"
∷ word (ἡ ∷ []) "Mark.4.19"
∷ word (ἀ ∷ π ∷ ά ∷ τ ∷ η ∷ []) "Mark.4.19"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.4.19"
∷ word (π ∷ ∙λ ∷ ο ∷ ύ ∷ τ ∷ ο ∷ υ ∷ []) "Mark.4.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.19"
∷ word (α ∷ ἱ ∷ []) "Mark.4.19"
∷ word (π ∷ ε ∷ ρ ∷ ὶ ∷ []) "Mark.4.19"
∷ word (τ ∷ ὰ ∷ []) "Mark.4.19"
∷ word (∙λ ∷ ο ∷ ι ∷ π ∷ ὰ ∷ []) "Mark.4.19"
∷ word (ἐ ∷ π ∷ ι ∷ θ ∷ υ ∷ μ ∷ ί ∷ α ∷ ι ∷ []) "Mark.4.19"
∷ word (ε ∷ ἰ ∷ σ ∷ π ∷ ο ∷ ρ ∷ ε ∷ υ ∷ ό ∷ μ ∷ ε ∷ ν ∷ α ∷ ι ∷ []) "Mark.4.19"
∷ word (σ ∷ υ ∷ μ ∷ π ∷ ν ∷ ί ∷ γ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.4.19"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.4.19"
∷ word (∙λ ∷ ό ∷ γ ∷ ο ∷ ν ∷ []) "Mark.4.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.19"
∷ word (ἄ ∷ κ ∷ α ∷ ρ ∷ π ∷ ο ∷ ς ∷ []) "Mark.4.19"
∷ word (γ ∷ ί ∷ ν ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.4.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.20"
∷ word (ἐ ∷ κ ∷ ε ∷ ῖ ∷ ν ∷ ο ∷ ί ∷ []) "Mark.4.20"
∷ word (ε ∷ ἰ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.4.20"
∷ word (ο ∷ ἱ ∷ []) "Mark.4.20"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.4.20"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.4.20"
∷ word (γ ∷ ῆ ∷ ν ∷ []) "Mark.4.20"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.4.20"
∷ word (κ ∷ α ∷ ∙λ ∷ ὴ ∷ ν ∷ []) "Mark.4.20"
∷ word (σ ∷ π ∷ α ∷ ρ ∷ έ ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.4.20"
∷ word (ο ∷ ἵ ∷ τ ∷ ι ∷ ν ∷ ε ∷ ς ∷ []) "Mark.4.20"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.4.20"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.4.20"
∷ word (∙λ ∷ ό ∷ γ ∷ ο ∷ ν ∷ []) "Mark.4.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.20"
∷ word (π ∷ α ∷ ρ ∷ α ∷ δ ∷ έ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.4.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.20"
∷ word (κ ∷ α ∷ ρ ∷ π ∷ ο ∷ φ ∷ ο ∷ ρ ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.4.20"
∷ word (ἓ ∷ ν ∷ []) "Mark.4.20"
∷ word (τ ∷ ρ ∷ ι ∷ ά ∷ κ ∷ ο ∷ ν ∷ τ ∷ α ∷ []) "Mark.4.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.20"
∷ word (ἓ ∷ ν ∷ []) "Mark.4.20"
∷ word (ἑ ∷ ξ ∷ ή ∷ κ ∷ ο ∷ ν ∷ τ ∷ α ∷ []) "Mark.4.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.20"
∷ word (ἓ ∷ ν ∷ []) "Mark.4.20"
∷ word (ἑ ∷ κ ∷ α ∷ τ ∷ ό ∷ ν ∷ []) "Mark.4.20"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.4.21"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.4.21"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.4.21"
∷ word (Μ ∷ ή ∷ τ ∷ ι ∷ []) "Mark.4.21"
∷ word (ἔ ∷ ρ ∷ χ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.4.21"
∷ word (ὁ ∷ []) "Mark.4.21"
∷ word (∙λ ∷ ύ ∷ χ ∷ ν ∷ ο ∷ ς ∷ []) "Mark.4.21"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.4.21"
∷ word (ὑ ∷ π ∷ ὸ ∷ []) "Mark.4.21"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.4.21"
∷ word (μ ∷ ό ∷ δ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.4.21"
∷ word (τ ∷ ε ∷ θ ∷ ῇ ∷ []) "Mark.4.21"
∷ word (ἢ ∷ []) "Mark.4.21"
∷ word (ὑ ∷ π ∷ ὸ ∷ []) "Mark.4.21"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.4.21"
∷ word (κ ∷ ∙λ ∷ ί ∷ ν ∷ η ∷ ν ∷ []) "Mark.4.21"
∷ word (ο ∷ ὐ ∷ χ ∷ []) "Mark.4.21"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.4.21"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.4.21"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.4.21"
∷ word (∙λ ∷ υ ∷ χ ∷ ν ∷ ί ∷ α ∷ ν ∷ []) "Mark.4.21"
∷ word (τ ∷ ε ∷ θ ∷ ῇ ∷ []) "Mark.4.21"
∷ word (ο ∷ ὐ ∷ []) "Mark.4.22"
∷ word (γ ∷ ά ∷ ρ ∷ []) "Mark.4.22"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.4.22"
∷ word (κ ∷ ρ ∷ υ ∷ π ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.4.22"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.4.22"
∷ word (μ ∷ ὴ ∷ []) "Mark.4.22"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.4.22"
∷ word (φ ∷ α ∷ ν ∷ ε ∷ ρ ∷ ω ∷ θ ∷ ῇ ∷ []) "Mark.4.22"
∷ word (ο ∷ ὐ ∷ δ ∷ ὲ ∷ []) "Mark.4.22"
∷ word (ἐ ∷ γ ∷ έ ∷ ν ∷ ε ∷ τ ∷ ο ∷ []) "Mark.4.22"
∷ word (ἀ ∷ π ∷ ό ∷ κ ∷ ρ ∷ υ ∷ φ ∷ ο ∷ ν ∷ []) "Mark.4.22"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ []) "Mark.4.22"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.4.22"
∷ word (ἔ ∷ ∙λ ∷ θ ∷ ῃ ∷ []) "Mark.4.22"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.4.22"
∷ word (φ ∷ α ∷ ν ∷ ε ∷ ρ ∷ ό ∷ ν ∷ []) "Mark.4.22"
∷ word (ε ∷ ἴ ∷ []) "Mark.4.23"
∷ word (τ ∷ ι ∷ ς ∷ []) "Mark.4.23"
∷ word (ἔ ∷ χ ∷ ε ∷ ι ∷ []) "Mark.4.23"
∷ word (ὦ ∷ τ ∷ α ∷ []) "Mark.4.23"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.4.23"
∷ word (ἀ ∷ κ ∷ ο ∷ υ ∷ έ ∷ τ ∷ ω ∷ []) "Mark.4.23"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.24"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.4.24"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.4.24"
∷ word (Β ∷ ∙λ ∷ έ ∷ π ∷ ε ∷ τ ∷ ε ∷ []) "Mark.4.24"
∷ word (τ ∷ ί ∷ []) "Mark.4.24"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.4.24"
∷ word (ἐ ∷ ν ∷ []) "Mark.4.24"
∷ word (ᾧ ∷ []) "Mark.4.24"
∷ word (μ ∷ έ ∷ τ ∷ ρ ∷ ῳ ∷ []) "Mark.4.24"
∷ word (μ ∷ ε ∷ τ ∷ ρ ∷ ε ∷ ῖ ∷ τ ∷ ε ∷ []) "Mark.4.24"
∷ word (μ ∷ ε ∷ τ ∷ ρ ∷ η ∷ θ ∷ ή ∷ σ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.4.24"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.4.24"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.24"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ τ ∷ ε ∷ θ ∷ ή ∷ σ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.4.24"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.4.24"
∷ word (ὃ ∷ ς ∷ []) "Mark.4.25"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.4.25"
∷ word (ἔ ∷ χ ∷ ε ∷ ι ∷ []) "Mark.4.25"
∷ word (δ ∷ ο ∷ θ ∷ ή ∷ σ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.4.25"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.4.25"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.25"
∷ word (ὃ ∷ ς ∷ []) "Mark.4.25"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.4.25"
∷ word (ἔ ∷ χ ∷ ε ∷ ι ∷ []) "Mark.4.25"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.25"
∷ word (ὃ ∷ []) "Mark.4.25"
∷ word (ἔ ∷ χ ∷ ε ∷ ι ∷ []) "Mark.4.25"
∷ word (ἀ ∷ ρ ∷ θ ∷ ή ∷ σ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.4.25"
∷ word (ἀ ∷ π ∷ []) "Mark.4.25"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.4.25"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.4.26"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.4.26"
∷ word (Ο ∷ ὕ ∷ τ ∷ ω ∷ ς ∷ []) "Mark.4.26"
∷ word (ἐ ∷ σ ∷ τ ∷ ὶ ∷ ν ∷ []) "Mark.4.26"
∷ word (ἡ ∷ []) "Mark.4.26"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ί ∷ α ∷ []) "Mark.4.26"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.4.26"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.4.26"
∷ word (ὡ ∷ ς ∷ []) "Mark.4.26"
∷ word (ἄ ∷ ν ∷ θ ∷ ρ ∷ ω ∷ π ∷ ο ∷ ς ∷ []) "Mark.4.26"
∷ word (β ∷ ά ∷ ∙λ ∷ ῃ ∷ []) "Mark.4.26"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.4.26"
∷ word (σ ∷ π ∷ ό ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.4.26"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.4.26"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.4.26"
∷ word (γ ∷ ῆ ∷ ς ∷ []) "Mark.4.26"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.27"
∷ word (κ ∷ α ∷ θ ∷ ε ∷ ύ ∷ δ ∷ ῃ ∷ []) "Mark.4.27"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.27"
∷ word (ἐ ∷ γ ∷ ε ∷ ί ∷ ρ ∷ η ∷ τ ∷ α ∷ ι ∷ []) "Mark.4.27"
∷ word (ν ∷ ύ ∷ κ ∷ τ ∷ α ∷ []) "Mark.4.27"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.27"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ α ∷ ν ∷ []) "Mark.4.27"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.27"
∷ word (ὁ ∷ []) "Mark.4.27"
∷ word (σ ∷ π ∷ ό ∷ ρ ∷ ο ∷ ς ∷ []) "Mark.4.27"
∷ word (β ∷ ∙λ ∷ α ∷ σ ∷ τ ∷ ᾷ ∷ []) "Mark.4.27"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.27"
∷ word (μ ∷ η ∷ κ ∷ ύ ∷ ν ∷ η ∷ τ ∷ α ∷ ι ∷ []) "Mark.4.27"
∷ word (ὡ ∷ ς ∷ []) "Mark.4.27"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.4.27"
∷ word (ο ∷ ἶ ∷ δ ∷ ε ∷ ν ∷ []) "Mark.4.27"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ς ∷ []) "Mark.4.27"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ μ ∷ ά ∷ τ ∷ η ∷ []) "Mark.4.28"
∷ word (ἡ ∷ []) "Mark.4.28"
∷ word (γ ∷ ῆ ∷ []) "Mark.4.28"
∷ word (κ ∷ α ∷ ρ ∷ π ∷ ο ∷ φ ∷ ο ∷ ρ ∷ ε ∷ ῖ ∷ []) "Mark.4.28"
∷ word (π ∷ ρ ∷ ῶ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.4.28"
∷ word (χ ∷ ό ∷ ρ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.4.28"
∷ word (ε ∷ ἶ ∷ τ ∷ α ∷ []) "Mark.4.28"
∷ word (σ ∷ τ ∷ ά ∷ χ ∷ υ ∷ ν ∷ []) "Mark.4.28"
∷ word (ε ∷ ἶ ∷ τ ∷ α ∷ []) "Mark.4.28"
∷ word (π ∷ ∙λ ∷ ή ∷ ρ ∷ η ∷ ς ∷ []) "Mark.4.28"
∷ word (σ ∷ ῖ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.4.28"
∷ word (ἐ ∷ ν ∷ []) "Mark.4.28"
∷ word (τ ∷ ῷ ∷ []) "Mark.4.28"
∷ word (σ ∷ τ ∷ ά ∷ χ ∷ υ ∷ ϊ ∷ []) "Mark.4.28"
∷ word (ὅ ∷ τ ∷ α ∷ ν ∷ []) "Mark.4.29"
∷ word (δ ∷ ὲ ∷ []) "Mark.4.29"
∷ word (π ∷ α ∷ ρ ∷ α ∷ δ ∷ ο ∷ ῖ ∷ []) "Mark.4.29"
∷ word (ὁ ∷ []) "Mark.4.29"
∷ word (κ ∷ α ∷ ρ ∷ π ∷ ό ∷ ς ∷ []) "Mark.4.29"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.4.29"
∷ word (ἀ ∷ π ∷ ο ∷ σ ∷ τ ∷ έ ∷ ∙λ ∷ ∙λ ∷ ε ∷ ι ∷ []) "Mark.4.29"
∷ word (τ ∷ ὸ ∷ []) "Mark.4.29"
∷ word (δ ∷ ρ ∷ έ ∷ π ∷ α ∷ ν ∷ ο ∷ ν ∷ []) "Mark.4.29"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.4.29"
∷ word (π ∷ α ∷ ρ ∷ έ ∷ σ ∷ τ ∷ η ∷ κ ∷ ε ∷ ν ∷ []) "Mark.4.29"
∷ word (ὁ ∷ []) "Mark.4.29"
∷ word (θ ∷ ε ∷ ρ ∷ ι ∷ σ ∷ μ ∷ ό ∷ ς ∷ []) "Mark.4.29"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.4.30"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.4.30"
∷ word (Π ∷ ῶ ∷ ς ∷ []) "Mark.4.30"
∷ word (ὁ ∷ μ ∷ ο ∷ ι ∷ ώ ∷ σ ∷ ω ∷ μ ∷ ε ∷ ν ∷ []) "Mark.4.30"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.4.30"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ί ∷ α ∷ ν ∷ []) "Mark.4.30"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.4.30"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.4.30"
∷ word (ἢ ∷ []) "Mark.4.30"
∷ word (ἐ ∷ ν ∷ []) "Mark.4.30"
∷ word (τ ∷ ί ∷ ν ∷ ι ∷ []) "Mark.4.30"
∷ word (α ∷ ὐ ∷ τ ∷ ὴ ∷ ν ∷ []) "Mark.4.30"
∷ word (π ∷ α ∷ ρ ∷ α ∷ β ∷ ο ∷ ∙λ ∷ ῇ ∷ []) "Mark.4.30"
∷ word (θ ∷ ῶ ∷ μ ∷ ε ∷ ν ∷ []) "Mark.4.30"
∷ word (ὡ ∷ ς ∷ []) "Mark.4.31"
∷ word (κ ∷ ό ∷ κ ∷ κ ∷ ῳ ∷ []) "Mark.4.31"
∷ word (σ ∷ ι ∷ ν ∷ ά ∷ π ∷ ε ∷ ω ∷ ς ∷ []) "Mark.4.31"
∷ word (ὃ ∷ ς ∷ []) "Mark.4.31"
∷ word (ὅ ∷ τ ∷ α ∷ ν ∷ []) "Mark.4.31"
∷ word (σ ∷ π ∷ α ∷ ρ ∷ ῇ ∷ []) "Mark.4.31"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.4.31"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.4.31"
∷ word (γ ∷ ῆ ∷ ς ∷ []) "Mark.4.31"
∷ word (μ ∷ ι ∷ κ ∷ ρ ∷ ό ∷ τ ∷ ε ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.4.31"
∷ word (ὂ ∷ ν ∷ []) "Mark.4.31"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.4.31"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.4.31"
∷ word (σ ∷ π ∷ ε ∷ ρ ∷ μ ∷ ά ∷ τ ∷ ω ∷ ν ∷ []) "Mark.4.31"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.4.31"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.4.31"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.4.31"
∷ word (γ ∷ ῆ ∷ ς ∷ []) "Mark.4.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.32"
∷ word (ὅ ∷ τ ∷ α ∷ ν ∷ []) "Mark.4.32"
∷ word (σ ∷ π ∷ α ∷ ρ ∷ ῇ ∷ []) "Mark.4.32"
∷ word (ἀ ∷ ν ∷ α ∷ β ∷ α ∷ ί ∷ ν ∷ ε ∷ ι ∷ []) "Mark.4.32"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.32"
∷ word (γ ∷ ί ∷ ν ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.4.32"
∷ word (μ ∷ ε ∷ ῖ ∷ ζ ∷ ο ∷ ν ∷ []) "Mark.4.32"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.4.32"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.4.32"
∷ word (∙λ ∷ α ∷ χ ∷ ά ∷ ν ∷ ω ∷ ν ∷ []) "Mark.4.32"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.32"
∷ word (π ∷ ο ∷ ι ∷ ε ∷ ῖ ∷ []) "Mark.4.32"
∷ word (κ ∷ ∙λ ∷ ά ∷ δ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.4.32"
∷ word (μ ∷ ε ∷ γ ∷ ά ∷ ∙λ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.4.32"
∷ word (ὥ ∷ σ ∷ τ ∷ ε ∷ []) "Mark.4.32"
∷ word (δ ∷ ύ ∷ ν ∷ α ∷ σ ∷ θ ∷ α ∷ ι ∷ []) "Mark.4.32"
∷ word (ὑ ∷ π ∷ ὸ ∷ []) "Mark.4.32"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.4.32"
∷ word (σ ∷ κ ∷ ι ∷ ὰ ∷ ν ∷ []) "Mark.4.32"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.4.32"
∷ word (τ ∷ ὰ ∷ []) "Mark.4.32"
∷ word (π ∷ ε ∷ τ ∷ ε ∷ ι ∷ ν ∷ ὰ ∷ []) "Mark.4.32"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.4.32"
∷ word (ο ∷ ὐ ∷ ρ ∷ α ∷ ν ∷ ο ∷ ῦ ∷ []) "Mark.4.32"
∷ word (κ ∷ α ∷ τ ∷ α ∷ σ ∷ κ ∷ η ∷ ν ∷ ο ∷ ῦ ∷ ν ∷ []) "Mark.4.32"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.4.33"
∷ word (τ ∷ ο ∷ ι ∷ α ∷ ύ ∷ τ ∷ α ∷ ι ∷ ς ∷ []) "Mark.4.33"
∷ word (π ∷ α ∷ ρ ∷ α ∷ β ∷ ο ∷ ∙λ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.4.33"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.4.33"
∷ word (ἐ ∷ ∙λ ∷ ά ∷ ∙λ ∷ ε ∷ ι ∷ []) "Mark.4.33"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.4.33"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.4.33"
∷ word (∙λ ∷ ό ∷ γ ∷ ο ∷ ν ∷ []) "Mark.4.33"
∷ word (κ ∷ α ∷ θ ∷ ὼ ∷ ς ∷ []) "Mark.4.33"
∷ word (ἠ ∷ δ ∷ ύ ∷ ν ∷ α ∷ ν ∷ τ ∷ ο ∷ []) "Mark.4.33"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.4.33"
∷ word (χ ∷ ω ∷ ρ ∷ ὶ ∷ ς ∷ []) "Mark.4.34"
∷ word (δ ∷ ὲ ∷ []) "Mark.4.34"
∷ word (π ∷ α ∷ ρ ∷ α ∷ β ∷ ο ∷ ∙λ ∷ ῆ ∷ ς ∷ []) "Mark.4.34"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.4.34"
∷ word (ἐ ∷ ∙λ ∷ ά ∷ ∙λ ∷ ε ∷ ι ∷ []) "Mark.4.34"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.4.34"
∷ word (κ ∷ α ∷ τ ∷ []) "Mark.4.34"
∷ word (ἰ ∷ δ ∷ ί ∷ α ∷ ν ∷ []) "Mark.4.34"
∷ word (δ ∷ ὲ ∷ []) "Mark.4.34"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.4.34"
∷ word (ἰ ∷ δ ∷ ί ∷ ο ∷ ι ∷ ς ∷ []) "Mark.4.34"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.4.34"
∷ word (ἐ ∷ π ∷ έ ∷ ∙λ ∷ υ ∷ ε ∷ ν ∷ []) "Mark.4.34"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.4.34"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.4.35"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.4.35"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.4.35"
∷ word (ἐ ∷ ν ∷ []) "Mark.4.35"
∷ word (ἐ ∷ κ ∷ ε ∷ ί ∷ ν ∷ ῃ ∷ []) "Mark.4.35"
∷ word (τ ∷ ῇ ∷ []) "Mark.4.35"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ ᾳ ∷ []) "Mark.4.35"
∷ word (ὀ ∷ ψ ∷ ί ∷ α ∷ ς ∷ []) "Mark.4.35"
∷ word (γ ∷ ε ∷ ν ∷ ο ∷ μ ∷ έ ∷ ν ∷ η ∷ ς ∷ []) "Mark.4.35"
∷ word (Δ ∷ ι ∷ έ ∷ ∙λ ∷ θ ∷ ω ∷ μ ∷ ε ∷ ν ∷ []) "Mark.4.35"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.4.35"
∷ word (τ ∷ ὸ ∷ []) "Mark.4.35"
∷ word (π ∷ έ ∷ ρ ∷ α ∷ ν ∷ []) "Mark.4.35"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.36"
∷ word (ἀ ∷ φ ∷ έ ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.4.36"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.4.36"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.4.36"
∷ word (π ∷ α ∷ ρ ∷ α ∷ ∙λ ∷ α ∷ μ ∷ β ∷ ά ∷ ν ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.4.36"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.4.36"
∷ word (ὡ ∷ ς ∷ []) "Mark.4.36"
∷ word (ἦ ∷ ν ∷ []) "Mark.4.36"
∷ word (ἐ ∷ ν ∷ []) "Mark.4.36"
∷ word (τ ∷ ῷ ∷ []) "Mark.4.36"
∷ word (π ∷ ∙λ ∷ ο ∷ ί ∷ ῳ ∷ []) "Mark.4.36"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.36"
∷ word (ἄ ∷ ∙λ ∷ ∙λ ∷ α ∷ []) "Mark.4.36"
∷ word (π ∷ ∙λ ∷ ο ∷ ῖ ∷ α ∷ []) "Mark.4.36"
∷ word (ἦ ∷ ν ∷ []) "Mark.4.36"
∷ word (μ ∷ ε ∷ τ ∷ []) "Mark.4.36"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.4.36"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.37"
∷ word (γ ∷ ί ∷ ν ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.4.37"
∷ word (∙λ ∷ α ∷ ῖ ∷ ∙λ ∷ α ∷ ψ ∷ []) "Mark.4.37"
∷ word (μ ∷ ε ∷ γ ∷ ά ∷ ∙λ ∷ η ∷ []) "Mark.4.37"
∷ word (ἀ ∷ ν ∷ έ ∷ μ ∷ ο ∷ υ ∷ []) "Mark.4.37"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.37"
∷ word (τ ∷ ὰ ∷ []) "Mark.4.37"
∷ word (κ ∷ ύ ∷ μ ∷ α ∷ τ ∷ α ∷ []) "Mark.4.37"
∷ word (ἐ ∷ π ∷ έ ∷ β ∷ α ∷ ∙λ ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.4.37"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.4.37"
∷ word (τ ∷ ὸ ∷ []) "Mark.4.37"
∷ word (π ∷ ∙λ ∷ ο ∷ ῖ ∷ ο ∷ ν ∷ []) "Mark.4.37"
∷ word (ὥ ∷ σ ∷ τ ∷ ε ∷ []) "Mark.4.37"
∷ word (ἤ ∷ δ ∷ η ∷ []) "Mark.4.37"
∷ word (γ ∷ ε ∷ μ ∷ ί ∷ ζ ∷ ε ∷ σ ∷ θ ∷ α ∷ ι ∷ []) "Mark.4.37"
∷ word (τ ∷ ὸ ∷ []) "Mark.4.37"
∷ word (π ∷ ∙λ ∷ ο ∷ ῖ ∷ ο ∷ ν ∷ []) "Mark.4.37"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.38"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ς ∷ []) "Mark.4.38"
∷ word (ἦ ∷ ν ∷ []) "Mark.4.38"
∷ word (ἐ ∷ ν ∷ []) "Mark.4.38"
∷ word (τ ∷ ῇ ∷ []) "Mark.4.38"
∷ word (π ∷ ρ ∷ ύ ∷ μ ∷ ν ∷ ῃ ∷ []) "Mark.4.38"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.4.38"
∷ word (τ ∷ ὸ ∷ []) "Mark.4.38"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ κ ∷ ε ∷ φ ∷ ά ∷ ∙λ ∷ α ∷ ι ∷ ο ∷ ν ∷ []) "Mark.4.38"
∷ word (κ ∷ α ∷ θ ∷ ε ∷ ύ ∷ δ ∷ ω ∷ ν ∷ []) "Mark.4.38"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.38"
∷ word (ἐ ∷ γ ∷ ε ∷ ί ∷ ρ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.4.38"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.4.38"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.38"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.4.38"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.4.38"
∷ word (Δ ∷ ι ∷ δ ∷ ά ∷ σ ∷ κ ∷ α ∷ ∙λ ∷ ε ∷ []) "Mark.4.38"
∷ word (ο ∷ ὐ ∷ []) "Mark.4.38"
∷ word (μ ∷ έ ∷ ∙λ ∷ ε ∷ ι ∷ []) "Mark.4.38"
∷ word (σ ∷ ο ∷ ι ∷ []) "Mark.4.38"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.4.38"
∷ word (ἀ ∷ π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ύ ∷ μ ∷ ε ∷ θ ∷ α ∷ []) "Mark.4.38"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.39"
∷ word (δ ∷ ι ∷ ε ∷ γ ∷ ε ∷ ρ ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.4.39"
∷ word (ἐ ∷ π ∷ ε ∷ τ ∷ ί ∷ μ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.4.39"
∷ word (τ ∷ ῷ ∷ []) "Mark.4.39"
∷ word (ἀ ∷ ν ∷ έ ∷ μ ∷ ῳ ∷ []) "Mark.4.39"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.39"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.4.39"
∷ word (τ ∷ ῇ ∷ []) "Mark.4.39"
∷ word (θ ∷ α ∷ ∙λ ∷ ά ∷ σ ∷ σ ∷ ῃ ∷ []) "Mark.4.39"
∷ word (Σ ∷ ι ∷ ώ ∷ π ∷ α ∷ []) "Mark.4.39"
∷ word (π ∷ ε ∷ φ ∷ ί ∷ μ ∷ ω ∷ σ ∷ ο ∷ []) "Mark.4.39"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.39"
∷ word (ἐ ∷ κ ∷ ό ∷ π ∷ α ∷ σ ∷ ε ∷ ν ∷ []) "Mark.4.39"
∷ word (ὁ ∷ []) "Mark.4.39"
∷ word (ἄ ∷ ν ∷ ε ∷ μ ∷ ο ∷ ς ∷ []) "Mark.4.39"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.39"
∷ word (ἐ ∷ γ ∷ έ ∷ ν ∷ ε ∷ τ ∷ ο ∷ []) "Mark.4.39"
∷ word (γ ∷ α ∷ ∙λ ∷ ή ∷ ν ∷ η ∷ []) "Mark.4.39"
∷ word (μ ∷ ε ∷ γ ∷ ά ∷ ∙λ ∷ η ∷ []) "Mark.4.39"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.40"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.4.40"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.4.40"
∷ word (Τ ∷ ί ∷ []) "Mark.4.40"
∷ word (δ ∷ ε ∷ ι ∷ ∙λ ∷ ο ∷ ί ∷ []) "Mark.4.40"
∷ word (ἐ ∷ σ ∷ τ ∷ ε ∷ []) "Mark.4.40"
∷ word (ο ∷ ὔ ∷ π ∷ ω ∷ []) "Mark.4.40"
∷ word (ἔ ∷ χ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.4.40"
∷ word (π ∷ ί ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.4.40"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.41"
∷ word (ἐ ∷ φ ∷ ο ∷ β ∷ ή ∷ θ ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.4.41"
∷ word (φ ∷ ό ∷ β ∷ ο ∷ ν ∷ []) "Mark.4.41"
∷ word (μ ∷ έ ∷ γ ∷ α ∷ ν ∷ []) "Mark.4.41"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.41"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ο ∷ ν ∷ []) "Mark.4.41"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.4.41"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ή ∷ ∙λ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.4.41"
∷ word (Τ ∷ ί ∷ ς ∷ []) "Mark.4.41"
∷ word (ἄ ∷ ρ ∷ α ∷ []) "Mark.4.41"
∷ word (ο ∷ ὗ ∷ τ ∷ ό ∷ ς ∷ []) "Mark.4.41"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.4.41"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.4.41"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.41"
∷ word (ὁ ∷ []) "Mark.4.41"
∷ word (ἄ ∷ ν ∷ ε ∷ μ ∷ ο ∷ ς ∷ []) "Mark.4.41"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.4.41"
∷ word (ἡ ∷ []) "Mark.4.41"
∷ word (θ ∷ ά ∷ ∙λ ∷ α ∷ σ ∷ σ ∷ α ∷ []) "Mark.4.41"
∷ word (ὑ ∷ π ∷ α ∷ κ ∷ ο ∷ ύ ∷ ε ∷ ι ∷ []) "Mark.4.41"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.4.41"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.5.1"
∷ word (ἦ ∷ ∙λ ∷ θ ∷ ο ∷ ν ∷ []) "Mark.5.1"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.5.1"
∷ word (τ ∷ ὸ ∷ []) "Mark.5.1"
∷ word (π ∷ έ ∷ ρ ∷ α ∷ ν ∷ []) "Mark.5.1"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.5.1"
∷ word (θ ∷ α ∷ ∙λ ∷ ά ∷ σ ∷ σ ∷ η ∷ ς ∷ []) "Mark.5.1"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.5.1"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.5.1"
∷ word (χ ∷ ώ ∷ ρ ∷ α ∷ ν ∷ []) "Mark.5.1"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.5.1"
∷ word (Γ ∷ ε ∷ ρ ∷ α ∷ σ ∷ η ∷ ν ∷ ῶ ∷ ν ∷ []) "Mark.5.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.2"
∷ word (ἐ ∷ ξ ∷ ε ∷ ∙λ ∷ θ ∷ ό ∷ ν ∷ τ ∷ ο ∷ ς ∷ []) "Mark.5.2"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.5.2"
∷ word (ἐ ∷ κ ∷ []) "Mark.5.2"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.5.2"
∷ word (π ∷ ∙λ ∷ ο ∷ ί ∷ ο ∷ υ ∷ []) "Mark.5.2"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.5.2"
∷ word (ὑ ∷ π ∷ ή ∷ ν ∷ τ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.5.2"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.5.2"
∷ word (ἐ ∷ κ ∷ []) "Mark.5.2"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.5.2"
∷ word (μ ∷ ν ∷ η ∷ μ ∷ ε ∷ ί ∷ ω ∷ ν ∷ []) "Mark.5.2"
∷ word (ἄ ∷ ν ∷ θ ∷ ρ ∷ ω ∷ π ∷ ο ∷ ς ∷ []) "Mark.5.2"
∷ word (ἐ ∷ ν ∷ []) "Mark.5.2"
∷ word (π ∷ ν ∷ ε ∷ ύ ∷ μ ∷ α ∷ τ ∷ ι ∷ []) "Mark.5.2"
∷ word (ἀ ∷ κ ∷ α ∷ θ ∷ ά ∷ ρ ∷ τ ∷ ῳ ∷ []) "Mark.5.2"
∷ word (ὃ ∷ ς ∷ []) "Mark.5.3"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.5.3"
∷ word (κ ∷ α ∷ τ ∷ ο ∷ ί ∷ κ ∷ η ∷ σ ∷ ι ∷ ν ∷ []) "Mark.5.3"
∷ word (ε ∷ ἶ ∷ χ ∷ ε ∷ ν ∷ []) "Mark.5.3"
∷ word (ἐ ∷ ν ∷ []) "Mark.5.3"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.5.3"
∷ word (μ ∷ ν ∷ ή ∷ μ ∷ α ∷ σ ∷ ι ∷ ν ∷ []) "Mark.5.3"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.3"
∷ word (ο ∷ ὐ ∷ δ ∷ ὲ ∷ []) "Mark.5.3"
∷ word (ἁ ∷ ∙λ ∷ ύ ∷ σ ∷ ε ∷ ι ∷ []) "Mark.5.3"
∷ word (ο ∷ ὐ ∷ κ ∷ έ ∷ τ ∷ ι ∷ []) "Mark.5.3"
∷ word (ο ∷ ὐ ∷ δ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.5.3"
∷ word (ἐ ∷ δ ∷ ύ ∷ ν ∷ α ∷ τ ∷ ο ∷ []) "Mark.5.3"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.5.3"
∷ word (δ ∷ ῆ ∷ σ ∷ α ∷ ι ∷ []) "Mark.5.3"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.5.4"
∷ word (τ ∷ ὸ ∷ []) "Mark.5.4"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.5.4"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ά ∷ κ ∷ ι ∷ ς ∷ []) "Mark.5.4"
∷ word (π ∷ έ ∷ δ ∷ α ∷ ι ∷ ς ∷ []) "Mark.5.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.4"
∷ word (ἁ ∷ ∙λ ∷ ύ ∷ σ ∷ ε ∷ σ ∷ ι ∷ []) "Mark.5.4"
∷ word (δ ∷ ε ∷ δ ∷ έ ∷ σ ∷ θ ∷ α ∷ ι ∷ []) "Mark.5.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.4"
∷ word (δ ∷ ι ∷ ε ∷ σ ∷ π ∷ ά ∷ σ ∷ θ ∷ α ∷ ι ∷ []) "Mark.5.4"
∷ word (ὑ ∷ π ∷ []) "Mark.5.4"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.5.4"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.5.4"
∷ word (ἁ ∷ ∙λ ∷ ύ ∷ σ ∷ ε ∷ ι ∷ ς ∷ []) "Mark.5.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.4"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.5.4"
∷ word (π ∷ έ ∷ δ ∷ α ∷ ς ∷ []) "Mark.5.4"
∷ word (σ ∷ υ ∷ ν ∷ τ ∷ ε ∷ τ ∷ ρ ∷ ῖ ∷ φ ∷ θ ∷ α ∷ ι ∷ []) "Mark.5.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.4"
∷ word (ο ∷ ὐ ∷ δ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.5.4"
∷ word (ἴ ∷ σ ∷ χ ∷ υ ∷ ε ∷ ν ∷ []) "Mark.5.4"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.5.4"
∷ word (δ ∷ α ∷ μ ∷ ά ∷ σ ∷ α ∷ ι ∷ []) "Mark.5.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.5"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.5.5"
∷ word (π ∷ α ∷ ν ∷ τ ∷ ὸ ∷ ς ∷ []) "Mark.5.5"
∷ word (ν ∷ υ ∷ κ ∷ τ ∷ ὸ ∷ ς ∷ []) "Mark.5.5"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.5"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.5.5"
∷ word (ἐ ∷ ν ∷ []) "Mark.5.5"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.5.5"
∷ word (μ ∷ ν ∷ ή ∷ μ ∷ α ∷ σ ∷ ι ∷ ν ∷ []) "Mark.5.5"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.5"
∷ word (ἐ ∷ ν ∷ []) "Mark.5.5"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.5.5"
∷ word (ὄ ∷ ρ ∷ ε ∷ σ ∷ ι ∷ ν ∷ []) "Mark.5.5"
∷ word (ἦ ∷ ν ∷ []) "Mark.5.5"
∷ word (κ ∷ ρ ∷ ά ∷ ζ ∷ ω ∷ ν ∷ []) "Mark.5.5"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.5"
∷ word (κ ∷ α ∷ τ ∷ α ∷ κ ∷ ό ∷ π ∷ τ ∷ ω ∷ ν ∷ []) "Mark.5.5"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.5.5"
∷ word (∙λ ∷ ί ∷ θ ∷ ο ∷ ι ∷ ς ∷ []) "Mark.5.5"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.6"
∷ word (ἰ ∷ δ ∷ ὼ ∷ ν ∷ []) "Mark.5.6"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.5.6"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ν ∷ []) "Mark.5.6"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.5.6"
∷ word (μ ∷ α ∷ κ ∷ ρ ∷ ό ∷ θ ∷ ε ∷ ν ∷ []) "Mark.5.6"
∷ word (ἔ ∷ δ ∷ ρ ∷ α ∷ μ ∷ ε ∷ ν ∷ []) "Mark.5.6"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.6"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ ε ∷ κ ∷ ύ ∷ ν ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.5.6"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.5.6"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.7"
∷ word (κ ∷ ρ ∷ ά ∷ ξ ∷ α ∷ ς ∷ []) "Mark.5.7"
∷ word (φ ∷ ω ∷ ν ∷ ῇ ∷ []) "Mark.5.7"
∷ word (μ ∷ ε ∷ γ ∷ ά ∷ ∙λ ∷ ῃ ∷ []) "Mark.5.7"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.5.7"
∷ word (Τ ∷ ί ∷ []) "Mark.5.7"
∷ word (ἐ ∷ μ ∷ ο ∷ ὶ ∷ []) "Mark.5.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.7"
∷ word (σ ∷ ο ∷ ί ∷ []) "Mark.5.7"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ []) "Mark.5.7"
∷ word (υ ∷ ἱ ∷ ὲ ∷ []) "Mark.5.7"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.5.7"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.5.7"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.5.7"
∷ word (ὑ ∷ ψ ∷ ί ∷ σ ∷ τ ∷ ο ∷ υ ∷ []) "Mark.5.7"
∷ word (ὁ ∷ ρ ∷ κ ∷ ί ∷ ζ ∷ ω ∷ []) "Mark.5.7"
∷ word (σ ∷ ε ∷ []) "Mark.5.7"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.5.7"
∷ word (θ ∷ ε ∷ ό ∷ ν ∷ []) "Mark.5.7"
∷ word (μ ∷ ή ∷ []) "Mark.5.7"
∷ word (μ ∷ ε ∷ []) "Mark.5.7"
∷ word (β ∷ α ∷ σ ∷ α ∷ ν ∷ ί ∷ σ ∷ ῃ ∷ ς ∷ []) "Mark.5.7"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.5.8"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.5.8"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.5.8"
∷ word (Ἔ ∷ ξ ∷ ε ∷ ∙λ ∷ θ ∷ ε ∷ []) "Mark.5.8"
∷ word (τ ∷ ὸ ∷ []) "Mark.5.8"
∷ word (π ∷ ν ∷ ε ∷ ῦ ∷ μ ∷ α ∷ []) "Mark.5.8"
∷ word (τ ∷ ὸ ∷ []) "Mark.5.8"
∷ word (ἀ ∷ κ ∷ ά ∷ θ ∷ α ∷ ρ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.5.8"
∷ word (ἐ ∷ κ ∷ []) "Mark.5.8"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.5.8"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ο ∷ υ ∷ []) "Mark.5.8"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.9"
∷ word (ἐ ∷ π ∷ η ∷ ρ ∷ ώ ∷ τ ∷ α ∷ []) "Mark.5.9"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.5.9"
∷ word (Τ ∷ ί ∷ []) "Mark.5.9"
∷ word (ὄ ∷ ν ∷ ο ∷ μ ∷ ά ∷ []) "Mark.5.9"
∷ word (σ ∷ ο ∷ ι ∷ []) "Mark.5.9"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.9"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.5.9"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.5.9"
∷ word (Λ ∷ ε ∷ γ ∷ ι ∷ ὼ ∷ ν ∷ []) "Mark.5.9"
∷ word (ὄ ∷ ν ∷ ο ∷ μ ∷ ά ∷ []) "Mark.5.9"
∷ word (μ ∷ ο ∷ ι ∷ []) "Mark.5.9"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.5.9"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ο ∷ ί ∷ []) "Mark.5.9"
∷ word (ἐ ∷ σ ∷ μ ∷ ε ∷ ν ∷ []) "Mark.5.9"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.10"
∷ word (π ∷ α ∷ ρ ∷ ε ∷ κ ∷ ά ∷ ∙λ ∷ ε ∷ ι ∷ []) "Mark.5.10"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.5.10"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.5.10"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.5.10"
∷ word (μ ∷ ὴ ∷ []) "Mark.5.10"
∷ word (α ∷ ὐ ∷ τ ∷ ὰ ∷ []) "Mark.5.10"
∷ word (ἀ ∷ π ∷ ο ∷ σ ∷ τ ∷ ε ∷ ί ∷ ∙λ ∷ ῃ ∷ []) "Mark.5.10"
∷ word (ἔ ∷ ξ ∷ ω ∷ []) "Mark.5.10"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.5.10"
∷ word (χ ∷ ώ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.5.10"
∷ word (ἦ ∷ ν ∷ []) "Mark.5.11"
∷ word (δ ∷ ὲ ∷ []) "Mark.5.11"
∷ word (ἐ ∷ κ ∷ ε ∷ ῖ ∷ []) "Mark.5.11"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.5.11"
∷ word (τ ∷ ῷ ∷ []) "Mark.5.11"
∷ word (ὄ ∷ ρ ∷ ε ∷ ι ∷ []) "Mark.5.11"
∷ word (ἀ ∷ γ ∷ έ ∷ ∙λ ∷ η ∷ []) "Mark.5.11"
∷ word (χ ∷ ο ∷ ί ∷ ρ ∷ ω ∷ ν ∷ []) "Mark.5.11"
∷ word (μ ∷ ε ∷ γ ∷ ά ∷ ∙λ ∷ η ∷ []) "Mark.5.11"
∷ word (β ∷ ο ∷ σ ∷ κ ∷ ο ∷ μ ∷ έ ∷ ν ∷ η ∷ []) "Mark.5.11"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.12"
∷ word (π ∷ α ∷ ρ ∷ ε ∷ κ ∷ ά ∷ ∙λ ∷ ε ∷ σ ∷ α ∷ ν ∷ []) "Mark.5.12"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.5.12"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.5.12"
∷ word (Π ∷ έ ∷ μ ∷ ψ ∷ ο ∷ ν ∷ []) "Mark.5.12"
∷ word (ἡ ∷ μ ∷ ᾶ ∷ ς ∷ []) "Mark.5.12"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.5.12"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.5.12"
∷ word (χ ∷ ο ∷ ί ∷ ρ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.5.12"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.5.12"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.5.12"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.5.12"
∷ word (ε ∷ ἰ ∷ σ ∷ έ ∷ ∙λ ∷ θ ∷ ω ∷ μ ∷ ε ∷ ν ∷ []) "Mark.5.12"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.13"
∷ word (ἐ ∷ π ∷ έ ∷ τ ∷ ρ ∷ ε ∷ ψ ∷ ε ∷ ν ∷ []) "Mark.5.13"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.5.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.13"
∷ word (ἐ ∷ ξ ∷ ε ∷ ∙λ ∷ θ ∷ ό ∷ ν ∷ τ ∷ α ∷ []) "Mark.5.13"
∷ word (τ ∷ ὰ ∷ []) "Mark.5.13"
∷ word (π ∷ ν ∷ ε ∷ ύ ∷ μ ∷ α ∷ τ ∷ α ∷ []) "Mark.5.13"
∷ word (τ ∷ ὰ ∷ []) "Mark.5.13"
∷ word (ἀ ∷ κ ∷ ά ∷ θ ∷ α ∷ ρ ∷ τ ∷ α ∷ []) "Mark.5.13"
∷ word (ε ∷ ἰ ∷ σ ∷ ῆ ∷ ∙λ ∷ θ ∷ ο ∷ ν ∷ []) "Mark.5.13"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.5.13"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.5.13"
∷ word (χ ∷ ο ∷ ί ∷ ρ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.5.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.13"
∷ word (ὥ ∷ ρ ∷ μ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.5.13"
∷ word (ἡ ∷ []) "Mark.5.13"
∷ word (ἀ ∷ γ ∷ έ ∷ ∙λ ∷ η ∷ []) "Mark.5.13"
∷ word (κ ∷ α ∷ τ ∷ ὰ ∷ []) "Mark.5.13"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.5.13"
∷ word (κ ∷ ρ ∷ η ∷ μ ∷ ν ∷ ο ∷ ῦ ∷ []) "Mark.5.13"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.5.13"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.5.13"
∷ word (θ ∷ ά ∷ ∙λ ∷ α ∷ σ ∷ σ ∷ α ∷ ν ∷ []) "Mark.5.13"
∷ word (ὡ ∷ ς ∷ []) "Mark.5.13"
∷ word (δ ∷ ι ∷ σ ∷ χ ∷ ί ∷ ∙λ ∷ ι ∷ ο ∷ ι ∷ []) "Mark.5.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.13"
∷ word (ἐ ∷ π ∷ ν ∷ ί ∷ γ ∷ ο ∷ ν ∷ τ ∷ ο ∷ []) "Mark.5.13"
∷ word (ἐ ∷ ν ∷ []) "Mark.5.13"
∷ word (τ ∷ ῇ ∷ []) "Mark.5.13"
∷ word (θ ∷ α ∷ ∙λ ∷ ά ∷ σ ∷ σ ∷ ῃ ∷ []) "Mark.5.13"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.5.14"
∷ word (ο ∷ ἱ ∷ []) "Mark.5.14"
∷ word (β ∷ ό ∷ σ ∷ κ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.5.14"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.5.14"
∷ word (ἔ ∷ φ ∷ υ ∷ γ ∷ ο ∷ ν ∷ []) "Mark.5.14"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.14"
∷ word (ἀ ∷ π ∷ ή ∷ γ ∷ γ ∷ ε ∷ ι ∷ ∙λ ∷ α ∷ ν ∷ []) "Mark.5.14"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.5.14"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.5.14"
∷ word (π ∷ ό ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.5.14"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.14"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.5.14"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.5.14"
∷ word (ἀ ∷ γ ∷ ρ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.5.14"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.14"
∷ word (ἦ ∷ ∙λ ∷ θ ∷ ο ∷ ν ∷ []) "Mark.5.14"
∷ word (ἰ ∷ δ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.5.14"
∷ word (τ ∷ ί ∷ []) "Mark.5.14"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.5.14"
∷ word (τ ∷ ὸ ∷ []) "Mark.5.14"
∷ word (γ ∷ ε ∷ γ ∷ ο ∷ ν ∷ ό ∷ ς ∷ []) "Mark.5.14"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.15"
∷ word (ἔ ∷ ρ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.5.15"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.5.15"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.5.15"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ν ∷ []) "Mark.5.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.15"
∷ word (θ ∷ ε ∷ ω ∷ ρ ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.5.15"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.5.15"
∷ word (δ ∷ α ∷ ι ∷ μ ∷ ο ∷ ν ∷ ι ∷ ζ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ν ∷ []) "Mark.5.15"
∷ word (κ ∷ α ∷ θ ∷ ή ∷ μ ∷ ε ∷ ν ∷ ο ∷ ν ∷ []) "Mark.5.15"
∷ word (ἱ ∷ μ ∷ α ∷ τ ∷ ι ∷ σ ∷ μ ∷ έ ∷ ν ∷ ο ∷ ν ∷ []) "Mark.5.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.15"
∷ word (σ ∷ ω ∷ φ ∷ ρ ∷ ο ∷ ν ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ α ∷ []) "Mark.5.15"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.5.15"
∷ word (ἐ ∷ σ ∷ χ ∷ η ∷ κ ∷ ό ∷ τ ∷ α ∷ []) "Mark.5.15"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.5.15"
∷ word (∙λ ∷ ε ∷ γ ∷ ι ∷ ῶ ∷ ν ∷ α ∷ []) "Mark.5.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.15"
∷ word (ἐ ∷ φ ∷ ο ∷ β ∷ ή ∷ θ ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.5.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.16"
∷ word (δ ∷ ι ∷ η ∷ γ ∷ ή ∷ σ ∷ α ∷ ν ∷ τ ∷ ο ∷ []) "Mark.5.16"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.5.16"
∷ word (ο ∷ ἱ ∷ []) "Mark.5.16"
∷ word (ἰ ∷ δ ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.5.16"
∷ word (π ∷ ῶ ∷ ς ∷ []) "Mark.5.16"
∷ word (ἐ ∷ γ ∷ έ ∷ ν ∷ ε ∷ τ ∷ ο ∷ []) "Mark.5.16"
∷ word (τ ∷ ῷ ∷ []) "Mark.5.16"
∷ word (δ ∷ α ∷ ι ∷ μ ∷ ο ∷ ν ∷ ι ∷ ζ ∷ ο ∷ μ ∷ έ ∷ ν ∷ ῳ ∷ []) "Mark.5.16"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.16"
∷ word (π ∷ ε ∷ ρ ∷ ὶ ∷ []) "Mark.5.16"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.5.16"
∷ word (χ ∷ ο ∷ ί ∷ ρ ∷ ω ∷ ν ∷ []) "Mark.5.16"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.17"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ ν ∷ τ ∷ ο ∷ []) "Mark.5.17"
∷ word (π ∷ α ∷ ρ ∷ α ∷ κ ∷ α ∷ ∙λ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.5.17"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.5.17"
∷ word (ἀ ∷ π ∷ ε ∷ ∙λ ∷ θ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.5.17"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.5.17"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.5.17"
∷ word (ὁ ∷ ρ ∷ ί ∷ ω ∷ ν ∷ []) "Mark.5.17"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.5.17"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.18"
∷ word (ἐ ∷ μ ∷ β ∷ α ∷ ί ∷ ν ∷ ο ∷ ν ∷ τ ∷ ο ∷ ς ∷ []) "Mark.5.18"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.5.18"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.5.18"
∷ word (τ ∷ ὸ ∷ []) "Mark.5.18"
∷ word (π ∷ ∙λ ∷ ο ∷ ῖ ∷ ο ∷ ν ∷ []) "Mark.5.18"
∷ word (π ∷ α ∷ ρ ∷ ε ∷ κ ∷ ά ∷ ∙λ ∷ ε ∷ ι ∷ []) "Mark.5.18"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.5.18"
∷ word (ὁ ∷ []) "Mark.5.18"
∷ word (δ ∷ α ∷ ι ∷ μ ∷ ο ∷ ν ∷ ι ∷ σ ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.5.18"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.5.18"
∷ word (μ ∷ ε ∷ τ ∷ []) "Mark.5.18"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.5.18"
∷ word (ᾖ ∷ []) "Mark.5.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.19"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.5.19"
∷ word (ἀ ∷ φ ∷ ῆ ∷ κ ∷ ε ∷ ν ∷ []) "Mark.5.19"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.5.19"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.5.19"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.5.19"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.5.19"
∷ word (Ὕ ∷ π ∷ α ∷ γ ∷ ε ∷ []) "Mark.5.19"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.5.19"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.5.19"
∷ word (ο ∷ ἶ ∷ κ ∷ ό ∷ ν ∷ []) "Mark.5.19"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.5.19"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.5.19"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.5.19"
∷ word (σ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.5.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.19"
∷ word (ἀ ∷ π ∷ ά ∷ γ ∷ γ ∷ ε ∷ ι ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.5.19"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.5.19"
∷ word (ὅ ∷ σ ∷ α ∷ []) "Mark.5.19"
∷ word (ὁ ∷ []) "Mark.5.19"
∷ word (κ ∷ ύ ∷ ρ ∷ ι ∷ ό ∷ ς ∷ []) "Mark.5.19"
∷ word (σ ∷ ο ∷ ι ∷ []) "Mark.5.19"
∷ word (π ∷ ε ∷ π ∷ ο ∷ ί ∷ η ∷ κ ∷ ε ∷ ν ∷ []) "Mark.5.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.19"
∷ word (ἠ ∷ ∙λ ∷ έ ∷ η ∷ σ ∷ έ ∷ ν ∷ []) "Mark.5.19"
∷ word (σ ∷ ε ∷ []) "Mark.5.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.20"
∷ word (ἀ ∷ π ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.5.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.20"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ τ ∷ ο ∷ []) "Mark.5.20"
∷ word (κ ∷ η ∷ ρ ∷ ύ ∷ σ ∷ σ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.5.20"
∷ word (ἐ ∷ ν ∷ []) "Mark.5.20"
∷ word (τ ∷ ῇ ∷ []) "Mark.5.20"
∷ word (Δ ∷ ε ∷ κ ∷ α ∷ π ∷ ό ∷ ∙λ ∷ ε ∷ ι ∷ []) "Mark.5.20"
∷ word (ὅ ∷ σ ∷ α ∷ []) "Mark.5.20"
∷ word (ἐ ∷ π ∷ ο ∷ ί ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.5.20"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.5.20"
∷ word (ὁ ∷ []) "Mark.5.20"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.5.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.20"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.5.20"
∷ word (ἐ ∷ θ ∷ α ∷ ύ ∷ μ ∷ α ∷ ζ ∷ ο ∷ ν ∷ []) "Mark.5.20"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.5.21"
∷ word (δ ∷ ι ∷ α ∷ π ∷ ε ∷ ρ ∷ ά ∷ σ ∷ α ∷ ν ∷ τ ∷ ο ∷ ς ∷ []) "Mark.5.21"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.5.21"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ []) "Mark.5.21"
∷ word (ἐ ∷ ν ∷ []) "Mark.5.21"
∷ word (τ ∷ ῷ ∷ []) "Mark.5.21"
∷ word (π ∷ ∙λ ∷ ο ∷ ί ∷ ῳ ∷ []) "Mark.5.21"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.5.21"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.5.21"
∷ word (τ ∷ ὸ ∷ []) "Mark.5.21"
∷ word (π ∷ έ ∷ ρ ∷ α ∷ ν ∷ []) "Mark.5.21"
∷ word (σ ∷ υ ∷ ν ∷ ή ∷ χ ∷ θ ∷ η ∷ []) "Mark.5.21"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ς ∷ []) "Mark.5.21"
∷ word (π ∷ ο ∷ ∙λ ∷ ὺ ∷ ς ∷ []) "Mark.5.21"
∷ word (ἐ ∷ π ∷ []) "Mark.5.21"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.5.21"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.21"
∷ word (ἦ ∷ ν ∷ []) "Mark.5.21"
∷ word (π ∷ α ∷ ρ ∷ ὰ ∷ []) "Mark.5.21"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.5.21"
∷ word (θ ∷ ά ∷ ∙λ ∷ α ∷ σ ∷ σ ∷ α ∷ ν ∷ []) "Mark.5.21"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.22"
∷ word (ἔ ∷ ρ ∷ χ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.5.22"
∷ word (ε ∷ ἷ ∷ ς ∷ []) "Mark.5.22"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.5.22"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ σ ∷ υ ∷ ν ∷ α ∷ γ ∷ ώ ∷ γ ∷ ω ∷ ν ∷ []) "Mark.5.22"
∷ word (ὀ ∷ ν ∷ ό ∷ μ ∷ α ∷ τ ∷ ι ∷ []) "Mark.5.22"
∷ word (Ἰ ∷ ά ∷ ϊ ∷ ρ ∷ ο ∷ ς ∷ []) "Mark.5.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.22"
∷ word (ἰ ∷ δ ∷ ὼ ∷ ν ∷ []) "Mark.5.22"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.5.22"
∷ word (π ∷ ί ∷ π ∷ τ ∷ ε ∷ ι ∷ []) "Mark.5.22"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.5.22"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.5.22"
∷ word (π ∷ ό ∷ δ ∷ α ∷ ς ∷ []) "Mark.5.22"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.5.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.23"
∷ word (π ∷ α ∷ ρ ∷ α ∷ κ ∷ α ∷ ∙λ ∷ ε ∷ ῖ ∷ []) "Mark.5.23"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.5.23"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.5.23"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ ν ∷ []) "Mark.5.23"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.5.23"
∷ word (Τ ∷ ὸ ∷ []) "Mark.5.23"
∷ word (θ ∷ υ ∷ γ ∷ ά ∷ τ ∷ ρ ∷ ι ∷ ό ∷ ν ∷ []) "Mark.5.23"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.5.23"
∷ word (ἐ ∷ σ ∷ χ ∷ ά ∷ τ ∷ ω ∷ ς ∷ []) "Mark.5.23"
∷ word (ἔ ∷ χ ∷ ε ∷ ι ∷ []) "Mark.5.23"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.5.23"
∷ word (ἐ ∷ ∙λ ∷ θ ∷ ὼ ∷ ν ∷ []) "Mark.5.23"
∷ word (ἐ ∷ π ∷ ι ∷ θ ∷ ῇ ∷ ς ∷ []) "Mark.5.23"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.5.23"
∷ word (χ ∷ ε ∷ ῖ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.5.23"
∷ word (α ∷ ὐ ∷ τ ∷ ῇ ∷ []) "Mark.5.23"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.5.23"
∷ word (σ ∷ ω ∷ θ ∷ ῇ ∷ []) "Mark.5.23"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.23"
∷ word (ζ ∷ ή ∷ σ ∷ ῃ ∷ []) "Mark.5.23"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.24"
∷ word (ἀ ∷ π ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.5.24"
∷ word (μ ∷ ε ∷ τ ∷ []) "Mark.5.24"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.5.24"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.5.24"
∷ word (ἠ ∷ κ ∷ ο ∷ ∙λ ∷ ο ∷ ύ ∷ θ ∷ ε ∷ ι ∷ []) "Mark.5.24"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.5.24"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ς ∷ []) "Mark.5.24"
∷ word (π ∷ ο ∷ ∙λ ∷ ύ ∷ ς ∷ []) "Mark.5.24"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.24"
∷ word (σ ∷ υ ∷ ν ∷ έ ∷ θ ∷ ∙λ ∷ ι ∷ β ∷ ο ∷ ν ∷ []) "Mark.5.24"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.5.24"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.25"
∷ word (γ ∷ υ ∷ ν ∷ ὴ ∷ []) "Mark.5.25"
∷ word (ο ∷ ὖ ∷ σ ∷ α ∷ []) "Mark.5.25"
∷ word (ἐ ∷ ν ∷ []) "Mark.5.25"
∷ word (ῥ ∷ ύ ∷ σ ∷ ε ∷ ι ∷ []) "Mark.5.25"
∷ word (α ∷ ἵ ∷ μ ∷ α ∷ τ ∷ ο ∷ ς ∷ []) "Mark.5.25"
∷ word (δ ∷ ώ ∷ δ ∷ ε ∷ κ ∷ α ∷ []) "Mark.5.25"
∷ word (ἔ ∷ τ ∷ η ∷ []) "Mark.5.25"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.26"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.5.26"
∷ word (π ∷ α ∷ θ ∷ ο ∷ ῦ ∷ σ ∷ α ∷ []) "Mark.5.26"
∷ word (ὑ ∷ π ∷ ὸ ∷ []) "Mark.5.26"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ῶ ∷ ν ∷ []) "Mark.5.26"
∷ word (ἰ ∷ α ∷ τ ∷ ρ ∷ ῶ ∷ ν ∷ []) "Mark.5.26"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.26"
∷ word (δ ∷ α ∷ π ∷ α ∷ ν ∷ ή ∷ σ ∷ α ∷ σ ∷ α ∷ []) "Mark.5.26"
∷ word (τ ∷ ὰ ∷ []) "Mark.5.26"
∷ word (π ∷ α ∷ ρ ∷ []) "Mark.5.26"
∷ word (α ∷ ὐ ∷ τ ∷ ῆ ∷ ς ∷ []) "Mark.5.26"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.5.26"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.26"
∷ word (μ ∷ η ∷ δ ∷ ὲ ∷ ν ∷ []) "Mark.5.26"
∷ word (ὠ ∷ φ ∷ ε ∷ ∙λ ∷ η ∷ θ ∷ ε ∷ ῖ ∷ σ ∷ α ∷ []) "Mark.5.26"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.5.26"
∷ word (μ ∷ ᾶ ∷ ∙λ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.5.26"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.5.26"
∷ word (τ ∷ ὸ ∷ []) "Mark.5.26"
∷ word (χ ∷ ε ∷ ῖ ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.5.26"
∷ word (ἐ ∷ ∙λ ∷ θ ∷ ο ∷ ῦ ∷ σ ∷ α ∷ []) "Mark.5.26"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ σ ∷ α ∷ σ ∷ α ∷ []) "Mark.5.27"
∷ word (π ∷ ε ∷ ρ ∷ ὶ ∷ []) "Mark.5.27"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.5.27"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ []) "Mark.5.27"
∷ word (ἐ ∷ ∙λ ∷ θ ∷ ο ∷ ῦ ∷ σ ∷ α ∷ []) "Mark.5.27"
∷ word (ἐ ∷ ν ∷ []) "Mark.5.27"
∷ word (τ ∷ ῷ ∷ []) "Mark.5.27"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ῳ ∷ []) "Mark.5.27"
∷ word (ὄ ∷ π ∷ ι ∷ σ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.5.27"
∷ word (ἥ ∷ ψ ∷ α ∷ τ ∷ ο ∷ []) "Mark.5.27"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.5.27"
∷ word (ἱ ∷ μ ∷ α ∷ τ ∷ ί ∷ ο ∷ υ ∷ []) "Mark.5.27"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.5.27"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.5.28"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.5.28"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.5.28"
∷ word (Ἐ ∷ ὰ ∷ ν ∷ []) "Mark.5.28"
∷ word (ἅ ∷ ψ ∷ ω ∷ μ ∷ α ∷ ι ∷ []) "Mark.5.28"
∷ word (κ ∷ ἂ ∷ ν ∷ []) "Mark.5.28"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.5.28"
∷ word (ἱ ∷ μ ∷ α ∷ τ ∷ ί ∷ ω ∷ ν ∷ []) "Mark.5.28"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.5.28"
∷ word (σ ∷ ω ∷ θ ∷ ή ∷ σ ∷ ο ∷ μ ∷ α ∷ ι ∷ []) "Mark.5.28"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.29"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.5.29"
∷ word (ἐ ∷ ξ ∷ η ∷ ρ ∷ ά ∷ ν ∷ θ ∷ η ∷ []) "Mark.5.29"
∷ word (ἡ ∷ []) "Mark.5.29"
∷ word (π ∷ η ∷ γ ∷ ὴ ∷ []) "Mark.5.29"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.5.29"
∷ word (α ∷ ἵ ∷ μ ∷ α ∷ τ ∷ ο ∷ ς ∷ []) "Mark.5.29"
∷ word (α ∷ ὐ ∷ τ ∷ ῆ ∷ ς ∷ []) "Mark.5.29"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.29"
∷ word (ἔ ∷ γ ∷ ν ∷ ω ∷ []) "Mark.5.29"
∷ word (τ ∷ ῷ ∷ []) "Mark.5.29"
∷ word (σ ∷ ώ ∷ μ ∷ α ∷ τ ∷ ι ∷ []) "Mark.5.29"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.5.29"
∷ word (ἴ ∷ α ∷ τ ∷ α ∷ ι ∷ []) "Mark.5.29"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.5.29"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.5.29"
∷ word (μ ∷ ά ∷ σ ∷ τ ∷ ι ∷ γ ∷ ο ∷ ς ∷ []) "Mark.5.29"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.30"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.5.30"
∷ word (ὁ ∷ []) "Mark.5.30"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.5.30"
∷ word (ἐ ∷ π ∷ ι ∷ γ ∷ ν ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.5.30"
∷ word (ἐ ∷ ν ∷ []) "Mark.5.30"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ῷ ∷ []) "Mark.5.30"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.5.30"
∷ word (ἐ ∷ ξ ∷ []) "Mark.5.30"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.5.30"
∷ word (δ ∷ ύ ∷ ν ∷ α ∷ μ ∷ ι ∷ ν ∷ []) "Mark.5.30"
∷ word (ἐ ∷ ξ ∷ ε ∷ ∙λ ∷ θ ∷ ο ∷ ῦ ∷ σ ∷ α ∷ ν ∷ []) "Mark.5.30"
∷ word (ἐ ∷ π ∷ ι ∷ σ ∷ τ ∷ ρ ∷ α ∷ φ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.5.30"
∷ word (ἐ ∷ ν ∷ []) "Mark.5.30"
∷ word (τ ∷ ῷ ∷ []) "Mark.5.30"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ῳ ∷ []) "Mark.5.30"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.5.30"
∷ word (Τ ∷ ί ∷ ς ∷ []) "Mark.5.30"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.5.30"
∷ word (ἥ ∷ ψ ∷ α ∷ τ ∷ ο ∷ []) "Mark.5.30"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.5.30"
∷ word (ἱ ∷ μ ∷ α ∷ τ ∷ ί ∷ ω ∷ ν ∷ []) "Mark.5.30"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.31"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ο ∷ ν ∷ []) "Mark.5.31"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.5.31"
∷ word (ο ∷ ἱ ∷ []) "Mark.5.31"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ὶ ∷ []) "Mark.5.31"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.5.31"
∷ word (Β ∷ ∙λ ∷ έ ∷ π ∷ ε ∷ ι ∷ ς ∷ []) "Mark.5.31"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.5.31"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.5.31"
∷ word (σ ∷ υ ∷ ν ∷ θ ∷ ∙λ ∷ ί ∷ β ∷ ο ∷ ν ∷ τ ∷ ά ∷ []) "Mark.5.31"
∷ word (σ ∷ ε ∷ []) "Mark.5.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.31"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ ς ∷ []) "Mark.5.31"
∷ word (Τ ∷ ί ∷ ς ∷ []) "Mark.5.31"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.5.31"
∷ word (ἥ ∷ ψ ∷ α ∷ τ ∷ ο ∷ []) "Mark.5.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.32"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ ε ∷ β ∷ ∙λ ∷ έ ∷ π ∷ ε ∷ τ ∷ ο ∷ []) "Mark.5.32"
∷ word (ἰ ∷ δ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.5.32"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.5.32"
∷ word (τ ∷ ο ∷ ῦ ∷ τ ∷ ο ∷ []) "Mark.5.32"
∷ word (π ∷ ο ∷ ι ∷ ή ∷ σ ∷ α ∷ σ ∷ α ∷ ν ∷ []) "Mark.5.32"
∷ word (ἡ ∷ []) "Mark.5.33"
∷ word (δ ∷ ὲ ∷ []) "Mark.5.33"
∷ word (γ ∷ υ ∷ ν ∷ ὴ ∷ []) "Mark.5.33"
∷ word (φ ∷ ο ∷ β ∷ η ∷ θ ∷ ε ∷ ῖ ∷ σ ∷ α ∷ []) "Mark.5.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.33"
∷ word (τ ∷ ρ ∷ έ ∷ μ ∷ ο ∷ υ ∷ σ ∷ α ∷ []) "Mark.5.33"
∷ word (ε ∷ ἰ ∷ δ ∷ υ ∷ ῖ ∷ α ∷ []) "Mark.5.33"
∷ word (ὃ ∷ []) "Mark.5.33"
∷ word (γ ∷ έ ∷ γ ∷ ο ∷ ν ∷ ε ∷ ν ∷ []) "Mark.5.33"
∷ word (α ∷ ὐ ∷ τ ∷ ῇ ∷ []) "Mark.5.33"
∷ word (ἦ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.5.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.33"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ έ ∷ π ∷ ε ∷ σ ∷ ε ∷ ν ∷ []) "Mark.5.33"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.5.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.33"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.5.33"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.5.33"
∷ word (π ∷ ᾶ ∷ σ ∷ α ∷ ν ∷ []) "Mark.5.33"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.5.33"
∷ word (ἀ ∷ ∙λ ∷ ή ∷ θ ∷ ε ∷ ι ∷ α ∷ ν ∷ []) "Mark.5.33"
∷ word (ὁ ∷ []) "Mark.5.34"
∷ word (δ ∷ ὲ ∷ []) "Mark.5.34"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.5.34"
∷ word (α ∷ ὐ ∷ τ ∷ ῇ ∷ []) "Mark.5.34"
∷ word (Θ ∷ υ ∷ γ ∷ ά ∷ τ ∷ η ∷ ρ ∷ []) "Mark.5.34"
∷ word (ἡ ∷ []) "Mark.5.34"
∷ word (π ∷ ί ∷ σ ∷ τ ∷ ι ∷ ς ∷ []) "Mark.5.34"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.5.34"
∷ word (σ ∷ έ ∷ σ ∷ ω ∷ κ ∷ έ ∷ ν ∷ []) "Mark.5.34"
∷ word (σ ∷ ε ∷ []) "Mark.5.34"
∷ word (ὕ ∷ π ∷ α ∷ γ ∷ ε ∷ []) "Mark.5.34"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.5.34"
∷ word (ε ∷ ἰ ∷ ρ ∷ ή ∷ ν ∷ η ∷ ν ∷ []) "Mark.5.34"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.34"
∷ word (ἴ ∷ σ ∷ θ ∷ ι ∷ []) "Mark.5.34"
∷ word (ὑ ∷ γ ∷ ι ∷ ὴ ∷ ς ∷ []) "Mark.5.34"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.5.34"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.5.34"
∷ word (μ ∷ ά ∷ σ ∷ τ ∷ ι ∷ γ ∷ ό ∷ ς ∷ []) "Mark.5.34"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.5.34"
∷ word (Ἔ ∷ τ ∷ ι ∷ []) "Mark.5.35"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.5.35"
∷ word (∙λ ∷ α ∷ ∙λ ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ο ∷ ς ∷ []) "Mark.5.35"
∷ word (ἔ ∷ ρ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.5.35"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.5.35"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.5.35"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ σ ∷ υ ∷ ν ∷ α ∷ γ ∷ ώ ∷ γ ∷ ο ∷ υ ∷ []) "Mark.5.35"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.5.35"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.5.35"
∷ word (Ἡ ∷ []) "Mark.5.35"
∷ word (θ ∷ υ ∷ γ ∷ ά ∷ τ ∷ η ∷ ρ ∷ []) "Mark.5.35"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.5.35"
∷ word (ἀ ∷ π ∷ έ ∷ θ ∷ α ∷ ν ∷ ε ∷ ν ∷ []) "Mark.5.35"
∷ word (τ ∷ ί ∷ []) "Mark.5.35"
∷ word (ἔ ∷ τ ∷ ι ∷ []) "Mark.5.35"
∷ word (σ ∷ κ ∷ ύ ∷ ∙λ ∷ ∙λ ∷ ε ∷ ι ∷ ς ∷ []) "Mark.5.35"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.5.35"
∷ word (δ ∷ ι ∷ δ ∷ ά ∷ σ ∷ κ ∷ α ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.5.35"
∷ word (ὁ ∷ []) "Mark.5.36"
∷ word (δ ∷ ὲ ∷ []) "Mark.5.36"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.5.36"
∷ word (π ∷ α ∷ ρ ∷ α ∷ κ ∷ ο ∷ ύ ∷ σ ∷ α ∷ ς ∷ []) "Mark.5.36"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.5.36"
∷ word (∙λ ∷ ό ∷ γ ∷ ο ∷ ν ∷ []) "Mark.5.36"
∷ word (∙λ ∷ α ∷ ∙λ ∷ ο ∷ ύ ∷ μ ∷ ε ∷ ν ∷ ο ∷ ν ∷ []) "Mark.5.36"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.5.36"
∷ word (τ ∷ ῷ ∷ []) "Mark.5.36"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ σ ∷ υ ∷ ν ∷ α ∷ γ ∷ ώ ∷ γ ∷ ῳ ∷ []) "Mark.5.36"
∷ word (Μ ∷ ὴ ∷ []) "Mark.5.36"
∷ word (φ ∷ ο ∷ β ∷ ο ∷ ῦ ∷ []) "Mark.5.36"
∷ word (μ ∷ ό ∷ ν ∷ ο ∷ ν ∷ []) "Mark.5.36"
∷ word (π ∷ ί ∷ σ ∷ τ ∷ ε ∷ υ ∷ ε ∷ []) "Mark.5.36"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.37"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.5.37"
∷ word (ἀ ∷ φ ∷ ῆ ∷ κ ∷ ε ∷ ν ∷ []) "Mark.5.37"
∷ word (ο ∷ ὐ ∷ δ ∷ έ ∷ ν ∷ α ∷ []) "Mark.5.37"
∷ word (μ ∷ ε ∷ τ ∷ []) "Mark.5.37"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.5.37"
∷ word (σ ∷ υ ∷ ν ∷ α ∷ κ ∷ ο ∷ ∙λ ∷ ο ∷ υ ∷ θ ∷ ῆ ∷ σ ∷ α ∷ ι ∷ []) "Mark.5.37"
∷ word (ε ∷ ἰ ∷ []) "Mark.5.37"
∷ word (μ ∷ ὴ ∷ []) "Mark.5.37"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.5.37"
∷ word (Π ∷ έ ∷ τ ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.5.37"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.37"
∷ word (Ἰ ∷ ά ∷ κ ∷ ω ∷ β ∷ ο ∷ ν ∷ []) "Mark.5.37"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.37"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ η ∷ ν ∷ []) "Mark.5.37"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.5.37"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ ὸ ∷ ν ∷ []) "Mark.5.37"
∷ word (Ἰ ∷ α ∷ κ ∷ ώ ∷ β ∷ ο ∷ υ ∷ []) "Mark.5.37"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.38"
∷ word (ἔ ∷ ρ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.5.38"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.5.38"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.5.38"
∷ word (ο ∷ ἶ ∷ κ ∷ ο ∷ ν ∷ []) "Mark.5.38"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.5.38"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ σ ∷ υ ∷ ν ∷ α ∷ γ ∷ ώ ∷ γ ∷ ο ∷ υ ∷ []) "Mark.5.38"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.38"
∷ word (θ ∷ ε ∷ ω ∷ ρ ∷ ε ∷ ῖ ∷ []) "Mark.5.38"
∷ word (θ ∷ ό ∷ ρ ∷ υ ∷ β ∷ ο ∷ ν ∷ []) "Mark.5.38"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.38"
∷ word (κ ∷ ∙λ ∷ α ∷ ί ∷ ο ∷ ν ∷ τ ∷ α ∷ ς ∷ []) "Mark.5.38"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.38"
∷ word (ἀ ∷ ∙λ ∷ α ∷ ∙λ ∷ ά ∷ ζ ∷ ο ∷ ν ∷ τ ∷ α ∷ ς ∷ []) "Mark.5.38"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ά ∷ []) "Mark.5.38"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.39"
∷ word (ε ∷ ἰ ∷ σ ∷ ε ∷ ∙λ ∷ θ ∷ ὼ ∷ ν ∷ []) "Mark.5.39"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.5.39"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.5.39"
∷ word (Τ ∷ ί ∷ []) "Mark.5.39"
∷ word (θ ∷ ο ∷ ρ ∷ υ ∷ β ∷ ε ∷ ῖ ∷ σ ∷ θ ∷ ε ∷ []) "Mark.5.39"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.39"
∷ word (κ ∷ ∙λ ∷ α ∷ ί ∷ ε ∷ τ ∷ ε ∷ []) "Mark.5.39"
∷ word (τ ∷ ὸ ∷ []) "Mark.5.39"
∷ word (π ∷ α ∷ ι ∷ δ ∷ ί ∷ ο ∷ ν ∷ []) "Mark.5.39"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.5.39"
∷ word (ἀ ∷ π ∷ έ ∷ θ ∷ α ∷ ν ∷ ε ∷ ν ∷ []) "Mark.5.39"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.5.39"
∷ word (κ ∷ α ∷ θ ∷ ε ∷ ύ ∷ δ ∷ ε ∷ ι ∷ []) "Mark.5.39"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.40"
∷ word (κ ∷ α ∷ τ ∷ ε ∷ γ ∷ έ ∷ ∙λ ∷ ω ∷ ν ∷ []) "Mark.5.40"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.5.40"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ς ∷ []) "Mark.5.40"
∷ word (δ ∷ ὲ ∷ []) "Mark.5.40"
∷ word (ἐ ∷ κ ∷ β ∷ α ∷ ∙λ ∷ ὼ ∷ ν ∷ []) "Mark.5.40"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ ς ∷ []) "Mark.5.40"
∷ word (π ∷ α ∷ ρ ∷ α ∷ ∙λ ∷ α ∷ μ ∷ β ∷ ά ∷ ν ∷ ε ∷ ι ∷ []) "Mark.5.40"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.5.40"
∷ word (π ∷ α ∷ τ ∷ έ ∷ ρ ∷ α ∷ []) "Mark.5.40"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.5.40"
∷ word (π ∷ α ∷ ι ∷ δ ∷ ί ∷ ο ∷ υ ∷ []) "Mark.5.40"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.40"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.5.40"
∷ word (μ ∷ η ∷ τ ∷ έ ∷ ρ ∷ α ∷ []) "Mark.5.40"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.40"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.5.40"
∷ word (μ ∷ ε ∷ τ ∷ []) "Mark.5.40"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.5.40"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.40"
∷ word (ε ∷ ἰ ∷ σ ∷ π ∷ ο ∷ ρ ∷ ε ∷ ύ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.5.40"
∷ word (ὅ ∷ π ∷ ο ∷ υ ∷ []) "Mark.5.40"
∷ word (ἦ ∷ ν ∷ []) "Mark.5.40"
∷ word (τ ∷ ὸ ∷ []) "Mark.5.40"
∷ word (π ∷ α ∷ ι ∷ δ ∷ ί ∷ ο ∷ ν ∷ []) "Mark.5.40"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.41"
∷ word (κ ∷ ρ ∷ α ∷ τ ∷ ή ∷ σ ∷ α ∷ ς ∷ []) "Mark.5.41"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.5.41"
∷ word (χ ∷ ε ∷ ι ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.5.41"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.5.41"
∷ word (π ∷ α ∷ ι ∷ δ ∷ ί ∷ ο ∷ υ ∷ []) "Mark.5.41"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.5.41"
∷ word (α ∷ ὐ ∷ τ ∷ ῇ ∷ []) "Mark.5.41"
∷ word (Τ ∷ α ∷ ∙λ ∷ ι ∷ θ ∷ α ∷ []) "Mark.5.41"
∷ word (κ ∷ ο ∷ υ ∷ μ ∷ []) "Mark.5.41"
∷ word (ὅ ∷ []) "Mark.5.41"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.5.41"
∷ word (μ ∷ ε ∷ θ ∷ ε ∷ ρ ∷ μ ∷ η ∷ ν ∷ ε ∷ υ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ν ∷ []) "Mark.5.41"
∷ word (Τ ∷ ὸ ∷ []) "Mark.5.41"
∷ word (κ ∷ ο ∷ ρ ∷ ά ∷ σ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.5.41"
∷ word (σ ∷ ο ∷ ὶ ∷ []) "Mark.5.41"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ []) "Mark.5.41"
∷ word (ἔ ∷ γ ∷ ε ∷ ι ∷ ρ ∷ ε ∷ []) "Mark.5.41"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.42"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.5.42"
∷ word (ἀ ∷ ν ∷ έ ∷ σ ∷ τ ∷ η ∷ []) "Mark.5.42"
∷ word (τ ∷ ὸ ∷ []) "Mark.5.42"
∷ word (κ ∷ ο ∷ ρ ∷ ά ∷ σ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.5.42"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.42"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ ε ∷ π ∷ ά ∷ τ ∷ ε ∷ ι ∷ []) "Mark.5.42"
∷ word (ἦ ∷ ν ∷ []) "Mark.5.42"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.5.42"
∷ word (ἐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.5.42"
∷ word (δ ∷ ώ ∷ δ ∷ ε ∷ κ ∷ α ∷ []) "Mark.5.42"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.42"
∷ word (ἐ ∷ ξ ∷ έ ∷ σ ∷ τ ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.5.42"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.5.42"
∷ word (ἐ ∷ κ ∷ σ ∷ τ ∷ ά ∷ σ ∷ ε ∷ ι ∷ []) "Mark.5.42"
∷ word (μ ∷ ε ∷ γ ∷ ά ∷ ∙λ ∷ ῃ ∷ []) "Mark.5.42"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.43"
∷ word (δ ∷ ι ∷ ε ∷ σ ∷ τ ∷ ε ∷ ί ∷ ∙λ ∷ α ∷ τ ∷ ο ∷ []) "Mark.5.43"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.5.43"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.5.43"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.5.43"
∷ word (μ ∷ η ∷ δ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.5.43"
∷ word (γ ∷ ν ∷ ο ∷ ῖ ∷ []) "Mark.5.43"
∷ word (τ ∷ ο ∷ ῦ ∷ τ ∷ ο ∷ []) "Mark.5.43"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.5.43"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.5.43"
∷ word (δ ∷ ο ∷ θ ∷ ῆ ∷ ν ∷ α ∷ ι ∷ []) "Mark.5.43"
∷ word (α ∷ ὐ ∷ τ ∷ ῇ ∷ []) "Mark.5.43"
∷ word (φ ∷ α ∷ γ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.5.43"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.6.1"
∷ word (ἐ ∷ ξ ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.6.1"
∷ word (ἐ ∷ κ ∷ ε ∷ ῖ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.6.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.1"
∷ word (ἔ ∷ ρ ∷ χ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.6.1"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.6.1"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.6.1"
∷ word (π ∷ α ∷ τ ∷ ρ ∷ ί ∷ δ ∷ α ∷ []) "Mark.6.1"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.6.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.1"
∷ word (ἀ ∷ κ ∷ ο ∷ ∙λ ∷ ο ∷ υ ∷ θ ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.6.1"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.6.1"
∷ word (ο ∷ ἱ ∷ []) "Mark.6.1"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ὶ ∷ []) "Mark.6.1"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.6.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.2"
∷ word (γ ∷ ε ∷ ν ∷ ο ∷ μ ∷ έ ∷ ν ∷ ο ∷ υ ∷ []) "Mark.6.2"
∷ word (σ ∷ α ∷ β ∷ β ∷ ά ∷ τ ∷ ο ∷ υ ∷ []) "Mark.6.2"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ τ ∷ ο ∷ []) "Mark.6.2"
∷ word (δ ∷ ι ∷ δ ∷ ά ∷ σ ∷ κ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.6.2"
∷ word (ἐ ∷ ν ∷ []) "Mark.6.2"
∷ word (τ ∷ ῇ ∷ []) "Mark.6.2"
∷ word (σ ∷ υ ∷ ν ∷ α ∷ γ ∷ ω ∷ γ ∷ ῇ ∷ []) "Mark.6.2"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.2"
∷ word (ο ∷ ἱ ∷ []) "Mark.6.2"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ο ∷ ὶ ∷ []) "Mark.6.2"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.6.2"
∷ word (ἐ ∷ ξ ∷ ε ∷ π ∷ ∙λ ∷ ή ∷ σ ∷ σ ∷ ο ∷ ν ∷ τ ∷ ο ∷ []) "Mark.6.2"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.6.2"
∷ word (Π ∷ ό ∷ θ ∷ ε ∷ ν ∷ []) "Mark.6.2"
∷ word (τ ∷ ο ∷ ύ ∷ τ ∷ ῳ ∷ []) "Mark.6.2"
∷ word (τ ∷ α ∷ ῦ ∷ τ ∷ α ∷ []) "Mark.6.2"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.2"
∷ word (τ ∷ ί ∷ ς ∷ []) "Mark.6.2"
∷ word (ἡ ∷ []) "Mark.6.2"
∷ word (σ ∷ ο ∷ φ ∷ ί ∷ α ∷ []) "Mark.6.2"
∷ word (ἡ ∷ []) "Mark.6.2"
∷ word (δ ∷ ο ∷ θ ∷ ε ∷ ῖ ∷ σ ∷ α ∷ []) "Mark.6.2"
∷ word (τ ∷ ο ∷ ύ ∷ τ ∷ ῳ ∷ []) "Mark.6.2"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.2"
∷ word (α ∷ ἱ ∷ []) "Mark.6.2"
∷ word (δ ∷ υ ∷ ν ∷ ά ∷ μ ∷ ε ∷ ι ∷ ς ∷ []) "Mark.6.2"
∷ word (τ ∷ ο ∷ ι ∷ α ∷ ῦ ∷ τ ∷ α ∷ ι ∷ []) "Mark.6.2"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.6.2"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.6.2"
∷ word (χ ∷ ε ∷ ι ∷ ρ ∷ ῶ ∷ ν ∷ []) "Mark.6.2"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.6.2"
∷ word (γ ∷ ι ∷ ν ∷ ό ∷ μ ∷ ε ∷ ν ∷ α ∷ ι ∷ []) "Mark.6.2"
∷ word (ο ∷ ὐ ∷ χ ∷ []) "Mark.6.3"
∷ word (ο ∷ ὗ ∷ τ ∷ ό ∷ ς ∷ []) "Mark.6.3"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.6.3"
∷ word (ὁ ∷ []) "Mark.6.3"
∷ word (τ ∷ έ ∷ κ ∷ τ ∷ ω ∷ ν ∷ []) "Mark.6.3"
∷ word (ὁ ∷ []) "Mark.6.3"
∷ word (υ ∷ ἱ ∷ ὸ ∷ ς ∷ []) "Mark.6.3"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.6.3"
∷ word (Μ ∷ α ∷ ρ ∷ ί ∷ α ∷ ς ∷ []) "Mark.6.3"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.3"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ ὸ ∷ ς ∷ []) "Mark.6.3"
∷ word (Ἰ ∷ α ∷ κ ∷ ώ ∷ β ∷ ο ∷ υ ∷ []) "Mark.6.3"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.3"
∷ word (Ἰ ∷ ω ∷ σ ∷ ῆ ∷ τ ∷ ο ∷ ς ∷ []) "Mark.6.3"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.3"
∷ word (Ἰ ∷ ο ∷ ύ ∷ δ ∷ α ∷ []) "Mark.6.3"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.3"
∷ word (Σ ∷ ί ∷ μ ∷ ω ∷ ν ∷ ο ∷ ς ∷ []) "Mark.6.3"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.3"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.6.3"
∷ word (ε ∷ ἰ ∷ σ ∷ ὶ ∷ ν ∷ []) "Mark.6.3"
∷ word (α ∷ ἱ ∷ []) "Mark.6.3"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ α ∷ ὶ ∷ []) "Mark.6.3"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.6.3"
∷ word (ὧ ∷ δ ∷ ε ∷ []) "Mark.6.3"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.6.3"
∷ word (ἡ ∷ μ ∷ ᾶ ∷ ς ∷ []) "Mark.6.3"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.3"
∷ word (ἐ ∷ σ ∷ κ ∷ α ∷ ν ∷ δ ∷ α ∷ ∙λ ∷ ί ∷ ζ ∷ ο ∷ ν ∷ τ ∷ ο ∷ []) "Mark.6.3"
∷ word (ἐ ∷ ν ∷ []) "Mark.6.3"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.6.3"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.4"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.6.4"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.4"
∷ word (ὁ ∷ []) "Mark.6.4"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.6.4"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.6.4"
∷ word (Ο ∷ ὐ ∷ κ ∷ []) "Mark.6.4"
∷ word (ἔ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.6.4"
∷ word (π ∷ ρ ∷ ο ∷ φ ∷ ή ∷ τ ∷ η ∷ ς ∷ []) "Mark.6.4"
∷ word (ἄ ∷ τ ∷ ι ∷ μ ∷ ο ∷ ς ∷ []) "Mark.6.4"
∷ word (ε ∷ ἰ ∷ []) "Mark.6.4"
∷ word (μ ∷ ὴ ∷ []) "Mark.6.4"
∷ word (ἐ ∷ ν ∷ []) "Mark.6.4"
∷ word (τ ∷ ῇ ∷ []) "Mark.6.4"
∷ word (π ∷ α ∷ τ ∷ ρ ∷ ί ∷ δ ∷ ι ∷ []) "Mark.6.4"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.6.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.4"
∷ word (ἐ ∷ ν ∷ []) "Mark.6.4"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.4"
∷ word (σ ∷ υ ∷ γ ∷ γ ∷ ε ∷ ν ∷ ε ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.6.4"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.6.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.4"
∷ word (ἐ ∷ ν ∷ []) "Mark.6.4"
∷ word (τ ∷ ῇ ∷ []) "Mark.6.4"
∷ word (ο ∷ ἰ ∷ κ ∷ ί ∷ ᾳ ∷ []) "Mark.6.4"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.6.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.5"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.6.5"
∷ word (ἐ ∷ δ ∷ ύ ∷ ν ∷ α ∷ τ ∷ ο ∷ []) "Mark.6.5"
∷ word (ἐ ∷ κ ∷ ε ∷ ῖ ∷ []) "Mark.6.5"
∷ word (π ∷ ο ∷ ι ∷ ῆ ∷ σ ∷ α ∷ ι ∷ []) "Mark.6.5"
∷ word (ο ∷ ὐ ∷ δ ∷ ε ∷ μ ∷ ί ∷ α ∷ ν ∷ []) "Mark.6.5"
∷ word (δ ∷ ύ ∷ ν ∷ α ∷ μ ∷ ι ∷ ν ∷ []) "Mark.6.5"
∷ word (ε ∷ ἰ ∷ []) "Mark.6.5"
∷ word (μ ∷ ὴ ∷ []) "Mark.6.5"
∷ word (ὀ ∷ ∙λ ∷ ί ∷ γ ∷ ο ∷ ι ∷ ς ∷ []) "Mark.6.5"
∷ word (ἀ ∷ ρ ∷ ρ ∷ ώ ∷ σ ∷ τ ∷ ο ∷ ι ∷ ς ∷ []) "Mark.6.5"
∷ word (ἐ ∷ π ∷ ι ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.6.5"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.6.5"
∷ word (χ ∷ ε ∷ ῖ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.6.5"
∷ word (ἐ ∷ θ ∷ ε ∷ ρ ∷ ά ∷ π ∷ ε ∷ υ ∷ σ ∷ ε ∷ ν ∷ []) "Mark.6.5"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.6"
∷ word (ἐ ∷ θ ∷ α ∷ ύ ∷ μ ∷ α ∷ ζ ∷ ε ∷ ν ∷ []) "Mark.6.6"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.6.6"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.6.6"
∷ word (ἀ ∷ π ∷ ι ∷ σ ∷ τ ∷ ί ∷ α ∷ ν ∷ []) "Mark.6.6"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.6.6"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.6.6"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ ῆ ∷ γ ∷ ε ∷ ν ∷ []) "Mark.6.6"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.6.6"
∷ word (κ ∷ ώ ∷ μ ∷ α ∷ ς ∷ []) "Mark.6.6"
∷ word (κ ∷ ύ ∷ κ ∷ ∙λ ∷ ῳ ∷ []) "Mark.6.6"
∷ word (δ ∷ ι ∷ δ ∷ ά ∷ σ ∷ κ ∷ ω ∷ ν ∷ []) "Mark.6.6"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.7"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ κ ∷ α ∷ ∙λ ∷ ε ∷ ῖ ∷ τ ∷ α ∷ ι ∷ []) "Mark.6.7"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.6.7"
∷ word (δ ∷ ώ ∷ δ ∷ ε ∷ κ ∷ α ∷ []) "Mark.6.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.7"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ τ ∷ ο ∷ []) "Mark.6.7"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.6.7"
∷ word (ἀ ∷ π ∷ ο ∷ σ ∷ τ ∷ έ ∷ ∙λ ∷ ∙λ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.6.7"
∷ word (δ ∷ ύ ∷ ο ∷ []) "Mark.6.7"
∷ word (δ ∷ ύ ∷ ο ∷ []) "Mark.6.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.7"
∷ word (ἐ ∷ δ ∷ ί ∷ δ ∷ ο ∷ υ ∷ []) "Mark.6.7"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.7"
∷ word (ἐ ∷ ξ ∷ ο ∷ υ ∷ σ ∷ ί ∷ α ∷ ν ∷ []) "Mark.6.7"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.6.7"
∷ word (π ∷ ν ∷ ε ∷ υ ∷ μ ∷ ά ∷ τ ∷ ω ∷ ν ∷ []) "Mark.6.7"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.6.7"
∷ word (ἀ ∷ κ ∷ α ∷ θ ∷ ά ∷ ρ ∷ τ ∷ ω ∷ ν ∷ []) "Mark.6.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.8"
∷ word (π ∷ α ∷ ρ ∷ ή ∷ γ ∷ γ ∷ ε ∷ ι ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.6.8"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.8"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.6.8"
∷ word (μ ∷ η ∷ δ ∷ ὲ ∷ ν ∷ []) "Mark.6.8"
∷ word (α ∷ ἴ ∷ ρ ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.6.8"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.6.8"
∷ word (ὁ ∷ δ ∷ ὸ ∷ ν ∷ []) "Mark.6.8"
∷ word (ε ∷ ἰ ∷ []) "Mark.6.8"
∷ word (μ ∷ ὴ ∷ []) "Mark.6.8"
∷ word (ῥ ∷ ά ∷ β ∷ δ ∷ ο ∷ ν ∷ []) "Mark.6.8"
∷ word (μ ∷ ό ∷ ν ∷ ο ∷ ν ∷ []) "Mark.6.8"
∷ word (μ ∷ ὴ ∷ []) "Mark.6.8"
∷ word (ἄ ∷ ρ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.6.8"
∷ word (μ ∷ ὴ ∷ []) "Mark.6.8"
∷ word (π ∷ ή ∷ ρ ∷ α ∷ ν ∷ []) "Mark.6.8"
∷ word (μ ∷ ὴ ∷ []) "Mark.6.8"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.6.8"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.6.8"
∷ word (ζ ∷ ώ ∷ ν ∷ η ∷ ν ∷ []) "Mark.6.8"
∷ word (χ ∷ α ∷ ∙λ ∷ κ ∷ ό ∷ ν ∷ []) "Mark.6.8"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.6.9"
∷ word (ὑ ∷ π ∷ ο ∷ δ ∷ ε ∷ δ ∷ ε ∷ μ ∷ έ ∷ ν ∷ ο ∷ υ ∷ ς ∷ []) "Mark.6.9"
∷ word (σ ∷ α ∷ ν ∷ δ ∷ ά ∷ ∙λ ∷ ι ∷ α ∷ []) "Mark.6.9"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.9"
∷ word (μ ∷ ὴ ∷ []) "Mark.6.9"
∷ word (ἐ ∷ ν ∷ δ ∷ ύ ∷ σ ∷ η ∷ σ ∷ θ ∷ ε ∷ []) "Mark.6.9"
∷ word (δ ∷ ύ ∷ ο ∷ []) "Mark.6.9"
∷ word (χ ∷ ι ∷ τ ∷ ῶ ∷ ν ∷ α ∷ ς ∷ []) "Mark.6.9"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.10"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.6.10"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.10"
∷ word (Ὅ ∷ π ∷ ο ∷ υ ∷ []) "Mark.6.10"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.6.10"
∷ word (ε ∷ ἰ ∷ σ ∷ έ ∷ ∙λ ∷ θ ∷ η ∷ τ ∷ ε ∷ []) "Mark.6.10"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.6.10"
∷ word (ο ∷ ἰ ∷ κ ∷ ί ∷ α ∷ ν ∷ []) "Mark.6.10"
∷ word (ἐ ∷ κ ∷ ε ∷ ῖ ∷ []) "Mark.6.10"
∷ word (μ ∷ έ ∷ ν ∷ ε ∷ τ ∷ ε ∷ []) "Mark.6.10"
∷ word (ἕ ∷ ω ∷ ς ∷ []) "Mark.6.10"
∷ word (ἂ ∷ ν ∷ []) "Mark.6.10"
∷ word (ἐ ∷ ξ ∷ έ ∷ ∙λ ∷ θ ∷ η ∷ τ ∷ ε ∷ []) "Mark.6.10"
∷ word (ἐ ∷ κ ∷ ε ∷ ῖ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.6.10"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.11"
∷ word (ὃ ∷ ς ∷ []) "Mark.6.11"
∷ word (ἂ ∷ ν ∷ []) "Mark.6.11"
∷ word (τ ∷ ό ∷ π ∷ ο ∷ ς ∷ []) "Mark.6.11"
∷ word (μ ∷ ὴ ∷ []) "Mark.6.11"
∷ word (δ ∷ έ ∷ ξ ∷ η ∷ τ ∷ α ∷ ι ∷ []) "Mark.6.11"
∷ word (ὑ ∷ μ ∷ ᾶ ∷ ς ∷ []) "Mark.6.11"
∷ word (μ ∷ η ∷ δ ∷ ὲ ∷ []) "Mark.6.11"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ σ ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.6.11"
∷ word (ὑ ∷ μ ∷ ῶ ∷ ν ∷ []) "Mark.6.11"
∷ word (ἐ ∷ κ ∷ π ∷ ο ∷ ρ ∷ ε ∷ υ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ι ∷ []) "Mark.6.11"
∷ word (ἐ ∷ κ ∷ ε ∷ ῖ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.6.11"
∷ word (ἐ ∷ κ ∷ τ ∷ ι ∷ ν ∷ ά ∷ ξ ∷ α ∷ τ ∷ ε ∷ []) "Mark.6.11"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.6.11"
∷ word (χ ∷ ο ∷ ῦ ∷ ν ∷ []) "Mark.6.11"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.6.11"
∷ word (ὑ ∷ π ∷ ο ∷ κ ∷ ά ∷ τ ∷ ω ∷ []) "Mark.6.11"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.6.11"
∷ word (π ∷ ο ∷ δ ∷ ῶ ∷ ν ∷ []) "Mark.6.11"
∷ word (ὑ ∷ μ ∷ ῶ ∷ ν ∷ []) "Mark.6.11"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.6.11"
∷ word (μ ∷ α ∷ ρ ∷ τ ∷ ύ ∷ ρ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.6.11"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.11"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.6.12"
∷ word (ἐ ∷ ξ ∷ ε ∷ ∙λ ∷ θ ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.6.12"
∷ word (ἐ ∷ κ ∷ ή ∷ ρ ∷ υ ∷ ξ ∷ α ∷ ν ∷ []) "Mark.6.12"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.6.12"
∷ word (μ ∷ ε ∷ τ ∷ α ∷ ν ∷ ο ∷ ῶ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.6.12"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.13"
∷ word (δ ∷ α ∷ ι ∷ μ ∷ ό ∷ ν ∷ ι ∷ α ∷ []) "Mark.6.13"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.6.13"
∷ word (ἐ ∷ ξ ∷ έ ∷ β ∷ α ∷ ∙λ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.6.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.13"
∷ word (ἤ ∷ ∙λ ∷ ε ∷ ι ∷ φ ∷ ο ∷ ν ∷ []) "Mark.6.13"
∷ word (ἐ ∷ ∙λ ∷ α ∷ ί ∷ ῳ ∷ []) "Mark.6.13"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.6.13"
∷ word (ἀ ∷ ρ ∷ ρ ∷ ώ ∷ σ ∷ τ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.6.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.13"
∷ word (ἐ ∷ θ ∷ ε ∷ ρ ∷ ά ∷ π ∷ ε ∷ υ ∷ ο ∷ ν ∷ []) "Mark.6.13"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.6.14"
∷ word (ἤ ∷ κ ∷ ο ∷ υ ∷ σ ∷ ε ∷ ν ∷ []) "Mark.6.14"
∷ word (ὁ ∷ []) "Mark.6.14"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ὺ ∷ ς ∷ []) "Mark.6.14"
∷ word (Ἡ ∷ ρ ∷ ῴ ∷ δ ∷ η ∷ ς ∷ []) "Mark.6.14"
∷ word (φ ∷ α ∷ ν ∷ ε ∷ ρ ∷ ὸ ∷ ν ∷ []) "Mark.6.14"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.6.14"
∷ word (ἐ ∷ γ ∷ έ ∷ ν ∷ ε ∷ τ ∷ ο ∷ []) "Mark.6.14"
∷ word (τ ∷ ὸ ∷ []) "Mark.6.14"
∷ word (ὄ ∷ ν ∷ ο ∷ μ ∷ α ∷ []) "Mark.6.14"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.6.14"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.14"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ο ∷ ν ∷ []) "Mark.6.14"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.6.14"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ η ∷ ς ∷ []) "Mark.6.14"
∷ word (ὁ ∷ []) "Mark.6.14"
∷ word (β ∷ α ∷ π ∷ τ ∷ ί ∷ ζ ∷ ω ∷ ν ∷ []) "Mark.6.14"
∷ word (ἐ ∷ γ ∷ ή ∷ γ ∷ ε ∷ ρ ∷ τ ∷ α ∷ ι ∷ []) "Mark.6.14"
∷ word (ἐ ∷ κ ∷ []) "Mark.6.14"
∷ word (ν ∷ ε ∷ κ ∷ ρ ∷ ῶ ∷ ν ∷ []) "Mark.6.14"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.14"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.6.14"
∷ word (τ ∷ ο ∷ ῦ ∷ τ ∷ ο ∷ []) "Mark.6.14"
∷ word (ἐ ∷ ν ∷ ε ∷ ρ ∷ γ ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.6.14"
∷ word (α ∷ ἱ ∷ []) "Mark.6.14"
∷ word (δ ∷ υ ∷ ν ∷ ά ∷ μ ∷ ε ∷ ι ∷ ς ∷ []) "Mark.6.14"
∷ word (ἐ ∷ ν ∷ []) "Mark.6.14"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.6.14"
∷ word (ἄ ∷ ∙λ ∷ ∙λ ∷ ο ∷ ι ∷ []) "Mark.6.15"
∷ word (δ ∷ ὲ ∷ []) "Mark.6.15"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ο ∷ ν ∷ []) "Mark.6.15"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.6.15"
∷ word (Ἠ ∷ ∙λ ∷ ί ∷ α ∷ ς ∷ []) "Mark.6.15"
∷ word (ἐ ∷ σ ∷ τ ∷ ί ∷ ν ∷ []) "Mark.6.15"
∷ word (ἄ ∷ ∙λ ∷ ∙λ ∷ ο ∷ ι ∷ []) "Mark.6.15"
∷ word (δ ∷ ὲ ∷ []) "Mark.6.15"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ο ∷ ν ∷ []) "Mark.6.15"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.6.15"
∷ word (π ∷ ρ ∷ ο ∷ φ ∷ ή ∷ τ ∷ η ∷ ς ∷ []) "Mark.6.15"
∷ word (ὡ ∷ ς ∷ []) "Mark.6.15"
∷ word (ε ∷ ἷ ∷ ς ∷ []) "Mark.6.15"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.6.15"
∷ word (π ∷ ρ ∷ ο ∷ φ ∷ η ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.6.15"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ σ ∷ α ∷ ς ∷ []) "Mark.6.16"
∷ word (δ ∷ ὲ ∷ []) "Mark.6.16"
∷ word (ὁ ∷ []) "Mark.6.16"
∷ word (Ἡ ∷ ρ ∷ ῴ ∷ δ ∷ η ∷ ς ∷ []) "Mark.6.16"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.6.16"
∷ word (Ὃ ∷ ν ∷ []) "Mark.6.16"
∷ word (ἐ ∷ γ ∷ ὼ ∷ []) "Mark.6.16"
∷ word (ἀ ∷ π ∷ ε ∷ κ ∷ ε ∷ φ ∷ ά ∷ ∙λ ∷ ι ∷ σ ∷ α ∷ []) "Mark.6.16"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ η ∷ ν ∷ []) "Mark.6.16"
∷ word (ο ∷ ὗ ∷ τ ∷ ο ∷ ς ∷ []) "Mark.6.16"
∷ word (ἠ ∷ γ ∷ έ ∷ ρ ∷ θ ∷ η ∷ []) "Mark.6.16"
∷ word (Α ∷ ὐ ∷ τ ∷ ὸ ∷ ς ∷ []) "Mark.6.17"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.6.17"
∷ word (ὁ ∷ []) "Mark.6.17"
∷ word (Ἡ ∷ ρ ∷ ῴ ∷ δ ∷ η ∷ ς ∷ []) "Mark.6.17"
∷ word (ἀ ∷ π ∷ ο ∷ σ ∷ τ ∷ ε ∷ ί ∷ ∙λ ∷ α ∷ ς ∷ []) "Mark.6.17"
∷ word (ἐ ∷ κ ∷ ρ ∷ ά ∷ τ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.6.17"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.6.17"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ η ∷ ν ∷ []) "Mark.6.17"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.17"
∷ word (ἔ ∷ δ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.6.17"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.6.17"
∷ word (ἐ ∷ ν ∷ []) "Mark.6.17"
∷ word (φ ∷ υ ∷ ∙λ ∷ α ∷ κ ∷ ῇ ∷ []) "Mark.6.17"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.6.17"
∷ word (Ἡ ∷ ρ ∷ ῳ ∷ δ ∷ ι ∷ ά ∷ δ ∷ α ∷ []) "Mark.6.17"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.6.17"
∷ word (γ ∷ υ ∷ ν ∷ α ∷ ῖ ∷ κ ∷ α ∷ []) "Mark.6.17"
∷ word (Φ ∷ ι ∷ ∙λ ∷ ί ∷ π ∷ π ∷ ο ∷ υ ∷ []) "Mark.6.17"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.6.17"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ ο ∷ ῦ ∷ []) "Mark.6.17"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.6.17"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.6.17"
∷ word (α ∷ ὐ ∷ τ ∷ ὴ ∷ ν ∷ []) "Mark.6.17"
∷ word (ἐ ∷ γ ∷ ά ∷ μ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.6.17"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.6.18"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.6.18"
∷ word (ὁ ∷ []) "Mark.6.18"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ η ∷ ς ∷ []) "Mark.6.18"
∷ word (τ ∷ ῷ ∷ []) "Mark.6.18"
∷ word (Ἡ ∷ ρ ∷ ῴ ∷ δ ∷ ῃ ∷ []) "Mark.6.18"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.6.18"
∷ word (Ο ∷ ὐ ∷ κ ∷ []) "Mark.6.18"
∷ word (ἔ ∷ ξ ∷ ε ∷ σ ∷ τ ∷ ί ∷ ν ∷ []) "Mark.6.18"
∷ word (σ ∷ ο ∷ ι ∷ []) "Mark.6.18"
∷ word (ἔ ∷ χ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.6.18"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.6.18"
∷ word (γ ∷ υ ∷ ν ∷ α ∷ ῖ ∷ κ ∷ α ∷ []) "Mark.6.18"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.6.18"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ ο ∷ ῦ ∷ []) "Mark.6.18"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.6.18"
∷ word (ἡ ∷ []) "Mark.6.19"
∷ word (δ ∷ ὲ ∷ []) "Mark.6.19"
∷ word (Ἡ ∷ ρ ∷ ῳ ∷ δ ∷ ι ∷ ὰ ∷ ς ∷ []) "Mark.6.19"
∷ word (ἐ ∷ ν ∷ ε ∷ ῖ ∷ χ ∷ ε ∷ ν ∷ []) "Mark.6.19"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.6.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.19"
∷ word (ἤ ∷ θ ∷ ε ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.6.19"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.6.19"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ τ ∷ ε ∷ ῖ ∷ ν ∷ α ∷ ι ∷ []) "Mark.6.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.19"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.6.19"
∷ word (ἠ ∷ δ ∷ ύ ∷ ν ∷ α ∷ τ ∷ ο ∷ []) "Mark.6.19"
∷ word (ὁ ∷ []) "Mark.6.20"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.6.20"
∷ word (Ἡ ∷ ρ ∷ ῴ ∷ δ ∷ η ∷ ς ∷ []) "Mark.6.20"
∷ word (ἐ ∷ φ ∷ ο ∷ β ∷ ε ∷ ῖ ∷ τ ∷ ο ∷ []) "Mark.6.20"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.6.20"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ η ∷ ν ∷ []) "Mark.6.20"
∷ word (ε ∷ ἰ ∷ δ ∷ ὼ ∷ ς ∷ []) "Mark.6.20"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.6.20"
∷ word (ἄ ∷ ν ∷ δ ∷ ρ ∷ α ∷ []) "Mark.6.20"
∷ word (δ ∷ ί ∷ κ ∷ α ∷ ι ∷ ο ∷ ν ∷ []) "Mark.6.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.20"
∷ word (ἅ ∷ γ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.6.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.20"
∷ word (σ ∷ υ ∷ ν ∷ ε ∷ τ ∷ ή ∷ ρ ∷ ε ∷ ι ∷ []) "Mark.6.20"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.6.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.20"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ σ ∷ α ∷ ς ∷ []) "Mark.6.20"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.6.20"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.6.20"
∷ word (ἠ ∷ π ∷ ό ∷ ρ ∷ ε ∷ ι ∷ []) "Mark.6.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.20"
∷ word (ἡ ∷ δ ∷ έ ∷ ω ∷ ς ∷ []) "Mark.6.20"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.6.20"
∷ word (ἤ ∷ κ ∷ ο ∷ υ ∷ ε ∷ ν ∷ []) "Mark.6.20"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.6.21"
∷ word (γ ∷ ε ∷ ν ∷ ο ∷ μ ∷ έ ∷ ν ∷ η ∷ ς ∷ []) "Mark.6.21"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.6.21"
∷ word (ε ∷ ὐ ∷ κ ∷ α ∷ ί ∷ ρ ∷ ο ∷ υ ∷ []) "Mark.6.21"
∷ word (ὅ ∷ τ ∷ ε ∷ []) "Mark.6.21"
∷ word (Ἡ ∷ ρ ∷ ῴ ∷ δ ∷ η ∷ ς ∷ []) "Mark.6.21"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.21"
∷ word (γ ∷ ε ∷ ν ∷ ε ∷ σ ∷ ί ∷ ο ∷ ι ∷ ς ∷ []) "Mark.6.21"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.6.21"
∷ word (δ ∷ ε ∷ ῖ ∷ π ∷ ν ∷ ο ∷ ν ∷ []) "Mark.6.21"
∷ word (ἐ ∷ π ∷ ο ∷ ί ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.6.21"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.21"
∷ word (μ ∷ ε ∷ γ ∷ ι ∷ σ ∷ τ ∷ ᾶ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.6.21"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.6.21"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.21"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.21"
∷ word (χ ∷ ι ∷ ∙λ ∷ ι ∷ ά ∷ ρ ∷ χ ∷ ο ∷ ι ∷ ς ∷ []) "Mark.6.21"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.21"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.21"
∷ word (π ∷ ρ ∷ ώ ∷ τ ∷ ο ∷ ι ∷ ς ∷ []) "Mark.6.21"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.6.21"
∷ word (Γ ∷ α ∷ ∙λ ∷ ι ∷ ∙λ ∷ α ∷ ί ∷ α ∷ ς ∷ []) "Mark.6.21"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.22"
∷ word (ε ∷ ἰ ∷ σ ∷ ε ∷ ∙λ ∷ θ ∷ ο ∷ ύ ∷ σ ∷ η ∷ ς ∷ []) "Mark.6.22"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.6.22"
∷ word (θ ∷ υ ∷ γ ∷ α ∷ τ ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.6.22"
∷ word (α ∷ ὐ ∷ τ ∷ ῆ ∷ ς ∷ []) "Mark.6.22"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.6.22"
∷ word (Ἡ ∷ ρ ∷ ῳ ∷ δ ∷ ι ∷ ά ∷ δ ∷ ο ∷ ς ∷ []) "Mark.6.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.22"
∷ word (ὀ ∷ ρ ∷ χ ∷ η ∷ σ ∷ α ∷ μ ∷ έ ∷ ν ∷ η ∷ ς ∷ []) "Mark.6.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.22"
∷ word (ἀ ∷ ρ ∷ ε ∷ σ ∷ ά ∷ σ ∷ η ∷ ς ∷ []) "Mark.6.22"
∷ word (τ ∷ ῷ ∷ []) "Mark.6.22"
∷ word (Ἡ ∷ ρ ∷ ῴ ∷ δ ∷ ῃ ∷ []) "Mark.6.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.22"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.22"
∷ word (σ ∷ υ ∷ ν ∷ α ∷ ν ∷ α ∷ κ ∷ ε ∷ ι ∷ μ ∷ έ ∷ ν ∷ ο ∷ ι ∷ ς ∷ []) "Mark.6.22"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.6.22"
∷ word (ὁ ∷ []) "Mark.6.22"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ὺ ∷ ς ∷ []) "Mark.6.22"
∷ word (τ ∷ ῷ ∷ []) "Mark.6.22"
∷ word (κ ∷ ο ∷ ρ ∷ α ∷ σ ∷ ί ∷ ῳ ∷ []) "Mark.6.22"
∷ word (Α ∷ ἴ ∷ τ ∷ η ∷ σ ∷ ό ∷ ν ∷ []) "Mark.6.22"
∷ word (μ ∷ ε ∷ []) "Mark.6.22"
∷ word (ὃ ∷ []) "Mark.6.22"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.6.22"
∷ word (θ ∷ έ ∷ ∙λ ∷ ῃ ∷ ς ∷ []) "Mark.6.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.22"
∷ word (δ ∷ ώ ∷ σ ∷ ω ∷ []) "Mark.6.22"
∷ word (σ ∷ ο ∷ ι ∷ []) "Mark.6.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.23"
∷ word (ὤ ∷ μ ∷ ο ∷ σ ∷ ε ∷ ν ∷ []) "Mark.6.23"
∷ word (α ∷ ὐ ∷ τ ∷ ῇ ∷ []) "Mark.6.23"
∷ word (Ὅ ∷ []) "Mark.6.23"
∷ word (τ ∷ ι ∷ []) "Mark.6.23"
∷ word (ἐ ∷ ά ∷ ν ∷ []) "Mark.6.23"
∷ word (μ ∷ ε ∷ []) "Mark.6.23"
∷ word (α ∷ ἰ ∷ τ ∷ ή ∷ σ ∷ ῃ ∷ ς ∷ []) "Mark.6.23"
∷ word (δ ∷ ώ ∷ σ ∷ ω ∷ []) "Mark.6.23"
∷ word (σ ∷ ο ∷ ι ∷ []) "Mark.6.23"
∷ word (ἕ ∷ ω ∷ ς ∷ []) "Mark.6.23"
∷ word (ἡ ∷ μ ∷ ί ∷ σ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.6.23"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.6.23"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ί ∷ α ∷ ς ∷ []) "Mark.6.23"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.6.23"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.24"
∷ word (ἐ ∷ ξ ∷ ε ∷ ∙λ ∷ θ ∷ ο ∷ ῦ ∷ σ ∷ α ∷ []) "Mark.6.24"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.6.24"
∷ word (τ ∷ ῇ ∷ []) "Mark.6.24"
∷ word (μ ∷ η ∷ τ ∷ ρ ∷ ὶ ∷ []) "Mark.6.24"
∷ word (α ∷ ὐ ∷ τ ∷ ῆ ∷ ς ∷ []) "Mark.6.24"
∷ word (Τ ∷ ί ∷ []) "Mark.6.24"
∷ word (α ∷ ἰ ∷ τ ∷ ή ∷ σ ∷ ω ∷ μ ∷ α ∷ ι ∷ []) "Mark.6.24"
∷ word (ἡ ∷ []) "Mark.6.24"
∷ word (δ ∷ ὲ ∷ []) "Mark.6.24"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.6.24"
∷ word (Τ ∷ ὴ ∷ ν ∷ []) "Mark.6.24"
∷ word (κ ∷ ε ∷ φ ∷ α ∷ ∙λ ∷ ὴ ∷ ν ∷ []) "Mark.6.24"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ ο ∷ υ ∷ []) "Mark.6.24"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.6.24"
∷ word (β ∷ α ∷ π ∷ τ ∷ ί ∷ ζ ∷ ο ∷ ν ∷ τ ∷ ο ∷ ς ∷ []) "Mark.6.24"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.25"
∷ word (ε ∷ ἰ ∷ σ ∷ ε ∷ ∙λ ∷ θ ∷ ο ∷ ῦ ∷ σ ∷ α ∷ []) "Mark.6.25"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.6.25"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.6.25"
∷ word (σ ∷ π ∷ ο ∷ υ ∷ δ ∷ ῆ ∷ ς ∷ []) "Mark.6.25"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.6.25"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.6.25"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ έ ∷ α ∷ []) "Mark.6.25"
∷ word (ᾐ ∷ τ ∷ ή ∷ σ ∷ α ∷ τ ∷ ο ∷ []) "Mark.6.25"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ υ ∷ σ ∷ α ∷ []) "Mark.6.25"
∷ word (Θ ∷ έ ∷ ∙λ ∷ ω ∷ []) "Mark.6.25"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.6.25"
∷ word (ἐ ∷ ξ ∷ α ∷ υ ∷ τ ∷ ῆ ∷ ς ∷ []) "Mark.6.25"
∷ word (δ ∷ ῷ ∷ ς ∷ []) "Mark.6.25"
∷ word (μ ∷ ο ∷ ι ∷ []) "Mark.6.25"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.6.25"
∷ word (π ∷ ί ∷ ν ∷ α ∷ κ ∷ ι ∷ []) "Mark.6.25"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.6.25"
∷ word (κ ∷ ε ∷ φ ∷ α ∷ ∙λ ∷ ὴ ∷ ν ∷ []) "Mark.6.25"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ ο ∷ υ ∷ []) "Mark.6.25"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.6.25"
∷ word (β ∷ α ∷ π ∷ τ ∷ ι ∷ σ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.6.25"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.26"
∷ word (π ∷ ε ∷ ρ ∷ ί ∷ ∙λ ∷ υ ∷ π ∷ ο ∷ ς ∷ []) "Mark.6.26"
∷ word (γ ∷ ε ∷ ν ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.6.26"
∷ word (ὁ ∷ []) "Mark.6.26"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ὺ ∷ ς ∷ []) "Mark.6.26"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.6.26"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.6.26"
∷ word (ὅ ∷ ρ ∷ κ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.6.26"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.26"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.6.26"
∷ word (ἀ ∷ ν ∷ α ∷ κ ∷ ε ∷ ι ∷ μ ∷ έ ∷ ν ∷ ο ∷ υ ∷ ς ∷ []) "Mark.6.26"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.6.26"
∷ word (ἠ ∷ θ ∷ έ ∷ ∙λ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.6.26"
∷ word (ἀ ∷ θ ∷ ε ∷ τ ∷ ῆ ∷ σ ∷ α ∷ ι ∷ []) "Mark.6.26"
∷ word (α ∷ ὐ ∷ τ ∷ ή ∷ ν ∷ []) "Mark.6.26"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.27"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.6.27"
∷ word (ἀ ∷ π ∷ ο ∷ σ ∷ τ ∷ ε ∷ ί ∷ ∙λ ∷ α ∷ ς ∷ []) "Mark.6.27"
∷ word (ὁ ∷ []) "Mark.6.27"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ὺ ∷ ς ∷ []) "Mark.6.27"
∷ word (σ ∷ π ∷ ε ∷ κ ∷ ο ∷ υ ∷ ∙λ ∷ ά ∷ τ ∷ ο ∷ ρ ∷ α ∷ []) "Mark.6.27"
∷ word (ἐ ∷ π ∷ έ ∷ τ ∷ α ∷ ξ ∷ ε ∷ ν ∷ []) "Mark.6.27"
∷ word (ἐ ∷ ν ∷ έ ∷ γ ∷ κ ∷ α ∷ ι ∷ []) "Mark.6.27"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.6.27"
∷ word (κ ∷ ε ∷ φ ∷ α ∷ ∙λ ∷ ὴ ∷ ν ∷ []) "Mark.6.27"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.6.27"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.27"
∷ word (ἀ ∷ π ∷ ε ∷ ∙λ ∷ θ ∷ ὼ ∷ ν ∷ []) "Mark.6.27"
∷ word (ἀ ∷ π ∷ ε ∷ κ ∷ ε ∷ φ ∷ ά ∷ ∙λ ∷ ι ∷ σ ∷ ε ∷ ν ∷ []) "Mark.6.27"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.6.27"
∷ word (ἐ ∷ ν ∷ []) "Mark.6.27"
∷ word (τ ∷ ῇ ∷ []) "Mark.6.27"
∷ word (φ ∷ υ ∷ ∙λ ∷ α ∷ κ ∷ ῇ ∷ []) "Mark.6.27"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.28"
∷ word (ἤ ∷ ν ∷ ε ∷ γ ∷ κ ∷ ε ∷ ν ∷ []) "Mark.6.28"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.6.28"
∷ word (κ ∷ ε ∷ φ ∷ α ∷ ∙λ ∷ ὴ ∷ ν ∷ []) "Mark.6.28"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.6.28"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.6.28"
∷ word (π ∷ ί ∷ ν ∷ α ∷ κ ∷ ι ∷ []) "Mark.6.28"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.28"
∷ word (ἔ ∷ δ ∷ ω ∷ κ ∷ ε ∷ ν ∷ []) "Mark.6.28"
∷ word (α ∷ ὐ ∷ τ ∷ ὴ ∷ ν ∷ []) "Mark.6.28"
∷ word (τ ∷ ῷ ∷ []) "Mark.6.28"
∷ word (κ ∷ ο ∷ ρ ∷ α ∷ σ ∷ ί ∷ ῳ ∷ []) "Mark.6.28"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.28"
∷ word (τ ∷ ὸ ∷ []) "Mark.6.28"
∷ word (κ ∷ ο ∷ ρ ∷ ά ∷ σ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.6.28"
∷ word (ἔ ∷ δ ∷ ω ∷ κ ∷ ε ∷ ν ∷ []) "Mark.6.28"
∷ word (α ∷ ὐ ∷ τ ∷ ὴ ∷ ν ∷ []) "Mark.6.28"
∷ word (τ ∷ ῇ ∷ []) "Mark.6.28"
∷ word (μ ∷ η ∷ τ ∷ ρ ∷ ὶ ∷ []) "Mark.6.28"
∷ word (α ∷ ὐ ∷ τ ∷ ῆ ∷ ς ∷ []) "Mark.6.28"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.29"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ σ ∷ α ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.6.29"
∷ word (ο ∷ ἱ ∷ []) "Mark.6.29"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ὶ ∷ []) "Mark.6.29"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.6.29"
∷ word (ἦ ∷ ∙λ ∷ θ ∷ ο ∷ ν ∷ []) "Mark.6.29"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.29"
∷ word (ἦ ∷ ρ ∷ α ∷ ν ∷ []) "Mark.6.29"
∷ word (τ ∷ ὸ ∷ []) "Mark.6.29"
∷ word (π ∷ τ ∷ ῶ ∷ μ ∷ α ∷ []) "Mark.6.29"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.6.29"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.29"
∷ word (ἔ ∷ θ ∷ η ∷ κ ∷ α ∷ ν ∷ []) "Mark.6.29"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ []) "Mark.6.29"
∷ word (ἐ ∷ ν ∷ []) "Mark.6.29"
∷ word (μ ∷ ν ∷ η ∷ μ ∷ ε ∷ ί ∷ ῳ ∷ []) "Mark.6.29"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.6.30"
∷ word (σ ∷ υ ∷ ν ∷ ά ∷ γ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.6.30"
∷ word (ο ∷ ἱ ∷ []) "Mark.6.30"
∷ word (ἀ ∷ π ∷ ό ∷ σ ∷ τ ∷ ο ∷ ∙λ ∷ ο ∷ ι ∷ []) "Mark.6.30"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.6.30"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.6.30"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ν ∷ []) "Mark.6.30"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.30"
∷ word (ἀ ∷ π ∷ ή ∷ γ ∷ γ ∷ ε ∷ ι ∷ ∙λ ∷ α ∷ ν ∷ []) "Mark.6.30"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.6.30"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.6.30"
∷ word (ὅ ∷ σ ∷ α ∷ []) "Mark.6.30"
∷ word (ἐ ∷ π ∷ ο ∷ ί ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.6.30"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.30"
∷ word (ὅ ∷ σ ∷ α ∷ []) "Mark.6.30"
∷ word (ἐ ∷ δ ∷ ί ∷ δ ∷ α ∷ ξ ∷ α ∷ ν ∷ []) "Mark.6.30"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.31"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.6.31"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.31"
∷ word (Δ ∷ ε ∷ ῦ ∷ τ ∷ ε ∷ []) "Mark.6.31"
∷ word (ὑ ∷ μ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.6.31"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὶ ∷ []) "Mark.6.31"
∷ word (κ ∷ α ∷ τ ∷ []) "Mark.6.31"
∷ word (ἰ ∷ δ ∷ ί ∷ α ∷ ν ∷ []) "Mark.6.31"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.6.31"
∷ word (ἔ ∷ ρ ∷ η ∷ μ ∷ ο ∷ ν ∷ []) "Mark.6.31"
∷ word (τ ∷ ό ∷ π ∷ ο ∷ ν ∷ []) "Mark.6.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.31"
∷ word (ἀ ∷ ν ∷ α ∷ π ∷ α ∷ ύ ∷ σ ∷ α ∷ σ ∷ θ ∷ ε ∷ []) "Mark.6.31"
∷ word (ὀ ∷ ∙λ ∷ ί ∷ γ ∷ ο ∷ ν ∷ []) "Mark.6.31"
∷ word (ἦ ∷ σ ∷ α ∷ ν ∷ []) "Mark.6.31"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.6.31"
∷ word (ο ∷ ἱ ∷ []) "Mark.6.31"
∷ word (ἐ ∷ ρ ∷ χ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ι ∷ []) "Mark.6.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.31"
∷ word (ο ∷ ἱ ∷ []) "Mark.6.31"
∷ word (ὑ ∷ π ∷ ά ∷ γ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.6.31"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ο ∷ ί ∷ []) "Mark.6.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.31"
∷ word (ο ∷ ὐ ∷ δ ∷ ὲ ∷ []) "Mark.6.31"
∷ word (φ ∷ α ∷ γ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.6.31"
∷ word (ε ∷ ὐ ∷ κ ∷ α ∷ ί ∷ ρ ∷ ο ∷ υ ∷ ν ∷ []) "Mark.6.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.32"
∷ word (ἀ ∷ π ∷ ῆ ∷ ∙λ ∷ θ ∷ ο ∷ ν ∷ []) "Mark.6.32"
∷ word (ἐ ∷ ν ∷ []) "Mark.6.32"
∷ word (τ ∷ ῷ ∷ []) "Mark.6.32"
∷ word (π ∷ ∙λ ∷ ο ∷ ί ∷ ῳ ∷ []) "Mark.6.32"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.6.32"
∷ word (ἔ ∷ ρ ∷ η ∷ μ ∷ ο ∷ ν ∷ []) "Mark.6.32"
∷ word (τ ∷ ό ∷ π ∷ ο ∷ ν ∷ []) "Mark.6.32"
∷ word (κ ∷ α ∷ τ ∷ []) "Mark.6.32"
∷ word (ἰ ∷ δ ∷ ί ∷ α ∷ ν ∷ []) "Mark.6.32"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.33"
∷ word (ε ∷ ἶ ∷ δ ∷ ο ∷ ν ∷ []) "Mark.6.33"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.6.33"
∷ word (ὑ ∷ π ∷ ά ∷ γ ∷ ο ∷ ν ∷ τ ∷ α ∷ ς ∷ []) "Mark.6.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.33"
∷ word (ἐ ∷ π ∷ έ ∷ γ ∷ ν ∷ ω ∷ σ ∷ α ∷ ν ∷ []) "Mark.6.33"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ο ∷ ί ∷ []) "Mark.6.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.33"
∷ word (π ∷ ε ∷ ζ ∷ ῇ ∷ []) "Mark.6.33"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.6.33"
∷ word (π ∷ α ∷ σ ∷ ῶ ∷ ν ∷ []) "Mark.6.33"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.6.33"
∷ word (π ∷ ό ∷ ∙λ ∷ ε ∷ ω ∷ ν ∷ []) "Mark.6.33"
∷ word (σ ∷ υ ∷ ν ∷ έ ∷ δ ∷ ρ ∷ α ∷ μ ∷ ο ∷ ν ∷ []) "Mark.6.33"
∷ word (ἐ ∷ κ ∷ ε ∷ ῖ ∷ []) "Mark.6.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.33"
∷ word (π ∷ ρ ∷ ο ∷ ῆ ∷ ∙λ ∷ θ ∷ ο ∷ ν ∷ []) "Mark.6.33"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.6.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.34"
∷ word (ἐ ∷ ξ ∷ ε ∷ ∙λ ∷ θ ∷ ὼ ∷ ν ∷ []) "Mark.6.34"
∷ word (ε ∷ ἶ ∷ δ ∷ ε ∷ ν ∷ []) "Mark.6.34"
∷ word (π ∷ ο ∷ ∙λ ∷ ὺ ∷ ν ∷ []) "Mark.6.34"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.6.34"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.34"
∷ word (ἐ ∷ σ ∷ π ∷ ∙λ ∷ α ∷ γ ∷ χ ∷ ν ∷ ί ∷ σ ∷ θ ∷ η ∷ []) "Mark.6.34"
∷ word (ἐ ∷ π ∷ []) "Mark.6.34"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.6.34"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.6.34"
∷ word (ἦ ∷ σ ∷ α ∷ ν ∷ []) "Mark.6.34"
∷ word (ὡ ∷ ς ∷ []) "Mark.6.34"
∷ word (π ∷ ρ ∷ ό ∷ β ∷ α ∷ τ ∷ α ∷ []) "Mark.6.34"
∷ word (μ ∷ ὴ ∷ []) "Mark.6.34"
∷ word (ἔ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ []) "Mark.6.34"
∷ word (π ∷ ο ∷ ι ∷ μ ∷ έ ∷ ν ∷ α ∷ []) "Mark.6.34"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.34"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ τ ∷ ο ∷ []) "Mark.6.34"
∷ word (δ ∷ ι ∷ δ ∷ ά ∷ σ ∷ κ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.6.34"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.6.34"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ά ∷ []) "Mark.6.34"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.6.35"
∷ word (ἤ ∷ δ ∷ η ∷ []) "Mark.6.35"
∷ word (ὥ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.6.35"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ῆ ∷ ς ∷ []) "Mark.6.35"
∷ word (γ ∷ ε ∷ ν ∷ ο ∷ μ ∷ έ ∷ ν ∷ η ∷ ς ∷ []) "Mark.6.35"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ ε ∷ ∙λ ∷ θ ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.6.35"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.6.35"
∷ word (ο ∷ ἱ ∷ []) "Mark.6.35"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ὶ ∷ []) "Mark.6.35"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.6.35"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ο ∷ ν ∷ []) "Mark.6.35"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.6.35"
∷ word (Ἔ ∷ ρ ∷ η ∷ μ ∷ ό ∷ ς ∷ []) "Mark.6.35"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.6.35"
∷ word (ὁ ∷ []) "Mark.6.35"
∷ word (τ ∷ ό ∷ π ∷ ο ∷ ς ∷ []) "Mark.6.35"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.35"
∷ word (ἤ ∷ δ ∷ η ∷ []) "Mark.6.35"
∷ word (ὥ ∷ ρ ∷ α ∷ []) "Mark.6.35"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ή ∷ []) "Mark.6.35"
∷ word (ἀ ∷ π ∷ ό ∷ ∙λ ∷ υ ∷ σ ∷ ο ∷ ν ∷ []) "Mark.6.36"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.6.36"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.6.36"
∷ word (ἀ ∷ π ∷ ε ∷ ∙λ ∷ θ ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.6.36"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.6.36"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.6.36"
∷ word (κ ∷ ύ ∷ κ ∷ ∙λ ∷ ῳ ∷ []) "Mark.6.36"
∷ word (ἀ ∷ γ ∷ ρ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.6.36"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.36"
∷ word (κ ∷ ώ ∷ μ ∷ α ∷ ς ∷ []) "Mark.6.36"
∷ word (ἀ ∷ γ ∷ ο ∷ ρ ∷ ά ∷ σ ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.6.36"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.36"
∷ word (τ ∷ ί ∷ []) "Mark.6.36"
∷ word (φ ∷ ά ∷ γ ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.6.36"
∷ word (ὁ ∷ []) "Mark.6.37"
∷ word (δ ∷ ὲ ∷ []) "Mark.6.37"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ ρ ∷ ι ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.6.37"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.6.37"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.37"
∷ word (Δ ∷ ό ∷ τ ∷ ε ∷ []) "Mark.6.37"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.37"
∷ word (ὑ ∷ μ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.6.37"
∷ word (φ ∷ α ∷ γ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.6.37"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.37"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.6.37"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.6.37"
∷ word (Ἀ ∷ π ∷ ε ∷ ∙λ ∷ θ ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.6.37"
∷ word (ἀ ∷ γ ∷ ο ∷ ρ ∷ ά ∷ σ ∷ ω ∷ μ ∷ ε ∷ ν ∷ []) "Mark.6.37"
∷ word (δ ∷ η ∷ ν ∷ α ∷ ρ ∷ ί ∷ ω ∷ ν ∷ []) "Mark.6.37"
∷ word (δ ∷ ι ∷ α ∷ κ ∷ ο ∷ σ ∷ ί ∷ ω ∷ ν ∷ []) "Mark.6.37"
∷ word (ἄ ∷ ρ ∷ τ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.6.37"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.37"
∷ word (δ ∷ ώ ∷ σ ∷ ο ∷ μ ∷ ε ∷ ν ∷ []) "Mark.6.37"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.37"
∷ word (φ ∷ α ∷ γ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.6.37"
∷ word (ὁ ∷ []) "Mark.6.38"
∷ word (δ ∷ ὲ ∷ []) "Mark.6.38"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.6.38"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.38"
∷ word (Π ∷ ό ∷ σ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.6.38"
∷ word (ἔ ∷ χ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.6.38"
∷ word (ἄ ∷ ρ ∷ τ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.6.38"
∷ word (ὑ ∷ π ∷ ά ∷ γ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.6.38"
∷ word (ἴ ∷ δ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.6.38"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.38"
∷ word (γ ∷ ν ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.6.38"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.6.38"
∷ word (Π ∷ έ ∷ ν ∷ τ ∷ ε ∷ []) "Mark.6.38"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.38"
∷ word (δ ∷ ύ ∷ ο ∷ []) "Mark.6.38"
∷ word (ἰ ∷ χ ∷ θ ∷ ύ ∷ α ∷ ς ∷ []) "Mark.6.38"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.39"
∷ word (ἐ ∷ π ∷ έ ∷ τ ∷ α ∷ ξ ∷ ε ∷ ν ∷ []) "Mark.6.39"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.39"
∷ word (ἀ ∷ ν ∷ α ∷ κ ∷ ∙λ ∷ ῖ ∷ ν ∷ α ∷ ι ∷ []) "Mark.6.39"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ ς ∷ []) "Mark.6.39"
∷ word (σ ∷ υ ∷ μ ∷ π ∷ ό ∷ σ ∷ ι ∷ α ∷ []) "Mark.6.39"
∷ word (σ ∷ υ ∷ μ ∷ π ∷ ό ∷ σ ∷ ι ∷ α ∷ []) "Mark.6.39"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.6.39"
∷ word (τ ∷ ῷ ∷ []) "Mark.6.39"
∷ word (χ ∷ ∙λ ∷ ω ∷ ρ ∷ ῷ ∷ []) "Mark.6.39"
∷ word (χ ∷ ό ∷ ρ ∷ τ ∷ ῳ ∷ []) "Mark.6.39"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.40"
∷ word (ἀ ∷ ν ∷ έ ∷ π ∷ ε ∷ σ ∷ α ∷ ν ∷ []) "Mark.6.40"
∷ word (π ∷ ρ ∷ α ∷ σ ∷ ι ∷ α ∷ ὶ ∷ []) "Mark.6.40"
∷ word (π ∷ ρ ∷ α ∷ σ ∷ ι ∷ α ∷ ὶ ∷ []) "Mark.6.40"
∷ word (κ ∷ α ∷ τ ∷ ὰ ∷ []) "Mark.6.40"
∷ word (ἑ ∷ κ ∷ α ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.6.40"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.40"
∷ word (κ ∷ α ∷ τ ∷ ὰ ∷ []) "Mark.6.40"
∷ word (π ∷ ε ∷ ν ∷ τ ∷ ή ∷ κ ∷ ο ∷ ν ∷ τ ∷ α ∷ []) "Mark.6.40"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.41"
∷ word (∙λ ∷ α ∷ β ∷ ὼ ∷ ν ∷ []) "Mark.6.41"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.6.41"
∷ word (π ∷ έ ∷ ν ∷ τ ∷ ε ∷ []) "Mark.6.41"
∷ word (ἄ ∷ ρ ∷ τ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.6.41"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.41"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.6.41"
∷ word (δ ∷ ύ ∷ ο ∷ []) "Mark.6.41"
∷ word (ἰ ∷ χ ∷ θ ∷ ύ ∷ α ∷ ς ∷ []) "Mark.6.41"
∷ word (ἀ ∷ ν ∷ α ∷ β ∷ ∙λ ∷ έ ∷ ψ ∷ α ∷ ς ∷ []) "Mark.6.41"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.6.41"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.6.41"
∷ word (ο ∷ ὐ ∷ ρ ∷ α ∷ ν ∷ ὸ ∷ ν ∷ []) "Mark.6.41"
∷ word (ε ∷ ὐ ∷ ∙λ ∷ ό ∷ γ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.6.41"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.41"
∷ word (κ ∷ α ∷ τ ∷ έ ∷ κ ∷ ∙λ ∷ α ∷ σ ∷ ε ∷ ν ∷ []) "Mark.6.41"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.6.41"
∷ word (ἄ ∷ ρ ∷ τ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.6.41"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.41"
∷ word (ἐ ∷ δ ∷ ί ∷ δ ∷ ο ∷ υ ∷ []) "Mark.6.41"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.41"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.6.41"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.6.41"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.6.41"
∷ word (π ∷ α ∷ ρ ∷ α ∷ τ ∷ ι ∷ θ ∷ ῶ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.6.41"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.41"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.41"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.6.41"
∷ word (δ ∷ ύ ∷ ο ∷ []) "Mark.6.41"
∷ word (ἰ ∷ χ ∷ θ ∷ ύ ∷ α ∷ ς ∷ []) "Mark.6.41"
∷ word (ἐ ∷ μ ∷ έ ∷ ρ ∷ ι ∷ σ ∷ ε ∷ ν ∷ []) "Mark.6.41"
∷ word (π ∷ ᾶ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.6.41"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.42"
∷ word (ἔ ∷ φ ∷ α ∷ γ ∷ ο ∷ ν ∷ []) "Mark.6.42"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.6.42"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.42"
∷ word (ἐ ∷ χ ∷ ο ∷ ρ ∷ τ ∷ ά ∷ σ ∷ θ ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.6.42"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.43"
∷ word (ἦ ∷ ρ ∷ α ∷ ν ∷ []) "Mark.6.43"
∷ word (κ ∷ ∙λ ∷ ά ∷ σ ∷ μ ∷ α ∷ τ ∷ α ∷ []) "Mark.6.43"
∷ word (δ ∷ ώ ∷ δ ∷ ε ∷ κ ∷ α ∷ []) "Mark.6.43"
∷ word (κ ∷ ο ∷ φ ∷ ί ∷ ν ∷ ω ∷ ν ∷ []) "Mark.6.43"
∷ word (π ∷ ∙λ ∷ η ∷ ρ ∷ ώ ∷ μ ∷ α ∷ τ ∷ α ∷ []) "Mark.6.43"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.43"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.6.43"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.6.43"
∷ word (ἰ ∷ χ ∷ θ ∷ ύ ∷ ω ∷ ν ∷ []) "Mark.6.43"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.44"
∷ word (ἦ ∷ σ ∷ α ∷ ν ∷ []) "Mark.6.44"
∷ word (ο ∷ ἱ ∷ []) "Mark.6.44"
∷ word (φ ∷ α ∷ γ ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.6.44"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.6.44"
∷ word (ἄ ∷ ρ ∷ τ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.6.44"
∷ word (π ∷ ε ∷ ν ∷ τ ∷ α ∷ κ ∷ ι ∷ σ ∷ χ ∷ ί ∷ ∙λ ∷ ι ∷ ο ∷ ι ∷ []) "Mark.6.44"
∷ word (ἄ ∷ ν ∷ δ ∷ ρ ∷ ε ∷ ς ∷ []) "Mark.6.44"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.6.45"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.6.45"
∷ word (ἠ ∷ ν ∷ ά ∷ γ ∷ κ ∷ α ∷ σ ∷ ε ∷ ν ∷ []) "Mark.6.45"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.6.45"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ ὰ ∷ ς ∷ []) "Mark.6.45"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.6.45"
∷ word (ἐ ∷ μ ∷ β ∷ ῆ ∷ ν ∷ α ∷ ι ∷ []) "Mark.6.45"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.6.45"
∷ word (τ ∷ ὸ ∷ []) "Mark.6.45"
∷ word (π ∷ ∙λ ∷ ο ∷ ῖ ∷ ο ∷ ν ∷ []) "Mark.6.45"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.45"
∷ word (π ∷ ρ ∷ ο ∷ ά ∷ γ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.6.45"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.6.45"
∷ word (τ ∷ ὸ ∷ []) "Mark.6.45"
∷ word (π ∷ έ ∷ ρ ∷ α ∷ ν ∷ []) "Mark.6.45"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.6.45"
∷ word (Β ∷ η ∷ θ ∷ σ ∷ α ∷ ϊ ∷ δ ∷ ά ∷ ν ∷ []) "Mark.6.45"
∷ word (ἕ ∷ ω ∷ ς ∷ []) "Mark.6.45"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ς ∷ []) "Mark.6.45"
∷ word (ἀ ∷ π ∷ ο ∷ ∙λ ∷ ύ ∷ ε ∷ ι ∷ []) "Mark.6.45"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.6.45"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.6.45"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.46"
∷ word (ἀ ∷ π ∷ ο ∷ τ ∷ α ∷ ξ ∷ ά ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.6.46"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.46"
∷ word (ἀ ∷ π ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.6.46"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.6.46"
∷ word (τ ∷ ὸ ∷ []) "Mark.6.46"
∷ word (ὄ ∷ ρ ∷ ο ∷ ς ∷ []) "Mark.6.46"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ ε ∷ ύ ∷ ξ ∷ α ∷ σ ∷ θ ∷ α ∷ ι ∷ []) "Mark.6.46"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.6.47"
∷ word (ὀ ∷ ψ ∷ ί ∷ α ∷ ς ∷ []) "Mark.6.47"
∷ word (γ ∷ ε ∷ ν ∷ ο ∷ μ ∷ έ ∷ ν ∷ η ∷ ς ∷ []) "Mark.6.47"
∷ word (ἦ ∷ ν ∷ []) "Mark.6.47"
∷ word (τ ∷ ὸ ∷ []) "Mark.6.47"
∷ word (π ∷ ∙λ ∷ ο ∷ ῖ ∷ ο ∷ ν ∷ []) "Mark.6.47"
∷ word (ἐ ∷ ν ∷ []) "Mark.6.47"
∷ word (μ ∷ έ ∷ σ ∷ ῳ ∷ []) "Mark.6.47"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.6.47"
∷ word (θ ∷ α ∷ ∙λ ∷ ά ∷ σ ∷ σ ∷ η ∷ ς ∷ []) "Mark.6.47"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.47"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ς ∷ []) "Mark.6.47"
∷ word (μ ∷ ό ∷ ν ∷ ο ∷ ς ∷ []) "Mark.6.47"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.6.47"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.6.47"
∷ word (γ ∷ ῆ ∷ ς ∷ []) "Mark.6.47"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.48"
∷ word (ἰ ∷ δ ∷ ὼ ∷ ν ∷ []) "Mark.6.48"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.6.48"
∷ word (β ∷ α ∷ σ ∷ α ∷ ν ∷ ι ∷ ζ ∷ ο ∷ μ ∷ έ ∷ ν ∷ ο ∷ υ ∷ ς ∷ []) "Mark.6.48"
∷ word (ἐ ∷ ν ∷ []) "Mark.6.48"
∷ word (τ ∷ ῷ ∷ []) "Mark.6.48"
∷ word (ἐ ∷ ∙λ ∷ α ∷ ύ ∷ ν ∷ ε ∷ ι ∷ ν ∷ []) "Mark.6.48"
∷ word (ἦ ∷ ν ∷ []) "Mark.6.48"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.6.48"
∷ word (ὁ ∷ []) "Mark.6.48"
∷ word (ἄ ∷ ν ∷ ε ∷ μ ∷ ο ∷ ς ∷ []) "Mark.6.48"
∷ word (ἐ ∷ ν ∷ α ∷ ν ∷ τ ∷ ί ∷ ο ∷ ς ∷ []) "Mark.6.48"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.48"
∷ word (π ∷ ε ∷ ρ ∷ ὶ ∷ []) "Mark.6.48"
∷ word (τ ∷ ε ∷ τ ∷ ά ∷ ρ ∷ τ ∷ η ∷ ν ∷ []) "Mark.6.48"
∷ word (φ ∷ υ ∷ ∙λ ∷ α ∷ κ ∷ ὴ ∷ ν ∷ []) "Mark.6.48"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.6.48"
∷ word (ν ∷ υ ∷ κ ∷ τ ∷ ὸ ∷ ς ∷ []) "Mark.6.48"
∷ word (ἔ ∷ ρ ∷ χ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.6.48"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.6.48"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.6.48"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ π ∷ α ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.6.48"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.6.48"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.6.48"
∷ word (θ ∷ α ∷ ∙λ ∷ ά ∷ σ ∷ σ ∷ η ∷ ς ∷ []) "Mark.6.48"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.48"
∷ word (ἤ ∷ θ ∷ ε ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.6.48"
∷ word (π ∷ α ∷ ρ ∷ ε ∷ ∙λ ∷ θ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.6.48"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.6.48"
∷ word (ο ∷ ἱ ∷ []) "Mark.6.49"
∷ word (δ ∷ ὲ ∷ []) "Mark.6.49"
∷ word (ἰ ∷ δ ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.6.49"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.6.49"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.6.49"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.6.49"
∷ word (θ ∷ α ∷ ∙λ ∷ ά ∷ σ ∷ σ ∷ η ∷ ς ∷ []) "Mark.6.49"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ π ∷ α ∷ τ ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ α ∷ []) "Mark.6.49"
∷ word (ἔ ∷ δ ∷ ο ∷ ξ ∷ α ∷ ν ∷ []) "Mark.6.49"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.6.49"
∷ word (φ ∷ ά ∷ ν ∷ τ ∷ α ∷ σ ∷ μ ∷ ά ∷ []) "Mark.6.49"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.6.49"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.49"
∷ word (ἀ ∷ ν ∷ έ ∷ κ ∷ ρ ∷ α ∷ ξ ∷ α ∷ ν ∷ []) "Mark.6.49"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.6.50"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.6.50"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.6.50"
∷ word (ε ∷ ἶ ∷ δ ∷ ο ∷ ν ∷ []) "Mark.6.50"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.50"
∷ word (ἐ ∷ τ ∷ α ∷ ρ ∷ ά ∷ χ ∷ θ ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.6.50"
∷ word (ὁ ∷ []) "Mark.6.50"
∷ word (δ ∷ ὲ ∷ []) "Mark.6.50"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.6.50"
∷ word (ἐ ∷ ∙λ ∷ ά ∷ ∙λ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.6.50"
∷ word (μ ∷ ε ∷ τ ∷ []) "Mark.6.50"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.6.50"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.50"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.6.50"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.50"
∷ word (Θ ∷ α ∷ ρ ∷ σ ∷ ε ∷ ῖ ∷ τ ∷ ε ∷ []) "Mark.6.50"
∷ word (ἐ ∷ γ ∷ ώ ∷ []) "Mark.6.50"
∷ word (ε ∷ ἰ ∷ μ ∷ ι ∷ []) "Mark.6.50"
∷ word (μ ∷ ὴ ∷ []) "Mark.6.50"
∷ word (φ ∷ ο ∷ β ∷ ε ∷ ῖ ∷ σ ∷ θ ∷ ε ∷ []) "Mark.6.50"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.51"
∷ word (ἀ ∷ ν ∷ έ ∷ β ∷ η ∷ []) "Mark.6.51"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.6.51"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.6.51"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.6.51"
∷ word (τ ∷ ὸ ∷ []) "Mark.6.51"
∷ word (π ∷ ∙λ ∷ ο ∷ ῖ ∷ ο ∷ ν ∷ []) "Mark.6.51"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.51"
∷ word (ἐ ∷ κ ∷ ό ∷ π ∷ α ∷ σ ∷ ε ∷ ν ∷ []) "Mark.6.51"
∷ word (ὁ ∷ []) "Mark.6.51"
∷ word (ἄ ∷ ν ∷ ε ∷ μ ∷ ο ∷ ς ∷ []) "Mark.6.51"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.51"
∷ word (∙λ ∷ ί ∷ α ∷ ν ∷ []) "Mark.6.51"
∷ word (ἐ ∷ κ ∷ []) "Mark.6.51"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ σ ∷ σ ∷ ο ∷ ῦ ∷ []) "Mark.6.51"
∷ word (ἐ ∷ ν ∷ []) "Mark.6.51"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.51"
∷ word (ἐ ∷ ξ ∷ ί ∷ σ ∷ τ ∷ α ∷ ν ∷ τ ∷ ο ∷ []) "Mark.6.51"
∷ word (ο ∷ ὐ ∷ []) "Mark.6.52"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.6.52"
∷ word (σ ∷ υ ∷ ν ∷ ῆ ∷ κ ∷ α ∷ ν ∷ []) "Mark.6.52"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.6.52"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.52"
∷ word (ἄ ∷ ρ ∷ τ ∷ ο ∷ ι ∷ ς ∷ []) "Mark.6.52"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ []) "Mark.6.52"
∷ word (ἦ ∷ ν ∷ []) "Mark.6.52"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.6.52"
∷ word (ἡ ∷ []) "Mark.6.52"
∷ word (κ ∷ α ∷ ρ ∷ δ ∷ ί ∷ α ∷ []) "Mark.6.52"
∷ word (π ∷ ε ∷ π ∷ ω ∷ ρ ∷ ω ∷ μ ∷ έ ∷ ν ∷ η ∷ []) "Mark.6.52"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.6.53"
∷ word (δ ∷ ι ∷ α ∷ π ∷ ε ∷ ρ ∷ ά ∷ σ ∷ α ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.6.53"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.6.53"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.6.53"
∷ word (γ ∷ ῆ ∷ ν ∷ []) "Mark.6.53"
∷ word (ἦ ∷ ∙λ ∷ θ ∷ ο ∷ ν ∷ []) "Mark.6.53"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.6.53"
∷ word (Γ ∷ ε ∷ ν ∷ ν ∷ η ∷ σ ∷ α ∷ ρ ∷ ὲ ∷ τ ∷ []) "Mark.6.53"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.53"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ ω ∷ ρ ∷ μ ∷ ί ∷ σ ∷ θ ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.6.53"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.54"
∷ word (ἐ ∷ ξ ∷ ε ∷ ∙λ ∷ θ ∷ ό ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.6.54"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.6.54"
∷ word (ἐ ∷ κ ∷ []) "Mark.6.54"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.6.54"
∷ word (π ∷ ∙λ ∷ ο ∷ ί ∷ ο ∷ υ ∷ []) "Mark.6.54"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.6.54"
∷ word (ἐ ∷ π ∷ ι ∷ γ ∷ ν ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.6.54"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.6.54"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ έ ∷ δ ∷ ρ ∷ α ∷ μ ∷ ο ∷ ν ∷ []) "Mark.6.55"
∷ word (ὅ ∷ ∙λ ∷ η ∷ ν ∷ []) "Mark.6.55"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.6.55"
∷ word (χ ∷ ώ ∷ ρ ∷ α ∷ ν ∷ []) "Mark.6.55"
∷ word (ἐ ∷ κ ∷ ε ∷ ί ∷ ν ∷ η ∷ ν ∷ []) "Mark.6.55"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.55"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ ν ∷ τ ∷ ο ∷ []) "Mark.6.55"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.6.55"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.6.55"
∷ word (κ ∷ ρ ∷ α ∷ β ∷ ά ∷ τ ∷ τ ∷ ο ∷ ι ∷ ς ∷ []) "Mark.6.55"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.6.55"
∷ word (κ ∷ α ∷ κ ∷ ῶ ∷ ς ∷ []) "Mark.6.55"
∷ word (ἔ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ ς ∷ []) "Mark.6.55"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ φ ∷ έ ∷ ρ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.6.55"
∷ word (ὅ ∷ π ∷ ο ∷ υ ∷ []) "Mark.6.55"
∷ word (ἤ ∷ κ ∷ ο ∷ υ ∷ ο ∷ ν ∷ []) "Mark.6.55"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.6.55"
∷ word (ἐ ∷ σ ∷ τ ∷ ί ∷ ν ∷ []) "Mark.6.55"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.56"
∷ word (ὅ ∷ π ∷ ο ∷ υ ∷ []) "Mark.6.56"
∷ word (ἂ ∷ ν ∷ []) "Mark.6.56"
∷ word (ε ∷ ἰ ∷ σ ∷ ε ∷ π ∷ ο ∷ ρ ∷ ε ∷ ύ ∷ ε ∷ τ ∷ ο ∷ []) "Mark.6.56"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.6.56"
∷ word (κ ∷ ώ ∷ μ ∷ α ∷ ς ∷ []) "Mark.6.56"
∷ word (ἢ ∷ []) "Mark.6.56"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.6.56"
∷ word (π ∷ ό ∷ ∙λ ∷ ε ∷ ι ∷ ς ∷ []) "Mark.6.56"
∷ word (ἢ ∷ []) "Mark.6.56"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.6.56"
∷ word (ἀ ∷ γ ∷ ρ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.6.56"
∷ word (ἐ ∷ ν ∷ []) "Mark.6.56"
∷ word (τ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.6.56"
∷ word (ἀ ∷ γ ∷ ο ∷ ρ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.6.56"
∷ word (ἐ ∷ τ ∷ ί ∷ θ ∷ ε ∷ σ ∷ α ∷ ν ∷ []) "Mark.6.56"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.6.56"
∷ word (ἀ ∷ σ ∷ θ ∷ ε ∷ ν ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ α ∷ ς ∷ []) "Mark.6.56"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.56"
∷ word (π ∷ α ∷ ρ ∷ ε ∷ κ ∷ ά ∷ ∙λ ∷ ο ∷ υ ∷ ν ∷ []) "Mark.6.56"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.6.56"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.6.56"
∷ word (κ ∷ ἂ ∷ ν ∷ []) "Mark.6.56"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.6.56"
∷ word (κ ∷ ρ ∷ α ∷ σ ∷ π ∷ έ ∷ δ ∷ ο ∷ υ ∷ []) "Mark.6.56"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.6.56"
∷ word (ἱ ∷ μ ∷ α ∷ τ ∷ ί ∷ ο ∷ υ ∷ []) "Mark.6.56"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.6.56"
∷ word (ἅ ∷ ψ ∷ ω ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.6.56"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.6.56"
∷ word (ὅ ∷ σ ∷ ο ∷ ι ∷ []) "Mark.6.56"
∷ word (ἂ ∷ ν ∷ []) "Mark.6.56"
∷ word (ἥ ∷ ψ ∷ α ∷ ν ∷ τ ∷ ο ∷ []) "Mark.6.56"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.6.56"
∷ word (ἐ ∷ σ ∷ ῴ ∷ ζ ∷ ο ∷ ν ∷ τ ∷ ο ∷ []) "Mark.6.56"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.7.1"
∷ word (σ ∷ υ ∷ ν ∷ ά ∷ γ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.7.1"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.7.1"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.7.1"
∷ word (ο ∷ ἱ ∷ []) "Mark.7.1"
∷ word (Φ ∷ α ∷ ρ ∷ ι ∷ σ ∷ α ∷ ῖ ∷ ο ∷ ι ∷ []) "Mark.7.1"
∷ word (κ ∷ α ∷ ί ∷ []) "Mark.7.1"
∷ word (τ ∷ ι ∷ ν ∷ ε ∷ ς ∷ []) "Mark.7.1"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.7.1"
∷ word (γ ∷ ρ ∷ α ∷ μ ∷ μ ∷ α ∷ τ ∷ έ ∷ ω ∷ ν ∷ []) "Mark.7.1"
∷ word (ἐ ∷ ∙λ ∷ θ ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.7.1"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.7.1"
∷ word (Ἱ ∷ ε ∷ ρ ∷ ο ∷ σ ∷ ο ∷ ∙λ ∷ ύ ∷ μ ∷ ω ∷ ν ∷ []) "Mark.7.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.2"
∷ word (ἰ ∷ δ ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.7.2"
∷ word (τ ∷ ι ∷ ν ∷ ὰ ∷ ς ∷ []) "Mark.7.2"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.7.2"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.7.2"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.7.2"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.7.2"
∷ word (κ ∷ ο ∷ ι ∷ ν ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.7.2"
∷ word (χ ∷ ε ∷ ρ ∷ σ ∷ ί ∷ ν ∷ []) "Mark.7.2"
∷ word (τ ∷ ο ∷ ῦ ∷ τ ∷ []) "Mark.7.2"
∷ word (ἔ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.7.2"
∷ word (ἀ ∷ ν ∷ ί ∷ π ∷ τ ∷ ο ∷ ι ∷ ς ∷ []) "Mark.7.2"
∷ word (ἐ ∷ σ ∷ θ ∷ ί ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.7.2"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.7.2"
∷ word (ἄ ∷ ρ ∷ τ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.7.2"
∷ word (ο ∷ ἱ ∷ []) "Mark.7.3"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.7.3"
∷ word (Φ ∷ α ∷ ρ ∷ ι ∷ σ ∷ α ∷ ῖ ∷ ο ∷ ι ∷ []) "Mark.7.3"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.3"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.7.3"
∷ word (ο ∷ ἱ ∷ []) "Mark.7.3"
∷ word (Ἰ ∷ ο ∷ υ ∷ δ ∷ α ∷ ῖ ∷ ο ∷ ι ∷ []) "Mark.7.3"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.7.3"
∷ word (μ ∷ ὴ ∷ []) "Mark.7.3"
∷ word (π ∷ υ ∷ γ ∷ μ ∷ ῇ ∷ []) "Mark.7.3"
∷ word (ν ∷ ί ∷ ψ ∷ ω ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.7.3"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.7.3"
∷ word (χ ∷ ε ∷ ῖ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.7.3"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.7.3"
∷ word (ἐ ∷ σ ∷ θ ∷ ί ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.7.3"
∷ word (κ ∷ ρ ∷ α ∷ τ ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.7.3"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.7.3"
∷ word (π ∷ α ∷ ρ ∷ ά ∷ δ ∷ ο ∷ σ ∷ ι ∷ ν ∷ []) "Mark.7.3"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.7.3"
∷ word (π ∷ ρ ∷ ε ∷ σ ∷ β ∷ υ ∷ τ ∷ έ ∷ ρ ∷ ω ∷ ν ∷ []) "Mark.7.3"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.4"
∷ word (ἀ ∷ π ∷ []) "Mark.7.4"
∷ word (ἀ ∷ γ ∷ ο ∷ ρ ∷ ᾶ ∷ ς ∷ []) "Mark.7.4"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.7.4"
∷ word (μ ∷ ὴ ∷ []) "Mark.7.4"
∷ word (β ∷ α ∷ π ∷ τ ∷ ί ∷ σ ∷ ω ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.7.4"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.7.4"
∷ word (ἐ ∷ σ ∷ θ ∷ ί ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.7.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.4"
∷ word (ἄ ∷ ∙λ ∷ ∙λ ∷ α ∷ []) "Mark.7.4"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ά ∷ []) "Mark.7.4"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.7.4"
∷ word (ἃ ∷ []) "Mark.7.4"
∷ word (π ∷ α ∷ ρ ∷ έ ∷ ∙λ ∷ α ∷ β ∷ ο ∷ ν ∷ []) "Mark.7.4"
∷ word (κ ∷ ρ ∷ α ∷ τ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.7.4"
∷ word (β ∷ α ∷ π ∷ τ ∷ ι ∷ σ ∷ μ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.7.4"
∷ word (π ∷ ο ∷ τ ∷ η ∷ ρ ∷ ί ∷ ω ∷ ν ∷ []) "Mark.7.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.4"
∷ word (ξ ∷ ε ∷ σ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.7.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.4"
∷ word (χ ∷ α ∷ ∙λ ∷ κ ∷ ί ∷ ω ∷ ν ∷ []) "Mark.7.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.4"
∷ word (κ ∷ ∙λ ∷ ι ∷ ν ∷ ῶ ∷ ν ∷ []) "Mark.7.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.5"
∷ word (ἐ ∷ π ∷ ε ∷ ρ ∷ ω ∷ τ ∷ ῶ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.7.5"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.7.5"
∷ word (ο ∷ ἱ ∷ []) "Mark.7.5"
∷ word (Φ ∷ α ∷ ρ ∷ ι ∷ σ ∷ α ∷ ῖ ∷ ο ∷ ι ∷ []) "Mark.7.5"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.5"
∷ word (ο ∷ ἱ ∷ []) "Mark.7.5"
∷ word (γ ∷ ρ ∷ α ∷ μ ∷ μ ∷ α ∷ τ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.7.5"
∷ word (Δ ∷ ι ∷ ὰ ∷ []) "Mark.7.5"
∷ word (τ ∷ ί ∷ []) "Mark.7.5"
∷ word (ο ∷ ὐ ∷ []) "Mark.7.5"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ π ∷ α ∷ τ ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.7.5"
∷ word (ο ∷ ἱ ∷ []) "Mark.7.5"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ί ∷ []) "Mark.7.5"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.7.5"
∷ word (κ ∷ α ∷ τ ∷ ὰ ∷ []) "Mark.7.5"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.7.5"
∷ word (π ∷ α ∷ ρ ∷ ά ∷ δ ∷ ο ∷ σ ∷ ι ∷ ν ∷ []) "Mark.7.5"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.7.5"
∷ word (π ∷ ρ ∷ ε ∷ σ ∷ β ∷ υ ∷ τ ∷ έ ∷ ρ ∷ ω ∷ ν ∷ []) "Mark.7.5"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.7.5"
∷ word (κ ∷ ο ∷ ι ∷ ν ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.7.5"
∷ word (χ ∷ ε ∷ ρ ∷ σ ∷ ὶ ∷ ν ∷ []) "Mark.7.5"
∷ word (ἐ ∷ σ ∷ θ ∷ ί ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.7.5"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.7.5"
∷ word (ἄ ∷ ρ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.7.5"
∷ word (ὁ ∷ []) "Mark.7.6"
∷ word (δ ∷ ὲ ∷ []) "Mark.7.6"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.7.6"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.7.6"
∷ word (Κ ∷ α ∷ ∙λ ∷ ῶ ∷ ς ∷ []) "Mark.7.6"
∷ word (ἐ ∷ π ∷ ρ ∷ ο ∷ φ ∷ ή ∷ τ ∷ ε ∷ υ ∷ σ ∷ ε ∷ ν ∷ []) "Mark.7.6"
∷ word (Ἠ ∷ σ ∷ α ∷ ΐ ∷ α ∷ ς ∷ []) "Mark.7.6"
∷ word (π ∷ ε ∷ ρ ∷ ὶ ∷ []) "Mark.7.6"
∷ word (ὑ ∷ μ ∷ ῶ ∷ ν ∷ []) "Mark.7.6"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.7.6"
∷ word (ὑ ∷ π ∷ ο ∷ κ ∷ ρ ∷ ι ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.7.6"
∷ word (ὡ ∷ ς ∷ []) "Mark.7.6"
∷ word (γ ∷ έ ∷ γ ∷ ρ ∷ α ∷ π ∷ τ ∷ α ∷ ι ∷ []) "Mark.7.6"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.7.6"
∷ word (Ο ∷ ὗ ∷ τ ∷ ο ∷ ς ∷ []) "Mark.7.6"
∷ word (ὁ ∷ []) "Mark.7.6"
∷ word (∙λ ∷ α ∷ ὸ ∷ ς ∷ []) "Mark.7.6"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.7.6"
∷ word (χ ∷ ε ∷ ί ∷ ∙λ ∷ ε ∷ σ ∷ ί ∷ ν ∷ []) "Mark.7.6"
∷ word (μ ∷ ε ∷ []) "Mark.7.6"
∷ word (τ ∷ ι ∷ μ ∷ ᾷ ∷ []) "Mark.7.6"
∷ word (ἡ ∷ []) "Mark.7.6"
∷ word (δ ∷ ὲ ∷ []) "Mark.7.6"
∷ word (κ ∷ α ∷ ρ ∷ δ ∷ ί ∷ α ∷ []) "Mark.7.6"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.7.6"
∷ word (π ∷ ό ∷ ρ ∷ ρ ∷ ω ∷ []) "Mark.7.6"
∷ word (ἀ ∷ π ∷ έ ∷ χ ∷ ε ∷ ι ∷ []) "Mark.7.6"
∷ word (ἀ ∷ π ∷ []) "Mark.7.6"
∷ word (ἐ ∷ μ ∷ ο ∷ ῦ ∷ []) "Mark.7.6"
∷ word (μ ∷ ά ∷ τ ∷ η ∷ ν ∷ []) "Mark.7.7"
∷ word (δ ∷ ὲ ∷ []) "Mark.7.7"
∷ word (σ ∷ έ ∷ β ∷ ο ∷ ν ∷ τ ∷ α ∷ ί ∷ []) "Mark.7.7"
∷ word (μ ∷ ε ∷ []) "Mark.7.7"
∷ word (δ ∷ ι ∷ δ ∷ ά ∷ σ ∷ κ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.7.7"
∷ word (δ ∷ ι ∷ δ ∷ α ∷ σ ∷ κ ∷ α ∷ ∙λ ∷ ί ∷ α ∷ ς ∷ []) "Mark.7.7"
∷ word (ἐ ∷ ν ∷ τ ∷ ά ∷ ∙λ ∷ μ ∷ α ∷ τ ∷ α ∷ []) "Mark.7.7"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ω ∷ ν ∷ []) "Mark.7.7"
∷ word (ἀ ∷ φ ∷ έ ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.7.8"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.7.8"
∷ word (ἐ ∷ ν ∷ τ ∷ ο ∷ ∙λ ∷ ὴ ∷ ν ∷ []) "Mark.7.8"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.7.8"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.7.8"
∷ word (κ ∷ ρ ∷ α ∷ τ ∷ ε ∷ ῖ ∷ τ ∷ ε ∷ []) "Mark.7.8"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.7.8"
∷ word (π ∷ α ∷ ρ ∷ ά ∷ δ ∷ ο ∷ σ ∷ ι ∷ ν ∷ []) "Mark.7.8"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.7.8"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ω ∷ ν ∷ []) "Mark.7.8"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.7.9"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.7.9"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.7.9"
∷ word (Κ ∷ α ∷ ∙λ ∷ ῶ ∷ ς ∷ []) "Mark.7.9"
∷ word (ἀ ∷ θ ∷ ε ∷ τ ∷ ε ∷ ῖ ∷ τ ∷ ε ∷ []) "Mark.7.9"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.7.9"
∷ word (ἐ ∷ ν ∷ τ ∷ ο ∷ ∙λ ∷ ὴ ∷ ν ∷ []) "Mark.7.9"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.7.9"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.7.9"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.7.9"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.7.9"
∷ word (π ∷ α ∷ ρ ∷ ά ∷ δ ∷ ο ∷ σ ∷ ι ∷ ν ∷ []) "Mark.7.9"
∷ word (ὑ ∷ μ ∷ ῶ ∷ ν ∷ []) "Mark.7.9"
∷ word (τ ∷ η ∷ ρ ∷ ή ∷ σ ∷ η ∷ τ ∷ ε ∷ []) "Mark.7.9"
∷ word (Μ ∷ ω ∷ ϋ ∷ σ ∷ ῆ ∷ ς ∷ []) "Mark.7.10"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.7.10"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.7.10"
∷ word (Τ ∷ ί ∷ μ ∷ α ∷ []) "Mark.7.10"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.7.10"
∷ word (π ∷ α ∷ τ ∷ έ ∷ ρ ∷ α ∷ []) "Mark.7.10"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.7.10"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.10"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.7.10"
∷ word (μ ∷ η ∷ τ ∷ έ ∷ ρ ∷ α ∷ []) "Mark.7.10"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.7.10"
∷ word (κ ∷ α ∷ ί ∷ []) "Mark.7.10"
∷ word (Ὁ ∷ []) "Mark.7.10"
∷ word (κ ∷ α ∷ κ ∷ ο ∷ ∙λ ∷ ο ∷ γ ∷ ῶ ∷ ν ∷ []) "Mark.7.10"
∷ word (π ∷ α ∷ τ ∷ έ ∷ ρ ∷ α ∷ []) "Mark.7.10"
∷ word (ἢ ∷ []) "Mark.7.10"
∷ word (μ ∷ η ∷ τ ∷ έ ∷ ρ ∷ α ∷ []) "Mark.7.10"
∷ word (θ ∷ α ∷ ν ∷ ά ∷ τ ∷ ῳ ∷ []) "Mark.7.10"
∷ word (τ ∷ ε ∷ ∙λ ∷ ε ∷ υ ∷ τ ∷ ά ∷ τ ∷ ω ∷ []) "Mark.7.10"
∷ word (ὑ ∷ μ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.7.11"
∷ word (δ ∷ ὲ ∷ []) "Mark.7.11"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.7.11"
∷ word (Ἐ ∷ ὰ ∷ ν ∷ []) "Mark.7.11"
∷ word (ε ∷ ἴ ∷ π ∷ ῃ ∷ []) "Mark.7.11"
∷ word (ἄ ∷ ν ∷ θ ∷ ρ ∷ ω ∷ π ∷ ο ∷ ς ∷ []) "Mark.7.11"
∷ word (τ ∷ ῷ ∷ []) "Mark.7.11"
∷ word (π ∷ α ∷ τ ∷ ρ ∷ ὶ ∷ []) "Mark.7.11"
∷ word (ἢ ∷ []) "Mark.7.11"
∷ word (τ ∷ ῇ ∷ []) "Mark.7.11"
∷ word (μ ∷ η ∷ τ ∷ ρ ∷ ί ∷ []) "Mark.7.11"
∷ word (Κ ∷ ο ∷ ρ ∷ β ∷ ᾶ ∷ ν ∷ []) "Mark.7.11"
∷ word (ὅ ∷ []) "Mark.7.11"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.7.11"
∷ word (Δ ∷ ῶ ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.7.11"
∷ word (ὃ ∷ []) "Mark.7.11"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.7.11"
∷ word (ἐ ∷ ξ ∷ []) "Mark.7.11"
∷ word (ἐ ∷ μ ∷ ο ∷ ῦ ∷ []) "Mark.7.11"
∷ word (ὠ ∷ φ ∷ ε ∷ ∙λ ∷ η ∷ θ ∷ ῇ ∷ ς ∷ []) "Mark.7.11"
∷ word (ο ∷ ὐ ∷ κ ∷ έ ∷ τ ∷ ι ∷ []) "Mark.7.12"
∷ word (ἀ ∷ φ ∷ ί ∷ ε ∷ τ ∷ ε ∷ []) "Mark.7.12"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.7.12"
∷ word (ο ∷ ὐ ∷ δ ∷ ὲ ∷ ν ∷ []) "Mark.7.12"
∷ word (π ∷ ο ∷ ι ∷ ῆ ∷ σ ∷ α ∷ ι ∷ []) "Mark.7.12"
∷ word (τ ∷ ῷ ∷ []) "Mark.7.12"
∷ word (π ∷ α ∷ τ ∷ ρ ∷ ὶ ∷ []) "Mark.7.12"
∷ word (ἢ ∷ []) "Mark.7.12"
∷ word (τ ∷ ῇ ∷ []) "Mark.7.12"
∷ word (μ ∷ η ∷ τ ∷ ρ ∷ ί ∷ []) "Mark.7.12"
∷ word (ἀ ∷ κ ∷ υ ∷ ρ ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.7.13"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.7.13"
∷ word (∙λ ∷ ό ∷ γ ∷ ο ∷ ν ∷ []) "Mark.7.13"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.7.13"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.7.13"
∷ word (τ ∷ ῇ ∷ []) "Mark.7.13"
∷ word (π ∷ α ∷ ρ ∷ α ∷ δ ∷ ό ∷ σ ∷ ε ∷ ι ∷ []) "Mark.7.13"
∷ word (ὑ ∷ μ ∷ ῶ ∷ ν ∷ []) "Mark.7.13"
∷ word (ᾗ ∷ []) "Mark.7.13"
∷ word (π ∷ α ∷ ρ ∷ ε ∷ δ ∷ ώ ∷ κ ∷ α ∷ τ ∷ ε ∷ []) "Mark.7.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.13"
∷ word (π ∷ α ∷ ρ ∷ ό ∷ μ ∷ ο ∷ ι ∷ α ∷ []) "Mark.7.13"
∷ word (τ ∷ ο ∷ ι ∷ α ∷ ῦ ∷ τ ∷ α ∷ []) "Mark.7.13"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.7.13"
∷ word (π ∷ ο ∷ ι ∷ ε ∷ ῖ ∷ τ ∷ ε ∷ []) "Mark.7.13"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.7.14"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ κ ∷ α ∷ ∙λ ∷ ε ∷ σ ∷ ά ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.7.14"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.7.14"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.7.14"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.7.14"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.7.14"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.7.14"
∷ word (Ἀ ∷ κ ∷ ο ∷ ύ ∷ σ ∷ α ∷ τ ∷ έ ∷ []) "Mark.7.14"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.7.14"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.7.14"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.14"
∷ word (σ ∷ ύ ∷ ν ∷ ε ∷ τ ∷ ε ∷ []) "Mark.7.14"
∷ word (ο ∷ ὐ ∷ δ ∷ έ ∷ ν ∷ []) "Mark.7.15"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.7.15"
∷ word (ἔ ∷ ξ ∷ ω ∷ θ ∷ ε ∷ ν ∷ []) "Mark.7.15"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.7.15"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ο ∷ υ ∷ []) "Mark.7.15"
∷ word (ε ∷ ἰ ∷ σ ∷ π ∷ ο ∷ ρ ∷ ε ∷ υ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ν ∷ []) "Mark.7.15"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.7.15"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.7.15"
∷ word (ὃ ∷ []) "Mark.7.15"
∷ word (δ ∷ ύ ∷ ν ∷ α ∷ τ ∷ α ∷ ι ∷ []) "Mark.7.15"
∷ word (κ ∷ ο ∷ ι ∷ ν ∷ ῶ ∷ σ ∷ α ∷ ι ∷ []) "Mark.7.15"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.7.15"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.7.15"
∷ word (τ ∷ ὰ ∷ []) "Mark.7.15"
∷ word (ἐ ∷ κ ∷ []) "Mark.7.15"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.7.15"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ο ∷ υ ∷ []) "Mark.7.15"
∷ word (ἐ ∷ κ ∷ π ∷ ο ∷ ρ ∷ ε ∷ υ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ά ∷ []) "Mark.7.15"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.7.15"
∷ word (τ ∷ ὰ ∷ []) "Mark.7.15"
∷ word (κ ∷ ο ∷ ι ∷ ν ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ α ∷ []) "Mark.7.15"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.7.15"
∷ word (ἄ ∷ ν ∷ θ ∷ ρ ∷ ω ∷ π ∷ ο ∷ ν ∷ []) "Mark.7.15"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.7.17"
∷ word (ὅ ∷ τ ∷ ε ∷ []) "Mark.7.17"
∷ word (ε ∷ ἰ ∷ σ ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.7.17"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.7.17"
∷ word (ο ∷ ἶ ∷ κ ∷ ο ∷ ν ∷ []) "Mark.7.17"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.7.17"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.7.17"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ υ ∷ []) "Mark.7.17"
∷ word (ἐ ∷ π ∷ η ∷ ρ ∷ ώ ∷ τ ∷ ω ∷ ν ∷ []) "Mark.7.17"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.7.17"
∷ word (ο ∷ ἱ ∷ []) "Mark.7.17"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ὶ ∷ []) "Mark.7.17"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.7.17"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.7.17"
∷ word (π ∷ α ∷ ρ ∷ α ∷ β ∷ ο ∷ ∙λ ∷ ή ∷ ν ∷ []) "Mark.7.17"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.18"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.7.18"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.7.18"
∷ word (Ο ∷ ὕ ∷ τ ∷ ω ∷ ς ∷ []) "Mark.7.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.18"
∷ word (ὑ ∷ μ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.7.18"
∷ word (ἀ ∷ σ ∷ ύ ∷ ν ∷ ε ∷ τ ∷ ο ∷ ί ∷ []) "Mark.7.18"
∷ word (ἐ ∷ σ ∷ τ ∷ ε ∷ []) "Mark.7.18"
∷ word (ο ∷ ὐ ∷ []) "Mark.7.18"
∷ word (ν ∷ ο ∷ ε ∷ ῖ ∷ τ ∷ ε ∷ []) "Mark.7.18"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.7.18"
∷ word (π ∷ ᾶ ∷ ν ∷ []) "Mark.7.18"
∷ word (τ ∷ ὸ ∷ []) "Mark.7.18"
∷ word (ἔ ∷ ξ ∷ ω ∷ θ ∷ ε ∷ ν ∷ []) "Mark.7.18"
∷ word (ε ∷ ἰ ∷ σ ∷ π ∷ ο ∷ ρ ∷ ε ∷ υ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ν ∷ []) "Mark.7.18"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.7.18"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.7.18"
∷ word (ἄ ∷ ν ∷ θ ∷ ρ ∷ ω ∷ π ∷ ο ∷ ν ∷ []) "Mark.7.18"
∷ word (ο ∷ ὐ ∷ []) "Mark.7.18"
∷ word (δ ∷ ύ ∷ ν ∷ α ∷ τ ∷ α ∷ ι ∷ []) "Mark.7.18"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.7.18"
∷ word (κ ∷ ο ∷ ι ∷ ν ∷ ῶ ∷ σ ∷ α ∷ ι ∷ []) "Mark.7.18"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.7.19"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.7.19"
∷ word (ε ∷ ἰ ∷ σ ∷ π ∷ ο ∷ ρ ∷ ε ∷ ύ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.7.19"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.7.19"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.7.19"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.7.19"
∷ word (κ ∷ α ∷ ρ ∷ δ ∷ ί ∷ α ∷ ν ∷ []) "Mark.7.19"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ []) "Mark.7.19"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.7.19"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.7.19"
∷ word (κ ∷ ο ∷ ι ∷ ∙λ ∷ ί ∷ α ∷ ν ∷ []) "Mark.7.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.19"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.7.19"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.7.19"
∷ word (ἀ ∷ φ ∷ ε ∷ δ ∷ ρ ∷ ῶ ∷ ν ∷ α ∷ []) "Mark.7.19"
∷ word (ἐ ∷ κ ∷ π ∷ ο ∷ ρ ∷ ε ∷ ύ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.7.19"
∷ word (κ ∷ α ∷ θ ∷ α ∷ ρ ∷ ί ∷ ζ ∷ ω ∷ ν ∷ []) "Mark.7.19"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.7.19"
∷ word (τ ∷ ὰ ∷ []) "Mark.7.19"
∷ word (β ∷ ρ ∷ ώ ∷ μ ∷ α ∷ τ ∷ α ∷ []) "Mark.7.19"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.7.20"
∷ word (δ ∷ ὲ ∷ []) "Mark.7.20"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.7.20"
∷ word (Τ ∷ ὸ ∷ []) "Mark.7.20"
∷ word (ἐ ∷ κ ∷ []) "Mark.7.20"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.7.20"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ο ∷ υ ∷ []) "Mark.7.20"
∷ word (ἐ ∷ κ ∷ π ∷ ο ∷ ρ ∷ ε ∷ υ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ν ∷ []) "Mark.7.20"
∷ word (ἐ ∷ κ ∷ ε ∷ ῖ ∷ ν ∷ ο ∷ []) "Mark.7.20"
∷ word (κ ∷ ο ∷ ι ∷ ν ∷ ο ∷ ῖ ∷ []) "Mark.7.20"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.7.20"
∷ word (ἄ ∷ ν ∷ θ ∷ ρ ∷ ω ∷ π ∷ ο ∷ ν ∷ []) "Mark.7.20"
∷ word (ἔ ∷ σ ∷ ω ∷ θ ∷ ε ∷ ν ∷ []) "Mark.7.21"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.7.21"
∷ word (ἐ ∷ κ ∷ []) "Mark.7.21"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.7.21"
∷ word (κ ∷ α ∷ ρ ∷ δ ∷ ί ∷ α ∷ ς ∷ []) "Mark.7.21"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.7.21"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ω ∷ ν ∷ []) "Mark.7.21"
∷ word (ο ∷ ἱ ∷ []) "Mark.7.21"
∷ word (δ ∷ ι ∷ α ∷ ∙λ ∷ ο ∷ γ ∷ ι ∷ σ ∷ μ ∷ ο ∷ ὶ ∷ []) "Mark.7.21"
∷ word (ο ∷ ἱ ∷ []) "Mark.7.21"
∷ word (κ ∷ α ∷ κ ∷ ο ∷ ὶ ∷ []) "Mark.7.21"
∷ word (ἐ ∷ κ ∷ π ∷ ο ∷ ρ ∷ ε ∷ ύ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.7.21"
∷ word (π ∷ ο ∷ ρ ∷ ν ∷ ε ∷ ῖ ∷ α ∷ ι ∷ []) "Mark.7.21"
∷ word (κ ∷ ∙λ ∷ ο ∷ π ∷ α ∷ ί ∷ []) "Mark.7.21"
∷ word (φ ∷ ό ∷ ν ∷ ο ∷ ι ∷ []) "Mark.7.21"
∷ word (μ ∷ ο ∷ ι ∷ χ ∷ ε ∷ ῖ ∷ α ∷ ι ∷ []) "Mark.7.22"
∷ word (π ∷ ∙λ ∷ ε ∷ ο ∷ ν ∷ ε ∷ ξ ∷ ί ∷ α ∷ ι ∷ []) "Mark.7.22"
∷ word (π ∷ ο ∷ ν ∷ η ∷ ρ ∷ ί ∷ α ∷ ι ∷ []) "Mark.7.22"
∷ word (δ ∷ ό ∷ ∙λ ∷ ο ∷ ς ∷ []) "Mark.7.22"
∷ word (ἀ ∷ σ ∷ έ ∷ ∙λ ∷ γ ∷ ε ∷ ι ∷ α ∷ []) "Mark.7.22"
∷ word (ὀ ∷ φ ∷ θ ∷ α ∷ ∙λ ∷ μ ∷ ὸ ∷ ς ∷ []) "Mark.7.22"
∷ word (π ∷ ο ∷ ν ∷ η ∷ ρ ∷ ό ∷ ς ∷ []) "Mark.7.22"
∷ word (β ∷ ∙λ ∷ α ∷ σ ∷ φ ∷ η ∷ μ ∷ ί ∷ α ∷ []) "Mark.7.22"
∷ word (ὑ ∷ π ∷ ε ∷ ρ ∷ η ∷ φ ∷ α ∷ ν ∷ ί ∷ α ∷ []) "Mark.7.22"
∷ word (ἀ ∷ φ ∷ ρ ∷ ο ∷ σ ∷ ύ ∷ ν ∷ η ∷ []) "Mark.7.22"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.7.23"
∷ word (τ ∷ α ∷ ῦ ∷ τ ∷ α ∷ []) "Mark.7.23"
∷ word (τ ∷ ὰ ∷ []) "Mark.7.23"
∷ word (π ∷ ο ∷ ν ∷ η ∷ ρ ∷ ὰ ∷ []) "Mark.7.23"
∷ word (ἔ ∷ σ ∷ ω ∷ θ ∷ ε ∷ ν ∷ []) "Mark.7.23"
∷ word (ἐ ∷ κ ∷ π ∷ ο ∷ ρ ∷ ε ∷ ύ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.7.23"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.23"
∷ word (κ ∷ ο ∷ ι ∷ ν ∷ ο ∷ ῖ ∷ []) "Mark.7.23"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.7.23"
∷ word (ἄ ∷ ν ∷ θ ∷ ρ ∷ ω ∷ π ∷ ο ∷ ν ∷ []) "Mark.7.23"
∷ word (Ἐ ∷ κ ∷ ε ∷ ῖ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.7.24"
∷ word (δ ∷ ὲ ∷ []) "Mark.7.24"
∷ word (ἀ ∷ ν ∷ α ∷ σ ∷ τ ∷ ὰ ∷ ς ∷ []) "Mark.7.24"
∷ word (ἀ ∷ π ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.7.24"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.7.24"
∷ word (τ ∷ ὰ ∷ []) "Mark.7.24"
∷ word (ὅ ∷ ρ ∷ ι ∷ α ∷ []) "Mark.7.24"
∷ word (Τ ∷ ύ ∷ ρ ∷ ο ∷ υ ∷ []) "Mark.7.24"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.24"
∷ word (ε ∷ ἰ ∷ σ ∷ ε ∷ ∙λ ∷ θ ∷ ὼ ∷ ν ∷ []) "Mark.7.24"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.7.24"
∷ word (ο ∷ ἰ ∷ κ ∷ ί ∷ α ∷ ν ∷ []) "Mark.7.24"
∷ word (ο ∷ ὐ ∷ δ ∷ έ ∷ ν ∷ α ∷ []) "Mark.7.24"
∷ word (ἤ ∷ θ ∷ ε ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.7.24"
∷ word (γ ∷ ν ∷ ῶ ∷ ν ∷ α ∷ ι ∷ []) "Mark.7.24"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.24"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.7.24"
∷ word (ἠ ∷ δ ∷ υ ∷ ν ∷ ή ∷ θ ∷ η ∷ []) "Mark.7.24"
∷ word (∙λ ∷ α ∷ θ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.7.24"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ []) "Mark.7.25"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.7.25"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ σ ∷ α ∷ σ ∷ α ∷ []) "Mark.7.25"
∷ word (γ ∷ υ ∷ ν ∷ ὴ ∷ []) "Mark.7.25"
∷ word (π ∷ ε ∷ ρ ∷ ὶ ∷ []) "Mark.7.25"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.7.25"
∷ word (ἧ ∷ ς ∷ []) "Mark.7.25"
∷ word (ε ∷ ἶ ∷ χ ∷ ε ∷ ν ∷ []) "Mark.7.25"
∷ word (τ ∷ ὸ ∷ []) "Mark.7.25"
∷ word (θ ∷ υ ∷ γ ∷ ά ∷ τ ∷ ρ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.7.25"
∷ word (α ∷ ὐ ∷ τ ∷ ῆ ∷ ς ∷ []) "Mark.7.25"
∷ word (π ∷ ν ∷ ε ∷ ῦ ∷ μ ∷ α ∷ []) "Mark.7.25"
∷ word (ἀ ∷ κ ∷ ά ∷ θ ∷ α ∷ ρ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.7.25"
∷ word (ἐ ∷ ∙λ ∷ θ ∷ ο ∷ ῦ ∷ σ ∷ α ∷ []) "Mark.7.25"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ έ ∷ π ∷ ε ∷ σ ∷ ε ∷ ν ∷ []) "Mark.7.25"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.7.25"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.7.25"
∷ word (π ∷ ό ∷ δ ∷ α ∷ ς ∷ []) "Mark.7.25"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.7.25"
∷ word (ἡ ∷ []) "Mark.7.26"
∷ word (δ ∷ ὲ ∷ []) "Mark.7.26"
∷ word (γ ∷ υ ∷ ν ∷ ὴ ∷ []) "Mark.7.26"
∷ word (ἦ ∷ ν ∷ []) "Mark.7.26"
∷ word (Ἑ ∷ ∙λ ∷ ∙λ ∷ η ∷ ν ∷ ί ∷ ς ∷ []) "Mark.7.26"
∷ word (Σ ∷ υ ∷ ρ ∷ ο ∷ φ ∷ ο ∷ ι ∷ ν ∷ ί ∷ κ ∷ ι ∷ σ ∷ σ ∷ α ∷ []) "Mark.7.26"
∷ word (τ ∷ ῷ ∷ []) "Mark.7.26"
∷ word (γ ∷ έ ∷ ν ∷ ε ∷ ι ∷ []) "Mark.7.26"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.26"
∷ word (ἠ ∷ ρ ∷ ώ ∷ τ ∷ α ∷ []) "Mark.7.26"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.7.26"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.7.26"
∷ word (τ ∷ ὸ ∷ []) "Mark.7.26"
∷ word (δ ∷ α ∷ ι ∷ μ ∷ ό ∷ ν ∷ ι ∷ ο ∷ ν ∷ []) "Mark.7.26"
∷ word (ἐ ∷ κ ∷ β ∷ ά ∷ ∙λ ∷ ῃ ∷ []) "Mark.7.26"
∷ word (ἐ ∷ κ ∷ []) "Mark.7.26"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.7.26"
∷ word (θ ∷ υ ∷ γ ∷ α ∷ τ ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.7.26"
∷ word (α ∷ ὐ ∷ τ ∷ ῆ ∷ ς ∷ []) "Mark.7.26"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.27"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.7.27"
∷ word (α ∷ ὐ ∷ τ ∷ ῇ ∷ []) "Mark.7.27"
∷ word (Ἄ ∷ φ ∷ ε ∷ ς ∷ []) "Mark.7.27"
∷ word (π ∷ ρ ∷ ῶ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.7.27"
∷ word (χ ∷ ο ∷ ρ ∷ τ ∷ α ∷ σ ∷ θ ∷ ῆ ∷ ν ∷ α ∷ ι ∷ []) "Mark.7.27"
∷ word (τ ∷ ὰ ∷ []) "Mark.7.27"
∷ word (τ ∷ έ ∷ κ ∷ ν ∷ α ∷ []) "Mark.7.27"
∷ word (ο ∷ ὐ ∷ []) "Mark.7.27"
∷ word (γ ∷ ά ∷ ρ ∷ []) "Mark.7.27"
∷ word (κ ∷ α ∷ ∙λ ∷ ό ∷ ν ∷ []) "Mark.7.27"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.7.27"
∷ word (∙λ ∷ α ∷ β ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.7.27"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.7.27"
∷ word (ἄ ∷ ρ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.7.27"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.7.27"
∷ word (τ ∷ έ ∷ κ ∷ ν ∷ ω ∷ ν ∷ []) "Mark.7.27"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.27"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.7.27"
∷ word (κ ∷ υ ∷ ν ∷ α ∷ ρ ∷ ί ∷ ο ∷ ι ∷ ς ∷ []) "Mark.7.27"
∷ word (β ∷ α ∷ ∙λ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.7.27"
∷ word (ἡ ∷ []) "Mark.7.28"
∷ word (δ ∷ ὲ ∷ []) "Mark.7.28"
∷ word (ἀ ∷ π ∷ ε ∷ κ ∷ ρ ∷ ί ∷ θ ∷ η ∷ []) "Mark.7.28"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.28"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.7.28"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.7.28"
∷ word (Κ ∷ ύ ∷ ρ ∷ ι ∷ ε ∷ []) "Mark.7.28"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.28"
∷ word (τ ∷ ὰ ∷ []) "Mark.7.28"
∷ word (κ ∷ υ ∷ ν ∷ ά ∷ ρ ∷ ι ∷ α ∷ []) "Mark.7.28"
∷ word (ὑ ∷ π ∷ ο ∷ κ ∷ ά ∷ τ ∷ ω ∷ []) "Mark.7.28"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.7.28"
∷ word (τ ∷ ρ ∷ α ∷ π ∷ έ ∷ ζ ∷ η ∷ ς ∷ []) "Mark.7.28"
∷ word (ἐ ∷ σ ∷ θ ∷ ί ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.7.28"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.7.28"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.7.28"
∷ word (ψ ∷ ι ∷ χ ∷ ί ∷ ω ∷ ν ∷ []) "Mark.7.28"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.7.28"
∷ word (π ∷ α ∷ ι ∷ δ ∷ ί ∷ ω ∷ ν ∷ []) "Mark.7.28"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.29"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.7.29"
∷ word (α ∷ ὐ ∷ τ ∷ ῇ ∷ []) "Mark.7.29"
∷ word (Δ ∷ ι ∷ ὰ ∷ []) "Mark.7.29"
∷ word (τ ∷ ο ∷ ῦ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.7.29"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.7.29"
∷ word (∙λ ∷ ό ∷ γ ∷ ο ∷ ν ∷ []) "Mark.7.29"
∷ word (ὕ ∷ π ∷ α ∷ γ ∷ ε ∷ []) "Mark.7.29"
∷ word (ἐ ∷ ξ ∷ ε ∷ ∙λ ∷ ή ∷ ∙λ ∷ υ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.7.29"
∷ word (ἐ ∷ κ ∷ []) "Mark.7.29"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.7.29"
∷ word (θ ∷ υ ∷ γ ∷ α ∷ τ ∷ ρ ∷ ό ∷ ς ∷ []) "Mark.7.29"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.7.29"
∷ word (τ ∷ ὸ ∷ []) "Mark.7.29"
∷ word (δ ∷ α ∷ ι ∷ μ ∷ ό ∷ ν ∷ ι ∷ ο ∷ ν ∷ []) "Mark.7.29"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.30"
∷ word (ἀ ∷ π ∷ ε ∷ ∙λ ∷ θ ∷ ο ∷ ῦ ∷ σ ∷ α ∷ []) "Mark.7.30"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.7.30"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.7.30"
∷ word (ο ∷ ἶ ∷ κ ∷ ο ∷ ν ∷ []) "Mark.7.30"
∷ word (α ∷ ὐ ∷ τ ∷ ῆ ∷ ς ∷ []) "Mark.7.30"
∷ word (ε ∷ ὗ ∷ ρ ∷ ε ∷ ν ∷ []) "Mark.7.30"
∷ word (τ ∷ ὸ ∷ []) "Mark.7.30"
∷ word (π ∷ α ∷ ι ∷ δ ∷ ί ∷ ο ∷ ν ∷ []) "Mark.7.30"
∷ word (β ∷ ε ∷ β ∷ ∙λ ∷ η ∷ μ ∷ έ ∷ ν ∷ ο ∷ ν ∷ []) "Mark.7.30"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.7.30"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.7.30"
∷ word (κ ∷ ∙λ ∷ ί ∷ ν ∷ η ∷ ν ∷ []) "Mark.7.30"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.30"
∷ word (τ ∷ ὸ ∷ []) "Mark.7.30"
∷ word (δ ∷ α ∷ ι ∷ μ ∷ ό ∷ ν ∷ ι ∷ ο ∷ ν ∷ []) "Mark.7.30"
∷ word (ἐ ∷ ξ ∷ ε ∷ ∙λ ∷ η ∷ ∙λ ∷ υ ∷ θ ∷ ό ∷ ς ∷ []) "Mark.7.30"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.7.31"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.7.31"
∷ word (ἐ ∷ ξ ∷ ε ∷ ∙λ ∷ θ ∷ ὼ ∷ ν ∷ []) "Mark.7.31"
∷ word (ἐ ∷ κ ∷ []) "Mark.7.31"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.7.31"
∷ word (ὁ ∷ ρ ∷ ί ∷ ω ∷ ν ∷ []) "Mark.7.31"
∷ word (Τ ∷ ύ ∷ ρ ∷ ο ∷ υ ∷ []) "Mark.7.31"
∷ word (ἦ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.7.31"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.7.31"
∷ word (Σ ∷ ι ∷ δ ∷ ῶ ∷ ν ∷ ο ∷ ς ∷ []) "Mark.7.31"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.7.31"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.7.31"
∷ word (θ ∷ ά ∷ ∙λ ∷ α ∷ σ ∷ σ ∷ α ∷ ν ∷ []) "Mark.7.31"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.7.31"
∷ word (Γ ∷ α ∷ ∙λ ∷ ι ∷ ∙λ ∷ α ∷ ί ∷ α ∷ ς ∷ []) "Mark.7.31"
∷ word (ἀ ∷ ν ∷ ὰ ∷ []) "Mark.7.31"
∷ word (μ ∷ έ ∷ σ ∷ ο ∷ ν ∷ []) "Mark.7.31"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.7.31"
∷ word (ὁ ∷ ρ ∷ ί ∷ ω ∷ ν ∷ []) "Mark.7.31"
∷ word (Δ ∷ ε ∷ κ ∷ α ∷ π ∷ ό ∷ ∙λ ∷ ε ∷ ω ∷ ς ∷ []) "Mark.7.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.32"
∷ word (φ ∷ έ ∷ ρ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.7.32"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.7.32"
∷ word (κ ∷ ω ∷ φ ∷ ὸ ∷ ν ∷ []) "Mark.7.32"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.32"
∷ word (μ ∷ ο ∷ γ ∷ ι ∷ ∙λ ∷ ά ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.7.32"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.32"
∷ word (π ∷ α ∷ ρ ∷ α ∷ κ ∷ α ∷ ∙λ ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.7.32"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.7.32"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.7.32"
∷ word (ἐ ∷ π ∷ ι ∷ θ ∷ ῇ ∷ []) "Mark.7.32"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.7.32"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.7.32"
∷ word (χ ∷ ε ∷ ῖ ∷ ρ ∷ α ∷ []) "Mark.7.32"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.33"
∷ word (ἀ ∷ π ∷ ο ∷ ∙λ ∷ α ∷ β ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.7.33"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.7.33"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.7.33"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.7.33"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ υ ∷ []) "Mark.7.33"
∷ word (κ ∷ α ∷ τ ∷ []) "Mark.7.33"
∷ word (ἰ ∷ δ ∷ ί ∷ α ∷ ν ∷ []) "Mark.7.33"
∷ word (ἔ ∷ β ∷ α ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.7.33"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.7.33"
∷ word (δ ∷ α ∷ κ ∷ τ ∷ ύ ∷ ∙λ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.7.33"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.7.33"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.7.33"
∷ word (τ ∷ ὰ ∷ []) "Mark.7.33"
∷ word (ὦ ∷ τ ∷ α ∷ []) "Mark.7.33"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.7.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.33"
∷ word (π ∷ τ ∷ ύ ∷ σ ∷ α ∷ ς ∷ []) "Mark.7.33"
∷ word (ἥ ∷ ψ ∷ α ∷ τ ∷ ο ∷ []) "Mark.7.33"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.7.33"
∷ word (γ ∷ ∙λ ∷ ώ ∷ σ ∷ σ ∷ η ∷ ς ∷ []) "Mark.7.33"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.7.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.34"
∷ word (ἀ ∷ ν ∷ α ∷ β ∷ ∙λ ∷ έ ∷ ψ ∷ α ∷ ς ∷ []) "Mark.7.34"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.7.34"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.7.34"
∷ word (ο ∷ ὐ ∷ ρ ∷ α ∷ ν ∷ ὸ ∷ ν ∷ []) "Mark.7.34"
∷ word (ἐ ∷ σ ∷ τ ∷ έ ∷ ν ∷ α ∷ ξ ∷ ε ∷ ν ∷ []) "Mark.7.34"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.34"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.7.34"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.7.34"
∷ word (Ε ∷ φ ∷ φ ∷ α ∷ θ ∷ α ∷ []) "Mark.7.34"
∷ word (ὅ ∷ []) "Mark.7.34"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.7.34"
∷ word (Δ ∷ ι ∷ α ∷ ν ∷ ο ∷ ί ∷ χ ∷ θ ∷ η ∷ τ ∷ ι ∷ []) "Mark.7.34"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.35"
∷ word (ἠ ∷ ν ∷ ο ∷ ί ∷ γ ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.7.35"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.7.35"
∷ word (α ∷ ἱ ∷ []) "Mark.7.35"
∷ word (ἀ ∷ κ ∷ ο ∷ α ∷ ί ∷ []) "Mark.7.35"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.35"
∷ word (ἐ ∷ ∙λ ∷ ύ ∷ θ ∷ η ∷ []) "Mark.7.35"
∷ word (ὁ ∷ []) "Mark.7.35"
∷ word (δ ∷ ε ∷ σ ∷ μ ∷ ὸ ∷ ς ∷ []) "Mark.7.35"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.7.35"
∷ word (γ ∷ ∙λ ∷ ώ ∷ σ ∷ σ ∷ η ∷ ς ∷ []) "Mark.7.35"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.7.35"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.35"
∷ word (ἐ ∷ ∙λ ∷ ά ∷ ∙λ ∷ ε ∷ ι ∷ []) "Mark.7.35"
∷ word (ὀ ∷ ρ ∷ θ ∷ ῶ ∷ ς ∷ []) "Mark.7.35"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.36"
∷ word (δ ∷ ι ∷ ε ∷ σ ∷ τ ∷ ε ∷ ί ∷ ∙λ ∷ α ∷ τ ∷ ο ∷ []) "Mark.7.36"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.7.36"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.7.36"
∷ word (μ ∷ η ∷ δ ∷ ε ∷ ν ∷ ὶ ∷ []) "Mark.7.36"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.7.36"
∷ word (ὅ ∷ σ ∷ ο ∷ ν ∷ []) "Mark.7.36"
∷ word (δ ∷ ὲ ∷ []) "Mark.7.36"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.7.36"
∷ word (δ ∷ ι ∷ ε ∷ σ ∷ τ ∷ έ ∷ ∙λ ∷ ∙λ ∷ ε ∷ τ ∷ ο ∷ []) "Mark.7.36"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὶ ∷ []) "Mark.7.36"
∷ word (μ ∷ ᾶ ∷ ∙λ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.7.36"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ σ ∷ σ ∷ ό ∷ τ ∷ ε ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.7.36"
∷ word (ἐ ∷ κ ∷ ή ∷ ρ ∷ υ ∷ σ ∷ σ ∷ ο ∷ ν ∷ []) "Mark.7.36"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.37"
∷ word (ὑ ∷ π ∷ ε ∷ ρ ∷ π ∷ ε ∷ ρ ∷ ι ∷ σ ∷ σ ∷ ῶ ∷ ς ∷ []) "Mark.7.37"
∷ word (ἐ ∷ ξ ∷ ε ∷ π ∷ ∙λ ∷ ή ∷ σ ∷ σ ∷ ο ∷ ν ∷ τ ∷ ο ∷ []) "Mark.7.37"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.7.37"
∷ word (Κ ∷ α ∷ ∙λ ∷ ῶ ∷ ς ∷ []) "Mark.7.37"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.7.37"
∷ word (π ∷ ε ∷ π ∷ ο ∷ ί ∷ η ∷ κ ∷ ε ∷ ν ∷ []) "Mark.7.37"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.37"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.7.37"
∷ word (κ ∷ ω ∷ φ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.7.37"
∷ word (π ∷ ο ∷ ι ∷ ε ∷ ῖ ∷ []) "Mark.7.37"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.7.37"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.7.37"
∷ word (ἀ ∷ ∙λ ∷ ά ∷ ∙λ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.7.37"
∷ word (∙λ ∷ α ∷ ∙λ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.7.37"
∷ word (Ἐ ∷ ν ∷ []) "Mark.8.1"
∷ word (ἐ ∷ κ ∷ ε ∷ ί ∷ ν ∷ α ∷ ι ∷ ς ∷ []) "Mark.8.1"
∷ word (τ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.8.1"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ α ∷ ι ∷ ς ∷ []) "Mark.8.1"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.8.1"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ο ∷ ῦ ∷ []) "Mark.8.1"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ υ ∷ []) "Mark.8.1"
∷ word (ὄ ∷ ν ∷ τ ∷ ο ∷ ς ∷ []) "Mark.8.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.1"
∷ word (μ ∷ ὴ ∷ []) "Mark.8.1"
∷ word (ἐ ∷ χ ∷ ό ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.8.1"
∷ word (τ ∷ ί ∷ []) "Mark.8.1"
∷ word (φ ∷ ά ∷ γ ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.8.1"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ κ ∷ α ∷ ∙λ ∷ ε ∷ σ ∷ ά ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.8.1"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.8.1"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ ὰ ∷ ς ∷ []) "Mark.8.1"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.8.1"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.8.1"
∷ word (Σ ∷ π ∷ ∙λ ∷ α ∷ γ ∷ χ ∷ ν ∷ ί ∷ ζ ∷ ο ∷ μ ∷ α ∷ ι ∷ []) "Mark.8.2"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.8.2"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.8.2"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.8.2"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.8.2"
∷ word (ἤ ∷ δ ∷ η ∷ []) "Mark.8.2"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ α ∷ ι ∷ []) "Mark.8.2"
∷ word (τ ∷ ρ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.8.2"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ μ ∷ έ ∷ ν ∷ ο ∷ υ ∷ σ ∷ ί ∷ ν ∷ []) "Mark.8.2"
∷ word (μ ∷ ο ∷ ι ∷ []) "Mark.8.2"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.2"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.8.2"
∷ word (ἔ ∷ χ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.8.2"
∷ word (τ ∷ ί ∷ []) "Mark.8.2"
∷ word (φ ∷ ά ∷ γ ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.8.2"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.3"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.8.3"
∷ word (ἀ ∷ π ∷ ο ∷ ∙λ ∷ ύ ∷ σ ∷ ω ∷ []) "Mark.8.3"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.8.3"
∷ word (ν ∷ ή ∷ σ ∷ τ ∷ ε ∷ ι ∷ ς ∷ []) "Mark.8.3"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.8.3"
∷ word (ο ∷ ἶ ∷ κ ∷ ο ∷ ν ∷ []) "Mark.8.3"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.8.3"
∷ word (ἐ ∷ κ ∷ ∙λ ∷ υ ∷ θ ∷ ή ∷ σ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.8.3"
∷ word (ἐ ∷ ν ∷ []) "Mark.8.3"
∷ word (τ ∷ ῇ ∷ []) "Mark.8.3"
∷ word (ὁ ∷ δ ∷ ῷ ∷ []) "Mark.8.3"
∷ word (κ ∷ α ∷ ί ∷ []) "Mark.8.3"
∷ word (τ ∷ ι ∷ ν ∷ ε ∷ ς ∷ []) "Mark.8.3"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.8.3"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.8.3"
∷ word (μ ∷ α ∷ κ ∷ ρ ∷ ό ∷ θ ∷ ε ∷ ν ∷ []) "Mark.8.3"
∷ word (ἥ ∷ κ ∷ α ∷ σ ∷ ι ∷ ν ∷ []) "Mark.8.3"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.4"
∷ word (ἀ ∷ π ∷ ε ∷ κ ∷ ρ ∷ ί ∷ θ ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.8.4"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.8.4"
∷ word (ο ∷ ἱ ∷ []) "Mark.8.4"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ὶ ∷ []) "Mark.8.4"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.8.4"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.8.4"
∷ word (Π ∷ ό ∷ θ ∷ ε ∷ ν ∷ []) "Mark.8.4"
∷ word (τ ∷ ο ∷ ύ ∷ τ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.8.4"
∷ word (δ ∷ υ ∷ ν ∷ ή ∷ σ ∷ ε ∷ τ ∷ α ∷ ί ∷ []) "Mark.8.4"
∷ word (τ ∷ ι ∷ ς ∷ []) "Mark.8.4"
∷ word (ὧ ∷ δ ∷ ε ∷ []) "Mark.8.4"
∷ word (χ ∷ ο ∷ ρ ∷ τ ∷ ά ∷ σ ∷ α ∷ ι ∷ []) "Mark.8.4"
∷ word (ἄ ∷ ρ ∷ τ ∷ ω ∷ ν ∷ []) "Mark.8.4"
∷ word (ἐ ∷ π ∷ []) "Mark.8.4"
∷ word (ἐ ∷ ρ ∷ η ∷ μ ∷ ί ∷ α ∷ ς ∷ []) "Mark.8.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.5"
∷ word (ἠ ∷ ρ ∷ ώ ∷ τ ∷ α ∷ []) "Mark.8.5"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.8.5"
∷ word (Π ∷ ό ∷ σ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.8.5"
∷ word (ἔ ∷ χ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.8.5"
∷ word (ἄ ∷ ρ ∷ τ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.8.5"
∷ word (ο ∷ ἱ ∷ []) "Mark.8.5"
∷ word (δ ∷ ὲ ∷ []) "Mark.8.5"
∷ word (ε ∷ ἶ ∷ π ∷ α ∷ ν ∷ []) "Mark.8.5"
∷ word (Ἑ ∷ π ∷ τ ∷ ά ∷ []) "Mark.8.5"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.6"
∷ word (π ∷ α ∷ ρ ∷ α ∷ γ ∷ γ ∷ έ ∷ ∙λ ∷ ∙λ ∷ ε ∷ ι ∷ []) "Mark.8.6"
∷ word (τ ∷ ῷ ∷ []) "Mark.8.6"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ῳ ∷ []) "Mark.8.6"
∷ word (ἀ ∷ ν ∷ α ∷ π ∷ ε ∷ σ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.8.6"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.8.6"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.8.6"
∷ word (γ ∷ ῆ ∷ ς ∷ []) "Mark.8.6"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.6"
∷ word (∙λ ∷ α ∷ β ∷ ὼ ∷ ν ∷ []) "Mark.8.6"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.8.6"
∷ word (ἑ ∷ π ∷ τ ∷ ὰ ∷ []) "Mark.8.6"
∷ word (ἄ ∷ ρ ∷ τ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.8.6"
∷ word (ε ∷ ὐ ∷ χ ∷ α ∷ ρ ∷ ι ∷ σ ∷ τ ∷ ή ∷ σ ∷ α ∷ ς ∷ []) "Mark.8.6"
∷ word (ἔ ∷ κ ∷ ∙λ ∷ α ∷ σ ∷ ε ∷ ν ∷ []) "Mark.8.6"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.6"
∷ word (ἐ ∷ δ ∷ ί ∷ δ ∷ ο ∷ υ ∷ []) "Mark.8.6"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.8.6"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.8.6"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.8.6"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.8.6"
∷ word (π ∷ α ∷ ρ ∷ α ∷ τ ∷ ι ∷ θ ∷ ῶ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.8.6"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.6"
∷ word (π ∷ α ∷ ρ ∷ έ ∷ θ ∷ η ∷ κ ∷ α ∷ ν ∷ []) "Mark.8.6"
∷ word (τ ∷ ῷ ∷ []) "Mark.8.6"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ῳ ∷ []) "Mark.8.6"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.7"
∷ word (ε ∷ ἶ ∷ χ ∷ ο ∷ ν ∷ []) "Mark.8.7"
∷ word (ἰ ∷ χ ∷ θ ∷ ύ ∷ δ ∷ ι ∷ α ∷ []) "Mark.8.7"
∷ word (ὀ ∷ ∙λ ∷ ί ∷ γ ∷ α ∷ []) "Mark.8.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.7"
∷ word (ε ∷ ὐ ∷ ∙λ ∷ ο ∷ γ ∷ ή ∷ σ ∷ α ∷ ς ∷ []) "Mark.8.7"
∷ word (α ∷ ὐ ∷ τ ∷ ὰ ∷ []) "Mark.8.7"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.8.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.7"
∷ word (τ ∷ α ∷ ῦ ∷ τ ∷ α ∷ []) "Mark.8.7"
∷ word (π ∷ α ∷ ρ ∷ α ∷ τ ∷ ι ∷ θ ∷ έ ∷ ν ∷ α ∷ ι ∷ []) "Mark.8.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.8"
∷ word (ἔ ∷ φ ∷ α ∷ γ ∷ ο ∷ ν ∷ []) "Mark.8.8"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.8"
∷ word (ἐ ∷ χ ∷ ο ∷ ρ ∷ τ ∷ ά ∷ σ ∷ θ ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.8.8"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.8"
∷ word (ἦ ∷ ρ ∷ α ∷ ν ∷ []) "Mark.8.8"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ σ ∷ σ ∷ ε ∷ ύ ∷ μ ∷ α ∷ τ ∷ α ∷ []) "Mark.8.8"
∷ word (κ ∷ ∙λ ∷ α ∷ σ ∷ μ ∷ ά ∷ τ ∷ ω ∷ ν ∷ []) "Mark.8.8"
∷ word (ἑ ∷ π ∷ τ ∷ ὰ ∷ []) "Mark.8.8"
∷ word (σ ∷ π ∷ υ ∷ ρ ∷ ί ∷ δ ∷ α ∷ ς ∷ []) "Mark.8.8"
∷ word (ἦ ∷ σ ∷ α ∷ ν ∷ []) "Mark.8.9"
∷ word (δ ∷ ὲ ∷ []) "Mark.8.9"
∷ word (ὡ ∷ ς ∷ []) "Mark.8.9"
∷ word (τ ∷ ε ∷ τ ∷ ρ ∷ α ∷ κ ∷ ι ∷ σ ∷ χ ∷ ί ∷ ∙λ ∷ ι ∷ ο ∷ ι ∷ []) "Mark.8.9"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.9"
∷ word (ἀ ∷ π ∷ έ ∷ ∙λ ∷ υ ∷ σ ∷ ε ∷ ν ∷ []) "Mark.8.9"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.8.9"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.10"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.8.10"
∷ word (ἐ ∷ μ ∷ β ∷ ὰ ∷ ς ∷ []) "Mark.8.10"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.8.10"
∷ word (τ ∷ ὸ ∷ []) "Mark.8.10"
∷ word (π ∷ ∙λ ∷ ο ∷ ῖ ∷ ο ∷ ν ∷ []) "Mark.8.10"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.8.10"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.8.10"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.8.10"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.8.10"
∷ word (ἦ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.8.10"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.8.10"
∷ word (τ ∷ ὰ ∷ []) "Mark.8.10"
∷ word (μ ∷ έ ∷ ρ ∷ η ∷ []) "Mark.8.10"
∷ word (Δ ∷ α ∷ ∙λ ∷ μ ∷ α ∷ ν ∷ ο ∷ υ ∷ θ ∷ ά ∷ []) "Mark.8.10"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.8.11"
∷ word (ἐ ∷ ξ ∷ ῆ ∷ ∙λ ∷ θ ∷ ο ∷ ν ∷ []) "Mark.8.11"
∷ word (ο ∷ ἱ ∷ []) "Mark.8.11"
∷ word (Φ ∷ α ∷ ρ ∷ ι ∷ σ ∷ α ∷ ῖ ∷ ο ∷ ι ∷ []) "Mark.8.11"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.11"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ ν ∷ τ ∷ ο ∷ []) "Mark.8.11"
∷ word (σ ∷ υ ∷ ζ ∷ η ∷ τ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.8.11"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.8.11"
∷ word (ζ ∷ η ∷ τ ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.8.11"
∷ word (π ∷ α ∷ ρ ∷ []) "Mark.8.11"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.8.11"
∷ word (σ ∷ η ∷ μ ∷ ε ∷ ῖ ∷ ο ∷ ν ∷ []) "Mark.8.11"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.8.11"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.8.11"
∷ word (ο ∷ ὐ ∷ ρ ∷ α ∷ ν ∷ ο ∷ ῦ ∷ []) "Mark.8.11"
∷ word (π ∷ ε ∷ ι ∷ ρ ∷ ά ∷ ζ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.8.11"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.8.11"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.12"
∷ word (ἀ ∷ ν ∷ α ∷ σ ∷ τ ∷ ε ∷ ν ∷ ά ∷ ξ ∷ α ∷ ς ∷ []) "Mark.8.12"
∷ word (τ ∷ ῷ ∷ []) "Mark.8.12"
∷ word (π ∷ ν ∷ ε ∷ ύ ∷ μ ∷ α ∷ τ ∷ ι ∷ []) "Mark.8.12"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.8.12"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.8.12"
∷ word (Τ ∷ ί ∷ []) "Mark.8.12"
∷ word (ἡ ∷ []) "Mark.8.12"
∷ word (γ ∷ ε ∷ ν ∷ ε ∷ ὰ ∷ []) "Mark.8.12"
∷ word (α ∷ ὕ ∷ τ ∷ η ∷ []) "Mark.8.12"
∷ word (ζ ∷ η ∷ τ ∷ ε ∷ ῖ ∷ []) "Mark.8.12"
∷ word (σ ∷ η ∷ μ ∷ ε ∷ ῖ ∷ ο ∷ ν ∷ []) "Mark.8.12"
∷ word (ἀ ∷ μ ∷ ὴ ∷ ν ∷ []) "Mark.8.12"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ []) "Mark.8.12"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.8.12"
∷ word (ε ∷ ἰ ∷ []) "Mark.8.12"
∷ word (δ ∷ ο ∷ θ ∷ ή ∷ σ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.8.12"
∷ word (τ ∷ ῇ ∷ []) "Mark.8.12"
∷ word (γ ∷ ε ∷ ν ∷ ε ∷ ᾷ ∷ []) "Mark.8.12"
∷ word (τ ∷ α ∷ ύ ∷ τ ∷ ῃ ∷ []) "Mark.8.12"
∷ word (σ ∷ η ∷ μ ∷ ε ∷ ῖ ∷ ο ∷ ν ∷ []) "Mark.8.12"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.13"
∷ word (ἀ ∷ φ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.8.13"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.8.13"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.8.13"
∷ word (ἐ ∷ μ ∷ β ∷ ὰ ∷ ς ∷ []) "Mark.8.13"
∷ word (ἀ ∷ π ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.8.13"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.8.13"
∷ word (τ ∷ ὸ ∷ []) "Mark.8.13"
∷ word (π ∷ έ ∷ ρ ∷ α ∷ ν ∷ []) "Mark.8.13"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.8.14"
∷ word (ἐ ∷ π ∷ ε ∷ ∙λ ∷ ά ∷ θ ∷ ο ∷ ν ∷ τ ∷ ο ∷ []) "Mark.8.14"
∷ word (∙λ ∷ α ∷ β ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.8.14"
∷ word (ἄ ∷ ρ ∷ τ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.8.14"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.14"
∷ word (ε ∷ ἰ ∷ []) "Mark.8.14"
∷ word (μ ∷ ὴ ∷ []) "Mark.8.14"
∷ word (ἕ ∷ ν ∷ α ∷ []) "Mark.8.14"
∷ word (ἄ ∷ ρ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.8.14"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.8.14"
∷ word (ε ∷ ἶ ∷ χ ∷ ο ∷ ν ∷ []) "Mark.8.14"
∷ word (μ ∷ ε ∷ θ ∷ []) "Mark.8.14"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.8.14"
∷ word (ἐ ∷ ν ∷ []) "Mark.8.14"
∷ word (τ ∷ ῷ ∷ []) "Mark.8.14"
∷ word (π ∷ ∙λ ∷ ο ∷ ί ∷ ῳ ∷ []) "Mark.8.14"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.15"
∷ word (δ ∷ ι ∷ ε ∷ σ ∷ τ ∷ έ ∷ ∙λ ∷ ∙λ ∷ ε ∷ τ ∷ ο ∷ []) "Mark.8.15"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.8.15"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ ν ∷ []) "Mark.8.15"
∷ word (Ὁ ∷ ρ ∷ ᾶ ∷ τ ∷ ε ∷ []) "Mark.8.15"
∷ word (β ∷ ∙λ ∷ έ ∷ π ∷ ε ∷ τ ∷ ε ∷ []) "Mark.8.15"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.8.15"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.8.15"
∷ word (ζ ∷ ύ ∷ μ ∷ η ∷ ς ∷ []) "Mark.8.15"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.8.15"
∷ word (Φ ∷ α ∷ ρ ∷ ι ∷ σ ∷ α ∷ ί ∷ ω ∷ ν ∷ []) "Mark.8.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.15"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.8.15"
∷ word (ζ ∷ ύ ∷ μ ∷ η ∷ ς ∷ []) "Mark.8.15"
∷ word (Ἡ ∷ ρ ∷ ῴ ∷ δ ∷ ο ∷ υ ∷ []) "Mark.8.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.16"
∷ word (δ ∷ ι ∷ ε ∷ ∙λ ∷ ο ∷ γ ∷ ί ∷ ζ ∷ ο ∷ ν ∷ τ ∷ ο ∷ []) "Mark.8.16"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.8.16"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ή ∷ ∙λ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.8.16"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.8.16"
∷ word (ἄ ∷ ρ ∷ τ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.8.16"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.8.16"
∷ word (ἔ ∷ χ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.8.16"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.17"
∷ word (γ ∷ ν ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.8.17"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.8.17"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.8.17"
∷ word (Τ ∷ ί ∷ []) "Mark.8.17"
∷ word (δ ∷ ι ∷ α ∷ ∙λ ∷ ο ∷ γ ∷ ί ∷ ζ ∷ ε ∷ σ ∷ θ ∷ ε ∷ []) "Mark.8.17"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.8.17"
∷ word (ἄ ∷ ρ ∷ τ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.8.17"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.8.17"
∷ word (ἔ ∷ χ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.8.17"
∷ word (ο ∷ ὔ ∷ π ∷ ω ∷ []) "Mark.8.17"
∷ word (ν ∷ ο ∷ ε ∷ ῖ ∷ τ ∷ ε ∷ []) "Mark.8.17"
∷ word (ο ∷ ὐ ∷ δ ∷ ὲ ∷ []) "Mark.8.17"
∷ word (σ ∷ υ ∷ ν ∷ ί ∷ ε ∷ τ ∷ ε ∷ []) "Mark.8.17"
∷ word (π ∷ ε ∷ π ∷ ω ∷ ρ ∷ ω ∷ μ ∷ έ ∷ ν ∷ η ∷ ν ∷ []) "Mark.8.17"
∷ word (ἔ ∷ χ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.8.17"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.8.17"
∷ word (κ ∷ α ∷ ρ ∷ δ ∷ ί ∷ α ∷ ν ∷ []) "Mark.8.17"
∷ word (ὑ ∷ μ ∷ ῶ ∷ ν ∷ []) "Mark.8.17"
∷ word (ὀ ∷ φ ∷ θ ∷ α ∷ ∙λ ∷ μ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.8.18"
∷ word (ἔ ∷ χ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.8.18"
∷ word (ο ∷ ὐ ∷ []) "Mark.8.18"
∷ word (β ∷ ∙λ ∷ έ ∷ π ∷ ε ∷ τ ∷ ε ∷ []) "Mark.8.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.18"
∷ word (ὦ ∷ τ ∷ α ∷ []) "Mark.8.18"
∷ word (ἔ ∷ χ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.8.18"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.8.18"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.8.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.18"
∷ word (ο ∷ ὐ ∷ []) "Mark.8.18"
∷ word (μ ∷ ν ∷ η ∷ μ ∷ ο ∷ ν ∷ ε ∷ ύ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.8.18"
∷ word (ὅ ∷ τ ∷ ε ∷ []) "Mark.8.19"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.8.19"
∷ word (π ∷ έ ∷ ν ∷ τ ∷ ε ∷ []) "Mark.8.19"
∷ word (ἄ ∷ ρ ∷ τ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.8.19"
∷ word (ἔ ∷ κ ∷ ∙λ ∷ α ∷ σ ∷ α ∷ []) "Mark.8.19"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.8.19"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.8.19"
∷ word (π ∷ ε ∷ ν ∷ τ ∷ α ∷ κ ∷ ι ∷ σ ∷ χ ∷ ι ∷ ∙λ ∷ ί ∷ ο ∷ υ ∷ ς ∷ []) "Mark.8.19"
∷ word (π ∷ ό ∷ σ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.8.19"
∷ word (κ ∷ ο ∷ φ ∷ ί ∷ ν ∷ ο ∷ υ ∷ ς ∷ []) "Mark.8.19"
∷ word (κ ∷ ∙λ ∷ α ∷ σ ∷ μ ∷ ά ∷ τ ∷ ω ∷ ν ∷ []) "Mark.8.19"
∷ word (π ∷ ∙λ ∷ ή ∷ ρ ∷ ε ∷ ι ∷ ς ∷ []) "Mark.8.19"
∷ word (ἤ ∷ ρ ∷ α ∷ τ ∷ ε ∷ []) "Mark.8.19"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.8.19"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.8.19"
∷ word (Δ ∷ ώ ∷ δ ∷ ε ∷ κ ∷ α ∷ []) "Mark.8.19"
∷ word (ὅ ∷ τ ∷ ε ∷ []) "Mark.8.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.20"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.8.20"
∷ word (ἑ ∷ π ∷ τ ∷ ὰ ∷ []) "Mark.8.20"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.8.20"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.8.20"
∷ word (τ ∷ ε ∷ τ ∷ ρ ∷ α ∷ κ ∷ ι ∷ σ ∷ χ ∷ ι ∷ ∙λ ∷ ί ∷ ο ∷ υ ∷ ς ∷ []) "Mark.8.20"
∷ word (π ∷ ό ∷ σ ∷ ω ∷ ν ∷ []) "Mark.8.20"
∷ word (σ ∷ π ∷ υ ∷ ρ ∷ ί ∷ δ ∷ ω ∷ ν ∷ []) "Mark.8.20"
∷ word (π ∷ ∙λ ∷ η ∷ ρ ∷ ώ ∷ μ ∷ α ∷ τ ∷ α ∷ []) "Mark.8.20"
∷ word (κ ∷ ∙λ ∷ α ∷ σ ∷ μ ∷ ά ∷ τ ∷ ω ∷ ν ∷ []) "Mark.8.20"
∷ word (ἤ ∷ ρ ∷ α ∷ τ ∷ ε ∷ []) "Mark.8.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.20"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.8.20"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.8.20"
∷ word (Ἑ ∷ π ∷ τ ∷ ά ∷ []) "Mark.8.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.21"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.8.21"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.8.21"
∷ word (Ο ∷ ὔ ∷ π ∷ ω ∷ []) "Mark.8.21"
∷ word (σ ∷ υ ∷ ν ∷ ί ∷ ε ∷ τ ∷ ε ∷ []) "Mark.8.21"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.8.22"
∷ word (ἔ ∷ ρ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.8.22"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.8.22"
∷ word (Β ∷ η ∷ θ ∷ σ ∷ α ∷ ϊ ∷ δ ∷ ά ∷ ν ∷ []) "Mark.8.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.22"
∷ word (φ ∷ έ ∷ ρ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.8.22"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.8.22"
∷ word (τ ∷ υ ∷ φ ∷ ∙λ ∷ ὸ ∷ ν ∷ []) "Mark.8.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.22"
∷ word (π ∷ α ∷ ρ ∷ α ∷ κ ∷ α ∷ ∙λ ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.8.22"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.8.22"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.8.22"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.8.22"
∷ word (ἅ ∷ ψ ∷ η ∷ τ ∷ α ∷ ι ∷ []) "Mark.8.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.23"
∷ word (ἐ ∷ π ∷ ι ∷ ∙λ ∷ α ∷ β ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.8.23"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.8.23"
∷ word (χ ∷ ε ∷ ι ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.8.23"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.8.23"
∷ word (τ ∷ υ ∷ φ ∷ ∙λ ∷ ο ∷ ῦ ∷ []) "Mark.8.23"
∷ word (ἐ ∷ ξ ∷ ή ∷ ν ∷ ε ∷ γ ∷ κ ∷ ε ∷ ν ∷ []) "Mark.8.23"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.8.23"
∷ word (ἔ ∷ ξ ∷ ω ∷ []) "Mark.8.23"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.8.23"
∷ word (κ ∷ ώ ∷ μ ∷ η ∷ ς ∷ []) "Mark.8.23"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.23"
∷ word (π ∷ τ ∷ ύ ∷ σ ∷ α ∷ ς ∷ []) "Mark.8.23"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.8.23"
∷ word (τ ∷ ὰ ∷ []) "Mark.8.23"
∷ word (ὄ ∷ μ ∷ μ ∷ α ∷ τ ∷ α ∷ []) "Mark.8.23"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.8.23"
∷ word (ἐ ∷ π ∷ ι ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.8.23"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.8.23"
∷ word (χ ∷ ε ∷ ῖ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.8.23"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.8.23"
∷ word (ἐ ∷ π ∷ η ∷ ρ ∷ ώ ∷ τ ∷ α ∷ []) "Mark.8.23"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.8.23"
∷ word (Ε ∷ ἴ ∷ []) "Mark.8.23"
∷ word (τ ∷ ι ∷ []) "Mark.8.23"
∷ word (β ∷ ∙λ ∷ έ ∷ π ∷ ε ∷ ι ∷ ς ∷ []) "Mark.8.23"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.24"
∷ word (ἀ ∷ ν ∷ α ∷ β ∷ ∙λ ∷ έ ∷ ψ ∷ α ∷ ς ∷ []) "Mark.8.24"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.8.24"
∷ word (Β ∷ ∙λ ∷ έ ∷ π ∷ ω ∷ []) "Mark.8.24"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.8.24"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ο ∷ υ ∷ ς ∷ []) "Mark.8.24"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.8.24"
∷ word (ὡ ∷ ς ∷ []) "Mark.8.24"
∷ word (δ ∷ έ ∷ ν ∷ δ ∷ ρ ∷ α ∷ []) "Mark.8.24"
∷ word (ὁ ∷ ρ ∷ ῶ ∷ []) "Mark.8.24"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ π ∷ α ∷ τ ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ α ∷ ς ∷ []) "Mark.8.24"
∷ word (ε ∷ ἶ ∷ τ ∷ α ∷ []) "Mark.8.25"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.8.25"
∷ word (ἐ ∷ π ∷ έ ∷ θ ∷ η ∷ κ ∷ ε ∷ ν ∷ []) "Mark.8.25"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.8.25"
∷ word (χ ∷ ε ∷ ῖ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.8.25"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.8.25"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.8.25"
∷ word (ὀ ∷ φ ∷ θ ∷ α ∷ ∙λ ∷ μ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.8.25"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.8.25"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.25"
∷ word (δ ∷ ι ∷ έ ∷ β ∷ ∙λ ∷ ε ∷ ψ ∷ ε ∷ ν ∷ []) "Mark.8.25"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.25"
∷ word (ἀ ∷ π ∷ ε ∷ κ ∷ α ∷ τ ∷ έ ∷ σ ∷ τ ∷ η ∷ []) "Mark.8.25"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.25"
∷ word (ἐ ∷ ν ∷ έ ∷ β ∷ ∙λ ∷ ε ∷ π ∷ ε ∷ ν ∷ []) "Mark.8.25"
∷ word (τ ∷ η ∷ ∙λ ∷ α ∷ υ ∷ γ ∷ ῶ ∷ ς ∷ []) "Mark.8.25"
∷ word (ἅ ∷ π ∷ α ∷ ν ∷ τ ∷ α ∷ []) "Mark.8.25"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.26"
∷ word (ἀ ∷ π ∷ έ ∷ σ ∷ τ ∷ ε ∷ ι ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.8.26"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.8.26"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.8.26"
∷ word (ο ∷ ἶ ∷ κ ∷ ο ∷ ν ∷ []) "Mark.8.26"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.8.26"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ ν ∷ []) "Mark.8.26"
∷ word (Μ ∷ η ∷ δ ∷ ὲ ∷ []) "Mark.8.26"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.8.26"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.8.26"
∷ word (κ ∷ ώ ∷ μ ∷ η ∷ ν ∷ []) "Mark.8.26"
∷ word (ε ∷ ἰ ∷ σ ∷ έ ∷ ∙λ ∷ θ ∷ ῃ ∷ ς ∷ []) "Mark.8.26"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.8.27"
∷ word (ἐ ∷ ξ ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.8.27"
∷ word (ὁ ∷ []) "Mark.8.27"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.8.27"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.27"
∷ word (ο ∷ ἱ ∷ []) "Mark.8.27"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ὶ ∷ []) "Mark.8.27"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.8.27"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.8.27"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.8.27"
∷ word (κ ∷ ώ ∷ μ ∷ α ∷ ς ∷ []) "Mark.8.27"
∷ word (Κ ∷ α ∷ ι ∷ σ ∷ α ∷ ρ ∷ ε ∷ ί ∷ α ∷ ς ∷ []) "Mark.8.27"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.8.27"
∷ word (Φ ∷ ι ∷ ∙λ ∷ ί ∷ π ∷ π ∷ ο ∷ υ ∷ []) "Mark.8.27"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.27"
∷ word (ἐ ∷ ν ∷ []) "Mark.8.27"
∷ word (τ ∷ ῇ ∷ []) "Mark.8.27"
∷ word (ὁ ∷ δ ∷ ῷ ∷ []) "Mark.8.27"
∷ word (ἐ ∷ π ∷ η ∷ ρ ∷ ώ ∷ τ ∷ α ∷ []) "Mark.8.27"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.8.27"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ ὰ ∷ ς ∷ []) "Mark.8.27"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.8.27"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ ν ∷ []) "Mark.8.27"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.8.27"
∷ word (Τ ∷ ί ∷ ν ∷ α ∷ []) "Mark.8.27"
∷ word (μ ∷ ε ∷ []) "Mark.8.27"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.8.27"
∷ word (ο ∷ ἱ ∷ []) "Mark.8.27"
∷ word (ἄ ∷ ν ∷ θ ∷ ρ ∷ ω ∷ π ∷ ο ∷ ι ∷ []) "Mark.8.27"
∷ word (ε ∷ ἶ ∷ ν ∷ α ∷ ι ∷ []) "Mark.8.27"
∷ word (ο ∷ ἱ ∷ []) "Mark.8.28"
∷ word (δ ∷ ὲ ∷ []) "Mark.8.28"
∷ word (ε ∷ ἶ ∷ π ∷ α ∷ ν ∷ []) "Mark.8.28"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.8.28"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.8.28"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.8.28"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ η ∷ ν ∷ []) "Mark.8.28"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.8.28"
∷ word (β ∷ α ∷ π ∷ τ ∷ ι ∷ σ ∷ τ ∷ ή ∷ ν ∷ []) "Mark.8.28"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.28"
∷ word (ἄ ∷ ∙λ ∷ ∙λ ∷ ο ∷ ι ∷ []) "Mark.8.28"
∷ word (Ἠ ∷ ∙λ ∷ ί ∷ α ∷ ν ∷ []) "Mark.8.28"
∷ word (ἄ ∷ ∙λ ∷ ∙λ ∷ ο ∷ ι ∷ []) "Mark.8.28"
∷ word (δ ∷ ὲ ∷ []) "Mark.8.28"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.8.28"
∷ word (ε ∷ ἷ ∷ ς ∷ []) "Mark.8.28"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.8.28"
∷ word (π ∷ ρ ∷ ο ∷ φ ∷ η ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.8.28"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.29"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ς ∷ []) "Mark.8.29"
∷ word (ἐ ∷ π ∷ η ∷ ρ ∷ ώ ∷ τ ∷ α ∷ []) "Mark.8.29"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.8.29"
∷ word (Ὑ ∷ μ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.8.29"
∷ word (δ ∷ ὲ ∷ []) "Mark.8.29"
∷ word (τ ∷ ί ∷ ν ∷ α ∷ []) "Mark.8.29"
∷ word (μ ∷ ε ∷ []) "Mark.8.29"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.8.29"
∷ word (ε ∷ ἶ ∷ ν ∷ α ∷ ι ∷ []) "Mark.8.29"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ ρ ∷ ι ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.8.29"
∷ word (ὁ ∷ []) "Mark.8.29"
∷ word (Π ∷ έ ∷ τ ∷ ρ ∷ ο ∷ ς ∷ []) "Mark.8.29"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.8.29"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.8.29"
∷ word (Σ ∷ ὺ ∷ []) "Mark.8.29"
∷ word (ε ∷ ἶ ∷ []) "Mark.8.29"
∷ word (ὁ ∷ []) "Mark.8.29"
∷ word (χ ∷ ρ ∷ ι ∷ σ ∷ τ ∷ ό ∷ ς ∷ []) "Mark.8.29"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.30"
∷ word (ἐ ∷ π ∷ ε ∷ τ ∷ ί ∷ μ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.8.30"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.8.30"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.8.30"
∷ word (μ ∷ η ∷ δ ∷ ε ∷ ν ∷ ὶ ∷ []) "Mark.8.30"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.8.30"
∷ word (π ∷ ε ∷ ρ ∷ ὶ ∷ []) "Mark.8.30"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.8.30"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.8.31"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ τ ∷ ο ∷ []) "Mark.8.31"
∷ word (δ ∷ ι ∷ δ ∷ ά ∷ σ ∷ κ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.8.31"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.8.31"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.8.31"
∷ word (δ ∷ ε ∷ ῖ ∷ []) "Mark.8.31"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.8.31"
∷ word (υ ∷ ἱ ∷ ὸ ∷ ν ∷ []) "Mark.8.31"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.8.31"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ο ∷ υ ∷ []) "Mark.8.31"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.8.31"
∷ word (π ∷ α ∷ θ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.8.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.31"
∷ word (ἀ ∷ π ∷ ο ∷ δ ∷ ο ∷ κ ∷ ι ∷ μ ∷ α ∷ σ ∷ θ ∷ ῆ ∷ ν ∷ α ∷ ι ∷ []) "Mark.8.31"
∷ word (ὑ ∷ π ∷ ὸ ∷ []) "Mark.8.31"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.8.31"
∷ word (π ∷ ρ ∷ ε ∷ σ ∷ β ∷ υ ∷ τ ∷ έ ∷ ρ ∷ ω ∷ ν ∷ []) "Mark.8.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.31"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.8.31"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ ε ∷ ρ ∷ έ ∷ ω ∷ ν ∷ []) "Mark.8.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.31"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.8.31"
∷ word (γ ∷ ρ ∷ α ∷ μ ∷ μ ∷ α ∷ τ ∷ έ ∷ ω ∷ ν ∷ []) "Mark.8.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.31"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ τ ∷ α ∷ ν ∷ θ ∷ ῆ ∷ ν ∷ α ∷ ι ∷ []) "Mark.8.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.31"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.8.31"
∷ word (τ ∷ ρ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.8.31"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.8.31"
∷ word (ἀ ∷ ν ∷ α ∷ σ ∷ τ ∷ ῆ ∷ ν ∷ α ∷ ι ∷ []) "Mark.8.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.32"
∷ word (π ∷ α ∷ ρ ∷ ρ ∷ η ∷ σ ∷ ί ∷ ᾳ ∷ []) "Mark.8.32"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.8.32"
∷ word (∙λ ∷ ό ∷ γ ∷ ο ∷ ν ∷ []) "Mark.8.32"
∷ word (ἐ ∷ ∙λ ∷ ά ∷ ∙λ ∷ ε ∷ ι ∷ []) "Mark.8.32"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.32"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ ∙λ ∷ α ∷ β ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.8.32"
∷ word (ὁ ∷ []) "Mark.8.32"
∷ word (Π ∷ έ ∷ τ ∷ ρ ∷ ο ∷ ς ∷ []) "Mark.8.32"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.8.32"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ τ ∷ ο ∷ []) "Mark.8.32"
∷ word (ἐ ∷ π ∷ ι ∷ τ ∷ ι ∷ μ ∷ ᾶ ∷ ν ∷ []) "Mark.8.32"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.8.32"
∷ word (ὁ ∷ []) "Mark.8.33"
∷ word (δ ∷ ὲ ∷ []) "Mark.8.33"
∷ word (ἐ ∷ π ∷ ι ∷ σ ∷ τ ∷ ρ ∷ α ∷ φ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.8.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.33"
∷ word (ἰ ∷ δ ∷ ὼ ∷ ν ∷ []) "Mark.8.33"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.8.33"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ ὰ ∷ ς ∷ []) "Mark.8.33"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.8.33"
∷ word (ἐ ∷ π ∷ ε ∷ τ ∷ ί ∷ μ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.8.33"
∷ word (Π ∷ έ ∷ τ ∷ ρ ∷ ῳ ∷ []) "Mark.8.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.33"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.8.33"
∷ word (Ὕ ∷ π ∷ α ∷ γ ∷ ε ∷ []) "Mark.8.33"
∷ word (ὀ ∷ π ∷ ί ∷ σ ∷ ω ∷ []) "Mark.8.33"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.8.33"
∷ word (Σ ∷ α ∷ τ ∷ α ∷ ν ∷ ᾶ ∷ []) "Mark.8.33"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.8.33"
∷ word (ο ∷ ὐ ∷ []) "Mark.8.33"
∷ word (φ ∷ ρ ∷ ο ∷ ν ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.8.33"
∷ word (τ ∷ ὰ ∷ []) "Mark.8.33"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.8.33"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.8.33"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.8.33"
∷ word (τ ∷ ὰ ∷ []) "Mark.8.33"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.8.33"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ω ∷ ν ∷ []) "Mark.8.33"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.8.34"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ κ ∷ α ∷ ∙λ ∷ ε ∷ σ ∷ ά ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.8.34"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.8.34"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.8.34"
∷ word (σ ∷ ὺ ∷ ν ∷ []) "Mark.8.34"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.8.34"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.8.34"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.8.34"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.8.34"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.8.34"
∷ word (Ε ∷ ἴ ∷ []) "Mark.8.34"
∷ word (τ ∷ ι ∷ ς ∷ []) "Mark.8.34"
∷ word (θ ∷ έ ∷ ∙λ ∷ ε ∷ ι ∷ []) "Mark.8.34"
∷ word (ὀ ∷ π ∷ ί ∷ σ ∷ ω ∷ []) "Mark.8.34"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.8.34"
∷ word (ἐ ∷ ∙λ ∷ θ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.8.34"
∷ word (ἀ ∷ π ∷ α ∷ ρ ∷ ν ∷ η ∷ σ ∷ ά ∷ σ ∷ θ ∷ ω ∷ []) "Mark.8.34"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.8.34"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.34"
∷ word (ἀ ∷ ρ ∷ ά ∷ τ ∷ ω ∷ []) "Mark.8.34"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.8.34"
∷ word (σ ∷ τ ∷ α ∷ υ ∷ ρ ∷ ὸ ∷ ν ∷ []) "Mark.8.34"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.8.34"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.34"
∷ word (ἀ ∷ κ ∷ ο ∷ ∙λ ∷ ο ∷ υ ∷ θ ∷ ε ∷ ί ∷ τ ∷ ω ∷ []) "Mark.8.34"
∷ word (μ ∷ ο ∷ ι ∷ []) "Mark.8.34"
∷ word (ὃ ∷ ς ∷ []) "Mark.8.35"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.8.35"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.8.35"
∷ word (θ ∷ έ ∷ ∙λ ∷ ῃ ∷ []) "Mark.8.35"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.8.35"
∷ word (ψ ∷ υ ∷ χ ∷ ὴ ∷ ν ∷ []) "Mark.8.35"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.8.35"
∷ word (σ ∷ ῶ ∷ σ ∷ α ∷ ι ∷ []) "Mark.8.35"
∷ word (ἀ ∷ π ∷ ο ∷ ∙λ ∷ έ ∷ σ ∷ ε ∷ ι ∷ []) "Mark.8.35"
∷ word (α ∷ ὐ ∷ τ ∷ ή ∷ ν ∷ []) "Mark.8.35"
∷ word (ὃ ∷ ς ∷ []) "Mark.8.35"
∷ word (δ ∷ []) "Mark.8.35"
∷ word (ἂ ∷ ν ∷ []) "Mark.8.35"
∷ word (ἀ ∷ π ∷ ο ∷ ∙λ ∷ έ ∷ σ ∷ ε ∷ ι ∷ []) "Mark.8.35"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.8.35"
∷ word (ψ ∷ υ ∷ χ ∷ ὴ ∷ ν ∷ []) "Mark.8.35"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.8.35"
∷ word (ἕ ∷ ν ∷ ε ∷ κ ∷ ε ∷ ν ∷ []) "Mark.8.35"
∷ word (ἐ ∷ μ ∷ ο ∷ ῦ ∷ []) "Mark.8.35"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.35"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.8.35"
∷ word (ε ∷ ὐ ∷ α ∷ γ ∷ γ ∷ ε ∷ ∙λ ∷ ί ∷ ο ∷ υ ∷ []) "Mark.8.35"
∷ word (σ ∷ ώ ∷ σ ∷ ε ∷ ι ∷ []) "Mark.8.35"
∷ word (α ∷ ὐ ∷ τ ∷ ή ∷ ν ∷ []) "Mark.8.35"
∷ word (τ ∷ ί ∷ []) "Mark.8.36"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.8.36"
∷ word (ὠ ∷ φ ∷ ε ∷ ∙λ ∷ ε ∷ ῖ ∷ []) "Mark.8.36"
∷ word (ἄ ∷ ν ∷ θ ∷ ρ ∷ ω ∷ π ∷ ο ∷ ν ∷ []) "Mark.8.36"
∷ word (κ ∷ ε ∷ ρ ∷ δ ∷ ῆ ∷ σ ∷ α ∷ ι ∷ []) "Mark.8.36"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.8.36"
∷ word (κ ∷ ό ∷ σ ∷ μ ∷ ο ∷ ν ∷ []) "Mark.8.36"
∷ word (ὅ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.8.36"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.36"
∷ word (ζ ∷ η ∷ μ ∷ ι ∷ ω ∷ θ ∷ ῆ ∷ ν ∷ α ∷ ι ∷ []) "Mark.8.36"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.8.36"
∷ word (ψ ∷ υ ∷ χ ∷ ὴ ∷ ν ∷ []) "Mark.8.36"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.8.36"
∷ word (τ ∷ ί ∷ []) "Mark.8.37"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.8.37"
∷ word (δ ∷ ο ∷ ῖ ∷ []) "Mark.8.37"
∷ word (ἄ ∷ ν ∷ θ ∷ ρ ∷ ω ∷ π ∷ ο ∷ ς ∷ []) "Mark.8.37"
∷ word (ἀ ∷ ν ∷ τ ∷ ά ∷ ∙λ ∷ ∙λ ∷ α ∷ γ ∷ μ ∷ α ∷ []) "Mark.8.37"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.8.37"
∷ word (ψ ∷ υ ∷ χ ∷ ῆ ∷ ς ∷ []) "Mark.8.37"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.8.37"
∷ word (ὃ ∷ ς ∷ []) "Mark.8.38"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.8.38"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.8.38"
∷ word (ἐ ∷ π ∷ α ∷ ι ∷ σ ∷ χ ∷ υ ∷ ν ∷ θ ∷ ῇ ∷ []) "Mark.8.38"
∷ word (μ ∷ ε ∷ []) "Mark.8.38"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.38"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.8.38"
∷ word (ἐ ∷ μ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.8.38"
∷ word (∙λ ∷ ό ∷ γ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.8.38"
∷ word (ἐ ∷ ν ∷ []) "Mark.8.38"
∷ word (τ ∷ ῇ ∷ []) "Mark.8.38"
∷ word (γ ∷ ε ∷ ν ∷ ε ∷ ᾷ ∷ []) "Mark.8.38"
∷ word (τ ∷ α ∷ ύ ∷ τ ∷ ῃ ∷ []) "Mark.8.38"
∷ word (τ ∷ ῇ ∷ []) "Mark.8.38"
∷ word (μ ∷ ο ∷ ι ∷ χ ∷ α ∷ ∙λ ∷ ί ∷ δ ∷ ι ∷ []) "Mark.8.38"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.38"
∷ word (ἁ ∷ μ ∷ α ∷ ρ ∷ τ ∷ ω ∷ ∙λ ∷ ῷ ∷ []) "Mark.8.38"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.8.38"
∷ word (ὁ ∷ []) "Mark.8.38"
∷ word (υ ∷ ἱ ∷ ὸ ∷ ς ∷ []) "Mark.8.38"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.8.38"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ο ∷ υ ∷ []) "Mark.8.38"
∷ word (ἐ ∷ π ∷ α ∷ ι ∷ σ ∷ χ ∷ υ ∷ ν ∷ θ ∷ ή ∷ σ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.8.38"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.8.38"
∷ word (ὅ ∷ τ ∷ α ∷ ν ∷ []) "Mark.8.38"
∷ word (ἔ ∷ ∙λ ∷ θ ∷ ῃ ∷ []) "Mark.8.38"
∷ word (ἐ ∷ ν ∷ []) "Mark.8.38"
∷ word (τ ∷ ῇ ∷ []) "Mark.8.38"
∷ word (δ ∷ ό ∷ ξ ∷ ῃ ∷ []) "Mark.8.38"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.8.38"
∷ word (π ∷ α ∷ τ ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.8.38"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.8.38"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.8.38"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.8.38"
∷ word (ἀ ∷ γ ∷ γ ∷ έ ∷ ∙λ ∷ ω ∷ ν ∷ []) "Mark.8.38"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.8.38"
∷ word (ἁ ∷ γ ∷ ί ∷ ω ∷ ν ∷ []) "Mark.8.38"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.1"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.9.1"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.9.1"
∷ word (Ἀ ∷ μ ∷ ὴ ∷ ν ∷ []) "Mark.9.1"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ []) "Mark.9.1"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.9.1"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.9.1"
∷ word (ε ∷ ἰ ∷ σ ∷ ί ∷ ν ∷ []) "Mark.9.1"
∷ word (τ ∷ ι ∷ ν ∷ ε ∷ ς ∷ []) "Mark.9.1"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.9.1"
∷ word (ὧ ∷ δ ∷ ε ∷ []) "Mark.9.1"
∷ word (ἑ ∷ σ ∷ τ ∷ η ∷ κ ∷ ό ∷ τ ∷ ω ∷ ν ∷ []) "Mark.9.1"
∷ word (ο ∷ ἵ ∷ τ ∷ ι ∷ ν ∷ ε ∷ ς ∷ []) "Mark.9.1"
∷ word (ο ∷ ὐ ∷ []) "Mark.9.1"
∷ word (μ ∷ ὴ ∷ []) "Mark.9.1"
∷ word (γ ∷ ε ∷ ύ ∷ σ ∷ ω ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.9.1"
∷ word (θ ∷ α ∷ ν ∷ ά ∷ τ ∷ ο ∷ υ ∷ []) "Mark.9.1"
∷ word (ἕ ∷ ω ∷ ς ∷ []) "Mark.9.1"
∷ word (ἂ ∷ ν ∷ []) "Mark.9.1"
∷ word (ἴ ∷ δ ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.9.1"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.9.1"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ί ∷ α ∷ ν ∷ []) "Mark.9.1"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.9.1"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.9.1"
∷ word (ἐ ∷ ∙λ ∷ η ∷ ∙λ ∷ υ ∷ θ ∷ υ ∷ ῖ ∷ α ∷ ν ∷ []) "Mark.9.1"
∷ word (ἐ ∷ ν ∷ []) "Mark.9.1"
∷ word (δ ∷ υ ∷ ν ∷ ά ∷ μ ∷ ε ∷ ι ∷ []) "Mark.9.1"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.9.2"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.9.2"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.9.2"
∷ word (ἓ ∷ ξ ∷ []) "Mark.9.2"
∷ word (π ∷ α ∷ ρ ∷ α ∷ ∙λ ∷ α ∷ μ ∷ β ∷ ά ∷ ν ∷ ε ∷ ι ∷ []) "Mark.9.2"
∷ word (ὁ ∷ []) "Mark.9.2"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.9.2"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.9.2"
∷ word (Π ∷ έ ∷ τ ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.9.2"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.2"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.9.2"
∷ word (Ἰ ∷ ά ∷ κ ∷ ω ∷ β ∷ ο ∷ ν ∷ []) "Mark.9.2"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.2"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ η ∷ ν ∷ []) "Mark.9.2"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.2"
∷ word (ἀ ∷ ν ∷ α ∷ φ ∷ έ ∷ ρ ∷ ε ∷ ι ∷ []) "Mark.9.2"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.9.2"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.9.2"
∷ word (ὄ ∷ ρ ∷ ο ∷ ς ∷ []) "Mark.9.2"
∷ word (ὑ ∷ ψ ∷ η ∷ ∙λ ∷ ὸ ∷ ν ∷ []) "Mark.9.2"
∷ word (κ ∷ α ∷ τ ∷ []) "Mark.9.2"
∷ word (ἰ ∷ δ ∷ ί ∷ α ∷ ν ∷ []) "Mark.9.2"
∷ word (μ ∷ ό ∷ ν ∷ ο ∷ υ ∷ ς ∷ []) "Mark.9.2"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.2"
∷ word (μ ∷ ε ∷ τ ∷ ε ∷ μ ∷ ο ∷ ρ ∷ φ ∷ ώ ∷ θ ∷ η ∷ []) "Mark.9.2"
∷ word (ἔ ∷ μ ∷ π ∷ ρ ∷ ο ∷ σ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.9.2"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.9.2"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.3"
∷ word (τ ∷ ὰ ∷ []) "Mark.9.3"
∷ word (ἱ ∷ μ ∷ ά ∷ τ ∷ ι ∷ α ∷ []) "Mark.9.3"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.9.3"
∷ word (ἐ ∷ γ ∷ έ ∷ ν ∷ ε ∷ τ ∷ ο ∷ []) "Mark.9.3"
∷ word (σ ∷ τ ∷ ί ∷ ∙λ ∷ β ∷ ο ∷ ν ∷ τ ∷ α ∷ []) "Mark.9.3"
∷ word (∙λ ∷ ε ∷ υ ∷ κ ∷ ὰ ∷ []) "Mark.9.3"
∷ word (∙λ ∷ ί ∷ α ∷ ν ∷ []) "Mark.9.3"
∷ word (ο ∷ ἷ ∷ α ∷ []) "Mark.9.3"
∷ word (γ ∷ ν ∷ α ∷ φ ∷ ε ∷ ὺ ∷ ς ∷ []) "Mark.9.3"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.9.3"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.9.3"
∷ word (γ ∷ ῆ ∷ ς ∷ []) "Mark.9.3"
∷ word (ο ∷ ὐ ∷ []) "Mark.9.3"
∷ word (δ ∷ ύ ∷ ν ∷ α ∷ τ ∷ α ∷ ι ∷ []) "Mark.9.3"
∷ word (ο ∷ ὕ ∷ τ ∷ ω ∷ ς ∷ []) "Mark.9.3"
∷ word (∙λ ∷ ε ∷ υ ∷ κ ∷ ᾶ ∷ ν ∷ α ∷ ι ∷ []) "Mark.9.3"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.4"
∷ word (ὤ ∷ φ ∷ θ ∷ η ∷ []) "Mark.9.4"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.9.4"
∷ word (Ἠ ∷ ∙λ ∷ ί ∷ α ∷ ς ∷ []) "Mark.9.4"
∷ word (σ ∷ ὺ ∷ ν ∷ []) "Mark.9.4"
∷ word (Μ ∷ ω ∷ ϋ ∷ σ ∷ ε ∷ ῖ ∷ []) "Mark.9.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.4"
∷ word (ἦ ∷ σ ∷ α ∷ ν ∷ []) "Mark.9.4"
∷ word (σ ∷ υ ∷ ∙λ ∷ ∙λ ∷ α ∷ ∙λ ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.9.4"
∷ word (τ ∷ ῷ ∷ []) "Mark.9.4"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ []) "Mark.9.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.5"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ ρ ∷ ι ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.9.5"
∷ word (ὁ ∷ []) "Mark.9.5"
∷ word (Π ∷ έ ∷ τ ∷ ρ ∷ ο ∷ ς ∷ []) "Mark.9.5"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.9.5"
∷ word (τ ∷ ῷ ∷ []) "Mark.9.5"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ []) "Mark.9.5"
∷ word (Ῥ ∷ α ∷ β ∷ β ∷ ί ∷ []) "Mark.9.5"
∷ word (κ ∷ α ∷ ∙λ ∷ ό ∷ ν ∷ []) "Mark.9.5"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.9.5"
∷ word (ἡ ∷ μ ∷ ᾶ ∷ ς ∷ []) "Mark.9.5"
∷ word (ὧ ∷ δ ∷ ε ∷ []) "Mark.9.5"
∷ word (ε ∷ ἶ ∷ ν ∷ α ∷ ι ∷ []) "Mark.9.5"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.5"
∷ word (π ∷ ο ∷ ι ∷ ή ∷ σ ∷ ω ∷ μ ∷ ε ∷ ν ∷ []) "Mark.9.5"
∷ word (τ ∷ ρ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.9.5"
∷ word (σ ∷ κ ∷ η ∷ ν ∷ ά ∷ ς ∷ []) "Mark.9.5"
∷ word (σ ∷ ο ∷ ὶ ∷ []) "Mark.9.5"
∷ word (μ ∷ ί ∷ α ∷ ν ∷ []) "Mark.9.5"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.5"
∷ word (Μ ∷ ω ∷ ϋ ∷ σ ∷ ε ∷ ῖ ∷ []) "Mark.9.5"
∷ word (μ ∷ ί ∷ α ∷ ν ∷ []) "Mark.9.5"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.5"
∷ word (Ἠ ∷ ∙λ ∷ ί ∷ ᾳ ∷ []) "Mark.9.5"
∷ word (μ ∷ ί ∷ α ∷ ν ∷ []) "Mark.9.5"
∷ word (ο ∷ ὐ ∷ []) "Mark.9.6"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.9.6"
∷ word (ᾔ ∷ δ ∷ ε ∷ ι ∷ []) "Mark.9.6"
∷ word (τ ∷ ί ∷ []) "Mark.9.6"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ ρ ∷ ι ∷ θ ∷ ῇ ∷ []) "Mark.9.6"
∷ word (ἔ ∷ κ ∷ φ ∷ ο ∷ β ∷ ο ∷ ι ∷ []) "Mark.9.6"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.9.6"
∷ word (ἐ ∷ γ ∷ έ ∷ ν ∷ ο ∷ ν ∷ τ ∷ ο ∷ []) "Mark.9.6"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.7"
∷ word (ἐ ∷ γ ∷ έ ∷ ν ∷ ε ∷ τ ∷ ο ∷ []) "Mark.9.7"
∷ word (ν ∷ ε ∷ φ ∷ έ ∷ ∙λ ∷ η ∷ []) "Mark.9.7"
∷ word (ἐ ∷ π ∷ ι ∷ σ ∷ κ ∷ ι ∷ ά ∷ ζ ∷ ο ∷ υ ∷ σ ∷ α ∷ []) "Mark.9.7"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.9.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.7"
∷ word (ἐ ∷ γ ∷ έ ∷ ν ∷ ε ∷ τ ∷ ο ∷ []) "Mark.9.7"
∷ word (φ ∷ ω ∷ ν ∷ ὴ ∷ []) "Mark.9.7"
∷ word (ἐ ∷ κ ∷ []) "Mark.9.7"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.9.7"
∷ word (ν ∷ ε ∷ φ ∷ έ ∷ ∙λ ∷ η ∷ ς ∷ []) "Mark.9.7"
∷ word (Ο ∷ ὗ ∷ τ ∷ ό ∷ ς ∷ []) "Mark.9.7"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.9.7"
∷ word (ὁ ∷ []) "Mark.9.7"
∷ word (υ ∷ ἱ ∷ ό ∷ ς ∷ []) "Mark.9.7"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.9.7"
∷ word (ὁ ∷ []) "Mark.9.7"
∷ word (ἀ ∷ γ ∷ α ∷ π ∷ η ∷ τ ∷ ό ∷ ς ∷ []) "Mark.9.7"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.9.7"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.9.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.8"
∷ word (ἐ ∷ ξ ∷ ά ∷ π ∷ ι ∷ ν ∷ α ∷ []) "Mark.9.8"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ β ∷ ∙λ ∷ ε ∷ ψ ∷ ά ∷ μ ∷ ε ∷ ν ∷ ο ∷ ι ∷ []) "Mark.9.8"
∷ word (ο ∷ ὐ ∷ κ ∷ έ ∷ τ ∷ ι ∷ []) "Mark.9.8"
∷ word (ο ∷ ὐ ∷ δ ∷ έ ∷ ν ∷ α ∷ []) "Mark.9.8"
∷ word (ε ∷ ἶ ∷ δ ∷ ο ∷ ν ∷ []) "Mark.9.8"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.9.8"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.9.8"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ν ∷ []) "Mark.9.8"
∷ word (μ ∷ ό ∷ ν ∷ ο ∷ ν ∷ []) "Mark.9.8"
∷ word (μ ∷ ε ∷ θ ∷ []) "Mark.9.8"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.9.8"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.9.9"
∷ word (κ ∷ α ∷ τ ∷ α ∷ β ∷ α ∷ ι ∷ ν ∷ ό ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.9.9"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.9.9"
∷ word (ἐ ∷ κ ∷ []) "Mark.9.9"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.9.9"
∷ word (ὄ ∷ ρ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.9.9"
∷ word (δ ∷ ι ∷ ε ∷ σ ∷ τ ∷ ε ∷ ί ∷ ∙λ ∷ α ∷ τ ∷ ο ∷ []) "Mark.9.9"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.9.9"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.9.9"
∷ word (μ ∷ η ∷ δ ∷ ε ∷ ν ∷ ὶ ∷ []) "Mark.9.9"
∷ word (ἃ ∷ []) "Mark.9.9"
∷ word (ε ∷ ἶ ∷ δ ∷ ο ∷ ν ∷ []) "Mark.9.9"
∷ word (δ ∷ ι ∷ η ∷ γ ∷ ή ∷ σ ∷ ω ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.9.9"
∷ word (ε ∷ ἰ ∷ []) "Mark.9.9"
∷ word (μ ∷ ὴ ∷ []) "Mark.9.9"
∷ word (ὅ ∷ τ ∷ α ∷ ν ∷ []) "Mark.9.9"
∷ word (ὁ ∷ []) "Mark.9.9"
∷ word (υ ∷ ἱ ∷ ὸ ∷ ς ∷ []) "Mark.9.9"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.9.9"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ο ∷ υ ∷ []) "Mark.9.9"
∷ word (ἐ ∷ κ ∷ []) "Mark.9.9"
∷ word (ν ∷ ε ∷ κ ∷ ρ ∷ ῶ ∷ ν ∷ []) "Mark.9.9"
∷ word (ἀ ∷ ν ∷ α ∷ σ ∷ τ ∷ ῇ ∷ []) "Mark.9.9"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.10"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.9.10"
∷ word (∙λ ∷ ό ∷ γ ∷ ο ∷ ν ∷ []) "Mark.9.10"
∷ word (ἐ ∷ κ ∷ ρ ∷ ά ∷ τ ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.9.10"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.9.10"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.9.10"
∷ word (σ ∷ υ ∷ ζ ∷ η ∷ τ ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.9.10"
∷ word (τ ∷ ί ∷ []) "Mark.9.10"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.9.10"
∷ word (τ ∷ ὸ ∷ []) "Mark.9.10"
∷ word (ἐ ∷ κ ∷ []) "Mark.9.10"
∷ word (ν ∷ ε ∷ κ ∷ ρ ∷ ῶ ∷ ν ∷ []) "Mark.9.10"
∷ word (ἀ ∷ ν ∷ α ∷ σ ∷ τ ∷ ῆ ∷ ν ∷ α ∷ ι ∷ []) "Mark.9.10"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.11"
∷ word (ἐ ∷ π ∷ η ∷ ρ ∷ ώ ∷ τ ∷ ω ∷ ν ∷ []) "Mark.9.11"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.9.11"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.9.11"
∷ word (Ὅ ∷ τ ∷ ι ∷ []) "Mark.9.11"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.9.11"
∷ word (ο ∷ ἱ ∷ []) "Mark.9.11"
∷ word (γ ∷ ρ ∷ α ∷ μ ∷ μ ∷ α ∷ τ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.9.11"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.9.11"
∷ word (Ἠ ∷ ∙λ ∷ ί ∷ α ∷ ν ∷ []) "Mark.9.11"
∷ word (δ ∷ ε ∷ ῖ ∷ []) "Mark.9.11"
∷ word (ἐ ∷ ∙λ ∷ θ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.9.11"
∷ word (π ∷ ρ ∷ ῶ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.9.11"
∷ word (ὁ ∷ []) "Mark.9.12"
∷ word (δ ∷ ὲ ∷ []) "Mark.9.12"
∷ word (ἔ ∷ φ ∷ η ∷ []) "Mark.9.12"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.9.12"
∷ word (Ἠ ∷ ∙λ ∷ ί ∷ α ∷ ς ∷ []) "Mark.9.12"
∷ word (μ ∷ ὲ ∷ ν ∷ []) "Mark.9.12"
∷ word (ἐ ∷ ∙λ ∷ θ ∷ ὼ ∷ ν ∷ []) "Mark.9.12"
∷ word (π ∷ ρ ∷ ῶ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.9.12"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ α ∷ θ ∷ ι ∷ σ ∷ τ ∷ ά ∷ ν ∷ ε ∷ ι ∷ []) "Mark.9.12"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.9.12"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.12"
∷ word (π ∷ ῶ ∷ ς ∷ []) "Mark.9.12"
∷ word (γ ∷ έ ∷ γ ∷ ρ ∷ α ∷ π ∷ τ ∷ α ∷ ι ∷ []) "Mark.9.12"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.9.12"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.9.12"
∷ word (υ ∷ ἱ ∷ ὸ ∷ ν ∷ []) "Mark.9.12"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.9.12"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ο ∷ υ ∷ []) "Mark.9.12"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.9.12"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.9.12"
∷ word (π ∷ ά ∷ θ ∷ ῃ ∷ []) "Mark.9.12"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.12"
∷ word (ἐ ∷ ξ ∷ ο ∷ υ ∷ δ ∷ ε ∷ ν ∷ η ∷ θ ∷ ῇ ∷ []) "Mark.9.12"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.9.13"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ []) "Mark.9.13"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.9.13"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.9.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.13"
∷ word (Ἠ ∷ ∙λ ∷ ί ∷ α ∷ ς ∷ []) "Mark.9.13"
∷ word (ἐ ∷ ∙λ ∷ ή ∷ ∙λ ∷ υ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.9.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.13"
∷ word (ἐ ∷ π ∷ ο ∷ ί ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.9.13"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.9.13"
∷ word (ὅ ∷ σ ∷ α ∷ []) "Mark.9.13"
∷ word (ἤ ∷ θ ∷ ε ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.9.13"
∷ word (κ ∷ α ∷ θ ∷ ὼ ∷ ς ∷ []) "Mark.9.13"
∷ word (γ ∷ έ ∷ γ ∷ ρ ∷ α ∷ π ∷ τ ∷ α ∷ ι ∷ []) "Mark.9.13"
∷ word (ἐ ∷ π ∷ []) "Mark.9.13"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.9.13"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.9.14"
∷ word (ἐ ∷ ∙λ ∷ θ ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.9.14"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.9.14"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.9.14"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ ὰ ∷ ς ∷ []) "Mark.9.14"
∷ word (ε ∷ ἶ ∷ δ ∷ ο ∷ ν ∷ []) "Mark.9.14"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.9.14"
∷ word (π ∷ ο ∷ ∙λ ∷ ὺ ∷ ν ∷ []) "Mark.9.14"
∷ word (π ∷ ε ∷ ρ ∷ ὶ ∷ []) "Mark.9.14"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.9.14"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.14"
∷ word (γ ∷ ρ ∷ α ∷ μ ∷ μ ∷ α ∷ τ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.9.14"
∷ word (σ ∷ υ ∷ ζ ∷ η ∷ τ ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ α ∷ ς ∷ []) "Mark.9.14"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.9.14"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.9.14"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.15"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.9.15"
∷ word (π ∷ ᾶ ∷ ς ∷ []) "Mark.9.15"
∷ word (ὁ ∷ []) "Mark.9.15"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ς ∷ []) "Mark.9.15"
∷ word (ἰ ∷ δ ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.9.15"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.9.15"
∷ word (ἐ ∷ ξ ∷ ε ∷ θ ∷ α ∷ μ ∷ β ∷ ή ∷ θ ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.9.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.15"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ τ ∷ ρ ∷ έ ∷ χ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.9.15"
∷ word (ἠ ∷ σ ∷ π ∷ ά ∷ ζ ∷ ο ∷ ν ∷ τ ∷ ο ∷ []) "Mark.9.15"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.9.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.16"
∷ word (ἐ ∷ π ∷ η ∷ ρ ∷ ώ ∷ τ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.9.16"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.9.16"
∷ word (Τ ∷ ί ∷ []) "Mark.9.16"
∷ word (σ ∷ υ ∷ ζ ∷ η ∷ τ ∷ ε ∷ ῖ ∷ τ ∷ ε ∷ []) "Mark.9.16"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.9.16"
∷ word (α ∷ ὑ ∷ τ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.9.16"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.17"
∷ word (ἀ ∷ π ∷ ε ∷ κ ∷ ρ ∷ ί ∷ θ ∷ η ∷ []) "Mark.9.17"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.9.17"
∷ word (ε ∷ ἷ ∷ ς ∷ []) "Mark.9.17"
∷ word (ἐ ∷ κ ∷ []) "Mark.9.17"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.9.17"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ υ ∷ []) "Mark.9.17"
∷ word (Δ ∷ ι ∷ δ ∷ ά ∷ σ ∷ κ ∷ α ∷ ∙λ ∷ ε ∷ []) "Mark.9.17"
∷ word (ἤ ∷ ν ∷ ε ∷ γ ∷ κ ∷ α ∷ []) "Mark.9.17"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.9.17"
∷ word (υ ∷ ἱ ∷ ό ∷ ν ∷ []) "Mark.9.17"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.9.17"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.9.17"
∷ word (σ ∷ έ ∷ []) "Mark.9.17"
∷ word (ἔ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ []) "Mark.9.17"
∷ word (π ∷ ν ∷ ε ∷ ῦ ∷ μ ∷ α ∷ []) "Mark.9.17"
∷ word (ἄ ∷ ∙λ ∷ α ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.9.17"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.18"
∷ word (ὅ ∷ π ∷ ο ∷ υ ∷ []) "Mark.9.18"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.9.18"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.9.18"
∷ word (κ ∷ α ∷ τ ∷ α ∷ ∙λ ∷ ά ∷ β ∷ ῃ ∷ []) "Mark.9.18"
∷ word (ῥ ∷ ή ∷ σ ∷ σ ∷ ε ∷ ι ∷ []) "Mark.9.18"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.9.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.18"
∷ word (ἀ ∷ φ ∷ ρ ∷ ί ∷ ζ ∷ ε ∷ ι ∷ []) "Mark.9.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.18"
∷ word (τ ∷ ρ ∷ ί ∷ ζ ∷ ε ∷ ι ∷ []) "Mark.9.18"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.9.18"
∷ word (ὀ ∷ δ ∷ ό ∷ ν ∷ τ ∷ α ∷ ς ∷ []) "Mark.9.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.18"
∷ word (ξ ∷ η ∷ ρ ∷ α ∷ ί ∷ ν ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.9.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.18"
∷ word (ε ∷ ἶ ∷ π ∷ α ∷ []) "Mark.9.18"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.9.18"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.9.18"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.9.18"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.9.18"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ []) "Mark.9.18"
∷ word (ἐ ∷ κ ∷ β ∷ ά ∷ ∙λ ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.9.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.18"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.9.18"
∷ word (ἴ ∷ σ ∷ χ ∷ υ ∷ σ ∷ α ∷ ν ∷ []) "Mark.9.18"
∷ word (ὁ ∷ []) "Mark.9.19"
∷ word (δ ∷ ὲ ∷ []) "Mark.9.19"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ ρ ∷ ι ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.9.19"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.9.19"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.9.19"
∷ word (Ὦ ∷ []) "Mark.9.19"
∷ word (γ ∷ ε ∷ ν ∷ ε ∷ ὰ ∷ []) "Mark.9.19"
∷ word (ἄ ∷ π ∷ ι ∷ σ ∷ τ ∷ ο ∷ ς ∷ []) "Mark.9.19"
∷ word (ἕ ∷ ω ∷ ς ∷ []) "Mark.9.19"
∷ word (π ∷ ό ∷ τ ∷ ε ∷ []) "Mark.9.19"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.9.19"
∷ word (ὑ ∷ μ ∷ ᾶ ∷ ς ∷ []) "Mark.9.19"
∷ word (ἔ ∷ σ ∷ ο ∷ μ ∷ α ∷ ι ∷ []) "Mark.9.19"
∷ word (ἕ ∷ ω ∷ ς ∷ []) "Mark.9.19"
∷ word (π ∷ ό ∷ τ ∷ ε ∷ []) "Mark.9.19"
∷ word (ἀ ∷ ν ∷ έ ∷ ξ ∷ ο ∷ μ ∷ α ∷ ι ∷ []) "Mark.9.19"
∷ word (ὑ ∷ μ ∷ ῶ ∷ ν ∷ []) "Mark.9.19"
∷ word (φ ∷ έ ∷ ρ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.9.19"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.9.19"
∷ word (π ∷ ρ ∷ ό ∷ ς ∷ []) "Mark.9.19"
∷ word (μ ∷ ε ∷ []) "Mark.9.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.20"
∷ word (ἤ ∷ ν ∷ ε ∷ γ ∷ κ ∷ α ∷ ν ∷ []) "Mark.9.20"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.9.20"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.9.20"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.9.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.20"
∷ word (ἰ ∷ δ ∷ ὼ ∷ ν ∷ []) "Mark.9.20"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.9.20"
∷ word (τ ∷ ὸ ∷ []) "Mark.9.20"
∷ word (π ∷ ν ∷ ε ∷ ῦ ∷ μ ∷ α ∷ []) "Mark.9.20"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.9.20"
∷ word (σ ∷ υ ∷ ν ∷ ε ∷ σ ∷ π ∷ ά ∷ ρ ∷ α ∷ ξ ∷ ε ∷ ν ∷ []) "Mark.9.20"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.9.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.20"
∷ word (π ∷ ε ∷ σ ∷ ὼ ∷ ν ∷ []) "Mark.9.20"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.9.20"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.9.20"
∷ word (γ ∷ ῆ ∷ ς ∷ []) "Mark.9.20"
∷ word (ἐ ∷ κ ∷ υ ∷ ∙λ ∷ ί ∷ ε ∷ τ ∷ ο ∷ []) "Mark.9.20"
∷ word (ἀ ∷ φ ∷ ρ ∷ ί ∷ ζ ∷ ω ∷ ν ∷ []) "Mark.9.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.21"
∷ word (ἐ ∷ π ∷ η ∷ ρ ∷ ώ ∷ τ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.9.21"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.9.21"
∷ word (π ∷ α ∷ τ ∷ έ ∷ ρ ∷ α ∷ []) "Mark.9.21"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.9.21"
∷ word (Π ∷ ό ∷ σ ∷ ο ∷ ς ∷ []) "Mark.9.21"
∷ word (χ ∷ ρ ∷ ό ∷ ν ∷ ο ∷ ς ∷ []) "Mark.9.21"
∷ word (ἐ ∷ σ ∷ τ ∷ ὶ ∷ ν ∷ []) "Mark.9.21"
∷ word (ὡ ∷ ς ∷ []) "Mark.9.21"
∷ word (τ ∷ ο ∷ ῦ ∷ τ ∷ ο ∷ []) "Mark.9.21"
∷ word (γ ∷ έ ∷ γ ∷ ο ∷ ν ∷ ε ∷ ν ∷ []) "Mark.9.21"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.9.21"
∷ word (ὁ ∷ []) "Mark.9.21"
∷ word (δ ∷ ὲ ∷ []) "Mark.9.21"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.9.21"
∷ word (Ἐ ∷ κ ∷ []) "Mark.9.21"
∷ word (π ∷ α ∷ ι ∷ δ ∷ ι ∷ ό ∷ θ ∷ ε ∷ ν ∷ []) "Mark.9.21"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.22"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ά ∷ κ ∷ ι ∷ ς ∷ []) "Mark.9.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.22"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.9.22"
∷ word (π ∷ ῦ ∷ ρ ∷ []) "Mark.9.22"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.9.22"
∷ word (ἔ ∷ β ∷ α ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.9.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.22"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.9.22"
∷ word (ὕ ∷ δ ∷ α ∷ τ ∷ α ∷ []) "Mark.9.22"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.9.22"
∷ word (ἀ ∷ π ∷ ο ∷ ∙λ ∷ έ ∷ σ ∷ ῃ ∷ []) "Mark.9.22"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.9.22"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ []) "Mark.9.22"
∷ word (ε ∷ ἴ ∷ []) "Mark.9.22"
∷ word (τ ∷ ι ∷ []) "Mark.9.22"
∷ word (δ ∷ ύ ∷ ν ∷ ῃ ∷ []) "Mark.9.22"
∷ word (β ∷ ο ∷ ή ∷ θ ∷ η ∷ σ ∷ ο ∷ ν ∷ []) "Mark.9.22"
∷ word (ἡ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.9.22"
∷ word (σ ∷ π ∷ ∙λ ∷ α ∷ γ ∷ χ ∷ ν ∷ ι ∷ σ ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.9.22"
∷ word (ἐ ∷ φ ∷ []) "Mark.9.22"
∷ word (ἡ ∷ μ ∷ ᾶ ∷ ς ∷ []) "Mark.9.22"
∷ word (ὁ ∷ []) "Mark.9.23"
∷ word (δ ∷ ὲ ∷ []) "Mark.9.23"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.9.23"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.9.23"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.9.23"
∷ word (Τ ∷ ὸ ∷ []) "Mark.9.23"
∷ word (Ε ∷ ἰ ∷ []) "Mark.9.23"
∷ word (δ ∷ ύ ∷ ν ∷ ῃ ∷ []) "Mark.9.23"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.9.23"
∷ word (δ ∷ υ ∷ ν ∷ α ∷ τ ∷ ὰ ∷ []) "Mark.9.23"
∷ word (τ ∷ ῷ ∷ []) "Mark.9.23"
∷ word (π ∷ ι ∷ σ ∷ τ ∷ ε ∷ ύ ∷ ο ∷ ν ∷ τ ∷ ι ∷ []) "Mark.9.23"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.9.24"
∷ word (κ ∷ ρ ∷ ά ∷ ξ ∷ α ∷ ς ∷ []) "Mark.9.24"
∷ word (ὁ ∷ []) "Mark.9.24"
∷ word (π ∷ α ∷ τ ∷ ὴ ∷ ρ ∷ []) "Mark.9.24"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.9.24"
∷ word (π ∷ α ∷ ι ∷ δ ∷ ί ∷ ο ∷ υ ∷ []) "Mark.9.24"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.9.24"
∷ word (Π ∷ ι ∷ σ ∷ τ ∷ ε ∷ ύ ∷ ω ∷ []) "Mark.9.24"
∷ word (β ∷ ο ∷ ή ∷ θ ∷ ε ∷ ι ∷ []) "Mark.9.24"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.9.24"
∷ word (τ ∷ ῇ ∷ []) "Mark.9.24"
∷ word (ἀ ∷ π ∷ ι ∷ σ ∷ τ ∷ ί ∷ ᾳ ∷ []) "Mark.9.24"
∷ word (ἰ ∷ δ ∷ ὼ ∷ ν ∷ []) "Mark.9.25"
∷ word (δ ∷ ὲ ∷ []) "Mark.9.25"
∷ word (ὁ ∷ []) "Mark.9.25"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.9.25"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.9.25"
∷ word (ἐ ∷ π ∷ ι ∷ σ ∷ υ ∷ ν ∷ τ ∷ ρ ∷ έ ∷ χ ∷ ε ∷ ι ∷ []) "Mark.9.25"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ς ∷ []) "Mark.9.25"
∷ word (ἐ ∷ π ∷ ε ∷ τ ∷ ί ∷ μ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.9.25"
∷ word (τ ∷ ῷ ∷ []) "Mark.9.25"
∷ word (π ∷ ν ∷ ε ∷ ύ ∷ μ ∷ α ∷ τ ∷ ι ∷ []) "Mark.9.25"
∷ word (τ ∷ ῷ ∷ []) "Mark.9.25"
∷ word (ἀ ∷ κ ∷ α ∷ θ ∷ ά ∷ ρ ∷ τ ∷ ῳ ∷ []) "Mark.9.25"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ ν ∷ []) "Mark.9.25"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.9.25"
∷ word (Τ ∷ ὸ ∷ []) "Mark.9.25"
∷ word (ἄ ∷ ∙λ ∷ α ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.9.25"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.25"
∷ word (κ ∷ ω ∷ φ ∷ ὸ ∷ ν ∷ []) "Mark.9.25"
∷ word (π ∷ ν ∷ ε ∷ ῦ ∷ μ ∷ α ∷ []) "Mark.9.25"
∷ word (ἐ ∷ γ ∷ ὼ ∷ []) "Mark.9.25"
∷ word (ἐ ∷ π ∷ ι ∷ τ ∷ ά ∷ σ ∷ σ ∷ ω ∷ []) "Mark.9.25"
∷ word (σ ∷ ο ∷ ι ∷ []) "Mark.9.25"
∷ word (ἔ ∷ ξ ∷ ε ∷ ∙λ ∷ θ ∷ ε ∷ []) "Mark.9.25"
∷ word (ἐ ∷ ξ ∷ []) "Mark.9.25"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.9.25"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.25"
∷ word (μ ∷ η ∷ κ ∷ έ ∷ τ ∷ ι ∷ []) "Mark.9.25"
∷ word (ε ∷ ἰ ∷ σ ∷ έ ∷ ∙λ ∷ θ ∷ ῃ ∷ ς ∷ []) "Mark.9.25"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.9.25"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.9.25"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.26"
∷ word (κ ∷ ρ ∷ ά ∷ ξ ∷ α ∷ ς ∷ []) "Mark.9.26"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.26"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.9.26"
∷ word (σ ∷ π ∷ α ∷ ρ ∷ ά ∷ ξ ∷ α ∷ ς ∷ []) "Mark.9.26"
∷ word (ἐ ∷ ξ ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.9.26"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.26"
∷ word (ἐ ∷ γ ∷ έ ∷ ν ∷ ε ∷ τ ∷ ο ∷ []) "Mark.9.26"
∷ word (ὡ ∷ σ ∷ ε ∷ ὶ ∷ []) "Mark.9.26"
∷ word (ν ∷ ε ∷ κ ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.9.26"
∷ word (ὥ ∷ σ ∷ τ ∷ ε ∷ []) "Mark.9.26"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.9.26"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.9.26"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.9.26"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.9.26"
∷ word (ἀ ∷ π ∷ έ ∷ θ ∷ α ∷ ν ∷ ε ∷ ν ∷ []) "Mark.9.26"
∷ word (ὁ ∷ []) "Mark.9.27"
∷ word (δ ∷ ὲ ∷ []) "Mark.9.27"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.9.27"
∷ word (κ ∷ ρ ∷ α ∷ τ ∷ ή ∷ σ ∷ α ∷ ς ∷ []) "Mark.9.27"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.9.27"
∷ word (χ ∷ ε ∷ ι ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.9.27"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.9.27"
∷ word (ἤ ∷ γ ∷ ε ∷ ι ∷ ρ ∷ ε ∷ ν ∷ []) "Mark.9.27"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.9.27"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.27"
∷ word (ἀ ∷ ν ∷ έ ∷ σ ∷ τ ∷ η ∷ []) "Mark.9.27"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.28"
∷ word (ε ∷ ἰ ∷ σ ∷ ε ∷ ∙λ ∷ θ ∷ ό ∷ ν ∷ τ ∷ ο ∷ ς ∷ []) "Mark.9.28"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.9.28"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.9.28"
∷ word (ο ∷ ἶ ∷ κ ∷ ο ∷ ν ∷ []) "Mark.9.28"
∷ word (ο ∷ ἱ ∷ []) "Mark.9.28"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ὶ ∷ []) "Mark.9.28"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.9.28"
∷ word (κ ∷ α ∷ τ ∷ []) "Mark.9.28"
∷ word (ἰ ∷ δ ∷ ί ∷ α ∷ ν ∷ []) "Mark.9.28"
∷ word (ἐ ∷ π ∷ η ∷ ρ ∷ ώ ∷ τ ∷ ω ∷ ν ∷ []) "Mark.9.28"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.9.28"
∷ word (Ὅ ∷ τ ∷ ι ∷ []) "Mark.9.28"
∷ word (ἡ ∷ μ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.9.28"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.9.28"
∷ word (ἠ ∷ δ ∷ υ ∷ ν ∷ ή ∷ θ ∷ η ∷ μ ∷ ε ∷ ν ∷ []) "Mark.9.28"
∷ word (ἐ ∷ κ ∷ β ∷ α ∷ ∙λ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.9.28"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ []) "Mark.9.28"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.29"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.9.29"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.9.29"
∷ word (Τ ∷ ο ∷ ῦ ∷ τ ∷ ο ∷ []) "Mark.9.29"
∷ word (τ ∷ ὸ ∷ []) "Mark.9.29"
∷ word (γ ∷ έ ∷ ν ∷ ο ∷ ς ∷ []) "Mark.9.29"
∷ word (ἐ ∷ ν ∷ []) "Mark.9.29"
∷ word (ο ∷ ὐ ∷ δ ∷ ε ∷ ν ∷ ὶ ∷ []) "Mark.9.29"
∷ word (δ ∷ ύ ∷ ν ∷ α ∷ τ ∷ α ∷ ι ∷ []) "Mark.9.29"
∷ word (ἐ ∷ ξ ∷ ε ∷ ∙λ ∷ θ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.9.29"
∷ word (ε ∷ ἰ ∷ []) "Mark.9.29"
∷ word (μ ∷ ὴ ∷ []) "Mark.9.29"
∷ word (ἐ ∷ ν ∷ []) "Mark.9.29"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ ε ∷ υ ∷ χ ∷ ῇ ∷ []) "Mark.9.29"
∷ word (Κ ∷ ἀ ∷ κ ∷ ε ∷ ῖ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.9.30"
∷ word (ἐ ∷ ξ ∷ ε ∷ ∙λ ∷ θ ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.9.30"
∷ word (π ∷ α ∷ ρ ∷ ε ∷ π ∷ ο ∷ ρ ∷ ε ∷ ύ ∷ ο ∷ ν ∷ τ ∷ ο ∷ []) "Mark.9.30"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.9.30"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.9.30"
∷ word (Γ ∷ α ∷ ∙λ ∷ ι ∷ ∙λ ∷ α ∷ ί ∷ α ∷ ς ∷ []) "Mark.9.30"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.30"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.9.30"
∷ word (ἤ ∷ θ ∷ ε ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.9.30"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.9.30"
∷ word (τ ∷ ι ∷ ς ∷ []) "Mark.9.30"
∷ word (γ ∷ ν ∷ ο ∷ ῖ ∷ []) "Mark.9.30"
∷ word (ἐ ∷ δ ∷ ί ∷ δ ∷ α ∷ σ ∷ κ ∷ ε ∷ ν ∷ []) "Mark.9.31"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.9.31"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.9.31"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ ὰ ∷ ς ∷ []) "Mark.9.31"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.9.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.31"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.9.31"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.9.31"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.9.31"
∷ word (Ὁ ∷ []) "Mark.9.31"
∷ word (υ ∷ ἱ ∷ ὸ ∷ ς ∷ []) "Mark.9.31"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.9.31"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ο ∷ υ ∷ []) "Mark.9.31"
∷ word (π ∷ α ∷ ρ ∷ α ∷ δ ∷ ί ∷ δ ∷ ο ∷ τ ∷ α ∷ ι ∷ []) "Mark.9.31"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.9.31"
∷ word (χ ∷ ε ∷ ῖ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.9.31"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ω ∷ ν ∷ []) "Mark.9.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.31"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ τ ∷ ε ∷ ν ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.9.31"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.9.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.31"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ τ ∷ α ∷ ν ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.9.31"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.9.31"
∷ word (τ ∷ ρ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.9.31"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.9.31"
∷ word (ἀ ∷ ν ∷ α ∷ σ ∷ τ ∷ ή ∷ σ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.9.31"
∷ word (ο ∷ ἱ ∷ []) "Mark.9.32"
∷ word (δ ∷ ὲ ∷ []) "Mark.9.32"
∷ word (ἠ ∷ γ ∷ ν ∷ ό ∷ ο ∷ υ ∷ ν ∷ []) "Mark.9.32"
∷ word (τ ∷ ὸ ∷ []) "Mark.9.32"
∷ word (ῥ ∷ ῆ ∷ μ ∷ α ∷ []) "Mark.9.32"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.32"
∷ word (ἐ ∷ φ ∷ ο ∷ β ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ο ∷ []) "Mark.9.32"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.9.32"
∷ word (ἐ ∷ π ∷ ε ∷ ρ ∷ ω ∷ τ ∷ ῆ ∷ σ ∷ α ∷ ι ∷ []) "Mark.9.32"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.9.33"
∷ word (ἦ ∷ ∙λ ∷ θ ∷ ο ∷ ν ∷ []) "Mark.9.33"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.9.33"
∷ word (Κ ∷ α ∷ φ ∷ α ∷ ρ ∷ ν ∷ α ∷ ο ∷ ύ ∷ μ ∷ []) "Mark.9.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.33"
∷ word (ἐ ∷ ν ∷ []) "Mark.9.33"
∷ word (τ ∷ ῇ ∷ []) "Mark.9.33"
∷ word (ο ∷ ἰ ∷ κ ∷ ί ∷ ᾳ ∷ []) "Mark.9.33"
∷ word (γ ∷ ε ∷ ν ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.9.33"
∷ word (ἐ ∷ π ∷ η ∷ ρ ∷ ώ ∷ τ ∷ α ∷ []) "Mark.9.33"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.9.33"
∷ word (Τ ∷ ί ∷ []) "Mark.9.33"
∷ word (ἐ ∷ ν ∷ []) "Mark.9.33"
∷ word (τ ∷ ῇ ∷ []) "Mark.9.33"
∷ word (ὁ ∷ δ ∷ ῷ ∷ []) "Mark.9.33"
∷ word (δ ∷ ι ∷ ε ∷ ∙λ ∷ ο ∷ γ ∷ ί ∷ ζ ∷ ε ∷ σ ∷ θ ∷ ε ∷ []) "Mark.9.33"
∷ word (ο ∷ ἱ ∷ []) "Mark.9.34"
∷ word (δ ∷ ὲ ∷ []) "Mark.9.34"
∷ word (ἐ ∷ σ ∷ ι ∷ ώ ∷ π ∷ ω ∷ ν ∷ []) "Mark.9.34"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.9.34"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ή ∷ ∙λ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.9.34"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.9.34"
∷ word (δ ∷ ι ∷ ε ∷ ∙λ ∷ έ ∷ χ ∷ θ ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.9.34"
∷ word (ἐ ∷ ν ∷ []) "Mark.9.34"
∷ word (τ ∷ ῇ ∷ []) "Mark.9.34"
∷ word (ὁ ∷ δ ∷ ῷ ∷ []) "Mark.9.34"
∷ word (τ ∷ ί ∷ ς ∷ []) "Mark.9.34"
∷ word (μ ∷ ε ∷ ί ∷ ζ ∷ ω ∷ ν ∷ []) "Mark.9.34"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.35"
∷ word (κ ∷ α ∷ θ ∷ ί ∷ σ ∷ α ∷ ς ∷ []) "Mark.9.35"
∷ word (ἐ ∷ φ ∷ ώ ∷ ν ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.9.35"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.9.35"
∷ word (δ ∷ ώ ∷ δ ∷ ε ∷ κ ∷ α ∷ []) "Mark.9.35"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.35"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.9.35"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.9.35"
∷ word (Ε ∷ ἴ ∷ []) "Mark.9.35"
∷ word (τ ∷ ι ∷ ς ∷ []) "Mark.9.35"
∷ word (θ ∷ έ ∷ ∙λ ∷ ε ∷ ι ∷ []) "Mark.9.35"
∷ word (π ∷ ρ ∷ ῶ ∷ τ ∷ ο ∷ ς ∷ []) "Mark.9.35"
∷ word (ε ∷ ἶ ∷ ν ∷ α ∷ ι ∷ []) "Mark.9.35"
∷ word (ἔ ∷ σ ∷ τ ∷ α ∷ ι ∷ []) "Mark.9.35"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.9.35"
∷ word (ἔ ∷ σ ∷ χ ∷ α ∷ τ ∷ ο ∷ ς ∷ []) "Mark.9.35"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.35"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.9.35"
∷ word (δ ∷ ι ∷ ά ∷ κ ∷ ο ∷ ν ∷ ο ∷ ς ∷ []) "Mark.9.35"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.36"
∷ word (∙λ ∷ α ∷ β ∷ ὼ ∷ ν ∷ []) "Mark.9.36"
∷ word (π ∷ α ∷ ι ∷ δ ∷ ί ∷ ο ∷ ν ∷ []) "Mark.9.36"
∷ word (ἔ ∷ σ ∷ τ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.9.36"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ []) "Mark.9.36"
∷ word (ἐ ∷ ν ∷ []) "Mark.9.36"
∷ word (μ ∷ έ ∷ σ ∷ ῳ ∷ []) "Mark.9.36"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.9.36"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.36"
∷ word (ἐ ∷ ν ∷ α ∷ γ ∷ κ ∷ α ∷ ∙λ ∷ ι ∷ σ ∷ ά ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.9.36"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ []) "Mark.9.36"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.9.36"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.9.36"
∷ word (Ὃ ∷ ς ∷ []) "Mark.9.37"
∷ word (ἂ ∷ ν ∷ []) "Mark.9.37"
∷ word (ἓ ∷ ν ∷ []) "Mark.9.37"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.9.37"
∷ word (τ ∷ ο ∷ ι ∷ ο ∷ ύ ∷ τ ∷ ω ∷ ν ∷ []) "Mark.9.37"
∷ word (π ∷ α ∷ ι ∷ δ ∷ ί ∷ ω ∷ ν ∷ []) "Mark.9.37"
∷ word (δ ∷ έ ∷ ξ ∷ η ∷ τ ∷ α ∷ ι ∷ []) "Mark.9.37"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.9.37"
∷ word (τ ∷ ῷ ∷ []) "Mark.9.37"
∷ word (ὀ ∷ ν ∷ ό ∷ μ ∷ α ∷ τ ∷ ί ∷ []) "Mark.9.37"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.9.37"
∷ word (ἐ ∷ μ ∷ ὲ ∷ []) "Mark.9.37"
∷ word (δ ∷ έ ∷ χ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.9.37"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.37"
∷ word (ὃ ∷ ς ∷ []) "Mark.9.37"
∷ word (ἂ ∷ ν ∷ []) "Mark.9.37"
∷ word (ἐ ∷ μ ∷ ὲ ∷ []) "Mark.9.37"
∷ word (δ ∷ έ ∷ χ ∷ η ∷ τ ∷ α ∷ ι ∷ []) "Mark.9.37"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.9.37"
∷ word (ἐ ∷ μ ∷ ὲ ∷ []) "Mark.9.37"
∷ word (δ ∷ έ ∷ χ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.9.37"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.9.37"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.9.37"
∷ word (ἀ ∷ π ∷ ο ∷ σ ∷ τ ∷ ε ∷ ί ∷ ∙λ ∷ α ∷ ν ∷ τ ∷ ά ∷ []) "Mark.9.37"
∷ word (μ ∷ ε ∷ []) "Mark.9.37"
∷ word (Ἔ ∷ φ ∷ η ∷ []) "Mark.9.38"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.9.38"
∷ word (ὁ ∷ []) "Mark.9.38"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ η ∷ ς ∷ []) "Mark.9.38"
∷ word (Δ ∷ ι ∷ δ ∷ ά ∷ σ ∷ κ ∷ α ∷ ∙λ ∷ ε ∷ []) "Mark.9.38"
∷ word (ε ∷ ἴ ∷ δ ∷ ο ∷ μ ∷ έ ∷ ν ∷ []) "Mark.9.38"
∷ word (τ ∷ ι ∷ ν ∷ α ∷ []) "Mark.9.38"
∷ word (ἐ ∷ ν ∷ []) "Mark.9.38"
∷ word (τ ∷ ῷ ∷ []) "Mark.9.38"
∷ word (ὀ ∷ ν ∷ ό ∷ μ ∷ α ∷ τ ∷ ί ∷ []) "Mark.9.38"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.9.38"
∷ word (ἐ ∷ κ ∷ β ∷ ά ∷ ∙λ ∷ ∙λ ∷ ο ∷ ν ∷ τ ∷ α ∷ []) "Mark.9.38"
∷ word (δ ∷ α ∷ ι ∷ μ ∷ ό ∷ ν ∷ ι ∷ α ∷ []) "Mark.9.38"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.38"
∷ word (ἐ ∷ κ ∷ ω ∷ ∙λ ∷ ύ ∷ ο ∷ μ ∷ ε ∷ ν ∷ []) "Mark.9.38"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.9.38"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.9.38"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.9.38"
∷ word (ἠ ∷ κ ∷ ο ∷ ∙λ ∷ ο ∷ ύ ∷ θ ∷ ε ∷ ι ∷ []) "Mark.9.38"
∷ word (ἡ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.9.38"
∷ word (ὁ ∷ []) "Mark.9.39"
∷ word (δ ∷ ὲ ∷ []) "Mark.9.39"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.9.39"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.9.39"
∷ word (Μ ∷ ὴ ∷ []) "Mark.9.39"
∷ word (κ ∷ ω ∷ ∙λ ∷ ύ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.9.39"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.9.39"
∷ word (ο ∷ ὐ ∷ δ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.9.39"
∷ word (γ ∷ ά ∷ ρ ∷ []) "Mark.9.39"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.9.39"
∷ word (ὃ ∷ ς ∷ []) "Mark.9.39"
∷ word (π ∷ ο ∷ ι ∷ ή ∷ σ ∷ ε ∷ ι ∷ []) "Mark.9.39"
∷ word (δ ∷ ύ ∷ ν ∷ α ∷ μ ∷ ι ∷ ν ∷ []) "Mark.9.39"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.9.39"
∷ word (τ ∷ ῷ ∷ []) "Mark.9.39"
∷ word (ὀ ∷ ν ∷ ό ∷ μ ∷ α ∷ τ ∷ ί ∷ []) "Mark.9.39"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.9.39"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.39"
∷ word (δ ∷ υ ∷ ν ∷ ή ∷ σ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.9.39"
∷ word (τ ∷ α ∷ χ ∷ ὺ ∷ []) "Mark.9.39"
∷ word (κ ∷ α ∷ κ ∷ ο ∷ ∙λ ∷ ο ∷ γ ∷ ῆ ∷ σ ∷ α ∷ ί ∷ []) "Mark.9.39"
∷ word (μ ∷ ε ∷ []) "Mark.9.39"
∷ word (ὃ ∷ ς ∷ []) "Mark.9.40"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.9.40"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.9.40"
∷ word (ἔ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.9.40"
∷ word (κ ∷ α ∷ θ ∷ []) "Mark.9.40"
∷ word (ἡ ∷ μ ∷ ῶ ∷ ν ∷ []) "Mark.9.40"
∷ word (ὑ ∷ π ∷ ὲ ∷ ρ ∷ []) "Mark.9.40"
∷ word (ἡ ∷ μ ∷ ῶ ∷ ν ∷ []) "Mark.9.40"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.9.40"
∷ word (Ὃ ∷ ς ∷ []) "Mark.9.41"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.9.41"
∷ word (ἂ ∷ ν ∷ []) "Mark.9.41"
∷ word (π ∷ ο ∷ τ ∷ ί ∷ σ ∷ ῃ ∷ []) "Mark.9.41"
∷ word (ὑ ∷ μ ∷ ᾶ ∷ ς ∷ []) "Mark.9.41"
∷ word (π ∷ ο ∷ τ ∷ ή ∷ ρ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.9.41"
∷ word (ὕ ∷ δ ∷ α ∷ τ ∷ ο ∷ ς ∷ []) "Mark.9.41"
∷ word (ἐ ∷ ν ∷ []) "Mark.9.41"
∷ word (ὀ ∷ ν ∷ ό ∷ μ ∷ α ∷ τ ∷ ι ∷ []) "Mark.9.41"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.9.41"
∷ word (χ ∷ ρ ∷ ι ∷ σ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.9.41"
∷ word (ἐ ∷ σ ∷ τ ∷ ε ∷ []) "Mark.9.41"
∷ word (ἀ ∷ μ ∷ ὴ ∷ ν ∷ []) "Mark.9.41"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ []) "Mark.9.41"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.9.41"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.9.41"
∷ word (ο ∷ ὐ ∷ []) "Mark.9.41"
∷ word (μ ∷ ὴ ∷ []) "Mark.9.41"
∷ word (ἀ ∷ π ∷ ο ∷ ∙λ ∷ έ ∷ σ ∷ ῃ ∷ []) "Mark.9.41"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.9.41"
∷ word (μ ∷ ι ∷ σ ∷ θ ∷ ὸ ∷ ν ∷ []) "Mark.9.41"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.9.41"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.9.42"
∷ word (ὃ ∷ ς ∷ []) "Mark.9.42"
∷ word (ἂ ∷ ν ∷ []) "Mark.9.42"
∷ word (σ ∷ κ ∷ α ∷ ν ∷ δ ∷ α ∷ ∙λ ∷ ί ∷ σ ∷ ῃ ∷ []) "Mark.9.42"
∷ word (ἕ ∷ ν ∷ α ∷ []) "Mark.9.42"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.9.42"
∷ word (μ ∷ ι ∷ κ ∷ ρ ∷ ῶ ∷ ν ∷ []) "Mark.9.42"
∷ word (τ ∷ ο ∷ ύ ∷ τ ∷ ω ∷ ν ∷ []) "Mark.9.42"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.9.42"
∷ word (π ∷ ι ∷ σ ∷ τ ∷ ε ∷ υ ∷ ό ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.9.42"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.9.42"
∷ word (ἐ ∷ μ ∷ έ ∷ []) "Mark.9.42"
∷ word (κ ∷ α ∷ ∙λ ∷ ό ∷ ν ∷ []) "Mark.9.42"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.9.42"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.9.42"
∷ word (μ ∷ ᾶ ∷ ∙λ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.9.42"
∷ word (ε ∷ ἰ ∷ []) "Mark.9.42"
∷ word (π ∷ ε ∷ ρ ∷ ί ∷ κ ∷ ε ∷ ι ∷ τ ∷ α ∷ ι ∷ []) "Mark.9.42"
∷ word (μ ∷ ύ ∷ ∙λ ∷ ο ∷ ς ∷ []) "Mark.9.42"
∷ word (ὀ ∷ ν ∷ ι ∷ κ ∷ ὸ ∷ ς ∷ []) "Mark.9.42"
∷ word (π ∷ ε ∷ ρ ∷ ὶ ∷ []) "Mark.9.42"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.9.42"
∷ word (τ ∷ ρ ∷ ά ∷ χ ∷ η ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.9.42"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.9.42"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.42"
∷ word (β ∷ έ ∷ β ∷ ∙λ ∷ η ∷ τ ∷ α ∷ ι ∷ []) "Mark.9.42"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.9.42"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.9.42"
∷ word (θ ∷ ά ∷ ∙λ ∷ α ∷ σ ∷ σ ∷ α ∷ ν ∷ []) "Mark.9.42"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.9.43"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.9.43"
∷ word (σ ∷ κ ∷ α ∷ ν ∷ δ ∷ α ∷ ∙λ ∷ ί ∷ ζ ∷ ῃ ∷ []) "Mark.9.43"
∷ word (σ ∷ ε ∷ []) "Mark.9.43"
∷ word (ἡ ∷ []) "Mark.9.43"
∷ word (χ ∷ ε ∷ ί ∷ ρ ∷ []) "Mark.9.43"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.9.43"
∷ word (ἀ ∷ π ∷ ό ∷ κ ∷ ο ∷ ψ ∷ ο ∷ ν ∷ []) "Mark.9.43"
∷ word (α ∷ ὐ ∷ τ ∷ ή ∷ ν ∷ []) "Mark.9.43"
∷ word (κ ∷ α ∷ ∙λ ∷ ό ∷ ν ∷ []) "Mark.9.43"
∷ word (ἐ ∷ σ ∷ τ ∷ ί ∷ ν ∷ []) "Mark.9.43"
∷ word (σ ∷ ε ∷ []) "Mark.9.43"
∷ word (κ ∷ υ ∷ ∙λ ∷ ∙λ ∷ ὸ ∷ ν ∷ []) "Mark.9.43"
∷ word (ε ∷ ἰ ∷ σ ∷ ε ∷ ∙λ ∷ θ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.9.43"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.9.43"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.9.43"
∷ word (ζ ∷ ω ∷ ὴ ∷ ν ∷ []) "Mark.9.43"
∷ word (ἢ ∷ []) "Mark.9.43"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.9.43"
∷ word (δ ∷ ύ ∷ ο ∷ []) "Mark.9.43"
∷ word (χ ∷ ε ∷ ῖ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.9.43"
∷ word (ἔ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ []) "Mark.9.43"
∷ word (ἀ ∷ π ∷ ε ∷ ∙λ ∷ θ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.9.43"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.9.43"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.9.43"
∷ word (γ ∷ έ ∷ ε ∷ ν ∷ ν ∷ α ∷ ν ∷ []) "Mark.9.43"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.9.43"
∷ word (τ ∷ ὸ ∷ []) "Mark.9.43"
∷ word (π ∷ ῦ ∷ ρ ∷ []) "Mark.9.43"
∷ word (τ ∷ ὸ ∷ []) "Mark.9.43"
∷ word (ἄ ∷ σ ∷ β ∷ ε ∷ σ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.9.43"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.45"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.9.45"
∷ word (ὁ ∷ []) "Mark.9.45"
∷ word (π ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.9.45"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.9.45"
∷ word (σ ∷ κ ∷ α ∷ ν ∷ δ ∷ α ∷ ∙λ ∷ ί ∷ ζ ∷ ῃ ∷ []) "Mark.9.45"
∷ word (σ ∷ ε ∷ []) "Mark.9.45"
∷ word (ἀ ∷ π ∷ ό ∷ κ ∷ ο ∷ ψ ∷ ο ∷ ν ∷ []) "Mark.9.45"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.9.45"
∷ word (κ ∷ α ∷ ∙λ ∷ ό ∷ ν ∷ []) "Mark.9.45"
∷ word (ἐ ∷ σ ∷ τ ∷ ί ∷ ν ∷ []) "Mark.9.45"
∷ word (σ ∷ ε ∷ []) "Mark.9.45"
∷ word (ε ∷ ἰ ∷ σ ∷ ε ∷ ∙λ ∷ θ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.9.45"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.9.45"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.9.45"
∷ word (ζ ∷ ω ∷ ὴ ∷ ν ∷ []) "Mark.9.45"
∷ word (χ ∷ ω ∷ ∙λ ∷ ὸ ∷ ν ∷ []) "Mark.9.45"
∷ word (ἢ ∷ []) "Mark.9.45"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.9.45"
∷ word (δ ∷ ύ ∷ ο ∷ []) "Mark.9.45"
∷ word (π ∷ ό ∷ δ ∷ α ∷ ς ∷ []) "Mark.9.45"
∷ word (ἔ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ []) "Mark.9.45"
∷ word (β ∷ ∙λ ∷ η ∷ θ ∷ ῆ ∷ ν ∷ α ∷ ι ∷ []) "Mark.9.45"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.9.45"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.9.45"
∷ word (γ ∷ έ ∷ ε ∷ ν ∷ ν ∷ α ∷ ν ∷ []) "Mark.9.45"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.47"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.9.47"
∷ word (ὁ ∷ []) "Mark.9.47"
∷ word (ὀ ∷ φ ∷ θ ∷ α ∷ ∙λ ∷ μ ∷ ό ∷ ς ∷ []) "Mark.9.47"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.9.47"
∷ word (σ ∷ κ ∷ α ∷ ν ∷ δ ∷ α ∷ ∙λ ∷ ί ∷ ζ ∷ ῃ ∷ []) "Mark.9.47"
∷ word (σ ∷ ε ∷ []) "Mark.9.47"
∷ word (ἔ ∷ κ ∷ β ∷ α ∷ ∙λ ∷ ε ∷ []) "Mark.9.47"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.9.47"
∷ word (κ ∷ α ∷ ∙λ ∷ ό ∷ ν ∷ []) "Mark.9.47"
∷ word (σ ∷ έ ∷ []) "Mark.9.47"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.9.47"
∷ word (μ ∷ ο ∷ ν ∷ ό ∷ φ ∷ θ ∷ α ∷ ∙λ ∷ μ ∷ ο ∷ ν ∷ []) "Mark.9.47"
∷ word (ε ∷ ἰ ∷ σ ∷ ε ∷ ∙λ ∷ θ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.9.47"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.9.47"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.9.47"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ί ∷ α ∷ ν ∷ []) "Mark.9.47"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.9.47"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.9.47"
∷ word (ἢ ∷ []) "Mark.9.47"
∷ word (δ ∷ ύ ∷ ο ∷ []) "Mark.9.47"
∷ word (ὀ ∷ φ ∷ θ ∷ α ∷ ∙λ ∷ μ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.9.47"
∷ word (ἔ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ []) "Mark.9.47"
∷ word (β ∷ ∙λ ∷ η ∷ θ ∷ ῆ ∷ ν ∷ α ∷ ι ∷ []) "Mark.9.47"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.9.47"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.9.47"
∷ word (γ ∷ έ ∷ ε ∷ ν ∷ ν ∷ α ∷ ν ∷ []) "Mark.9.47"
∷ word (ὅ ∷ π ∷ ο ∷ υ ∷ []) "Mark.9.48"
∷ word (ὁ ∷ []) "Mark.9.48"
∷ word (σ ∷ κ ∷ ώ ∷ ∙λ ∷ η ∷ ξ ∷ []) "Mark.9.48"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.9.48"
∷ word (ο ∷ ὐ ∷ []) "Mark.9.48"
∷ word (τ ∷ ε ∷ ∙λ ∷ ε ∷ υ ∷ τ ∷ ᾷ ∷ []) "Mark.9.48"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.48"
∷ word (τ ∷ ὸ ∷ []) "Mark.9.48"
∷ word (π ∷ ῦ ∷ ρ ∷ []) "Mark.9.48"
∷ word (ο ∷ ὐ ∷ []) "Mark.9.48"
∷ word (σ ∷ β ∷ έ ∷ ν ∷ ν ∷ υ ∷ τ ∷ α ∷ ι ∷ []) "Mark.9.48"
∷ word (Π ∷ ᾶ ∷ ς ∷ []) "Mark.9.49"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.9.49"
∷ word (π ∷ υ ∷ ρ ∷ ὶ ∷ []) "Mark.9.49"
∷ word (ἁ ∷ ∙λ ∷ ι ∷ σ ∷ θ ∷ ή ∷ σ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.9.49"
∷ word (κ ∷ α ∷ ∙λ ∷ ὸ ∷ ν ∷ []) "Mark.9.50"
∷ word (τ ∷ ὸ ∷ []) "Mark.9.50"
∷ word (ἅ ∷ ∙λ ∷ α ∷ ς ∷ []) "Mark.9.50"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.9.50"
∷ word (δ ∷ ὲ ∷ []) "Mark.9.50"
∷ word (τ ∷ ὸ ∷ []) "Mark.9.50"
∷ word (ἅ ∷ ∙λ ∷ α ∷ ς ∷ []) "Mark.9.50"
∷ word (ἄ ∷ ν ∷ α ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.9.50"
∷ word (γ ∷ έ ∷ ν ∷ η ∷ τ ∷ α ∷ ι ∷ []) "Mark.9.50"
∷ word (ἐ ∷ ν ∷ []) "Mark.9.50"
∷ word (τ ∷ ί ∷ ν ∷ ι ∷ []) "Mark.9.50"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ []) "Mark.9.50"
∷ word (ἀ ∷ ρ ∷ τ ∷ ύ ∷ σ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.9.50"
∷ word (ἔ ∷ χ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.9.50"
∷ word (ἐ ∷ ν ∷ []) "Mark.9.50"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.9.50"
∷ word (ἅ ∷ ∙λ ∷ α ∷ []) "Mark.9.50"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.9.50"
∷ word (ε ∷ ἰ ∷ ρ ∷ η ∷ ν ∷ ε ∷ ύ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.9.50"
∷ word (ἐ ∷ ν ∷ []) "Mark.9.50"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ή ∷ ∙λ ∷ ο ∷ ι ∷ ς ∷ []) "Mark.9.50"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.10.1"
∷ word (ἐ ∷ κ ∷ ε ∷ ῖ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.10.1"
∷ word (ἀ ∷ ν ∷ α ∷ σ ∷ τ ∷ ὰ ∷ ς ∷ []) "Mark.10.1"
∷ word (ἔ ∷ ρ ∷ χ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.10.1"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.10.1"
∷ word (τ ∷ ὰ ∷ []) "Mark.10.1"
∷ word (ὅ ∷ ρ ∷ ι ∷ α ∷ []) "Mark.10.1"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.10.1"
∷ word (Ἰ ∷ ο ∷ υ ∷ δ ∷ α ∷ ί ∷ α ∷ ς ∷ []) "Mark.10.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.1"
∷ word (π ∷ έ ∷ ρ ∷ α ∷ ν ∷ []) "Mark.10.1"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.10.1"
∷ word (Ἰ ∷ ο ∷ ρ ∷ δ ∷ ά ∷ ν ∷ ο ∷ υ ∷ []) "Mark.10.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.1"
∷ word (σ ∷ υ ∷ μ ∷ π ∷ ο ∷ ρ ∷ ε ∷ ύ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.10.1"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.10.1"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ι ∷ []) "Mark.10.1"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.10.1"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.10.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.1"
∷ word (ὡ ∷ ς ∷ []) "Mark.10.1"
∷ word (ε ∷ ἰ ∷ ώ ∷ θ ∷ ε ∷ ι ∷ []) "Mark.10.1"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.10.1"
∷ word (ἐ ∷ δ ∷ ί ∷ δ ∷ α ∷ σ ∷ κ ∷ ε ∷ ν ∷ []) "Mark.10.1"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.10.1"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.10.2"
∷ word (ἐ ∷ π ∷ η ∷ ρ ∷ ώ ∷ τ ∷ ω ∷ ν ∷ []) "Mark.10.2"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.10.2"
∷ word (ε ∷ ἰ ∷ []) "Mark.10.2"
∷ word (ἔ ∷ ξ ∷ ε ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.10.2"
∷ word (ἀ ∷ ν ∷ δ ∷ ρ ∷ ὶ ∷ []) "Mark.10.2"
∷ word (γ ∷ υ ∷ ν ∷ α ∷ ῖ ∷ κ ∷ α ∷ []) "Mark.10.2"
∷ word (ἀ ∷ π ∷ ο ∷ ∙λ ∷ ῦ ∷ σ ∷ α ∷ ι ∷ []) "Mark.10.2"
∷ word (π ∷ ε ∷ ι ∷ ρ ∷ ά ∷ ζ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.10.2"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.10.2"
∷ word (ὁ ∷ []) "Mark.10.3"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.3"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ ρ ∷ ι ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.10.3"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.10.3"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.10.3"
∷ word (Τ ∷ ί ∷ []) "Mark.10.3"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.10.3"
∷ word (ἐ ∷ ν ∷ ε ∷ τ ∷ ε ∷ ί ∷ ∙λ ∷ α ∷ τ ∷ ο ∷ []) "Mark.10.3"
∷ word (Μ ∷ ω ∷ ϋ ∷ σ ∷ ῆ ∷ ς ∷ []) "Mark.10.3"
∷ word (ο ∷ ἱ ∷ []) "Mark.10.4"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.4"
∷ word (ε ∷ ἶ ∷ π ∷ α ∷ ν ∷ []) "Mark.10.4"
∷ word (Ἐ ∷ π ∷ έ ∷ τ ∷ ρ ∷ ε ∷ ψ ∷ ε ∷ ν ∷ []) "Mark.10.4"
∷ word (Μ ∷ ω ∷ ϋ ∷ σ ∷ ῆ ∷ ς ∷ []) "Mark.10.4"
∷ word (β ∷ ι ∷ β ∷ ∙λ ∷ ί ∷ ο ∷ ν ∷ []) "Mark.10.4"
∷ word (ἀ ∷ π ∷ ο ∷ σ ∷ τ ∷ α ∷ σ ∷ ί ∷ ο ∷ υ ∷ []) "Mark.10.4"
∷ word (γ ∷ ρ ∷ ά ∷ ψ ∷ α ∷ ι ∷ []) "Mark.10.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.4"
∷ word (ἀ ∷ π ∷ ο ∷ ∙λ ∷ ῦ ∷ σ ∷ α ∷ ι ∷ []) "Mark.10.4"
∷ word (ὁ ∷ []) "Mark.10.5"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.5"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.10.5"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.10.5"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.10.5"
∷ word (Π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.10.5"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.10.5"
∷ word (σ ∷ κ ∷ ∙λ ∷ η ∷ ρ ∷ ο ∷ κ ∷ α ∷ ρ ∷ δ ∷ ί ∷ α ∷ ν ∷ []) "Mark.10.5"
∷ word (ὑ ∷ μ ∷ ῶ ∷ ν ∷ []) "Mark.10.5"
∷ word (ἔ ∷ γ ∷ ρ ∷ α ∷ ψ ∷ ε ∷ ν ∷ []) "Mark.10.5"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.10.5"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.10.5"
∷ word (ἐ ∷ ν ∷ τ ∷ ο ∷ ∙λ ∷ ὴ ∷ ν ∷ []) "Mark.10.5"
∷ word (τ ∷ α ∷ ύ ∷ τ ∷ η ∷ ν ∷ []) "Mark.10.5"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.10.6"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.6"
∷ word (ἀ ∷ ρ ∷ χ ∷ ῆ ∷ ς ∷ []) "Mark.10.6"
∷ word (κ ∷ τ ∷ ί ∷ σ ∷ ε ∷ ω ∷ ς ∷ []) "Mark.10.6"
∷ word (ἄ ∷ ρ ∷ σ ∷ ε ∷ ν ∷ []) "Mark.10.6"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.6"
∷ word (θ ∷ ῆ ∷ ∙λ ∷ υ ∷ []) "Mark.10.6"
∷ word (ἐ ∷ π ∷ ο ∷ ί ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.10.6"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.10.6"
∷ word (ἕ ∷ ν ∷ ε ∷ κ ∷ ε ∷ ν ∷ []) "Mark.10.7"
∷ word (τ ∷ ο ∷ ύ ∷ τ ∷ ο ∷ υ ∷ []) "Mark.10.7"
∷ word (κ ∷ α ∷ τ ∷ α ∷ ∙λ ∷ ε ∷ ί ∷ ψ ∷ ε ∷ ι ∷ []) "Mark.10.7"
∷ word (ἄ ∷ ν ∷ θ ∷ ρ ∷ ω ∷ π ∷ ο ∷ ς ∷ []) "Mark.10.7"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.10.7"
∷ word (π ∷ α ∷ τ ∷ έ ∷ ρ ∷ α ∷ []) "Mark.10.7"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.10.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.7"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.10.7"
∷ word (μ ∷ η ∷ τ ∷ έ ∷ ρ ∷ α ∷ []) "Mark.10.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.7"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ κ ∷ ο ∷ ∙λ ∷ ∙λ ∷ η ∷ θ ∷ ή ∷ σ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.10.7"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.10.7"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.10.7"
∷ word (γ ∷ υ ∷ ν ∷ α ∷ ῖ ∷ κ ∷ α ∷ []) "Mark.10.7"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.10.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.8"
∷ word (ἔ ∷ σ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.10.8"
∷ word (ο ∷ ἱ ∷ []) "Mark.10.8"
∷ word (δ ∷ ύ ∷ ο ∷ []) "Mark.10.8"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.10.8"
∷ word (σ ∷ ά ∷ ρ ∷ κ ∷ α ∷ []) "Mark.10.8"
∷ word (μ ∷ ί ∷ α ∷ ν ∷ []) "Mark.10.8"
∷ word (ὥ ∷ σ ∷ τ ∷ ε ∷ []) "Mark.10.8"
∷ word (ο ∷ ὐ ∷ κ ∷ έ ∷ τ ∷ ι ∷ []) "Mark.10.8"
∷ word (ε ∷ ἰ ∷ σ ∷ ὶ ∷ ν ∷ []) "Mark.10.8"
∷ word (δ ∷ ύ ∷ ο ∷ []) "Mark.10.8"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.10.8"
∷ word (μ ∷ ί ∷ α ∷ []) "Mark.10.8"
∷ word (σ ∷ ά ∷ ρ ∷ ξ ∷ []) "Mark.10.8"
∷ word (ὃ ∷ []) "Mark.10.9"
∷ word (ο ∷ ὖ ∷ ν ∷ []) "Mark.10.9"
∷ word (ὁ ∷ []) "Mark.10.9"
∷ word (θ ∷ ε ∷ ὸ ∷ ς ∷ []) "Mark.10.9"
∷ word (σ ∷ υ ∷ ν ∷ έ ∷ ζ ∷ ε ∷ υ ∷ ξ ∷ ε ∷ ν ∷ []) "Mark.10.9"
∷ word (ἄ ∷ ν ∷ θ ∷ ρ ∷ ω ∷ π ∷ ο ∷ ς ∷ []) "Mark.10.9"
∷ word (μ ∷ ὴ ∷ []) "Mark.10.9"
∷ word (χ ∷ ω ∷ ρ ∷ ι ∷ ζ ∷ έ ∷ τ ∷ ω ∷ []) "Mark.10.9"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.10.10"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.10.10"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.10.10"
∷ word (ο ∷ ἰ ∷ κ ∷ ί ∷ α ∷ ν ∷ []) "Mark.10.10"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.10.10"
∷ word (ο ∷ ἱ ∷ []) "Mark.10.10"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ὶ ∷ []) "Mark.10.10"
∷ word (π ∷ ε ∷ ρ ∷ ὶ ∷ []) "Mark.10.10"
∷ word (τ ∷ ο ∷ ύ ∷ τ ∷ ο ∷ υ ∷ []) "Mark.10.10"
∷ word (ἐ ∷ π ∷ η ∷ ρ ∷ ώ ∷ τ ∷ ω ∷ ν ∷ []) "Mark.10.10"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.10.10"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.11"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.10.11"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.10.11"
∷ word (Ὃ ∷ ς ∷ []) "Mark.10.11"
∷ word (ἂ ∷ ν ∷ []) "Mark.10.11"
∷ word (ἀ ∷ π ∷ ο ∷ ∙λ ∷ ύ ∷ σ ∷ ῃ ∷ []) "Mark.10.11"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.10.11"
∷ word (γ ∷ υ ∷ ν ∷ α ∷ ῖ ∷ κ ∷ α ∷ []) "Mark.10.11"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.10.11"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.11"
∷ word (γ ∷ α ∷ μ ∷ ή ∷ σ ∷ ῃ ∷ []) "Mark.10.11"
∷ word (ἄ ∷ ∙λ ∷ ∙λ ∷ η ∷ ν ∷ []) "Mark.10.11"
∷ word (μ ∷ ο ∷ ι ∷ χ ∷ ᾶ ∷ τ ∷ α ∷ ι ∷ []) "Mark.10.11"
∷ word (ἐ ∷ π ∷ []) "Mark.10.11"
∷ word (α ∷ ὐ ∷ τ ∷ ή ∷ ν ∷ []) "Mark.10.11"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.12"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.10.12"
∷ word (α ∷ ὐ ∷ τ ∷ ὴ ∷ []) "Mark.10.12"
∷ word (ἀ ∷ π ∷ ο ∷ ∙λ ∷ ύ ∷ σ ∷ α ∷ σ ∷ α ∷ []) "Mark.10.12"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.10.12"
∷ word (ἄ ∷ ν ∷ δ ∷ ρ ∷ α ∷ []) "Mark.10.12"
∷ word (α ∷ ὐ ∷ τ ∷ ῆ ∷ ς ∷ []) "Mark.10.12"
∷ word (γ ∷ α ∷ μ ∷ ή ∷ σ ∷ ῃ ∷ []) "Mark.10.12"
∷ word (ἄ ∷ ∙λ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.10.12"
∷ word (μ ∷ ο ∷ ι ∷ χ ∷ ᾶ ∷ τ ∷ α ∷ ι ∷ []) "Mark.10.12"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.10.13"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ έ ∷ φ ∷ ε ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.10.13"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.10.13"
∷ word (π ∷ α ∷ ι ∷ δ ∷ ί ∷ α ∷ []) "Mark.10.13"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.10.13"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.10.13"
∷ word (ἅ ∷ ψ ∷ η ∷ τ ∷ α ∷ ι ∷ []) "Mark.10.13"
∷ word (ο ∷ ἱ ∷ []) "Mark.10.13"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.13"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ὶ ∷ []) "Mark.10.13"
∷ word (ἐ ∷ π ∷ ε ∷ τ ∷ ί ∷ μ ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.10.13"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.10.13"
∷ word (ἰ ∷ δ ∷ ὼ ∷ ν ∷ []) "Mark.10.14"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.14"
∷ word (ὁ ∷ []) "Mark.10.14"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.10.14"
∷ word (ἠ ∷ γ ∷ α ∷ ν ∷ ά ∷ κ ∷ τ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.10.14"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.14"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.10.14"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.10.14"
∷ word (Ἄ ∷ φ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.10.14"
∷ word (τ ∷ ὰ ∷ []) "Mark.10.14"
∷ word (π ∷ α ∷ ι ∷ δ ∷ ί ∷ α ∷ []) "Mark.10.14"
∷ word (ἔ ∷ ρ ∷ χ ∷ ε ∷ σ ∷ θ ∷ α ∷ ι ∷ []) "Mark.10.14"
∷ word (π ∷ ρ ∷ ό ∷ ς ∷ []) "Mark.10.14"
∷ word (μ ∷ ε ∷ []) "Mark.10.14"
∷ word (μ ∷ ὴ ∷ []) "Mark.10.14"
∷ word (κ ∷ ω ∷ ∙λ ∷ ύ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.10.14"
∷ word (α ∷ ὐ ∷ τ ∷ ά ∷ []) "Mark.10.14"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.10.14"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.10.14"
∷ word (τ ∷ ο ∷ ι ∷ ο ∷ ύ ∷ τ ∷ ω ∷ ν ∷ []) "Mark.10.14"
∷ word (ἐ ∷ σ ∷ τ ∷ ὶ ∷ ν ∷ []) "Mark.10.14"
∷ word (ἡ ∷ []) "Mark.10.14"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ί ∷ α ∷ []) "Mark.10.14"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.10.14"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.10.14"
∷ word (ἀ ∷ μ ∷ ὴ ∷ ν ∷ []) "Mark.10.15"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ []) "Mark.10.15"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.10.15"
∷ word (ὃ ∷ ς ∷ []) "Mark.10.15"
∷ word (ἂ ∷ ν ∷ []) "Mark.10.15"
∷ word (μ ∷ ὴ ∷ []) "Mark.10.15"
∷ word (δ ∷ έ ∷ ξ ∷ η ∷ τ ∷ α ∷ ι ∷ []) "Mark.10.15"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.10.15"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ί ∷ α ∷ ν ∷ []) "Mark.10.15"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.10.15"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.10.15"
∷ word (ὡ ∷ ς ∷ []) "Mark.10.15"
∷ word (π ∷ α ∷ ι ∷ δ ∷ ί ∷ ο ∷ ν ∷ []) "Mark.10.15"
∷ word (ο ∷ ὐ ∷ []) "Mark.10.15"
∷ word (μ ∷ ὴ ∷ []) "Mark.10.15"
∷ word (ε ∷ ἰ ∷ σ ∷ έ ∷ ∙λ ∷ θ ∷ ῃ ∷ []) "Mark.10.15"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.10.15"
∷ word (α ∷ ὐ ∷ τ ∷ ή ∷ ν ∷ []) "Mark.10.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.16"
∷ word (ἐ ∷ ν ∷ α ∷ γ ∷ κ ∷ α ∷ ∙λ ∷ ι ∷ σ ∷ ά ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.10.16"
∷ word (α ∷ ὐ ∷ τ ∷ ὰ ∷ []) "Mark.10.16"
∷ word (κ ∷ α ∷ τ ∷ ε ∷ υ ∷ ∙λ ∷ ό ∷ γ ∷ ε ∷ ι ∷ []) "Mark.10.16"
∷ word (τ ∷ ι ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.10.16"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.10.16"
∷ word (χ ∷ ε ∷ ῖ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.10.16"
∷ word (ἐ ∷ π ∷ []) "Mark.10.16"
∷ word (α ∷ ὐ ∷ τ ∷ ά ∷ []) "Mark.10.16"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.10.17"
∷ word (ἐ ∷ κ ∷ π ∷ ο ∷ ρ ∷ ε ∷ υ ∷ ο ∷ μ ∷ έ ∷ ν ∷ ο ∷ υ ∷ []) "Mark.10.17"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.10.17"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.10.17"
∷ word (ὁ ∷ δ ∷ ὸ ∷ ν ∷ []) "Mark.10.17"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ δ ∷ ρ ∷ α ∷ μ ∷ ὼ ∷ ν ∷ []) "Mark.10.17"
∷ word (ε ∷ ἷ ∷ ς ∷ []) "Mark.10.17"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.17"
∷ word (γ ∷ ο ∷ ν ∷ υ ∷ π ∷ ε ∷ τ ∷ ή ∷ σ ∷ α ∷ ς ∷ []) "Mark.10.17"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.10.17"
∷ word (ἐ ∷ π ∷ η ∷ ρ ∷ ώ ∷ τ ∷ α ∷ []) "Mark.10.17"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.10.17"
∷ word (Δ ∷ ι ∷ δ ∷ ά ∷ σ ∷ κ ∷ α ∷ ∙λ ∷ ε ∷ []) "Mark.10.17"
∷ word (ἀ ∷ γ ∷ α ∷ θ ∷ έ ∷ []) "Mark.10.17"
∷ word (τ ∷ ί ∷ []) "Mark.10.17"
∷ word (π ∷ ο ∷ ι ∷ ή ∷ σ ∷ ω ∷ []) "Mark.10.17"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.10.17"
∷ word (ζ ∷ ω ∷ ὴ ∷ ν ∷ []) "Mark.10.17"
∷ word (α ∷ ἰ ∷ ώ ∷ ν ∷ ι ∷ ο ∷ ν ∷ []) "Mark.10.17"
∷ word (κ ∷ ∙λ ∷ η ∷ ρ ∷ ο ∷ ν ∷ ο ∷ μ ∷ ή ∷ σ ∷ ω ∷ []) "Mark.10.17"
∷ word (ὁ ∷ []) "Mark.10.18"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.18"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.10.18"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.10.18"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.10.18"
∷ word (Τ ∷ ί ∷ []) "Mark.10.18"
∷ word (μ ∷ ε ∷ []) "Mark.10.18"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ ς ∷ []) "Mark.10.18"
∷ word (ἀ ∷ γ ∷ α ∷ θ ∷ ό ∷ ν ∷ []) "Mark.10.18"
∷ word (ο ∷ ὐ ∷ δ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.10.18"
∷ word (ἀ ∷ γ ∷ α ∷ θ ∷ ὸ ∷ ς ∷ []) "Mark.10.18"
∷ word (ε ∷ ἰ ∷ []) "Mark.10.18"
∷ word (μ ∷ ὴ ∷ []) "Mark.10.18"
∷ word (ε ∷ ἷ ∷ ς ∷ []) "Mark.10.18"
∷ word (ὁ ∷ []) "Mark.10.18"
∷ word (θ ∷ ε ∷ ό ∷ ς ∷ []) "Mark.10.18"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.10.19"
∷ word (ἐ ∷ ν ∷ τ ∷ ο ∷ ∙λ ∷ ὰ ∷ ς ∷ []) "Mark.10.19"
∷ word (ο ∷ ἶ ∷ δ ∷ α ∷ ς ∷ []) "Mark.10.19"
∷ word (Μ ∷ ὴ ∷ []) "Mark.10.19"
∷ word (φ ∷ ο ∷ ν ∷ ε ∷ ύ ∷ σ ∷ ῃ ∷ ς ∷ []) "Mark.10.19"
∷ word (Μ ∷ ὴ ∷ []) "Mark.10.19"
∷ word (μ ∷ ο ∷ ι ∷ χ ∷ ε ∷ ύ ∷ σ ∷ ῃ ∷ ς ∷ []) "Mark.10.19"
∷ word (Μ ∷ ὴ ∷ []) "Mark.10.19"
∷ word (κ ∷ ∙λ ∷ έ ∷ ψ ∷ ῃ ∷ ς ∷ []) "Mark.10.19"
∷ word (Μ ∷ ὴ ∷ []) "Mark.10.19"
∷ word (ψ ∷ ε ∷ υ ∷ δ ∷ ο ∷ μ ∷ α ∷ ρ ∷ τ ∷ υ ∷ ρ ∷ ή ∷ σ ∷ ῃ ∷ ς ∷ []) "Mark.10.19"
∷ word (Μ ∷ ὴ ∷ []) "Mark.10.19"
∷ word (ἀ ∷ π ∷ ο ∷ σ ∷ τ ∷ ε ∷ ρ ∷ ή ∷ σ ∷ ῃ ∷ ς ∷ []) "Mark.10.19"
∷ word (Τ ∷ ί ∷ μ ∷ α ∷ []) "Mark.10.19"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.10.19"
∷ word (π ∷ α ∷ τ ∷ έ ∷ ρ ∷ α ∷ []) "Mark.10.19"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.10.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.19"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.10.19"
∷ word (μ ∷ η ∷ τ ∷ έ ∷ ρ ∷ α ∷ []) "Mark.10.19"
∷ word (ὁ ∷ []) "Mark.10.20"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.20"
∷ word (ἔ ∷ φ ∷ η ∷ []) "Mark.10.20"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.10.20"
∷ word (Δ ∷ ι ∷ δ ∷ ά ∷ σ ∷ κ ∷ α ∷ ∙λ ∷ ε ∷ []) "Mark.10.20"
∷ word (τ ∷ α ∷ ῦ ∷ τ ∷ α ∷ []) "Mark.10.20"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.10.20"
∷ word (ἐ ∷ φ ∷ υ ∷ ∙λ ∷ α ∷ ξ ∷ ά ∷ μ ∷ η ∷ ν ∷ []) "Mark.10.20"
∷ word (ἐ ∷ κ ∷ []) "Mark.10.20"
∷ word (ν ∷ ε ∷ ό ∷ τ ∷ η ∷ τ ∷ ό ∷ ς ∷ []) "Mark.10.20"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.10.20"
∷ word (ὁ ∷ []) "Mark.10.21"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.21"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.10.21"
∷ word (ἐ ∷ μ ∷ β ∷ ∙λ ∷ έ ∷ ψ ∷ α ∷ ς ∷ []) "Mark.10.21"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.10.21"
∷ word (ἠ ∷ γ ∷ ά ∷ π ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.10.21"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.10.21"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.21"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.10.21"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.10.21"
∷ word (Ἕ ∷ ν ∷ []) "Mark.10.21"
∷ word (σ ∷ ε ∷ []) "Mark.10.21"
∷ word (ὑ ∷ σ ∷ τ ∷ ε ∷ ρ ∷ ε ∷ ῖ ∷ []) "Mark.10.21"
∷ word (ὕ ∷ π ∷ α ∷ γ ∷ ε ∷ []) "Mark.10.21"
∷ word (ὅ ∷ σ ∷ α ∷ []) "Mark.10.21"
∷ word (ἔ ∷ χ ∷ ε ∷ ι ∷ ς ∷ []) "Mark.10.21"
∷ word (π ∷ ώ ∷ ∙λ ∷ η ∷ σ ∷ ο ∷ ν ∷ []) "Mark.10.21"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.21"
∷ word (δ ∷ ὸ ∷ ς ∷ []) "Mark.10.21"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.10.21"
∷ word (π ∷ τ ∷ ω ∷ χ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.10.21"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.21"
∷ word (ἕ ∷ ξ ∷ ε ∷ ι ∷ ς ∷ []) "Mark.10.21"
∷ word (θ ∷ η ∷ σ ∷ α ∷ υ ∷ ρ ∷ ὸ ∷ ν ∷ []) "Mark.10.21"
∷ word (ἐ ∷ ν ∷ []) "Mark.10.21"
∷ word (ο ∷ ὐ ∷ ρ ∷ α ∷ ν ∷ ῷ ∷ []) "Mark.10.21"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.21"
∷ word (δ ∷ ε ∷ ῦ ∷ ρ ∷ ο ∷ []) "Mark.10.21"
∷ word (ἀ ∷ κ ∷ ο ∷ ∙λ ∷ ο ∷ ύ ∷ θ ∷ ε ∷ ι ∷ []) "Mark.10.21"
∷ word (μ ∷ ο ∷ ι ∷ []) "Mark.10.21"
∷ word (ὁ ∷ []) "Mark.10.22"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.22"
∷ word (σ ∷ τ ∷ υ ∷ γ ∷ ν ∷ ά ∷ σ ∷ α ∷ ς ∷ []) "Mark.10.22"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.10.22"
∷ word (τ ∷ ῷ ∷ []) "Mark.10.22"
∷ word (∙λ ∷ ό ∷ γ ∷ ῳ ∷ []) "Mark.10.22"
∷ word (ἀ ∷ π ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.10.22"
∷ word (∙λ ∷ υ ∷ π ∷ ο ∷ ύ ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.10.22"
∷ word (ἦ ∷ ν ∷ []) "Mark.10.22"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.10.22"
∷ word (ἔ ∷ χ ∷ ω ∷ ν ∷ []) "Mark.10.22"
∷ word (κ ∷ τ ∷ ή ∷ μ ∷ α ∷ τ ∷ α ∷ []) "Mark.10.22"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ά ∷ []) "Mark.10.22"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.10.23"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ β ∷ ∙λ ∷ ε ∷ ψ ∷ ά ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.10.23"
∷ word (ὁ ∷ []) "Mark.10.23"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.10.23"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.10.23"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.10.23"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.10.23"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.10.23"
∷ word (Π ∷ ῶ ∷ ς ∷ []) "Mark.10.23"
∷ word (δ ∷ υ ∷ σ ∷ κ ∷ ό ∷ ∙λ ∷ ω ∷ ς ∷ []) "Mark.10.23"
∷ word (ο ∷ ἱ ∷ []) "Mark.10.23"
∷ word (τ ∷ ὰ ∷ []) "Mark.10.23"
∷ word (χ ∷ ρ ∷ ή ∷ μ ∷ α ∷ τ ∷ α ∷ []) "Mark.10.23"
∷ word (ἔ ∷ χ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.10.23"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.10.23"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.10.23"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ί ∷ α ∷ ν ∷ []) "Mark.10.23"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.10.23"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.10.23"
∷ word (ε ∷ ἰ ∷ σ ∷ ε ∷ ∙λ ∷ ε ∷ ύ ∷ σ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.10.23"
∷ word (ο ∷ ἱ ∷ []) "Mark.10.24"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.24"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ὶ ∷ []) "Mark.10.24"
∷ word (ἐ ∷ θ ∷ α ∷ μ ∷ β ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ο ∷ []) "Mark.10.24"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.10.24"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.10.24"
∷ word (∙λ ∷ ό ∷ γ ∷ ο ∷ ι ∷ ς ∷ []) "Mark.10.24"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.10.24"
∷ word (ὁ ∷ []) "Mark.10.24"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.24"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.10.24"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.10.24"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ ρ ∷ ι ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.10.24"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.10.24"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.10.24"
∷ word (Τ ∷ έ ∷ κ ∷ ν ∷ α ∷ []) "Mark.10.24"
∷ word (π ∷ ῶ ∷ ς ∷ []) "Mark.10.24"
∷ word (δ ∷ ύ ∷ σ ∷ κ ∷ ο ∷ ∙λ ∷ ό ∷ ν ∷ []) "Mark.10.24"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.10.24"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.10.24"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.10.24"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ί ∷ α ∷ ν ∷ []) "Mark.10.24"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.10.24"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.10.24"
∷ word (ε ∷ ἰ ∷ σ ∷ ε ∷ ∙λ ∷ θ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.10.24"
∷ word (ε ∷ ὐ ∷ κ ∷ ο ∷ π ∷ ώ ∷ τ ∷ ε ∷ ρ ∷ ό ∷ ν ∷ []) "Mark.10.25"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.10.25"
∷ word (κ ∷ ά ∷ μ ∷ η ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.10.25"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.10.25"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.10.25"
∷ word (τ ∷ ρ ∷ υ ∷ μ ∷ α ∷ ∙λ ∷ ι ∷ ᾶ ∷ ς ∷ []) "Mark.10.25"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.10.25"
∷ word (ῥ ∷ α ∷ φ ∷ ί ∷ δ ∷ ο ∷ ς ∷ []) "Mark.10.25"
∷ word (δ ∷ ι ∷ ε ∷ ∙λ ∷ θ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.10.25"
∷ word (ἢ ∷ []) "Mark.10.25"
∷ word (π ∷ ∙λ ∷ ο ∷ ύ ∷ σ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.10.25"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.10.25"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.10.25"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ί ∷ α ∷ ν ∷ []) "Mark.10.25"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.10.25"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.10.25"
∷ word (ε ∷ ἰ ∷ σ ∷ ε ∷ ∙λ ∷ θ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.10.25"
∷ word (ο ∷ ἱ ∷ []) "Mark.10.26"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.26"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ σ ∷ σ ∷ ῶ ∷ ς ∷ []) "Mark.10.26"
∷ word (ἐ ∷ ξ ∷ ε ∷ π ∷ ∙λ ∷ ή ∷ σ ∷ σ ∷ ο ∷ ν ∷ τ ∷ ο ∷ []) "Mark.10.26"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.10.26"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.10.26"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.10.26"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.10.26"
∷ word (τ ∷ ί ∷ ς ∷ []) "Mark.10.26"
∷ word (δ ∷ ύ ∷ ν ∷ α ∷ τ ∷ α ∷ ι ∷ []) "Mark.10.26"
∷ word (σ ∷ ω ∷ θ ∷ ῆ ∷ ν ∷ α ∷ ι ∷ []) "Mark.10.26"
∷ word (ἐ ∷ μ ∷ β ∷ ∙λ ∷ έ ∷ ψ ∷ α ∷ ς ∷ []) "Mark.10.27"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.10.27"
∷ word (ὁ ∷ []) "Mark.10.27"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.10.27"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.10.27"
∷ word (Π ∷ α ∷ ρ ∷ ὰ ∷ []) "Mark.10.27"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ο ∷ ι ∷ ς ∷ []) "Mark.10.27"
∷ word (ἀ ∷ δ ∷ ύ ∷ ν ∷ α ∷ τ ∷ ο ∷ ν ∷ []) "Mark.10.27"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ []) "Mark.10.27"
∷ word (ο ∷ ὐ ∷ []) "Mark.10.27"
∷ word (π ∷ α ∷ ρ ∷ ὰ ∷ []) "Mark.10.27"
∷ word (θ ∷ ε ∷ ῷ ∷ []) "Mark.10.27"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.10.27"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.10.27"
∷ word (δ ∷ υ ∷ ν ∷ α ∷ τ ∷ ὰ ∷ []) "Mark.10.27"
∷ word (π ∷ α ∷ ρ ∷ ὰ ∷ []) "Mark.10.27"
∷ word (τ ∷ ῷ ∷ []) "Mark.10.27"
∷ word (θ ∷ ε ∷ ῷ ∷ []) "Mark.10.27"
∷ word (Ἤ ∷ ρ ∷ ξ ∷ α ∷ τ ∷ ο ∷ []) "Mark.10.28"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.10.28"
∷ word (ὁ ∷ []) "Mark.10.28"
∷ word (Π ∷ έ ∷ τ ∷ ρ ∷ ο ∷ ς ∷ []) "Mark.10.28"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.10.28"
∷ word (Ἰ ∷ δ ∷ ο ∷ ὺ ∷ []) "Mark.10.28"
∷ word (ἡ ∷ μ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.10.28"
∷ word (ἀ ∷ φ ∷ ή ∷ κ ∷ α ∷ μ ∷ ε ∷ ν ∷ []) "Mark.10.28"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.10.28"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.28"
∷ word (ἠ ∷ κ ∷ ο ∷ ∙λ ∷ ο ∷ υ ∷ θ ∷ ή ∷ κ ∷ α ∷ μ ∷ έ ∷ ν ∷ []) "Mark.10.28"
∷ word (σ ∷ ο ∷ ι ∷ []) "Mark.10.28"
∷ word (ἔ ∷ φ ∷ η ∷ []) "Mark.10.29"
∷ word (ὁ ∷ []) "Mark.10.29"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.10.29"
∷ word (Ἀ ∷ μ ∷ ὴ ∷ ν ∷ []) "Mark.10.29"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ []) "Mark.10.29"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.10.29"
∷ word (ο ∷ ὐ ∷ δ ∷ ε ∷ ί ∷ ς ∷ []) "Mark.10.29"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.10.29"
∷ word (ὃ ∷ ς ∷ []) "Mark.10.29"
∷ word (ἀ ∷ φ ∷ ῆ ∷ κ ∷ ε ∷ ν ∷ []) "Mark.10.29"
∷ word (ο ∷ ἰ ∷ κ ∷ ί ∷ α ∷ ν ∷ []) "Mark.10.29"
∷ word (ἢ ∷ []) "Mark.10.29"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.10.29"
∷ word (ἢ ∷ []) "Mark.10.29"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ ὰ ∷ ς ∷ []) "Mark.10.29"
∷ word (ἢ ∷ []) "Mark.10.29"
∷ word (μ ∷ η ∷ τ ∷ έ ∷ ρ ∷ α ∷ []) "Mark.10.29"
∷ word (ἢ ∷ []) "Mark.10.29"
∷ word (π ∷ α ∷ τ ∷ έ ∷ ρ ∷ α ∷ []) "Mark.10.29"
∷ word (ἢ ∷ []) "Mark.10.29"
∷ word (τ ∷ έ ∷ κ ∷ ν ∷ α ∷ []) "Mark.10.29"
∷ word (ἢ ∷ []) "Mark.10.29"
∷ word (ἀ ∷ γ ∷ ρ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.10.29"
∷ word (ἕ ∷ ν ∷ ε ∷ κ ∷ ε ∷ ν ∷ []) "Mark.10.29"
∷ word (ἐ ∷ μ ∷ ο ∷ ῦ ∷ []) "Mark.10.29"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.29"
∷ word (ἕ ∷ ν ∷ ε ∷ κ ∷ ε ∷ ν ∷ []) "Mark.10.29"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.10.29"
∷ word (ε ∷ ὐ ∷ α ∷ γ ∷ γ ∷ ε ∷ ∙λ ∷ ί ∷ ο ∷ υ ∷ []) "Mark.10.29"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.10.30"
∷ word (μ ∷ ὴ ∷ []) "Mark.10.30"
∷ word (∙λ ∷ ά ∷ β ∷ ῃ ∷ []) "Mark.10.30"
∷ word (ἑ ∷ κ ∷ α ∷ τ ∷ ο ∷ ν ∷ τ ∷ α ∷ π ∷ ∙λ ∷ α ∷ σ ∷ ί ∷ ο ∷ ν ∷ α ∷ []) "Mark.10.30"
∷ word (ν ∷ ῦ ∷ ν ∷ []) "Mark.10.30"
∷ word (ἐ ∷ ν ∷ []) "Mark.10.30"
∷ word (τ ∷ ῷ ∷ []) "Mark.10.30"
∷ word (κ ∷ α ∷ ι ∷ ρ ∷ ῷ ∷ []) "Mark.10.30"
∷ word (τ ∷ ο ∷ ύ ∷ τ ∷ ῳ ∷ []) "Mark.10.30"
∷ word (ο ∷ ἰ ∷ κ ∷ ί ∷ α ∷ ς ∷ []) "Mark.10.30"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.30"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.10.30"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.30"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ ὰ ∷ ς ∷ []) "Mark.10.30"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.30"
∷ word (μ ∷ η ∷ τ ∷ έ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.10.30"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.30"
∷ word (τ ∷ έ ∷ κ ∷ ν ∷ α ∷ []) "Mark.10.30"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.30"
∷ word (ἀ ∷ γ ∷ ρ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.10.30"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.10.30"
∷ word (δ ∷ ι ∷ ω ∷ γ ∷ μ ∷ ῶ ∷ ν ∷ []) "Mark.10.30"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.30"
∷ word (ἐ ∷ ν ∷ []) "Mark.10.30"
∷ word (τ ∷ ῷ ∷ []) "Mark.10.30"
∷ word (α ∷ ἰ ∷ ῶ ∷ ν ∷ ι ∷ []) "Mark.10.30"
∷ word (τ ∷ ῷ ∷ []) "Mark.10.30"
∷ word (ἐ ∷ ρ ∷ χ ∷ ο ∷ μ ∷ έ ∷ ν ∷ ῳ ∷ []) "Mark.10.30"
∷ word (ζ ∷ ω ∷ ὴ ∷ ν ∷ []) "Mark.10.30"
∷ word (α ∷ ἰ ∷ ώ ∷ ν ∷ ι ∷ ο ∷ ν ∷ []) "Mark.10.30"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ο ∷ ὶ ∷ []) "Mark.10.31"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.31"
∷ word (ἔ ∷ σ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.10.31"
∷ word (π ∷ ρ ∷ ῶ ∷ τ ∷ ο ∷ ι ∷ []) "Mark.10.31"
∷ word (ἔ ∷ σ ∷ χ ∷ α ∷ τ ∷ ο ∷ ι ∷ []) "Mark.10.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.31"
∷ word (ο ∷ ἱ ∷ []) "Mark.10.31"
∷ word (ἔ ∷ σ ∷ χ ∷ α ∷ τ ∷ ο ∷ ι ∷ []) "Mark.10.31"
∷ word (π ∷ ρ ∷ ῶ ∷ τ ∷ ο ∷ ι ∷ []) "Mark.10.31"
∷ word (Ἦ ∷ σ ∷ α ∷ ν ∷ []) "Mark.10.32"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.32"
∷ word (ἐ ∷ ν ∷ []) "Mark.10.32"
∷ word (τ ∷ ῇ ∷ []) "Mark.10.32"
∷ word (ὁ ∷ δ ∷ ῷ ∷ []) "Mark.10.32"
∷ word (ἀ ∷ ν ∷ α ∷ β ∷ α ∷ ί ∷ ν ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.10.32"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.10.32"
∷ word (Ἱ ∷ ε ∷ ρ ∷ ο ∷ σ ∷ ό ∷ ∙λ ∷ υ ∷ μ ∷ α ∷ []) "Mark.10.32"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.32"
∷ word (ἦ ∷ ν ∷ []) "Mark.10.32"
∷ word (π ∷ ρ ∷ ο ∷ ά ∷ γ ∷ ω ∷ ν ∷ []) "Mark.10.32"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.10.32"
∷ word (ὁ ∷ []) "Mark.10.32"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.10.32"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.32"
∷ word (ἐ ∷ θ ∷ α ∷ μ ∷ β ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ο ∷ []) "Mark.10.32"
∷ word (ο ∷ ἱ ∷ []) "Mark.10.32"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.32"
∷ word (ἀ ∷ κ ∷ ο ∷ ∙λ ∷ ο ∷ υ ∷ θ ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.10.32"
∷ word (ἐ ∷ φ ∷ ο ∷ β ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ο ∷ []) "Mark.10.32"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.32"
∷ word (π ∷ α ∷ ρ ∷ α ∷ ∙λ ∷ α ∷ β ∷ ὼ ∷ ν ∷ []) "Mark.10.32"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.10.32"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.10.32"
∷ word (δ ∷ ώ ∷ δ ∷ ε ∷ κ ∷ α ∷ []) "Mark.10.32"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ τ ∷ ο ∷ []) "Mark.10.32"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.10.32"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.10.32"
∷ word (τ ∷ ὰ ∷ []) "Mark.10.32"
∷ word (μ ∷ έ ∷ ∙λ ∷ ∙λ ∷ ο ∷ ν ∷ τ ∷ α ∷ []) "Mark.10.32"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.10.32"
∷ word (σ ∷ υ ∷ μ ∷ β ∷ α ∷ ί ∷ ν ∷ ε ∷ ι ∷ ν ∷ []) "Mark.10.32"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.10.33"
∷ word (Ἰ ∷ δ ∷ ο ∷ ὺ ∷ []) "Mark.10.33"
∷ word (ἀ ∷ ν ∷ α ∷ β ∷ α ∷ ί ∷ ν ∷ ο ∷ μ ∷ ε ∷ ν ∷ []) "Mark.10.33"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.10.33"
∷ word (Ἱ ∷ ε ∷ ρ ∷ ο ∷ σ ∷ ό ∷ ∙λ ∷ υ ∷ μ ∷ α ∷ []) "Mark.10.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.33"
∷ word (ὁ ∷ []) "Mark.10.33"
∷ word (υ ∷ ἱ ∷ ὸ ∷ ς ∷ []) "Mark.10.33"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.10.33"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ο ∷ υ ∷ []) "Mark.10.33"
∷ word (π ∷ α ∷ ρ ∷ α ∷ δ ∷ ο ∷ θ ∷ ή ∷ σ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.10.33"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.10.33"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ ε ∷ ρ ∷ ε ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.10.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.33"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.10.33"
∷ word (γ ∷ ρ ∷ α ∷ μ ∷ μ ∷ α ∷ τ ∷ ε ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.10.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.33"
∷ word (κ ∷ α ∷ τ ∷ α ∷ κ ∷ ρ ∷ ι ∷ ν ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.10.33"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.10.33"
∷ word (θ ∷ α ∷ ν ∷ ά ∷ τ ∷ ῳ ∷ []) "Mark.10.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.33"
∷ word (π ∷ α ∷ ρ ∷ α ∷ δ ∷ ώ ∷ σ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.10.33"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.10.33"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.10.33"
∷ word (ἔ ∷ θ ∷ ν ∷ ε ∷ σ ∷ ι ∷ ν ∷ []) "Mark.10.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.34"
∷ word (ἐ ∷ μ ∷ π ∷ α ∷ ί ∷ ξ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.10.34"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.10.34"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.34"
∷ word (ἐ ∷ μ ∷ π ∷ τ ∷ ύ ∷ σ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.10.34"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.10.34"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.34"
∷ word (μ ∷ α ∷ σ ∷ τ ∷ ι ∷ γ ∷ ώ ∷ σ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.10.34"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.10.34"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.34"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ τ ∷ ε ∷ ν ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.10.34"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.34"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.10.34"
∷ word (τ ∷ ρ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.10.34"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.10.34"
∷ word (ἀ ∷ ν ∷ α ∷ σ ∷ τ ∷ ή ∷ σ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.10.34"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.10.35"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ π ∷ ο ∷ ρ ∷ ε ∷ ύ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.10.35"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.10.35"
∷ word (Ἰ ∷ ά ∷ κ ∷ ω ∷ β ∷ ο ∷ ς ∷ []) "Mark.10.35"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.35"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ η ∷ ς ∷ []) "Mark.10.35"
∷ word (ο ∷ ἱ ∷ []) "Mark.10.35"
∷ word (υ ∷ ἱ ∷ ο ∷ ὶ ∷ []) "Mark.10.35"
∷ word (Ζ ∷ ε ∷ β ∷ ε ∷ δ ∷ α ∷ ί ∷ ο ∷ υ ∷ []) "Mark.10.35"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.10.35"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.10.35"
∷ word (Δ ∷ ι ∷ δ ∷ ά ∷ σ ∷ κ ∷ α ∷ ∙λ ∷ ε ∷ []) "Mark.10.35"
∷ word (θ ∷ έ ∷ ∙λ ∷ ο ∷ μ ∷ ε ∷ ν ∷ []) "Mark.10.35"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.10.35"
∷ word (ὃ ∷ []) "Mark.10.35"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.10.35"
∷ word (α ∷ ἰ ∷ τ ∷ ή ∷ σ ∷ ω ∷ μ ∷ έ ∷ ν ∷ []) "Mark.10.35"
∷ word (σ ∷ ε ∷ []) "Mark.10.35"
∷ word (π ∷ ο ∷ ι ∷ ή ∷ σ ∷ ῃ ∷ ς ∷ []) "Mark.10.35"
∷ word (ἡ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.10.35"
∷ word (ὁ ∷ []) "Mark.10.36"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.36"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.10.36"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.10.36"
∷ word (Τ ∷ ί ∷ []) "Mark.10.36"
∷ word (θ ∷ έ ∷ ∙λ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.10.36"
∷ word (π ∷ ο ∷ ι ∷ ή ∷ σ ∷ ω ∷ []) "Mark.10.36"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.10.36"
∷ word (ο ∷ ἱ ∷ []) "Mark.10.37"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.37"
∷ word (ε ∷ ἶ ∷ π ∷ α ∷ ν ∷ []) "Mark.10.37"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.10.37"
∷ word (Δ ∷ ὸ ∷ ς ∷ []) "Mark.10.37"
∷ word (ἡ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.10.37"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.10.37"
∷ word (ε ∷ ἷ ∷ ς ∷ []) "Mark.10.37"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.10.37"
∷ word (ἐ ∷ κ ∷ []) "Mark.10.37"
∷ word (δ ∷ ε ∷ ξ ∷ ι ∷ ῶ ∷ ν ∷ []) "Mark.10.37"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.37"
∷ word (ε ∷ ἷ ∷ ς ∷ []) "Mark.10.37"
∷ word (ἐ ∷ ξ ∷ []) "Mark.10.37"
∷ word (ἀ ∷ ρ ∷ ι ∷ σ ∷ τ ∷ ε ∷ ρ ∷ ῶ ∷ ν ∷ []) "Mark.10.37"
∷ word (κ ∷ α ∷ θ ∷ ί ∷ σ ∷ ω ∷ μ ∷ ε ∷ ν ∷ []) "Mark.10.37"
∷ word (ἐ ∷ ν ∷ []) "Mark.10.37"
∷ word (τ ∷ ῇ ∷ []) "Mark.10.37"
∷ word (δ ∷ ό ∷ ξ ∷ ῃ ∷ []) "Mark.10.37"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.10.37"
∷ word (ὁ ∷ []) "Mark.10.38"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.38"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.10.38"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.10.38"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.10.38"
∷ word (Ο ∷ ὐ ∷ κ ∷ []) "Mark.10.38"
∷ word (ο ∷ ἴ ∷ δ ∷ α ∷ τ ∷ ε ∷ []) "Mark.10.38"
∷ word (τ ∷ ί ∷ []) "Mark.10.38"
∷ word (α ∷ ἰ ∷ τ ∷ ε ∷ ῖ ∷ σ ∷ θ ∷ ε ∷ []) "Mark.10.38"
∷ word (δ ∷ ύ ∷ ν ∷ α ∷ σ ∷ θ ∷ ε ∷ []) "Mark.10.38"
∷ word (π ∷ ι ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.10.38"
∷ word (τ ∷ ὸ ∷ []) "Mark.10.38"
∷ word (π ∷ ο ∷ τ ∷ ή ∷ ρ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.10.38"
∷ word (ὃ ∷ []) "Mark.10.38"
∷ word (ἐ ∷ γ ∷ ὼ ∷ []) "Mark.10.38"
∷ word (π ∷ ί ∷ ν ∷ ω ∷ []) "Mark.10.38"
∷ word (ἢ ∷ []) "Mark.10.38"
∷ word (τ ∷ ὸ ∷ []) "Mark.10.38"
∷ word (β ∷ ά ∷ π ∷ τ ∷ ι ∷ σ ∷ μ ∷ α ∷ []) "Mark.10.38"
∷ word (ὃ ∷ []) "Mark.10.38"
∷ word (ἐ ∷ γ ∷ ὼ ∷ []) "Mark.10.38"
∷ word (β ∷ α ∷ π ∷ τ ∷ ί ∷ ζ ∷ ο ∷ μ ∷ α ∷ ι ∷ []) "Mark.10.38"
∷ word (β ∷ α ∷ π ∷ τ ∷ ι ∷ σ ∷ θ ∷ ῆ ∷ ν ∷ α ∷ ι ∷ []) "Mark.10.38"
∷ word (ο ∷ ἱ ∷ []) "Mark.10.39"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.39"
∷ word (ε ∷ ἶ ∷ π ∷ α ∷ ν ∷ []) "Mark.10.39"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.10.39"
∷ word (Δ ∷ υ ∷ ν ∷ ά ∷ μ ∷ ε ∷ θ ∷ α ∷ []) "Mark.10.39"
∷ word (ὁ ∷ []) "Mark.10.39"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.39"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.10.39"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.10.39"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.10.39"
∷ word (Τ ∷ ὸ ∷ []) "Mark.10.39"
∷ word (π ∷ ο ∷ τ ∷ ή ∷ ρ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.10.39"
∷ word (ὃ ∷ []) "Mark.10.39"
∷ word (ἐ ∷ γ ∷ ὼ ∷ []) "Mark.10.39"
∷ word (π ∷ ί ∷ ν ∷ ω ∷ []) "Mark.10.39"
∷ word (π ∷ ί ∷ ε ∷ σ ∷ θ ∷ ε ∷ []) "Mark.10.39"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.39"
∷ word (τ ∷ ὸ ∷ []) "Mark.10.39"
∷ word (β ∷ ά ∷ π ∷ τ ∷ ι ∷ σ ∷ μ ∷ α ∷ []) "Mark.10.39"
∷ word (ὃ ∷ []) "Mark.10.39"
∷ word (ἐ ∷ γ ∷ ὼ ∷ []) "Mark.10.39"
∷ word (β ∷ α ∷ π ∷ τ ∷ ί ∷ ζ ∷ ο ∷ μ ∷ α ∷ ι ∷ []) "Mark.10.39"
∷ word (β ∷ α ∷ π ∷ τ ∷ ι ∷ σ ∷ θ ∷ ή ∷ σ ∷ ε ∷ σ ∷ θ ∷ ε ∷ []) "Mark.10.39"
∷ word (τ ∷ ὸ ∷ []) "Mark.10.40"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.40"
∷ word (κ ∷ α ∷ θ ∷ ί ∷ σ ∷ α ∷ ι ∷ []) "Mark.10.40"
∷ word (ἐ ∷ κ ∷ []) "Mark.10.40"
∷ word (δ ∷ ε ∷ ξ ∷ ι ∷ ῶ ∷ ν ∷ []) "Mark.10.40"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.10.40"
∷ word (ἢ ∷ []) "Mark.10.40"
∷ word (ἐ ∷ ξ ∷ []) "Mark.10.40"
∷ word (ε ∷ ὐ ∷ ω ∷ ν ∷ ύ ∷ μ ∷ ω ∷ ν ∷ []) "Mark.10.40"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.10.40"
∷ word (ἔ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.10.40"
∷ word (ἐ ∷ μ ∷ ὸ ∷ ν ∷ []) "Mark.10.40"
∷ word (δ ∷ ο ∷ ῦ ∷ ν ∷ α ∷ ι ∷ []) "Mark.10.40"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ []) "Mark.10.40"
∷ word (ο ∷ ἷ ∷ ς ∷ []) "Mark.10.40"
∷ word (ἡ ∷ τ ∷ ο ∷ ί ∷ μ ∷ α ∷ σ ∷ τ ∷ α ∷ ι ∷ []) "Mark.10.40"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.10.41"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ σ ∷ α ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.10.41"
∷ word (ο ∷ ἱ ∷ []) "Mark.10.41"
∷ word (δ ∷ έ ∷ κ ∷ α ∷ []) "Mark.10.41"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ ν ∷ τ ∷ ο ∷ []) "Mark.10.41"
∷ word (ἀ ∷ γ ∷ α ∷ ν ∷ α ∷ κ ∷ τ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.10.41"
∷ word (π ∷ ε ∷ ρ ∷ ὶ ∷ []) "Mark.10.41"
∷ word (Ἰ ∷ α ∷ κ ∷ ώ ∷ β ∷ ο ∷ υ ∷ []) "Mark.10.41"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.41"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ ο ∷ υ ∷ []) "Mark.10.41"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.42"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ κ ∷ α ∷ ∙λ ∷ ε ∷ σ ∷ ά ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.10.42"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.10.42"
∷ word (ὁ ∷ []) "Mark.10.42"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.10.42"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.10.42"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.10.42"
∷ word (Ο ∷ ἴ ∷ δ ∷ α ∷ τ ∷ ε ∷ []) "Mark.10.42"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.10.42"
∷ word (ο ∷ ἱ ∷ []) "Mark.10.42"
∷ word (δ ∷ ο ∷ κ ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.10.42"
∷ word (ἄ ∷ ρ ∷ χ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.10.42"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.10.42"
∷ word (ἐ ∷ θ ∷ ν ∷ ῶ ∷ ν ∷ []) "Mark.10.42"
∷ word (κ ∷ α ∷ τ ∷ α ∷ κ ∷ υ ∷ ρ ∷ ι ∷ ε ∷ ύ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.10.42"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.10.42"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.42"
∷ word (ο ∷ ἱ ∷ []) "Mark.10.42"
∷ word (μ ∷ ε ∷ γ ∷ ά ∷ ∙λ ∷ ο ∷ ι ∷ []) "Mark.10.42"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.10.42"
∷ word (κ ∷ α ∷ τ ∷ ε ∷ ξ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ά ∷ ζ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.10.42"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.10.42"
∷ word (ο ∷ ὐ ∷ χ ∷ []) "Mark.10.43"
∷ word (ο ∷ ὕ ∷ τ ∷ ω ∷ ς ∷ []) "Mark.10.43"
∷ word (δ ∷ έ ∷ []) "Mark.10.43"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.10.43"
∷ word (ἐ ∷ ν ∷ []) "Mark.10.43"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.10.43"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ []) "Mark.10.43"
∷ word (ὃ ∷ ς ∷ []) "Mark.10.43"
∷ word (ἂ ∷ ν ∷ []) "Mark.10.43"
∷ word (θ ∷ έ ∷ ∙λ ∷ ῃ ∷ []) "Mark.10.43"
∷ word (μ ∷ έ ∷ γ ∷ α ∷ ς ∷ []) "Mark.10.43"
∷ word (γ ∷ ε ∷ ν ∷ έ ∷ σ ∷ θ ∷ α ∷ ι ∷ []) "Mark.10.43"
∷ word (ἐ ∷ ν ∷ []) "Mark.10.43"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.10.43"
∷ word (ἔ ∷ σ ∷ τ ∷ α ∷ ι ∷ []) "Mark.10.43"
∷ word (ὑ ∷ μ ∷ ῶ ∷ ν ∷ []) "Mark.10.43"
∷ word (δ ∷ ι ∷ ά ∷ κ ∷ ο ∷ ν ∷ ο ∷ ς ∷ []) "Mark.10.43"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.44"
∷ word (ὃ ∷ ς ∷ []) "Mark.10.44"
∷ word (ἂ ∷ ν ∷ []) "Mark.10.44"
∷ word (θ ∷ έ ∷ ∙λ ∷ ῃ ∷ []) "Mark.10.44"
∷ word (ἐ ∷ ν ∷ []) "Mark.10.44"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.10.44"
∷ word (ε ∷ ἶ ∷ ν ∷ α ∷ ι ∷ []) "Mark.10.44"
∷ word (π ∷ ρ ∷ ῶ ∷ τ ∷ ο ∷ ς ∷ []) "Mark.10.44"
∷ word (ἔ ∷ σ ∷ τ ∷ α ∷ ι ∷ []) "Mark.10.44"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.10.44"
∷ word (δ ∷ ο ∷ ῦ ∷ ∙λ ∷ ο ∷ ς ∷ []) "Mark.10.44"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.45"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.10.45"
∷ word (ὁ ∷ []) "Mark.10.45"
∷ word (υ ∷ ἱ ∷ ὸ ∷ ς ∷ []) "Mark.10.45"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.10.45"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ο ∷ υ ∷ []) "Mark.10.45"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.10.45"
∷ word (ἦ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.10.45"
∷ word (δ ∷ ι ∷ α ∷ κ ∷ ο ∷ ν ∷ η ∷ θ ∷ ῆ ∷ ν ∷ α ∷ ι ∷ []) "Mark.10.45"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.10.45"
∷ word (δ ∷ ι ∷ α ∷ κ ∷ ο ∷ ν ∷ ῆ ∷ σ ∷ α ∷ ι ∷ []) "Mark.10.45"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.45"
∷ word (δ ∷ ο ∷ ῦ ∷ ν ∷ α ∷ ι ∷ []) "Mark.10.45"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.10.45"
∷ word (ψ ∷ υ ∷ χ ∷ ὴ ∷ ν ∷ []) "Mark.10.45"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.10.45"
∷ word (∙λ ∷ ύ ∷ τ ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.10.45"
∷ word (ἀ ∷ ν ∷ τ ∷ ὶ ∷ []) "Mark.10.45"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ῶ ∷ ν ∷ []) "Mark.10.45"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.10.46"
∷ word (ἔ ∷ ρ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.10.46"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.10.46"
∷ word (Ἰ ∷ ε ∷ ρ ∷ ι ∷ χ ∷ ώ ∷ []) "Mark.10.46"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.46"
∷ word (ἐ ∷ κ ∷ π ∷ ο ∷ ρ ∷ ε ∷ υ ∷ ο ∷ μ ∷ έ ∷ ν ∷ ο ∷ υ ∷ []) "Mark.10.46"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.10.46"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.10.46"
∷ word (Ἰ ∷ ε ∷ ρ ∷ ι ∷ χ ∷ ὼ ∷ []) "Mark.10.46"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.46"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.10.46"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.10.46"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.10.46"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.46"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ υ ∷ []) "Mark.10.46"
∷ word (ἱ ∷ κ ∷ α ∷ ν ∷ ο ∷ ῦ ∷ []) "Mark.10.46"
∷ word (ὁ ∷ []) "Mark.10.46"
∷ word (υ ∷ ἱ ∷ ὸ ∷ ς ∷ []) "Mark.10.46"
∷ word (Τ ∷ ι ∷ μ ∷ α ∷ ί ∷ ο ∷ υ ∷ []) "Mark.10.46"
∷ word (Β ∷ α ∷ ρ ∷ τ ∷ ι ∷ μ ∷ α ∷ ῖ ∷ ο ∷ ς ∷ []) "Mark.10.46"
∷ word (τ ∷ υ ∷ φ ∷ ∙λ ∷ ὸ ∷ ς ∷ []) "Mark.10.46"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ α ∷ ί ∷ τ ∷ η ∷ ς ∷ []) "Mark.10.46"
∷ word (ἐ ∷ κ ∷ ά ∷ θ ∷ η ∷ τ ∷ ο ∷ []) "Mark.10.46"
∷ word (π ∷ α ∷ ρ ∷ ὰ ∷ []) "Mark.10.46"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.10.46"
∷ word (ὁ ∷ δ ∷ ό ∷ ν ∷ []) "Mark.10.46"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.47"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ σ ∷ α ∷ ς ∷ []) "Mark.10.47"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.10.47"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.10.47"
∷ word (ὁ ∷ []) "Mark.10.47"
∷ word (Ν ∷ α ∷ ζ ∷ α ∷ ρ ∷ η ∷ ν ∷ ό ∷ ς ∷ []) "Mark.10.47"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.10.47"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ τ ∷ ο ∷ []) "Mark.10.47"
∷ word (κ ∷ ρ ∷ ά ∷ ζ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.10.47"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.47"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.10.47"
∷ word (Υ ∷ ἱ ∷ ὲ ∷ []) "Mark.10.47"
∷ word (Δ ∷ α ∷ υ ∷ ὶ ∷ δ ∷ []) "Mark.10.47"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ []) "Mark.10.47"
∷ word (ἐ ∷ ∙λ ∷ έ ∷ η ∷ σ ∷ ό ∷ ν ∷ []) "Mark.10.47"
∷ word (μ ∷ ε ∷ []) "Mark.10.47"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.48"
∷ word (ἐ ∷ π ∷ ε ∷ τ ∷ ί ∷ μ ∷ ω ∷ ν ∷ []) "Mark.10.48"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.10.48"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ο ∷ ὶ ∷ []) "Mark.10.48"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.10.48"
∷ word (σ ∷ ι ∷ ω ∷ π ∷ ή ∷ σ ∷ ῃ ∷ []) "Mark.10.48"
∷ word (ὁ ∷ []) "Mark.10.48"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.48"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ῷ ∷ []) "Mark.10.48"
∷ word (μ ∷ ᾶ ∷ ∙λ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.10.48"
∷ word (ἔ ∷ κ ∷ ρ ∷ α ∷ ζ ∷ ε ∷ ν ∷ []) "Mark.10.48"
∷ word (Υ ∷ ἱ ∷ ὲ ∷ []) "Mark.10.48"
∷ word (Δ ∷ α ∷ υ ∷ ί ∷ δ ∷ []) "Mark.10.48"
∷ word (ἐ ∷ ∙λ ∷ έ ∷ η ∷ σ ∷ ό ∷ ν ∷ []) "Mark.10.48"
∷ word (μ ∷ ε ∷ []) "Mark.10.48"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.49"
∷ word (σ ∷ τ ∷ ὰ ∷ ς ∷ []) "Mark.10.49"
∷ word (ὁ ∷ []) "Mark.10.49"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.10.49"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.10.49"
∷ word (Φ ∷ ω ∷ ν ∷ ή ∷ σ ∷ α ∷ τ ∷ ε ∷ []) "Mark.10.49"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.10.49"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.49"
∷ word (φ ∷ ω ∷ ν ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ []) "Mark.10.49"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.10.49"
∷ word (τ ∷ υ ∷ φ ∷ ∙λ ∷ ὸ ∷ ν ∷ []) "Mark.10.49"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.10.49"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.10.49"
∷ word (Θ ∷ ά ∷ ρ ∷ σ ∷ ε ∷ ι ∷ []) "Mark.10.49"
∷ word (ἔ ∷ γ ∷ ε ∷ ι ∷ ρ ∷ ε ∷ []) "Mark.10.49"
∷ word (φ ∷ ω ∷ ν ∷ ε ∷ ῖ ∷ []) "Mark.10.49"
∷ word (σ ∷ ε ∷ []) "Mark.10.49"
∷ word (ὁ ∷ []) "Mark.10.50"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.50"
∷ word (ἀ ∷ π ∷ ο ∷ β ∷ α ∷ ∙λ ∷ ὼ ∷ ν ∷ []) "Mark.10.50"
∷ word (τ ∷ ὸ ∷ []) "Mark.10.50"
∷ word (ἱ ∷ μ ∷ ά ∷ τ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.10.50"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.10.50"
∷ word (ἀ ∷ ν ∷ α ∷ π ∷ η ∷ δ ∷ ή ∷ σ ∷ α ∷ ς ∷ []) "Mark.10.50"
∷ word (ἦ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.10.50"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.10.50"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.10.50"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ν ∷ []) "Mark.10.50"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.51"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ ρ ∷ ι ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.10.51"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.10.51"
∷ word (ὁ ∷ []) "Mark.10.51"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.10.51"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.10.51"
∷ word (Τ ∷ ί ∷ []) "Mark.10.51"
∷ word (σ ∷ ο ∷ ι ∷ []) "Mark.10.51"
∷ word (θ ∷ έ ∷ ∙λ ∷ ε ∷ ι ∷ ς ∷ []) "Mark.10.51"
∷ word (π ∷ ο ∷ ι ∷ ή ∷ σ ∷ ω ∷ []) "Mark.10.51"
∷ word (ὁ ∷ []) "Mark.10.51"
∷ word (δ ∷ ὲ ∷ []) "Mark.10.51"
∷ word (τ ∷ υ ∷ φ ∷ ∙λ ∷ ὸ ∷ ς ∷ []) "Mark.10.51"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.10.51"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.10.51"
∷ word (Ρ ∷ α ∷ β ∷ β ∷ ο ∷ υ ∷ ν ∷ ι ∷ []) "Mark.10.51"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.10.51"
∷ word (ἀ ∷ ν ∷ α ∷ β ∷ ∙λ ∷ έ ∷ ψ ∷ ω ∷ []) "Mark.10.51"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.52"
∷ word (ὁ ∷ []) "Mark.10.52"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.10.52"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.10.52"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.10.52"
∷ word (Ὕ ∷ π ∷ α ∷ γ ∷ ε ∷ []) "Mark.10.52"
∷ word (ἡ ∷ []) "Mark.10.52"
∷ word (π ∷ ί ∷ σ ∷ τ ∷ ι ∷ ς ∷ []) "Mark.10.52"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.10.52"
∷ word (σ ∷ έ ∷ σ ∷ ω ∷ κ ∷ έ ∷ ν ∷ []) "Mark.10.52"
∷ word (σ ∷ ε ∷ []) "Mark.10.52"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.52"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.10.52"
∷ word (ἀ ∷ ν ∷ έ ∷ β ∷ ∙λ ∷ ε ∷ ψ ∷ ε ∷ ν ∷ []) "Mark.10.52"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.10.52"
∷ word (ἠ ∷ κ ∷ ο ∷ ∙λ ∷ ο ∷ ύ ∷ θ ∷ ε ∷ ι ∷ []) "Mark.10.52"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.10.52"
∷ word (ἐ ∷ ν ∷ []) "Mark.10.52"
∷ word (τ ∷ ῇ ∷ []) "Mark.10.52"
∷ word (ὁ ∷ δ ∷ ῷ ∷ []) "Mark.10.52"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.11.1"
∷ word (ὅ ∷ τ ∷ ε ∷ []) "Mark.11.1"
∷ word (ἐ ∷ γ ∷ γ ∷ ί ∷ ζ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.11.1"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.11.1"
∷ word (Ἱ ∷ ε ∷ ρ ∷ ο ∷ σ ∷ ό ∷ ∙λ ∷ υ ∷ μ ∷ α ∷ []) "Mark.11.1"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.11.1"
∷ word (Β ∷ η ∷ θ ∷ φ ∷ α ∷ γ ∷ ὴ ∷ []) "Mark.11.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.1"
∷ word (Β ∷ η ∷ θ ∷ α ∷ ν ∷ ί ∷ α ∷ ν ∷ []) "Mark.11.1"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.11.1"
∷ word (τ ∷ ὸ ∷ []) "Mark.11.1"
∷ word (Ὄ ∷ ρ ∷ ο ∷ ς ∷ []) "Mark.11.1"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.11.1"
∷ word (Ἐ ∷ ∙λ ∷ α ∷ ι ∷ ῶ ∷ ν ∷ []) "Mark.11.1"
∷ word (ἀ ∷ π ∷ ο ∷ σ ∷ τ ∷ έ ∷ ∙λ ∷ ∙λ ∷ ε ∷ ι ∷ []) "Mark.11.1"
∷ word (δ ∷ ύ ∷ ο ∷ []) "Mark.11.1"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.11.1"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.11.1"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.11.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.2"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.11.2"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.11.2"
∷ word (Ὑ ∷ π ∷ ά ∷ γ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.11.2"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.11.2"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.11.2"
∷ word (κ ∷ ώ ∷ μ ∷ η ∷ ν ∷ []) "Mark.11.2"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.11.2"
∷ word (κ ∷ α ∷ τ ∷ έ ∷ ν ∷ α ∷ ν ∷ τ ∷ ι ∷ []) "Mark.11.2"
∷ word (ὑ ∷ μ ∷ ῶ ∷ ν ∷ []) "Mark.11.2"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.2"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.11.2"
∷ word (ε ∷ ἰ ∷ σ ∷ π ∷ ο ∷ ρ ∷ ε ∷ υ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ι ∷ []) "Mark.11.2"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.11.2"
∷ word (α ∷ ὐ ∷ τ ∷ ὴ ∷ ν ∷ []) "Mark.11.2"
∷ word (ε ∷ ὑ ∷ ρ ∷ ή ∷ σ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.11.2"
∷ word (π ∷ ῶ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.11.2"
∷ word (δ ∷ ε ∷ δ ∷ ε ∷ μ ∷ έ ∷ ν ∷ ο ∷ ν ∷ []) "Mark.11.2"
∷ word (ἐ ∷ φ ∷ []) "Mark.11.2"
∷ word (ὃ ∷ ν ∷ []) "Mark.11.2"
∷ word (ο ∷ ὐ ∷ δ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.11.2"
∷ word (ο ∷ ὔ ∷ π ∷ ω ∷ []) "Mark.11.2"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ω ∷ ν ∷ []) "Mark.11.2"
∷ word (ἐ ∷ κ ∷ ά ∷ θ ∷ ι ∷ σ ∷ ε ∷ ν ∷ []) "Mark.11.2"
∷ word (∙λ ∷ ύ ∷ σ ∷ α ∷ τ ∷ ε ∷ []) "Mark.11.2"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.11.2"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.2"
∷ word (φ ∷ έ ∷ ρ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.11.2"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.3"
∷ word (ἐ ∷ ά ∷ ν ∷ []) "Mark.11.3"
∷ word (τ ∷ ι ∷ ς ∷ []) "Mark.11.3"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.11.3"
∷ word (ε ∷ ἴ ∷ π ∷ ῃ ∷ []) "Mark.11.3"
∷ word (Τ ∷ ί ∷ []) "Mark.11.3"
∷ word (π ∷ ο ∷ ι ∷ ε ∷ ῖ ∷ τ ∷ ε ∷ []) "Mark.11.3"
∷ word (τ ∷ ο ∷ ῦ ∷ τ ∷ ο ∷ []) "Mark.11.3"
∷ word (ε ∷ ἴ ∷ π ∷ α ∷ τ ∷ ε ∷ []) "Mark.11.3"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.11.3"
∷ word (Ὁ ∷ []) "Mark.11.3"
∷ word (κ ∷ ύ ∷ ρ ∷ ι ∷ ο ∷ ς ∷ []) "Mark.11.3"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.11.3"
∷ word (χ ∷ ρ ∷ ε ∷ ί ∷ α ∷ ν ∷ []) "Mark.11.3"
∷ word (ἔ ∷ χ ∷ ε ∷ ι ∷ []) "Mark.11.3"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.3"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.11.3"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.11.3"
∷ word (ἀ ∷ π ∷ ο ∷ σ ∷ τ ∷ έ ∷ ∙λ ∷ ∙λ ∷ ε ∷ ι ∷ []) "Mark.11.3"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.11.3"
∷ word (ὧ ∷ δ ∷ ε ∷ []) "Mark.11.3"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.4"
∷ word (ἀ ∷ π ∷ ῆ ∷ ∙λ ∷ θ ∷ ο ∷ ν ∷ []) "Mark.11.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.4"
∷ word (ε ∷ ὗ ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.11.4"
∷ word (π ∷ ῶ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.11.4"
∷ word (δ ∷ ε ∷ δ ∷ ε ∷ μ ∷ έ ∷ ν ∷ ο ∷ ν ∷ []) "Mark.11.4"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.11.4"
∷ word (θ ∷ ύ ∷ ρ ∷ α ∷ ν ∷ []) "Mark.11.4"
∷ word (ἔ ∷ ξ ∷ ω ∷ []) "Mark.11.4"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.11.4"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.11.4"
∷ word (ἀ ∷ μ ∷ φ ∷ ό ∷ δ ∷ ο ∷ υ ∷ []) "Mark.11.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.4"
∷ word (∙λ ∷ ύ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.11.4"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.11.4"
∷ word (κ ∷ α ∷ ί ∷ []) "Mark.11.5"
∷ word (τ ∷ ι ∷ ν ∷ ε ∷ ς ∷ []) "Mark.11.5"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.11.5"
∷ word (ἐ ∷ κ ∷ ε ∷ ῖ ∷ []) "Mark.11.5"
∷ word (ἑ ∷ σ ∷ τ ∷ η ∷ κ ∷ ό ∷ τ ∷ ω ∷ ν ∷ []) "Mark.11.5"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ο ∷ ν ∷ []) "Mark.11.5"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.11.5"
∷ word (Τ ∷ ί ∷ []) "Mark.11.5"
∷ word (π ∷ ο ∷ ι ∷ ε ∷ ῖ ∷ τ ∷ ε ∷ []) "Mark.11.5"
∷ word (∙λ ∷ ύ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.11.5"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.11.5"
∷ word (π ∷ ῶ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.11.5"
∷ word (ο ∷ ἱ ∷ []) "Mark.11.6"
∷ word (δ ∷ ὲ ∷ []) "Mark.11.6"
∷ word (ε ∷ ἶ ∷ π ∷ α ∷ ν ∷ []) "Mark.11.6"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.11.6"
∷ word (κ ∷ α ∷ θ ∷ ὼ ∷ ς ∷ []) "Mark.11.6"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.11.6"
∷ word (ὁ ∷ []) "Mark.11.6"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.11.6"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.6"
∷ word (ἀ ∷ φ ∷ ῆ ∷ κ ∷ α ∷ ν ∷ []) "Mark.11.6"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.11.6"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.7"
∷ word (φ ∷ έ ∷ ρ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.11.7"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.11.7"
∷ word (π ∷ ῶ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.11.7"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.11.7"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.11.7"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ν ∷ []) "Mark.11.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.7"
∷ word (ἐ ∷ π ∷ ι ∷ β ∷ ά ∷ ∙λ ∷ ∙λ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.11.7"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.11.7"
∷ word (τ ∷ ὰ ∷ []) "Mark.11.7"
∷ word (ἱ ∷ μ ∷ ά ∷ τ ∷ ι ∷ α ∷ []) "Mark.11.7"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.11.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.7"
∷ word (ἐ ∷ κ ∷ ά ∷ θ ∷ ι ∷ σ ∷ ε ∷ ν ∷ []) "Mark.11.7"
∷ word (ἐ ∷ π ∷ []) "Mark.11.7"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.11.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.8"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ο ∷ ὶ ∷ []) "Mark.11.8"
∷ word (τ ∷ ὰ ∷ []) "Mark.11.8"
∷ word (ἱ ∷ μ ∷ ά ∷ τ ∷ ι ∷ α ∷ []) "Mark.11.8"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.11.8"
∷ word (ἔ ∷ σ ∷ τ ∷ ρ ∷ ω ∷ σ ∷ α ∷ ν ∷ []) "Mark.11.8"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.11.8"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.11.8"
∷ word (ὁ ∷ δ ∷ ό ∷ ν ∷ []) "Mark.11.8"
∷ word (ἄ ∷ ∙λ ∷ ∙λ ∷ ο ∷ ι ∷ []) "Mark.11.8"
∷ word (δ ∷ ὲ ∷ []) "Mark.11.8"
∷ word (σ ∷ τ ∷ ι ∷ β ∷ ά ∷ δ ∷ α ∷ ς ∷ []) "Mark.11.8"
∷ word (κ ∷ ό ∷ ψ ∷ α ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.11.8"
∷ word (ἐ ∷ κ ∷ []) "Mark.11.8"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.11.8"
∷ word (ἀ ∷ γ ∷ ρ ∷ ῶ ∷ ν ∷ []) "Mark.11.8"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.9"
∷ word (ο ∷ ἱ ∷ []) "Mark.11.9"
∷ word (π ∷ ρ ∷ ο ∷ ά ∷ γ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.11.9"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.9"
∷ word (ο ∷ ἱ ∷ []) "Mark.11.9"
∷ word (ἀ ∷ κ ∷ ο ∷ ∙λ ∷ ο ∷ υ ∷ θ ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.11.9"
∷ word (ἔ ∷ κ ∷ ρ ∷ α ∷ ζ ∷ ο ∷ ν ∷ []) "Mark.11.9"
∷ word (Ὡ ∷ σ ∷ α ∷ ν ∷ ν ∷ ά ∷ []) "Mark.11.9"
∷ word (Ε ∷ ὐ ∷ ∙λ ∷ ο ∷ γ ∷ η ∷ μ ∷ έ ∷ ν ∷ ο ∷ ς ∷ []) "Mark.11.9"
∷ word (ὁ ∷ []) "Mark.11.9"
∷ word (ἐ ∷ ρ ∷ χ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.11.9"
∷ word (ἐ ∷ ν ∷ []) "Mark.11.9"
∷ word (ὀ ∷ ν ∷ ό ∷ μ ∷ α ∷ τ ∷ ι ∷ []) "Mark.11.9"
∷ word (κ ∷ υ ∷ ρ ∷ ί ∷ ο ∷ υ ∷ []) "Mark.11.9"
∷ word (Ε ∷ ὐ ∷ ∙λ ∷ ο ∷ γ ∷ η ∷ μ ∷ έ ∷ ν ∷ η ∷ []) "Mark.11.10"
∷ word (ἡ ∷ []) "Mark.11.10"
∷ word (ἐ ∷ ρ ∷ χ ∷ ο ∷ μ ∷ έ ∷ ν ∷ η ∷ []) "Mark.11.10"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ί ∷ α ∷ []) "Mark.11.10"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.11.10"
∷ word (π ∷ α ∷ τ ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.11.10"
∷ word (ἡ ∷ μ ∷ ῶ ∷ ν ∷ []) "Mark.11.10"
∷ word (Δ ∷ α ∷ υ ∷ ί ∷ δ ∷ []) "Mark.11.10"
∷ word (Ὡ ∷ σ ∷ α ∷ ν ∷ ν ∷ ὰ ∷ []) "Mark.11.10"
∷ word (ἐ ∷ ν ∷ []) "Mark.11.10"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.11.10"
∷ word (ὑ ∷ ψ ∷ ί ∷ σ ∷ τ ∷ ο ∷ ι ∷ ς ∷ []) "Mark.11.10"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.11.11"
∷ word (ε ∷ ἰ ∷ σ ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.11.11"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.11.11"
∷ word (Ἱ ∷ ε ∷ ρ ∷ ο ∷ σ ∷ ό ∷ ∙λ ∷ υ ∷ μ ∷ α ∷ []) "Mark.11.11"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.11.11"
∷ word (τ ∷ ὸ ∷ []) "Mark.11.11"
∷ word (ἱ ∷ ε ∷ ρ ∷ ό ∷ ν ∷ []) "Mark.11.11"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.11"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ β ∷ ∙λ ∷ ε ∷ ψ ∷ ά ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.11.11"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.11.11"
∷ word (ὀ ∷ ψ ∷ ὲ ∷ []) "Mark.11.11"
∷ word (ἤ ∷ δ ∷ η ∷ []) "Mark.11.11"
∷ word (ο ∷ ὔ ∷ σ ∷ η ∷ ς ∷ []) "Mark.11.11"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.11.11"
∷ word (ὥ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.11.11"
∷ word (ἐ ∷ ξ ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.11.11"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.11.11"
∷ word (Β ∷ η ∷ θ ∷ α ∷ ν ∷ ί ∷ α ∷ ν ∷ []) "Mark.11.11"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.11.11"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.11.11"
∷ word (δ ∷ ώ ∷ δ ∷ ε ∷ κ ∷ α ∷ []) "Mark.11.11"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.11.12"
∷ word (τ ∷ ῇ ∷ []) "Mark.11.12"
∷ word (ἐ ∷ π ∷ α ∷ ύ ∷ ρ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.11.12"
∷ word (ἐ ∷ ξ ∷ ε ∷ ∙λ ∷ θ ∷ ό ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.11.12"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.11.12"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.11.12"
∷ word (Β ∷ η ∷ θ ∷ α ∷ ν ∷ ί ∷ α ∷ ς ∷ []) "Mark.11.12"
∷ word (ἐ ∷ π ∷ ε ∷ ί ∷ ν ∷ α ∷ σ ∷ ε ∷ ν ∷ []) "Mark.11.12"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.13"
∷ word (ἰ ∷ δ ∷ ὼ ∷ ν ∷ []) "Mark.11.13"
∷ word (σ ∷ υ ∷ κ ∷ ῆ ∷ ν ∷ []) "Mark.11.13"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.11.13"
∷ word (μ ∷ α ∷ κ ∷ ρ ∷ ό ∷ θ ∷ ε ∷ ν ∷ []) "Mark.11.13"
∷ word (ἔ ∷ χ ∷ ο ∷ υ ∷ σ ∷ α ∷ ν ∷ []) "Mark.11.13"
∷ word (φ ∷ ύ ∷ ∙λ ∷ ∙λ ∷ α ∷ []) "Mark.11.13"
∷ word (ἦ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.11.13"
∷ word (ε ∷ ἰ ∷ []) "Mark.11.13"
∷ word (ἄ ∷ ρ ∷ α ∷ []) "Mark.11.13"
∷ word (τ ∷ ι ∷ []) "Mark.11.13"
∷ word (ε ∷ ὑ ∷ ρ ∷ ή ∷ σ ∷ ε ∷ ι ∷ []) "Mark.11.13"
∷ word (ἐ ∷ ν ∷ []) "Mark.11.13"
∷ word (α ∷ ὐ ∷ τ ∷ ῇ ∷ []) "Mark.11.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.13"
∷ word (ἐ ∷ ∙λ ∷ θ ∷ ὼ ∷ ν ∷ []) "Mark.11.13"
∷ word (ἐ ∷ π ∷ []) "Mark.11.13"
∷ word (α ∷ ὐ ∷ τ ∷ ὴ ∷ ν ∷ []) "Mark.11.13"
∷ word (ο ∷ ὐ ∷ δ ∷ ὲ ∷ ν ∷ []) "Mark.11.13"
∷ word (ε ∷ ὗ ∷ ρ ∷ ε ∷ ν ∷ []) "Mark.11.13"
∷ word (ε ∷ ἰ ∷ []) "Mark.11.13"
∷ word (μ ∷ ὴ ∷ []) "Mark.11.13"
∷ word (φ ∷ ύ ∷ ∙λ ∷ ∙λ ∷ α ∷ []) "Mark.11.13"
∷ word (ὁ ∷ []) "Mark.11.13"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.11.13"
∷ word (κ ∷ α ∷ ι ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.11.13"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.11.13"
∷ word (ἦ ∷ ν ∷ []) "Mark.11.13"
∷ word (σ ∷ ύ ∷ κ ∷ ω ∷ ν ∷ []) "Mark.11.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.14"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ ρ ∷ ι ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.11.14"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.11.14"
∷ word (α ∷ ὐ ∷ τ ∷ ῇ ∷ []) "Mark.11.14"
∷ word (Μ ∷ η ∷ κ ∷ έ ∷ τ ∷ ι ∷ []) "Mark.11.14"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.11.14"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.11.14"
∷ word (α ∷ ἰ ∷ ῶ ∷ ν ∷ α ∷ []) "Mark.11.14"
∷ word (ἐ ∷ κ ∷ []) "Mark.11.14"
∷ word (σ ∷ ο ∷ ῦ ∷ []) "Mark.11.14"
∷ word (μ ∷ η ∷ δ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.11.14"
∷ word (κ ∷ α ∷ ρ ∷ π ∷ ὸ ∷ ν ∷ []) "Mark.11.14"
∷ word (φ ∷ ά ∷ γ ∷ ο ∷ ι ∷ []) "Mark.11.14"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.14"
∷ word (ἤ ∷ κ ∷ ο ∷ υ ∷ ο ∷ ν ∷ []) "Mark.11.14"
∷ word (ο ∷ ἱ ∷ []) "Mark.11.14"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ὶ ∷ []) "Mark.11.14"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.11.14"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.11.15"
∷ word (ἔ ∷ ρ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.11.15"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.11.15"
∷ word (Ἱ ∷ ε ∷ ρ ∷ ο ∷ σ ∷ ό ∷ ∙λ ∷ υ ∷ μ ∷ α ∷ []) "Mark.11.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.15"
∷ word (ε ∷ ἰ ∷ σ ∷ ε ∷ ∙λ ∷ θ ∷ ὼ ∷ ν ∷ []) "Mark.11.15"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.11.15"
∷ word (τ ∷ ὸ ∷ []) "Mark.11.15"
∷ word (ἱ ∷ ε ∷ ρ ∷ ὸ ∷ ν ∷ []) "Mark.11.15"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ τ ∷ ο ∷ []) "Mark.11.15"
∷ word (ἐ ∷ κ ∷ β ∷ ά ∷ ∙λ ∷ ∙λ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.11.15"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.11.15"
∷ word (π ∷ ω ∷ ∙λ ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ α ∷ ς ∷ []) "Mark.11.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.15"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.11.15"
∷ word (ἀ ∷ γ ∷ ο ∷ ρ ∷ ά ∷ ζ ∷ ο ∷ ν ∷ τ ∷ α ∷ ς ∷ []) "Mark.11.15"
∷ word (ἐ ∷ ν ∷ []) "Mark.11.15"
∷ word (τ ∷ ῷ ∷ []) "Mark.11.15"
∷ word (ἱ ∷ ε ∷ ρ ∷ ῷ ∷ []) "Mark.11.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.15"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.11.15"
∷ word (τ ∷ ρ ∷ α ∷ π ∷ έ ∷ ζ ∷ α ∷ ς ∷ []) "Mark.11.15"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.11.15"
∷ word (κ ∷ ο ∷ ∙λ ∷ ∙λ ∷ υ ∷ β ∷ ι ∷ σ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.11.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.15"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.11.15"
∷ word (κ ∷ α ∷ θ ∷ έ ∷ δ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.11.15"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.11.15"
∷ word (π ∷ ω ∷ ∙λ ∷ ο ∷ ύ ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.11.15"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.11.15"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ σ ∷ τ ∷ ε ∷ ρ ∷ ὰ ∷ ς ∷ []) "Mark.11.15"
∷ word (κ ∷ α ∷ τ ∷ έ ∷ σ ∷ τ ∷ ρ ∷ ε ∷ ψ ∷ ε ∷ ν ∷ []) "Mark.11.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.16"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.11.16"
∷ word (ἤ ∷ φ ∷ ι ∷ ε ∷ ν ∷ []) "Mark.11.16"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.11.16"
∷ word (τ ∷ ι ∷ ς ∷ []) "Mark.11.16"
∷ word (δ ∷ ι ∷ ε ∷ ν ∷ έ ∷ γ ∷ κ ∷ ῃ ∷ []) "Mark.11.16"
∷ word (σ ∷ κ ∷ ε ∷ ῦ ∷ ο ∷ ς ∷ []) "Mark.11.16"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.11.16"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.11.16"
∷ word (ἱ ∷ ε ∷ ρ ∷ ο ∷ ῦ ∷ []) "Mark.11.16"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.17"
∷ word (ἐ ∷ δ ∷ ί ∷ δ ∷ α ∷ σ ∷ κ ∷ ε ∷ ν ∷ []) "Mark.11.17"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.17"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.11.17"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.11.17"
∷ word (Ο ∷ ὐ ∷ []) "Mark.11.17"
∷ word (γ ∷ έ ∷ γ ∷ ρ ∷ α ∷ π ∷ τ ∷ α ∷ ι ∷ []) "Mark.11.17"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.11.17"
∷ word (Ὁ ∷ []) "Mark.11.17"
∷ word (ο ∷ ἶ ∷ κ ∷ ό ∷ ς ∷ []) "Mark.11.17"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.11.17"
∷ word (ο ∷ ἶ ∷ κ ∷ ο ∷ ς ∷ []) "Mark.11.17"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ ε ∷ υ ∷ χ ∷ ῆ ∷ ς ∷ []) "Mark.11.17"
∷ word (κ ∷ ∙λ ∷ η ∷ θ ∷ ή ∷ σ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.11.17"
∷ word (π ∷ ᾶ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.11.17"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.11.17"
∷ word (ἔ ∷ θ ∷ ν ∷ ε ∷ σ ∷ ι ∷ ν ∷ []) "Mark.11.17"
∷ word (ὑ ∷ μ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.11.17"
∷ word (δ ∷ ὲ ∷ []) "Mark.11.17"
∷ word (π ∷ ε ∷ π ∷ ο ∷ ι ∷ ή ∷ κ ∷ α ∷ τ ∷ ε ∷ []) "Mark.11.17"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.11.17"
∷ word (σ ∷ π ∷ ή ∷ ∙λ ∷ α ∷ ι ∷ ο ∷ ν ∷ []) "Mark.11.17"
∷ word (∙λ ∷ ῃ ∷ σ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.11.17"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.18"
∷ word (ἤ ∷ κ ∷ ο ∷ υ ∷ σ ∷ α ∷ ν ∷ []) "Mark.11.18"
∷ word (ο ∷ ἱ ∷ []) "Mark.11.18"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ ε ∷ ρ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.11.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.18"
∷ word (ο ∷ ἱ ∷ []) "Mark.11.18"
∷ word (γ ∷ ρ ∷ α ∷ μ ∷ μ ∷ α ∷ τ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.11.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.18"
∷ word (ἐ ∷ ζ ∷ ή ∷ τ ∷ ο ∷ υ ∷ ν ∷ []) "Mark.11.18"
∷ word (π ∷ ῶ ∷ ς ∷ []) "Mark.11.18"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.11.18"
∷ word (ἀ ∷ π ∷ ο ∷ ∙λ ∷ έ ∷ σ ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.11.18"
∷ word (ἐ ∷ φ ∷ ο ∷ β ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ο ∷ []) "Mark.11.18"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.11.18"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.11.18"
∷ word (π ∷ ᾶ ∷ ς ∷ []) "Mark.11.18"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.11.18"
∷ word (ὁ ∷ []) "Mark.11.18"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ς ∷ []) "Mark.11.18"
∷ word (ἐ ∷ ξ ∷ ε ∷ π ∷ ∙λ ∷ ή ∷ σ ∷ σ ∷ ε ∷ τ ∷ ο ∷ []) "Mark.11.18"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.11.18"
∷ word (τ ∷ ῇ ∷ []) "Mark.11.18"
∷ word (δ ∷ ι ∷ δ ∷ α ∷ χ ∷ ῇ ∷ []) "Mark.11.18"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.11.18"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.11.19"
∷ word (ὅ ∷ τ ∷ α ∷ ν ∷ []) "Mark.11.19"
∷ word (ὀ ∷ ψ ∷ ὲ ∷ []) "Mark.11.19"
∷ word (ἐ ∷ γ ∷ έ ∷ ν ∷ ε ∷ τ ∷ ο ∷ []) "Mark.11.19"
∷ word (ἐ ∷ ξ ∷ ε ∷ π ∷ ο ∷ ρ ∷ ε ∷ ύ ∷ ο ∷ ν ∷ τ ∷ ο ∷ []) "Mark.11.19"
∷ word (ἔ ∷ ξ ∷ ω ∷ []) "Mark.11.19"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.11.19"
∷ word (π ∷ ό ∷ ∙λ ∷ ε ∷ ω ∷ ς ∷ []) "Mark.11.19"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.11.20"
∷ word (π ∷ α ∷ ρ ∷ α ∷ π ∷ ο ∷ ρ ∷ ε ∷ υ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ι ∷ []) "Mark.11.20"
∷ word (π ∷ ρ ∷ ω ∷ ῒ ∷ []) "Mark.11.20"
∷ word (ε ∷ ἶ ∷ δ ∷ ο ∷ ν ∷ []) "Mark.11.20"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.11.20"
∷ word (σ ∷ υ ∷ κ ∷ ῆ ∷ ν ∷ []) "Mark.11.20"
∷ word (ἐ ∷ ξ ∷ η ∷ ρ ∷ α ∷ μ ∷ μ ∷ έ ∷ ν ∷ η ∷ ν ∷ []) "Mark.11.20"
∷ word (ἐ ∷ κ ∷ []) "Mark.11.20"
∷ word (ῥ ∷ ι ∷ ζ ∷ ῶ ∷ ν ∷ []) "Mark.11.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.21"
∷ word (ἀ ∷ ν ∷ α ∷ μ ∷ ν ∷ η ∷ σ ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.11.21"
∷ word (ὁ ∷ []) "Mark.11.21"
∷ word (Π ∷ έ ∷ τ ∷ ρ ∷ ο ∷ ς ∷ []) "Mark.11.21"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.11.21"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.11.21"
∷ word (Ῥ ∷ α ∷ β ∷ β ∷ ί ∷ []) "Mark.11.21"
∷ word (ἴ ∷ δ ∷ ε ∷ []) "Mark.11.21"
∷ word (ἡ ∷ []) "Mark.11.21"
∷ word (σ ∷ υ ∷ κ ∷ ῆ ∷ []) "Mark.11.21"
∷ word (ἣ ∷ ν ∷ []) "Mark.11.21"
∷ word (κ ∷ α ∷ τ ∷ η ∷ ρ ∷ ά ∷ σ ∷ ω ∷ []) "Mark.11.21"
∷ word (ἐ ∷ ξ ∷ ή ∷ ρ ∷ α ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.11.21"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.22"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ ρ ∷ ι ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.11.22"
∷ word (ὁ ∷ []) "Mark.11.22"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.11.22"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.11.22"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.11.22"
∷ word (Ἔ ∷ χ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.11.22"
∷ word (π ∷ ί ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.11.22"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.11.22"
∷ word (ἀ ∷ μ ∷ ὴ ∷ ν ∷ []) "Mark.11.23"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ []) "Mark.11.23"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.11.23"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.11.23"
∷ word (ὃ ∷ ς ∷ []) "Mark.11.23"
∷ word (ἂ ∷ ν ∷ []) "Mark.11.23"
∷ word (ε ∷ ἴ ∷ π ∷ ῃ ∷ []) "Mark.11.23"
∷ word (τ ∷ ῷ ∷ []) "Mark.11.23"
∷ word (ὄ ∷ ρ ∷ ε ∷ ι ∷ []) "Mark.11.23"
∷ word (τ ∷ ο ∷ ύ ∷ τ ∷ ῳ ∷ []) "Mark.11.23"
∷ word (Ἄ ∷ ρ ∷ θ ∷ η ∷ τ ∷ ι ∷ []) "Mark.11.23"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.23"
∷ word (β ∷ ∙λ ∷ ή ∷ θ ∷ η ∷ τ ∷ ι ∷ []) "Mark.11.23"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.11.23"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.11.23"
∷ word (θ ∷ ά ∷ ∙λ ∷ α ∷ σ ∷ σ ∷ α ∷ ν ∷ []) "Mark.11.23"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.23"
∷ word (μ ∷ ὴ ∷ []) "Mark.11.23"
∷ word (δ ∷ ι ∷ α ∷ κ ∷ ρ ∷ ι ∷ θ ∷ ῇ ∷ []) "Mark.11.23"
∷ word (ἐ ∷ ν ∷ []) "Mark.11.23"
∷ word (τ ∷ ῇ ∷ []) "Mark.11.23"
∷ word (κ ∷ α ∷ ρ ∷ δ ∷ ί ∷ ᾳ ∷ []) "Mark.11.23"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.11.23"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.11.23"
∷ word (π ∷ ι ∷ σ ∷ τ ∷ ε ∷ ύ ∷ ῃ ∷ []) "Mark.11.23"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.11.23"
∷ word (ὃ ∷ []) "Mark.11.23"
∷ word (∙λ ∷ α ∷ ∙λ ∷ ε ∷ ῖ ∷ []) "Mark.11.23"
∷ word (γ ∷ ί ∷ ν ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.11.23"
∷ word (ἔ ∷ σ ∷ τ ∷ α ∷ ι ∷ []) "Mark.11.23"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.11.23"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.11.24"
∷ word (τ ∷ ο ∷ ῦ ∷ τ ∷ ο ∷ []) "Mark.11.24"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ []) "Mark.11.24"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.11.24"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.11.24"
∷ word (ὅ ∷ σ ∷ α ∷ []) "Mark.11.24"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ ε ∷ ύ ∷ χ ∷ ε ∷ σ ∷ θ ∷ ε ∷ []) "Mark.11.24"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.24"
∷ word (α ∷ ἰ ∷ τ ∷ ε ∷ ῖ ∷ σ ∷ θ ∷ ε ∷ []) "Mark.11.24"
∷ word (π ∷ ι ∷ σ ∷ τ ∷ ε ∷ ύ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.11.24"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.11.24"
∷ word (ἐ ∷ ∙λ ∷ ά ∷ β ∷ ε ∷ τ ∷ ε ∷ []) "Mark.11.24"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.24"
∷ word (ἔ ∷ σ ∷ τ ∷ α ∷ ι ∷ []) "Mark.11.24"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.11.24"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.25"
∷ word (ὅ ∷ τ ∷ α ∷ ν ∷ []) "Mark.11.25"
∷ word (σ ∷ τ ∷ ή ∷ κ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.11.25"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ ε ∷ υ ∷ χ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ι ∷ []) "Mark.11.25"
∷ word (ἀ ∷ φ ∷ ί ∷ ε ∷ τ ∷ ε ∷ []) "Mark.11.25"
∷ word (ε ∷ ἴ ∷ []) "Mark.11.25"
∷ word (τ ∷ ι ∷ []) "Mark.11.25"
∷ word (ἔ ∷ χ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.11.25"
∷ word (κ ∷ α ∷ τ ∷ ά ∷ []) "Mark.11.25"
∷ word (τ ∷ ι ∷ ν ∷ ο ∷ ς ∷ []) "Mark.11.25"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.11.25"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.25"
∷ word (ὁ ∷ []) "Mark.11.25"
∷ word (π ∷ α ∷ τ ∷ ὴ ∷ ρ ∷ []) "Mark.11.25"
∷ word (ὑ ∷ μ ∷ ῶ ∷ ν ∷ []) "Mark.11.25"
∷ word (ὁ ∷ []) "Mark.11.25"
∷ word (ἐ ∷ ν ∷ []) "Mark.11.25"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.11.25"
∷ word (ο ∷ ὐ ∷ ρ ∷ α ∷ ν ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.11.25"
∷ word (ἀ ∷ φ ∷ ῇ ∷ []) "Mark.11.25"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.11.25"
∷ word (τ ∷ ὰ ∷ []) "Mark.11.25"
∷ word (π ∷ α ∷ ρ ∷ α ∷ π ∷ τ ∷ ώ ∷ μ ∷ α ∷ τ ∷ α ∷ []) "Mark.11.25"
∷ word (ὑ ∷ μ ∷ ῶ ∷ ν ∷ []) "Mark.11.25"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.11.27"
∷ word (ἔ ∷ ρ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.11.27"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.11.27"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.11.27"
∷ word (Ἱ ∷ ε ∷ ρ ∷ ο ∷ σ ∷ ό ∷ ∙λ ∷ υ ∷ μ ∷ α ∷ []) "Mark.11.27"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.27"
∷ word (ἐ ∷ ν ∷ []) "Mark.11.27"
∷ word (τ ∷ ῷ ∷ []) "Mark.11.27"
∷ word (ἱ ∷ ε ∷ ρ ∷ ῷ ∷ []) "Mark.11.27"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ π ∷ α ∷ τ ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ο ∷ ς ∷ []) "Mark.11.27"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.11.27"
∷ word (ἔ ∷ ρ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.11.27"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.11.27"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.11.27"
∷ word (ο ∷ ἱ ∷ []) "Mark.11.27"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ ε ∷ ρ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.11.27"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.27"
∷ word (ο ∷ ἱ ∷ []) "Mark.11.27"
∷ word (γ ∷ ρ ∷ α ∷ μ ∷ μ ∷ α ∷ τ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.11.27"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.27"
∷ word (ο ∷ ἱ ∷ []) "Mark.11.27"
∷ word (π ∷ ρ ∷ ε ∷ σ ∷ β ∷ ύ ∷ τ ∷ ε ∷ ρ ∷ ο ∷ ι ∷ []) "Mark.11.27"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.28"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ο ∷ ν ∷ []) "Mark.11.28"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.11.28"
∷ word (Ἐ ∷ ν ∷ []) "Mark.11.28"
∷ word (π ∷ ο ∷ ί ∷ ᾳ ∷ []) "Mark.11.28"
∷ word (ἐ ∷ ξ ∷ ο ∷ υ ∷ σ ∷ ί ∷ ᾳ ∷ []) "Mark.11.28"
∷ word (τ ∷ α ∷ ῦ ∷ τ ∷ α ∷ []) "Mark.11.28"
∷ word (π ∷ ο ∷ ι ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.11.28"
∷ word (ἢ ∷ []) "Mark.11.28"
∷ word (τ ∷ ί ∷ ς ∷ []) "Mark.11.28"
∷ word (σ ∷ ο ∷ ι ∷ []) "Mark.11.28"
∷ word (ἔ ∷ δ ∷ ω ∷ κ ∷ ε ∷ ν ∷ []) "Mark.11.28"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.11.28"
∷ word (ἐ ∷ ξ ∷ ο ∷ υ ∷ σ ∷ ί ∷ α ∷ ν ∷ []) "Mark.11.28"
∷ word (τ ∷ α ∷ ύ ∷ τ ∷ η ∷ ν ∷ []) "Mark.11.28"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.11.28"
∷ word (τ ∷ α ∷ ῦ ∷ τ ∷ α ∷ []) "Mark.11.28"
∷ word (π ∷ ο ∷ ι ∷ ῇ ∷ ς ∷ []) "Mark.11.28"
∷ word (ὁ ∷ []) "Mark.11.29"
∷ word (δ ∷ ὲ ∷ []) "Mark.11.29"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.11.29"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.11.29"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.11.29"
∷ word (Ἐ ∷ π ∷ ε ∷ ρ ∷ ω ∷ τ ∷ ή ∷ σ ∷ ω ∷ []) "Mark.11.29"
∷ word (ὑ ∷ μ ∷ ᾶ ∷ ς ∷ []) "Mark.11.29"
∷ word (ἕ ∷ ν ∷ α ∷ []) "Mark.11.29"
∷ word (∙λ ∷ ό ∷ γ ∷ ο ∷ ν ∷ []) "Mark.11.29"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.29"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ ρ ∷ ί ∷ θ ∷ η ∷ τ ∷ έ ∷ []) "Mark.11.29"
∷ word (μ ∷ ο ∷ ι ∷ []) "Mark.11.29"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.29"
∷ word (ἐ ∷ ρ ∷ ῶ ∷ []) "Mark.11.29"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.11.29"
∷ word (ἐ ∷ ν ∷ []) "Mark.11.29"
∷ word (π ∷ ο ∷ ί ∷ ᾳ ∷ []) "Mark.11.29"
∷ word (ἐ ∷ ξ ∷ ο ∷ υ ∷ σ ∷ ί ∷ ᾳ ∷ []) "Mark.11.29"
∷ word (τ ∷ α ∷ ῦ ∷ τ ∷ α ∷ []) "Mark.11.29"
∷ word (π ∷ ο ∷ ι ∷ ῶ ∷ []) "Mark.11.29"
∷ word (τ ∷ ὸ ∷ []) "Mark.11.30"
∷ word (β ∷ ά ∷ π ∷ τ ∷ ι ∷ σ ∷ μ ∷ α ∷ []) "Mark.11.30"
∷ word (τ ∷ ὸ ∷ []) "Mark.11.30"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ ο ∷ υ ∷ []) "Mark.11.30"
∷ word (ἐ ∷ ξ ∷ []) "Mark.11.30"
∷ word (ο ∷ ὐ ∷ ρ ∷ α ∷ ν ∷ ο ∷ ῦ ∷ []) "Mark.11.30"
∷ word (ἦ ∷ ν ∷ []) "Mark.11.30"
∷ word (ἢ ∷ []) "Mark.11.30"
∷ word (ἐ ∷ ξ ∷ []) "Mark.11.30"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ω ∷ ν ∷ []) "Mark.11.30"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ ρ ∷ ί ∷ θ ∷ η ∷ τ ∷ έ ∷ []) "Mark.11.30"
∷ word (μ ∷ ο ∷ ι ∷ []) "Mark.11.30"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.31"
∷ word (δ ∷ ι ∷ ε ∷ ∙λ ∷ ο ∷ γ ∷ ί ∷ ζ ∷ ο ∷ ν ∷ τ ∷ ο ∷ []) "Mark.11.31"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.11.31"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.11.31"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.11.31"
∷ word (Τ ∷ ί ∷ []) "Mark.11.31"
∷ word (ε ∷ ἴ ∷ π ∷ ω ∷ μ ∷ ε ∷ ν ∷ []) "Mark.11.31"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.11.31"
∷ word (ε ∷ ἴ ∷ π ∷ ω ∷ μ ∷ ε ∷ ν ∷ []) "Mark.11.31"
∷ word (Ἐ ∷ ξ ∷ []) "Mark.11.31"
∷ word (ο ∷ ὐ ∷ ρ ∷ α ∷ ν ∷ ο ∷ ῦ ∷ []) "Mark.11.31"
∷ word (ἐ ∷ ρ ∷ ε ∷ ῖ ∷ []) "Mark.11.31"
∷ word (Δ ∷ ι ∷ ὰ ∷ []) "Mark.11.31"
∷ word (τ ∷ ί ∷ []) "Mark.11.31"
∷ word (ο ∷ ὖ ∷ ν ∷ []) "Mark.11.31"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.11.31"
∷ word (ἐ ∷ π ∷ ι ∷ σ ∷ τ ∷ ε ∷ ύ ∷ σ ∷ α ∷ τ ∷ ε ∷ []) "Mark.11.31"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.11.31"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.11.32"
∷ word (ε ∷ ἴ ∷ π ∷ ω ∷ μ ∷ ε ∷ ν ∷ []) "Mark.11.32"
∷ word (Ἐ ∷ ξ ∷ []) "Mark.11.32"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ω ∷ ν ∷ []) "Mark.11.32"
∷ word (ἐ ∷ φ ∷ ο ∷ β ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ο ∷ []) "Mark.11.32"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.11.32"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.11.32"
∷ word (ἅ ∷ π ∷ α ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.11.32"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.11.32"
∷ word (ε ∷ ἶ ∷ χ ∷ ο ∷ ν ∷ []) "Mark.11.32"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.11.32"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ η ∷ ν ∷ []) "Mark.11.32"
∷ word (ὄ ∷ ν ∷ τ ∷ ω ∷ ς ∷ []) "Mark.11.32"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.11.32"
∷ word (π ∷ ρ ∷ ο ∷ φ ∷ ή ∷ τ ∷ η ∷ ς ∷ []) "Mark.11.32"
∷ word (ἦ ∷ ν ∷ []) "Mark.11.32"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.33"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ ρ ∷ ι ∷ θ ∷ έ ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.11.33"
∷ word (τ ∷ ῷ ∷ []) "Mark.11.33"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ []) "Mark.11.33"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.11.33"
∷ word (Ο ∷ ὐ ∷ κ ∷ []) "Mark.11.33"
∷ word (ο ∷ ἴ ∷ δ ∷ α ∷ μ ∷ ε ∷ ν ∷ []) "Mark.11.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.11.33"
∷ word (ὁ ∷ []) "Mark.11.33"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.11.33"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.11.33"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.11.33"
∷ word (Ο ∷ ὐ ∷ δ ∷ ὲ ∷ []) "Mark.11.33"
∷ word (ἐ ∷ γ ∷ ὼ ∷ []) "Mark.11.33"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ []) "Mark.11.33"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.11.33"
∷ word (ἐ ∷ ν ∷ []) "Mark.11.33"
∷ word (π ∷ ο ∷ ί ∷ ᾳ ∷ []) "Mark.11.33"
∷ word (ἐ ∷ ξ ∷ ο ∷ υ ∷ σ ∷ ί ∷ ᾳ ∷ []) "Mark.11.33"
∷ word (τ ∷ α ∷ ῦ ∷ τ ∷ α ∷ []) "Mark.11.33"
∷ word (π ∷ ο ∷ ι ∷ ῶ ∷ []) "Mark.11.33"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.12.1"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ τ ∷ ο ∷ []) "Mark.12.1"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.12.1"
∷ word (ἐ ∷ ν ∷ []) "Mark.12.1"
∷ word (π ∷ α ∷ ρ ∷ α ∷ β ∷ ο ∷ ∙λ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.12.1"
∷ word (∙λ ∷ α ∷ ∙λ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.12.1"
∷ word (Ἀ ∷ μ ∷ π ∷ ε ∷ ∙λ ∷ ῶ ∷ ν ∷ α ∷ []) "Mark.12.1"
∷ word (ἄ ∷ ν ∷ θ ∷ ρ ∷ ω ∷ π ∷ ο ∷ ς ∷ []) "Mark.12.1"
∷ word (ἐ ∷ φ ∷ ύ ∷ τ ∷ ε ∷ υ ∷ σ ∷ ε ∷ ν ∷ []) "Mark.12.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.1"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ έ ∷ θ ∷ η ∷ κ ∷ ε ∷ ν ∷ []) "Mark.12.1"
∷ word (φ ∷ ρ ∷ α ∷ γ ∷ μ ∷ ὸ ∷ ν ∷ []) "Mark.12.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.1"
∷ word (ὤ ∷ ρ ∷ υ ∷ ξ ∷ ε ∷ ν ∷ []) "Mark.12.1"
∷ word (ὑ ∷ π ∷ ο ∷ ∙λ ∷ ή ∷ ν ∷ ι ∷ ο ∷ ν ∷ []) "Mark.12.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.1"
∷ word (ᾠ ∷ κ ∷ ο ∷ δ ∷ ό ∷ μ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.12.1"
∷ word (π ∷ ύ ∷ ρ ∷ γ ∷ ο ∷ ν ∷ []) "Mark.12.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.1"
∷ word (ἐ ∷ ξ ∷ έ ∷ δ ∷ ε ∷ τ ∷ ο ∷ []) "Mark.12.1"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.12.1"
∷ word (γ ∷ ε ∷ ω ∷ ρ ∷ γ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.12.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.1"
∷ word (ἀ ∷ π ∷ ε ∷ δ ∷ ή ∷ μ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.12.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.2"
∷ word (ἀ ∷ π ∷ έ ∷ σ ∷ τ ∷ ε ∷ ι ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.12.2"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.12.2"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.12.2"
∷ word (γ ∷ ε ∷ ω ∷ ρ ∷ γ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.12.2"
∷ word (τ ∷ ῷ ∷ []) "Mark.12.2"
∷ word (κ ∷ α ∷ ι ∷ ρ ∷ ῷ ∷ []) "Mark.12.2"
∷ word (δ ∷ ο ∷ ῦ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.12.2"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.12.2"
∷ word (π ∷ α ∷ ρ ∷ ὰ ∷ []) "Mark.12.2"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.12.2"
∷ word (γ ∷ ε ∷ ω ∷ ρ ∷ γ ∷ ῶ ∷ ν ∷ []) "Mark.12.2"
∷ word (∙λ ∷ ά ∷ β ∷ ῃ ∷ []) "Mark.12.2"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.12.2"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.12.2"
∷ word (κ ∷ α ∷ ρ ∷ π ∷ ῶ ∷ ν ∷ []) "Mark.12.2"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.12.2"
∷ word (ἀ ∷ μ ∷ π ∷ ε ∷ ∙λ ∷ ῶ ∷ ν ∷ ο ∷ ς ∷ []) "Mark.12.2"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.3"
∷ word (∙λ ∷ α ∷ β ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.12.3"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.12.3"
∷ word (ἔ ∷ δ ∷ ε ∷ ι ∷ ρ ∷ α ∷ ν ∷ []) "Mark.12.3"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.3"
∷ word (ἀ ∷ π ∷ έ ∷ σ ∷ τ ∷ ε ∷ ι ∷ ∙λ ∷ α ∷ ν ∷ []) "Mark.12.3"
∷ word (κ ∷ ε ∷ ν ∷ ό ∷ ν ∷ []) "Mark.12.3"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.4"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.12.4"
∷ word (ἀ ∷ π ∷ έ ∷ σ ∷ τ ∷ ε ∷ ι ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.12.4"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.12.4"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.12.4"
∷ word (ἄ ∷ ∙λ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.12.4"
∷ word (δ ∷ ο ∷ ῦ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.12.4"
∷ word (κ ∷ ἀ ∷ κ ∷ ε ∷ ῖ ∷ ν ∷ ο ∷ ν ∷ []) "Mark.12.4"
∷ word (ἐ ∷ κ ∷ ε ∷ φ ∷ α ∷ ∙λ ∷ ί ∷ ω ∷ σ ∷ α ∷ ν ∷ []) "Mark.12.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.4"
∷ word (ἠ ∷ τ ∷ ί ∷ μ ∷ α ∷ σ ∷ α ∷ ν ∷ []) "Mark.12.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.5"
∷ word (ἄ ∷ ∙λ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.12.5"
∷ word (ἀ ∷ π ∷ έ ∷ σ ∷ τ ∷ ε ∷ ι ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.12.5"
∷ word (κ ∷ ἀ ∷ κ ∷ ε ∷ ῖ ∷ ν ∷ ο ∷ ν ∷ []) "Mark.12.5"
∷ word (ἀ ∷ π ∷ έ ∷ κ ∷ τ ∷ ε ∷ ι ∷ ν ∷ α ∷ ν ∷ []) "Mark.12.5"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.5"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.12.5"
∷ word (ἄ ∷ ∙λ ∷ ∙λ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.12.5"
∷ word (ο ∷ ὓ ∷ ς ∷ []) "Mark.12.5"
∷ word (μ ∷ ὲ ∷ ν ∷ []) "Mark.12.5"
∷ word (δ ∷ έ ∷ ρ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.12.5"
∷ word (ο ∷ ὓ ∷ ς ∷ []) "Mark.12.5"
∷ word (δ ∷ ὲ ∷ []) "Mark.12.5"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ τ ∷ έ ∷ ν ∷ ν ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.12.5"
∷ word (ἔ ∷ τ ∷ ι ∷ []) "Mark.12.6"
∷ word (ἕ ∷ ν ∷ α ∷ []) "Mark.12.6"
∷ word (ε ∷ ἶ ∷ χ ∷ ε ∷ ν ∷ []) "Mark.12.6"
∷ word (υ ∷ ἱ ∷ ὸ ∷ ν ∷ []) "Mark.12.6"
∷ word (ἀ ∷ γ ∷ α ∷ π ∷ η ∷ τ ∷ ό ∷ ν ∷ []) "Mark.12.6"
∷ word (ἀ ∷ π ∷ έ ∷ σ ∷ τ ∷ ε ∷ ι ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.12.6"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.12.6"
∷ word (ἔ ∷ σ ∷ χ ∷ α ∷ τ ∷ ο ∷ ν ∷ []) "Mark.12.6"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.12.6"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.12.6"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ ν ∷ []) "Mark.12.6"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.12.6"
∷ word (Ἐ ∷ ν ∷ τ ∷ ρ ∷ α ∷ π ∷ ή ∷ σ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.12.6"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.12.6"
∷ word (υ ∷ ἱ ∷ ό ∷ ν ∷ []) "Mark.12.6"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.12.6"
∷ word (ἐ ∷ κ ∷ ε ∷ ῖ ∷ ν ∷ ο ∷ ι ∷ []) "Mark.12.7"
∷ word (δ ∷ ὲ ∷ []) "Mark.12.7"
∷ word (ο ∷ ἱ ∷ []) "Mark.12.7"
∷ word (γ ∷ ε ∷ ω ∷ ρ ∷ γ ∷ ο ∷ ὶ ∷ []) "Mark.12.7"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.12.7"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.12.7"
∷ word (ε ∷ ἶ ∷ π ∷ α ∷ ν ∷ []) "Mark.12.7"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.12.7"
∷ word (Ο ∷ ὗ ∷ τ ∷ ό ∷ ς ∷ []) "Mark.12.7"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.12.7"
∷ word (ὁ ∷ []) "Mark.12.7"
∷ word (κ ∷ ∙λ ∷ η ∷ ρ ∷ ο ∷ ν ∷ ό ∷ μ ∷ ο ∷ ς ∷ []) "Mark.12.7"
∷ word (δ ∷ ε ∷ ῦ ∷ τ ∷ ε ∷ []) "Mark.12.7"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ τ ∷ ε ∷ ί ∷ ν ∷ ω ∷ μ ∷ ε ∷ ν ∷ []) "Mark.12.7"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.12.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.7"
∷ word (ἡ ∷ μ ∷ ῶ ∷ ν ∷ []) "Mark.12.7"
∷ word (ἔ ∷ σ ∷ τ ∷ α ∷ ι ∷ []) "Mark.12.7"
∷ word (ἡ ∷ []) "Mark.12.7"
∷ word (κ ∷ ∙λ ∷ η ∷ ρ ∷ ο ∷ ν ∷ ο ∷ μ ∷ ί ∷ α ∷ []) "Mark.12.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.8"
∷ word (∙λ ∷ α ∷ β ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.12.8"
∷ word (ἀ ∷ π ∷ έ ∷ κ ∷ τ ∷ ε ∷ ι ∷ ν ∷ α ∷ ν ∷ []) "Mark.12.8"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.12.8"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.8"
∷ word (ἐ ∷ ξ ∷ έ ∷ β ∷ α ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.12.8"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.12.8"
∷ word (ἔ ∷ ξ ∷ ω ∷ []) "Mark.12.8"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.12.8"
∷ word (ἀ ∷ μ ∷ π ∷ ε ∷ ∙λ ∷ ῶ ∷ ν ∷ ο ∷ ς ∷ []) "Mark.12.8"
∷ word (τ ∷ ί ∷ []) "Mark.12.9"
∷ word (π ∷ ο ∷ ι ∷ ή ∷ σ ∷ ε ∷ ι ∷ []) "Mark.12.9"
∷ word (ὁ ∷ []) "Mark.12.9"
∷ word (κ ∷ ύ ∷ ρ ∷ ι ∷ ο ∷ ς ∷ []) "Mark.12.9"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.12.9"
∷ word (ἀ ∷ μ ∷ π ∷ ε ∷ ∙λ ∷ ῶ ∷ ν ∷ ο ∷ ς ∷ []) "Mark.12.9"
∷ word (ἐ ∷ ∙λ ∷ ε ∷ ύ ∷ σ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.12.9"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.9"
∷ word (ἀ ∷ π ∷ ο ∷ ∙λ ∷ έ ∷ σ ∷ ε ∷ ι ∷ []) "Mark.12.9"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.12.9"
∷ word (γ ∷ ε ∷ ω ∷ ρ ∷ γ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.12.9"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.9"
∷ word (δ ∷ ώ ∷ σ ∷ ε ∷ ι ∷ []) "Mark.12.9"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.12.9"
∷ word (ἀ ∷ μ ∷ π ∷ ε ∷ ∙λ ∷ ῶ ∷ ν ∷ α ∷ []) "Mark.12.9"
∷ word (ἄ ∷ ∙λ ∷ ∙λ ∷ ο ∷ ι ∷ ς ∷ []) "Mark.12.9"
∷ word (ο ∷ ὐ ∷ δ ∷ ὲ ∷ []) "Mark.12.10"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.12.10"
∷ word (γ ∷ ρ ∷ α ∷ φ ∷ ὴ ∷ ν ∷ []) "Mark.12.10"
∷ word (τ ∷ α ∷ ύ ∷ τ ∷ η ∷ ν ∷ []) "Mark.12.10"
∷ word (ἀ ∷ ν ∷ έ ∷ γ ∷ ν ∷ ω ∷ τ ∷ ε ∷ []) "Mark.12.10"
∷ word (Λ ∷ ί ∷ θ ∷ ο ∷ ν ∷ []) "Mark.12.10"
∷ word (ὃ ∷ ν ∷ []) "Mark.12.10"
∷ word (ἀ ∷ π ∷ ε ∷ δ ∷ ο ∷ κ ∷ ί ∷ μ ∷ α ∷ σ ∷ α ∷ ν ∷ []) "Mark.12.10"
∷ word (ο ∷ ἱ ∷ []) "Mark.12.10"
∷ word (ο ∷ ἰ ∷ κ ∷ ο ∷ δ ∷ ο ∷ μ ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.12.10"
∷ word (ο ∷ ὗ ∷ τ ∷ ο ∷ ς ∷ []) "Mark.12.10"
∷ word (ἐ ∷ γ ∷ ε ∷ ν ∷ ή ∷ θ ∷ η ∷ []) "Mark.12.10"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.12.10"
∷ word (κ ∷ ε ∷ φ ∷ α ∷ ∙λ ∷ ὴ ∷ ν ∷ []) "Mark.12.10"
∷ word (γ ∷ ω ∷ ν ∷ ί ∷ α ∷ ς ∷ []) "Mark.12.10"
∷ word (π ∷ α ∷ ρ ∷ ὰ ∷ []) "Mark.12.11"
∷ word (κ ∷ υ ∷ ρ ∷ ί ∷ ο ∷ υ ∷ []) "Mark.12.11"
∷ word (ἐ ∷ γ ∷ έ ∷ ν ∷ ε ∷ τ ∷ ο ∷ []) "Mark.12.11"
∷ word (α ∷ ὕ ∷ τ ∷ η ∷ []) "Mark.12.11"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.11"
∷ word (ἔ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.12.11"
∷ word (θ ∷ α ∷ υ ∷ μ ∷ α ∷ σ ∷ τ ∷ ὴ ∷ []) "Mark.12.11"
∷ word (ἐ ∷ ν ∷ []) "Mark.12.11"
∷ word (ὀ ∷ φ ∷ θ ∷ α ∷ ∙λ ∷ μ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.12.11"
∷ word (ἡ ∷ μ ∷ ῶ ∷ ν ∷ []) "Mark.12.11"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.12.12"
∷ word (ἐ ∷ ζ ∷ ή ∷ τ ∷ ο ∷ υ ∷ ν ∷ []) "Mark.12.12"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.12.12"
∷ word (κ ∷ ρ ∷ α ∷ τ ∷ ῆ ∷ σ ∷ α ∷ ι ∷ []) "Mark.12.12"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.12"
∷ word (ἐ ∷ φ ∷ ο ∷ β ∷ ή ∷ θ ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.12.12"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.12.12"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.12.12"
∷ word (ἔ ∷ γ ∷ ν ∷ ω ∷ σ ∷ α ∷ ν ∷ []) "Mark.12.12"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.12.12"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.12.12"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.12.12"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.12.12"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.12.12"
∷ word (π ∷ α ∷ ρ ∷ α ∷ β ∷ ο ∷ ∙λ ∷ ὴ ∷ ν ∷ []) "Mark.12.12"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.12.12"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.12"
∷ word (ἀ ∷ φ ∷ έ ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.12.12"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.12.12"
∷ word (ἀ ∷ π ∷ ῆ ∷ ∙λ ∷ θ ∷ ο ∷ ν ∷ []) "Mark.12.12"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.12.13"
∷ word (ἀ ∷ π ∷ ο ∷ σ ∷ τ ∷ έ ∷ ∙λ ∷ ∙λ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.12.13"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.12.13"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.12.13"
∷ word (τ ∷ ι ∷ ν ∷ α ∷ ς ∷ []) "Mark.12.13"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.12.13"
∷ word (Φ ∷ α ∷ ρ ∷ ι ∷ σ ∷ α ∷ ί ∷ ω ∷ ν ∷ []) "Mark.12.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.13"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.12.13"
∷ word (Ἡ ∷ ρ ∷ ῳ ∷ δ ∷ ι ∷ α ∷ ν ∷ ῶ ∷ ν ∷ []) "Mark.12.13"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.12.13"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.12.13"
∷ word (ἀ ∷ γ ∷ ρ ∷ ε ∷ ύ ∷ σ ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.12.13"
∷ word (∙λ ∷ ό ∷ γ ∷ ῳ ∷ []) "Mark.12.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.14"
∷ word (ἐ ∷ ∙λ ∷ θ ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.12.14"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.12.14"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.12.14"
∷ word (Δ ∷ ι ∷ δ ∷ ά ∷ σ ∷ κ ∷ α ∷ ∙λ ∷ ε ∷ []) "Mark.12.14"
∷ word (ο ∷ ἴ ∷ δ ∷ α ∷ μ ∷ ε ∷ ν ∷ []) "Mark.12.14"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.12.14"
∷ word (ἀ ∷ ∙λ ∷ η ∷ θ ∷ ὴ ∷ ς ∷ []) "Mark.12.14"
∷ word (ε ∷ ἶ ∷ []) "Mark.12.14"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.14"
∷ word (ο ∷ ὐ ∷ []) "Mark.12.14"
∷ word (μ ∷ έ ∷ ∙λ ∷ ε ∷ ι ∷ []) "Mark.12.14"
∷ word (σ ∷ ο ∷ ι ∷ []) "Mark.12.14"
∷ word (π ∷ ε ∷ ρ ∷ ὶ ∷ []) "Mark.12.14"
∷ word (ο ∷ ὐ ∷ δ ∷ ε ∷ ν ∷ ό ∷ ς ∷ []) "Mark.12.14"
∷ word (ο ∷ ὐ ∷ []) "Mark.12.14"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.12.14"
∷ word (β ∷ ∙λ ∷ έ ∷ π ∷ ε ∷ ι ∷ ς ∷ []) "Mark.12.14"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.12.14"
∷ word (π ∷ ρ ∷ ό ∷ σ ∷ ω ∷ π ∷ ο ∷ ν ∷ []) "Mark.12.14"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ω ∷ ν ∷ []) "Mark.12.14"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ []) "Mark.12.14"
∷ word (ἐ ∷ π ∷ []) "Mark.12.14"
∷ word (ἀ ∷ ∙λ ∷ η ∷ θ ∷ ε ∷ ί ∷ α ∷ ς ∷ []) "Mark.12.14"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.12.14"
∷ word (ὁ ∷ δ ∷ ὸ ∷ ν ∷ []) "Mark.12.14"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.12.14"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.12.14"
∷ word (δ ∷ ι ∷ δ ∷ ά ∷ σ ∷ κ ∷ ε ∷ ι ∷ ς ∷ []) "Mark.12.14"
∷ word (ἔ ∷ ξ ∷ ε ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.12.14"
∷ word (δ ∷ ο ∷ ῦ ∷ ν ∷ α ∷ ι ∷ []) "Mark.12.14"
∷ word (κ ∷ ῆ ∷ ν ∷ σ ∷ ο ∷ ν ∷ []) "Mark.12.14"
∷ word (Κ ∷ α ∷ ί ∷ σ ∷ α ∷ ρ ∷ ι ∷ []) "Mark.12.14"
∷ word (ἢ ∷ []) "Mark.12.14"
∷ word (ο ∷ ὔ ∷ []) "Mark.12.14"
∷ word (δ ∷ ῶ ∷ μ ∷ ε ∷ ν ∷ []) "Mark.12.14"
∷ word (ἢ ∷ []) "Mark.12.14"
∷ word (μ ∷ ὴ ∷ []) "Mark.12.14"
∷ word (δ ∷ ῶ ∷ μ ∷ ε ∷ ν ∷ []) "Mark.12.14"
∷ word (ὁ ∷ []) "Mark.12.15"
∷ word (δ ∷ ὲ ∷ []) "Mark.12.15"
∷ word (ε ∷ ἰ ∷ δ ∷ ὼ ∷ ς ∷ []) "Mark.12.15"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.12.15"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.12.15"
∷ word (ὑ ∷ π ∷ ό ∷ κ ∷ ρ ∷ ι ∷ σ ∷ ι ∷ ν ∷ []) "Mark.12.15"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.12.15"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.12.15"
∷ word (Τ ∷ ί ∷ []) "Mark.12.15"
∷ word (μ ∷ ε ∷ []) "Mark.12.15"
∷ word (π ∷ ε ∷ ι ∷ ρ ∷ ά ∷ ζ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.12.15"
∷ word (φ ∷ έ ∷ ρ ∷ ε ∷ τ ∷ έ ∷ []) "Mark.12.15"
∷ word (μ ∷ ο ∷ ι ∷ []) "Mark.12.15"
∷ word (δ ∷ η ∷ ν ∷ ά ∷ ρ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.12.15"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.12.15"
∷ word (ἴ ∷ δ ∷ ω ∷ []) "Mark.12.15"
∷ word (ο ∷ ἱ ∷ []) "Mark.12.16"
∷ word (δ ∷ ὲ ∷ []) "Mark.12.16"
∷ word (ἤ ∷ ν ∷ ε ∷ γ ∷ κ ∷ α ∷ ν ∷ []) "Mark.12.16"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.16"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.12.16"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.12.16"
∷ word (Τ ∷ ί ∷ ν ∷ ο ∷ ς ∷ []) "Mark.12.16"
∷ word (ἡ ∷ []) "Mark.12.16"
∷ word (ε ∷ ἰ ∷ κ ∷ ὼ ∷ ν ∷ []) "Mark.12.16"
∷ word (α ∷ ὕ ∷ τ ∷ η ∷ []) "Mark.12.16"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.16"
∷ word (ἡ ∷ []) "Mark.12.16"
∷ word (ἐ ∷ π ∷ ι ∷ γ ∷ ρ ∷ α ∷ φ ∷ ή ∷ []) "Mark.12.16"
∷ word (ο ∷ ἱ ∷ []) "Mark.12.16"
∷ word (δ ∷ ὲ ∷ []) "Mark.12.16"
∷ word (ε ∷ ἶ ∷ π ∷ α ∷ ν ∷ []) "Mark.12.16"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.12.16"
∷ word (Κ ∷ α ∷ ί ∷ σ ∷ α ∷ ρ ∷ ο ∷ ς ∷ []) "Mark.12.16"
∷ word (ὁ ∷ []) "Mark.12.17"
∷ word (δ ∷ ὲ ∷ []) "Mark.12.17"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.12.17"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.12.17"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.12.17"
∷ word (Τ ∷ ὰ ∷ []) "Mark.12.17"
∷ word (Κ ∷ α ∷ ί ∷ σ ∷ α ∷ ρ ∷ ο ∷ ς ∷ []) "Mark.12.17"
∷ word (ἀ ∷ π ∷ ό ∷ δ ∷ ο ∷ τ ∷ ε ∷ []) "Mark.12.17"
∷ word (Κ ∷ α ∷ ί ∷ σ ∷ α ∷ ρ ∷ ι ∷ []) "Mark.12.17"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.17"
∷ word (τ ∷ ὰ ∷ []) "Mark.12.17"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.12.17"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.12.17"
∷ word (τ ∷ ῷ ∷ []) "Mark.12.17"
∷ word (θ ∷ ε ∷ ῷ ∷ []) "Mark.12.17"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.17"
∷ word (ἐ ∷ ξ ∷ ε ∷ θ ∷ α ∷ ύ ∷ μ ∷ α ∷ ζ ∷ ο ∷ ν ∷ []) "Mark.12.17"
∷ word (ἐ ∷ π ∷ []) "Mark.12.17"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.12.17"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.12.18"
∷ word (ἔ ∷ ρ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.12.18"
∷ word (Σ ∷ α ∷ δ ∷ δ ∷ ο ∷ υ ∷ κ ∷ α ∷ ῖ ∷ ο ∷ ι ∷ []) "Mark.12.18"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.12.18"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.12.18"
∷ word (ο ∷ ἵ ∷ τ ∷ ι ∷ ν ∷ ε ∷ ς ∷ []) "Mark.12.18"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.12.18"
∷ word (ἀ ∷ ν ∷ ά ∷ σ ∷ τ ∷ α ∷ σ ∷ ι ∷ ν ∷ []) "Mark.12.18"
∷ word (μ ∷ ὴ ∷ []) "Mark.12.18"
∷ word (ε ∷ ἶ ∷ ν ∷ α ∷ ι ∷ []) "Mark.12.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.18"
∷ word (ἐ ∷ π ∷ η ∷ ρ ∷ ώ ∷ τ ∷ ω ∷ ν ∷ []) "Mark.12.18"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.12.18"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.12.18"
∷ word (Δ ∷ ι ∷ δ ∷ ά ∷ σ ∷ κ ∷ α ∷ ∙λ ∷ ε ∷ []) "Mark.12.19"
∷ word (Μ ∷ ω ∷ ϋ ∷ σ ∷ ῆ ∷ ς ∷ []) "Mark.12.19"
∷ word (ἔ ∷ γ ∷ ρ ∷ α ∷ ψ ∷ ε ∷ ν ∷ []) "Mark.12.19"
∷ word (ἡ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.12.19"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.12.19"
∷ word (ἐ ∷ ά ∷ ν ∷ []) "Mark.12.19"
∷ word (τ ∷ ι ∷ ν ∷ ο ∷ ς ∷ []) "Mark.12.19"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ ὸ ∷ ς ∷ []) "Mark.12.19"
∷ word (ἀ ∷ π ∷ ο ∷ θ ∷ ά ∷ ν ∷ ῃ ∷ []) "Mark.12.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.19"
∷ word (κ ∷ α ∷ τ ∷ α ∷ ∙λ ∷ ί ∷ π ∷ ῃ ∷ []) "Mark.12.19"
∷ word (γ ∷ υ ∷ ν ∷ α ∷ ῖ ∷ κ ∷ α ∷ []) "Mark.12.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.19"
∷ word (μ ∷ ὴ ∷ []) "Mark.12.19"
∷ word (ἀ ∷ φ ∷ ῇ ∷ []) "Mark.12.19"
∷ word (τ ∷ έ ∷ κ ∷ ν ∷ ο ∷ ν ∷ []) "Mark.12.19"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.12.19"
∷ word (∙λ ∷ ά ∷ β ∷ ῃ ∷ []) "Mark.12.19"
∷ word (ὁ ∷ []) "Mark.12.19"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ ὸ ∷ ς ∷ []) "Mark.12.19"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.12.19"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.12.19"
∷ word (γ ∷ υ ∷ ν ∷ α ∷ ῖ ∷ κ ∷ α ∷ []) "Mark.12.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.19"
∷ word (ἐ ∷ ξ ∷ α ∷ ν ∷ α ∷ σ ∷ τ ∷ ή ∷ σ ∷ ῃ ∷ []) "Mark.12.19"
∷ word (σ ∷ π ∷ έ ∷ ρ ∷ μ ∷ α ∷ []) "Mark.12.19"
∷ word (τ ∷ ῷ ∷ []) "Mark.12.19"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ ῷ ∷ []) "Mark.12.19"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.12.19"
∷ word (ἑ ∷ π ∷ τ ∷ ὰ ∷ []) "Mark.12.20"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ ο ∷ ὶ ∷ []) "Mark.12.20"
∷ word (ἦ ∷ σ ∷ α ∷ ν ∷ []) "Mark.12.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.20"
∷ word (ὁ ∷ []) "Mark.12.20"
∷ word (π ∷ ρ ∷ ῶ ∷ τ ∷ ο ∷ ς ∷ []) "Mark.12.20"
∷ word (ἔ ∷ ∙λ ∷ α ∷ β ∷ ε ∷ ν ∷ []) "Mark.12.20"
∷ word (γ ∷ υ ∷ ν ∷ α ∷ ῖ ∷ κ ∷ α ∷ []) "Mark.12.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.20"
∷ word (ἀ ∷ π ∷ ο ∷ θ ∷ ν ∷ ῄ ∷ σ ∷ κ ∷ ω ∷ ν ∷ []) "Mark.12.20"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.12.20"
∷ word (ἀ ∷ φ ∷ ῆ ∷ κ ∷ ε ∷ ν ∷ []) "Mark.12.20"
∷ word (σ ∷ π ∷ έ ∷ ρ ∷ μ ∷ α ∷ []) "Mark.12.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.21"
∷ word (ὁ ∷ []) "Mark.12.21"
∷ word (δ ∷ ε ∷ ύ ∷ τ ∷ ε ∷ ρ ∷ ο ∷ ς ∷ []) "Mark.12.21"
∷ word (ἔ ∷ ∙λ ∷ α ∷ β ∷ ε ∷ ν ∷ []) "Mark.12.21"
∷ word (α ∷ ὐ ∷ τ ∷ ή ∷ ν ∷ []) "Mark.12.21"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.21"
∷ word (ἀ ∷ π ∷ έ ∷ θ ∷ α ∷ ν ∷ ε ∷ ν ∷ []) "Mark.12.21"
∷ word (μ ∷ ὴ ∷ []) "Mark.12.21"
∷ word (κ ∷ α ∷ τ ∷ α ∷ ∙λ ∷ ι ∷ π ∷ ὼ ∷ ν ∷ []) "Mark.12.21"
∷ word (σ ∷ π ∷ έ ∷ ρ ∷ μ ∷ α ∷ []) "Mark.12.21"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.21"
∷ word (ὁ ∷ []) "Mark.12.21"
∷ word (τ ∷ ρ ∷ ί ∷ τ ∷ ο ∷ ς ∷ []) "Mark.12.21"
∷ word (ὡ ∷ σ ∷ α ∷ ύ ∷ τ ∷ ω ∷ ς ∷ []) "Mark.12.21"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.22"
∷ word (ο ∷ ἱ ∷ []) "Mark.12.22"
∷ word (ἑ ∷ π ∷ τ ∷ ὰ ∷ []) "Mark.12.22"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.12.22"
∷ word (ἀ ∷ φ ∷ ῆ ∷ κ ∷ α ∷ ν ∷ []) "Mark.12.22"
∷ word (σ ∷ π ∷ έ ∷ ρ ∷ μ ∷ α ∷ []) "Mark.12.22"
∷ word (ἔ ∷ σ ∷ χ ∷ α ∷ τ ∷ ο ∷ ν ∷ []) "Mark.12.22"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.12.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.22"
∷ word (ἡ ∷ []) "Mark.12.22"
∷ word (γ ∷ υ ∷ ν ∷ ὴ ∷ []) "Mark.12.22"
∷ word (ἀ ∷ π ∷ έ ∷ θ ∷ α ∷ ν ∷ ε ∷ ν ∷ []) "Mark.12.22"
∷ word (ἐ ∷ ν ∷ []) "Mark.12.23"
∷ word (τ ∷ ῇ ∷ []) "Mark.12.23"
∷ word (ἀ ∷ ν ∷ α ∷ σ ∷ τ ∷ ά ∷ σ ∷ ε ∷ ι ∷ []) "Mark.12.23"
∷ word (ὅ ∷ τ ∷ α ∷ ν ∷ []) "Mark.12.23"
∷ word (ἀ ∷ ν ∷ α ∷ σ ∷ τ ∷ ῶ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.12.23"
∷ word (τ ∷ ί ∷ ν ∷ ο ∷ ς ∷ []) "Mark.12.23"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.12.23"
∷ word (ἔ ∷ σ ∷ τ ∷ α ∷ ι ∷ []) "Mark.12.23"
∷ word (γ ∷ υ ∷ ν ∷ ή ∷ []) "Mark.12.23"
∷ word (ο ∷ ἱ ∷ []) "Mark.12.23"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.12.23"
∷ word (ἑ ∷ π ∷ τ ∷ ὰ ∷ []) "Mark.12.23"
∷ word (ἔ ∷ σ ∷ χ ∷ ο ∷ ν ∷ []) "Mark.12.23"
∷ word (α ∷ ὐ ∷ τ ∷ ὴ ∷ ν ∷ []) "Mark.12.23"
∷ word (γ ∷ υ ∷ ν ∷ α ∷ ῖ ∷ κ ∷ α ∷ []) "Mark.12.23"
∷ word (ἔ ∷ φ ∷ η ∷ []) "Mark.12.24"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.12.24"
∷ word (ὁ ∷ []) "Mark.12.24"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.12.24"
∷ word (Ο ∷ ὐ ∷ []) "Mark.12.24"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.12.24"
∷ word (τ ∷ ο ∷ ῦ ∷ τ ∷ ο ∷ []) "Mark.12.24"
∷ word (π ∷ ∙λ ∷ α ∷ ν ∷ ᾶ ∷ σ ∷ θ ∷ ε ∷ []) "Mark.12.24"
∷ word (μ ∷ ὴ ∷ []) "Mark.12.24"
∷ word (ε ∷ ἰ ∷ δ ∷ ό ∷ τ ∷ ε ∷ ς ∷ []) "Mark.12.24"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.12.24"
∷ word (γ ∷ ρ ∷ α ∷ φ ∷ ὰ ∷ ς ∷ []) "Mark.12.24"
∷ word (μ ∷ η ∷ δ ∷ ὲ ∷ []) "Mark.12.24"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.12.24"
∷ word (δ ∷ ύ ∷ ν ∷ α ∷ μ ∷ ι ∷ ν ∷ []) "Mark.12.24"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.12.24"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.12.24"
∷ word (ὅ ∷ τ ∷ α ∷ ν ∷ []) "Mark.12.25"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.12.25"
∷ word (ἐ ∷ κ ∷ []) "Mark.12.25"
∷ word (ν ∷ ε ∷ κ ∷ ρ ∷ ῶ ∷ ν ∷ []) "Mark.12.25"
∷ word (ἀ ∷ ν ∷ α ∷ σ ∷ τ ∷ ῶ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.12.25"
∷ word (ο ∷ ὔ ∷ τ ∷ ε ∷ []) "Mark.12.25"
∷ word (γ ∷ α ∷ μ ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.12.25"
∷ word (ο ∷ ὔ ∷ τ ∷ ε ∷ []) "Mark.12.25"
∷ word (γ ∷ α ∷ μ ∷ ί ∷ ζ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.12.25"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ []) "Mark.12.25"
∷ word (ε ∷ ἰ ∷ σ ∷ ὶ ∷ ν ∷ []) "Mark.12.25"
∷ word (ὡ ∷ ς ∷ []) "Mark.12.25"
∷ word (ἄ ∷ γ ∷ γ ∷ ε ∷ ∙λ ∷ ο ∷ ι ∷ []) "Mark.12.25"
∷ word (ἐ ∷ ν ∷ []) "Mark.12.25"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.12.25"
∷ word (ο ∷ ὐ ∷ ρ ∷ α ∷ ν ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.12.25"
∷ word (π ∷ ε ∷ ρ ∷ ὶ ∷ []) "Mark.12.26"
∷ word (δ ∷ ὲ ∷ []) "Mark.12.26"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.12.26"
∷ word (ν ∷ ε ∷ κ ∷ ρ ∷ ῶ ∷ ν ∷ []) "Mark.12.26"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.12.26"
∷ word (ἐ ∷ γ ∷ ε ∷ ί ∷ ρ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.12.26"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.12.26"
∷ word (ἀ ∷ ν ∷ έ ∷ γ ∷ ν ∷ ω ∷ τ ∷ ε ∷ []) "Mark.12.26"
∷ word (ἐ ∷ ν ∷ []) "Mark.12.26"
∷ word (τ ∷ ῇ ∷ []) "Mark.12.26"
∷ word (β ∷ ί ∷ β ∷ ∙λ ∷ ῳ ∷ []) "Mark.12.26"
∷ word (Μ ∷ ω ∷ ϋ ∷ σ ∷ έ ∷ ω ∷ ς ∷ []) "Mark.12.26"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.12.26"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.12.26"
∷ word (β ∷ ά ∷ τ ∷ ο ∷ υ ∷ []) "Mark.12.26"
∷ word (π ∷ ῶ ∷ ς ∷ []) "Mark.12.26"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.12.26"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.12.26"
∷ word (ὁ ∷ []) "Mark.12.26"
∷ word (θ ∷ ε ∷ ὸ ∷ ς ∷ []) "Mark.12.26"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ ν ∷ []) "Mark.12.26"
∷ word (Ἐ ∷ γ ∷ ὼ ∷ []) "Mark.12.26"
∷ word (ὁ ∷ []) "Mark.12.26"
∷ word (θ ∷ ε ∷ ὸ ∷ ς ∷ []) "Mark.12.26"
∷ word (Ἀ ∷ β ∷ ρ ∷ α ∷ ὰ ∷ μ ∷ []) "Mark.12.26"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.26"
∷ word (ὁ ∷ []) "Mark.12.26"
∷ word (θ ∷ ε ∷ ὸ ∷ ς ∷ []) "Mark.12.26"
∷ word (Ἰ ∷ σ ∷ α ∷ ὰ ∷ κ ∷ []) "Mark.12.26"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.26"
∷ word (ὁ ∷ []) "Mark.12.26"
∷ word (θ ∷ ε ∷ ὸ ∷ ς ∷ []) "Mark.12.26"
∷ word (Ἰ ∷ α ∷ κ ∷ ώ ∷ β ∷ []) "Mark.12.26"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.12.27"
∷ word (ἔ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.12.27"
∷ word (θ ∷ ε ∷ ὸ ∷ ς ∷ []) "Mark.12.27"
∷ word (ν ∷ ε ∷ κ ∷ ρ ∷ ῶ ∷ ν ∷ []) "Mark.12.27"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.12.27"
∷ word (ζ ∷ ώ ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.12.27"
∷ word (π ∷ ο ∷ ∙λ ∷ ὺ ∷ []) "Mark.12.27"
∷ word (π ∷ ∙λ ∷ α ∷ ν ∷ ᾶ ∷ σ ∷ θ ∷ ε ∷ []) "Mark.12.27"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.12.28"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ ε ∷ ∙λ ∷ θ ∷ ὼ ∷ ν ∷ []) "Mark.12.28"
∷ word (ε ∷ ἷ ∷ ς ∷ []) "Mark.12.28"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.12.28"
∷ word (γ ∷ ρ ∷ α ∷ μ ∷ μ ∷ α ∷ τ ∷ έ ∷ ω ∷ ν ∷ []) "Mark.12.28"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ σ ∷ α ∷ ς ∷ []) "Mark.12.28"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.12.28"
∷ word (σ ∷ υ ∷ ζ ∷ η ∷ τ ∷ ο ∷ ύ ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.12.28"
∷ word (ἰ ∷ δ ∷ ὼ ∷ ν ∷ []) "Mark.12.28"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.12.28"
∷ word (κ ∷ α ∷ ∙λ ∷ ῶ ∷ ς ∷ []) "Mark.12.28"
∷ word (ἀ ∷ π ∷ ε ∷ κ ∷ ρ ∷ ί ∷ θ ∷ η ∷ []) "Mark.12.28"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.12.28"
∷ word (ἐ ∷ π ∷ η ∷ ρ ∷ ώ ∷ τ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.12.28"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.12.28"
∷ word (Π ∷ ο ∷ ί ∷ α ∷ []) "Mark.12.28"
∷ word (ἐ ∷ σ ∷ τ ∷ ὶ ∷ ν ∷ []) "Mark.12.28"
∷ word (ἐ ∷ ν ∷ τ ∷ ο ∷ ∙λ ∷ ὴ ∷ []) "Mark.12.28"
∷ word (π ∷ ρ ∷ ώ ∷ τ ∷ η ∷ []) "Mark.12.28"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.12.28"
∷ word (ἀ ∷ π ∷ ε ∷ κ ∷ ρ ∷ ί ∷ θ ∷ η ∷ []) "Mark.12.29"
∷ word (ὁ ∷ []) "Mark.12.29"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.12.29"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.12.29"
∷ word (Π ∷ ρ ∷ ώ ∷ τ ∷ η ∷ []) "Mark.12.29"
∷ word (ἐ ∷ σ ∷ τ ∷ ί ∷ ν ∷ []) "Mark.12.29"
∷ word (Ἄ ∷ κ ∷ ο ∷ υ ∷ ε ∷ []) "Mark.12.29"
∷ word (Ἰ ∷ σ ∷ ρ ∷ α ∷ ή ∷ ∙λ ∷ []) "Mark.12.29"
∷ word (κ ∷ ύ ∷ ρ ∷ ι ∷ ο ∷ ς ∷ []) "Mark.12.29"
∷ word (ὁ ∷ []) "Mark.12.29"
∷ word (θ ∷ ε ∷ ὸ ∷ ς ∷ []) "Mark.12.29"
∷ word (ἡ ∷ μ ∷ ῶ ∷ ν ∷ []) "Mark.12.29"
∷ word (κ ∷ ύ ∷ ρ ∷ ι ∷ ο ∷ ς ∷ []) "Mark.12.29"
∷ word (ε ∷ ἷ ∷ ς ∷ []) "Mark.12.29"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.12.29"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.30"
∷ word (ἀ ∷ γ ∷ α ∷ π ∷ ή ∷ σ ∷ ε ∷ ι ∷ ς ∷ []) "Mark.12.30"
∷ word (κ ∷ ύ ∷ ρ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.12.30"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.12.30"
∷ word (θ ∷ ε ∷ ό ∷ ν ∷ []) "Mark.12.30"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.12.30"
∷ word (ἐ ∷ ξ ∷ []) "Mark.12.30"
∷ word (ὅ ∷ ∙λ ∷ η ∷ ς ∷ []) "Mark.12.30"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.12.30"
∷ word (κ ∷ α ∷ ρ ∷ δ ∷ ί ∷ α ∷ ς ∷ []) "Mark.12.30"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.12.30"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.30"
∷ word (ἐ ∷ ξ ∷ []) "Mark.12.30"
∷ word (ὅ ∷ ∙λ ∷ η ∷ ς ∷ []) "Mark.12.30"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.12.30"
∷ word (ψ ∷ υ ∷ χ ∷ ῆ ∷ ς ∷ []) "Mark.12.30"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.12.30"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.30"
∷ word (ἐ ∷ ξ ∷ []) "Mark.12.30"
∷ word (ὅ ∷ ∙λ ∷ η ∷ ς ∷ []) "Mark.12.30"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.12.30"
∷ word (δ ∷ ι ∷ α ∷ ν ∷ ο ∷ ί ∷ α ∷ ς ∷ []) "Mark.12.30"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.12.30"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.30"
∷ word (ἐ ∷ ξ ∷ []) "Mark.12.30"
∷ word (ὅ ∷ ∙λ ∷ η ∷ ς ∷ []) "Mark.12.30"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.12.30"
∷ word (ἰ ∷ σ ∷ χ ∷ ύ ∷ ο ∷ ς ∷ []) "Mark.12.30"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.12.30"
∷ word (δ ∷ ε ∷ υ ∷ τ ∷ έ ∷ ρ ∷ α ∷ []) "Mark.12.31"
∷ word (α ∷ ὕ ∷ τ ∷ η ∷ []) "Mark.12.31"
∷ word (Ἀ ∷ γ ∷ α ∷ π ∷ ή ∷ σ ∷ ε ∷ ι ∷ ς ∷ []) "Mark.12.31"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.12.31"
∷ word (π ∷ ∙λ ∷ η ∷ σ ∷ ί ∷ ο ∷ ν ∷ []) "Mark.12.31"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.12.31"
∷ word (ὡ ∷ ς ∷ []) "Mark.12.31"
∷ word (σ ∷ ε ∷ α ∷ υ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.12.31"
∷ word (μ ∷ ε ∷ ί ∷ ζ ∷ ω ∷ ν ∷ []) "Mark.12.31"
∷ word (τ ∷ ο ∷ ύ ∷ τ ∷ ω ∷ ν ∷ []) "Mark.12.31"
∷ word (ἄ ∷ ∙λ ∷ ∙λ ∷ η ∷ []) "Mark.12.31"
∷ word (ἐ ∷ ν ∷ τ ∷ ο ∷ ∙λ ∷ ὴ ∷ []) "Mark.12.31"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.12.31"
∷ word (ἔ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.12.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.32"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.12.32"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.12.32"
∷ word (ὁ ∷ []) "Mark.12.32"
∷ word (γ ∷ ρ ∷ α ∷ μ ∷ μ ∷ α ∷ τ ∷ ε ∷ ύ ∷ ς ∷ []) "Mark.12.32"
∷ word (Κ ∷ α ∷ ∙λ ∷ ῶ ∷ ς ∷ []) "Mark.12.32"
∷ word (δ ∷ ι ∷ δ ∷ ά ∷ σ ∷ κ ∷ α ∷ ∙λ ∷ ε ∷ []) "Mark.12.32"
∷ word (ἐ ∷ π ∷ []) "Mark.12.32"
∷ word (ἀ ∷ ∙λ ∷ η ∷ θ ∷ ε ∷ ί ∷ α ∷ ς ∷ []) "Mark.12.32"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ς ∷ []) "Mark.12.32"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.12.32"
∷ word (ε ∷ ἷ ∷ ς ∷ []) "Mark.12.32"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.12.32"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.32"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.12.32"
∷ word (ἔ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.12.32"
∷ word (ἄ ∷ ∙λ ∷ ∙λ ∷ ο ∷ ς ∷ []) "Mark.12.32"
∷ word (π ∷ ∙λ ∷ ὴ ∷ ν ∷ []) "Mark.12.32"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.12.32"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.33"
∷ word (τ ∷ ὸ ∷ []) "Mark.12.33"
∷ word (ἀ ∷ γ ∷ α ∷ π ∷ ᾶ ∷ ν ∷ []) "Mark.12.33"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.12.33"
∷ word (ἐ ∷ ξ ∷ []) "Mark.12.33"
∷ word (ὅ ∷ ∙λ ∷ η ∷ ς ∷ []) "Mark.12.33"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.12.33"
∷ word (κ ∷ α ∷ ρ ∷ δ ∷ ί ∷ α ∷ ς ∷ []) "Mark.12.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.33"
∷ word (ἐ ∷ ξ ∷ []) "Mark.12.33"
∷ word (ὅ ∷ ∙λ ∷ η ∷ ς ∷ []) "Mark.12.33"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.12.33"
∷ word (σ ∷ υ ∷ ν ∷ έ ∷ σ ∷ ε ∷ ω ∷ ς ∷ []) "Mark.12.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.33"
∷ word (ἐ ∷ ξ ∷ []) "Mark.12.33"
∷ word (ὅ ∷ ∙λ ∷ η ∷ ς ∷ []) "Mark.12.33"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.12.33"
∷ word (ἰ ∷ σ ∷ χ ∷ ύ ∷ ο ∷ ς ∷ []) "Mark.12.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.33"
∷ word (τ ∷ ὸ ∷ []) "Mark.12.33"
∷ word (ἀ ∷ γ ∷ α ∷ π ∷ ᾶ ∷ ν ∷ []) "Mark.12.33"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.12.33"
∷ word (π ∷ ∙λ ∷ η ∷ σ ∷ ί ∷ ο ∷ ν ∷ []) "Mark.12.33"
∷ word (ὡ ∷ ς ∷ []) "Mark.12.33"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.12.33"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ σ ∷ σ ∷ ό ∷ τ ∷ ε ∷ ρ ∷ ό ∷ ν ∷ []) "Mark.12.33"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.12.33"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.12.33"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.12.33"
∷ word (ὁ ∷ ∙λ ∷ ο ∷ κ ∷ α ∷ υ ∷ τ ∷ ω ∷ μ ∷ ά ∷ τ ∷ ω ∷ ν ∷ []) "Mark.12.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.33"
∷ word (θ ∷ υ ∷ σ ∷ ι ∷ ῶ ∷ ν ∷ []) "Mark.12.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.34"
∷ word (ὁ ∷ []) "Mark.12.34"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.12.34"
∷ word (ἰ ∷ δ ∷ ὼ ∷ ν ∷ []) "Mark.12.34"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.12.34"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.12.34"
∷ word (ν ∷ ο ∷ υ ∷ ν ∷ ε ∷ χ ∷ ῶ ∷ ς ∷ []) "Mark.12.34"
∷ word (ἀ ∷ π ∷ ε ∷ κ ∷ ρ ∷ ί ∷ θ ∷ η ∷ []) "Mark.12.34"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.12.34"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.12.34"
∷ word (Ο ∷ ὐ ∷ []) "Mark.12.34"
∷ word (μ ∷ α ∷ κ ∷ ρ ∷ ὰ ∷ ν ∷ []) "Mark.12.34"
∷ word (ε ∷ ἶ ∷ []) "Mark.12.34"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.12.34"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.12.34"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ί ∷ α ∷ ς ∷ []) "Mark.12.34"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.12.34"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.12.34"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.34"
∷ word (ο ∷ ὐ ∷ δ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.12.34"
∷ word (ο ∷ ὐ ∷ κ ∷ έ ∷ τ ∷ ι ∷ []) "Mark.12.34"
∷ word (ἐ ∷ τ ∷ ό ∷ ∙λ ∷ μ ∷ α ∷ []) "Mark.12.34"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.12.34"
∷ word (ἐ ∷ π ∷ ε ∷ ρ ∷ ω ∷ τ ∷ ῆ ∷ σ ∷ α ∷ ι ∷ []) "Mark.12.34"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.12.35"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ ρ ∷ ι ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.12.35"
∷ word (ὁ ∷ []) "Mark.12.35"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.12.35"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.12.35"
∷ word (δ ∷ ι ∷ δ ∷ ά ∷ σ ∷ κ ∷ ω ∷ ν ∷ []) "Mark.12.35"
∷ word (ἐ ∷ ν ∷ []) "Mark.12.35"
∷ word (τ ∷ ῷ ∷ []) "Mark.12.35"
∷ word (ἱ ∷ ε ∷ ρ ∷ ῷ ∷ []) "Mark.12.35"
∷ word (Π ∷ ῶ ∷ ς ∷ []) "Mark.12.35"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.12.35"
∷ word (ο ∷ ἱ ∷ []) "Mark.12.35"
∷ word (γ ∷ ρ ∷ α ∷ μ ∷ μ ∷ α ∷ τ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.12.35"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.12.35"
∷ word (ὁ ∷ []) "Mark.12.35"
∷ word (χ ∷ ρ ∷ ι ∷ σ ∷ τ ∷ ὸ ∷ ς ∷ []) "Mark.12.35"
∷ word (υ ∷ ἱ ∷ ὸ ∷ ς ∷ []) "Mark.12.35"
∷ word (Δ ∷ α ∷ υ ∷ ί ∷ δ ∷ []) "Mark.12.35"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.12.35"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ς ∷ []) "Mark.12.36"
∷ word (Δ ∷ α ∷ υ ∷ ὶ ∷ δ ∷ []) "Mark.12.36"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.12.36"
∷ word (ἐ ∷ ν ∷ []) "Mark.12.36"
∷ word (τ ∷ ῷ ∷ []) "Mark.12.36"
∷ word (π ∷ ν ∷ ε ∷ ύ ∷ μ ∷ α ∷ τ ∷ ι ∷ []) "Mark.12.36"
∷ word (τ ∷ ῷ ∷ []) "Mark.12.36"
∷ word (ἁ ∷ γ ∷ ί ∷ ῳ ∷ []) "Mark.12.36"
∷ word (Ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.12.36"
∷ word (κ ∷ ύ ∷ ρ ∷ ι ∷ ο ∷ ς ∷ []) "Mark.12.36"
∷ word (τ ∷ ῷ ∷ []) "Mark.12.36"
∷ word (κ ∷ υ ∷ ρ ∷ ί ∷ ῳ ∷ []) "Mark.12.36"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.12.36"
∷ word (Κ ∷ ά ∷ θ ∷ ο ∷ υ ∷ []) "Mark.12.36"
∷ word (ἐ ∷ κ ∷ []) "Mark.12.36"
∷ word (δ ∷ ε ∷ ξ ∷ ι ∷ ῶ ∷ ν ∷ []) "Mark.12.36"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.12.36"
∷ word (ἕ ∷ ω ∷ ς ∷ []) "Mark.12.36"
∷ word (ἂ ∷ ν ∷ []) "Mark.12.36"
∷ word (θ ∷ ῶ ∷ []) "Mark.12.36"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.12.36"
∷ word (ἐ ∷ χ ∷ θ ∷ ρ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.12.36"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.12.36"
∷ word (ὑ ∷ π ∷ ο ∷ κ ∷ ά ∷ τ ∷ ω ∷ []) "Mark.12.36"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.12.36"
∷ word (π ∷ ο ∷ δ ∷ ῶ ∷ ν ∷ []) "Mark.12.36"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.12.36"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ς ∷ []) "Mark.12.37"
∷ word (Δ ∷ α ∷ υ ∷ ὶ ∷ δ ∷ []) "Mark.12.37"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.12.37"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.12.37"
∷ word (κ ∷ ύ ∷ ρ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.12.37"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.37"
∷ word (π ∷ ό ∷ θ ∷ ε ∷ ν ∷ []) "Mark.12.37"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.12.37"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.12.37"
∷ word (υ ∷ ἱ ∷ ό ∷ ς ∷ []) "Mark.12.37"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.37"
∷ word (ὁ ∷ []) "Mark.12.37"
∷ word (π ∷ ο ∷ ∙λ ∷ ὺ ∷ ς ∷ []) "Mark.12.37"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ς ∷ []) "Mark.12.37"
∷ word (ἤ ∷ κ ∷ ο ∷ υ ∷ ε ∷ ν ∷ []) "Mark.12.37"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.12.37"
∷ word (ἡ ∷ δ ∷ έ ∷ ω ∷ ς ∷ []) "Mark.12.37"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.12.38"
∷ word (ἐ ∷ ν ∷ []) "Mark.12.38"
∷ word (τ ∷ ῇ ∷ []) "Mark.12.38"
∷ word (δ ∷ ι ∷ δ ∷ α ∷ χ ∷ ῇ ∷ []) "Mark.12.38"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.12.38"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.12.38"
∷ word (Β ∷ ∙λ ∷ έ ∷ π ∷ ε ∷ τ ∷ ε ∷ []) "Mark.12.38"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.12.38"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.12.38"
∷ word (γ ∷ ρ ∷ α ∷ μ ∷ μ ∷ α ∷ τ ∷ έ ∷ ω ∷ ν ∷ []) "Mark.12.38"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.12.38"
∷ word (θ ∷ ε ∷ ∙λ ∷ ό ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.12.38"
∷ word (ἐ ∷ ν ∷ []) "Mark.12.38"
∷ word (σ ∷ τ ∷ ο ∷ ∙λ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.12.38"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ π ∷ α ∷ τ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.12.38"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.38"
∷ word (ἀ ∷ σ ∷ π ∷ α ∷ σ ∷ μ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.12.38"
∷ word (ἐ ∷ ν ∷ []) "Mark.12.38"
∷ word (τ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.12.38"
∷ word (ἀ ∷ γ ∷ ο ∷ ρ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.12.38"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.39"
∷ word (π ∷ ρ ∷ ω ∷ τ ∷ ο ∷ κ ∷ α ∷ θ ∷ ε ∷ δ ∷ ρ ∷ ί ∷ α ∷ ς ∷ []) "Mark.12.39"
∷ word (ἐ ∷ ν ∷ []) "Mark.12.39"
∷ word (τ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.12.39"
∷ word (σ ∷ υ ∷ ν ∷ α ∷ γ ∷ ω ∷ γ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.12.39"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.39"
∷ word (π ∷ ρ ∷ ω ∷ τ ∷ ο ∷ κ ∷ ∙λ ∷ ι ∷ σ ∷ ί ∷ α ∷ ς ∷ []) "Mark.12.39"
∷ word (ἐ ∷ ν ∷ []) "Mark.12.39"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.12.39"
∷ word (δ ∷ ε ∷ ί ∷ π ∷ ν ∷ ο ∷ ι ∷ ς ∷ []) "Mark.12.39"
∷ word (ο ∷ ἱ ∷ []) "Mark.12.40"
∷ word (κ ∷ α ∷ τ ∷ ε ∷ σ ∷ θ ∷ ί ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.12.40"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.12.40"
∷ word (ο ∷ ἰ ∷ κ ∷ ί ∷ α ∷ ς ∷ []) "Mark.12.40"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.12.40"
∷ word (χ ∷ η ∷ ρ ∷ ῶ ∷ ν ∷ []) "Mark.12.40"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.40"
∷ word (π ∷ ρ ∷ ο ∷ φ ∷ ά ∷ σ ∷ ε ∷ ι ∷ []) "Mark.12.40"
∷ word (μ ∷ α ∷ κ ∷ ρ ∷ ὰ ∷ []) "Mark.12.40"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ ε ∷ υ ∷ χ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ι ∷ []) "Mark.12.40"
∷ word (ο ∷ ὗ ∷ τ ∷ ο ∷ ι ∷ []) "Mark.12.40"
∷ word (∙λ ∷ ή ∷ μ ∷ ψ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.12.40"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ σ ∷ σ ∷ ό ∷ τ ∷ ε ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.12.40"
∷ word (κ ∷ ρ ∷ ί ∷ μ ∷ α ∷ []) "Mark.12.40"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.12.41"
∷ word (κ ∷ α ∷ θ ∷ ί ∷ σ ∷ α ∷ ς ∷ []) "Mark.12.41"
∷ word (κ ∷ α ∷ τ ∷ έ ∷ ν ∷ α ∷ ν ∷ τ ∷ ι ∷ []) "Mark.12.41"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.12.41"
∷ word (γ ∷ α ∷ ζ ∷ ο ∷ φ ∷ υ ∷ ∙λ ∷ α ∷ κ ∷ ί ∷ ο ∷ υ ∷ []) "Mark.12.41"
∷ word (ἐ ∷ θ ∷ ε ∷ ώ ∷ ρ ∷ ε ∷ ι ∷ []) "Mark.12.41"
∷ word (π ∷ ῶ ∷ ς ∷ []) "Mark.12.41"
∷ word (ὁ ∷ []) "Mark.12.41"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ς ∷ []) "Mark.12.41"
∷ word (β ∷ ά ∷ ∙λ ∷ ∙λ ∷ ε ∷ ι ∷ []) "Mark.12.41"
∷ word (χ ∷ α ∷ ∙λ ∷ κ ∷ ὸ ∷ ν ∷ []) "Mark.12.41"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.12.41"
∷ word (τ ∷ ὸ ∷ []) "Mark.12.41"
∷ word (γ ∷ α ∷ ζ ∷ ο ∷ φ ∷ υ ∷ ∙λ ∷ ά ∷ κ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.12.41"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.41"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ο ∷ ὶ ∷ []) "Mark.12.41"
∷ word (π ∷ ∙λ ∷ ο ∷ ύ ∷ σ ∷ ι ∷ ο ∷ ι ∷ []) "Mark.12.41"
∷ word (ἔ ∷ β ∷ α ∷ ∙λ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.12.41"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ά ∷ []) "Mark.12.41"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.42"
∷ word (ἐ ∷ ∙λ ∷ θ ∷ ο ∷ ῦ ∷ σ ∷ α ∷ []) "Mark.12.42"
∷ word (μ ∷ ί ∷ α ∷ []) "Mark.12.42"
∷ word (χ ∷ ή ∷ ρ ∷ α ∷ []) "Mark.12.42"
∷ word (π ∷ τ ∷ ω ∷ χ ∷ ὴ ∷ []) "Mark.12.42"
∷ word (ἔ ∷ β ∷ α ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.12.42"
∷ word (∙λ ∷ ε ∷ π ∷ τ ∷ ὰ ∷ []) "Mark.12.42"
∷ word (δ ∷ ύ ∷ ο ∷ []) "Mark.12.42"
∷ word (ὅ ∷ []) "Mark.12.42"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.12.42"
∷ word (κ ∷ ο ∷ δ ∷ ρ ∷ ά ∷ ν ∷ τ ∷ η ∷ ς ∷ []) "Mark.12.42"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.12.43"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ κ ∷ α ∷ ∙λ ∷ ε ∷ σ ∷ ά ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.12.43"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.12.43"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ ὰ ∷ ς ∷ []) "Mark.12.43"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.12.43"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.12.43"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.12.43"
∷ word (Ἀ ∷ μ ∷ ὴ ∷ ν ∷ []) "Mark.12.43"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ []) "Mark.12.43"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.12.43"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.12.43"
∷ word (ἡ ∷ []) "Mark.12.43"
∷ word (χ ∷ ή ∷ ρ ∷ α ∷ []) "Mark.12.43"
∷ word (α ∷ ὕ ∷ τ ∷ η ∷ []) "Mark.12.43"
∷ word (ἡ ∷ []) "Mark.12.43"
∷ word (π ∷ τ ∷ ω ∷ χ ∷ ὴ ∷ []) "Mark.12.43"
∷ word (π ∷ ∙λ ∷ ε ∷ ῖ ∷ ο ∷ ν ∷ []) "Mark.12.43"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.12.43"
∷ word (ἔ ∷ β ∷ α ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.12.43"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.12.43"
∷ word (β ∷ α ∷ ∙λ ∷ ∙λ ∷ ό ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.12.43"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.12.43"
∷ word (τ ∷ ὸ ∷ []) "Mark.12.43"
∷ word (γ ∷ α ∷ ζ ∷ ο ∷ φ ∷ υ ∷ ∙λ ∷ ά ∷ κ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.12.43"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.12.44"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.12.44"
∷ word (ἐ ∷ κ ∷ []) "Mark.12.44"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.12.44"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ σ ∷ σ ∷ ε ∷ ύ ∷ ο ∷ ν ∷ τ ∷ ο ∷ ς ∷ []) "Mark.12.44"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.12.44"
∷ word (ἔ ∷ β ∷ α ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.12.44"
∷ word (α ∷ ὕ ∷ τ ∷ η ∷ []) "Mark.12.44"
∷ word (δ ∷ ὲ ∷ []) "Mark.12.44"
∷ word (ἐ ∷ κ ∷ []) "Mark.12.44"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.12.44"
∷ word (ὑ ∷ σ ∷ τ ∷ ε ∷ ρ ∷ ή ∷ σ ∷ ε ∷ ω ∷ ς ∷ []) "Mark.12.44"
∷ word (α ∷ ὐ ∷ τ ∷ ῆ ∷ ς ∷ []) "Mark.12.44"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.12.44"
∷ word (ὅ ∷ σ ∷ α ∷ []) "Mark.12.44"
∷ word (ε ∷ ἶ ∷ χ ∷ ε ∷ ν ∷ []) "Mark.12.44"
∷ word (ἔ ∷ β ∷ α ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.12.44"
∷ word (ὅ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.12.44"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.12.44"
∷ word (β ∷ ί ∷ ο ∷ ν ∷ []) "Mark.12.44"
∷ word (α ∷ ὐ ∷ τ ∷ ῆ ∷ ς ∷ []) "Mark.12.44"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.13.1"
∷ word (ἐ ∷ κ ∷ π ∷ ο ∷ ρ ∷ ε ∷ υ ∷ ο ∷ μ ∷ έ ∷ ν ∷ ο ∷ υ ∷ []) "Mark.13.1"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.13.1"
∷ word (ἐ ∷ κ ∷ []) "Mark.13.1"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.13.1"
∷ word (ἱ ∷ ε ∷ ρ ∷ ο ∷ ῦ ∷ []) "Mark.13.1"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.13.1"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.13.1"
∷ word (ε ∷ ἷ ∷ ς ∷ []) "Mark.13.1"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.13.1"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.13.1"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.13.1"
∷ word (Δ ∷ ι ∷ δ ∷ ά ∷ σ ∷ κ ∷ α ∷ ∙λ ∷ ε ∷ []) "Mark.13.1"
∷ word (ἴ ∷ δ ∷ ε ∷ []) "Mark.13.1"
∷ word (π ∷ ο ∷ τ ∷ α ∷ π ∷ ο ∷ ὶ ∷ []) "Mark.13.1"
∷ word (∙λ ∷ ί ∷ θ ∷ ο ∷ ι ∷ []) "Mark.13.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.1"
∷ word (π ∷ ο ∷ τ ∷ α ∷ π ∷ α ∷ ὶ ∷ []) "Mark.13.1"
∷ word (ο ∷ ἰ ∷ κ ∷ ο ∷ δ ∷ ο ∷ μ ∷ α ∷ ί ∷ []) "Mark.13.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.2"
∷ word (ὁ ∷ []) "Mark.13.2"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.13.2"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.13.2"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.13.2"
∷ word (Β ∷ ∙λ ∷ έ ∷ π ∷ ε ∷ ι ∷ ς ∷ []) "Mark.13.2"
∷ word (τ ∷ α ∷ ύ ∷ τ ∷ α ∷ ς ∷ []) "Mark.13.2"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.13.2"
∷ word (μ ∷ ε ∷ γ ∷ ά ∷ ∙λ ∷ α ∷ ς ∷ []) "Mark.13.2"
∷ word (ο ∷ ἰ ∷ κ ∷ ο ∷ δ ∷ ο ∷ μ ∷ ά ∷ ς ∷ []) "Mark.13.2"
∷ word (ο ∷ ὐ ∷ []) "Mark.13.2"
∷ word (μ ∷ ὴ ∷ []) "Mark.13.2"
∷ word (ἀ ∷ φ ∷ ε ∷ θ ∷ ῇ ∷ []) "Mark.13.2"
∷ word (ὧ ∷ δ ∷ ε ∷ []) "Mark.13.2"
∷ word (∙λ ∷ ί ∷ θ ∷ ο ∷ ς ∷ []) "Mark.13.2"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.13.2"
∷ word (∙λ ∷ ί ∷ θ ∷ ο ∷ ν ∷ []) "Mark.13.2"
∷ word (ὃ ∷ ς ∷ []) "Mark.13.2"
∷ word (ο ∷ ὐ ∷ []) "Mark.13.2"
∷ word (μ ∷ ὴ ∷ []) "Mark.13.2"
∷ word (κ ∷ α ∷ τ ∷ α ∷ ∙λ ∷ υ ∷ θ ∷ ῇ ∷ []) "Mark.13.2"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.13.3"
∷ word (κ ∷ α ∷ θ ∷ η ∷ μ ∷ έ ∷ ν ∷ ο ∷ υ ∷ []) "Mark.13.3"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.13.3"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.13.3"
∷ word (τ ∷ ὸ ∷ []) "Mark.13.3"
∷ word (Ὄ ∷ ρ ∷ ο ∷ ς ∷ []) "Mark.13.3"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.13.3"
∷ word (Ἐ ∷ ∙λ ∷ α ∷ ι ∷ ῶ ∷ ν ∷ []) "Mark.13.3"
∷ word (κ ∷ α ∷ τ ∷ έ ∷ ν ∷ α ∷ ν ∷ τ ∷ ι ∷ []) "Mark.13.3"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.13.3"
∷ word (ἱ ∷ ε ∷ ρ ∷ ο ∷ ῦ ∷ []) "Mark.13.3"
∷ word (ἐ ∷ π ∷ η ∷ ρ ∷ ώ ∷ τ ∷ α ∷ []) "Mark.13.3"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.13.3"
∷ word (κ ∷ α ∷ τ ∷ []) "Mark.13.3"
∷ word (ἰ ∷ δ ∷ ί ∷ α ∷ ν ∷ []) "Mark.13.3"
∷ word (Π ∷ έ ∷ τ ∷ ρ ∷ ο ∷ ς ∷ []) "Mark.13.3"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.3"
∷ word (Ἰ ∷ ά ∷ κ ∷ ω ∷ β ∷ ο ∷ ς ∷ []) "Mark.13.3"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.3"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ η ∷ ς ∷ []) "Mark.13.3"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.3"
∷ word (Ἀ ∷ ν ∷ δ ∷ ρ ∷ έ ∷ α ∷ ς ∷ []) "Mark.13.3"
∷ word (Ε ∷ ἰ ∷ π ∷ ὸ ∷ ν ∷ []) "Mark.13.4"
∷ word (ἡ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.13.4"
∷ word (π ∷ ό ∷ τ ∷ ε ∷ []) "Mark.13.4"
∷ word (τ ∷ α ∷ ῦ ∷ τ ∷ α ∷ []) "Mark.13.4"
∷ word (ἔ ∷ σ ∷ τ ∷ α ∷ ι ∷ []) "Mark.13.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.4"
∷ word (τ ∷ ί ∷ []) "Mark.13.4"
∷ word (τ ∷ ὸ ∷ []) "Mark.13.4"
∷ word (σ ∷ η ∷ μ ∷ ε ∷ ῖ ∷ ο ∷ ν ∷ []) "Mark.13.4"
∷ word (ὅ ∷ τ ∷ α ∷ ν ∷ []) "Mark.13.4"
∷ word (μ ∷ έ ∷ ∙λ ∷ ∙λ ∷ ῃ ∷ []) "Mark.13.4"
∷ word (τ ∷ α ∷ ῦ ∷ τ ∷ α ∷ []) "Mark.13.4"
∷ word (σ ∷ υ ∷ ν ∷ τ ∷ ε ∷ ∙λ ∷ ε ∷ ῖ ∷ σ ∷ θ ∷ α ∷ ι ∷ []) "Mark.13.4"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.13.4"
∷ word (ὁ ∷ []) "Mark.13.5"
∷ word (δ ∷ ὲ ∷ []) "Mark.13.5"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.13.5"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ τ ∷ ο ∷ []) "Mark.13.5"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.13.5"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.13.5"
∷ word (Β ∷ ∙λ ∷ έ ∷ π ∷ ε ∷ τ ∷ ε ∷ []) "Mark.13.5"
∷ word (μ ∷ ή ∷ []) "Mark.13.5"
∷ word (τ ∷ ι ∷ ς ∷ []) "Mark.13.5"
∷ word (ὑ ∷ μ ∷ ᾶ ∷ ς ∷ []) "Mark.13.5"
∷ word (π ∷ ∙λ ∷ α ∷ ν ∷ ή ∷ σ ∷ ῃ ∷ []) "Mark.13.5"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ο ∷ ὶ ∷ []) "Mark.13.6"
∷ word (ἐ ∷ ∙λ ∷ ε ∷ ύ ∷ σ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.13.6"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.13.6"
∷ word (τ ∷ ῷ ∷ []) "Mark.13.6"
∷ word (ὀ ∷ ν ∷ ό ∷ μ ∷ α ∷ τ ∷ ί ∷ []) "Mark.13.6"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.13.6"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.13.6"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.13.6"
∷ word (Ἐ ∷ γ ∷ ώ ∷ []) "Mark.13.6"
∷ word (ε ∷ ἰ ∷ μ ∷ ι ∷ []) "Mark.13.6"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.6"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.13.6"
∷ word (π ∷ ∙λ ∷ α ∷ ν ∷ ή ∷ σ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.13.6"
∷ word (ὅ ∷ τ ∷ α ∷ ν ∷ []) "Mark.13.7"
∷ word (δ ∷ ὲ ∷ []) "Mark.13.7"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ σ ∷ η ∷ τ ∷ ε ∷ []) "Mark.13.7"
∷ word (π ∷ ο ∷ ∙λ ∷ έ ∷ μ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.13.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.7"
∷ word (ἀ ∷ κ ∷ ο ∷ ὰ ∷ ς ∷ []) "Mark.13.7"
∷ word (π ∷ ο ∷ ∙λ ∷ έ ∷ μ ∷ ω ∷ ν ∷ []) "Mark.13.7"
∷ word (μ ∷ ὴ ∷ []) "Mark.13.7"
∷ word (θ ∷ ρ ∷ ο ∷ ε ∷ ῖ ∷ σ ∷ θ ∷ ε ∷ []) "Mark.13.7"
∷ word (δ ∷ ε ∷ ῖ ∷ []) "Mark.13.7"
∷ word (γ ∷ ε ∷ ν ∷ έ ∷ σ ∷ θ ∷ α ∷ ι ∷ []) "Mark.13.7"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ []) "Mark.13.7"
∷ word (ο ∷ ὔ ∷ π ∷ ω ∷ []) "Mark.13.7"
∷ word (τ ∷ ὸ ∷ []) "Mark.13.7"
∷ word (τ ∷ έ ∷ ∙λ ∷ ο ∷ ς ∷ []) "Mark.13.7"
∷ word (ἐ ∷ γ ∷ ε ∷ ρ ∷ θ ∷ ή ∷ σ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.13.8"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.13.8"
∷ word (ἔ ∷ θ ∷ ν ∷ ο ∷ ς ∷ []) "Mark.13.8"
∷ word (ἐ ∷ π ∷ []) "Mark.13.8"
∷ word (ἔ ∷ θ ∷ ν ∷ ο ∷ ς ∷ []) "Mark.13.8"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.8"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ί ∷ α ∷ []) "Mark.13.8"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.13.8"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ί ∷ α ∷ ν ∷ []) "Mark.13.8"
∷ word (ἔ ∷ σ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.13.8"
∷ word (σ ∷ ε ∷ ι ∷ σ ∷ μ ∷ ο ∷ ὶ ∷ []) "Mark.13.8"
∷ word (κ ∷ α ∷ τ ∷ ὰ ∷ []) "Mark.13.8"
∷ word (τ ∷ ό ∷ π ∷ ο ∷ υ ∷ ς ∷ []) "Mark.13.8"
∷ word (ἔ ∷ σ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.13.8"
∷ word (∙λ ∷ ι ∷ μ ∷ ο ∷ ί ∷ []) "Mark.13.8"
∷ word (ἀ ∷ ρ ∷ χ ∷ ὴ ∷ []) "Mark.13.8"
∷ word (ὠ ∷ δ ∷ ί ∷ ν ∷ ω ∷ ν ∷ []) "Mark.13.8"
∷ word (τ ∷ α ∷ ῦ ∷ τ ∷ α ∷ []) "Mark.13.8"
∷ word (β ∷ ∙λ ∷ έ ∷ π ∷ ε ∷ τ ∷ ε ∷ []) "Mark.13.9"
∷ word (δ ∷ ὲ ∷ []) "Mark.13.9"
∷ word (ὑ ∷ μ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.13.9"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.13.9"
∷ word (π ∷ α ∷ ρ ∷ α ∷ δ ∷ ώ ∷ σ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.13.9"
∷ word (ὑ ∷ μ ∷ ᾶ ∷ ς ∷ []) "Mark.13.9"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.13.9"
∷ word (σ ∷ υ ∷ ν ∷ έ ∷ δ ∷ ρ ∷ ι ∷ α ∷ []) "Mark.13.9"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.9"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.13.9"
∷ word (σ ∷ υ ∷ ν ∷ α ∷ γ ∷ ω ∷ γ ∷ ὰ ∷ ς ∷ []) "Mark.13.9"
∷ word (δ ∷ α ∷ ρ ∷ ή ∷ σ ∷ ε ∷ σ ∷ θ ∷ ε ∷ []) "Mark.13.9"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.9"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.13.9"
∷ word (ἡ ∷ γ ∷ ε ∷ μ ∷ ό ∷ ν ∷ ω ∷ ν ∷ []) "Mark.13.9"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.9"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ έ ∷ ω ∷ ν ∷ []) "Mark.13.9"
∷ word (σ ∷ τ ∷ α ∷ θ ∷ ή ∷ σ ∷ ε ∷ σ ∷ θ ∷ ε ∷ []) "Mark.13.9"
∷ word (ἕ ∷ ν ∷ ε ∷ κ ∷ ε ∷ ν ∷ []) "Mark.13.9"
∷ word (ἐ ∷ μ ∷ ο ∷ ῦ ∷ []) "Mark.13.9"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.13.9"
∷ word (μ ∷ α ∷ ρ ∷ τ ∷ ύ ∷ ρ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.13.9"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.13.9"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.10"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.13.10"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.13.10"
∷ word (τ ∷ ὰ ∷ []) "Mark.13.10"
∷ word (ἔ ∷ θ ∷ ν ∷ η ∷ []) "Mark.13.10"
∷ word (π ∷ ρ ∷ ῶ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.13.10"
∷ word (δ ∷ ε ∷ ῖ ∷ []) "Mark.13.10"
∷ word (κ ∷ η ∷ ρ ∷ υ ∷ χ ∷ θ ∷ ῆ ∷ ν ∷ α ∷ ι ∷ []) "Mark.13.10"
∷ word (τ ∷ ὸ ∷ []) "Mark.13.10"
∷ word (ε ∷ ὐ ∷ α ∷ γ ∷ γ ∷ έ ∷ ∙λ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.13.10"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.11"
∷ word (ὅ ∷ τ ∷ α ∷ ν ∷ []) "Mark.13.11"
∷ word (ἄ ∷ γ ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.13.11"
∷ word (ὑ ∷ μ ∷ ᾶ ∷ ς ∷ []) "Mark.13.11"
∷ word (π ∷ α ∷ ρ ∷ α ∷ δ ∷ ι ∷ δ ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.13.11"
∷ word (μ ∷ ὴ ∷ []) "Mark.13.11"
∷ word (π ∷ ρ ∷ ο ∷ μ ∷ ε ∷ ρ ∷ ι ∷ μ ∷ ν ∷ ᾶ ∷ τ ∷ ε ∷ []) "Mark.13.11"
∷ word (τ ∷ ί ∷ []) "Mark.13.11"
∷ word (∙λ ∷ α ∷ ∙λ ∷ ή ∷ σ ∷ η ∷ τ ∷ ε ∷ []) "Mark.13.11"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ []) "Mark.13.11"
∷ word (ὃ ∷ []) "Mark.13.11"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.13.11"
∷ word (δ ∷ ο ∷ θ ∷ ῇ ∷ []) "Mark.13.11"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.13.11"
∷ word (ἐ ∷ ν ∷ []) "Mark.13.11"
∷ word (ἐ ∷ κ ∷ ε ∷ ί ∷ ν ∷ ῃ ∷ []) "Mark.13.11"
∷ word (τ ∷ ῇ ∷ []) "Mark.13.11"
∷ word (ὥ ∷ ρ ∷ ᾳ ∷ []) "Mark.13.11"
∷ word (τ ∷ ο ∷ ῦ ∷ τ ∷ ο ∷ []) "Mark.13.11"
∷ word (∙λ ∷ α ∷ ∙λ ∷ ε ∷ ῖ ∷ τ ∷ ε ∷ []) "Mark.13.11"
∷ word (ο ∷ ὐ ∷ []) "Mark.13.11"
∷ word (γ ∷ ά ∷ ρ ∷ []) "Mark.13.11"
∷ word (ἐ ∷ σ ∷ τ ∷ ε ∷ []) "Mark.13.11"
∷ word (ὑ ∷ μ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.13.11"
∷ word (ο ∷ ἱ ∷ []) "Mark.13.11"
∷ word (∙λ ∷ α ∷ ∙λ ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.13.11"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.13.11"
∷ word (τ ∷ ὸ ∷ []) "Mark.13.11"
∷ word (π ∷ ν ∷ ε ∷ ῦ ∷ μ ∷ α ∷ []) "Mark.13.11"
∷ word (τ ∷ ὸ ∷ []) "Mark.13.11"
∷ word (ἅ ∷ γ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.13.11"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.12"
∷ word (π ∷ α ∷ ρ ∷ α ∷ δ ∷ ώ ∷ σ ∷ ε ∷ ι ∷ []) "Mark.13.12"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ ὸ ∷ ς ∷ []) "Mark.13.12"
∷ word (ἀ ∷ δ ∷ ε ∷ ∙λ ∷ φ ∷ ὸ ∷ ν ∷ []) "Mark.13.12"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.13.12"
∷ word (θ ∷ ά ∷ ν ∷ α ∷ τ ∷ ο ∷ ν ∷ []) "Mark.13.12"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.12"
∷ word (π ∷ α ∷ τ ∷ ὴ ∷ ρ ∷ []) "Mark.13.12"
∷ word (τ ∷ έ ∷ κ ∷ ν ∷ ο ∷ ν ∷ []) "Mark.13.12"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.12"
∷ word (ἐ ∷ π ∷ α ∷ ν ∷ α ∷ σ ∷ τ ∷ ή ∷ σ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.13.12"
∷ word (τ ∷ έ ∷ κ ∷ ν ∷ α ∷ []) "Mark.13.12"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.13.12"
∷ word (γ ∷ ο ∷ ν ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.13.12"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.12"
∷ word (θ ∷ α ∷ ν ∷ α ∷ τ ∷ ώ ∷ σ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.13.12"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.13.12"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.13"
∷ word (ἔ ∷ σ ∷ ε ∷ σ ∷ θ ∷ ε ∷ []) "Mark.13.13"
∷ word (μ ∷ ι ∷ σ ∷ ο ∷ ύ ∷ μ ∷ ε ∷ ν ∷ ο ∷ ι ∷ []) "Mark.13.13"
∷ word (ὑ ∷ π ∷ ὸ ∷ []) "Mark.13.13"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.13.13"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.13.13"
∷ word (τ ∷ ὸ ∷ []) "Mark.13.13"
∷ word (ὄ ∷ ν ∷ ο ∷ μ ∷ ά ∷ []) "Mark.13.13"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.13.13"
∷ word (ὁ ∷ []) "Mark.13.13"
∷ word (δ ∷ ὲ ∷ []) "Mark.13.13"
∷ word (ὑ ∷ π ∷ ο ∷ μ ∷ ε ∷ ί ∷ ν ∷ α ∷ ς ∷ []) "Mark.13.13"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.13.13"
∷ word (τ ∷ έ ∷ ∙λ ∷ ο ∷ ς ∷ []) "Mark.13.13"
∷ word (ο ∷ ὗ ∷ τ ∷ ο ∷ ς ∷ []) "Mark.13.13"
∷ word (σ ∷ ω ∷ θ ∷ ή ∷ σ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.13.13"
∷ word (Ὅ ∷ τ ∷ α ∷ ν ∷ []) "Mark.13.14"
∷ word (δ ∷ ὲ ∷ []) "Mark.13.14"
∷ word (ἴ ∷ δ ∷ η ∷ τ ∷ ε ∷ []) "Mark.13.14"
∷ word (τ ∷ ὸ ∷ []) "Mark.13.14"
∷ word (β ∷ δ ∷ έ ∷ ∙λ ∷ υ ∷ γ ∷ μ ∷ α ∷ []) "Mark.13.14"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.13.14"
∷ word (ἐ ∷ ρ ∷ η ∷ μ ∷ ώ ∷ σ ∷ ε ∷ ω ∷ ς ∷ []) "Mark.13.14"
∷ word (ἑ ∷ σ ∷ τ ∷ η ∷ κ ∷ ό ∷ τ ∷ α ∷ []) "Mark.13.14"
∷ word (ὅ ∷ π ∷ ο ∷ υ ∷ []) "Mark.13.14"
∷ word (ο ∷ ὐ ∷ []) "Mark.13.14"
∷ word (δ ∷ ε ∷ ῖ ∷ []) "Mark.13.14"
∷ word (ὁ ∷ []) "Mark.13.14"
∷ word (ἀ ∷ ν ∷ α ∷ γ ∷ ι ∷ ν ∷ ώ ∷ σ ∷ κ ∷ ω ∷ ν ∷ []) "Mark.13.14"
∷ word (ν ∷ ο ∷ ε ∷ ί ∷ τ ∷ ω ∷ []) "Mark.13.14"
∷ word (τ ∷ ό ∷ τ ∷ ε ∷ []) "Mark.13.14"
∷ word (ο ∷ ἱ ∷ []) "Mark.13.14"
∷ word (ἐ ∷ ν ∷ []) "Mark.13.14"
∷ word (τ ∷ ῇ ∷ []) "Mark.13.14"
∷ word (Ἰ ∷ ο ∷ υ ∷ δ ∷ α ∷ ί ∷ ᾳ ∷ []) "Mark.13.14"
∷ word (φ ∷ ε ∷ υ ∷ γ ∷ έ ∷ τ ∷ ω ∷ σ ∷ α ∷ ν ∷ []) "Mark.13.14"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.13.14"
∷ word (τ ∷ ὰ ∷ []) "Mark.13.14"
∷ word (ὄ ∷ ρ ∷ η ∷ []) "Mark.13.14"
∷ word (ὁ ∷ []) "Mark.13.15"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.13.15"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.13.15"
∷ word (δ ∷ ώ ∷ μ ∷ α ∷ τ ∷ ο ∷ ς ∷ []) "Mark.13.15"
∷ word (μ ∷ ὴ ∷ []) "Mark.13.15"
∷ word (κ ∷ α ∷ τ ∷ α ∷ β ∷ ά ∷ τ ∷ ω ∷ []) "Mark.13.15"
∷ word (μ ∷ η ∷ δ ∷ ὲ ∷ []) "Mark.13.15"
∷ word (ε ∷ ἰ ∷ σ ∷ ε ∷ ∙λ ∷ θ ∷ ά ∷ τ ∷ ω ∷ []) "Mark.13.15"
∷ word (τ ∷ ι ∷ []) "Mark.13.15"
∷ word (ἆ ∷ ρ ∷ α ∷ ι ∷ []) "Mark.13.15"
∷ word (ἐ ∷ κ ∷ []) "Mark.13.15"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.13.15"
∷ word (ο ∷ ἰ ∷ κ ∷ ί ∷ α ∷ ς ∷ []) "Mark.13.15"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.13.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.16"
∷ word (ὁ ∷ []) "Mark.13.16"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.13.16"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.13.16"
∷ word (ἀ ∷ γ ∷ ρ ∷ ὸ ∷ ν ∷ []) "Mark.13.16"
∷ word (μ ∷ ὴ ∷ []) "Mark.13.16"
∷ word (ἐ ∷ π ∷ ι ∷ σ ∷ τ ∷ ρ ∷ ε ∷ ψ ∷ ά ∷ τ ∷ ω ∷ []) "Mark.13.16"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.13.16"
∷ word (τ ∷ ὰ ∷ []) "Mark.13.16"
∷ word (ὀ ∷ π ∷ ί ∷ σ ∷ ω ∷ []) "Mark.13.16"
∷ word (ἆ ∷ ρ ∷ α ∷ ι ∷ []) "Mark.13.16"
∷ word (τ ∷ ὸ ∷ []) "Mark.13.16"
∷ word (ἱ ∷ μ ∷ ά ∷ τ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.13.16"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.13.16"
∷ word (ο ∷ ὐ ∷ α ∷ ὶ ∷ []) "Mark.13.17"
∷ word (δ ∷ ὲ ∷ []) "Mark.13.17"
∷ word (τ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.13.17"
∷ word (ἐ ∷ ν ∷ []) "Mark.13.17"
∷ word (γ ∷ α ∷ σ ∷ τ ∷ ρ ∷ ὶ ∷ []) "Mark.13.17"
∷ word (ἐ ∷ χ ∷ ο ∷ ύ ∷ σ ∷ α ∷ ι ∷ ς ∷ []) "Mark.13.17"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.17"
∷ word (τ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.13.17"
∷ word (θ ∷ η ∷ ∙λ ∷ α ∷ ζ ∷ ο ∷ ύ ∷ σ ∷ α ∷ ι ∷ ς ∷ []) "Mark.13.17"
∷ word (ἐ ∷ ν ∷ []) "Mark.13.17"
∷ word (ἐ ∷ κ ∷ ε ∷ ί ∷ ν ∷ α ∷ ι ∷ ς ∷ []) "Mark.13.17"
∷ word (τ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.13.17"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ α ∷ ι ∷ ς ∷ []) "Mark.13.17"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ ε ∷ ύ ∷ χ ∷ ε ∷ σ ∷ θ ∷ ε ∷ []) "Mark.13.18"
∷ word (δ ∷ ὲ ∷ []) "Mark.13.18"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.13.18"
∷ word (μ ∷ ὴ ∷ []) "Mark.13.18"
∷ word (γ ∷ έ ∷ ν ∷ η ∷ τ ∷ α ∷ ι ∷ []) "Mark.13.18"
∷ word (χ ∷ ε ∷ ι ∷ μ ∷ ῶ ∷ ν ∷ ο ∷ ς ∷ []) "Mark.13.18"
∷ word (ἔ ∷ σ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.13.19"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.13.19"
∷ word (α ∷ ἱ ∷ []) "Mark.13.19"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ α ∷ ι ∷ []) "Mark.13.19"
∷ word (ἐ ∷ κ ∷ ε ∷ ῖ ∷ ν ∷ α ∷ ι ∷ []) "Mark.13.19"
∷ word (θ ∷ ∙λ ∷ ῖ ∷ ψ ∷ ι ∷ ς ∷ []) "Mark.13.19"
∷ word (ο ∷ ἵ ∷ α ∷ []) "Mark.13.19"
∷ word (ο ∷ ὐ ∷ []) "Mark.13.19"
∷ word (γ ∷ έ ∷ γ ∷ ο ∷ ν ∷ ε ∷ ν ∷ []) "Mark.13.19"
∷ word (τ ∷ ο ∷ ι ∷ α ∷ ύ ∷ τ ∷ η ∷ []) "Mark.13.19"
∷ word (ἀ ∷ π ∷ []) "Mark.13.19"
∷ word (ἀ ∷ ρ ∷ χ ∷ ῆ ∷ ς ∷ []) "Mark.13.19"
∷ word (κ ∷ τ ∷ ί ∷ σ ∷ ε ∷ ω ∷ ς ∷ []) "Mark.13.19"
∷ word (ἣ ∷ ν ∷ []) "Mark.13.19"
∷ word (ἔ ∷ κ ∷ τ ∷ ι ∷ σ ∷ ε ∷ ν ∷ []) "Mark.13.19"
∷ word (ὁ ∷ []) "Mark.13.19"
∷ word (θ ∷ ε ∷ ὸ ∷ ς ∷ []) "Mark.13.19"
∷ word (ἕ ∷ ω ∷ ς ∷ []) "Mark.13.19"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.13.19"
∷ word (ν ∷ ῦ ∷ ν ∷ []) "Mark.13.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.19"
∷ word (ο ∷ ὐ ∷ []) "Mark.13.19"
∷ word (μ ∷ ὴ ∷ []) "Mark.13.19"
∷ word (γ ∷ έ ∷ ν ∷ η ∷ τ ∷ α ∷ ι ∷ []) "Mark.13.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.20"
∷ word (ε ∷ ἰ ∷ []) "Mark.13.20"
∷ word (μ ∷ ὴ ∷ []) "Mark.13.20"
∷ word (ἐ ∷ κ ∷ ο ∷ ∙λ ∷ ό ∷ β ∷ ω ∷ σ ∷ ε ∷ ν ∷ []) "Mark.13.20"
∷ word (κ ∷ ύ ∷ ρ ∷ ι ∷ ο ∷ ς ∷ []) "Mark.13.20"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.13.20"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.13.20"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.13.20"
∷ word (ἂ ∷ ν ∷ []) "Mark.13.20"
∷ word (ἐ ∷ σ ∷ ώ ∷ θ ∷ η ∷ []) "Mark.13.20"
∷ word (π ∷ ᾶ ∷ σ ∷ α ∷ []) "Mark.13.20"
∷ word (σ ∷ ά ∷ ρ ∷ ξ ∷ []) "Mark.13.20"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.13.20"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.13.20"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.13.20"
∷ word (ἐ ∷ κ ∷ ∙λ ∷ ε ∷ κ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.13.20"
∷ word (ο ∷ ὓ ∷ ς ∷ []) "Mark.13.20"
∷ word (ἐ ∷ ξ ∷ ε ∷ ∙λ ∷ έ ∷ ξ ∷ α ∷ τ ∷ ο ∷ []) "Mark.13.20"
∷ word (ἐ ∷ κ ∷ ο ∷ ∙λ ∷ ό ∷ β ∷ ω ∷ σ ∷ ε ∷ ν ∷ []) "Mark.13.20"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.13.20"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.13.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.21"
∷ word (τ ∷ ό ∷ τ ∷ ε ∷ []) "Mark.13.21"
∷ word (ἐ ∷ ά ∷ ν ∷ []) "Mark.13.21"
∷ word (τ ∷ ι ∷ ς ∷ []) "Mark.13.21"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.13.21"
∷ word (ε ∷ ἴ ∷ π ∷ ῃ ∷ []) "Mark.13.21"
∷ word (Ἴ ∷ δ ∷ ε ∷ []) "Mark.13.21"
∷ word (ὧ ∷ δ ∷ ε ∷ []) "Mark.13.21"
∷ word (ὁ ∷ []) "Mark.13.21"
∷ word (χ ∷ ρ ∷ ι ∷ σ ∷ τ ∷ ό ∷ ς ∷ []) "Mark.13.21"
∷ word (Ἴ ∷ δ ∷ ε ∷ []) "Mark.13.21"
∷ word (ἐ ∷ κ ∷ ε ∷ ῖ ∷ []) "Mark.13.21"
∷ word (μ ∷ ὴ ∷ []) "Mark.13.21"
∷ word (π ∷ ι ∷ σ ∷ τ ∷ ε ∷ ύ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.13.21"
∷ word (ἐ ∷ γ ∷ ε ∷ ρ ∷ θ ∷ ή ∷ σ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.13.22"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.13.22"
∷ word (ψ ∷ ε ∷ υ ∷ δ ∷ ό ∷ χ ∷ ρ ∷ ι ∷ σ ∷ τ ∷ ο ∷ ι ∷ []) "Mark.13.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.22"
∷ word (ψ ∷ ε ∷ υ ∷ δ ∷ ο ∷ π ∷ ρ ∷ ο ∷ φ ∷ ῆ ∷ τ ∷ α ∷ ι ∷ []) "Mark.13.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.22"
∷ word (δ ∷ ώ ∷ σ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.13.22"
∷ word (σ ∷ η ∷ μ ∷ ε ∷ ῖ ∷ α ∷ []) "Mark.13.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.22"
∷ word (τ ∷ έ ∷ ρ ∷ α ∷ τ ∷ α ∷ []) "Mark.13.22"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.13.22"
∷ word (τ ∷ ὸ ∷ []) "Mark.13.22"
∷ word (ἀ ∷ π ∷ ο ∷ π ∷ ∙λ ∷ α ∷ ν ∷ ᾶ ∷ ν ∷ []) "Mark.13.22"
∷ word (ε ∷ ἰ ∷ []) "Mark.13.22"
∷ word (δ ∷ υ ∷ ν ∷ α ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.13.22"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.13.22"
∷ word (ἐ ∷ κ ∷ ∙λ ∷ ε ∷ κ ∷ τ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.13.22"
∷ word (ὑ ∷ μ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.13.23"
∷ word (δ ∷ ὲ ∷ []) "Mark.13.23"
∷ word (β ∷ ∙λ ∷ έ ∷ π ∷ ε ∷ τ ∷ ε ∷ []) "Mark.13.23"
∷ word (π ∷ ρ ∷ ο ∷ ε ∷ ί ∷ ρ ∷ η ∷ κ ∷ α ∷ []) "Mark.13.23"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.13.23"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.13.23"
∷ word (Ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.13.24"
∷ word (ἐ ∷ ν ∷ []) "Mark.13.24"
∷ word (ἐ ∷ κ ∷ ε ∷ ί ∷ ν ∷ α ∷ ι ∷ ς ∷ []) "Mark.13.24"
∷ word (τ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.13.24"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ α ∷ ι ∷ ς ∷ []) "Mark.13.24"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.13.24"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.13.24"
∷ word (θ ∷ ∙λ ∷ ῖ ∷ ψ ∷ ι ∷ ν ∷ []) "Mark.13.24"
∷ word (ἐ ∷ κ ∷ ε ∷ ί ∷ ν ∷ η ∷ ν ∷ []) "Mark.13.24"
∷ word (ὁ ∷ []) "Mark.13.24"
∷ word (ἥ ∷ ∙λ ∷ ι ∷ ο ∷ ς ∷ []) "Mark.13.24"
∷ word (σ ∷ κ ∷ ο ∷ τ ∷ ι ∷ σ ∷ θ ∷ ή ∷ σ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.13.24"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.24"
∷ word (ἡ ∷ []) "Mark.13.24"
∷ word (σ ∷ ε ∷ ∙λ ∷ ή ∷ ν ∷ η ∷ []) "Mark.13.24"
∷ word (ο ∷ ὐ ∷ []) "Mark.13.24"
∷ word (δ ∷ ώ ∷ σ ∷ ε ∷ ι ∷ []) "Mark.13.24"
∷ word (τ ∷ ὸ ∷ []) "Mark.13.24"
∷ word (φ ∷ έ ∷ γ ∷ γ ∷ ο ∷ ς ∷ []) "Mark.13.24"
∷ word (α ∷ ὐ ∷ τ ∷ ῆ ∷ ς ∷ []) "Mark.13.24"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.25"
∷ word (ο ∷ ἱ ∷ []) "Mark.13.25"
∷ word (ἀ ∷ σ ∷ τ ∷ έ ∷ ρ ∷ ε ∷ ς ∷ []) "Mark.13.25"
∷ word (ἔ ∷ σ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.13.25"
∷ word (ἐ ∷ κ ∷ []) "Mark.13.25"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.13.25"
∷ word (ο ∷ ὐ ∷ ρ ∷ α ∷ ν ∷ ο ∷ ῦ ∷ []) "Mark.13.25"
∷ word (π ∷ ί ∷ π ∷ τ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.13.25"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.25"
∷ word (α ∷ ἱ ∷ []) "Mark.13.25"
∷ word (δ ∷ υ ∷ ν ∷ ά ∷ μ ∷ ε ∷ ι ∷ ς ∷ []) "Mark.13.25"
∷ word (α ∷ ἱ ∷ []) "Mark.13.25"
∷ word (ἐ ∷ ν ∷ []) "Mark.13.25"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.13.25"
∷ word (ο ∷ ὐ ∷ ρ ∷ α ∷ ν ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.13.25"
∷ word (σ ∷ α ∷ ∙λ ∷ ε ∷ υ ∷ θ ∷ ή ∷ σ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.13.25"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.26"
∷ word (τ ∷ ό ∷ τ ∷ ε ∷ []) "Mark.13.26"
∷ word (ὄ ∷ ψ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.13.26"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.13.26"
∷ word (υ ∷ ἱ ∷ ὸ ∷ ν ∷ []) "Mark.13.26"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.13.26"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ο ∷ υ ∷ []) "Mark.13.26"
∷ word (ἐ ∷ ρ ∷ χ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ν ∷ []) "Mark.13.26"
∷ word (ἐ ∷ ν ∷ []) "Mark.13.26"
∷ word (ν ∷ ε ∷ φ ∷ έ ∷ ∙λ ∷ α ∷ ι ∷ ς ∷ []) "Mark.13.26"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.13.26"
∷ word (δ ∷ υ ∷ ν ∷ ά ∷ μ ∷ ε ∷ ω ∷ ς ∷ []) "Mark.13.26"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ῆ ∷ ς ∷ []) "Mark.13.26"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.26"
∷ word (δ ∷ ό ∷ ξ ∷ η ∷ ς ∷ []) "Mark.13.26"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.27"
∷ word (τ ∷ ό ∷ τ ∷ ε ∷ []) "Mark.13.27"
∷ word (ἀ ∷ π ∷ ο ∷ σ ∷ τ ∷ ε ∷ ∙λ ∷ ε ∷ ῖ ∷ []) "Mark.13.27"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.13.27"
∷ word (ἀ ∷ γ ∷ γ ∷ έ ∷ ∙λ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.13.27"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.27"
∷ word (ἐ ∷ π ∷ ι ∷ σ ∷ υ ∷ ν ∷ ά ∷ ξ ∷ ε ∷ ι ∷ []) "Mark.13.27"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.13.27"
∷ word (ἐ ∷ κ ∷ ∙λ ∷ ε ∷ κ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.13.27"
∷ word (ἐ ∷ κ ∷ []) "Mark.13.27"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.13.27"
∷ word (τ ∷ ε ∷ σ ∷ σ ∷ ά ∷ ρ ∷ ω ∷ ν ∷ []) "Mark.13.27"
∷ word (ἀ ∷ ν ∷ έ ∷ μ ∷ ω ∷ ν ∷ []) "Mark.13.27"
∷ word (ἀ ∷ π ∷ []) "Mark.13.27"
∷ word (ἄ ∷ κ ∷ ρ ∷ ο ∷ υ ∷ []) "Mark.13.27"
∷ word (γ ∷ ῆ ∷ ς ∷ []) "Mark.13.27"
∷ word (ἕ ∷ ω ∷ ς ∷ []) "Mark.13.27"
∷ word (ἄ ∷ κ ∷ ρ ∷ ο ∷ υ ∷ []) "Mark.13.27"
∷ word (ο ∷ ὐ ∷ ρ ∷ α ∷ ν ∷ ο ∷ ῦ ∷ []) "Mark.13.27"
∷ word (Ἀ ∷ π ∷ ὸ ∷ []) "Mark.13.28"
∷ word (δ ∷ ὲ ∷ []) "Mark.13.28"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.13.28"
∷ word (σ ∷ υ ∷ κ ∷ ῆ ∷ ς ∷ []) "Mark.13.28"
∷ word (μ ∷ ά ∷ θ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.13.28"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.13.28"
∷ word (π ∷ α ∷ ρ ∷ α ∷ β ∷ ο ∷ ∙λ ∷ ή ∷ ν ∷ []) "Mark.13.28"
∷ word (ὅ ∷ τ ∷ α ∷ ν ∷ []) "Mark.13.28"
∷ word (ἤ ∷ δ ∷ η ∷ []) "Mark.13.28"
∷ word (ὁ ∷ []) "Mark.13.28"
∷ word (κ ∷ ∙λ ∷ ά ∷ δ ∷ ο ∷ ς ∷ []) "Mark.13.28"
∷ word (α ∷ ὐ ∷ τ ∷ ῆ ∷ ς ∷ []) "Mark.13.28"
∷ word (ἁ ∷ π ∷ α ∷ ∙λ ∷ ὸ ∷ ς ∷ []) "Mark.13.28"
∷ word (γ ∷ έ ∷ ν ∷ η ∷ τ ∷ α ∷ ι ∷ []) "Mark.13.28"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.28"
∷ word (ἐ ∷ κ ∷ φ ∷ ύ ∷ ῃ ∷ []) "Mark.13.28"
∷ word (τ ∷ ὰ ∷ []) "Mark.13.28"
∷ word (φ ∷ ύ ∷ ∙λ ∷ ∙λ ∷ α ∷ []) "Mark.13.28"
∷ word (γ ∷ ι ∷ ν ∷ ώ ∷ σ ∷ κ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.13.28"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.13.28"
∷ word (ἐ ∷ γ ∷ γ ∷ ὺ ∷ ς ∷ []) "Mark.13.28"
∷ word (τ ∷ ὸ ∷ []) "Mark.13.28"
∷ word (θ ∷ έ ∷ ρ ∷ ο ∷ ς ∷ []) "Mark.13.28"
∷ word (ἐ ∷ σ ∷ τ ∷ ί ∷ ν ∷ []) "Mark.13.28"
∷ word (ο ∷ ὕ ∷ τ ∷ ω ∷ ς ∷ []) "Mark.13.29"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.29"
∷ word (ὑ ∷ μ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.13.29"
∷ word (ὅ ∷ τ ∷ α ∷ ν ∷ []) "Mark.13.29"
∷ word (ἴ ∷ δ ∷ η ∷ τ ∷ ε ∷ []) "Mark.13.29"
∷ word (τ ∷ α ∷ ῦ ∷ τ ∷ α ∷ []) "Mark.13.29"
∷ word (γ ∷ ι ∷ ν ∷ ό ∷ μ ∷ ε ∷ ν ∷ α ∷ []) "Mark.13.29"
∷ word (γ ∷ ι ∷ ν ∷ ώ ∷ σ ∷ κ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.13.29"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.13.29"
∷ word (ἐ ∷ γ ∷ γ ∷ ύ ∷ ς ∷ []) "Mark.13.29"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.13.29"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.13.29"
∷ word (θ ∷ ύ ∷ ρ ∷ α ∷ ι ∷ ς ∷ []) "Mark.13.29"
∷ word (ἀ ∷ μ ∷ ὴ ∷ ν ∷ []) "Mark.13.30"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ []) "Mark.13.30"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.13.30"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.13.30"
∷ word (ο ∷ ὐ ∷ []) "Mark.13.30"
∷ word (μ ∷ ὴ ∷ []) "Mark.13.30"
∷ word (π ∷ α ∷ ρ ∷ έ ∷ ∙λ ∷ θ ∷ ῃ ∷ []) "Mark.13.30"
∷ word (ἡ ∷ []) "Mark.13.30"
∷ word (γ ∷ ε ∷ ν ∷ ε ∷ ὰ ∷ []) "Mark.13.30"
∷ word (α ∷ ὕ ∷ τ ∷ η ∷ []) "Mark.13.30"
∷ word (μ ∷ έ ∷ χ ∷ ρ ∷ ι ∷ ς ∷ []) "Mark.13.30"
∷ word (ο ∷ ὗ ∷ []) "Mark.13.30"
∷ word (τ ∷ α ∷ ῦ ∷ τ ∷ α ∷ []) "Mark.13.30"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.13.30"
∷ word (γ ∷ έ ∷ ν ∷ η ∷ τ ∷ α ∷ ι ∷ []) "Mark.13.30"
∷ word (ὁ ∷ []) "Mark.13.31"
∷ word (ο ∷ ὐ ∷ ρ ∷ α ∷ ν ∷ ὸ ∷ ς ∷ []) "Mark.13.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.31"
∷ word (ἡ ∷ []) "Mark.13.31"
∷ word (γ ∷ ῆ ∷ []) "Mark.13.31"
∷ word (π ∷ α ∷ ρ ∷ ε ∷ ∙λ ∷ ε ∷ ύ ∷ σ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.13.31"
∷ word (ο ∷ ἱ ∷ []) "Mark.13.31"
∷ word (δ ∷ ὲ ∷ []) "Mark.13.31"
∷ word (∙λ ∷ ό ∷ γ ∷ ο ∷ ι ∷ []) "Mark.13.31"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.13.31"
∷ word (ο ∷ ὐ ∷ []) "Mark.13.31"
∷ word (μ ∷ ὴ ∷ []) "Mark.13.31"
∷ word (π ∷ α ∷ ρ ∷ ε ∷ ∙λ ∷ ε ∷ ύ ∷ σ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.13.31"
∷ word (Π ∷ ε ∷ ρ ∷ ὶ ∷ []) "Mark.13.32"
∷ word (δ ∷ ὲ ∷ []) "Mark.13.32"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.13.32"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.13.32"
∷ word (ἐ ∷ κ ∷ ε ∷ ί ∷ ν ∷ η ∷ ς ∷ []) "Mark.13.32"
∷ word (ἢ ∷ []) "Mark.13.32"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.13.32"
∷ word (ὥ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.13.32"
∷ word (ο ∷ ὐ ∷ δ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.13.32"
∷ word (ο ∷ ἶ ∷ δ ∷ ε ∷ ν ∷ []) "Mark.13.32"
∷ word (ο ∷ ὐ ∷ δ ∷ ὲ ∷ []) "Mark.13.32"
∷ word (ο ∷ ἱ ∷ []) "Mark.13.32"
∷ word (ἄ ∷ γ ∷ γ ∷ ε ∷ ∙λ ∷ ο ∷ ι ∷ []) "Mark.13.32"
∷ word (ἐ ∷ ν ∷ []) "Mark.13.32"
∷ word (ο ∷ ὐ ∷ ρ ∷ α ∷ ν ∷ ῷ ∷ []) "Mark.13.32"
∷ word (ο ∷ ὐ ∷ δ ∷ ὲ ∷ []) "Mark.13.32"
∷ word (ὁ ∷ []) "Mark.13.32"
∷ word (υ ∷ ἱ ∷ ό ∷ ς ∷ []) "Mark.13.32"
∷ word (ε ∷ ἰ ∷ []) "Mark.13.32"
∷ word (μ ∷ ὴ ∷ []) "Mark.13.32"
∷ word (ὁ ∷ []) "Mark.13.32"
∷ word (π ∷ α ∷ τ ∷ ή ∷ ρ ∷ []) "Mark.13.32"
∷ word (β ∷ ∙λ ∷ έ ∷ π ∷ ε ∷ τ ∷ ε ∷ []) "Mark.13.33"
∷ word (ἀ ∷ γ ∷ ρ ∷ υ ∷ π ∷ ν ∷ ε ∷ ῖ ∷ τ ∷ ε ∷ []) "Mark.13.33"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.13.33"
∷ word (ο ∷ ἴ ∷ δ ∷ α ∷ τ ∷ ε ∷ []) "Mark.13.33"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.13.33"
∷ word (π ∷ ό ∷ τ ∷ ε ∷ []) "Mark.13.33"
∷ word (ὁ ∷ []) "Mark.13.33"
∷ word (κ ∷ α ∷ ι ∷ ρ ∷ ό ∷ ς ∷ []) "Mark.13.33"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.13.33"
∷ word (ὡ ∷ ς ∷ []) "Mark.13.34"
∷ word (ἄ ∷ ν ∷ θ ∷ ρ ∷ ω ∷ π ∷ ο ∷ ς ∷ []) "Mark.13.34"
∷ word (ἀ ∷ π ∷ ό ∷ δ ∷ η ∷ μ ∷ ο ∷ ς ∷ []) "Mark.13.34"
∷ word (ἀ ∷ φ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.13.34"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.13.34"
∷ word (ο ∷ ἰ ∷ κ ∷ ί ∷ α ∷ ν ∷ []) "Mark.13.34"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.13.34"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.34"
∷ word (δ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.13.34"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.13.34"
∷ word (δ ∷ ο ∷ ύ ∷ ∙λ ∷ ο ∷ ι ∷ ς ∷ []) "Mark.13.34"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.13.34"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.13.34"
∷ word (ἐ ∷ ξ ∷ ο ∷ υ ∷ σ ∷ ί ∷ α ∷ ν ∷ []) "Mark.13.34"
∷ word (ἑ ∷ κ ∷ ά ∷ σ ∷ τ ∷ ῳ ∷ []) "Mark.13.34"
∷ word (τ ∷ ὸ ∷ []) "Mark.13.34"
∷ word (ἔ ∷ ρ ∷ γ ∷ ο ∷ ν ∷ []) "Mark.13.34"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.13.34"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.13.34"
∷ word (τ ∷ ῷ ∷ []) "Mark.13.34"
∷ word (θ ∷ υ ∷ ρ ∷ ω ∷ ρ ∷ ῷ ∷ []) "Mark.13.34"
∷ word (ἐ ∷ ν ∷ ε ∷ τ ∷ ε ∷ ί ∷ ∙λ ∷ α ∷ τ ∷ ο ∷ []) "Mark.13.34"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.13.34"
∷ word (γ ∷ ρ ∷ η ∷ γ ∷ ο ∷ ρ ∷ ῇ ∷ []) "Mark.13.34"
∷ word (γ ∷ ρ ∷ η ∷ γ ∷ ο ∷ ρ ∷ ε ∷ ῖ ∷ τ ∷ ε ∷ []) "Mark.13.35"
∷ word (ο ∷ ὖ ∷ ν ∷ []) "Mark.13.35"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.13.35"
∷ word (ο ∷ ἴ ∷ δ ∷ α ∷ τ ∷ ε ∷ []) "Mark.13.35"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.13.35"
∷ word (π ∷ ό ∷ τ ∷ ε ∷ []) "Mark.13.35"
∷ word (ὁ ∷ []) "Mark.13.35"
∷ word (κ ∷ ύ ∷ ρ ∷ ι ∷ ο ∷ ς ∷ []) "Mark.13.35"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.13.35"
∷ word (ο ∷ ἰ ∷ κ ∷ ί ∷ α ∷ ς ∷ []) "Mark.13.35"
∷ word (ἔ ∷ ρ ∷ χ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.13.35"
∷ word (ἢ ∷ []) "Mark.13.35"
∷ word (ὀ ∷ ψ ∷ ὲ ∷ []) "Mark.13.35"
∷ word (ἢ ∷ []) "Mark.13.35"
∷ word (μ ∷ ε ∷ σ ∷ ο ∷ ν ∷ ύ ∷ κ ∷ τ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.13.35"
∷ word (ἢ ∷ []) "Mark.13.35"
∷ word (ἀ ∷ ∙λ ∷ ε ∷ κ ∷ τ ∷ ο ∷ ρ ∷ ο ∷ φ ∷ ω ∷ ν ∷ ί ∷ α ∷ ς ∷ []) "Mark.13.35"
∷ word (ἢ ∷ []) "Mark.13.35"
∷ word (π ∷ ρ ∷ ω ∷ ΐ ∷ []) "Mark.13.35"
∷ word (μ ∷ ὴ ∷ []) "Mark.13.36"
∷ word (ἐ ∷ ∙λ ∷ θ ∷ ὼ ∷ ν ∷ []) "Mark.13.36"
∷ word (ἐ ∷ ξ ∷ α ∷ ί ∷ φ ∷ ν ∷ η ∷ ς ∷ []) "Mark.13.36"
∷ word (ε ∷ ὕ ∷ ρ ∷ ῃ ∷ []) "Mark.13.36"
∷ word (ὑ ∷ μ ∷ ᾶ ∷ ς ∷ []) "Mark.13.36"
∷ word (κ ∷ α ∷ θ ∷ ε ∷ ύ ∷ δ ∷ ο ∷ ν ∷ τ ∷ α ∷ ς ∷ []) "Mark.13.36"
∷ word (ὃ ∷ []) "Mark.13.37"
∷ word (δ ∷ ὲ ∷ []) "Mark.13.37"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.13.37"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ []) "Mark.13.37"
∷ word (π ∷ ᾶ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.13.37"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ []) "Mark.13.37"
∷ word (γ ∷ ρ ∷ η ∷ γ ∷ ο ∷ ρ ∷ ε ∷ ῖ ∷ τ ∷ ε ∷ []) "Mark.13.37"
∷ word (Ἦ ∷ ν ∷ []) "Mark.14.1"
∷ word (δ ∷ ὲ ∷ []) "Mark.14.1"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.1"
∷ word (π ∷ ά ∷ σ ∷ χ ∷ α ∷ []) "Mark.14.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.1"
∷ word (τ ∷ ὰ ∷ []) "Mark.14.1"
∷ word (ἄ ∷ ζ ∷ υ ∷ μ ∷ α ∷ []) "Mark.14.1"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.14.1"
∷ word (δ ∷ ύ ∷ ο ∷ []) "Mark.14.1"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.14.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.1"
∷ word (ἐ ∷ ζ ∷ ή ∷ τ ∷ ο ∷ υ ∷ ν ∷ []) "Mark.14.1"
∷ word (ο ∷ ἱ ∷ []) "Mark.14.1"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ ε ∷ ρ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.14.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.1"
∷ word (ο ∷ ἱ ∷ []) "Mark.14.1"
∷ word (γ ∷ ρ ∷ α ∷ μ ∷ μ ∷ α ∷ τ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.14.1"
∷ word (π ∷ ῶ ∷ ς ∷ []) "Mark.14.1"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.14.1"
∷ word (ἐ ∷ ν ∷ []) "Mark.14.1"
∷ word (δ ∷ ό ∷ ∙λ ∷ ῳ ∷ []) "Mark.14.1"
∷ word (κ ∷ ρ ∷ α ∷ τ ∷ ή ∷ σ ∷ α ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.14.1"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ τ ∷ ε ∷ ί ∷ ν ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.14.1"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ο ∷ ν ∷ []) "Mark.14.2"
∷ word (γ ∷ ά ∷ ρ ∷ []) "Mark.14.2"
∷ word (Μ ∷ ὴ ∷ []) "Mark.14.2"
∷ word (ἐ ∷ ν ∷ []) "Mark.14.2"
∷ word (τ ∷ ῇ ∷ []) "Mark.14.2"
∷ word (ἑ ∷ ο ∷ ρ ∷ τ ∷ ῇ ∷ []) "Mark.14.2"
∷ word (μ ∷ ή ∷ π ∷ ο ∷ τ ∷ ε ∷ []) "Mark.14.2"
∷ word (ἔ ∷ σ ∷ τ ∷ α ∷ ι ∷ []) "Mark.14.2"
∷ word (θ ∷ ό ∷ ρ ∷ υ ∷ β ∷ ο ∷ ς ∷ []) "Mark.14.2"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.14.2"
∷ word (∙λ ∷ α ∷ ο ∷ ῦ ∷ []) "Mark.14.2"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.14.3"
∷ word (ὄ ∷ ν ∷ τ ∷ ο ∷ ς ∷ []) "Mark.14.3"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.14.3"
∷ word (ἐ ∷ ν ∷ []) "Mark.14.3"
∷ word (Β ∷ η ∷ θ ∷ α ∷ ν ∷ ί ∷ ᾳ ∷ []) "Mark.14.3"
∷ word (ἐ ∷ ν ∷ []) "Mark.14.3"
∷ word (τ ∷ ῇ ∷ []) "Mark.14.3"
∷ word (ο ∷ ἰ ∷ κ ∷ ί ∷ ᾳ ∷ []) "Mark.14.3"
∷ word (Σ ∷ ί ∷ μ ∷ ω ∷ ν ∷ ο ∷ ς ∷ []) "Mark.14.3"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.14.3"
∷ word (∙λ ∷ ε ∷ π ∷ ρ ∷ ο ∷ ῦ ∷ []) "Mark.14.3"
∷ word (κ ∷ α ∷ τ ∷ α ∷ κ ∷ ε ∷ ι ∷ μ ∷ έ ∷ ν ∷ ο ∷ υ ∷ []) "Mark.14.3"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.14.3"
∷ word (ἦ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.14.3"
∷ word (γ ∷ υ ∷ ν ∷ ὴ ∷ []) "Mark.14.3"
∷ word (ἔ ∷ χ ∷ ο ∷ υ ∷ σ ∷ α ∷ []) "Mark.14.3"
∷ word (ἀ ∷ ∙λ ∷ ά ∷ β ∷ α ∷ σ ∷ τ ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.14.3"
∷ word (μ ∷ ύ ∷ ρ ∷ ο ∷ υ ∷ []) "Mark.14.3"
∷ word (ν ∷ ά ∷ ρ ∷ δ ∷ ο ∷ υ ∷ []) "Mark.14.3"
∷ word (π ∷ ι ∷ σ ∷ τ ∷ ι ∷ κ ∷ ῆ ∷ ς ∷ []) "Mark.14.3"
∷ word (π ∷ ο ∷ ∙λ ∷ υ ∷ τ ∷ ε ∷ ∙λ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.14.3"
∷ word (σ ∷ υ ∷ ν ∷ τ ∷ ρ ∷ ί ∷ ψ ∷ α ∷ σ ∷ α ∷ []) "Mark.14.3"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.14.3"
∷ word (ἀ ∷ ∙λ ∷ ά ∷ β ∷ α ∷ σ ∷ τ ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.14.3"
∷ word (κ ∷ α ∷ τ ∷ έ ∷ χ ∷ ε ∷ ε ∷ ν ∷ []) "Mark.14.3"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.14.3"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.14.3"
∷ word (κ ∷ ε ∷ φ ∷ α ∷ ∙λ ∷ ῆ ∷ ς ∷ []) "Mark.14.3"
∷ word (ἦ ∷ σ ∷ α ∷ ν ∷ []) "Mark.14.4"
∷ word (δ ∷ έ ∷ []) "Mark.14.4"
∷ word (τ ∷ ι ∷ ν ∷ ε ∷ ς ∷ []) "Mark.14.4"
∷ word (ἀ ∷ γ ∷ α ∷ ν ∷ α ∷ κ ∷ τ ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.14.4"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.14.4"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.14.4"
∷ word (Ε ∷ ἰ ∷ ς ∷ []) "Mark.14.4"
∷ word (τ ∷ ί ∷ []) "Mark.14.4"
∷ word (ἡ ∷ []) "Mark.14.4"
∷ word (ἀ ∷ π ∷ ώ ∷ ∙λ ∷ ε ∷ ι ∷ α ∷ []) "Mark.14.4"
∷ word (α ∷ ὕ ∷ τ ∷ η ∷ []) "Mark.14.4"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.14.4"
∷ word (μ ∷ ύ ∷ ρ ∷ ο ∷ υ ∷ []) "Mark.14.4"
∷ word (γ ∷ έ ∷ γ ∷ ο ∷ ν ∷ ε ∷ ν ∷ []) "Mark.14.4"
∷ word (ἠ ∷ δ ∷ ύ ∷ ν ∷ α ∷ τ ∷ ο ∷ []) "Mark.14.5"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.14.5"
∷ word (τ ∷ ο ∷ ῦ ∷ τ ∷ ο ∷ []) "Mark.14.5"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.5"
∷ word (μ ∷ ύ ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.14.5"
∷ word (π ∷ ρ ∷ α ∷ θ ∷ ῆ ∷ ν ∷ α ∷ ι ∷ []) "Mark.14.5"
∷ word (ἐ ∷ π ∷ ά ∷ ν ∷ ω ∷ []) "Mark.14.5"
∷ word (δ ∷ η ∷ ν ∷ α ∷ ρ ∷ ί ∷ ω ∷ ν ∷ []) "Mark.14.5"
∷ word (τ ∷ ρ ∷ ι ∷ α ∷ κ ∷ ο ∷ σ ∷ ί ∷ ω ∷ ν ∷ []) "Mark.14.5"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.5"
∷ word (δ ∷ ο ∷ θ ∷ ῆ ∷ ν ∷ α ∷ ι ∷ []) "Mark.14.5"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.14.5"
∷ word (π ∷ τ ∷ ω ∷ χ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.14.5"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.5"
∷ word (ἐ ∷ ν ∷ ε ∷ β ∷ ρ ∷ ι ∷ μ ∷ ῶ ∷ ν ∷ τ ∷ ο ∷ []) "Mark.14.5"
∷ word (α ∷ ὐ ∷ τ ∷ ῇ ∷ []) "Mark.14.5"
∷ word (ὁ ∷ []) "Mark.14.6"
∷ word (δ ∷ ὲ ∷ []) "Mark.14.6"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.14.6"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.14.6"
∷ word (Ἄ ∷ φ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.14.6"
∷ word (α ∷ ὐ ∷ τ ∷ ή ∷ ν ∷ []) "Mark.14.6"
∷ word (τ ∷ ί ∷ []) "Mark.14.6"
∷ word (α ∷ ὐ ∷ τ ∷ ῇ ∷ []) "Mark.14.6"
∷ word (κ ∷ ό ∷ π ∷ ο ∷ υ ∷ ς ∷ []) "Mark.14.6"
∷ word (π ∷ α ∷ ρ ∷ έ ∷ χ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.14.6"
∷ word (κ ∷ α ∷ ∙λ ∷ ὸ ∷ ν ∷ []) "Mark.14.6"
∷ word (ἔ ∷ ρ ∷ γ ∷ ο ∷ ν ∷ []) "Mark.14.6"
∷ word (ἠ ∷ ρ ∷ γ ∷ ά ∷ σ ∷ α ∷ τ ∷ ο ∷ []) "Mark.14.6"
∷ word (ἐ ∷ ν ∷ []) "Mark.14.6"
∷ word (ἐ ∷ μ ∷ ο ∷ ί ∷ []) "Mark.14.6"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ο ∷ τ ∷ ε ∷ []) "Mark.14.7"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.14.7"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.14.7"
∷ word (π ∷ τ ∷ ω ∷ χ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.14.7"
∷ word (ἔ ∷ χ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.14.7"
∷ word (μ ∷ ε ∷ θ ∷ []) "Mark.14.7"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.14.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.7"
∷ word (ὅ ∷ τ ∷ α ∷ ν ∷ []) "Mark.14.7"
∷ word (θ ∷ έ ∷ ∙λ ∷ η ∷ τ ∷ ε ∷ []) "Mark.14.7"
∷ word (δ ∷ ύ ∷ ν ∷ α ∷ σ ∷ θ ∷ ε ∷ []) "Mark.14.7"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.14.7"
∷ word (ε ∷ ὖ ∷ []) "Mark.14.7"
∷ word (π ∷ ο ∷ ι ∷ ῆ ∷ σ ∷ α ∷ ι ∷ []) "Mark.14.7"
∷ word (ἐ ∷ μ ∷ ὲ ∷ []) "Mark.14.7"
∷ word (δ ∷ ὲ ∷ []) "Mark.14.7"
∷ word (ο ∷ ὐ ∷ []) "Mark.14.7"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ο ∷ τ ∷ ε ∷ []) "Mark.14.7"
∷ word (ἔ ∷ χ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.14.7"
∷ word (ὃ ∷ []) "Mark.14.8"
∷ word (ἔ ∷ σ ∷ χ ∷ ε ∷ ν ∷ []) "Mark.14.8"
∷ word (ἐ ∷ π ∷ ο ∷ ί ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.14.8"
∷ word (π ∷ ρ ∷ ο ∷ έ ∷ ∙λ ∷ α ∷ β ∷ ε ∷ ν ∷ []) "Mark.14.8"
∷ word (μ ∷ υ ∷ ρ ∷ ί ∷ σ ∷ α ∷ ι ∷ []) "Mark.14.8"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.8"
∷ word (σ ∷ ῶ ∷ μ ∷ ά ∷ []) "Mark.14.8"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.14.8"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.14.8"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.14.8"
∷ word (ἐ ∷ ν ∷ τ ∷ α ∷ φ ∷ ι ∷ α ∷ σ ∷ μ ∷ ό ∷ ν ∷ []) "Mark.14.8"
∷ word (ἀ ∷ μ ∷ ὴ ∷ ν ∷ []) "Mark.14.9"
∷ word (δ ∷ ὲ ∷ []) "Mark.14.9"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ []) "Mark.14.9"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.14.9"
∷ word (ὅ ∷ π ∷ ο ∷ υ ∷ []) "Mark.14.9"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.14.9"
∷ word (κ ∷ η ∷ ρ ∷ υ ∷ χ ∷ θ ∷ ῇ ∷ []) "Mark.14.9"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.9"
∷ word (ε ∷ ὐ ∷ α ∷ γ ∷ γ ∷ έ ∷ ∙λ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.14.9"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.14.9"
∷ word (ὅ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.14.9"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.14.9"
∷ word (κ ∷ ό ∷ σ ∷ μ ∷ ο ∷ ν ∷ []) "Mark.14.9"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.9"
∷ word (ὃ ∷ []) "Mark.14.9"
∷ word (ἐ ∷ π ∷ ο ∷ ί ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.14.9"
∷ word (α ∷ ὕ ∷ τ ∷ η ∷ []) "Mark.14.9"
∷ word (∙λ ∷ α ∷ ∙λ ∷ η ∷ θ ∷ ή ∷ σ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.14.9"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.14.9"
∷ word (μ ∷ ν ∷ η ∷ μ ∷ ό ∷ σ ∷ υ ∷ ν ∷ ο ∷ ν ∷ []) "Mark.14.9"
∷ word (α ∷ ὐ ∷ τ ∷ ῆ ∷ ς ∷ []) "Mark.14.9"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.14.10"
∷ word (Ἰ ∷ ο ∷ ύ ∷ δ ∷ α ∷ ς ∷ []) "Mark.14.10"
∷ word (Ἰ ∷ σ ∷ κ ∷ α ∷ ρ ∷ ι ∷ ὼ ∷ θ ∷ []) "Mark.14.10"
∷ word (ὁ ∷ []) "Mark.14.10"
∷ word (ε ∷ ἷ ∷ ς ∷ []) "Mark.14.10"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.14.10"
∷ word (δ ∷ ώ ∷ δ ∷ ε ∷ κ ∷ α ∷ []) "Mark.14.10"
∷ word (ἀ ∷ π ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.14.10"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.14.10"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.14.10"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ ε ∷ ρ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.14.10"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.14.10"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.14.10"
∷ word (π ∷ α ∷ ρ ∷ α ∷ δ ∷ ο ∷ ῖ ∷ []) "Mark.14.10"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.14.10"
∷ word (ο ∷ ἱ ∷ []) "Mark.14.11"
∷ word (δ ∷ ὲ ∷ []) "Mark.14.11"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ σ ∷ α ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.14.11"
∷ word (ἐ ∷ χ ∷ ά ∷ ρ ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.14.11"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.11"
∷ word (ἐ ∷ π ∷ η ∷ γ ∷ γ ∷ ε ∷ ί ∷ ∙λ ∷ α ∷ ν ∷ τ ∷ ο ∷ []) "Mark.14.11"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.14.11"
∷ word (ἀ ∷ ρ ∷ γ ∷ ύ ∷ ρ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.14.11"
∷ word (δ ∷ ο ∷ ῦ ∷ ν ∷ α ∷ ι ∷ []) "Mark.14.11"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.11"
∷ word (ἐ ∷ ζ ∷ ή ∷ τ ∷ ε ∷ ι ∷ []) "Mark.14.11"
∷ word (π ∷ ῶ ∷ ς ∷ []) "Mark.14.11"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.14.11"
∷ word (ε ∷ ὐ ∷ κ ∷ α ∷ ί ∷ ρ ∷ ω ∷ ς ∷ []) "Mark.14.11"
∷ word (π ∷ α ∷ ρ ∷ α ∷ δ ∷ ο ∷ ῖ ∷ []) "Mark.14.11"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.14.12"
∷ word (τ ∷ ῇ ∷ []) "Mark.14.12"
∷ word (π ∷ ρ ∷ ώ ∷ τ ∷ ῃ ∷ []) "Mark.14.12"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ ᾳ ∷ []) "Mark.14.12"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.14.12"
∷ word (ἀ ∷ ζ ∷ ύ ∷ μ ∷ ω ∷ ν ∷ []) "Mark.14.12"
∷ word (ὅ ∷ τ ∷ ε ∷ []) "Mark.14.12"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.12"
∷ word (π ∷ ά ∷ σ ∷ χ ∷ α ∷ []) "Mark.14.12"
∷ word (ἔ ∷ θ ∷ υ ∷ ο ∷ ν ∷ []) "Mark.14.12"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.14.12"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.14.12"
∷ word (ο ∷ ἱ ∷ []) "Mark.14.12"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ὶ ∷ []) "Mark.14.12"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.14.12"
∷ word (Π ∷ ο ∷ ῦ ∷ []) "Mark.14.12"
∷ word (θ ∷ έ ∷ ∙λ ∷ ε ∷ ι ∷ ς ∷ []) "Mark.14.12"
∷ word (ἀ ∷ π ∷ ε ∷ ∙λ ∷ θ ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.14.12"
∷ word (ἑ ∷ τ ∷ ο ∷ ι ∷ μ ∷ ά ∷ σ ∷ ω ∷ μ ∷ ε ∷ ν ∷ []) "Mark.14.12"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.14.12"
∷ word (φ ∷ ά ∷ γ ∷ ῃ ∷ ς ∷ []) "Mark.14.12"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.12"
∷ word (π ∷ ά ∷ σ ∷ χ ∷ α ∷ []) "Mark.14.12"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.13"
∷ word (ἀ ∷ π ∷ ο ∷ σ ∷ τ ∷ έ ∷ ∙λ ∷ ∙λ ∷ ε ∷ ι ∷ []) "Mark.14.13"
∷ word (δ ∷ ύ ∷ ο ∷ []) "Mark.14.13"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.14.13"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.14.13"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.14.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.13"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.14.13"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.14.13"
∷ word (Ὑ ∷ π ∷ ά ∷ γ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.14.13"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.14.13"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.14.13"
∷ word (π ∷ ό ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.14.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.13"
∷ word (ἀ ∷ π ∷ α ∷ ν ∷ τ ∷ ή ∷ σ ∷ ε ∷ ι ∷ []) "Mark.14.13"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.14.13"
∷ word (ἄ ∷ ν ∷ θ ∷ ρ ∷ ω ∷ π ∷ ο ∷ ς ∷ []) "Mark.14.13"
∷ word (κ ∷ ε ∷ ρ ∷ ά ∷ μ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.14.13"
∷ word (ὕ ∷ δ ∷ α ∷ τ ∷ ο ∷ ς ∷ []) "Mark.14.13"
∷ word (β ∷ α ∷ σ ∷ τ ∷ ά ∷ ζ ∷ ω ∷ ν ∷ []) "Mark.14.13"
∷ word (ἀ ∷ κ ∷ ο ∷ ∙λ ∷ ο ∷ υ ∷ θ ∷ ή ∷ σ ∷ α ∷ τ ∷ ε ∷ []) "Mark.14.13"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.14.13"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.14"
∷ word (ὅ ∷ π ∷ ο ∷ υ ∷ []) "Mark.14.14"
∷ word (ἐ ∷ ὰ ∷ ν ∷ []) "Mark.14.14"
∷ word (ε ∷ ἰ ∷ σ ∷ έ ∷ ∙λ ∷ θ ∷ ῃ ∷ []) "Mark.14.14"
∷ word (ε ∷ ἴ ∷ π ∷ α ∷ τ ∷ ε ∷ []) "Mark.14.14"
∷ word (τ ∷ ῷ ∷ []) "Mark.14.14"
∷ word (ο ∷ ἰ ∷ κ ∷ ο ∷ δ ∷ ε ∷ σ ∷ π ∷ ό ∷ τ ∷ ῃ ∷ []) "Mark.14.14"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.14.14"
∷ word (Ὁ ∷ []) "Mark.14.14"
∷ word (δ ∷ ι ∷ δ ∷ ά ∷ σ ∷ κ ∷ α ∷ ∙λ ∷ ο ∷ ς ∷ []) "Mark.14.14"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.14.14"
∷ word (Π ∷ ο ∷ ῦ ∷ []) "Mark.14.14"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.14.14"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.14"
∷ word (κ ∷ α ∷ τ ∷ ά ∷ ∙λ ∷ υ ∷ μ ∷ ά ∷ []) "Mark.14.14"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.14.14"
∷ word (ὅ ∷ π ∷ ο ∷ υ ∷ []) "Mark.14.14"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.14"
∷ word (π ∷ ά ∷ σ ∷ χ ∷ α ∷ []) "Mark.14.14"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.14.14"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.14.14"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.14.14"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.14.14"
∷ word (φ ∷ ά ∷ γ ∷ ω ∷ []) "Mark.14.14"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.15"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ς ∷ []) "Mark.14.15"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.14.15"
∷ word (δ ∷ ε ∷ ί ∷ ξ ∷ ε ∷ ι ∷ []) "Mark.14.15"
∷ word (ἀ ∷ ν ∷ ά ∷ γ ∷ α ∷ ι ∷ ο ∷ ν ∷ []) "Mark.14.15"
∷ word (μ ∷ έ ∷ γ ∷ α ∷ []) "Mark.14.15"
∷ word (ἐ ∷ σ ∷ τ ∷ ρ ∷ ω ∷ μ ∷ έ ∷ ν ∷ ο ∷ ν ∷ []) "Mark.14.15"
∷ word (ἕ ∷ τ ∷ ο ∷ ι ∷ μ ∷ ο ∷ ν ∷ []) "Mark.14.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.15"
∷ word (ἐ ∷ κ ∷ ε ∷ ῖ ∷ []) "Mark.14.15"
∷ word (ἑ ∷ τ ∷ ο ∷ ι ∷ μ ∷ ά ∷ σ ∷ α ∷ τ ∷ ε ∷ []) "Mark.14.15"
∷ word (ἡ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.14.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.16"
∷ word (ἐ ∷ ξ ∷ ῆ ∷ ∙λ ∷ θ ∷ ο ∷ ν ∷ []) "Mark.14.16"
∷ word (ο ∷ ἱ ∷ []) "Mark.14.16"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ὶ ∷ []) "Mark.14.16"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.16"
∷ word (ἦ ∷ ∙λ ∷ θ ∷ ο ∷ ν ∷ []) "Mark.14.16"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.14.16"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.14.16"
∷ word (π ∷ ό ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.14.16"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.16"
∷ word (ε ∷ ὗ ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.14.16"
∷ word (κ ∷ α ∷ θ ∷ ὼ ∷ ς ∷ []) "Mark.14.16"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.14.16"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.14.16"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.16"
∷ word (ἡ ∷ τ ∷ ο ∷ ί ∷ μ ∷ α ∷ σ ∷ α ∷ ν ∷ []) "Mark.14.16"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.16"
∷ word (π ∷ ά ∷ σ ∷ χ ∷ α ∷ []) "Mark.14.16"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.14.17"
∷ word (ὀ ∷ ψ ∷ ί ∷ α ∷ ς ∷ []) "Mark.14.17"
∷ word (γ ∷ ε ∷ ν ∷ ο ∷ μ ∷ έ ∷ ν ∷ η ∷ ς ∷ []) "Mark.14.17"
∷ word (ἔ ∷ ρ ∷ χ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.14.17"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.14.17"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.14.17"
∷ word (δ ∷ ώ ∷ δ ∷ ε ∷ κ ∷ α ∷ []) "Mark.14.17"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.18"
∷ word (ἀ ∷ ν ∷ α ∷ κ ∷ ε ∷ ι ∷ μ ∷ έ ∷ ν ∷ ω ∷ ν ∷ []) "Mark.14.18"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.14.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.18"
∷ word (ἐ ∷ σ ∷ θ ∷ ι ∷ ό ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.14.18"
∷ word (ὁ ∷ []) "Mark.14.18"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.14.18"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.14.18"
∷ word (Ἀ ∷ μ ∷ ὴ ∷ ν ∷ []) "Mark.14.18"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ []) "Mark.14.18"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.14.18"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.14.18"
∷ word (ε ∷ ἷ ∷ ς ∷ []) "Mark.14.18"
∷ word (ἐ ∷ ξ ∷ []) "Mark.14.18"
∷ word (ὑ ∷ μ ∷ ῶ ∷ ν ∷ []) "Mark.14.18"
∷ word (π ∷ α ∷ ρ ∷ α ∷ δ ∷ ώ ∷ σ ∷ ε ∷ ι ∷ []) "Mark.14.18"
∷ word (μ ∷ ε ∷ []) "Mark.14.18"
∷ word (ὁ ∷ []) "Mark.14.18"
∷ word (ἐ ∷ σ ∷ θ ∷ ί ∷ ω ∷ ν ∷ []) "Mark.14.18"
∷ word (μ ∷ ε ∷ τ ∷ []) "Mark.14.18"
∷ word (ἐ ∷ μ ∷ ο ∷ ῦ ∷ []) "Mark.14.18"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ ν ∷ τ ∷ ο ∷ []) "Mark.14.19"
∷ word (∙λ ∷ υ ∷ π ∷ ε ∷ ῖ ∷ σ ∷ θ ∷ α ∷ ι ∷ []) "Mark.14.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.19"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.14.19"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.14.19"
∷ word (ε ∷ ἷ ∷ ς ∷ []) "Mark.14.19"
∷ word (κ ∷ α ∷ τ ∷ ὰ ∷ []) "Mark.14.19"
∷ word (ε ∷ ἷ ∷ ς ∷ []) "Mark.14.19"
∷ word (Μ ∷ ή ∷ τ ∷ ι ∷ []) "Mark.14.19"
∷ word (ἐ ∷ γ ∷ ώ ∷ []) "Mark.14.19"
∷ word (ὁ ∷ []) "Mark.14.20"
∷ word (δ ∷ ὲ ∷ []) "Mark.14.20"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.14.20"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.14.20"
∷ word (Ε ∷ ἷ ∷ ς ∷ []) "Mark.14.20"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.14.20"
∷ word (δ ∷ ώ ∷ δ ∷ ε ∷ κ ∷ α ∷ []) "Mark.14.20"
∷ word (ὁ ∷ []) "Mark.14.20"
∷ word (ἐ ∷ μ ∷ β ∷ α ∷ π ∷ τ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.14.20"
∷ word (μ ∷ ε ∷ τ ∷ []) "Mark.14.20"
∷ word (ἐ ∷ μ ∷ ο ∷ ῦ ∷ []) "Mark.14.20"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.14.20"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.20"
∷ word (τ ∷ ρ ∷ ύ ∷ β ∷ ∙λ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.14.20"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.14.21"
∷ word (ὁ ∷ []) "Mark.14.21"
∷ word (μ ∷ ὲ ∷ ν ∷ []) "Mark.14.21"
∷ word (υ ∷ ἱ ∷ ὸ ∷ ς ∷ []) "Mark.14.21"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.14.21"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ο ∷ υ ∷ []) "Mark.14.21"
∷ word (ὑ ∷ π ∷ ά ∷ γ ∷ ε ∷ ι ∷ []) "Mark.14.21"
∷ word (κ ∷ α ∷ θ ∷ ὼ ∷ ς ∷ []) "Mark.14.21"
∷ word (γ ∷ έ ∷ γ ∷ ρ ∷ α ∷ π ∷ τ ∷ α ∷ ι ∷ []) "Mark.14.21"
∷ word (π ∷ ε ∷ ρ ∷ ὶ ∷ []) "Mark.14.21"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.14.21"
∷ word (ο ∷ ὐ ∷ α ∷ ὶ ∷ []) "Mark.14.21"
∷ word (δ ∷ ὲ ∷ []) "Mark.14.21"
∷ word (τ ∷ ῷ ∷ []) "Mark.14.21"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ῳ ∷ []) "Mark.14.21"
∷ word (ἐ ∷ κ ∷ ε ∷ ί ∷ ν ∷ ῳ ∷ []) "Mark.14.21"
∷ word (δ ∷ ι ∷ []) "Mark.14.21"
∷ word (ο ∷ ὗ ∷ []) "Mark.14.21"
∷ word (ὁ ∷ []) "Mark.14.21"
∷ word (υ ∷ ἱ ∷ ὸ ∷ ς ∷ []) "Mark.14.21"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.14.21"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ο ∷ υ ∷ []) "Mark.14.21"
∷ word (π ∷ α ∷ ρ ∷ α ∷ δ ∷ ί ∷ δ ∷ ο ∷ τ ∷ α ∷ ι ∷ []) "Mark.14.21"
∷ word (κ ∷ α ∷ ∙λ ∷ ὸ ∷ ν ∷ []) "Mark.14.21"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.14.21"
∷ word (ε ∷ ἰ ∷ []) "Mark.14.21"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.14.21"
∷ word (ἐ ∷ γ ∷ ε ∷ ν ∷ ν ∷ ή ∷ θ ∷ η ∷ []) "Mark.14.21"
∷ word (ὁ ∷ []) "Mark.14.21"
∷ word (ἄ ∷ ν ∷ θ ∷ ρ ∷ ω ∷ π ∷ ο ∷ ς ∷ []) "Mark.14.21"
∷ word (ἐ ∷ κ ∷ ε ∷ ῖ ∷ ν ∷ ο ∷ ς ∷ []) "Mark.14.21"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.14.22"
∷ word (ἐ ∷ σ ∷ θ ∷ ι ∷ ό ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.14.22"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.14.22"
∷ word (∙λ ∷ α ∷ β ∷ ὼ ∷ ν ∷ []) "Mark.14.22"
∷ word (ἄ ∷ ρ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.14.22"
∷ word (ε ∷ ὐ ∷ ∙λ ∷ ο ∷ γ ∷ ή ∷ σ ∷ α ∷ ς ∷ []) "Mark.14.22"
∷ word (ἔ ∷ κ ∷ ∙λ ∷ α ∷ σ ∷ ε ∷ ν ∷ []) "Mark.14.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.22"
∷ word (ἔ ∷ δ ∷ ω ∷ κ ∷ ε ∷ ν ∷ []) "Mark.14.22"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.14.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.22"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.14.22"
∷ word (Λ ∷ ά ∷ β ∷ ε ∷ τ ∷ ε ∷ []) "Mark.14.22"
∷ word (τ ∷ ο ∷ ῦ ∷ τ ∷ ό ∷ []) "Mark.14.22"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.14.22"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.22"
∷ word (σ ∷ ῶ ∷ μ ∷ ά ∷ []) "Mark.14.22"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.14.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.23"
∷ word (∙λ ∷ α ∷ β ∷ ὼ ∷ ν ∷ []) "Mark.14.23"
∷ word (π ∷ ο ∷ τ ∷ ή ∷ ρ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.14.23"
∷ word (ε ∷ ὐ ∷ χ ∷ α ∷ ρ ∷ ι ∷ σ ∷ τ ∷ ή ∷ σ ∷ α ∷ ς ∷ []) "Mark.14.23"
∷ word (ἔ ∷ δ ∷ ω ∷ κ ∷ ε ∷ ν ∷ []) "Mark.14.23"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.14.23"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.23"
∷ word (ἔ ∷ π ∷ ι ∷ ο ∷ ν ∷ []) "Mark.14.23"
∷ word (ἐ ∷ ξ ∷ []) "Mark.14.23"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.14.23"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.14.23"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.24"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.14.24"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.14.24"
∷ word (Τ ∷ ο ∷ ῦ ∷ τ ∷ ό ∷ []) "Mark.14.24"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.14.24"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.24"
∷ word (α ∷ ἷ ∷ μ ∷ ά ∷ []) "Mark.14.24"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.14.24"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.14.24"
∷ word (δ ∷ ι ∷ α ∷ θ ∷ ή ∷ κ ∷ η ∷ ς ∷ []) "Mark.14.24"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.24"
∷ word (ἐ ∷ κ ∷ χ ∷ υ ∷ ν ∷ ν ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ν ∷ []) "Mark.14.24"
∷ word (ὑ ∷ π ∷ ὲ ∷ ρ ∷ []) "Mark.14.24"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ῶ ∷ ν ∷ []) "Mark.14.24"
∷ word (ἀ ∷ μ ∷ ὴ ∷ ν ∷ []) "Mark.14.25"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ []) "Mark.14.25"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.14.25"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.14.25"
∷ word (ο ∷ ὐ ∷ κ ∷ έ ∷ τ ∷ ι ∷ []) "Mark.14.25"
∷ word (ο ∷ ὐ ∷ []) "Mark.14.25"
∷ word (μ ∷ ὴ ∷ []) "Mark.14.25"
∷ word (π ∷ ί ∷ ω ∷ []) "Mark.14.25"
∷ word (ἐ ∷ κ ∷ []) "Mark.14.25"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.14.25"
∷ word (γ ∷ ε ∷ ν ∷ ή ∷ μ ∷ α ∷ τ ∷ ο ∷ ς ∷ []) "Mark.14.25"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.14.25"
∷ word (ἀ ∷ μ ∷ π ∷ έ ∷ ∙λ ∷ ο ∷ υ ∷ []) "Mark.14.25"
∷ word (ἕ ∷ ω ∷ ς ∷ []) "Mark.14.25"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.14.25"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.14.25"
∷ word (ἐ ∷ κ ∷ ε ∷ ί ∷ ν ∷ η ∷ ς ∷ []) "Mark.14.25"
∷ word (ὅ ∷ τ ∷ α ∷ ν ∷ []) "Mark.14.25"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ []) "Mark.14.25"
∷ word (π ∷ ί ∷ ν ∷ ω ∷ []) "Mark.14.25"
∷ word (κ ∷ α ∷ ι ∷ ν ∷ ὸ ∷ ν ∷ []) "Mark.14.25"
∷ word (ἐ ∷ ν ∷ []) "Mark.14.25"
∷ word (τ ∷ ῇ ∷ []) "Mark.14.25"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ί ∷ ᾳ ∷ []) "Mark.14.25"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.14.25"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.14.25"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.14.26"
∷ word (ὑ ∷ μ ∷ ν ∷ ή ∷ σ ∷ α ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.14.26"
∷ word (ἐ ∷ ξ ∷ ῆ ∷ ∙λ ∷ θ ∷ ο ∷ ν ∷ []) "Mark.14.26"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.14.26"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.26"
∷ word (Ὄ ∷ ρ ∷ ο ∷ ς ∷ []) "Mark.14.26"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.14.26"
∷ word (Ἐ ∷ ∙λ ∷ α ∷ ι ∷ ῶ ∷ ν ∷ []) "Mark.14.26"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.14.27"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.14.27"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.14.27"
∷ word (ὁ ∷ []) "Mark.14.27"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.14.27"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.14.27"
∷ word (Π ∷ ά ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.14.27"
∷ word (σ ∷ κ ∷ α ∷ ν ∷ δ ∷ α ∷ ∙λ ∷ ι ∷ σ ∷ θ ∷ ή ∷ σ ∷ ε ∷ σ ∷ θ ∷ ε ∷ []) "Mark.14.27"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.14.27"
∷ word (γ ∷ έ ∷ γ ∷ ρ ∷ α ∷ π ∷ τ ∷ α ∷ ι ∷ []) "Mark.14.27"
∷ word (Π ∷ α ∷ τ ∷ ά ∷ ξ ∷ ω ∷ []) "Mark.14.27"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.14.27"
∷ word (π ∷ ο ∷ ι ∷ μ ∷ έ ∷ ν ∷ α ∷ []) "Mark.14.27"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.27"
∷ word (τ ∷ ὰ ∷ []) "Mark.14.27"
∷ word (π ∷ ρ ∷ ό ∷ β ∷ α ∷ τ ∷ α ∷ []) "Mark.14.27"
∷ word (δ ∷ ι ∷ α ∷ σ ∷ κ ∷ ο ∷ ρ ∷ π ∷ ι ∷ σ ∷ θ ∷ ή ∷ σ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.14.27"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.14.28"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.14.28"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.28"
∷ word (ἐ ∷ γ ∷ ε ∷ ρ ∷ θ ∷ ῆ ∷ ν ∷ α ∷ ί ∷ []) "Mark.14.28"
∷ word (μ ∷ ε ∷ []) "Mark.14.28"
∷ word (π ∷ ρ ∷ ο ∷ ά ∷ ξ ∷ ω ∷ []) "Mark.14.28"
∷ word (ὑ ∷ μ ∷ ᾶ ∷ ς ∷ []) "Mark.14.28"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.14.28"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.14.28"
∷ word (Γ ∷ α ∷ ∙λ ∷ ι ∷ ∙λ ∷ α ∷ ί ∷ α ∷ ν ∷ []) "Mark.14.28"
∷ word (ὁ ∷ []) "Mark.14.29"
∷ word (δ ∷ ὲ ∷ []) "Mark.14.29"
∷ word (Π ∷ έ ∷ τ ∷ ρ ∷ ο ∷ ς ∷ []) "Mark.14.29"
∷ word (ἔ ∷ φ ∷ η ∷ []) "Mark.14.29"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.14.29"
∷ word (Ε ∷ ἰ ∷ []) "Mark.14.29"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.29"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.14.29"
∷ word (σ ∷ κ ∷ α ∷ ν ∷ δ ∷ α ∷ ∙λ ∷ ι ∷ σ ∷ θ ∷ ή ∷ σ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.14.29"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ []) "Mark.14.29"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.14.29"
∷ word (ἐ ∷ γ ∷ ώ ∷ []) "Mark.14.29"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.30"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.14.30"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.14.30"
∷ word (ὁ ∷ []) "Mark.14.30"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.14.30"
∷ word (Ἀ ∷ μ ∷ ὴ ∷ ν ∷ []) "Mark.14.30"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ []) "Mark.14.30"
∷ word (σ ∷ ο ∷ ι ∷ []) "Mark.14.30"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.14.30"
∷ word (σ ∷ ὺ ∷ []) "Mark.14.30"
∷ word (σ ∷ ή ∷ μ ∷ ε ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.14.30"
∷ word (τ ∷ α ∷ ύ ∷ τ ∷ ῃ ∷ []) "Mark.14.30"
∷ word (τ ∷ ῇ ∷ []) "Mark.14.30"
∷ word (ν ∷ υ ∷ κ ∷ τ ∷ ὶ ∷ []) "Mark.14.30"
∷ word (π ∷ ρ ∷ ὶ ∷ ν ∷ []) "Mark.14.30"
∷ word (ἢ ∷ []) "Mark.14.30"
∷ word (δ ∷ ὶ ∷ ς ∷ []) "Mark.14.30"
∷ word (ἀ ∷ ∙λ ∷ έ ∷ κ ∷ τ ∷ ο ∷ ρ ∷ α ∷ []) "Mark.14.30"
∷ word (φ ∷ ω ∷ ν ∷ ῆ ∷ σ ∷ α ∷ ι ∷ []) "Mark.14.30"
∷ word (τ ∷ ρ ∷ ί ∷ ς ∷ []) "Mark.14.30"
∷ word (μ ∷ ε ∷ []) "Mark.14.30"
∷ word (ἀ ∷ π ∷ α ∷ ρ ∷ ν ∷ ή ∷ σ ∷ ῃ ∷ []) "Mark.14.30"
∷ word (ὁ ∷ []) "Mark.14.31"
∷ word (δ ∷ ὲ ∷ []) "Mark.14.31"
∷ word (ἐ ∷ κ ∷ π ∷ ε ∷ ρ ∷ ι ∷ σ ∷ σ ∷ ῶ ∷ ς ∷ []) "Mark.14.31"
∷ word (ἐ ∷ ∙λ ∷ ά ∷ ∙λ ∷ ε ∷ ι ∷ []) "Mark.14.31"
∷ word (Ἐ ∷ ὰ ∷ ν ∷ []) "Mark.14.31"
∷ word (δ ∷ έ ∷ ῃ ∷ []) "Mark.14.31"
∷ word (μ ∷ ε ∷ []) "Mark.14.31"
∷ word (σ ∷ υ ∷ ν ∷ α ∷ π ∷ ο ∷ θ ∷ α ∷ ν ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.14.31"
∷ word (σ ∷ ο ∷ ι ∷ []) "Mark.14.31"
∷ word (ο ∷ ὐ ∷ []) "Mark.14.31"
∷ word (μ ∷ ή ∷ []) "Mark.14.31"
∷ word (σ ∷ ε ∷ []) "Mark.14.31"
∷ word (ἀ ∷ π ∷ α ∷ ρ ∷ ν ∷ ή ∷ σ ∷ ο ∷ μ ∷ α ∷ ι ∷ []) "Mark.14.31"
∷ word (ὡ ∷ σ ∷ α ∷ ύ ∷ τ ∷ ω ∷ ς ∷ []) "Mark.14.31"
∷ word (δ ∷ ὲ ∷ []) "Mark.14.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.31"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.14.31"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ο ∷ ν ∷ []) "Mark.14.31"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.14.32"
∷ word (ἔ ∷ ρ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.14.32"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.14.32"
∷ word (χ ∷ ω ∷ ρ ∷ ί ∷ ο ∷ ν ∷ []) "Mark.14.32"
∷ word (ο ∷ ὗ ∷ []) "Mark.14.32"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.32"
∷ word (ὄ ∷ ν ∷ ο ∷ μ ∷ α ∷ []) "Mark.14.32"
∷ word (Γ ∷ ε ∷ θ ∷ σ ∷ η ∷ μ ∷ α ∷ ν ∷ ί ∷ []) "Mark.14.32"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.32"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.14.32"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.14.32"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.14.32"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.14.32"
∷ word (Κ ∷ α ∷ θ ∷ ί ∷ σ ∷ α ∷ τ ∷ ε ∷ []) "Mark.14.32"
∷ word (ὧ ∷ δ ∷ ε ∷ []) "Mark.14.32"
∷ word (ἕ ∷ ω ∷ ς ∷ []) "Mark.14.32"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ ε ∷ ύ ∷ ξ ∷ ω ∷ μ ∷ α ∷ ι ∷ []) "Mark.14.32"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.33"
∷ word (π ∷ α ∷ ρ ∷ α ∷ ∙λ ∷ α ∷ μ ∷ β ∷ ά ∷ ν ∷ ε ∷ ι ∷ []) "Mark.14.33"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.14.33"
∷ word (Π ∷ έ ∷ τ ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.14.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.33"
∷ word (Ἰ ∷ ά ∷ κ ∷ ω ∷ β ∷ ο ∷ ν ∷ []) "Mark.14.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.33"
∷ word (Ἰ ∷ ω ∷ ά ∷ ν ∷ ν ∷ η ∷ ν ∷ []) "Mark.14.33"
∷ word (μ ∷ ε ∷ τ ∷ []) "Mark.14.33"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.14.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.33"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ τ ∷ ο ∷ []) "Mark.14.33"
∷ word (ἐ ∷ κ ∷ θ ∷ α ∷ μ ∷ β ∷ ε ∷ ῖ ∷ σ ∷ θ ∷ α ∷ ι ∷ []) "Mark.14.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.33"
∷ word (ἀ ∷ δ ∷ η ∷ μ ∷ ο ∷ ν ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.14.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.34"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.14.34"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.14.34"
∷ word (Π ∷ ε ∷ ρ ∷ ί ∷ ∙λ ∷ υ ∷ π ∷ ό ∷ ς ∷ []) "Mark.14.34"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.14.34"
∷ word (ἡ ∷ []) "Mark.14.34"
∷ word (ψ ∷ υ ∷ χ ∷ ή ∷ []) "Mark.14.34"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.14.34"
∷ word (ἕ ∷ ω ∷ ς ∷ []) "Mark.14.34"
∷ word (θ ∷ α ∷ ν ∷ ά ∷ τ ∷ ο ∷ υ ∷ []) "Mark.14.34"
∷ word (μ ∷ ε ∷ ί ∷ ν ∷ α ∷ τ ∷ ε ∷ []) "Mark.14.34"
∷ word (ὧ ∷ δ ∷ ε ∷ []) "Mark.14.34"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.34"
∷ word (γ ∷ ρ ∷ η ∷ γ ∷ ο ∷ ρ ∷ ε ∷ ῖ ∷ τ ∷ ε ∷ []) "Mark.14.34"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.35"
∷ word (π ∷ ρ ∷ ο ∷ ε ∷ ∙λ ∷ θ ∷ ὼ ∷ ν ∷ []) "Mark.14.35"
∷ word (μ ∷ ι ∷ κ ∷ ρ ∷ ὸ ∷ ν ∷ []) "Mark.14.35"
∷ word (ἔ ∷ π ∷ ι ∷ π ∷ τ ∷ ε ∷ ν ∷ []) "Mark.14.35"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.14.35"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.14.35"
∷ word (γ ∷ ῆ ∷ ς ∷ []) "Mark.14.35"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.35"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ η ∷ ύ ∷ χ ∷ ε ∷ τ ∷ ο ∷ []) "Mark.14.35"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.14.35"
∷ word (ε ∷ ἰ ∷ []) "Mark.14.35"
∷ word (δ ∷ υ ∷ ν ∷ α ∷ τ ∷ ό ∷ ν ∷ []) "Mark.14.35"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.14.35"
∷ word (π ∷ α ∷ ρ ∷ έ ∷ ∙λ ∷ θ ∷ ῃ ∷ []) "Mark.14.35"
∷ word (ἀ ∷ π ∷ []) "Mark.14.35"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.14.35"
∷ word (ἡ ∷ []) "Mark.14.35"
∷ word (ὥ ∷ ρ ∷ α ∷ []) "Mark.14.35"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.36"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.14.36"
∷ word (Α ∷ β ∷ β ∷ α ∷ []) "Mark.14.36"
∷ word (ὁ ∷ []) "Mark.14.36"
∷ word (π ∷ α ∷ τ ∷ ή ∷ ρ ∷ []) "Mark.14.36"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.14.36"
∷ word (δ ∷ υ ∷ ν ∷ α ∷ τ ∷ ά ∷ []) "Mark.14.36"
∷ word (σ ∷ ο ∷ ι ∷ []) "Mark.14.36"
∷ word (π ∷ α ∷ ρ ∷ έ ∷ ν ∷ ε ∷ γ ∷ κ ∷ ε ∷ []) "Mark.14.36"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.36"
∷ word (π ∷ ο ∷ τ ∷ ή ∷ ρ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.14.36"
∷ word (τ ∷ ο ∷ ῦ ∷ τ ∷ ο ∷ []) "Mark.14.36"
∷ word (ἀ ∷ π ∷ []) "Mark.14.36"
∷ word (ἐ ∷ μ ∷ ο ∷ ῦ ∷ []) "Mark.14.36"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ []) "Mark.14.36"
∷ word (ο ∷ ὐ ∷ []) "Mark.14.36"
∷ word (τ ∷ ί ∷ []) "Mark.14.36"
∷ word (ἐ ∷ γ ∷ ὼ ∷ []) "Mark.14.36"
∷ word (θ ∷ έ ∷ ∙λ ∷ ω ∷ []) "Mark.14.36"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.14.36"
∷ word (τ ∷ ί ∷ []) "Mark.14.36"
∷ word (σ ∷ ύ ∷ []) "Mark.14.36"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.37"
∷ word (ἔ ∷ ρ ∷ χ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.14.37"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.37"
∷ word (ε ∷ ὑ ∷ ρ ∷ ί ∷ σ ∷ κ ∷ ε ∷ ι ∷ []) "Mark.14.37"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.14.37"
∷ word (κ ∷ α ∷ θ ∷ ε ∷ ύ ∷ δ ∷ ο ∷ ν ∷ τ ∷ α ∷ ς ∷ []) "Mark.14.37"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.37"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.14.37"
∷ word (τ ∷ ῷ ∷ []) "Mark.14.37"
∷ word (Π ∷ έ ∷ τ ∷ ρ ∷ ῳ ∷ []) "Mark.14.37"
∷ word (Σ ∷ ί ∷ μ ∷ ω ∷ ν ∷ []) "Mark.14.37"
∷ word (κ ∷ α ∷ θ ∷ ε ∷ ύ ∷ δ ∷ ε ∷ ι ∷ ς ∷ []) "Mark.14.37"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.14.37"
∷ word (ἴ ∷ σ ∷ χ ∷ υ ∷ σ ∷ α ∷ ς ∷ []) "Mark.14.37"
∷ word (μ ∷ ί ∷ α ∷ ν ∷ []) "Mark.14.37"
∷ word (ὥ ∷ ρ ∷ α ∷ ν ∷ []) "Mark.14.37"
∷ word (γ ∷ ρ ∷ η ∷ γ ∷ ο ∷ ρ ∷ ῆ ∷ σ ∷ α ∷ ι ∷ []) "Mark.14.37"
∷ word (γ ∷ ρ ∷ η ∷ γ ∷ ο ∷ ρ ∷ ε ∷ ῖ ∷ τ ∷ ε ∷ []) "Mark.14.38"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.38"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ ε ∷ ύ ∷ χ ∷ ε ∷ σ ∷ θ ∷ ε ∷ []) "Mark.14.38"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.14.38"
∷ word (μ ∷ ὴ ∷ []) "Mark.14.38"
∷ word (ἔ ∷ ∙λ ∷ θ ∷ η ∷ τ ∷ ε ∷ []) "Mark.14.38"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.14.38"
∷ word (π ∷ ε ∷ ι ∷ ρ ∷ α ∷ σ ∷ μ ∷ ό ∷ ν ∷ []) "Mark.14.38"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.38"
∷ word (μ ∷ ὲ ∷ ν ∷ []) "Mark.14.38"
∷ word (π ∷ ν ∷ ε ∷ ῦ ∷ μ ∷ α ∷ []) "Mark.14.38"
∷ word (π ∷ ρ ∷ ό ∷ θ ∷ υ ∷ μ ∷ ο ∷ ν ∷ []) "Mark.14.38"
∷ word (ἡ ∷ []) "Mark.14.38"
∷ word (δ ∷ ὲ ∷ []) "Mark.14.38"
∷ word (σ ∷ ὰ ∷ ρ ∷ ξ ∷ []) "Mark.14.38"
∷ word (ἀ ∷ σ ∷ θ ∷ ε ∷ ν ∷ ή ∷ ς ∷ []) "Mark.14.38"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.39"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.14.39"
∷ word (ἀ ∷ π ∷ ε ∷ ∙λ ∷ θ ∷ ὼ ∷ ν ∷ []) "Mark.14.39"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ η ∷ ύ ∷ ξ ∷ α ∷ τ ∷ ο ∷ []) "Mark.14.39"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.14.39"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.14.39"
∷ word (∙λ ∷ ό ∷ γ ∷ ο ∷ ν ∷ []) "Mark.14.39"
∷ word (ε ∷ ἰ ∷ π ∷ ώ ∷ ν ∷ []) "Mark.14.39"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.40"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.14.40"
∷ word (ἐ ∷ ∙λ ∷ θ ∷ ὼ ∷ ν ∷ []) "Mark.14.40"
∷ word (ε ∷ ὗ ∷ ρ ∷ ε ∷ ν ∷ []) "Mark.14.40"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.14.40"
∷ word (κ ∷ α ∷ θ ∷ ε ∷ ύ ∷ δ ∷ ο ∷ ν ∷ τ ∷ α ∷ ς ∷ []) "Mark.14.40"
∷ word (ἦ ∷ σ ∷ α ∷ ν ∷ []) "Mark.14.40"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.14.40"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.14.40"
∷ word (ο ∷ ἱ ∷ []) "Mark.14.40"
∷ word (ὀ ∷ φ ∷ θ ∷ α ∷ ∙λ ∷ μ ∷ ο ∷ ὶ ∷ []) "Mark.14.40"
∷ word (κ ∷ α ∷ τ ∷ α ∷ β ∷ α ∷ ρ ∷ υ ∷ ν ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ι ∷ []) "Mark.14.40"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.40"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.14.40"
∷ word (ᾔ ∷ δ ∷ ε ∷ ι ∷ σ ∷ α ∷ ν ∷ []) "Mark.14.40"
∷ word (τ ∷ ί ∷ []) "Mark.14.40"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ ρ ∷ ι ∷ θ ∷ ῶ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.14.40"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.14.40"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.41"
∷ word (ἔ ∷ ρ ∷ χ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.14.41"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.41"
∷ word (τ ∷ ρ ∷ ί ∷ τ ∷ ο ∷ ν ∷ []) "Mark.14.41"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.41"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.14.41"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.14.41"
∷ word (Κ ∷ α ∷ θ ∷ ε ∷ ύ ∷ δ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.14.41"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.41"
∷ word (∙λ ∷ ο ∷ ι ∷ π ∷ ὸ ∷ ν ∷ []) "Mark.14.41"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.41"
∷ word (ἀ ∷ ν ∷ α ∷ π ∷ α ∷ ύ ∷ ε ∷ σ ∷ θ ∷ ε ∷ []) "Mark.14.41"
∷ word (ἀ ∷ π ∷ έ ∷ χ ∷ ε ∷ ι ∷ []) "Mark.14.41"
∷ word (ἦ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.14.41"
∷ word (ἡ ∷ []) "Mark.14.41"
∷ word (ὥ ∷ ρ ∷ α ∷ []) "Mark.14.41"
∷ word (ἰ ∷ δ ∷ ο ∷ ὺ ∷ []) "Mark.14.41"
∷ word (π ∷ α ∷ ρ ∷ α ∷ δ ∷ ί ∷ δ ∷ ο ∷ τ ∷ α ∷ ι ∷ []) "Mark.14.41"
∷ word (ὁ ∷ []) "Mark.14.41"
∷ word (υ ∷ ἱ ∷ ὸ ∷ ς ∷ []) "Mark.14.41"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.14.41"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ο ∷ υ ∷ []) "Mark.14.41"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.14.41"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.14.41"
∷ word (χ ∷ ε ∷ ῖ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.14.41"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.14.41"
∷ word (ἁ ∷ μ ∷ α ∷ ρ ∷ τ ∷ ω ∷ ∙λ ∷ ῶ ∷ ν ∷ []) "Mark.14.41"
∷ word (ἐ ∷ γ ∷ ε ∷ ί ∷ ρ ∷ ε ∷ σ ∷ θ ∷ ε ∷ []) "Mark.14.42"
∷ word (ἄ ∷ γ ∷ ω ∷ μ ∷ ε ∷ ν ∷ []) "Mark.14.42"
∷ word (ἰ ∷ δ ∷ ο ∷ ὺ ∷ []) "Mark.14.42"
∷ word (ὁ ∷ []) "Mark.14.42"
∷ word (π ∷ α ∷ ρ ∷ α ∷ δ ∷ ι ∷ δ ∷ ο ∷ ύ ∷ ς ∷ []) "Mark.14.42"
∷ word (μ ∷ ε ∷ []) "Mark.14.42"
∷ word (ἤ ∷ γ ∷ γ ∷ ι ∷ κ ∷ ε ∷ ν ∷ []) "Mark.14.42"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.14.43"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.14.43"
∷ word (ἔ ∷ τ ∷ ι ∷ []) "Mark.14.43"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.14.43"
∷ word (∙λ ∷ α ∷ ∙λ ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ο ∷ ς ∷ []) "Mark.14.43"
∷ word (π ∷ α ∷ ρ ∷ α ∷ γ ∷ ί ∷ ν ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.14.43"
∷ word (Ἰ ∷ ο ∷ ύ ∷ δ ∷ α ∷ ς ∷ []) "Mark.14.43"
∷ word (ε ∷ ἷ ∷ ς ∷ []) "Mark.14.43"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.14.43"
∷ word (δ ∷ ώ ∷ δ ∷ ε ∷ κ ∷ α ∷ []) "Mark.14.43"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.43"
∷ word (μ ∷ ε ∷ τ ∷ []) "Mark.14.43"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.14.43"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ς ∷ []) "Mark.14.43"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.14.43"
∷ word (μ ∷ α ∷ χ ∷ α ∷ ι ∷ ρ ∷ ῶ ∷ ν ∷ []) "Mark.14.43"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.43"
∷ word (ξ ∷ ύ ∷ ∙λ ∷ ω ∷ ν ∷ []) "Mark.14.43"
∷ word (π ∷ α ∷ ρ ∷ ὰ ∷ []) "Mark.14.43"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.14.43"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ ε ∷ ρ ∷ έ ∷ ω ∷ ν ∷ []) "Mark.14.43"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.43"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.14.43"
∷ word (γ ∷ ρ ∷ α ∷ μ ∷ μ ∷ α ∷ τ ∷ έ ∷ ω ∷ ν ∷ []) "Mark.14.43"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.43"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.14.43"
∷ word (π ∷ ρ ∷ ε ∷ σ ∷ β ∷ υ ∷ τ ∷ έ ∷ ρ ∷ ω ∷ ν ∷ []) "Mark.14.43"
∷ word (δ ∷ ε ∷ δ ∷ ώ ∷ κ ∷ ε ∷ ι ∷ []) "Mark.14.44"
∷ word (δ ∷ ὲ ∷ []) "Mark.14.44"
∷ word (ὁ ∷ []) "Mark.14.44"
∷ word (π ∷ α ∷ ρ ∷ α ∷ δ ∷ ι ∷ δ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.14.44"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.14.44"
∷ word (σ ∷ ύ ∷ σ ∷ σ ∷ η ∷ μ ∷ ο ∷ ν ∷ []) "Mark.14.44"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.14.44"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ ν ∷ []) "Mark.14.44"
∷ word (Ὃ ∷ ν ∷ []) "Mark.14.44"
∷ word (ἂ ∷ ν ∷ []) "Mark.14.44"
∷ word (φ ∷ ι ∷ ∙λ ∷ ή ∷ σ ∷ ω ∷ []) "Mark.14.44"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ς ∷ []) "Mark.14.44"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.14.44"
∷ word (κ ∷ ρ ∷ α ∷ τ ∷ ή ∷ σ ∷ α ∷ τ ∷ ε ∷ []) "Mark.14.44"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.14.44"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.44"
∷ word (ἀ ∷ π ∷ ά ∷ γ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.14.44"
∷ word (ἀ ∷ σ ∷ φ ∷ α ∷ ∙λ ∷ ῶ ∷ ς ∷ []) "Mark.14.44"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.45"
∷ word (ἐ ∷ ∙λ ∷ θ ∷ ὼ ∷ ν ∷ []) "Mark.14.45"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.14.45"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ ε ∷ ∙λ ∷ θ ∷ ὼ ∷ ν ∷ []) "Mark.14.45"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.14.45"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.14.45"
∷ word (Ῥ ∷ α ∷ β ∷ β ∷ ί ∷ []) "Mark.14.45"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.45"
∷ word (κ ∷ α ∷ τ ∷ ε ∷ φ ∷ ί ∷ ∙λ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.14.45"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.14.45"
∷ word (ο ∷ ἱ ∷ []) "Mark.14.46"
∷ word (δ ∷ ὲ ∷ []) "Mark.14.46"
∷ word (ἐ ∷ π ∷ έ ∷ β ∷ α ∷ ∙λ ∷ α ∷ ν ∷ []) "Mark.14.46"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.14.46"
∷ word (χ ∷ ε ∷ ῖ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.14.46"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.14.46"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.46"
∷ word (ἐ ∷ κ ∷ ρ ∷ ά ∷ τ ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.14.46"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.14.46"
∷ word (ε ∷ ἷ ∷ ς ∷ []) "Mark.14.47"
∷ word (δ ∷ έ ∷ []) "Mark.14.47"
∷ word (τ ∷ ι ∷ ς ∷ []) "Mark.14.47"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.14.47"
∷ word (π ∷ α ∷ ρ ∷ ε ∷ σ ∷ τ ∷ η ∷ κ ∷ ό ∷ τ ∷ ω ∷ ν ∷ []) "Mark.14.47"
∷ word (σ ∷ π ∷ α ∷ σ ∷ ά ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.14.47"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.14.47"
∷ word (μ ∷ ά ∷ χ ∷ α ∷ ι ∷ ρ ∷ α ∷ ν ∷ []) "Mark.14.47"
∷ word (ἔ ∷ π ∷ α ∷ ι ∷ σ ∷ ε ∷ ν ∷ []) "Mark.14.47"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.14.47"
∷ word (δ ∷ ο ∷ ῦ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.14.47"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.14.47"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ ε ∷ ρ ∷ έ ∷ ω ∷ ς ∷ []) "Mark.14.47"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.47"
∷ word (ἀ ∷ φ ∷ ε ∷ ῖ ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.14.47"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.14.47"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.47"
∷ word (ὠ ∷ τ ∷ ά ∷ ρ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.14.47"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.48"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ ρ ∷ ι ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.14.48"
∷ word (ὁ ∷ []) "Mark.14.48"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.14.48"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.14.48"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.14.48"
∷ word (Ὡ ∷ ς ∷ []) "Mark.14.48"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.14.48"
∷ word (∙λ ∷ ῃ ∷ σ ∷ τ ∷ ὴ ∷ ν ∷ []) "Mark.14.48"
∷ word (ἐ ∷ ξ ∷ ή ∷ ∙λ ∷ θ ∷ α ∷ τ ∷ ε ∷ []) "Mark.14.48"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.14.48"
∷ word (μ ∷ α ∷ χ ∷ α ∷ ι ∷ ρ ∷ ῶ ∷ ν ∷ []) "Mark.14.48"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.48"
∷ word (ξ ∷ ύ ∷ ∙λ ∷ ω ∷ ν ∷ []) "Mark.14.48"
∷ word (σ ∷ υ ∷ ∙λ ∷ ∙λ ∷ α ∷ β ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.14.48"
∷ word (μ ∷ ε ∷ []) "Mark.14.48"
∷ word (κ ∷ α ∷ θ ∷ []) "Mark.14.49"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ α ∷ ν ∷ []) "Mark.14.49"
∷ word (ἤ ∷ μ ∷ η ∷ ν ∷ []) "Mark.14.49"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.14.49"
∷ word (ὑ ∷ μ ∷ ᾶ ∷ ς ∷ []) "Mark.14.49"
∷ word (ἐ ∷ ν ∷ []) "Mark.14.49"
∷ word (τ ∷ ῷ ∷ []) "Mark.14.49"
∷ word (ἱ ∷ ε ∷ ρ ∷ ῷ ∷ []) "Mark.14.49"
∷ word (δ ∷ ι ∷ δ ∷ ά ∷ σ ∷ κ ∷ ω ∷ ν ∷ []) "Mark.14.49"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.49"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.14.49"
∷ word (ἐ ∷ κ ∷ ρ ∷ α ∷ τ ∷ ή ∷ σ ∷ α ∷ τ ∷ έ ∷ []) "Mark.14.49"
∷ word (μ ∷ ε ∷ []) "Mark.14.49"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ []) "Mark.14.49"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.14.49"
∷ word (π ∷ ∙λ ∷ η ∷ ρ ∷ ω ∷ θ ∷ ῶ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.14.49"
∷ word (α ∷ ἱ ∷ []) "Mark.14.49"
∷ word (γ ∷ ρ ∷ α ∷ φ ∷ α ∷ ί ∷ []) "Mark.14.49"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.50"
∷ word (ἀ ∷ φ ∷ έ ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.14.50"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.14.50"
∷ word (ἔ ∷ φ ∷ υ ∷ γ ∷ ο ∷ ν ∷ []) "Mark.14.50"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.14.50"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.14.51"
∷ word (ν ∷ ε ∷ α ∷ ν ∷ ί ∷ σ ∷ κ ∷ ο ∷ ς ∷ []) "Mark.14.51"
∷ word (τ ∷ ι ∷ ς ∷ []) "Mark.14.51"
∷ word (σ ∷ υ ∷ ν ∷ η ∷ κ ∷ ο ∷ ∙λ ∷ ο ∷ ύ ∷ θ ∷ ε ∷ ι ∷ []) "Mark.14.51"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.14.51"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ β ∷ ε ∷ β ∷ ∙λ ∷ η ∷ μ ∷ έ ∷ ν ∷ ο ∷ ς ∷ []) "Mark.14.51"
∷ word (σ ∷ ι ∷ ν ∷ δ ∷ ό ∷ ν ∷ α ∷ []) "Mark.14.51"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.14.51"
∷ word (γ ∷ υ ∷ μ ∷ ν ∷ ο ∷ ῦ ∷ []) "Mark.14.51"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.51"
∷ word (κ ∷ ρ ∷ α ∷ τ ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.14.51"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.14.51"
∷ word (ὁ ∷ []) "Mark.14.52"
∷ word (δ ∷ ὲ ∷ []) "Mark.14.52"
∷ word (κ ∷ α ∷ τ ∷ α ∷ ∙λ ∷ ι ∷ π ∷ ὼ ∷ ν ∷ []) "Mark.14.52"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.14.52"
∷ word (σ ∷ ι ∷ ν ∷ δ ∷ ό ∷ ν ∷ α ∷ []) "Mark.14.52"
∷ word (γ ∷ υ ∷ μ ∷ ν ∷ ὸ ∷ ς ∷ []) "Mark.14.52"
∷ word (ἔ ∷ φ ∷ υ ∷ γ ∷ ε ∷ ν ∷ []) "Mark.14.52"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.14.53"
∷ word (ἀ ∷ π ∷ ή ∷ γ ∷ α ∷ γ ∷ ο ∷ ν ∷ []) "Mark.14.53"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.14.53"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ν ∷ []) "Mark.14.53"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.14.53"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.14.53"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ ε ∷ ρ ∷ έ ∷ α ∷ []) "Mark.14.53"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.53"
∷ word (σ ∷ υ ∷ ν ∷ έ ∷ ρ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.14.53"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.14.53"
∷ word (ο ∷ ἱ ∷ []) "Mark.14.53"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ ε ∷ ρ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.14.53"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.53"
∷ word (ο ∷ ἱ ∷ []) "Mark.14.53"
∷ word (π ∷ ρ ∷ ε ∷ σ ∷ β ∷ ύ ∷ τ ∷ ε ∷ ρ ∷ ο ∷ ι ∷ []) "Mark.14.53"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.53"
∷ word (ο ∷ ἱ ∷ []) "Mark.14.53"
∷ word (γ ∷ ρ ∷ α ∷ μ ∷ μ ∷ α ∷ τ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.14.53"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.54"
∷ word (ὁ ∷ []) "Mark.14.54"
∷ word (Π ∷ έ ∷ τ ∷ ρ ∷ ο ∷ ς ∷ []) "Mark.14.54"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.14.54"
∷ word (μ ∷ α ∷ κ ∷ ρ ∷ ό ∷ θ ∷ ε ∷ ν ∷ []) "Mark.14.54"
∷ word (ἠ ∷ κ ∷ ο ∷ ∙λ ∷ ο ∷ ύ ∷ θ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.14.54"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.14.54"
∷ word (ἕ ∷ ω ∷ ς ∷ []) "Mark.14.54"
∷ word (ἔ ∷ σ ∷ ω ∷ []) "Mark.14.54"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.14.54"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.14.54"
∷ word (α ∷ ὐ ∷ ∙λ ∷ ὴ ∷ ν ∷ []) "Mark.14.54"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.14.54"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ ε ∷ ρ ∷ έ ∷ ω ∷ ς ∷ []) "Mark.14.54"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.54"
∷ word (ἦ ∷ ν ∷ []) "Mark.14.54"
∷ word (σ ∷ υ ∷ γ ∷ κ ∷ α ∷ θ ∷ ή ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.14.54"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.14.54"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.14.54"
∷ word (ὑ ∷ π ∷ η ∷ ρ ∷ ε ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.14.54"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.54"
∷ word (θ ∷ ε ∷ ρ ∷ μ ∷ α ∷ ι ∷ ν ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.14.54"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.14.54"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.54"
∷ word (φ ∷ ῶ ∷ ς ∷ []) "Mark.14.54"
∷ word (ο ∷ ἱ ∷ []) "Mark.14.55"
∷ word (δ ∷ ὲ ∷ []) "Mark.14.55"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ ε ∷ ρ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.14.55"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.55"
∷ word (ὅ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.14.55"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.55"
∷ word (σ ∷ υ ∷ ν ∷ έ ∷ δ ∷ ρ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.14.55"
∷ word (ἐ ∷ ζ ∷ ή ∷ τ ∷ ο ∷ υ ∷ ν ∷ []) "Mark.14.55"
∷ word (κ ∷ α ∷ τ ∷ ὰ ∷ []) "Mark.14.55"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.14.55"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ []) "Mark.14.55"
∷ word (μ ∷ α ∷ ρ ∷ τ ∷ υ ∷ ρ ∷ ί ∷ α ∷ ν ∷ []) "Mark.14.55"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.14.55"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.55"
∷ word (θ ∷ α ∷ ν ∷ α ∷ τ ∷ ῶ ∷ σ ∷ α ∷ ι ∷ []) "Mark.14.55"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.14.55"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.55"
∷ word (ο ∷ ὐ ∷ χ ∷ []) "Mark.14.55"
∷ word (η ∷ ὕ ∷ ρ ∷ ι ∷ σ ∷ κ ∷ ο ∷ ν ∷ []) "Mark.14.55"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ο ∷ ὶ ∷ []) "Mark.14.56"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.14.56"
∷ word (ἐ ∷ ψ ∷ ε ∷ υ ∷ δ ∷ ο ∷ μ ∷ α ∷ ρ ∷ τ ∷ ύ ∷ ρ ∷ ο ∷ υ ∷ ν ∷ []) "Mark.14.56"
∷ word (κ ∷ α ∷ τ ∷ []) "Mark.14.56"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.14.56"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.56"
∷ word (ἴ ∷ σ ∷ α ∷ ι ∷ []) "Mark.14.56"
∷ word (α ∷ ἱ ∷ []) "Mark.14.56"
∷ word (μ ∷ α ∷ ρ ∷ τ ∷ υ ∷ ρ ∷ ί ∷ α ∷ ι ∷ []) "Mark.14.56"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.14.56"
∷ word (ἦ ∷ σ ∷ α ∷ ν ∷ []) "Mark.14.56"
∷ word (κ ∷ α ∷ ί ∷ []) "Mark.14.57"
∷ word (τ ∷ ι ∷ ν ∷ ε ∷ ς ∷ []) "Mark.14.57"
∷ word (ἀ ∷ ν ∷ α ∷ σ ∷ τ ∷ ά ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.14.57"
∷ word (ἐ ∷ ψ ∷ ε ∷ υ ∷ δ ∷ ο ∷ μ ∷ α ∷ ρ ∷ τ ∷ ύ ∷ ρ ∷ ο ∷ υ ∷ ν ∷ []) "Mark.14.57"
∷ word (κ ∷ α ∷ τ ∷ []) "Mark.14.57"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.14.57"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.14.57"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.14.58"
∷ word (Ἡ ∷ μ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.14.58"
∷ word (ἠ ∷ κ ∷ ο ∷ ύ ∷ σ ∷ α ∷ μ ∷ ε ∷ ν ∷ []) "Mark.14.58"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.14.58"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ ν ∷ τ ∷ ο ∷ ς ∷ []) "Mark.14.58"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.14.58"
∷ word (Ἐ ∷ γ ∷ ὼ ∷ []) "Mark.14.58"
∷ word (κ ∷ α ∷ τ ∷ α ∷ ∙λ ∷ ύ ∷ σ ∷ ω ∷ []) "Mark.14.58"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.14.58"
∷ word (ν ∷ α ∷ ὸ ∷ ν ∷ []) "Mark.14.58"
∷ word (τ ∷ ο ∷ ῦ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.14.58"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.14.58"
∷ word (χ ∷ ε ∷ ι ∷ ρ ∷ ο ∷ π ∷ ο ∷ ί ∷ η ∷ τ ∷ ο ∷ ν ∷ []) "Mark.14.58"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.58"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.14.58"
∷ word (τ ∷ ρ ∷ ι ∷ ῶ ∷ ν ∷ []) "Mark.14.58"
∷ word (ἡ ∷ μ ∷ ε ∷ ρ ∷ ῶ ∷ ν ∷ []) "Mark.14.58"
∷ word (ἄ ∷ ∙λ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.14.58"
∷ word (ἀ ∷ χ ∷ ε ∷ ι ∷ ρ ∷ ο ∷ π ∷ ο ∷ ί ∷ η ∷ τ ∷ ο ∷ ν ∷ []) "Mark.14.58"
∷ word (ο ∷ ἰ ∷ κ ∷ ο ∷ δ ∷ ο ∷ μ ∷ ή ∷ σ ∷ ω ∷ []) "Mark.14.58"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.59"
∷ word (ο ∷ ὐ ∷ δ ∷ ὲ ∷ []) "Mark.14.59"
∷ word (ο ∷ ὕ ∷ τ ∷ ω ∷ ς ∷ []) "Mark.14.59"
∷ word (ἴ ∷ σ ∷ η ∷ []) "Mark.14.59"
∷ word (ἦ ∷ ν ∷ []) "Mark.14.59"
∷ word (ἡ ∷ []) "Mark.14.59"
∷ word (μ ∷ α ∷ ρ ∷ τ ∷ υ ∷ ρ ∷ ί ∷ α ∷ []) "Mark.14.59"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.14.59"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.60"
∷ word (ἀ ∷ ν ∷ α ∷ σ ∷ τ ∷ ὰ ∷ ς ∷ []) "Mark.14.60"
∷ word (ὁ ∷ []) "Mark.14.60"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ ε ∷ ρ ∷ ε ∷ ὺ ∷ ς ∷ []) "Mark.14.60"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.14.60"
∷ word (μ ∷ έ ∷ σ ∷ ο ∷ ν ∷ []) "Mark.14.60"
∷ word (ἐ ∷ π ∷ η ∷ ρ ∷ ώ ∷ τ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.14.60"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.14.60"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ν ∷ []) "Mark.14.60"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ ν ∷ []) "Mark.14.60"
∷ word (Ο ∷ ὐ ∷ κ ∷ []) "Mark.14.60"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ ρ ∷ ί ∷ ν ∷ ῃ ∷ []) "Mark.14.60"
∷ word (ο ∷ ὐ ∷ δ ∷ έ ∷ ν ∷ []) "Mark.14.60"
∷ word (τ ∷ ί ∷ []) "Mark.14.60"
∷ word (ο ∷ ὗ ∷ τ ∷ ο ∷ ί ∷ []) "Mark.14.60"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.14.60"
∷ word (κ ∷ α ∷ τ ∷ α ∷ μ ∷ α ∷ ρ ∷ τ ∷ υ ∷ ρ ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.14.60"
∷ word (ὁ ∷ []) "Mark.14.61"
∷ word (δ ∷ ὲ ∷ []) "Mark.14.61"
∷ word (ἐ ∷ σ ∷ ι ∷ ώ ∷ π ∷ α ∷ []) "Mark.14.61"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.61"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.14.61"
∷ word (ἀ ∷ π ∷ ε ∷ κ ∷ ρ ∷ ί ∷ ν ∷ α ∷ τ ∷ ο ∷ []) "Mark.14.61"
∷ word (ο ∷ ὐ ∷ δ ∷ έ ∷ ν ∷ []) "Mark.14.61"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.14.61"
∷ word (ὁ ∷ []) "Mark.14.61"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ ε ∷ ρ ∷ ε ∷ ὺ ∷ ς ∷ []) "Mark.14.61"
∷ word (ἐ ∷ π ∷ η ∷ ρ ∷ ώ ∷ τ ∷ α ∷ []) "Mark.14.61"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.14.61"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.61"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.14.61"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.14.61"
∷ word (Σ ∷ ὺ ∷ []) "Mark.14.61"
∷ word (ε ∷ ἶ ∷ []) "Mark.14.61"
∷ word (ὁ ∷ []) "Mark.14.61"
∷ word (χ ∷ ρ ∷ ι ∷ σ ∷ τ ∷ ὸ ∷ ς ∷ []) "Mark.14.61"
∷ word (ὁ ∷ []) "Mark.14.61"
∷ word (υ ∷ ἱ ∷ ὸ ∷ ς ∷ []) "Mark.14.61"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.14.61"
∷ word (ε ∷ ὐ ∷ ∙λ ∷ ο ∷ γ ∷ η ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.14.61"
∷ word (ὁ ∷ []) "Mark.14.62"
∷ word (δ ∷ ὲ ∷ []) "Mark.14.62"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.14.62"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.14.62"
∷ word (Ἐ ∷ γ ∷ ώ ∷ []) "Mark.14.62"
∷ word (ε ∷ ἰ ∷ μ ∷ ι ∷ []) "Mark.14.62"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.62"
∷ word (ὄ ∷ ψ ∷ ε ∷ σ ∷ θ ∷ ε ∷ []) "Mark.14.62"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.14.62"
∷ word (υ ∷ ἱ ∷ ὸ ∷ ν ∷ []) "Mark.14.62"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.14.62"
∷ word (ἀ ∷ ν ∷ θ ∷ ρ ∷ ώ ∷ π ∷ ο ∷ υ ∷ []) "Mark.14.62"
∷ word (ἐ ∷ κ ∷ []) "Mark.14.62"
∷ word (δ ∷ ε ∷ ξ ∷ ι ∷ ῶ ∷ ν ∷ []) "Mark.14.62"
∷ word (κ ∷ α ∷ θ ∷ ή ∷ μ ∷ ε ∷ ν ∷ ο ∷ ν ∷ []) "Mark.14.62"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.14.62"
∷ word (δ ∷ υ ∷ ν ∷ ά ∷ μ ∷ ε ∷ ω ∷ ς ∷ []) "Mark.14.62"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.62"
∷ word (ἐ ∷ ρ ∷ χ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ν ∷ []) "Mark.14.62"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.14.62"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.14.62"
∷ word (ν ∷ ε ∷ φ ∷ ε ∷ ∙λ ∷ ῶ ∷ ν ∷ []) "Mark.14.62"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.14.62"
∷ word (ο ∷ ὐ ∷ ρ ∷ α ∷ ν ∷ ο ∷ ῦ ∷ []) "Mark.14.62"
∷ word (ὁ ∷ []) "Mark.14.63"
∷ word (δ ∷ ὲ ∷ []) "Mark.14.63"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ ε ∷ ρ ∷ ε ∷ ὺ ∷ ς ∷ []) "Mark.14.63"
∷ word (δ ∷ ι ∷ α ∷ ρ ∷ ρ ∷ ή ∷ ξ ∷ α ∷ ς ∷ []) "Mark.14.63"
∷ word (τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.14.63"
∷ word (χ ∷ ι ∷ τ ∷ ῶ ∷ ν ∷ α ∷ ς ∷ []) "Mark.14.63"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.14.63"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.14.63"
∷ word (Τ ∷ ί ∷ []) "Mark.14.63"
∷ word (ἔ ∷ τ ∷ ι ∷ []) "Mark.14.63"
∷ word (χ ∷ ρ ∷ ε ∷ ί ∷ α ∷ ν ∷ []) "Mark.14.63"
∷ word (ἔ ∷ χ ∷ ο ∷ μ ∷ ε ∷ ν ∷ []) "Mark.14.63"
∷ word (μ ∷ α ∷ ρ ∷ τ ∷ ύ ∷ ρ ∷ ω ∷ ν ∷ []) "Mark.14.63"
∷ word (ἠ ∷ κ ∷ ο ∷ ύ ∷ σ ∷ α ∷ τ ∷ ε ∷ []) "Mark.14.64"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.14.64"
∷ word (β ∷ ∙λ ∷ α ∷ σ ∷ φ ∷ η ∷ μ ∷ ί ∷ α ∷ ς ∷ []) "Mark.14.64"
∷ word (τ ∷ ί ∷ []) "Mark.14.64"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.14.64"
∷ word (φ ∷ α ∷ ί ∷ ν ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.14.64"
∷ word (ο ∷ ἱ ∷ []) "Mark.14.64"
∷ word (δ ∷ ὲ ∷ []) "Mark.14.64"
∷ word (π ∷ ά ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.14.64"
∷ word (κ ∷ α ∷ τ ∷ έ ∷ κ ∷ ρ ∷ ι ∷ ν ∷ α ∷ ν ∷ []) "Mark.14.64"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.14.64"
∷ word (ἔ ∷ ν ∷ ο ∷ χ ∷ ο ∷ ν ∷ []) "Mark.14.64"
∷ word (ε ∷ ἶ ∷ ν ∷ α ∷ ι ∷ []) "Mark.14.64"
∷ word (θ ∷ α ∷ ν ∷ ά ∷ τ ∷ ο ∷ υ ∷ []) "Mark.14.64"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.65"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ ν ∷ τ ∷ ό ∷ []) "Mark.14.65"
∷ word (τ ∷ ι ∷ ν ∷ ε ∷ ς ∷ []) "Mark.14.65"
∷ word (ἐ ∷ μ ∷ π ∷ τ ∷ ύ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.14.65"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.14.65"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.65"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ κ ∷ α ∷ ∙λ ∷ ύ ∷ π ∷ τ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.14.65"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.14.65"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.65"
∷ word (π ∷ ρ ∷ ό ∷ σ ∷ ω ∷ π ∷ ο ∷ ν ∷ []) "Mark.14.65"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.65"
∷ word (κ ∷ ο ∷ ∙λ ∷ α ∷ φ ∷ ί ∷ ζ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.14.65"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.14.65"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.65"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.14.65"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.14.65"
∷ word (Π ∷ ρ ∷ ο ∷ φ ∷ ή ∷ τ ∷ ε ∷ υ ∷ σ ∷ ο ∷ ν ∷ []) "Mark.14.65"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.65"
∷ word (ο ∷ ἱ ∷ []) "Mark.14.65"
∷ word (ὑ ∷ π ∷ η ∷ ρ ∷ έ ∷ τ ∷ α ∷ ι ∷ []) "Mark.14.65"
∷ word (ῥ ∷ α ∷ π ∷ ί ∷ σ ∷ μ ∷ α ∷ σ ∷ ι ∷ ν ∷ []) "Mark.14.65"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.14.65"
∷ word (ἔ ∷ ∙λ ∷ α ∷ β ∷ ο ∷ ν ∷ []) "Mark.14.65"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.14.66"
∷ word (ὄ ∷ ν ∷ τ ∷ ο ∷ ς ∷ []) "Mark.14.66"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.14.66"
∷ word (Π ∷ έ ∷ τ ∷ ρ ∷ ο ∷ υ ∷ []) "Mark.14.66"
∷ word (κ ∷ ά ∷ τ ∷ ω ∷ []) "Mark.14.66"
∷ word (ἐ ∷ ν ∷ []) "Mark.14.66"
∷ word (τ ∷ ῇ ∷ []) "Mark.14.66"
∷ word (α ∷ ὐ ∷ ∙λ ∷ ῇ ∷ []) "Mark.14.66"
∷ word (ἔ ∷ ρ ∷ χ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.14.66"
∷ word (μ ∷ ί ∷ α ∷ []) "Mark.14.66"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.14.66"
∷ word (π ∷ α ∷ ι ∷ δ ∷ ι ∷ σ ∷ κ ∷ ῶ ∷ ν ∷ []) "Mark.14.66"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.14.66"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ ε ∷ ρ ∷ έ ∷ ω ∷ ς ∷ []) "Mark.14.66"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.67"
∷ word (ἰ ∷ δ ∷ ο ∷ ῦ ∷ σ ∷ α ∷ []) "Mark.14.67"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.14.67"
∷ word (Π ∷ έ ∷ τ ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.14.67"
∷ word (θ ∷ ε ∷ ρ ∷ μ ∷ α ∷ ι ∷ ν ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ν ∷ []) "Mark.14.67"
∷ word (ἐ ∷ μ ∷ β ∷ ∙λ ∷ έ ∷ ψ ∷ α ∷ σ ∷ α ∷ []) "Mark.14.67"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.14.67"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.14.67"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.14.67"
∷ word (σ ∷ ὺ ∷ []) "Mark.14.67"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.14.67"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.14.67"
∷ word (Ν ∷ α ∷ ζ ∷ α ∷ ρ ∷ η ∷ ν ∷ ο ∷ ῦ ∷ []) "Mark.14.67"
∷ word (ἦ ∷ σ ∷ θ ∷ α ∷ []) "Mark.14.67"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.14.67"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ []) "Mark.14.67"
∷ word (ὁ ∷ []) "Mark.14.68"
∷ word (δ ∷ ὲ ∷ []) "Mark.14.68"
∷ word (ἠ ∷ ρ ∷ ν ∷ ή ∷ σ ∷ α ∷ τ ∷ ο ∷ []) "Mark.14.68"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ ν ∷ []) "Mark.14.68"
∷ word (Ο ∷ ὔ ∷ τ ∷ ε ∷ []) "Mark.14.68"
∷ word (ο ∷ ἶ ∷ δ ∷ α ∷ []) "Mark.14.68"
∷ word (ο ∷ ὔ ∷ τ ∷ ε ∷ []) "Mark.14.68"
∷ word (ἐ ∷ π ∷ ί ∷ σ ∷ τ ∷ α ∷ μ ∷ α ∷ ι ∷ []) "Mark.14.68"
∷ word (σ ∷ ὺ ∷ []) "Mark.14.68"
∷ word (τ ∷ ί ∷ []) "Mark.14.68"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ ς ∷ []) "Mark.14.68"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.68"
∷ word (ἐ ∷ ξ ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.14.68"
∷ word (ἔ ∷ ξ ∷ ω ∷ []) "Mark.14.68"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.14.68"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.68"
∷ word (π ∷ ρ ∷ ο ∷ α ∷ ύ ∷ ∙λ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.14.68"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.68"
∷ word (ἀ ∷ ∙λ ∷ έ ∷ κ ∷ τ ∷ ω ∷ ρ ∷ []) "Mark.14.68"
∷ word (ἐ ∷ φ ∷ ώ ∷ ν ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.14.68"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.69"
∷ word (ἡ ∷ []) "Mark.14.69"
∷ word (π ∷ α ∷ ι ∷ δ ∷ ί ∷ σ ∷ κ ∷ η ∷ []) "Mark.14.69"
∷ word (ἰ ∷ δ ∷ ο ∷ ῦ ∷ σ ∷ α ∷ []) "Mark.14.69"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.14.69"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ τ ∷ ο ∷ []) "Mark.14.69"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.14.69"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.14.69"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.14.69"
∷ word (π ∷ α ∷ ρ ∷ ε ∷ σ ∷ τ ∷ ῶ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.14.69"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.14.69"
∷ word (Ο ∷ ὗ ∷ τ ∷ ο ∷ ς ∷ []) "Mark.14.69"
∷ word (ἐ ∷ ξ ∷ []) "Mark.14.69"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.14.69"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.14.69"
∷ word (ὁ ∷ []) "Mark.14.70"
∷ word (δ ∷ ὲ ∷ []) "Mark.14.70"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.14.70"
∷ word (ἠ ∷ ρ ∷ ν ∷ ε ∷ ῖ ∷ τ ∷ ο ∷ []) "Mark.14.70"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.70"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.14.70"
∷ word (μ ∷ ι ∷ κ ∷ ρ ∷ ὸ ∷ ν ∷ []) "Mark.14.70"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.14.70"
∷ word (ο ∷ ἱ ∷ []) "Mark.14.70"
∷ word (π ∷ α ∷ ρ ∷ ε ∷ σ ∷ τ ∷ ῶ ∷ τ ∷ ε ∷ ς ∷ []) "Mark.14.70"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ο ∷ ν ∷ []) "Mark.14.70"
∷ word (τ ∷ ῷ ∷ []) "Mark.14.70"
∷ word (Π ∷ έ ∷ τ ∷ ρ ∷ ῳ ∷ []) "Mark.14.70"
∷ word (Ἀ ∷ ∙λ ∷ η ∷ θ ∷ ῶ ∷ ς ∷ []) "Mark.14.70"
∷ word (ἐ ∷ ξ ∷ []) "Mark.14.70"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.14.70"
∷ word (ε ∷ ἶ ∷ []) "Mark.14.70"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.70"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.14.70"
∷ word (Γ ∷ α ∷ ∙λ ∷ ι ∷ ∙λ ∷ α ∷ ῖ ∷ ο ∷ ς ∷ []) "Mark.14.70"
∷ word (ε ∷ ἶ ∷ []) "Mark.14.70"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.70"
∷ word (ἡ ∷ []) "Mark.14.70"
∷ word (∙λ ∷ α ∷ ∙λ ∷ ι ∷ ά ∷ []) "Mark.14.70"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.14.70"
∷ word (ὁ ∷ μ ∷ ο ∷ ι ∷ ά ∷ ζ ∷ ε ∷ ι ∷ []) "Mark.14.70"
∷ word (ὁ ∷ []) "Mark.14.71"
∷ word (δ ∷ ὲ ∷ []) "Mark.14.71"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ τ ∷ ο ∷ []) "Mark.14.71"
∷ word (ἀ ∷ ν ∷ α ∷ θ ∷ ε ∷ μ ∷ α ∷ τ ∷ ί ∷ ζ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.14.71"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.71"
∷ word (ὀ ∷ μ ∷ ν ∷ ύ ∷ ν ∷ α ∷ ι ∷ []) "Mark.14.71"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.14.71"
∷ word (Ο ∷ ὐ ∷ κ ∷ []) "Mark.14.71"
∷ word (ο ∷ ἶ ∷ δ ∷ α ∷ []) "Mark.14.71"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.14.71"
∷ word (ἄ ∷ ν ∷ θ ∷ ρ ∷ ω ∷ π ∷ ο ∷ ν ∷ []) "Mark.14.71"
∷ word (τ ∷ ο ∷ ῦ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.14.71"
∷ word (ὃ ∷ ν ∷ []) "Mark.14.71"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.14.71"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.72"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.14.72"
∷ word (ἐ ∷ κ ∷ []) "Mark.14.72"
∷ word (δ ∷ ε ∷ υ ∷ τ ∷ έ ∷ ρ ∷ ο ∷ υ ∷ []) "Mark.14.72"
∷ word (ἀ ∷ ∙λ ∷ έ ∷ κ ∷ τ ∷ ω ∷ ρ ∷ []) "Mark.14.72"
∷ word (ἐ ∷ φ ∷ ώ ∷ ν ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.14.72"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.72"
∷ word (ἀ ∷ ν ∷ ε ∷ μ ∷ ν ∷ ή ∷ σ ∷ θ ∷ η ∷ []) "Mark.14.72"
∷ word (ὁ ∷ []) "Mark.14.72"
∷ word (Π ∷ έ ∷ τ ∷ ρ ∷ ο ∷ ς ∷ []) "Mark.14.72"
∷ word (τ ∷ ὸ ∷ []) "Mark.14.72"
∷ word (ῥ ∷ ῆ ∷ μ ∷ α ∷ []) "Mark.14.72"
∷ word (ὡ ∷ ς ∷ []) "Mark.14.72"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.14.72"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.14.72"
∷ word (ὁ ∷ []) "Mark.14.72"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.14.72"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.14.72"
∷ word (Π ∷ ρ ∷ ὶ ∷ ν ∷ []) "Mark.14.72"
∷ word (ἀ ∷ ∙λ ∷ έ ∷ κ ∷ τ ∷ ο ∷ ρ ∷ α ∷ []) "Mark.14.72"
∷ word (φ ∷ ω ∷ ν ∷ ῆ ∷ σ ∷ α ∷ ι ∷ []) "Mark.14.72"
∷ word (δ ∷ ὶ ∷ ς ∷ []) "Mark.14.72"
∷ word (τ ∷ ρ ∷ ί ∷ ς ∷ []) "Mark.14.72"
∷ word (μ ∷ ε ∷ []) "Mark.14.72"
∷ word (ἀ ∷ π ∷ α ∷ ρ ∷ ν ∷ ή ∷ σ ∷ ῃ ∷ []) "Mark.14.72"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.14.72"
∷ word (ἐ ∷ π ∷ ι ∷ β ∷ α ∷ ∙λ ∷ ὼ ∷ ν ∷ []) "Mark.14.72"
∷ word (ἔ ∷ κ ∷ ∙λ ∷ α ∷ ι ∷ ε ∷ ν ∷ []) "Mark.14.72"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.15.1"
∷ word (ε ∷ ὐ ∷ θ ∷ ὺ ∷ ς ∷ []) "Mark.15.1"
∷ word (π ∷ ρ ∷ ω ∷ ῒ ∷ []) "Mark.15.1"
∷ word (σ ∷ υ ∷ μ ∷ β ∷ ο ∷ ύ ∷ ∙λ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.15.1"
∷ word (π ∷ ο ∷ ι ∷ ή ∷ σ ∷ α ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.15.1"
∷ word (ο ∷ ἱ ∷ []) "Mark.15.1"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ ε ∷ ρ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.15.1"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.15.1"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.15.1"
∷ word (π ∷ ρ ∷ ε ∷ σ ∷ β ∷ υ ∷ τ ∷ έ ∷ ρ ∷ ω ∷ ν ∷ []) "Mark.15.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.1"
∷ word (γ ∷ ρ ∷ α ∷ μ ∷ μ ∷ α ∷ τ ∷ έ ∷ ω ∷ ν ∷ []) "Mark.15.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.1"
∷ word (ὅ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.15.1"
∷ word (τ ∷ ὸ ∷ []) "Mark.15.1"
∷ word (σ ∷ υ ∷ ν ∷ έ ∷ δ ∷ ρ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.15.1"
∷ word (δ ∷ ή ∷ σ ∷ α ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.15.1"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.15.1"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ν ∷ []) "Mark.15.1"
∷ word (ἀ ∷ π ∷ ή ∷ ν ∷ ε ∷ γ ∷ κ ∷ α ∷ ν ∷ []) "Mark.15.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.1"
∷ word (π ∷ α ∷ ρ ∷ έ ∷ δ ∷ ω ∷ κ ∷ α ∷ ν ∷ []) "Mark.15.1"
∷ word (Π ∷ ι ∷ ∙λ ∷ ά ∷ τ ∷ ῳ ∷ []) "Mark.15.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.2"
∷ word (ἐ ∷ π ∷ η ∷ ρ ∷ ώ ∷ τ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.15.2"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.15.2"
∷ word (ὁ ∷ []) "Mark.15.2"
∷ word (Π ∷ ι ∷ ∙λ ∷ ᾶ ∷ τ ∷ ο ∷ ς ∷ []) "Mark.15.2"
∷ word (Σ ∷ ὺ ∷ []) "Mark.15.2"
∷ word (ε ∷ ἶ ∷ []) "Mark.15.2"
∷ word (ὁ ∷ []) "Mark.15.2"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ὺ ∷ ς ∷ []) "Mark.15.2"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.15.2"
∷ word (Ἰ ∷ ο ∷ υ ∷ δ ∷ α ∷ ί ∷ ω ∷ ν ∷ []) "Mark.15.2"
∷ word (ὁ ∷ []) "Mark.15.2"
∷ word (δ ∷ ὲ ∷ []) "Mark.15.2"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ ρ ∷ ι ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.15.2"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.15.2"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.15.2"
∷ word (Σ ∷ ὺ ∷ []) "Mark.15.2"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ ς ∷ []) "Mark.15.2"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.3"
∷ word (κ ∷ α ∷ τ ∷ η ∷ γ ∷ ό ∷ ρ ∷ ο ∷ υ ∷ ν ∷ []) "Mark.15.3"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.15.3"
∷ word (ο ∷ ἱ ∷ []) "Mark.15.3"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ ε ∷ ρ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.15.3"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ ά ∷ []) "Mark.15.3"
∷ word (ὁ ∷ []) "Mark.15.4"
∷ word (δ ∷ ὲ ∷ []) "Mark.15.4"
∷ word (Π ∷ ι ∷ ∙λ ∷ ᾶ ∷ τ ∷ ο ∷ ς ∷ []) "Mark.15.4"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.15.4"
∷ word (ἐ ∷ π ∷ η ∷ ρ ∷ ώ ∷ τ ∷ α ∷ []) "Mark.15.4"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.15.4"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ ν ∷ []) "Mark.15.4"
∷ word (Ο ∷ ὐ ∷ κ ∷ []) "Mark.15.4"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ ρ ∷ ί ∷ ν ∷ ῃ ∷ []) "Mark.15.4"
∷ word (ο ∷ ὐ ∷ δ ∷ έ ∷ ν ∷ []) "Mark.15.4"
∷ word (ἴ ∷ δ ∷ ε ∷ []) "Mark.15.4"
∷ word (π ∷ ό ∷ σ ∷ α ∷ []) "Mark.15.4"
∷ word (σ ∷ ο ∷ υ ∷ []) "Mark.15.4"
∷ word (κ ∷ α ∷ τ ∷ η ∷ γ ∷ ο ∷ ρ ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.15.4"
∷ word (ὁ ∷ []) "Mark.15.5"
∷ word (δ ∷ ὲ ∷ []) "Mark.15.5"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.15.5"
∷ word (ο ∷ ὐ ∷ κ ∷ έ ∷ τ ∷ ι ∷ []) "Mark.15.5"
∷ word (ο ∷ ὐ ∷ δ ∷ ὲ ∷ ν ∷ []) "Mark.15.5"
∷ word (ἀ ∷ π ∷ ε ∷ κ ∷ ρ ∷ ί ∷ θ ∷ η ∷ []) "Mark.15.5"
∷ word (ὥ ∷ σ ∷ τ ∷ ε ∷ []) "Mark.15.5"
∷ word (θ ∷ α ∷ υ ∷ μ ∷ ά ∷ ζ ∷ ε ∷ ι ∷ ν ∷ []) "Mark.15.5"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.15.5"
∷ word (Π ∷ ι ∷ ∙λ ∷ ᾶ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.15.5"
∷ word (Κ ∷ α ∷ τ ∷ ὰ ∷ []) "Mark.15.6"
∷ word (δ ∷ ὲ ∷ []) "Mark.15.6"
∷ word (ἑ ∷ ο ∷ ρ ∷ τ ∷ ὴ ∷ ν ∷ []) "Mark.15.6"
∷ word (ἀ ∷ π ∷ έ ∷ ∙λ ∷ υ ∷ ε ∷ ν ∷ []) "Mark.15.6"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.15.6"
∷ word (ἕ ∷ ν ∷ α ∷ []) "Mark.15.6"
∷ word (δ ∷ έ ∷ σ ∷ μ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.15.6"
∷ word (ὃ ∷ ν ∷ []) "Mark.15.6"
∷ word (π ∷ α ∷ ρ ∷ ῃ ∷ τ ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ο ∷ []) "Mark.15.6"
∷ word (ἦ ∷ ν ∷ []) "Mark.15.7"
∷ word (δ ∷ ὲ ∷ []) "Mark.15.7"
∷ word (ὁ ∷ []) "Mark.15.7"
∷ word (∙λ ∷ ε ∷ γ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.15.7"
∷ word (Β ∷ α ∷ ρ ∷ α ∷ β ∷ β ∷ ᾶ ∷ ς ∷ []) "Mark.15.7"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.15.7"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.15.7"
∷ word (σ ∷ τ ∷ α ∷ σ ∷ ι ∷ α ∷ σ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.15.7"
∷ word (δ ∷ ε ∷ δ ∷ ε ∷ μ ∷ έ ∷ ν ∷ ο ∷ ς ∷ []) "Mark.15.7"
∷ word (ο ∷ ἵ ∷ τ ∷ ι ∷ ν ∷ ε ∷ ς ∷ []) "Mark.15.7"
∷ word (ἐ ∷ ν ∷ []) "Mark.15.7"
∷ word (τ ∷ ῇ ∷ []) "Mark.15.7"
∷ word (σ ∷ τ ∷ ά ∷ σ ∷ ε ∷ ι ∷ []) "Mark.15.7"
∷ word (φ ∷ ό ∷ ν ∷ ο ∷ ν ∷ []) "Mark.15.7"
∷ word (π ∷ ε ∷ π ∷ ο ∷ ι ∷ ή ∷ κ ∷ ε ∷ ι ∷ σ ∷ α ∷ ν ∷ []) "Mark.15.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.8"
∷ word (ἀ ∷ ν ∷ α ∷ β ∷ ὰ ∷ ς ∷ []) "Mark.15.8"
∷ word (ὁ ∷ []) "Mark.15.8"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ς ∷ []) "Mark.15.8"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ τ ∷ ο ∷ []) "Mark.15.8"
∷ word (α ∷ ἰ ∷ τ ∷ ε ∷ ῖ ∷ σ ∷ θ ∷ α ∷ ι ∷ []) "Mark.15.8"
∷ word (κ ∷ α ∷ θ ∷ ὼ ∷ ς ∷ []) "Mark.15.8"
∷ word (ἐ ∷ π ∷ ο ∷ ί ∷ ε ∷ ι ∷ []) "Mark.15.8"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.15.8"
∷ word (ὁ ∷ []) "Mark.15.9"
∷ word (δ ∷ ὲ ∷ []) "Mark.15.9"
∷ word (Π ∷ ι ∷ ∙λ ∷ ᾶ ∷ τ ∷ ο ∷ ς ∷ []) "Mark.15.9"
∷ word (ἀ ∷ π ∷ ε ∷ κ ∷ ρ ∷ ί ∷ θ ∷ η ∷ []) "Mark.15.9"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.15.9"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ ν ∷ []) "Mark.15.9"
∷ word (Θ ∷ έ ∷ ∙λ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.15.9"
∷ word (ἀ ∷ π ∷ ο ∷ ∙λ ∷ ύ ∷ σ ∷ ω ∷ []) "Mark.15.9"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.15.9"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.15.9"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ έ ∷ α ∷ []) "Mark.15.9"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.15.9"
∷ word (Ἰ ∷ ο ∷ υ ∷ δ ∷ α ∷ ί ∷ ω ∷ ν ∷ []) "Mark.15.9"
∷ word (ἐ ∷ γ ∷ ί ∷ ν ∷ ω ∷ σ ∷ κ ∷ ε ∷ ν ∷ []) "Mark.15.10"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.15.10"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.15.10"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.15.10"
∷ word (φ ∷ θ ∷ ό ∷ ν ∷ ο ∷ ν ∷ []) "Mark.15.10"
∷ word (π ∷ α ∷ ρ ∷ α ∷ δ ∷ ε ∷ δ ∷ ώ ∷ κ ∷ ε ∷ ι ∷ σ ∷ α ∷ ν ∷ []) "Mark.15.10"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.15.10"
∷ word (ο ∷ ἱ ∷ []) "Mark.15.10"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ ε ∷ ρ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.15.10"
∷ word (ο ∷ ἱ ∷ []) "Mark.15.11"
∷ word (δ ∷ ὲ ∷ []) "Mark.15.11"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ ε ∷ ρ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.15.11"
∷ word (ἀ ∷ ν ∷ έ ∷ σ ∷ ε ∷ ι ∷ σ ∷ α ∷ ν ∷ []) "Mark.15.11"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.15.11"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.15.11"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.15.11"
∷ word (μ ∷ ᾶ ∷ ∙λ ∷ ∙λ ∷ ο ∷ ν ∷ []) "Mark.15.11"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.15.11"
∷ word (Β ∷ α ∷ ρ ∷ α ∷ β ∷ β ∷ ᾶ ∷ ν ∷ []) "Mark.15.11"
∷ word (ἀ ∷ π ∷ ο ∷ ∙λ ∷ ύ ∷ σ ∷ ῃ ∷ []) "Mark.15.11"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.15.11"
∷ word (ὁ ∷ []) "Mark.15.12"
∷ word (δ ∷ ὲ ∷ []) "Mark.15.12"
∷ word (Π ∷ ι ∷ ∙λ ∷ ᾶ ∷ τ ∷ ο ∷ ς ∷ []) "Mark.15.12"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.15.12"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ ρ ∷ ι ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.15.12"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.15.12"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.15.12"
∷ word (Τ ∷ ί ∷ []) "Mark.15.12"
∷ word (ο ∷ ὖ ∷ ν ∷ []) "Mark.15.12"
∷ word (θ ∷ έ ∷ ∙λ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.15.12"
∷ word (π ∷ ο ∷ ι ∷ ή ∷ σ ∷ ω ∷ []) "Mark.15.12"
∷ word (ὃ ∷ ν ∷ []) "Mark.15.12"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.15.12"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.15.12"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ έ ∷ α ∷ []) "Mark.15.12"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.15.12"
∷ word (Ἰ ∷ ο ∷ υ ∷ δ ∷ α ∷ ί ∷ ω ∷ ν ∷ []) "Mark.15.12"
∷ word (ο ∷ ἱ ∷ []) "Mark.15.13"
∷ word (δ ∷ ὲ ∷ []) "Mark.15.13"
∷ word (π ∷ ά ∷ ∙λ ∷ ι ∷ ν ∷ []) "Mark.15.13"
∷ word (ἔ ∷ κ ∷ ρ ∷ α ∷ ξ ∷ α ∷ ν ∷ []) "Mark.15.13"
∷ word (Σ ∷ τ ∷ α ∷ ύ ∷ ρ ∷ ω ∷ σ ∷ ο ∷ ν ∷ []) "Mark.15.13"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.15.13"
∷ word (ὁ ∷ []) "Mark.15.14"
∷ word (δ ∷ ὲ ∷ []) "Mark.15.14"
∷ word (Π ∷ ι ∷ ∙λ ∷ ᾶ ∷ τ ∷ ο ∷ ς ∷ []) "Mark.15.14"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ε ∷ ν ∷ []) "Mark.15.14"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.15.14"
∷ word (Τ ∷ ί ∷ []) "Mark.15.14"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.15.14"
∷ word (ἐ ∷ π ∷ ο ∷ ί ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.15.14"
∷ word (κ ∷ α ∷ κ ∷ ό ∷ ν ∷ []) "Mark.15.14"
∷ word (ο ∷ ἱ ∷ []) "Mark.15.14"
∷ word (δ ∷ ὲ ∷ []) "Mark.15.14"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ σ ∷ σ ∷ ῶ ∷ ς ∷ []) "Mark.15.14"
∷ word (ἔ ∷ κ ∷ ρ ∷ α ∷ ξ ∷ α ∷ ν ∷ []) "Mark.15.14"
∷ word (Σ ∷ τ ∷ α ∷ ύ ∷ ρ ∷ ω ∷ σ ∷ ο ∷ ν ∷ []) "Mark.15.14"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.15.14"
∷ word (ὁ ∷ []) "Mark.15.15"
∷ word (δ ∷ ὲ ∷ []) "Mark.15.15"
∷ word (Π ∷ ι ∷ ∙λ ∷ ᾶ ∷ τ ∷ ο ∷ ς ∷ []) "Mark.15.15"
∷ word (β ∷ ο ∷ υ ∷ ∙λ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.15.15"
∷ word (τ ∷ ῷ ∷ []) "Mark.15.15"
∷ word (ὄ ∷ χ ∷ ∙λ ∷ ῳ ∷ []) "Mark.15.15"
∷ word (τ ∷ ὸ ∷ []) "Mark.15.15"
∷ word (ἱ ∷ κ ∷ α ∷ ν ∷ ὸ ∷ ν ∷ []) "Mark.15.15"
∷ word (π ∷ ο ∷ ι ∷ ῆ ∷ σ ∷ α ∷ ι ∷ []) "Mark.15.15"
∷ word (ἀ ∷ π ∷ έ ∷ ∙λ ∷ υ ∷ σ ∷ ε ∷ ν ∷ []) "Mark.15.15"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.15.15"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.15.15"
∷ word (Β ∷ α ∷ ρ ∷ α ∷ β ∷ β ∷ ᾶ ∷ ν ∷ []) "Mark.15.15"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.15"
∷ word (π ∷ α ∷ ρ ∷ έ ∷ δ ∷ ω ∷ κ ∷ ε ∷ ν ∷ []) "Mark.15.15"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.15.15"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ν ∷ []) "Mark.15.15"
∷ word (φ ∷ ρ ∷ α ∷ γ ∷ ε ∷ ∙λ ∷ ∙λ ∷ ώ ∷ σ ∷ α ∷ ς ∷ []) "Mark.15.15"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.15.15"
∷ word (σ ∷ τ ∷ α ∷ υ ∷ ρ ∷ ω ∷ θ ∷ ῇ ∷ []) "Mark.15.15"
∷ word (Ο ∷ ἱ ∷ []) "Mark.15.16"
∷ word (δ ∷ ὲ ∷ []) "Mark.15.16"
∷ word (σ ∷ τ ∷ ρ ∷ α ∷ τ ∷ ι ∷ ῶ ∷ τ ∷ α ∷ ι ∷ []) "Mark.15.16"
∷ word (ἀ ∷ π ∷ ή ∷ γ ∷ α ∷ γ ∷ ο ∷ ν ∷ []) "Mark.15.16"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.15.16"
∷ word (ἔ ∷ σ ∷ ω ∷ []) "Mark.15.16"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.15.16"
∷ word (α ∷ ὐ ∷ ∙λ ∷ ῆ ∷ ς ∷ []) "Mark.15.16"
∷ word (ὅ ∷ []) "Mark.15.16"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.15.16"
∷ word (π ∷ ρ ∷ α ∷ ι ∷ τ ∷ ώ ∷ ρ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.15.16"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.16"
∷ word (σ ∷ υ ∷ γ ∷ κ ∷ α ∷ ∙λ ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.15.16"
∷ word (ὅ ∷ ∙λ ∷ η ∷ ν ∷ []) "Mark.15.16"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.15.16"
∷ word (σ ∷ π ∷ ε ∷ ῖ ∷ ρ ∷ α ∷ ν ∷ []) "Mark.15.16"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.17"
∷ word (ἐ ∷ ν ∷ δ ∷ ι ∷ δ ∷ ύ ∷ σ ∷ κ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.15.17"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.15.17"
∷ word (π ∷ ο ∷ ρ ∷ φ ∷ ύ ∷ ρ ∷ α ∷ ν ∷ []) "Mark.15.17"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.17"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ τ ∷ ι ∷ θ ∷ έ ∷ α ∷ σ ∷ ι ∷ ν ∷ []) "Mark.15.17"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.15.17"
∷ word (π ∷ ∙λ ∷ έ ∷ ξ ∷ α ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.15.17"
∷ word (ἀ ∷ κ ∷ ά ∷ ν ∷ θ ∷ ι ∷ ν ∷ ο ∷ ν ∷ []) "Mark.15.17"
∷ word (σ ∷ τ ∷ έ ∷ φ ∷ α ∷ ν ∷ ο ∷ ν ∷ []) "Mark.15.17"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.18"
∷ word (ἤ ∷ ρ ∷ ξ ∷ α ∷ ν ∷ τ ∷ ο ∷ []) "Mark.15.18"
∷ word (ἀ ∷ σ ∷ π ∷ ά ∷ ζ ∷ ε ∷ σ ∷ θ ∷ α ∷ ι ∷ []) "Mark.15.18"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.15.18"
∷ word (Χ ∷ α ∷ ῖ ∷ ρ ∷ ε ∷ []) "Mark.15.18"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ῦ ∷ []) "Mark.15.18"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.15.18"
∷ word (Ἰ ∷ ο ∷ υ ∷ δ ∷ α ∷ ί ∷ ω ∷ ν ∷ []) "Mark.15.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.19"
∷ word (ἔ ∷ τ ∷ υ ∷ π ∷ τ ∷ ο ∷ ν ∷ []) "Mark.15.19"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.15.19"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.15.19"
∷ word (κ ∷ ε ∷ φ ∷ α ∷ ∙λ ∷ ὴ ∷ ν ∷ []) "Mark.15.19"
∷ word (κ ∷ α ∷ ∙λ ∷ ά ∷ μ ∷ ῳ ∷ []) "Mark.15.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.19"
∷ word (ἐ ∷ ν ∷ έ ∷ π ∷ τ ∷ υ ∷ ο ∷ ν ∷ []) "Mark.15.19"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.15.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.19"
∷ word (τ ∷ ι ∷ θ ∷ έ ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.15.19"
∷ word (τ ∷ ὰ ∷ []) "Mark.15.19"
∷ word (γ ∷ ό ∷ ν ∷ α ∷ τ ∷ α ∷ []) "Mark.15.19"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ ε ∷ κ ∷ ύ ∷ ν ∷ ο ∷ υ ∷ ν ∷ []) "Mark.15.19"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.15.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.20"
∷ word (ὅ ∷ τ ∷ ε ∷ []) "Mark.15.20"
∷ word (ἐ ∷ ν ∷ έ ∷ π ∷ α ∷ ι ∷ ξ ∷ α ∷ ν ∷ []) "Mark.15.20"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.15.20"
∷ word (ἐ ∷ ξ ∷ έ ∷ δ ∷ υ ∷ σ ∷ α ∷ ν ∷ []) "Mark.15.20"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.15.20"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.15.20"
∷ word (π ∷ ο ∷ ρ ∷ φ ∷ ύ ∷ ρ ∷ α ∷ ν ∷ []) "Mark.15.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.20"
∷ word (ἐ ∷ ν ∷ έ ∷ δ ∷ υ ∷ σ ∷ α ∷ ν ∷ []) "Mark.15.20"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.15.20"
∷ word (τ ∷ ὰ ∷ []) "Mark.15.20"
∷ word (ἱ ∷ μ ∷ ά ∷ τ ∷ ι ∷ α ∷ []) "Mark.15.20"
∷ word (τ ∷ ὰ ∷ []) "Mark.15.20"
∷ word (ἴ ∷ δ ∷ ι ∷ α ∷ []) "Mark.15.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.20"
∷ word (ἐ ∷ ξ ∷ ά ∷ γ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.15.20"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.15.20"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.15.20"
∷ word (σ ∷ τ ∷ α ∷ υ ∷ ρ ∷ ώ ∷ σ ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.15.20"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.15.20"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.15.21"
∷ word (ἀ ∷ γ ∷ γ ∷ α ∷ ρ ∷ ε ∷ ύ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.15.21"
∷ word (π ∷ α ∷ ρ ∷ ά ∷ γ ∷ ο ∷ ν ∷ τ ∷ ά ∷ []) "Mark.15.21"
∷ word (τ ∷ ι ∷ ν ∷ α ∷ []) "Mark.15.21"
∷ word (Σ ∷ ί ∷ μ ∷ ω ∷ ν ∷ α ∷ []) "Mark.15.21"
∷ word (Κ ∷ υ ∷ ρ ∷ η ∷ ν ∷ α ∷ ῖ ∷ ο ∷ ν ∷ []) "Mark.15.21"
∷ word (ἐ ∷ ρ ∷ χ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ν ∷ []) "Mark.15.21"
∷ word (ἀ ∷ π ∷ []) "Mark.15.21"
∷ word (ἀ ∷ γ ∷ ρ ∷ ο ∷ ῦ ∷ []) "Mark.15.21"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.15.21"
∷ word (π ∷ α ∷ τ ∷ έ ∷ ρ ∷ α ∷ []) "Mark.15.21"
∷ word (Ἀ ∷ ∙λ ∷ ε ∷ ξ ∷ ά ∷ ν ∷ δ ∷ ρ ∷ ο ∷ υ ∷ []) "Mark.15.21"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.21"
∷ word (Ῥ ∷ ο ∷ ύ ∷ φ ∷ ο ∷ υ ∷ []) "Mark.15.21"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.15.21"
∷ word (ἄ ∷ ρ ∷ ῃ ∷ []) "Mark.15.21"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.15.21"
∷ word (σ ∷ τ ∷ α ∷ υ ∷ ρ ∷ ὸ ∷ ν ∷ []) "Mark.15.21"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.15.21"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.22"
∷ word (φ ∷ έ ∷ ρ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.15.22"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.15.22"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.15.22"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.15.22"
∷ word (Γ ∷ ο ∷ ∙λ ∷ γ ∷ ο ∷ θ ∷ ᾶ ∷ ν ∷ []) "Mark.15.22"
∷ word (τ ∷ ό ∷ π ∷ ο ∷ ν ∷ []) "Mark.15.22"
∷ word (ὅ ∷ []) "Mark.15.22"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.15.22"
∷ word (μ ∷ ε ∷ θ ∷ ε ∷ ρ ∷ μ ∷ η ∷ ν ∷ ε ∷ υ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ν ∷ []) "Mark.15.22"
∷ word (Κ ∷ ρ ∷ α ∷ ν ∷ ί ∷ ο ∷ υ ∷ []) "Mark.15.22"
∷ word (Τ ∷ ό ∷ π ∷ ο ∷ ς ∷ []) "Mark.15.22"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.23"
∷ word (ἐ ∷ δ ∷ ί ∷ δ ∷ ο ∷ υ ∷ ν ∷ []) "Mark.15.23"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.15.23"
∷ word (ἐ ∷ σ ∷ μ ∷ υ ∷ ρ ∷ ν ∷ ι ∷ σ ∷ μ ∷ έ ∷ ν ∷ ο ∷ ν ∷ []) "Mark.15.23"
∷ word (ο ∷ ἶ ∷ ν ∷ ο ∷ ν ∷ []) "Mark.15.23"
∷ word (ὃ ∷ ς ∷ []) "Mark.15.23"
∷ word (δ ∷ ὲ ∷ []) "Mark.15.23"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.15.23"
∷ word (ἔ ∷ ∙λ ∷ α ∷ β ∷ ε ∷ ν ∷ []) "Mark.15.23"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.24"
∷ word (σ ∷ τ ∷ α ∷ υ ∷ ρ ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.15.24"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.15.24"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.24"
∷ word (δ ∷ ι ∷ α ∷ μ ∷ ε ∷ ρ ∷ ί ∷ ζ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.15.24"
∷ word (τ ∷ ὰ ∷ []) "Mark.15.24"
∷ word (ἱ ∷ μ ∷ ά ∷ τ ∷ ι ∷ α ∷ []) "Mark.15.24"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.15.24"
∷ word (β ∷ ά ∷ ∙λ ∷ ∙λ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.15.24"
∷ word (κ ∷ ∙λ ∷ ῆ ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.15.24"
∷ word (ἐ ∷ π ∷ []) "Mark.15.24"
∷ word (α ∷ ὐ ∷ τ ∷ ὰ ∷ []) "Mark.15.24"
∷ word (τ ∷ ί ∷ ς ∷ []) "Mark.15.24"
∷ word (τ ∷ ί ∷ []) "Mark.15.24"
∷ word (ἄ ∷ ρ ∷ ῃ ∷ []) "Mark.15.24"
∷ word (Ἦ ∷ ν ∷ []) "Mark.15.25"
∷ word (δ ∷ ὲ ∷ []) "Mark.15.25"
∷ word (ὥ ∷ ρ ∷ α ∷ []) "Mark.15.25"
∷ word (τ ∷ ρ ∷ ί ∷ τ ∷ η ∷ []) "Mark.15.25"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.25"
∷ word (ἐ ∷ σ ∷ τ ∷ α ∷ ύ ∷ ρ ∷ ω ∷ σ ∷ α ∷ ν ∷ []) "Mark.15.25"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.15.25"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.26"
∷ word (ἦ ∷ ν ∷ []) "Mark.15.26"
∷ word (ἡ ∷ []) "Mark.15.26"
∷ word (ἐ ∷ π ∷ ι ∷ γ ∷ ρ ∷ α ∷ φ ∷ ὴ ∷ []) "Mark.15.26"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.15.26"
∷ word (α ∷ ἰ ∷ τ ∷ ί ∷ α ∷ ς ∷ []) "Mark.15.26"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.15.26"
∷ word (ἐ ∷ π ∷ ι ∷ γ ∷ ε ∷ γ ∷ ρ ∷ α ∷ μ ∷ μ ∷ έ ∷ ν ∷ η ∷ []) "Mark.15.26"
∷ word (Ὁ ∷ []) "Mark.15.26"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ὺ ∷ ς ∷ []) "Mark.15.26"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.15.26"
∷ word (Ἰ ∷ ο ∷ υ ∷ δ ∷ α ∷ ί ∷ ω ∷ ν ∷ []) "Mark.15.26"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.27"
∷ word (σ ∷ ὺ ∷ ν ∷ []) "Mark.15.27"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.15.27"
∷ word (σ ∷ τ ∷ α ∷ υ ∷ ρ ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.15.27"
∷ word (δ ∷ ύ ∷ ο ∷ []) "Mark.15.27"
∷ word (∙λ ∷ ῃ ∷ σ ∷ τ ∷ ά ∷ ς ∷ []) "Mark.15.27"
∷ word (ἕ ∷ ν ∷ α ∷ []) "Mark.15.27"
∷ word (ἐ ∷ κ ∷ []) "Mark.15.27"
∷ word (δ ∷ ε ∷ ξ ∷ ι ∷ ῶ ∷ ν ∷ []) "Mark.15.27"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.27"
∷ word (ἕ ∷ ν ∷ α ∷ []) "Mark.15.27"
∷ word (ἐ ∷ ξ ∷ []) "Mark.15.27"
∷ word (ε ∷ ὐ ∷ ω ∷ ν ∷ ύ ∷ μ ∷ ω ∷ ν ∷ []) "Mark.15.27"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.15.27"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.15.29"
∷ word (ο ∷ ἱ ∷ []) "Mark.15.29"
∷ word (π ∷ α ∷ ρ ∷ α ∷ π ∷ ο ∷ ρ ∷ ε ∷ υ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ι ∷ []) "Mark.15.29"
∷ word (ἐ ∷ β ∷ ∙λ ∷ α ∷ σ ∷ φ ∷ ή ∷ μ ∷ ο ∷ υ ∷ ν ∷ []) "Mark.15.29"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.15.29"
∷ word (κ ∷ ι ∷ ν ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.15.29"
∷ word (τ ∷ ὰ ∷ ς ∷ []) "Mark.15.29"
∷ word (κ ∷ ε ∷ φ ∷ α ∷ ∙λ ∷ ὰ ∷ ς ∷ []) "Mark.15.29"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.15.29"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.29"
∷ word (∙λ ∷ έ ∷ γ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.15.29"
∷ word (Ο ∷ ὐ ∷ ὰ ∷ []) "Mark.15.29"
∷ word (ὁ ∷ []) "Mark.15.29"
∷ word (κ ∷ α ∷ τ ∷ α ∷ ∙λ ∷ ύ ∷ ω ∷ ν ∷ []) "Mark.15.29"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.15.29"
∷ word (ν ∷ α ∷ ὸ ∷ ν ∷ []) "Mark.15.29"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.29"
∷ word (ο ∷ ἰ ∷ κ ∷ ο ∷ δ ∷ ο ∷ μ ∷ ῶ ∷ ν ∷ []) "Mark.15.29"
∷ word (ἐ ∷ ν ∷ []) "Mark.15.29"
∷ word (τ ∷ ρ ∷ ι ∷ σ ∷ ὶ ∷ ν ∷ []) "Mark.15.29"
∷ word (ἡ ∷ μ ∷ έ ∷ ρ ∷ α ∷ ι ∷ ς ∷ []) "Mark.15.29"
∷ word (σ ∷ ῶ ∷ σ ∷ ο ∷ ν ∷ []) "Mark.15.30"
∷ word (σ ∷ ε ∷ α ∷ υ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.15.30"
∷ word (κ ∷ α ∷ τ ∷ α ∷ β ∷ ὰ ∷ ς ∷ []) "Mark.15.30"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.15.30"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.15.30"
∷ word (σ ∷ τ ∷ α ∷ υ ∷ ρ ∷ ο ∷ ῦ ∷ []) "Mark.15.30"
∷ word (ὁ ∷ μ ∷ ο ∷ ί ∷ ω ∷ ς ∷ []) "Mark.15.31"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.31"
∷ word (ο ∷ ἱ ∷ []) "Mark.15.31"
∷ word (ἀ ∷ ρ ∷ χ ∷ ι ∷ ε ∷ ρ ∷ ε ∷ ῖ ∷ ς ∷ []) "Mark.15.31"
∷ word (ἐ ∷ μ ∷ π ∷ α ∷ ί ∷ ζ ∷ ο ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.15.31"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.15.31"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ή ∷ ∙λ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.15.31"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.15.31"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.15.31"
∷ word (γ ∷ ρ ∷ α ∷ μ ∷ μ ∷ α ∷ τ ∷ έ ∷ ω ∷ ν ∷ []) "Mark.15.31"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ο ∷ ν ∷ []) "Mark.15.31"
∷ word (Ἄ ∷ ∙λ ∷ ∙λ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.15.31"
∷ word (ἔ ∷ σ ∷ ω ∷ σ ∷ ε ∷ ν ∷ []) "Mark.15.31"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.15.31"
∷ word (ο ∷ ὐ ∷ []) "Mark.15.31"
∷ word (δ ∷ ύ ∷ ν ∷ α ∷ τ ∷ α ∷ ι ∷ []) "Mark.15.31"
∷ word (σ ∷ ῶ ∷ σ ∷ α ∷ ι ∷ []) "Mark.15.31"
∷ word (ὁ ∷ []) "Mark.15.32"
∷ word (χ ∷ ρ ∷ ι ∷ σ ∷ τ ∷ ὸ ∷ ς ∷ []) "Mark.15.32"
∷ word (ὁ ∷ []) "Mark.15.32"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ὺ ∷ ς ∷ []) "Mark.15.32"
∷ word (Ἰ ∷ σ ∷ ρ ∷ α ∷ ὴ ∷ ∙λ ∷ []) "Mark.15.32"
∷ word (κ ∷ α ∷ τ ∷ α ∷ β ∷ ά ∷ τ ∷ ω ∷ []) "Mark.15.32"
∷ word (ν ∷ ῦ ∷ ν ∷ []) "Mark.15.32"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.15.32"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.15.32"
∷ word (σ ∷ τ ∷ α ∷ υ ∷ ρ ∷ ο ∷ ῦ ∷ []) "Mark.15.32"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.15.32"
∷ word (ἴ ∷ δ ∷ ω ∷ μ ∷ ε ∷ ν ∷ []) "Mark.15.32"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.32"
∷ word (π ∷ ι ∷ σ ∷ τ ∷ ε ∷ ύ ∷ σ ∷ ω ∷ μ ∷ ε ∷ ν ∷ []) "Mark.15.32"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.32"
∷ word (ο ∷ ἱ ∷ []) "Mark.15.32"
∷ word (σ ∷ υ ∷ ν ∷ ε ∷ σ ∷ τ ∷ α ∷ υ ∷ ρ ∷ ω ∷ μ ∷ έ ∷ ν ∷ ο ∷ ι ∷ []) "Mark.15.32"
∷ word (σ ∷ ὺ ∷ ν ∷ []) "Mark.15.32"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.15.32"
∷ word (ὠ ∷ ν ∷ ε ∷ ί ∷ δ ∷ ι ∷ ζ ∷ ο ∷ ν ∷ []) "Mark.15.32"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.15.32"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.15.33"
∷ word (γ ∷ ε ∷ ν ∷ ο ∷ μ ∷ έ ∷ ν ∷ η ∷ ς ∷ []) "Mark.15.33"
∷ word (ὥ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.15.33"
∷ word (ἕ ∷ κ ∷ τ ∷ η ∷ ς ∷ []) "Mark.15.33"
∷ word (σ ∷ κ ∷ ό ∷ τ ∷ ο ∷ ς ∷ []) "Mark.15.33"
∷ word (ἐ ∷ γ ∷ έ ∷ ν ∷ ε ∷ τ ∷ ο ∷ []) "Mark.15.33"
∷ word (ἐ ∷ φ ∷ []) "Mark.15.33"
∷ word (ὅ ∷ ∙λ ∷ η ∷ ν ∷ []) "Mark.15.33"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.15.33"
∷ word (γ ∷ ῆ ∷ ν ∷ []) "Mark.15.33"
∷ word (ἕ ∷ ω ∷ ς ∷ []) "Mark.15.33"
∷ word (ὥ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.15.33"
∷ word (ἐ ∷ ν ∷ ά ∷ τ ∷ η ∷ ς ∷ []) "Mark.15.33"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.34"
∷ word (τ ∷ ῇ ∷ []) "Mark.15.34"
∷ word (ἐ ∷ ν ∷ ά ∷ τ ∷ ῃ ∷ []) "Mark.15.34"
∷ word (ὥ ∷ ρ ∷ ᾳ ∷ []) "Mark.15.34"
∷ word (ἐ ∷ β ∷ ό ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.15.34"
∷ word (ὁ ∷ []) "Mark.15.34"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.15.34"
∷ word (φ ∷ ω ∷ ν ∷ ῇ ∷ []) "Mark.15.34"
∷ word (μ ∷ ε ∷ γ ∷ ά ∷ ∙λ ∷ ῃ ∷ []) "Mark.15.34"
∷ word (Ἐ ∷ ∙λ ∷ ω ∷ ῒ ∷ []) "Mark.15.34"
∷ word (ἐ ∷ ∙λ ∷ ω ∷ ῒ ∷ []) "Mark.15.34"
∷ word (∙λ ∷ ε ∷ μ ∷ ὰ ∷ []) "Mark.15.34"
∷ word (σ ∷ α ∷ β ∷ α ∷ χ ∷ θ ∷ ά ∷ ν ∷ ι ∷ []) "Mark.15.34"
∷ word (ὅ ∷ []) "Mark.15.34"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.15.34"
∷ word (μ ∷ ε ∷ θ ∷ ε ∷ ρ ∷ μ ∷ η ∷ ν ∷ ε ∷ υ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ν ∷ []) "Mark.15.34"
∷ word (Ὁ ∷ []) "Mark.15.34"
∷ word (θ ∷ ε ∷ ό ∷ ς ∷ []) "Mark.15.34"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.15.34"
∷ word (ὁ ∷ []) "Mark.15.34"
∷ word (θ ∷ ε ∷ ό ∷ ς ∷ []) "Mark.15.34"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.15.34"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.15.34"
∷ word (τ ∷ ί ∷ []) "Mark.15.34"
∷ word (ἐ ∷ γ ∷ κ ∷ α ∷ τ ∷ έ ∷ ∙λ ∷ ι ∷ π ∷ έ ∷ ς ∷ []) "Mark.15.34"
∷ word (μ ∷ ε ∷ []) "Mark.15.34"
∷ word (κ ∷ α ∷ ί ∷ []) "Mark.15.35"
∷ word (τ ∷ ι ∷ ν ∷ ε ∷ ς ∷ []) "Mark.15.35"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.15.35"
∷ word (π ∷ α ∷ ρ ∷ ε ∷ σ ∷ τ ∷ η ∷ κ ∷ ό ∷ τ ∷ ω ∷ ν ∷ []) "Mark.15.35"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ σ ∷ α ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.15.35"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ο ∷ ν ∷ []) "Mark.15.35"
∷ word (Ἴ ∷ δ ∷ ε ∷ []) "Mark.15.35"
∷ word (Ἠ ∷ ∙λ ∷ ί ∷ α ∷ ν ∷ []) "Mark.15.35"
∷ word (φ ∷ ω ∷ ν ∷ ε ∷ ῖ ∷ []) "Mark.15.35"
∷ word (δ ∷ ρ ∷ α ∷ μ ∷ ὼ ∷ ν ∷ []) "Mark.15.36"
∷ word (δ ∷ έ ∷ []) "Mark.15.36"
∷ word (τ ∷ ι ∷ ς ∷ []) "Mark.15.36"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.36"
∷ word (γ ∷ ε ∷ μ ∷ ί ∷ σ ∷ α ∷ ς ∷ []) "Mark.15.36"
∷ word (σ ∷ π ∷ ό ∷ γ ∷ γ ∷ ο ∷ ν ∷ []) "Mark.15.36"
∷ word (ὄ ∷ ξ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.15.36"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.15.36"
∷ word (κ ∷ α ∷ ∙λ ∷ ά ∷ μ ∷ ῳ ∷ []) "Mark.15.36"
∷ word (ἐ ∷ π ∷ ό ∷ τ ∷ ι ∷ ζ ∷ ε ∷ ν ∷ []) "Mark.15.36"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.15.36"
∷ word (∙λ ∷ έ ∷ γ ∷ ω ∷ ν ∷ []) "Mark.15.36"
∷ word (Ἄ ∷ φ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.15.36"
∷ word (ἴ ∷ δ ∷ ω ∷ μ ∷ ε ∷ ν ∷ []) "Mark.15.36"
∷ word (ε ∷ ἰ ∷ []) "Mark.15.36"
∷ word (ἔ ∷ ρ ∷ χ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.15.36"
∷ word (Ἠ ∷ ∙λ ∷ ί ∷ α ∷ ς ∷ []) "Mark.15.36"
∷ word (κ ∷ α ∷ θ ∷ ε ∷ ∙λ ∷ ε ∷ ῖ ∷ ν ∷ []) "Mark.15.36"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.15.36"
∷ word (ὁ ∷ []) "Mark.15.37"
∷ word (δ ∷ ὲ ∷ []) "Mark.15.37"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.15.37"
∷ word (ἀ ∷ φ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.15.37"
∷ word (φ ∷ ω ∷ ν ∷ ὴ ∷ ν ∷ []) "Mark.15.37"
∷ word (μ ∷ ε ∷ γ ∷ ά ∷ ∙λ ∷ η ∷ ν ∷ []) "Mark.15.37"
∷ word (ἐ ∷ ξ ∷ έ ∷ π ∷ ν ∷ ε ∷ υ ∷ σ ∷ ε ∷ ν ∷ []) "Mark.15.37"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.38"
∷ word (τ ∷ ὸ ∷ []) "Mark.15.38"
∷ word (κ ∷ α ∷ τ ∷ α ∷ π ∷ έ ∷ τ ∷ α ∷ σ ∷ μ ∷ α ∷ []) "Mark.15.38"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.15.38"
∷ word (ν ∷ α ∷ ο ∷ ῦ ∷ []) "Mark.15.38"
∷ word (ἐ ∷ σ ∷ χ ∷ ί ∷ σ ∷ θ ∷ η ∷ []) "Mark.15.38"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.15.38"
∷ word (δ ∷ ύ ∷ ο ∷ []) "Mark.15.38"
∷ word (ἀ ∷ π ∷ []) "Mark.15.38"
∷ word (ἄ ∷ ν ∷ ω ∷ θ ∷ ε ∷ ν ∷ []) "Mark.15.38"
∷ word (ἕ ∷ ω ∷ ς ∷ []) "Mark.15.38"
∷ word (κ ∷ ά ∷ τ ∷ ω ∷ []) "Mark.15.38"
∷ word (ἰ ∷ δ ∷ ὼ ∷ ν ∷ []) "Mark.15.39"
∷ word (δ ∷ ὲ ∷ []) "Mark.15.39"
∷ word (ὁ ∷ []) "Mark.15.39"
∷ word (κ ∷ ε ∷ ν ∷ τ ∷ υ ∷ ρ ∷ ί ∷ ω ∷ ν ∷ []) "Mark.15.39"
∷ word (ὁ ∷ []) "Mark.15.39"
∷ word (π ∷ α ∷ ρ ∷ ε ∷ σ ∷ τ ∷ η ∷ κ ∷ ὼ ∷ ς ∷ []) "Mark.15.39"
∷ word (ἐ ∷ ξ ∷ []) "Mark.15.39"
∷ word (ἐ ∷ ν ∷ α ∷ ν ∷ τ ∷ ί ∷ α ∷ ς ∷ []) "Mark.15.39"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.15.39"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.15.39"
∷ word (ο ∷ ὕ ∷ τ ∷ ω ∷ ς ∷ []) "Mark.15.39"
∷ word (ἐ ∷ ξ ∷ έ ∷ π ∷ ν ∷ ε ∷ υ ∷ σ ∷ ε ∷ ν ∷ []) "Mark.15.39"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.15.39"
∷ word (Ἀ ∷ ∙λ ∷ η ∷ θ ∷ ῶ ∷ ς ∷ []) "Mark.15.39"
∷ word (ο ∷ ὗ ∷ τ ∷ ο ∷ ς ∷ []) "Mark.15.39"
∷ word (ὁ ∷ []) "Mark.15.39"
∷ word (ἄ ∷ ν ∷ θ ∷ ρ ∷ ω ∷ π ∷ ο ∷ ς ∷ []) "Mark.15.39"
∷ word (υ ∷ ἱ ∷ ὸ ∷ ς ∷ []) "Mark.15.39"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.15.39"
∷ word (ἦ ∷ ν ∷ []) "Mark.15.39"
∷ word (Ἦ ∷ σ ∷ α ∷ ν ∷ []) "Mark.15.40"
∷ word (δ ∷ ὲ ∷ []) "Mark.15.40"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.40"
∷ word (γ ∷ υ ∷ ν ∷ α ∷ ῖ ∷ κ ∷ ε ∷ ς ∷ []) "Mark.15.40"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.15.40"
∷ word (μ ∷ α ∷ κ ∷ ρ ∷ ό ∷ θ ∷ ε ∷ ν ∷ []) "Mark.15.40"
∷ word (θ ∷ ε ∷ ω ∷ ρ ∷ ο ∷ ῦ ∷ σ ∷ α ∷ ι ∷ []) "Mark.15.40"
∷ word (ἐ ∷ ν ∷ []) "Mark.15.40"
∷ word (α ∷ ἷ ∷ ς ∷ []) "Mark.15.40"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.40"
∷ word (Μ ∷ α ∷ ρ ∷ ί ∷ α ∷ []) "Mark.15.40"
∷ word (ἡ ∷ []) "Mark.15.40"
∷ word (Μ ∷ α ∷ γ ∷ δ ∷ α ∷ ∙λ ∷ η ∷ ν ∷ ὴ ∷ []) "Mark.15.40"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.40"
∷ word (Μ ∷ α ∷ ρ ∷ ί ∷ α ∷ []) "Mark.15.40"
∷ word (ἡ ∷ []) "Mark.15.40"
∷ word (Ἰ ∷ α ∷ κ ∷ ώ ∷ β ∷ ο ∷ υ ∷ []) "Mark.15.40"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.15.40"
∷ word (μ ∷ ι ∷ κ ∷ ρ ∷ ο ∷ ῦ ∷ []) "Mark.15.40"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.40"
∷ word (Ἰ ∷ ω ∷ σ ∷ ῆ ∷ τ ∷ ο ∷ ς ∷ []) "Mark.15.40"
∷ word (μ ∷ ή ∷ τ ∷ η ∷ ρ ∷ []) "Mark.15.40"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.40"
∷ word (Σ ∷ α ∷ ∙λ ∷ ώ ∷ μ ∷ η ∷ []) "Mark.15.40"
∷ word (α ∷ ἳ ∷ []) "Mark.15.41"
∷ word (ὅ ∷ τ ∷ ε ∷ []) "Mark.15.41"
∷ word (ἦ ∷ ν ∷ []) "Mark.15.41"
∷ word (ἐ ∷ ν ∷ []) "Mark.15.41"
∷ word (τ ∷ ῇ ∷ []) "Mark.15.41"
∷ word (Γ ∷ α ∷ ∙λ ∷ ι ∷ ∙λ ∷ α ∷ ί ∷ ᾳ ∷ []) "Mark.15.41"
∷ word (ἠ ∷ κ ∷ ο ∷ ∙λ ∷ ο ∷ ύ ∷ θ ∷ ο ∷ υ ∷ ν ∷ []) "Mark.15.41"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.15.41"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.41"
∷ word (δ ∷ ι ∷ η ∷ κ ∷ ό ∷ ν ∷ ο ∷ υ ∷ ν ∷ []) "Mark.15.41"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.15.41"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.41"
∷ word (ἄ ∷ ∙λ ∷ ∙λ ∷ α ∷ ι ∷ []) "Mark.15.41"
∷ word (π ∷ ο ∷ ∙λ ∷ ∙λ ∷ α ∷ ὶ ∷ []) "Mark.15.41"
∷ word (α ∷ ἱ ∷ []) "Mark.15.41"
∷ word (σ ∷ υ ∷ ν ∷ α ∷ ν ∷ α ∷ β ∷ ᾶ ∷ σ ∷ α ∷ ι ∷ []) "Mark.15.41"
∷ word (α ∷ ὐ ∷ τ ∷ ῷ ∷ []) "Mark.15.41"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.15.41"
∷ word (Ἱ ∷ ε ∷ ρ ∷ ο ∷ σ ∷ ό ∷ ∙λ ∷ υ ∷ μ ∷ α ∷ []) "Mark.15.41"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.15.42"
∷ word (ἤ ∷ δ ∷ η ∷ []) "Mark.15.42"
∷ word (ὀ ∷ ψ ∷ ί ∷ α ∷ ς ∷ []) "Mark.15.42"
∷ word (γ ∷ ε ∷ ν ∷ ο ∷ μ ∷ έ ∷ ν ∷ η ∷ ς ∷ []) "Mark.15.42"
∷ word (ἐ ∷ π ∷ ε ∷ ὶ ∷ []) "Mark.15.42"
∷ word (ἦ ∷ ν ∷ []) "Mark.15.42"
∷ word (π ∷ α ∷ ρ ∷ α ∷ σ ∷ κ ∷ ε ∷ υ ∷ ή ∷ []) "Mark.15.42"
∷ word (ὅ ∷ []) "Mark.15.42"
∷ word (ἐ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.15.42"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ ά ∷ β ∷ β ∷ α ∷ τ ∷ ο ∷ ν ∷ []) "Mark.15.42"
∷ word (ἐ ∷ ∙λ ∷ θ ∷ ὼ ∷ ν ∷ []) "Mark.15.43"
∷ word (Ἰ ∷ ω ∷ σ ∷ ὴ ∷ φ ∷ []) "Mark.15.43"
∷ word (ὁ ∷ []) "Mark.15.43"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.15.43"
∷ word (Ἁ ∷ ρ ∷ ι ∷ μ ∷ α ∷ θ ∷ α ∷ ί ∷ α ∷ ς ∷ []) "Mark.15.43"
∷ word (ε ∷ ὐ ∷ σ ∷ χ ∷ ή ∷ μ ∷ ω ∷ ν ∷ []) "Mark.15.43"
∷ word (β ∷ ο ∷ υ ∷ ∙λ ∷ ε ∷ υ ∷ τ ∷ ή ∷ ς ∷ []) "Mark.15.43"
∷ word (ὃ ∷ ς ∷ []) "Mark.15.43"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.43"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ς ∷ []) "Mark.15.43"
∷ word (ἦ ∷ ν ∷ []) "Mark.15.43"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ δ ∷ ε ∷ χ ∷ ό ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.15.43"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.15.43"
∷ word (β ∷ α ∷ σ ∷ ι ∷ ∙λ ∷ ε ∷ ί ∷ α ∷ ν ∷ []) "Mark.15.43"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.15.43"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.15.43"
∷ word (τ ∷ ο ∷ ∙λ ∷ μ ∷ ή ∷ σ ∷ α ∷ ς ∷ []) "Mark.15.43"
∷ word (ε ∷ ἰ ∷ σ ∷ ῆ ∷ ∙λ ∷ θ ∷ ε ∷ ν ∷ []) "Mark.15.43"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.15.43"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.15.43"
∷ word (Π ∷ ι ∷ ∙λ ∷ ᾶ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.15.43"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.43"
∷ word (ᾐ ∷ τ ∷ ή ∷ σ ∷ α ∷ τ ∷ ο ∷ []) "Mark.15.43"
∷ word (τ ∷ ὸ ∷ []) "Mark.15.43"
∷ word (σ ∷ ῶ ∷ μ ∷ α ∷ []) "Mark.15.43"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.15.43"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ []) "Mark.15.43"
∷ word (ὁ ∷ []) "Mark.15.44"
∷ word (δ ∷ ὲ ∷ []) "Mark.15.44"
∷ word (Π ∷ ι ∷ ∙λ ∷ ᾶ ∷ τ ∷ ο ∷ ς ∷ []) "Mark.15.44"
∷ word (ἐ ∷ θ ∷ α ∷ ύ ∷ μ ∷ α ∷ σ ∷ ε ∷ ν ∷ []) "Mark.15.44"
∷ word (ε ∷ ἰ ∷ []) "Mark.15.44"
∷ word (ἤ ∷ δ ∷ η ∷ []) "Mark.15.44"
∷ word (τ ∷ έ ∷ θ ∷ ν ∷ η ∷ κ ∷ ε ∷ ν ∷ []) "Mark.15.44"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.44"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ κ ∷ α ∷ ∙λ ∷ ε ∷ σ ∷ ά ∷ μ ∷ ε ∷ ν ∷ ο ∷ ς ∷ []) "Mark.15.44"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.15.44"
∷ word (κ ∷ ε ∷ ν ∷ τ ∷ υ ∷ ρ ∷ ί ∷ ω ∷ ν ∷ α ∷ []) "Mark.15.44"
∷ word (ἐ ∷ π ∷ η ∷ ρ ∷ ώ ∷ τ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.15.44"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.15.44"
∷ word (ε ∷ ἰ ∷ []) "Mark.15.44"
∷ word (π ∷ ά ∷ ∙λ ∷ α ∷ ι ∷ []) "Mark.15.44"
∷ word (ἀ ∷ π ∷ έ ∷ θ ∷ α ∷ ν ∷ ε ∷ ν ∷ []) "Mark.15.44"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.45"
∷ word (γ ∷ ν ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.15.45"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.15.45"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.15.45"
∷ word (κ ∷ ε ∷ ν ∷ τ ∷ υ ∷ ρ ∷ ί ∷ ω ∷ ν ∷ ο ∷ ς ∷ []) "Mark.15.45"
∷ word (ἐ ∷ δ ∷ ω ∷ ρ ∷ ή ∷ σ ∷ α ∷ τ ∷ ο ∷ []) "Mark.15.45"
∷ word (τ ∷ ὸ ∷ []) "Mark.15.45"
∷ word (π ∷ τ ∷ ῶ ∷ μ ∷ α ∷ []) "Mark.15.45"
∷ word (τ ∷ ῷ ∷ []) "Mark.15.45"
∷ word (Ἰ ∷ ω ∷ σ ∷ ή ∷ φ ∷ []) "Mark.15.45"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.46"
∷ word (ἀ ∷ γ ∷ ο ∷ ρ ∷ ά ∷ σ ∷ α ∷ ς ∷ []) "Mark.15.46"
∷ word (σ ∷ ι ∷ ν ∷ δ ∷ ό ∷ ν ∷ α ∷ []) "Mark.15.46"
∷ word (κ ∷ α ∷ θ ∷ ε ∷ ∙λ ∷ ὼ ∷ ν ∷ []) "Mark.15.46"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.15.46"
∷ word (ἐ ∷ ν ∷ ε ∷ ί ∷ ∙λ ∷ η ∷ σ ∷ ε ∷ ν ∷ []) "Mark.15.46"
∷ word (τ ∷ ῇ ∷ []) "Mark.15.46"
∷ word (σ ∷ ι ∷ ν ∷ δ ∷ ό ∷ ν ∷ ι ∷ []) "Mark.15.46"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.46"
∷ word (ἔ ∷ θ ∷ η ∷ κ ∷ ε ∷ ν ∷ []) "Mark.15.46"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.15.46"
∷ word (ἐ ∷ ν ∷ []) "Mark.15.46"
∷ word (μ ∷ ν ∷ η ∷ μ ∷ ε ∷ ί ∷ ῳ ∷ []) "Mark.15.46"
∷ word (ὃ ∷ []) "Mark.15.46"
∷ word (ἦ ∷ ν ∷ []) "Mark.15.46"
∷ word (∙λ ∷ ε ∷ ∙λ ∷ α ∷ τ ∷ ο ∷ μ ∷ η ∷ μ ∷ έ ∷ ν ∷ ο ∷ ν ∷ []) "Mark.15.46"
∷ word (ἐ ∷ κ ∷ []) "Mark.15.46"
∷ word (π ∷ έ ∷ τ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.15.46"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.46"
∷ word (π ∷ ρ ∷ ο ∷ σ ∷ ε ∷ κ ∷ ύ ∷ ∙λ ∷ ι ∷ σ ∷ ε ∷ ν ∷ []) "Mark.15.46"
∷ word (∙λ ∷ ί ∷ θ ∷ ο ∷ ν ∷ []) "Mark.15.46"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.15.46"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.15.46"
∷ word (θ ∷ ύ ∷ ρ ∷ α ∷ ν ∷ []) "Mark.15.46"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.15.46"
∷ word (μ ∷ ν ∷ η ∷ μ ∷ ε ∷ ί ∷ ο ∷ υ ∷ []) "Mark.15.46"
∷ word (ἡ ∷ []) "Mark.15.47"
∷ word (δ ∷ ὲ ∷ []) "Mark.15.47"
∷ word (Μ ∷ α ∷ ρ ∷ ί ∷ α ∷ []) "Mark.15.47"
∷ word (ἡ ∷ []) "Mark.15.47"
∷ word (Μ ∷ α ∷ γ ∷ δ ∷ α ∷ ∙λ ∷ η ∷ ν ∷ ὴ ∷ []) "Mark.15.47"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.15.47"
∷ word (Μ ∷ α ∷ ρ ∷ ί ∷ α ∷ []) "Mark.15.47"
∷ word (ἡ ∷ []) "Mark.15.47"
∷ word (Ἰ ∷ ω ∷ σ ∷ ῆ ∷ τ ∷ ο ∷ ς ∷ []) "Mark.15.47"
∷ word (ἐ ∷ θ ∷ ε ∷ ώ ∷ ρ ∷ ο ∷ υ ∷ ν ∷ []) "Mark.15.47"
∷ word (π ∷ ο ∷ ῦ ∷ []) "Mark.15.47"
∷ word (τ ∷ έ ∷ θ ∷ ε ∷ ι ∷ τ ∷ α ∷ ι ∷ []) "Mark.15.47"
∷ word (Κ ∷ α ∷ ὶ ∷ []) "Mark.16.1"
∷ word (δ ∷ ι ∷ α ∷ γ ∷ ε ∷ ν ∷ ο ∷ μ ∷ έ ∷ ν ∷ ο ∷ υ ∷ []) "Mark.16.1"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.16.1"
∷ word (σ ∷ α ∷ β ∷ β ∷ ά ∷ τ ∷ ο ∷ υ ∷ []) "Mark.16.1"
∷ word (Μ ∷ α ∷ ρ ∷ ί ∷ α ∷ []) "Mark.16.1"
∷ word (ἡ ∷ []) "Mark.16.1"
∷ word (Μ ∷ α ∷ γ ∷ δ ∷ α ∷ ∙λ ∷ η ∷ ν ∷ ὴ ∷ []) "Mark.16.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.16.1"
∷ word (Μ ∷ α ∷ ρ ∷ ί ∷ α ∷ []) "Mark.16.1"
∷ word (ἡ ∷ []) "Mark.16.1"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.16.1"
∷ word (Ἰ ∷ α ∷ κ ∷ ώ ∷ β ∷ ο ∷ υ ∷ []) "Mark.16.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.16.1"
∷ word (Σ ∷ α ∷ ∙λ ∷ ώ ∷ μ ∷ η ∷ []) "Mark.16.1"
∷ word (ἠ ∷ γ ∷ ό ∷ ρ ∷ α ∷ σ ∷ α ∷ ν ∷ []) "Mark.16.1"
∷ word (ἀ ∷ ρ ∷ ώ ∷ μ ∷ α ∷ τ ∷ α ∷ []) "Mark.16.1"
∷ word (ἵ ∷ ν ∷ α ∷ []) "Mark.16.1"
∷ word (ἐ ∷ ∙λ ∷ θ ∷ ο ∷ ῦ ∷ σ ∷ α ∷ ι ∷ []) "Mark.16.1"
∷ word (ἀ ∷ ∙λ ∷ ε ∷ ί ∷ ψ ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.16.1"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.16.1"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.16.2"
∷ word (∙λ ∷ ί ∷ α ∷ ν ∷ []) "Mark.16.2"
∷ word (π ∷ ρ ∷ ω ∷ ῒ ∷ []) "Mark.16.2"
∷ word (τ ∷ ῇ ∷ []) "Mark.16.2"
∷ word (μ ∷ ι ∷ ᾷ ∷ []) "Mark.16.2"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.16.2"
∷ word (σ ∷ α ∷ β ∷ β ∷ ά ∷ τ ∷ ω ∷ ν ∷ []) "Mark.16.2"
∷ word (ἔ ∷ ρ ∷ χ ∷ ο ∷ ν ∷ τ ∷ α ∷ ι ∷ []) "Mark.16.2"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.16.2"
∷ word (τ ∷ ὸ ∷ []) "Mark.16.2"
∷ word (μ ∷ ν ∷ η ∷ μ ∷ ε ∷ ῖ ∷ ο ∷ ν ∷ []) "Mark.16.2"
∷ word (ἀ ∷ ν ∷ α ∷ τ ∷ ε ∷ ί ∷ ∙λ ∷ α ∷ ν ∷ τ ∷ ο ∷ ς ∷ []) "Mark.16.2"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.16.2"
∷ word (ἡ ∷ ∙λ ∷ ί ∷ ο ∷ υ ∷ []) "Mark.16.2"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.16.3"
∷ word (ἔ ∷ ∙λ ∷ ε ∷ γ ∷ ο ∷ ν ∷ []) "Mark.16.3"
∷ word (π ∷ ρ ∷ ὸ ∷ ς ∷ []) "Mark.16.3"
∷ word (ἑ ∷ α ∷ υ ∷ τ ∷ ά ∷ ς ∷ []) "Mark.16.3"
∷ word (Τ ∷ ί ∷ ς ∷ []) "Mark.16.3"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ υ ∷ ∙λ ∷ ί ∷ σ ∷ ε ∷ ι ∷ []) "Mark.16.3"
∷ word (ἡ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.16.3"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.16.3"
∷ word (∙λ ∷ ί ∷ θ ∷ ο ∷ ν ∷ []) "Mark.16.3"
∷ word (ἐ ∷ κ ∷ []) "Mark.16.3"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.16.3"
∷ word (θ ∷ ύ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.16.3"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.16.3"
∷ word (μ ∷ ν ∷ η ∷ μ ∷ ε ∷ ί ∷ ο ∷ υ ∷ []) "Mark.16.3"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.16.4"
∷ word (ἀ ∷ ν ∷ α ∷ β ∷ ∙λ ∷ έ ∷ ψ ∷ α ∷ σ ∷ α ∷ ι ∷ []) "Mark.16.4"
∷ word (θ ∷ ε ∷ ω ∷ ρ ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.16.4"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.16.4"
∷ word (ἀ ∷ π ∷ ο ∷ κ ∷ ε ∷ κ ∷ ύ ∷ ∙λ ∷ ι ∷ σ ∷ τ ∷ α ∷ ι ∷ []) "Mark.16.4"
∷ word (ὁ ∷ []) "Mark.16.4"
∷ word (∙λ ∷ ί ∷ θ ∷ ο ∷ ς ∷ []) "Mark.16.4"
∷ word (ἦ ∷ ν ∷ []) "Mark.16.4"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.16.4"
∷ word (μ ∷ έ ∷ γ ∷ α ∷ ς ∷ []) "Mark.16.4"
∷ word (σ ∷ φ ∷ ό ∷ δ ∷ ρ ∷ α ∷ []) "Mark.16.4"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.16.5"
∷ word (ε ∷ ἰ ∷ σ ∷ ε ∷ ∙λ ∷ θ ∷ ο ∷ ῦ ∷ σ ∷ α ∷ ι ∷ []) "Mark.16.5"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.16.5"
∷ word (τ ∷ ὸ ∷ []) "Mark.16.5"
∷ word (μ ∷ ν ∷ η ∷ μ ∷ ε ∷ ῖ ∷ ο ∷ ν ∷ []) "Mark.16.5"
∷ word (ε ∷ ἶ ∷ δ ∷ ο ∷ ν ∷ []) "Mark.16.5"
∷ word (ν ∷ ε ∷ α ∷ ν ∷ ί ∷ σ ∷ κ ∷ ο ∷ ν ∷ []) "Mark.16.5"
∷ word (κ ∷ α ∷ θ ∷ ή ∷ μ ∷ ε ∷ ν ∷ ο ∷ ν ∷ []) "Mark.16.5"
∷ word (ἐ ∷ ν ∷ []) "Mark.16.5"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.16.5"
∷ word (δ ∷ ε ∷ ξ ∷ ι ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.16.5"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ β ∷ ε ∷ β ∷ ∙λ ∷ η ∷ μ ∷ έ ∷ ν ∷ ο ∷ ν ∷ []) "Mark.16.5"
∷ word (σ ∷ τ ∷ ο ∷ ∙λ ∷ ὴ ∷ ν ∷ []) "Mark.16.5"
∷ word (∙λ ∷ ε ∷ υ ∷ κ ∷ ή ∷ ν ∷ []) "Mark.16.5"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.16.5"
∷ word (ἐ ∷ ξ ∷ ε ∷ θ ∷ α ∷ μ ∷ β ∷ ή ∷ θ ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.16.5"
∷ word (ὁ ∷ []) "Mark.16.6"
∷ word (δ ∷ ὲ ∷ []) "Mark.16.6"
∷ word (∙λ ∷ έ ∷ γ ∷ ε ∷ ι ∷ []) "Mark.16.6"
∷ word (α ∷ ὐ ∷ τ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.16.6"
∷ word (Μ ∷ ὴ ∷ []) "Mark.16.6"
∷ word (ἐ ∷ κ ∷ θ ∷ α ∷ μ ∷ β ∷ ε ∷ ῖ ∷ σ ∷ θ ∷ ε ∷ []) "Mark.16.6"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ν ∷ []) "Mark.16.6"
∷ word (ζ ∷ η ∷ τ ∷ ε ∷ ῖ ∷ τ ∷ ε ∷ []) "Mark.16.6"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.16.6"
∷ word (Ν ∷ α ∷ ζ ∷ α ∷ ρ ∷ η ∷ ν ∷ ὸ ∷ ν ∷ []) "Mark.16.6"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.16.6"
∷ word (ἐ ∷ σ ∷ τ ∷ α ∷ υ ∷ ρ ∷ ω ∷ μ ∷ έ ∷ ν ∷ ο ∷ ν ∷ []) "Mark.16.6"
∷ word (ἠ ∷ γ ∷ έ ∷ ρ ∷ θ ∷ η ∷ []) "Mark.16.6"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.16.6"
∷ word (ἔ ∷ σ ∷ τ ∷ ι ∷ ν ∷ []) "Mark.16.6"
∷ word (ὧ ∷ δ ∷ ε ∷ []) "Mark.16.6"
∷ word (ἴ ∷ δ ∷ ε ∷ []) "Mark.16.6"
∷ word (ὁ ∷ []) "Mark.16.6"
∷ word (τ ∷ ό ∷ π ∷ ο ∷ ς ∷ []) "Mark.16.6"
∷ word (ὅ ∷ π ∷ ο ∷ υ ∷ []) "Mark.16.6"
∷ word (ἔ ∷ θ ∷ η ∷ κ ∷ α ∷ ν ∷ []) "Mark.16.6"
∷ word (α ∷ ὐ ∷ τ ∷ ό ∷ ν ∷ []) "Mark.16.6"
∷ word (ἀ ∷ ∙λ ∷ ∙λ ∷ ὰ ∷ []) "Mark.16.7"
∷ word (ὑ ∷ π ∷ ά ∷ γ ∷ ε ∷ τ ∷ ε ∷ []) "Mark.16.7"
∷ word (ε ∷ ἴ ∷ π ∷ α ∷ τ ∷ ε ∷ []) "Mark.16.7"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.16.7"
∷ word (μ ∷ α ∷ θ ∷ η ∷ τ ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.16.7"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.16.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.16.7"
∷ word (τ ∷ ῷ ∷ []) "Mark.16.7"
∷ word (Π ∷ έ ∷ τ ∷ ρ ∷ ῳ ∷ []) "Mark.16.7"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.16.7"
∷ word (Π ∷ ρ ∷ ο ∷ ά ∷ γ ∷ ε ∷ ι ∷ []) "Mark.16.7"
∷ word (ὑ ∷ μ ∷ ᾶ ∷ ς ∷ []) "Mark.16.7"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.16.7"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.16.7"
∷ word (Γ ∷ α ∷ ∙λ ∷ ι ∷ ∙λ ∷ α ∷ ί ∷ α ∷ ν ∷ []) "Mark.16.7"
∷ word (ἐ ∷ κ ∷ ε ∷ ῖ ∷ []) "Mark.16.7"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.16.7"
∷ word (ὄ ∷ ψ ∷ ε ∷ σ ∷ θ ∷ ε ∷ []) "Mark.16.7"
∷ word (κ ∷ α ∷ θ ∷ ὼ ∷ ς ∷ []) "Mark.16.7"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.16.7"
∷ word (ὑ ∷ μ ∷ ῖ ∷ ν ∷ []) "Mark.16.7"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.16.8"
∷ word (ἐ ∷ ξ ∷ ε ∷ ∙λ ∷ θ ∷ ο ∷ ῦ ∷ σ ∷ α ∷ ι ∷ []) "Mark.16.8"
∷ word (ἔ ∷ φ ∷ υ ∷ γ ∷ ο ∷ ν ∷ []) "Mark.16.8"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.16.8"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.16.8"
∷ word (μ ∷ ν ∷ η ∷ μ ∷ ε ∷ ί ∷ ο ∷ υ ∷ []) "Mark.16.8"
∷ word (ε ∷ ἶ ∷ χ ∷ ε ∷ ν ∷ []) "Mark.16.8"
∷ word (γ ∷ ὰ ∷ ρ ∷ []) "Mark.16.8"
∷ word (α ∷ ὐ ∷ τ ∷ ὰ ∷ ς ∷ []) "Mark.16.8"
∷ word (τ ∷ ρ ∷ ό ∷ μ ∷ ο ∷ ς ∷ []) "Mark.16.8"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.16.8"
∷ word (ἔ ∷ κ ∷ σ ∷ τ ∷ α ∷ σ ∷ ι ∷ ς ∷ []) "Mark.16.8"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.16.8"
∷ word (ο ∷ ὐ ∷ δ ∷ ε ∷ ν ∷ ὶ ∷ []) "Mark.16.8"
∷ word (ο ∷ ὐ ∷ δ ∷ ὲ ∷ ν ∷ []) "Mark.16.8"
∷ word (ε ∷ ἶ ∷ π ∷ α ∷ ν ∷ []) "Mark.16.8"
∷ word (ἐ ∷ φ ∷ ο ∷ β ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ο ∷ []) "Mark.16.8"
∷ word (γ ∷ ά ∷ ρ ∷ []) "Mark.16.8"
∷ word (Π ∷ ά ∷ ν ∷ τ ∷ α ∷ []) "Mark.16.8"
∷ word (δ ∷ ὲ ∷ []) "Mark.16.8"
∷ word (τ ∷ ὰ ∷ []) "Mark.16.8"
∷ word (π ∷ α ∷ ρ ∷ η ∷ γ ∷ γ ∷ ε ∷ ∙λ ∷ μ ∷ έ ∷ ν ∷ α ∷ []) "Mark.16.8"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.16.8"
∷ word (π ∷ ε ∷ ρ ∷ ὶ ∷ []) "Mark.16.8"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.16.8"
∷ word (Π ∷ έ ∷ τ ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.16.8"
∷ word (σ ∷ υ ∷ ν ∷ τ ∷ ό ∷ μ ∷ ω ∷ ς ∷ []) "Mark.16.8"
∷ word (ἐ ∷ ξ ∷ ή ∷ γ ∷ γ ∷ ε ∷ ι ∷ ∙λ ∷ α ∷ ν ∷ []) "Mark.16.8"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.16.8"
∷ word (δ ∷ ὲ ∷ []) "Mark.16.8"
∷ word (τ ∷ α ∷ ῦ ∷ τ ∷ α ∷ []) "Mark.16.8"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.16.8"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ς ∷ []) "Mark.16.8"
∷ word (ὁ ∷ []) "Mark.16.8"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.16.8"
∷ word (ἀ ∷ π ∷ ὸ ∷ []) "Mark.16.8"
∷ word (ἀ ∷ ν ∷ α ∷ τ ∷ ο ∷ ∙λ ∷ ῆ ∷ ς ∷ []) "Mark.16.8"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.16.8"
∷ word (ἄ ∷ χ ∷ ρ ∷ ι ∷ []) "Mark.16.8"
∷ word (δ ∷ ύ ∷ σ ∷ ε ∷ ω ∷ ς ∷ []) "Mark.16.8"
∷ word (ἐ ∷ ξ ∷ α ∷ π ∷ έ ∷ σ ∷ τ ∷ ε ∷ ι ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.16.8"
∷ word (δ ∷ ι ∷ []) "Mark.16.8"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.16.8"
∷ word (τ ∷ ὸ ∷ []) "Mark.16.8"
∷ word (ἱ ∷ ε ∷ ρ ∷ ὸ ∷ ν ∷ []) "Mark.16.8"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.16.8"
∷ word (ἄ ∷ φ ∷ θ ∷ α ∷ ρ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.16.8"
∷ word (κ ∷ ή ∷ ρ ∷ υ ∷ γ ∷ μ ∷ α ∷ []) "Mark.16.8"
∷ word (τ ∷ ῆ ∷ ς ∷ []) "Mark.16.8"
∷ word (α ∷ ἰ ∷ ω ∷ ν ∷ ί ∷ ο ∷ υ ∷ []) "Mark.16.8"
∷ word (σ ∷ ω ∷ τ ∷ η ∷ ρ ∷ ί ∷ α ∷ ς ∷ []) "Mark.16.8"
∷ word (ἀ ∷ μ ∷ ή ∷ ν ∷ []) "Mark.16.8"
∷ word (Ἀ ∷ ν ∷ α ∷ σ ∷ τ ∷ ὰ ∷ ς ∷ []) "Mark.16.9"
∷ word (δ ∷ ὲ ∷ []) "Mark.16.9"
∷ word (π ∷ ρ ∷ ω ∷ ῒ ∷ []) "Mark.16.9"
∷ word (π ∷ ρ ∷ ώ ∷ τ ∷ ῃ ∷ []) "Mark.16.9"
∷ word (σ ∷ α ∷ β ∷ β ∷ ά ∷ τ ∷ ο ∷ υ ∷ []) "Mark.16.9"
∷ word (ἐ ∷ φ ∷ ά ∷ ν ∷ η ∷ []) "Mark.16.9"
∷ word (π ∷ ρ ∷ ῶ ∷ τ ∷ ο ∷ ν ∷ []) "Mark.16.9"
∷ word (Μ ∷ α ∷ ρ ∷ ί ∷ ᾳ ∷ []) "Mark.16.9"
∷ word (τ ∷ ῇ ∷ []) "Mark.16.9"
∷ word (Μ ∷ α ∷ γ ∷ δ ∷ α ∷ ∙λ ∷ η ∷ ν ∷ ῇ ∷ []) "Mark.16.9"
∷ word (π ∷ α ∷ ρ ∷ []) "Mark.16.9"
∷ word (ἧ ∷ ς ∷ []) "Mark.16.9"
∷ word (ἐ ∷ κ ∷ β ∷ ε ∷ β ∷ ∙λ ∷ ή ∷ κ ∷ ε ∷ ι ∷ []) "Mark.16.9"
∷ word (ἑ ∷ π ∷ τ ∷ ὰ ∷ []) "Mark.16.9"
∷ word (δ ∷ α ∷ ι ∷ μ ∷ ό ∷ ν ∷ ι ∷ α ∷ []) "Mark.16.9"
∷ word (ἐ ∷ κ ∷ ε ∷ ί ∷ ν ∷ η ∷ []) "Mark.16.10"
∷ word (π ∷ ο ∷ ρ ∷ ε ∷ υ ∷ θ ∷ ε ∷ ῖ ∷ σ ∷ α ∷ []) "Mark.16.10"
∷ word (ἀ ∷ π ∷ ή ∷ γ ∷ γ ∷ ε ∷ ι ∷ ∙λ ∷ ε ∷ ν ∷ []) "Mark.16.10"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.16.10"
∷ word (μ ∷ ε ∷ τ ∷ []) "Mark.16.10"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῦ ∷ []) "Mark.16.10"
∷ word (γ ∷ ε ∷ ν ∷ ο ∷ μ ∷ έ ∷ ν ∷ ο ∷ ι ∷ ς ∷ []) "Mark.16.10"
∷ word (π ∷ ε ∷ ν ∷ θ ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ []) "Mark.16.10"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.16.10"
∷ word (κ ∷ ∙λ ∷ α ∷ ί ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.16.10"
∷ word (κ ∷ ἀ ∷ κ ∷ ε ∷ ῖ ∷ ν ∷ ο ∷ ι ∷ []) "Mark.16.11"
∷ word (ἀ ∷ κ ∷ ο ∷ ύ ∷ σ ∷ α ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.16.11"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.16.11"
∷ word (ζ ∷ ῇ ∷ []) "Mark.16.11"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.16.11"
∷ word (ἐ ∷ θ ∷ ε ∷ ά ∷ θ ∷ η ∷ []) "Mark.16.11"
∷ word (ὑ ∷ π ∷ []) "Mark.16.11"
∷ word (α ∷ ὐ ∷ τ ∷ ῆ ∷ ς ∷ []) "Mark.16.11"
∷ word (ἠ ∷ π ∷ ί ∷ σ ∷ τ ∷ η ∷ σ ∷ α ∷ ν ∷ []) "Mark.16.11"
∷ word (Μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.16.12"
∷ word (δ ∷ ὲ ∷ []) "Mark.16.12"
∷ word (τ ∷ α ∷ ῦ ∷ τ ∷ α ∷ []) "Mark.16.12"
∷ word (δ ∷ υ ∷ σ ∷ ὶ ∷ ν ∷ []) "Mark.16.12"
∷ word (ἐ ∷ ξ ∷ []) "Mark.16.12"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.16.12"
∷ word (π ∷ ε ∷ ρ ∷ ι ∷ π ∷ α ∷ τ ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.16.12"
∷ word (ἐ ∷ φ ∷ α ∷ ν ∷ ε ∷ ρ ∷ ώ ∷ θ ∷ η ∷ []) "Mark.16.12"
∷ word (ἐ ∷ ν ∷ []) "Mark.16.12"
∷ word (ἑ ∷ τ ∷ έ ∷ ρ ∷ ᾳ ∷ []) "Mark.16.12"
∷ word (μ ∷ ο ∷ ρ ∷ φ ∷ ῇ ∷ []) "Mark.16.12"
∷ word (π ∷ ο ∷ ρ ∷ ε ∷ υ ∷ ο ∷ μ ∷ έ ∷ ν ∷ ο ∷ ι ∷ ς ∷ []) "Mark.16.12"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.16.12"
∷ word (ἀ ∷ γ ∷ ρ ∷ ό ∷ ν ∷ []) "Mark.16.12"
∷ word (κ ∷ ἀ ∷ κ ∷ ε ∷ ῖ ∷ ν ∷ ο ∷ ι ∷ []) "Mark.16.13"
∷ word (ἀ ∷ π ∷ ε ∷ ∙λ ∷ θ ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.16.13"
∷ word (ἀ ∷ π ∷ ή ∷ γ ∷ γ ∷ ε ∷ ι ∷ ∙λ ∷ α ∷ ν ∷ []) "Mark.16.13"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.16.13"
∷ word (∙λ ∷ ο ∷ ι ∷ π ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.16.13"
∷ word (ο ∷ ὐ ∷ δ ∷ ὲ ∷ []) "Mark.16.13"
∷ word (ἐ ∷ κ ∷ ε ∷ ί ∷ ν ∷ ο ∷ ι ∷ ς ∷ []) "Mark.16.13"
∷ word (ἐ ∷ π ∷ ί ∷ σ ∷ τ ∷ ε ∷ υ ∷ σ ∷ α ∷ ν ∷ []) "Mark.16.13"
∷ word (Ὕ ∷ σ ∷ τ ∷ ε ∷ ρ ∷ ο ∷ ν ∷ []) "Mark.16.14"
∷ word (δ ∷ ὲ ∷ []) "Mark.16.14"
∷ word (ἀ ∷ ν ∷ α ∷ κ ∷ ε ∷ ι ∷ μ ∷ έ ∷ ν ∷ ο ∷ ι ∷ ς ∷ []) "Mark.16.14"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.16.14"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.16.14"
∷ word (ἕ ∷ ν ∷ δ ∷ ε ∷ κ ∷ α ∷ []) "Mark.16.14"
∷ word (ἐ ∷ φ ∷ α ∷ ν ∷ ε ∷ ρ ∷ ώ ∷ θ ∷ η ∷ []) "Mark.16.14"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.16.14"
∷ word (ὠ ∷ ν ∷ ε ∷ ί ∷ δ ∷ ι ∷ σ ∷ ε ∷ ν ∷ []) "Mark.16.14"
∷ word (τ ∷ ὴ ∷ ν ∷ []) "Mark.16.14"
∷ word (ἀ ∷ π ∷ ι ∷ σ ∷ τ ∷ ί ∷ α ∷ ν ∷ []) "Mark.16.14"
∷ word (α ∷ ὐ ∷ τ ∷ ῶ ∷ ν ∷ []) "Mark.16.14"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.16.14"
∷ word (σ ∷ κ ∷ ∙λ ∷ η ∷ ρ ∷ ο ∷ κ ∷ α ∷ ρ ∷ δ ∷ ί ∷ α ∷ ν ∷ []) "Mark.16.14"
∷ word (ὅ ∷ τ ∷ ι ∷ []) "Mark.16.14"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.16.14"
∷ word (θ ∷ ε ∷ α ∷ σ ∷ α ∷ μ ∷ έ ∷ ν ∷ ο ∷ ι ∷ ς ∷ []) "Mark.16.14"
∷ word (α ∷ ὐ ∷ τ ∷ ὸ ∷ ν ∷ []) "Mark.16.14"
∷ word (ἐ ∷ γ ∷ η ∷ γ ∷ ε ∷ ρ ∷ μ ∷ έ ∷ ν ∷ ο ∷ ν ∷ []) "Mark.16.14"
∷ word (ο ∷ ὐ ∷ κ ∷ []) "Mark.16.14"
∷ word (ἐ ∷ π ∷ ί ∷ σ ∷ τ ∷ ε ∷ υ ∷ σ ∷ α ∷ ν ∷ []) "Mark.16.14"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.16.15"
∷ word (ε ∷ ἶ ∷ π ∷ ε ∷ ν ∷ []) "Mark.16.15"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.16.15"
∷ word (Π ∷ ο ∷ ρ ∷ ε ∷ υ ∷ θ ∷ έ ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.16.15"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.16.15"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.16.15"
∷ word (κ ∷ ό ∷ σ ∷ μ ∷ ο ∷ ν ∷ []) "Mark.16.15"
∷ word (ἅ ∷ π ∷ α ∷ ν ∷ τ ∷ α ∷ []) "Mark.16.15"
∷ word (κ ∷ η ∷ ρ ∷ ύ ∷ ξ ∷ α ∷ τ ∷ ε ∷ []) "Mark.16.15"
∷ word (τ ∷ ὸ ∷ []) "Mark.16.15"
∷ word (ε ∷ ὐ ∷ α ∷ γ ∷ γ ∷ έ ∷ ∙λ ∷ ι ∷ ο ∷ ν ∷ []) "Mark.16.15"
∷ word (π ∷ ά ∷ σ ∷ ῃ ∷ []) "Mark.16.15"
∷ word (τ ∷ ῇ ∷ []) "Mark.16.15"
∷ word (κ ∷ τ ∷ ί ∷ σ ∷ ε ∷ ι ∷ []) "Mark.16.15"
∷ word (ὁ ∷ []) "Mark.16.16"
∷ word (π ∷ ι ∷ σ ∷ τ ∷ ε ∷ ύ ∷ σ ∷ α ∷ ς ∷ []) "Mark.16.16"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.16.16"
∷ word (β ∷ α ∷ π ∷ τ ∷ ι ∷ σ ∷ θ ∷ ε ∷ ὶ ∷ ς ∷ []) "Mark.16.16"
∷ word (σ ∷ ω ∷ θ ∷ ή ∷ σ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.16.16"
∷ word (ὁ ∷ []) "Mark.16.16"
∷ word (δ ∷ ὲ ∷ []) "Mark.16.16"
∷ word (ἀ ∷ π ∷ ι ∷ σ ∷ τ ∷ ή ∷ σ ∷ α ∷ ς ∷ []) "Mark.16.16"
∷ word (κ ∷ α ∷ τ ∷ α ∷ κ ∷ ρ ∷ ι ∷ θ ∷ ή ∷ σ ∷ ε ∷ τ ∷ α ∷ ι ∷ []) "Mark.16.16"
∷ word (σ ∷ η ∷ μ ∷ ε ∷ ῖ ∷ α ∷ []) "Mark.16.17"
∷ word (δ ∷ ὲ ∷ []) "Mark.16.17"
∷ word (τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.16.17"
∷ word (π ∷ ι ∷ σ ∷ τ ∷ ε ∷ ύ ∷ σ ∷ α ∷ σ ∷ ι ∷ ν ∷ []) "Mark.16.17"
∷ word (τ ∷ α ∷ ῦ ∷ τ ∷ α ∷ []) "Mark.16.17"
∷ word (π ∷ α ∷ ρ ∷ α ∷ κ ∷ ο ∷ ∙λ ∷ ο ∷ υ ∷ θ ∷ ή ∷ σ ∷ ε ∷ ι ∷ []) "Mark.16.17"
∷ word (ἐ ∷ ν ∷ []) "Mark.16.17"
∷ word (τ ∷ ῷ ∷ []) "Mark.16.17"
∷ word (ὀ ∷ ν ∷ ό ∷ μ ∷ α ∷ τ ∷ ί ∷ []) "Mark.16.17"
∷ word (μ ∷ ο ∷ υ ∷ []) "Mark.16.17"
∷ word (δ ∷ α ∷ ι ∷ μ ∷ ό ∷ ν ∷ ι ∷ α ∷ []) "Mark.16.17"
∷ word (ἐ ∷ κ ∷ β ∷ α ∷ ∙λ ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.16.17"
∷ word (γ ∷ ∙λ ∷ ώ ∷ σ ∷ σ ∷ α ∷ ι ∷ ς ∷ []) "Mark.16.17"
∷ word (∙λ ∷ α ∷ ∙λ ∷ ή ∷ σ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.16.17"
∷ word (κ ∷ α ∷ ι ∷ ν ∷ α ∷ ῖ ∷ ς ∷ []) "Mark.16.17"
∷ word (ὄ ∷ φ ∷ ε ∷ ι ∷ ς ∷ []) "Mark.16.18"
∷ word (ἀ ∷ ρ ∷ ο ∷ ῦ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.16.18"
∷ word (κ ∷ ἂ ∷ ν ∷ []) "Mark.16.18"
∷ word (θ ∷ α ∷ ν ∷ ά ∷ σ ∷ ι ∷ μ ∷ ό ∷ ν ∷ []) "Mark.16.18"
∷ word (τ ∷ ι ∷ []) "Mark.16.18"
∷ word (π ∷ ί ∷ ω ∷ σ ∷ ι ∷ ν ∷ []) "Mark.16.18"
∷ word (ο ∷ ὐ ∷ []) "Mark.16.18"
∷ word (μ ∷ ὴ ∷ []) "Mark.16.18"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ὺ ∷ ς ∷ []) "Mark.16.18"
∷ word (β ∷ ∙λ ∷ ά ∷ ψ ∷ ῃ ∷ []) "Mark.16.18"
∷ word (ἐ ∷ π ∷ ὶ ∷ []) "Mark.16.18"
∷ word (ἀ ∷ ρ ∷ ρ ∷ ώ ∷ σ ∷ τ ∷ ο ∷ υ ∷ ς ∷ []) "Mark.16.18"
∷ word (χ ∷ ε ∷ ῖ ∷ ρ ∷ α ∷ ς ∷ []) "Mark.16.18"
∷ word (ἐ ∷ π ∷ ι ∷ θ ∷ ή ∷ σ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.16.18"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.16.18"
∷ word (κ ∷ α ∷ ∙λ ∷ ῶ ∷ ς ∷ []) "Mark.16.18"
∷ word (ἕ ∷ ξ ∷ ο ∷ υ ∷ σ ∷ ι ∷ ν ∷ []) "Mark.16.18"
∷ word (Ὁ ∷ []) "Mark.16.19"
∷ word (μ ∷ ὲ ∷ ν ∷ []) "Mark.16.19"
∷ word (ο ∷ ὖ ∷ ν ∷ []) "Mark.16.19"
∷ word (κ ∷ ύ ∷ ρ ∷ ι ∷ ο ∷ ς ∷ []) "Mark.16.19"
∷ word (Ἰ ∷ η ∷ σ ∷ ο ∷ ῦ ∷ ς ∷ []) "Mark.16.19"
∷ word (μ ∷ ε ∷ τ ∷ ὰ ∷ []) "Mark.16.19"
∷ word (τ ∷ ὸ ∷ []) "Mark.16.19"
∷ word (∙λ ∷ α ∷ ∙λ ∷ ῆ ∷ σ ∷ α ∷ ι ∷ []) "Mark.16.19"
∷ word (α ∷ ὐ ∷ τ ∷ ο ∷ ῖ ∷ ς ∷ []) "Mark.16.19"
∷ word (ἀ ∷ ν ∷ ε ∷ ∙λ ∷ ή ∷ μ ∷ φ ∷ θ ∷ η ∷ []) "Mark.16.19"
∷ word (ε ∷ ἰ ∷ ς ∷ []) "Mark.16.19"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.16.19"
∷ word (ο ∷ ὐ ∷ ρ ∷ α ∷ ν ∷ ὸ ∷ ν ∷ []) "Mark.16.19"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.16.19"
∷ word (ἐ ∷ κ ∷ ά ∷ θ ∷ ι ∷ σ ∷ ε ∷ ν ∷ []) "Mark.16.19"
∷ word (ἐ ∷ κ ∷ []) "Mark.16.19"
∷ word (δ ∷ ε ∷ ξ ∷ ι ∷ ῶ ∷ ν ∷ []) "Mark.16.19"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.16.19"
∷ word (θ ∷ ε ∷ ο ∷ ῦ ∷ []) "Mark.16.19"
∷ word (ἐ ∷ κ ∷ ε ∷ ῖ ∷ ν ∷ ο ∷ ι ∷ []) "Mark.16.20"
∷ word (δ ∷ ὲ ∷ []) "Mark.16.20"
∷ word (ἐ ∷ ξ ∷ ε ∷ ∙λ ∷ θ ∷ ό ∷ ν ∷ τ ∷ ε ∷ ς ∷ []) "Mark.16.20"
∷ word (ἐ ∷ κ ∷ ή ∷ ρ ∷ υ ∷ ξ ∷ α ∷ ν ∷ []) "Mark.16.20"
∷ word (π ∷ α ∷ ν ∷ τ ∷ α ∷ χ ∷ ο ∷ ῦ ∷ []) "Mark.16.20"
∷ word (τ ∷ ο ∷ ῦ ∷ []) "Mark.16.20"
∷ word (κ ∷ υ ∷ ρ ∷ ί ∷ ο ∷ υ ∷ []) "Mark.16.20"
∷ word (σ ∷ υ ∷ ν ∷ ε ∷ ρ ∷ γ ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ο ∷ ς ∷ []) "Mark.16.20"
∷ word (κ ∷ α ∷ ὶ ∷ []) "Mark.16.20"
∷ word (τ ∷ ὸ ∷ ν ∷ []) "Mark.16.20"
∷ word (∙λ ∷ ό ∷ γ ∷ ο ∷ ν ∷ []) "Mark.16.20"
∷ word (β ∷ ε ∷ β ∷ α ∷ ι ∷ ο ∷ ῦ ∷ ν ∷ τ ∷ ο ∷ ς ∷ []) "Mark.16.20"
∷ word (δ ∷ ι ∷ ὰ ∷ []) "Mark.16.20"
∷ word (τ ∷ ῶ ∷ ν ∷ []) "Mark.16.20"
∷ word (ἐ ∷ π ∷ α ∷ κ ∷ ο ∷ ∙λ ∷ ο ∷ υ ∷ θ ∷ ο ∷ ύ ∷ ν ∷ τ ∷ ω ∷ ν ∷ []) "Mark.16.20"
∷ word (σ ∷ η ∷ μ ∷ ε ∷ ί ∷ ω ∷ ν ∷ []) "Mark.16.20"
∷ []
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{-# OPTIONS --without-K #-}
module FinNatLemmas where
open import Data.Empty using (⊥-elim)
open import Data.Product using (_×_; _,_)
open import Data.Nat
using (ℕ; zero; suc; _+_; _*_; _<_; _≤_; _∸_; z≤n; s≤s; module ≤-Reasoning)
open import Data.Nat.Properties
using (m+n∸n≡m; m≤m+n; +-∸-assoc; cancel-+-left)
open import Data.Nat.Properties.Simple
using (+-comm; +-assoc; *-comm; distribʳ-*-+; +-right-identity)
open import Data.Fin
using (Fin; zero; suc; toℕ; raise; fromℕ≤; reduce≥; inject+)
open import Data.Fin.Properties
using (bounded; toℕ-injective; toℕ-raise; toℕ-fromℕ≤; inject+-lemma)
open import Relation.Binary using (module StrictTotalOrder)
open import Relation.Binary.Core using (_≢_)
open import Relation.Binary.PropositionalEquality
using (_≡_; subst; refl; sym; cong; cong₂; trans; module ≡-Reasoning)
------------------------------------------------------------------------------
-- Fin and Nat lemmas
toℕ-fin : (m n : ℕ) → (eq : m ≡ n) (fin : Fin m) →
toℕ (subst Fin eq fin) ≡ toℕ fin
toℕ-fin m .m refl fin = refl
∸≡ : (m n : ℕ) (i j : Fin (m + n)) (i≥ : m ≤ toℕ i) (j≥ : m ≤ toℕ j) →
toℕ i ∸ m ≡ toℕ j ∸ m → i ≡ j
∸≡ m n i j i≥ j≥ p = toℕ-injective pr
where pr = begin (toℕ i
≡⟨ sym (m+n∸n≡m (toℕ i) m) ⟩
(toℕ i + m) ∸ m
≡⟨ cong (λ x → x ∸ m) (+-comm (toℕ i) m) ⟩
(m + toℕ i) ∸ m
≡⟨ +-∸-assoc m i≥ ⟩
m + (toℕ i ∸ m)
≡⟨ cong (λ x → m + x) p ⟩
m + (toℕ j ∸ m)
≡⟨ sym (+-∸-assoc m j≥) ⟩
(m + toℕ j) ∸ m
≡⟨ cong (λ x → x ∸ m) (+-comm m (toℕ j)) ⟩
(toℕ j + m) ∸ m
≡⟨ m+n∸n≡m (toℕ j) m ⟩
toℕ j ∎)
where open ≡-Reasoning
cancel-right∸ : (m n k : ℕ) (k≤m : k ≤ m) (k≤n : k ≤ n) →
(m ∸ k ≡ n ∸ k) → m ≡ n
cancel-right∸ m n k k≤m k≤n mk≡nk =
begin (m
≡⟨ sym (m+n∸n≡m m k) ⟩
(m + k) ∸ k
≡⟨ cong (λ x → x ∸ k) (+-comm m k) ⟩
(k + m) ∸ k
≡⟨ +-∸-assoc k k≤m ⟩
k + (m ∸ k)
≡⟨ cong (λ x → k + x) mk≡nk ⟩
k + (n ∸ k)
≡⟨ sym (+-∸-assoc k k≤n) ⟩
(k + n) ∸ k
≡⟨ cong (λ x → x ∸ k) (+-comm k n) ⟩
(n + k) ∸ k
≡⟨ m+n∸n≡m n k ⟩
n ∎)
where open ≡-Reasoning
raise< : (m n : ℕ) (i : Fin (m + n)) (i< : toℕ i < m) →
toℕ (subst Fin (+-comm n m) (raise n (fromℕ≤ i<))) ≡ n + toℕ i
raise< m n i i< =
begin (toℕ (subst Fin (+-comm n m) (raise n (fromℕ≤ i<)))
≡⟨ toℕ-fin (n + m) (m + n) (+-comm n m) (raise n (fromℕ≤ i<)) ⟩
toℕ (raise n (fromℕ≤ i<))
≡⟨ toℕ-raise n (fromℕ≤ i<) ⟩
n + toℕ (fromℕ≤ i<)
≡⟨ cong (λ x → n + x) (toℕ-fromℕ≤ i<) ⟩
n + toℕ i ∎)
where open ≡-Reasoning
toℕ-reduce≥ : (m n : ℕ) (i : Fin (m + n)) (i≥ : m ≤ toℕ i) →
toℕ (reduce≥ i i≥) ≡ toℕ i ∸ m
toℕ-reduce≥ 0 n i _ = refl
toℕ-reduce≥ (suc m) n zero ()
toℕ-reduce≥ (suc m) n (suc i) (s≤s i≥) = toℕ-reduce≥ m n i i≥
inject≥ : (m n : ℕ) (i : Fin (m + n)) (i≥ : m ≤ toℕ i) →
toℕ (subst Fin (+-comm n m) (inject+ m (reduce≥ i i≥))) ≡ toℕ i ∸ m
inject≥ m n i i≥ =
begin (toℕ (subst Fin (+-comm n m) (inject+ m (reduce≥ i i≥)))
≡⟨ toℕ-fin (n + m) (m + n) (+-comm n m) (inject+ m (reduce≥ i i≥)) ⟩
toℕ (inject+ m (reduce≥ i i≥))
≡⟨ sym (inject+-lemma m (reduce≥ i i≥)) ⟩
toℕ (reduce≥ i i≥)
≡⟨ toℕ-reduce≥ m n i i≥ ⟩
toℕ i ∸ m ∎)
where open ≡-Reasoning
fromℕ≤-inj : (m n : ℕ) (i j : Fin n) (i< : toℕ i < m) (j< : toℕ j < m) →
fromℕ≤ i< ≡ fromℕ≤ j< → i ≡ j
fromℕ≤-inj m n i j i< j< fi≡fj =
toℕ-injective
(trans (sym (toℕ-fromℕ≤ i<)) (trans (cong toℕ fi≡fj) (toℕ-fromℕ≤ j<)))
reduce≥-inj : (m n : ℕ) (i j : Fin (m + n)) (i≥ : m ≤ toℕ i) (j≥ : m ≤ toℕ j) →
reduce≥ i i≥ ≡ reduce≥ j j≥ → i ≡ j
reduce≥-inj m n i j i≥ j≥ ri≡rj =
toℕ-injective
(cancel-right∸ (toℕ i) (toℕ j) m i≥ j≥
(trans (sym (toℕ-reduce≥ m n i i≥))
(trans (cong toℕ ri≡rj) (toℕ-reduce≥ m n j j≥))))
inj₁-toℕ≡ : {m n : ℕ} (i : Fin (m + n)) (i< : toℕ i < m) →
toℕ i ≡ toℕ (inject+ n (fromℕ≤ i<))
inj₁-toℕ≡ {0} _ ()
inj₁-toℕ≡ {suc m} zero (s≤s z≤n) = refl
inj₁-toℕ≡ {suc (suc m)} (suc i) (s≤s (s≤s i<)) = cong suc (inj₁-toℕ≡ i (s≤s i<))
inj₁-≡ : {m n : ℕ} (i : Fin (m + n)) (i< : toℕ i < m) → i ≡ inject+ n (fromℕ≤ i<)
inj₁-≡ i i< = toℕ-injective (inj₁-toℕ≡ i i<)
inj₂-toℕ≡ : {m n : ℕ} (i : Fin (m + n)) (i≥ : m ≤ toℕ i ) →
toℕ i ≡ toℕ (raise m (reduce≥ i i≥))
inj₂-toℕ≡ {Data.Nat.zero} i i≥ = refl
inj₂-toℕ≡ {suc m} zero ()
inj₂-toℕ≡ {suc m} (suc i) (s≤s i≥) = cong suc (inj₂-toℕ≡ i i≥)
inj₂-≡ : {m n : ℕ} (i : Fin (m + n)) (i≥ : m ≤ toℕ i ) → i ≡ raise m (reduce≥ i i≥)
inj₂-≡ i i≥ = toℕ-injective (inj₂-toℕ≡ i i≥)
inject+-injective : {m n : ℕ} (i j : Fin m) → (inject+ n i ≡ inject+ n j) → i ≡ j
inject+-injective {m} {n} i j p = toℕ-injective pf
where
open ≡-Reasoning
pf : toℕ i ≡ toℕ j
pf = begin (
toℕ i
≡⟨ inject+-lemma n i ⟩
toℕ (inject+ n i)
≡⟨ cong toℕ p ⟩
toℕ (inject+ n j)
≡⟨ sym (inject+-lemma n j) ⟩
toℕ j ∎)
raise-injective : {m n : ℕ} (i j : Fin n) → (raise m i ≡ raise m j) → i ≡ j
raise-injective {m} {n} i j p = toℕ-injective (cancel-+-left m pf)
where
open ≡-Reasoning
pf : m + toℕ i ≡ m + toℕ j
pf = begin (
m + toℕ i
≡⟨ sym (toℕ-raise m i) ⟩
toℕ (raise m i)
≡⟨ cong toℕ p ⟩
toℕ (raise m j)
≡⟨ toℕ-raise m j ⟩
m + toℕ j ∎)
toℕ-invariance : ∀ {n n'} → (i : Fin n) → (eq : n ≡ n') → toℕ (subst Fin eq i) ≡ toℕ i
toℕ-invariance i refl = refl
-- see FinEquiv for the naming
inject+0≡uniti+ : ∀ {m} → (n : Fin m) → (eq : m ≡ m + 0) → inject+ 0 n ≡ subst Fin eq n
inject+0≡uniti+ {m} n eq = toℕ-injective pf
where
open ≡-Reasoning
pf : toℕ (inject+ 0 n) ≡ toℕ (subst Fin eq n)
pf = begin (
toℕ (inject+ 0 n)
≡⟨ sym (inject+-lemma 0 n) ⟩
toℕ n
≡⟨ sym (toℕ-invariance n eq) ⟩
toℕ (subst Fin eq n) ∎)
-- Following code taken from
-- https://github.com/copumpkin/derpa/blob/master/REPA/Index.agda#L210
-- the next few bits are lemmas to prove uniqueness of euclidean division
-- first : for nonzero divisors, a nonzero quotient would require a larger
-- dividend than is consistent with a zero quotient, regardless of
-- remainders.
large : ∀ {d} {r : Fin (suc d)} x (r′ : Fin (suc d)) →
toℕ r ≢ suc x * suc d + toℕ r′
large {d} {r} x r′ pf = irrefl pf (
start
suc (toℕ r)
≤⟨ bounded r ⟩
suc d
≤⟨ m≤m+n (suc d) (x * suc d) ⟩
suc d + x * suc d -- same as (suc x * suc d)
≤⟨ m≤m+n (suc x * suc d) (toℕ r′) ⟩
suc x * suc d + toℕ r′ -- clearer in two steps; we'd need assoc anyway
□)
where
open ≤-Reasoning
renaming (begin_ to start_; _∎ to _□; _≡⟨_⟩_ to _≡⟨_⟩'_)
open Relation.Binary.StrictTotalOrder Data.Nat.Properties.strictTotalOrder
-- a raw statement of the uniqueness, in the arrangement of terms that's
-- easiest to work with computationally
addMul-lemma′ : ∀ x x′ d (r r′ : Fin (suc d)) →
x * suc d + toℕ r ≡ x′ * suc d + toℕ r′ → r ≡ r′ × x ≡ x′
addMul-lemma′ zero zero d r r′ hyp = (toℕ-injective hyp) , refl
addMul-lemma′ zero (suc x′) d r r′ hyp = ⊥-elim (large x′ r′ hyp)
addMul-lemma′ (suc x) zero d r r′ hyp = ⊥-elim (large x r (sym hyp))
addMul-lemma′ (suc x) (suc x′) d r r′ hyp
rewrite +-assoc (suc d) (x * suc d) (toℕ r)
| +-assoc (suc d) (x′ * suc d) (toℕ r′)
with addMul-lemma′ x x′ d r r′ (cancel-+-left (suc d) hyp)
... | pf₁ , pf₂ = pf₁ , cong suc pf₂
-- and now rearranged to the order that Data.Nat.DivMod uses
addMul-lemma : ∀ x x′ d (r r′ : Fin (suc d)) →
toℕ r + x * suc d ≡ toℕ r′ + x′ * suc d → r ≡ r′ × x ≡ x′
addMul-lemma x x′ d r r′ hyp rewrite +-comm (toℕ r) (x * suc d)
| +-comm (toℕ r′) (x′ * suc d)
= addMul-lemma′ x x′ d r r′ hyp
-- purely about Nat, but still not in Data.Nat.Properties.Simple
distribˡ-*-+ : ∀ m n o → m * (n + o) ≡ m * n + m * o
distribˡ-*-+ m n o =
trans (*-comm m (n + o)) (
trans (distribʳ-*-+ m n o) (
(cong₂ _+_ (*-comm n m) (*-comm o m))))
*-right-identity : ∀ n → n * 1 ≡ n
*-right-identity n = trans (*-comm n 1) (+-right-identity n)
------------------------------------------------------------------------
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open import Agda.Builtin.Bool
open import Agda.Builtin.Equality
test : (A : Set) (let X = _) (x : X) (p : A ≡ Bool) → Bool
test .Bool true refl = false
test .Bool false refl = true
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-- Andreas, 2014-09-23
-- Syntax declaration for overloaded constructor.
module _ where
module A where
syntax c x = ⟦ x ⟧
data D2 (A : Set) : Set where
c : A → D2 A
data D1 : Set where
c : D1
open A
test : D2 D1
test = ⟦ c ⟧
-- Should work.
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module Issue1419 where
module A where
module M where
module B where
module M where
open A
open B
module N (let open M) where
module LotsOfStuff where
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------------------------------------------------------------------------
-- The Agda standard library
--
-- A simple example of a program using the foreign function interface
------------------------------------------------------------------------
module README.Foreign.Haskell where
-- In order to be considered safe by Agda, the standard library cannot
-- add COMPILE pragmas binding the inductive types it defines to concrete
-- Haskell types.
-- To work around this limitation, we have defined FFI-friendly versions
-- of these types together with a zero-cost coercion `coerce`.
open import Level using (Level)
open import Agda.Builtin.Int
open import Agda.Builtin.Nat
open import Data.Bool.Base using (Bool; if_then_else_)
open import Data.Char as Char
open import Data.List.Base as List using (List; _∷_; []; takeWhile; dropWhile)
open import Data.Maybe.Base using (Maybe; just; nothing)
open import Data.Product
open import Function
open import Relation.Nullary.Decidable
import Foreign.Haskell as FFI
open import Foreign.Haskell.Coerce
private
variable
a : Level
A : Set a
-- Here we use the FFI version of Maybe and Pair.
postulate
primUncons : List A → FFI.Maybe (FFI.Pair A (List A))
primCatMaybes : List (FFI.Maybe A) → List A
primTestChar : Char → Bool
primIntEq : Int → Int → Bool
{-# COMPILE GHC primUncons = \ _ _ xs -> case xs of
{ [] -> Nothing
; (x : xs) -> Just (x, xs)
}
#-}
{-# FOREIGN GHC import Data.Maybe #-}
{-# COMPILE GHC primCatMaybes = \ _ _ -> catMaybes #-}
{-# COMPILE GHC primTestChar = ('-' /=) #-}
{-# COMPILE GHC primIntEq = (==) #-}
-- We however want to use the notion of Maybe and Pair internal to
-- the standard library. For this we use `coerce` to take use back
-- to the types we are used to.
-- The typeclass mechanism uses the coercion rules for Maybe and Pair,
-- as well as the knowledge that natural numbers are represented as
-- integers.
-- We additionally benefit from the congruence rules for List, Char,
-- Bool, and a reflexivity principle for variable A.
uncons : List A → Maybe (A × List A)
uncons = coerce primUncons
catMaybes : List (Maybe A) → List A
catMaybes = coerce primCatMaybes
testChar : Char → Bool
testChar = coerce primTestChar
-- note that coerce is useless here but the proof could come from
-- either `coerce-fun coerce-refl coerce-refl` or `coerce-refl` alone
-- We (and Agda) do not care which proof we got.
eqNat : Nat → Nat → Bool
eqNat = coerce primIntEq
-- We can coerce `Nat` to `Int` but not `Int` to `Nat`. This fundamentally
-- relies on the fact that `Coercible` understands that functions are
-- contravariant.
open import IO
open import Codata.Musical.Notation
open import Data.String.Base
open import Relation.Nullary.Negation
-- example program using uncons, catMaybes, and testChar
main = run $
♯ readFiniteFile "README/Foreign/Haskell.agda" {- read this file -} >>= λ f →
♯ let chars = toList f in
let cleanup = catMaybes ∘ List.map (λ c → if testChar c then just c else nothing) in
let cleaned = dropWhile ('\n' ≟_) $ cleanup chars in
case uncons cleaned of λ where
nothing → putStrLn "I cannot believe this file is filed with dashes only!"
(just (c , cs)) → putStrLn $ unlines
$ ("First (non dash) character: " ++ Char.show c)
∷ ("Rest (dash free) of the line: " ++ fromList (takeWhile (¬? ∘ ('\n' ≟_)) cs))
∷ []
-- You can compile and run this test by writing:
-- agda -c Haskell.agda
-- ../../Haskell
-- You should see the following text (without the indentation on the left):
-- First (non dash) character: ' '
-- Rest (dash free) of the line: The Agda standard library
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{-# OPTIONS --sized-types #-}
module Sized.Data.List where
import Lvl
open import Lang.Size
open import Type
private variable ℓ ℓ₁ ℓ₂ : Lvl.Level
private variable T A A₁ A₂ B B₁ B₂ Result : Type{ℓ}
private variable s s₁ s₂ : Size
data List(s : Size){ℓ} (T : Type{ℓ}) : Type{ℓ} where
∅ : List(s)(T) -- An empty list
_⊰_ : ∀{sₛ : <ˢⁱᶻᵉ s} → T → List(sₛ)(T) → List(s)(T) -- Cons
infixr 1000 _⊰_
tail : List(s)(T) → List(s)(T)
tail ∅ = ∅
tail (_ ⊰ l) = l
{-
-- TODO: Size problems. See notes in Lang.Size.
_++_ : List(s)(T) → List(s)(T) → List(s)(T)
_++_ ∅ b = b
_++_ {s = s} (_⊰_ {sₛ = sₛ} x a) b = _⊰_ {s = s}{sₛ = sₛ} x (_++_ {s = sₛ} a b)
infixl 1000 _++_
-}
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{-# OPTIONS --without-K --rewriting #-}
open import HoTT
{- The cofiber space of [winl : X → X ∨ Y] is equivalent to [Y],
- and the cofiber space of [winr : Y → X ∨ Y] is equivalent to [X]. -}
module homotopy.WedgeCofiber {i} (X Y : Ptd i) where
module CofWinl where
module Into = CofiberRec {f = winl} (pt Y) (projr X Y) (λ _ → idp)
into = Into.f
out : de⊙ Y → Cofiber (winl {X = X} {Y = Y})
out = cfcod ∘ winr
abstract
out-into : (κ : Cofiber (winl {X = X} {Y = Y})) → out (into κ) == κ
out-into = Cofiber-elim
(! (cfglue (pt X) ∙ ap cfcod wglue))
(Wedge-elim
(λ x → ! (cfglue (pt X) ∙ ap cfcod wglue) ∙ cfglue x)
(λ y → idp)
(↓-='-from-square $
(lemma (cfglue (pt X)) (ap cfcod wglue)
∙h⊡ (ap-∘ out (projr X Y) wglue ∙ ap (ap out) (Projr.glue-β X Y))
∙v⊡ bl-square (ap cfcod wglue))))
(λ x → ↓-∘=idf-from-square out into $
! (∙-unit-r _) ∙h⊡
ap (ap out) (Into.glue-β x) ∙v⊡
hid-square {p = (! (cfglue' winl (pt X) ∙ ap cfcod wglue))}
⊡v connection {q = cfglue x})
where
lemma : ∀ {i} {A : Type i} {x y z : A} (p : x == y) (q : y == z)
→ ! (p ∙ q) ∙ p == ! q
lemma idp idp = idp
eq : Cofiber winl ≃ de⊙ Y
eq = equiv into out (λ _ → idp) out-into
⊙eq : ⊙Cofiber ⊙winl ⊙≃ Y
⊙eq = ≃-to-⊙≃ eq idp
cfcod-winl-projr-comm-sqr : CommSquare (cfcod' winl) (projr X Y) (idf _) CofWinl.into
cfcod-winl-projr-comm-sqr = comm-sqr λ _ → idp
module CofWinr where
module Into = CofiberRec {f = winr} (pt X) (projl X Y) (λ _ → idp)
into = Into.f
out : de⊙ X → Cofiber (winr {X = X} {Y = Y})
out = cfcod ∘ winl
abstract
out-into : ∀ κ → out (into κ) == κ
out-into = Cofiber-elim
(ap cfcod wglue ∙ ! (cfglue (pt Y)))
(Wedge-elim
(λ x → idp)
(λ y → (ap cfcod wglue ∙ ! (cfglue (pt Y))) ∙ cfglue y)
(↓-='-from-square $
(ap-∘ out (projl X Y) wglue ∙ ap (ap out) (Projl.glue-β X Y)) ∙v⊡
connection
⊡h∙ ! (lemma (ap (cfcod' winr) wglue) (cfglue (pt Y)))))
(λ y → ↓-∘=idf-from-square out into $
! (∙-unit-r _) ∙h⊡
ap (ap out) (Into.glue-β y) ∙v⊡
hid-square {p = (ap (cfcod' winr) wglue ∙ ! (cfglue (pt Y)))}
⊡v connection {q = cfglue y})
where
lemma : ∀ {i} {A : Type i} {x y z : A} (p : x == y) (q : z == y)
→ (p ∙ ! q) ∙ q == p
lemma idp idp = idp
eq : Cofiber winr ≃ de⊙ X
eq = equiv into out (λ _ → idp) out-into
⊙eq : ⊙Cofiber ⊙winr ⊙≃ X
⊙eq = ≃-to-⊙≃ eq idp
cfcod-winr-projl-comm-sqr : CommSquare (cfcod' winr) (projl X Y) (idf _) CofWinr.into
cfcod-winr-projl-comm-sqr = comm-sqr λ _ → idp
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module Issue1278.A (X : Set1) where
data D : Set where
d : D
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-- Combinators for logical reasoning
{-# OPTIONS --without-K --safe --exact-split #-}
module Constructive.Combinators where
-- agda-stdlib
open import Data.Empty
open import Data.Sum as Sum
open import Data.Product as Prod
open import Function.Base
open import Relation.Nullary using (¬_; Dec; yes; no)
open import Relation.Nullary.Decidable using (⌊_⌋)
import Relation.Unary as U
open import Relation.Binary.PropositionalEquality
-- agda-misc
open import Constructive.Common
---------------------------------------------------------------------------
-- Combinators
---------------------------------------------------------------------------
module _ {a b c} {A : Set a} {B : Set b} {C : Set c} where
→-distrib-⊎-× : ((A ⊎ B) → C) → (A → C) × (B → C)
→-distrib-⊎-× f = f ∘ inj₁ , f ∘ inj₂
→-undistrib-⊎-× : (A → C) × (B → C) → (A ⊎ B) → C
→-undistrib-⊎-× (f , g) (inj₁ x) = f x
→-undistrib-⊎-× (f , g) (inj₂ y) = g y
→-undistrib-⊎-×-flip : (A ⊎ B) → (A → C) × (B → C) → C
→-undistrib-⊎-×-flip = flip →-undistrib-⊎-×
→-undistrib-×-⊎ : (A → C) ⊎ (B → C) → (A × B) → C
→-undistrib-×-⊎ (inj₁ f) (x , y) = f x
→-undistrib-×-⊎ (inj₂ g) (x , y) = g y
→-undistrib-×-⊎-flip : (A × B) → (A → C) ⊎ (B → C) → C
→-undistrib-×-⊎-flip = flip →-undistrib-×-⊎
-- contradiction
contradiction : ∀ {a w} {A : Set a} {WhatEver : Set w} → A → ¬ A → WhatEver
contradiction x ¬x = ⊥-elim (¬x x)
-- sum and product
module _ {a b} {A : Set a} {B : Set b} where
A⊎B→¬A→B : A ⊎ B → ¬ A → B
A⊎B→¬A→B (inj₁ x) ¬A = contradiction x ¬A
A⊎B→¬A→B (inj₂ y) ¬A = y
A⊎B→¬B→A : A ⊎ B → ¬ B → A
A⊎B→¬B→A (inj₁ x) ¬B = x
A⊎B→¬B→A (inj₂ y) ¬B = contradiction y ¬B
¬A⊎B→A→B : ¬ A ⊎ B → A → B
¬A⊎B→A→B (inj₁ ¬A) x = contradiction x ¬A
¬A⊎B→A→B (inj₂ y) _ = y
[A→B]→¬[A׬B] : (A → B) → ¬ (A × ¬ B)
[A→B]→¬[A׬B] f (x , y) = y (f x)
A×B→¬[A→¬B] : A × B → ¬ (A → ¬ B)
A×B→¬[A→¬B] (x , y) f = f x y
-- De Morgan's laws
¬[A⊎B]→¬A׬B : ¬ (A ⊎ B) → ¬ A × ¬ B
¬[A⊎B]→¬A׬B = →-distrib-⊎-×
¬A׬B→¬[A⊎B] : ¬ A × ¬ B → ¬ (A ⊎ B)
¬A׬B→¬[A⊎B] = →-undistrib-⊎-×
A⊎B→¬[¬A׬B] : A ⊎ B → ¬ (¬ A × ¬ B)
A⊎B→¬[¬A׬B] = →-undistrib-⊎-×-flip
¬A⊎¬B→¬[A×B] : ¬ A ⊎ ¬ B → ¬ (A × B)
¬A⊎¬B→¬[A×B] = →-undistrib-×-⊎
A×B→¬[¬A⊎¬B] : A × B → ¬ (¬ A ⊎ ¬ B)
A×B→¬[¬A⊎¬B] = →-undistrib-×-⊎-flip
-- Double negated DEM₃
¬[A×B]→¬¬[¬A⊎¬B] : ¬ (A × B) → ¬ ¬ (¬ A ⊎ ¬ B)
¬[A×B]→¬¬[¬A⊎¬B] ¬[A×B] ¬[¬A⊎¬B] =
¬[¬A⊎¬B] (inj₁ λ x → contradiction (inj₂ (λ y → ¬[A×B] (x , y))) ¬[¬A⊎¬B])
dec⊎⇒¬[A×B]→¬A⊎¬B : Dec⊎ A → Dec⊎ B → ¬ (A × B) → ¬ A ⊎ ¬ B
dec⊎⇒¬[A×B]→¬A⊎¬B (inj₁ x) (inj₁ y) ¬[A×B] = contradiction (x , y) ¬[A×B]
dec⊎⇒¬[A×B]→¬A⊎¬B (inj₁ x) (inj₂ ¬y) ¬[A×B] = inj₂ ¬y
dec⊎⇒¬[A×B]→¬A⊎¬B (inj₂ ¬x) _ ¬[A×B] = inj₁ ¬x
join : (A → A → B) → A → B
join f x = f x x
-- properties of negation
module _ {a} {A : Set a} where
[A→¬A]→¬A : (A → ¬ A) → ¬ A
[A→¬A]→¬A = join
[¬A→A]→¬¬A : (¬ A → A) → ¬ ¬ A
[¬A→A]→¬¬A ¬A→A ¬A = ¬A (¬A→A ¬A)
-- Law of noncontradiction (LNC)
¬[A׬A] : ¬ (A × ¬ A)
¬[A׬A] = uncurry (flip _$_)
module _ {a b} {A : Set a} {B : Set b} where
¬[A→B]→¬B : ¬ (A → B) → ¬ B
¬[A→B]→¬B ¬[A→B] y = ¬[A→B] (const y)
¬[A→B]→¬[A→¬¬B] : ¬ (A → B) → ¬ (A → ¬ ¬ B)
¬[A→B]→¬[A→¬¬B] ¬[A→B] A→¬¬B = ¬[A→B] λ x → ⊥-elim $ A→¬¬B x (¬[A→B]→¬B ¬[A→B])
¬[A→B]→B→A : ¬ (A → B) → B → A
¬[A→B]→B→A ¬[A→B] y = contradiction (λ _ → y) ¬[A→B]
[[A→B]→A]→¬A→A : ((A → B) → A) → ¬ A → A
[[A→B]→A]→¬A→A [A→B]→A ¬A = [A→B]→A (⊥-elim ∘′ ¬A)
[[A→B]→A]→¬¬A : ((A → B) → A) → ¬ ¬ A
[[A→B]→A]→¬¬A [A→B]→A ¬A = ¬A ([[A→B]→A]→¬A→A [A→B]→A ¬A)
[[[A→B]→A]→A]→¬B→¬¬A→A : (((A → B) → A) → A) → ¬ B → ¬ ¬ A → A
[[[A→B]→A]→A]→¬B→¬¬A→A [[A→B]→A]→A ¬B ¬¬A =
[[A→B]→A]→A λ A→B → contradiction (flip _∘′_ A→B ¬B) ¬¬A
module _ {a b} {A : Set a} {B : Set b} where
contraposition : (A → B) → ¬ B → ¬ A
contraposition = flip _∘′_
-- variant of contraposition
[A→¬¬B]→¬B→¬A : (A → ¬ ¬ B) → ¬ B → ¬ A
[A→¬¬B]→¬B→¬A f ¬B x = (f x) ¬B
[¬A→¬B]→¬¬[B→A] : (¬ A → ¬ B) → ¬ ¬ (B → A)
[¬A→¬B]→¬¬[B→A] ¬A→¬B ¬[B→A] = ¬[B→A] λ y → ⊥-elim $ ¬A→¬B (¬[A→B]→¬B ¬[B→A]) y
[A→¬B]→¬¬A→¬B : (A → ¬ B) → ¬ ¬ A → ¬ B
[A→¬B]→¬¬A→¬B A→¬B ¬¬A y = ¬¬A λ x → A→¬B x y
module _ {a} {A : Set a} where
-- introduction for double negation
DN-intro : A → ¬ ¬ A
DN-intro = flip _$_
-- triple negation to negation
TN-to-N : ¬ ¬ ¬ A → ¬ A
TN-to-N = contraposition DN-intro
-- Double negation of excluded middle
DN-Dec⊎ : ¬ ¬ Dec⊎ A
DN-Dec⊎ = λ f → (f ∘ inj₂) (f ∘ inj₁)
-- eliminator for ⊥
⊥-stable : ¬ ¬ ⊥ → ⊥
⊥-stable f = f id
-- Double negation is monad
module _ {a} {A : Set a} where
DN-join : ¬ ¬ ¬ ¬ A → ¬ ¬ A
DN-join = TN-to-N
module _ {a b} {A : Set a} {B : Set b} where
DN-map : (A → B) → ¬ ¬ A → ¬ ¬ B
DN-map = contraposition ∘′ contraposition
module _ {a b} {A : Set a} {B : Set b} where
DN-bind : (A → ¬ ¬ B) → ¬ ¬ A → ¬ ¬ B
DN-bind f = DN-join ∘′ DN-map f
DN-bind⁻¹ : (¬ ¬ A → ¬ ¬ B) → A → ¬ ¬ B
DN-bind⁻¹ f = f ∘′ DN-intro
module _ {a b} {A : Set a} {B : Set b} where
DN-ap : ¬ ¬ (A → B) → ¬ ¬ A → ¬ ¬ B
DN-ap ff fx = DN-bind (λ f → DN-map f fx) ff
DN-ap⁻¹ : (¬ ¬ A → ¬ ¬ B) → ¬ ¬ (A → B)
DN-ap⁻¹ f ¬[A→B] = ¬[A→B]→¬[A→¬¬B] ¬[A→B] (DN-bind⁻¹ f)
-- distributive properties
DN-distrib-× : ¬ ¬ (A × B) → ¬ ¬ A × ¬ ¬ B
DN-distrib-× ¬¬A×B = DN-map proj₁ ¬¬A×B , DN-map proj₂ ¬¬A×B
DN-undistrib-× : ¬ ¬ A × ¬ ¬ B → ¬ ¬ (A × B)
DN-undistrib-× = [A→¬¬B]→¬B→¬A ¬[A×B]→¬¬[¬A⊎¬B] ∘′ ¬A׬B→¬[A⊎B]
DN-undistrib-⊎ : ¬ ¬ A ⊎ ¬ ¬ B → ¬ ¬ (A ⊎ B)
DN-undistrib-⊎ = Sum.[ DN-map inj₁ , DN-map inj₂ ]
stable-undistrib-× : Stable A × Stable B → Stable (A × B)
stable-undistrib-× (A-stable , B-stable) ¬¬[A×B] =
Prod.map A-stable B-stable $ DN-distrib-× ¬¬[A×B]
module _ {a b c} {A : Set a} {B : Set b} {C : Set c} where
ip-⊎-DN : (A → (B ⊎ C)) → ¬ ¬ ((A → B) ⊎ (A → C))
ip-⊎-DN f =
DN-map Sum.[ (Sum.map const const ∘ f) , (λ ¬A → inj₁ λ x → ⊥-elim (¬A x)) ]
DN-Dec⊎
DN-ip : ∀ {p q r} {P : Set p} {Q : Set q} {R : Q → Set r} →
Q → (P → Σ Q R) → ¬ ¬ (Σ Q λ x → (P → R x))
DN-ip q f =
DN-map Sum.[ (λ x → Prod.map₂ const (f x)) ,
(λ ¬P → q , λ P → ⊥-elim $ ¬P P) ] DN-Dec⊎
-- Properties of Dec⊎
module _ {a} {A : Set a} where
dec⊎⇒dec : Dec⊎ A → Dec A
dec⊎⇒dec (inj₁ x) = yes x
dec⊎⇒dec (inj₂ y) = no y
dec⇒dec⊎ : Dec A → Dec⊎ A
dec⇒dec⊎ (yes p) = inj₁ p
dec⇒dec⊎ (no ¬p) = inj₂ ¬p
¬-dec⊎ : Dec⊎ A → Dec⊎ (¬ A)
¬-dec⊎ (inj₁ x) = inj₂ (DN-intro x)
¬-dec⊎ (inj₂ y) = inj₁ y
module _ {a b} {A : Set a} {B : Set b} where
dec⊎-map : (A → B) → (B → A) → Dec⊎ A → Dec⊎ B
dec⊎-map f g dec⊎ = Sum.map f (contraposition g) dec⊎
dec⊎-⊎ : Dec⊎ A → Dec⊎ B → Dec⊎ (A ⊎ B)
dec⊎-⊎ (inj₁ x) _ = inj₁ (inj₁ x)
dec⊎-⊎ (inj₂ ¬x) (inj₁ y) = inj₁ (inj₂ y)
dec⊎-⊎ (inj₂ ¬x) (inj₂ ¬y) = inj₂ (¬A׬B→¬[A⊎B] (¬x , ¬y))
dec⊎-× : Dec⊎ A → Dec⊎ B → Dec⊎ (A × B)
dec⊎-× (inj₁ x) (inj₁ y) = inj₁ (x , y)
dec⊎-× (inj₁ x) (inj₂ ¬y) = inj₂ (¬y ∘ proj₂)
dec⊎-× (inj₂ ¬x) _ = inj₂ (¬x ∘ proj₁)
-- Properties of Stable
module _ {a} {A : Set a} where
dec⇒stable : Dec A → Stable A
dec⇒stable (yes p) ¬¬A = p
dec⇒stable (no ¬p) ¬¬A = ⊥-elim (¬¬A ¬p)
¬-stable : Stable (¬ A)
¬-stable = TN-to-N
dec⊎⇒stable : Dec⊎ A → Stable A
dec⊎⇒stable dec⊎ = dec⇒stable (dec⊎⇒dec dec⊎)
module _ {a p} {A : Set a} {P : A → Set p} where
DecU⇒stable : DecU P → ∀ x → Stable (P x)
DecU⇒stable P? x = dec⊎⇒stable (P? x)
-- Properties of DecU
¬-DecU : DecU P → DecU (λ x → ¬ (P x))
¬-DecU P? x = ¬-dec⊎ (P? x)
DecU⇒decidable : DecU P → U.Decidable P
DecU⇒decidable P? x = dec⊎⇒dec (P? x)
decidable⇒DecU : U.Decidable P → DecU P
decidable⇒DecU P? x = dec⇒dec⊎ (P? x)
DecU-map : ∀ {a b p} {A : Set a} {B : Set b} {P : A → Set p} →
(f : B → A) → DecU P → DecU (λ x → P (f x))
DecU-map f P? x = dec⊎-map id id (P? (f x))
module _ {a p q} {A : Set a} {P : A → Set p} {Q : A → Set q} where
DecU-⊎ : DecU P → DecU Q → DecU (λ x → P x ⊎ Q x)
DecU-⊎ P? Q? x = dec⊎-⊎ (P? x) (Q? x)
DecU-× : DecU P → DecU Q → DecU (λ x → P x × Q x)
DecU-× P? Q? x = dec⊎-× (P? x) (Q? x)
-- Quantifier
module _ {a p} {A : Set a} {P : A → Set p} where
∃P→¬∀¬P : ∃ P → ¬ (∀ x → ¬ (P x))
∃P→¬∀¬P = flip uncurry
∀P→¬∃¬P : (∀ x → P x) → ¬ ∃ λ x → ¬ (P x)
∀P→¬∃¬P f (x , ¬Px) = ¬Px (f x)
¬∃P→∀¬P : ¬ ∃ P → ∀ x → ¬ (P x)
¬∃P→∀¬P = curry
∀¬P→¬∃P : (∀ x → ¬ (P x)) → ¬ ∃ P
∀¬P→¬∃P = uncurry
∃¬P→¬∀P : ∃ (λ x → ¬ (P x)) → ¬ (∀ x → P x)
∃¬P→¬∀P (x , ¬Px) ∀P = ¬Px (∀P x)
¬∀¬P→¬¬∃P : ¬ (∀ x → ¬ P x) → ¬ ¬ ∃ P
¬∀¬P→¬¬∃P ¬∀¬P = contraposition ¬∃P→∀¬P ¬∀¬P
¬¬∃P→¬∀¬P : ¬ ¬ ∃ P → ¬ (∀ x → ¬ P x)
¬¬∃P→¬∀¬P ¬¬∃P = contraposition ∀¬P→¬∃P ¬¬∃P
¬¬∀P→¬∃¬P : ¬ ¬ (∀ x → P x) → ¬ ∃ λ x → ¬ (P x)
¬¬∀P→¬∃¬P ¬¬∀P = contraposition ∃¬P→¬∀P ¬¬∀P
¬¬∃P<=>¬∀¬P : ¬ ¬ ∃ P <=> ¬ (∀ x → ¬ P x)
¬¬∃P<=>¬∀¬P = mk<=> ¬¬∃P→¬∀¬P ¬∀¬P→¬¬∃P
-- remove?
∀¬¬P→¬∃¬P : (∀ x → ¬ ¬ P x) → ¬ ∃ λ x → ¬ (P x)
∀¬¬P→¬∃¬P = uncurry
-- converse of DNS
¬¬∀P→∀¬¬P : ¬ ¬ (∀ x → P x) → ∀ x → ¬ ¬ P x
¬¬∀P→∀¬¬P f x = DN-map (λ ∀P → ∀P x) f
∃¬¬P→¬¬∃P : (∃ λ x → ¬ ¬ P x) → ¬ ¬ ∃ λ x → P x
∃¬¬P→¬¬∃P (x , ¬¬Px) = DN-map (λ Px → x , Px) ¬¬Px
¬¬∃¬P→¬∀P : ¬ ¬ ∃ (λ x → ¬ (P x)) → ¬ (∀ x → P x)
¬¬∃¬P→¬∀P = contraposition ∀P→¬∃¬P
¬∃¬P→∀¬¬P : ¬ ∃ (λ x → ¬ P x) → ∀ x → ¬ ¬ P x
¬∃¬P→∀¬¬P = curry
∀P→∀¬¬P : (∀ x → P x) → ∀ x → ¬ ¬ P x
∀P→∀¬¬P ∀P x = DN-intro (∀P x)
∃P→∃¬¬P : ∃ P → ∃ λ x → ¬ ¬ P x
∃P→∃¬¬P (x , Px) = x , DN-intro Px
module _ {a p q} {A : Set a} {P : A → Set p} {Q : A → Set q} where
[∀¬P→∀¬Q]→¬¬[∃Q→∃P] : ((∀ x → ¬ P x) → (∀ x → ¬ Q x)) → ¬ ¬ (∃ Q → ∃ P)
[∀¬P→∀¬Q]→¬¬[∃Q→∃P] ∀¬P→∀¬Q =
DN-ap⁻¹ (¬∀¬P→¬¬∃P ∘ contraposition ∀¬P→∀¬Q ∘ ¬¬∃P→¬∀¬P)
-- Quantifier rearrangement for stable predicate
module _ {a p} {A : Set a} {P : A → Set p} (P-stable : ∀ x → Stable (P x)) where
P-stable⇒∃¬¬P→∃P : ∃ (λ x → ¬ ¬ P x) → ∃ P
P-stable⇒∃¬¬P→∃P (x , ¬¬Px) = x , P-stable x ¬¬Px
P-stable⇒∀¬¬P→∀P : (∀ x → ¬ ¬ P x) → ∀ x → P x
P-stable⇒∀¬¬P→∀P ∀¬¬P x = P-stable x (∀¬¬P x)
P-stable⇒¬¬∀P→∀P : ¬ ¬ (∀ x → P x) → ∀ x → P x
P-stable⇒¬¬∀P→∀P = P-stable⇒∀¬¬P→∀P ∘′ ¬¬∀P→∀¬¬P
P-stable⇒¬∃¬P→∀P : ¬ ∃ (λ x → ¬ P x) → ∀ x → P x
P-stable⇒¬∃¬P→∀P ¬∃¬P = P-stable⇒∀¬¬P→∀P (¬∃¬P→∀¬¬P ¬∃¬P)
P-stable⇒¬∀P→¬¬∃¬P : ¬ (∀ x → P x) → ¬ ¬ ∃ (λ x → ¬ (P x))
P-stable⇒¬∀P→¬¬∃¬P ¬∀P = contraposition P-stable⇒¬∃¬P→∀P ¬∀P
module _ {a p} {A : Set a} {P : A → Set p} (P? : DecU P) where
P?⇒∃¬¬P→∃P : ∃ (λ x → ¬ ¬ P x) → ∃ P
P?⇒∃¬¬P→∃P = P-stable⇒∃¬¬P→∃P (DecU⇒stable P?)
P?⇒∀¬¬P→∀P : (∀ x → ¬ ¬ P x) → ∀ x → P x
P?⇒∀¬¬P→∀P = P-stable⇒∀¬¬P→∀P (DecU⇒stable P?)
P?⇒¬¬∀P→∀P : ¬ ¬ (∀ x → P x) → ∀ x → P x
P?⇒¬¬∀P→∀P = P-stable⇒¬¬∀P→∀P (DecU⇒stable P?)
P?⇒¬∃¬P→∀P : ¬ ∃ (λ x → ¬ P x) → ∀ x → P x
P?⇒¬∃¬P→∀P = P-stable⇒¬∃¬P→∀P (DecU⇒stable P?)
P?⇒¬∀P→¬¬∃¬P : ¬ (∀ x → P x) → ¬ ¬ ∃ (λ x → ¬ P x)
P?⇒¬∀P→¬¬∃¬P = P-stable⇒¬∀P→¬¬∃¬P (DecU⇒stable P?)
-- call/cc
P?⇒[¬∀P→∀P]→∀P : (¬ (∀ x → P x) → ∀ x → P x) → ∀ x → P x
P?⇒[¬∀P→∀P]→∀P ¬∀P→∀P = P?⇒¬¬∀P→∀P λ ¬∀P → ¬∀P (¬∀P→∀P ¬∀P)
P?⇒[∃¬P→∀P]→∀P : (∃ (λ x → ¬ P x) → ∀ x → P x) → ∀ x → P x
P?⇒[∃¬P→∀P]→∀P ∃¬P→∀P =
P?⇒¬¬∀P→∀P λ ¬∀P → P?⇒¬∀P→¬¬∃¬P ¬∀P λ ∃¬P → ¬∀P (∃¬P→∀P ∃¬P)
-- [∀¬P→¬∀Q]→¬∃¬Q→¬¬∃P
module _ {a p q} {A : Set a} {P : A → Set p} {Q : A → Set q} where
P?⇒[∃¬P→∃¬Q]→∀Q→∀P : DecU P → (∃ (λ x → ¬ P x) → ∃ (λ x → ¬ Q x)) →
(∀ x → Q x) → ∀ x → P x
P?⇒[∃¬P→∃¬Q]→∀Q→∀P P? ∃¬P→∃¬Q =
P?⇒¬∃¬P→∀P P? ∘ contraposition ∃¬P→∃¬Q ∘ ∀P→¬∃¬P
P?⇒[∃Q→∀P]→¬∀¬Q→∀P : DecU P → (∃ Q → ∀ x → P x) → ¬ (∀ x → ¬ Q x) → ∀ x → P x
P?⇒[∃Q→∀P]→¬∀¬Q→∀P P? ∃Q→∀P ¬∀¬Q = P?⇒¬¬∀P→∀P P? (DN-map ∃Q→∀P (¬∀¬P→¬¬∃P ¬∀¬Q))
¬[¬∀P⊎¬∀Q]→∀P×∀Q : DecU P → DecU Q → ¬ (¬ (∀ x → P x) ⊎ ¬ (∀ x → Q x)) →
(∀ x → P x) × (∀ x → Q x)
¬[¬∀P⊎¬∀Q]→∀P×∀Q P? Q? ¬[¬∀P⊎¬∀Q] =
Prod.map (P?⇒¬¬∀P→∀P P?) (P?⇒¬¬∀P→∀P Q?) (¬[A⊎B]→¬A׬B ¬[¬∀P⊎¬∀Q])
module _ {a p q} {A : Set a} {P : A → Set p} {Q : A → Set q} where
∃-undistrib-⊎ : ∃ P ⊎ ∃ Q → ∃ (λ x → P x ⊎ Q x)
∃-undistrib-⊎ (inj₁ (x , Px)) = x , inj₁ Px
∃-undistrib-⊎ (inj₂ (x , Qx)) = x , inj₂ Qx
∃-distrib-⊎ : ∃ (λ x → P x ⊎ Q x) → ∃ P ⊎ ∃ Q
∃-distrib-⊎ (x , inj₁ Px) = inj₁ (x , Px)
∃-distrib-⊎ (x , inj₂ Qx) = inj₂ (x , Qx)
∃-distrib-× : ∃ (λ x → P x × Q x) → ∃ P × ∃ Q
∃-distrib-× (x , Px , Qx) = (x , Px) , (x , Qx)
∀-undistrib-× : (∀ x → P x) × (∀ x → Q x) → ∀ x → P x × Q x
∀-undistrib-× (∀P , ∀Q) x = ∀P x , ∀Q x
∀-distrib-× : (∀ x → P x × Q x) → (∀ x → P x) × (∀ x → Q x)
∀-distrib-× ∀x→Px×Qx = proj₁ ∘ ∀x→Px×Qx , proj₂ ∘ ∀x→Px×Qx
∀-undistrib-⊎ : (∀ x → P x) ⊎ (∀ x → Q x) → ∀ x → P x ⊎ Q x
∀-undistrib-⊎ (inj₁ ∀P) x = inj₁ (∀P x)
∀-undistrib-⊎ (inj₂ ∀Q) x = inj₂ (∀Q x)
¬[¬∃P׬∃Q]→¬¬∃x→Px⊎Qx : ¬ (¬ ∃ P × ¬ ∃ Q) → ¬ ¬ ∃ λ x → P x ⊎ Q x
¬[¬∃P׬∃Q]→¬¬∃x→Px⊎Qx = DN-map ∃-undistrib-⊎ ∘′ contraposition ¬[A⊎B]→¬A׬B
[¬¬∃x→Px⊎Qx]→¬[¬∃P׬∃Q] : (¬ ¬ ∃ λ x → P x ⊎ Q x) → ¬ (¬ ∃ P × ¬ ∃ Q)
[¬¬∃x→Px⊎Qx]→¬[¬∃P׬∃Q] = contraposition ¬A׬B→¬[A⊎B] ∘′ DN-map ∃-distrib-⊎
¬∀¬P׬∀¬Q→¬¬[∃P×∃Q] : ¬ (∀ x → ¬ P x) × ¬ (∀ x → ¬ Q x) → ¬ ¬ (∃ P × ∃ Q)
¬∀¬P׬∀¬Q→¬¬[∃P×∃Q] = DN-undistrib-× ∘′ Prod.map ¬∀¬P→¬¬∃P ¬∀¬P→¬¬∃P
¬¬[∃P×∃Q]→¬∀¬P׬∀¬Q : ¬ ¬ (∃ P × ∃ Q) → ¬ (∀ x → ¬ P x) × ¬ (∀ x → ¬ Q x)
¬¬[∃P×∃Q]→¬∀¬P׬∀¬Q = Prod.map ¬¬∃P→¬∀¬P ¬¬∃P→¬∀¬P ∘′ DN-distrib-×
[∀x→Px→Qx]→∀P→∀Q : (∀ x → P x → Q x) → (∀ x → P x) → ∀ x → Q x
[∀x→Px→Qx]→∀P→∀Q f g x = f x (g x)
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module Sessions.Semantics.Commands where
open import Prelude
open import Data.Fin
open import Sessions.Syntax.Types
open import Sessions.Syntax.Values
mutual
data Cmd : Pred RCtx 0ℓ where
fork : ∀[ Comp unit ⇒ Cmd ]
mkchan : ∀ α → ε[ Cmd ]
send : ∀ {a α} → ∀[ (Endptr (a ! α) ✴ Val a) ⇒ Cmd ]
receive : ∀ {a α} → ∀[ Endptr (a ¿ α) ⇒ Cmd ]
close : ∀[ Endptr end ⇒ Cmd ]
δ : ∀ {Δ} → Cmd Δ → Pred RCtx 0ℓ
δ (fork {α} _) = Emp
δ (mkchan α) = Endptr α ✴ Endptr (α ⁻¹)
δ (send {α = α} _) = Endptr α
δ (receive {a} {α} _) = Val a ✴ Endptr α
δ (close _) = Emp
open import Relation.Ternary.Separation.Monad.Free Cmd δ renaming (Cont to Cont')
open import Relation.Ternary.Separation.Monad.Error
Comp : Type → Pred RCtx _
Comp a = ErrorT Free (Val a)
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{-# OPTIONS --cubical --safe #-}
module Relation.Nullary.Decidable.Properties where
open import Relation.Nullary.Decidable
open import Level
open import Relation.Nullary.Stable
open import Data.Empty
open import HLevels
open import Data.Empty.Properties using (isProp¬)
open import Data.Unit
open import Data.Empty
Dec→Stable : ∀ {ℓ} (A : Type ℓ) → Dec A → Stable A
Dec→Stable A (yes x) = λ _ → x
Dec→Stable A (no x) = λ f → ⊥-elim (f x)
isPropDec : (Aprop : isProp A) → isProp (Dec A)
isPropDec Aprop (yes a) (yes a') i = yes (Aprop a a' i)
isPropDec Aprop (yes a) (no ¬a) = ⊥-elim (¬a a)
isPropDec Aprop (no ¬a) (yes a) = ⊥-elim (¬a a)
isPropDec {A = A} Aprop (no ¬a) (no ¬a') i = no (isProp¬ A ¬a ¬a' i)
True : Dec A → Type
True (yes _) = ⊤
True (no _) = ⊥
toWitness : {x : Dec A} → True x → A
toWitness {x = yes p} _ = p
open import Path
open import Data.Bool.Base
from-reflects : ∀ b → (d : Dec A) → Reflects A b → does d ≡ b
from-reflects false (no y) r = refl
from-reflects false (yes y) r = ⊥-elim (r y)
from-reflects true (no y) r = ⊥-elim (y r)
from-reflects true (yes y) r = refl
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-- Semantics of syntactic traversal and substitution
module Semantics.Substitution.Traversal where
open import Syntax.Types
open import Syntax.Context renaming (_,_ to _,,_)
open import Syntax.Terms
open import Syntax.Substitution.Kits
open import Syntax.Substitution.Instances
open import Semantics.Types
open import Semantics.Context
open import Semantics.Terms
open import Semantics.Substitution.Kits
open import CategoryTheory.Categories using (Category ; ext)
open import CategoryTheory.Functor
open import CategoryTheory.NatTrans
open import CategoryTheory.Monad
open import CategoryTheory.Comonad
open import CategoryTheory.Instances.Reactive renaming (top to ⊤)
open import TemporalOps.Diamond
open import TemporalOps.Box
open import TemporalOps.OtherOps
open import TemporalOps.Linear
open import TemporalOps.StrongMonad
open import Data.Sum
open import Data.Product using (_,_)
open import Relation.Binary.PropositionalEquality as ≡
using (_≡_ ; refl ; sym ; trans ; cong ; cong₂ ; subst)
open ≡.≡-Reasoning
private module F-□ = Functor F-□
private module F-◇ = Functor F-◇
open Comonad W-□
open Monad M-◇
open import Holes.Term using (⌞_⌟)
open import Holes.Cong.Propositional
module _ {𝒮} {k : Kit 𝒮} (⟦k⟧ : ⟦Kit⟧ k) where
open ⟦Kit⟧ ⟦k⟧
open Kit k
open ⟦K⟧ ⟦k⟧
open K k
-- Soundness of syntactic traversal:
-- Denotation of a term M traversed with substitution σ is
-- the same as the denotation of σ followed by the denotation of M
traverse-sound : ∀{Γ Δ A} (σ : Subst 𝒮 Γ Δ) (M : Γ ⊢ A)
-> ⟦ traverse σ M ⟧ₘ ≈ ⟦ M ⟧ₘ ∘ ⟦subst⟧ σ
traverse′-sound : ∀{Γ Δ A} (σ : Subst 𝒮 Γ Δ) (C : Γ ⊨ A)
-> ⟦ traverse′ σ C ⟧ᵐ ≈ ⟦ C ⟧ᵐ ∘ ⟦subst⟧ σ
traverse-sound ● (var ())
traverse-sound (σ ▸ T) (var top) = ⟦𝓉⟧ T
traverse-sound (σ ▸ T) (var (pop x)) = traverse-sound σ (var x)
traverse-sound σ (lam {Γ} {A} M) {n} {⟦Δ⟧} = ext lemma
where
lemma : ∀(⟦A⟧ : ⟦ A ⟧ₜ n) →
Λ ⟦ traverse (σ ↑ k) M ⟧ₘ n ⟦Δ⟧ ⟦A⟧ ≡ (Λ ⟦ M ⟧ₘ ∘ ⟦subst⟧ σ) n ⟦Δ⟧ ⟦A⟧
lemma ⟦A⟧ rewrite traverse-sound (σ ↑ k) M {n} {⟦Δ⟧ , ⟦A⟧}
| ⟦↑⟧ (A now) σ {n} {⟦Δ⟧ , ⟦A⟧} = refl
traverse-sound σ (M $ N) {n} {⟦Δ⟧} rewrite traverse-sound σ M {n} {⟦Δ⟧}
| traverse-sound σ N {n} {⟦Δ⟧} = refl
traverse-sound σ unit = refl
traverse-sound σ [ M ,, N ] {n} {⟦Δ⟧} rewrite traverse-sound σ M {n} {⟦Δ⟧}
| traverse-sound σ N {n} {⟦Δ⟧} = refl
traverse-sound σ (fst M) {n} {⟦Δ⟧} rewrite traverse-sound σ M {n} {⟦Δ⟧} = refl
traverse-sound σ (snd M) {n} {⟦Δ⟧} rewrite traverse-sound σ M {n} {⟦Δ⟧} = refl
traverse-sound σ (inl M) {n} {⟦Δ⟧} rewrite traverse-sound σ M {n} {⟦Δ⟧} = refl
traverse-sound σ (inr M) {n} {⟦Δ⟧} rewrite traverse-sound σ M {n} {⟦Δ⟧} = refl
traverse-sound σ (case M inl↦ N₁ ||inr↦ N₂) {n} {⟦Δ⟧}
rewrite traverse-sound σ M {n} {⟦Δ⟧} with ⟦ M ⟧ₘ n (⟦subst⟧ σ n ⟦Δ⟧)
traverse-sound σ (case_inl↦_||inr↦_ {A = A} M N₁ N₂) {n} {⟦Δ⟧} | inj₁ ⟦A⟧
rewrite traverse-sound (σ ↑ k) N₁ {n} {⟦Δ⟧ , ⟦A⟧}
| ⟦↑⟧ (A now) σ {n} {⟦Δ⟧ , ⟦A⟧} = refl
traverse-sound σ (case_inl↦_||inr↦_ {B = B} M N₁ N₂) {n} {⟦Δ⟧} | inj₂ ⟦B⟧
rewrite traverse-sound (σ ↑ k) N₂ {n} {⟦Δ⟧ , ⟦B⟧}
| ⟦↑⟧ (B now) σ {n} {⟦Δ⟧ , ⟦B⟧} = refl
traverse-sound σ (sample M) {n} {⟦Δ⟧} rewrite traverse-sound σ M {n} {⟦Δ⟧} = refl
traverse-sound {Γ} {Δ} {A} σ (stable M) {n} {⟦Δ⟧} = ext lemma
where
lemma : ∀ l -> ⟦ traverse {Γ} σ (stable M) ⟧ₘ n ⟦Δ⟧ l
≡ (⟦ stable {Γ} M ⟧ₘ ∘ ⟦subst⟧ σ) n ⟦Δ⟧ l
lemma l rewrite traverse-sound (σ ↓ˢ k) M {l} {⟦ Δ ˢ⟧□ n ⟦Δ⟧ l}
| □-≡ n l (⟦↓ˢ⟧ σ {n} {⟦Δ⟧}) l = refl
traverse-sound σ (sig M) {n} {⟦Δ⟧} rewrite traverse-sound σ M {n} {⟦Δ⟧} = refl
traverse-sound σ (letSig_In_ {A = A} M N) {n} {⟦Δ⟧}
rewrite traverse-sound σ M {n} {⟦Δ⟧}
| traverse-sound (σ ↑ k) N {n} {⟦Δ⟧ , ⟦ M ⟧ₘ n (⟦subst⟧ σ n ⟦Δ⟧)}
| ⟦↑⟧ (A always) σ {n} {⟦Δ⟧ , (⟦ M ⟧ₘ n (⟦subst⟧ σ n ⟦Δ⟧))} = refl
traverse-sound σ (event E) = traverse′-sound σ E
traverse′-sound σ (pure M) {n} {⟦Δ⟧} rewrite traverse-sound σ M {n} {⟦Δ⟧} = refl
traverse′-sound σ (letSig_InC_ {A = A} S C) {n} {⟦Δ⟧}
rewrite traverse-sound σ S {n} {⟦Δ⟧}
| traverse′-sound (σ ↑ k) C {n} {⟦Δ⟧ , ⟦ S ⟧ₘ n (⟦subst⟧ σ n ⟦Δ⟧)}
| ⟦↑⟧ (A always) σ {n} {⟦Δ⟧ , (⟦ S ⟧ₘ n (⟦subst⟧ σ n ⟦Δ⟧))} = refl
traverse′-sound {Γ} {Δ} σ (letEvt_In_ {A = A} {B} E C) {n} {⟦Δ⟧}
rewrite traverse-sound σ E {n} {⟦Δ⟧}
| (ext λ m → ext λ b → traverse′-sound (σ ↓ˢ k ↑ k) C {m} {b}) =
begin
μ.at ⟦ B ⟧ₜ n
(F-◇.fmap (⟦ C ⟧ᵐ ∘ ⟦subst⟧ (_↑_ {A = A now} (σ ↓ˢ k) k) ∘ ε.at ⟦ Δ ˢ ⟧ₓ * id) n
(st ⟦ Δ ˢ ⟧ₓ ⟦ A ⟧ₜ n (⟦ Δ ˢ⟧□ n ⟦Δ⟧ , ⟦ E ⟧ₘ n (⟦subst⟧ σ n ⟦Δ⟧))))
≡⟨ cong (μ.at ⟦ B ⟧ₜ n) (F-◇.fmap-∘ {g = ⟦ C ⟧ᵐ} {⟦subst⟧ (_↑_ {A = A now} (σ ↓ˢ k) k) ∘ ε.at ⟦ Δ ˢ ⟧ₓ * id}
{n} {st ⟦ Δ ˢ ⟧ₓ ⟦ A ⟧ₜ n (⟦ Δ ˢ⟧□ n ⟦Δ⟧ , ⟦ E ⟧ₘ n (⟦subst⟧ σ n ⟦Δ⟧))}) ⟩
μ.at ⟦ B ⟧ₜ n (F-◇.fmap (⟦ C ⟧ᵐ) n
(F-◇.fmap (⟦subst⟧ (_↑_ {A = A now} (σ ↓ˢ k) k) ∘ ε.at ⟦ Δ ˢ ⟧ₓ * id) n
(st ⟦ Δ ˢ ⟧ₓ ⟦ A ⟧ₜ n (⟦ Δ ˢ⟧□ n ⟦Δ⟧ , ⟦ E ⟧ₘ n (⟦subst⟧ σ n ⟦Δ⟧)))))
≡⟨ cong (λ x → μ.at ⟦ B ⟧ₜ n (F-◇.fmap ⟦ C ⟧ᵐ n x)) (
begin
F-◇.fmap (⌞ ⟦subst⟧ (_↑_ {A = A now} (σ ↓ˢ k) k) ⌟ ∘ ε.at ⟦ Δ ˢ ⟧ₓ * id) n
(st ⟦ Δ ˢ ⟧ₓ ⟦ A ⟧ₜ n (⟦ Δ ˢ⟧□ n ⟦Δ⟧ , ⟦ E ⟧ₘ n (⟦subst⟧ σ n ⟦Δ⟧)))
≡⟨ cong! (ext λ m -> ext λ b → ⟦↑⟧ (A now) (σ ↓ˢ k) {m} {b}) ⟩
F-◇.fmap (⟦subst⟧ (σ ↓ˢ k) * id ∘ ε.at ⟦ Δ ˢ ⟧ₓ * id) n
(st ⟦ Δ ˢ ⟧ₓ ⟦ A ⟧ₜ n (⟦ Δ ˢ⟧□ n ⟦Δ⟧ , ⟦ E ⟧ₘ n (⟦subst⟧ σ n ⟦Δ⟧)))
≡⟨ F-◇.fmap-∘ ⟩
F-◇.fmap (ε.at ⟦ Γ ˢ ⟧ₓ * id) n
(F-◇.fmap (F-□.fmap (⟦subst⟧ (σ ↓ˢ k)) * id) n
(st ⟦ Δ ˢ ⟧ₓ ⟦ A ⟧ₜ n ( ⟦ Δ ˢ⟧□ n ⟦Δ⟧ , ⟦ E ⟧ₘ n (⟦subst⟧ σ n ⟦Δ⟧))))
≡⟨ cong (F-◇.fmap (ε.at ⟦ Γ ˢ ⟧ₓ * id) n)
(st-nat₁ (⟦subst⟧ (σ ↓ˢ k))) ⟩
F-◇.fmap (ε.at ⟦ Γ ˢ ⟧ₓ * id) n
(st ⟦ Γ ˢ ⟧ₓ ⟦ A ⟧ₜ n ( ⌞ F-□.fmap (⟦subst⟧ (σ ↓ˢ k)) n (⟦ Δ ˢ⟧□ n ⟦Δ⟧) ⌟
, ⟦ E ⟧ₘ n (⟦subst⟧ σ n ⟦Δ⟧)))
≡⟨ cong! (⟦↓ˢ⟧ σ) ⟩
F-◇.fmap (ε.at ⟦ Γ ˢ ⟧ₓ * id) n
(st ⟦ Γ ˢ ⟧ₓ ⟦ A ⟧ₜ n ( ⟦ Γ ˢ⟧□ n (⟦subst⟧ σ n ⟦Δ⟧)
, ⟦ E ⟧ₘ n (⟦subst⟧ σ n ⟦Δ⟧)))
∎
) ⟩
μ.at ⟦ B ⟧ₜ n (F-◇.fmap ⟦ C ⟧ᵐ n
(F-◇.fmap (ε.at ⟦ Γ ˢ ⟧ₓ * id) n
(st ⟦ Γ ˢ ⟧ₓ ⟦ A ⟧ₜ n ( ⟦ Γ ˢ⟧□ n (⟦subst⟧ σ n ⟦Δ⟧)
, ⟦ E ⟧ₘ n (⟦subst⟧ σ n ⟦Δ⟧)))))
≡⟨ cong (μ.at ⟦ B ⟧ₜ n) (sym (F-◇.fmap-∘ {g = ⟦ C ⟧ᵐ}{ε.at ⟦ Γ ˢ ⟧ₓ * id}{n}
{st ⟦ Γ ˢ ⟧ₓ ⟦ A ⟧ₜ n ( ⟦ Γ ˢ⟧□ n (⟦subst⟧ σ n ⟦Δ⟧)
, ⟦ E ⟧ₘ n (⟦subst⟧ σ n ⟦Δ⟧))})) ⟩
μ.at ⟦ B ⟧ₜ n (F-◇.fmap (⟦ C ⟧ᵐ ∘ ε.at ⟦ Γ ˢ ⟧ₓ * id) n
(st ⟦ Γ ˢ ⟧ₓ ⟦ A ⟧ₜ n ( ⟦ Γ ˢ⟧□ n (⟦subst⟧ σ n ⟦Δ⟧)
, ⟦ E ⟧ₘ n (⟦subst⟧ σ n ⟦Δ⟧))))
≡⟨⟩
⟦ letEvt E In C ⟧ᵐ n (⟦subst⟧ σ n ⟦Δ⟧)
∎
traverse′-sound {_} {Δ} σ (select_↦_||_↦_||both↦_ {Γ} {A} {B} {C} E₁ C₁ E₂ C₂ C₃) {n} {⟦Δ⟧}
rewrite traverse-sound σ E₁ {n} {⟦Δ⟧}
| traverse-sound σ E₂ {n} {⟦Δ⟧} =
begin
μ.at ⟦ C ⟧ₜ n
(F-◇.fmap (⌞ handle ⟦ traverse′ (σ ↓ˢ k ↑ k ↑ k) C₁ ⟧ᵐ
⟦ traverse′ (σ ↓ˢ k ↑ k ↑ k) C₂ ⟧ᵐ
⟦ traverse′ (σ ↓ˢ k ↑ k ↑ k) C₃ ⟧ᵐ ⌟ ∘ ε.at ⟦ Δ ˢ ⟧ₓ * id) n
(st ⟦ Δ ˢ ⟧ₓ (⟦ A ⟧ₜ ⊛ ⟦ B ⟧ₜ) n
(⟦ Δ ˢ⟧□ n ⟦Δ⟧ , ⟪ ⟦ E₁ ⟧ₘ ∘ ⟦subst⟧ σ , ⟦ E₂ ⟧ₘ ∘ ⟦subst⟧ σ ⟫ n ⟦Δ⟧)))
≡⟨ cong! (ext λ m → ext λ b → ind-hyp m b) ⟩
μ.at ⟦ C ⟧ₜ n
(F-◇.fmap (⌞ handle
(⟦ C₁ ⟧ᵐ ∘ (⟦subst⟧ (_↑_ {Event B now} (_↑_ {A now} (σ ↓ˢ k) k) k)))
(⟦ C₂ ⟧ᵐ ∘ (⟦subst⟧ (_↑_ {B now} (_↑_ {Event A now} (σ ↓ˢ k) k) k)))
(⟦ C₃ ⟧ᵐ ∘ (⟦subst⟧ (_↑_ {B now} (_↑_ {A now} (σ ↓ˢ k) k) k))) ⌟
∘ ε.at ⟦ Δ ˢ ⟧ₓ * id) n
(st ⟦ Δ ˢ ⟧ₓ (⟦ A ⟧ₜ ⊛ ⟦ B ⟧ₜ) n
(⟦ Δ ˢ⟧□ n ⟦Δ⟧ , ⟪ ⟦ E₁ ⟧ₘ ∘ ⟦subst⟧ σ , ⟦ E₂ ⟧ₘ ∘ ⟦subst⟧ σ ⟫ n ⟦Δ⟧)))
≡⟨ cong! (ext λ m → ext λ b →
⟦subst⟧-handle {Δ}{Γ}{A}{B}{C} σ {⟦ C₁ ⟧ᵐ}{⟦ C₂ ⟧ᵐ}{⟦ C₃ ⟧ᵐ}{n = m} {b}) ⟩
μ.at ⟦ C ⟧ₜ n
(F-◇.fmap (handle ⟦ C₁ ⟧ᵐ ⟦ C₂ ⟧ᵐ ⟦ C₃ ⟧ᵐ ∘ ⟦subst⟧ (σ ↓ˢ k) * id ∘ ε.at ⟦ Δ ˢ ⟧ₓ * id) n
(st ⟦ Δ ˢ ⟧ₓ (⟦ A ⟧ₜ ⊛ ⟦ B ⟧ₜ) n
(⟦ Δ ˢ⟧□ n ⟦Δ⟧ , ⟪ ⟦ E₁ ⟧ₘ ∘ ⟦subst⟧ σ , ⟦ E₂ ⟧ₘ ∘ ⟦subst⟧ σ ⟫ n ⟦Δ⟧)))
≡⟨ cong (μ.at ⟦ C ⟧ₜ n) (F-◇.fmap-∘ {g = handle ⟦ C₁ ⟧ᵐ ⟦ C₂ ⟧ᵐ ⟦ C₃ ⟧ᵐ}
{f = ⟦subst⟧ (σ ↓ˢ k) * id ∘ ε.at ⟦ Δ ˢ ⟧ₓ * id} {n}
{st ⟦ Δ ˢ ⟧ₓ (⟦ A ⟧ₜ ⊛ ⟦ B ⟧ₜ) n
(⟦ Δ ˢ⟧□ n ⟦Δ⟧ , ⟪ ⟦ E₁ ⟧ₘ ∘ ⟦subst⟧ σ , ⟦ E₂ ⟧ₘ ∘ ⟦subst⟧ σ ⟫ n ⟦Δ⟧)})
⟩
μ.at ⟦ C ⟧ₜ n (F-◇.fmap (handle ⟦ C₁ ⟧ᵐ ⟦ C₂ ⟧ᵐ ⟦ C₃ ⟧ᵐ) n
⌞ (F-◇.fmap (⟦subst⟧ (σ ↓ˢ k) * id ∘ ε.at ⟦ Δ ˢ ⟧ₓ * id) n
(st ⟦ Δ ˢ ⟧ₓ (⟦ A ⟧ₜ ⊛ ⟦ B ⟧ₜ) n
(⟦ Δ ˢ⟧□ n ⟦Δ⟧ , ⟪ ⟦ E₁ ⟧ₘ ∘ ⟦subst⟧ σ , ⟦ E₂ ⟧ₘ ∘ ⟦subst⟧ σ ⟫ n ⟦Δ⟧))) ⌟)
≡⟨ cong (λ x → μ.at ⟦ C ⟧ₜ n (F-◇.fmap (handle ⟦ C₁ ⟧ᵐ ⟦ C₂ ⟧ᵐ ⟦ C₃ ⟧ᵐ) n x)) (
begin
F-◇.fmap (ε.at ⟦ Γ ˢ ⟧ₓ * id ∘ F-□.fmap (⟦subst⟧ (σ ↓ˢ k)) * id) n
(st ⟦ Δ ˢ ⟧ₓ (⟦ A ⟧ₜ ⊛ ⟦ B ⟧ₜ) n
(⟦ Δ ˢ⟧□ n ⟦Δ⟧ , ⟪ ⟦ E₁ ⟧ₘ ∘ ⟦subst⟧ σ , ⟦ E₂ ⟧ₘ ∘ ⟦subst⟧ σ ⟫ n ⟦Δ⟧))
≡⟨ F-◇.fmap-∘ ⟩
F-◇.fmap (ε.at ⟦ Γ ˢ ⟧ₓ * id) n
(F-◇.fmap (F-□.fmap (⟦subst⟧ (σ ↓ˢ k)) * id) n
(st ⟦ Δ ˢ ⟧ₓ (⟦ A ⟧ₜ ⊛ ⟦ B ⟧ₜ) n
(⟦ Δ ˢ⟧□ n ⟦Δ⟧ , ⟪ ⟦ E₁ ⟧ₘ ∘ ⟦subst⟧ σ , ⟦ E₂ ⟧ₘ ∘ ⟦subst⟧ σ ⟫ n ⟦Δ⟧)))
≡⟨ cong (F-◇.fmap (ε.at ⟦ Γ ˢ ⟧ₓ * id) n)
(st-nat₁ (⟦subst⟧ (σ ↓ˢ k))) ⟩
F-◇.fmap (ε.at ⟦ Γ ˢ ⟧ₓ * id) n
(st ⟦ Γ ˢ ⟧ₓ (⟦ A ⟧ₜ ⊛ ⟦ B ⟧ₜ) n
(⌞ F-□.fmap (⟦subst⟧ (σ ↓ˢ k)) n (⟦ Δ ˢ⟧□ n ⟦Δ⟧) ⌟ , ⟪ ⟦ E₁ ⟧ₘ , ⟦ E₂ ⟧ₘ ⟫ n (⟦subst⟧ σ n ⟦Δ⟧)))
≡⟨ cong! (⟦↓ˢ⟧ σ) ⟩
F-◇.fmap (ε.at ⟦ Γ ˢ ⟧ₓ * id) n
(st ⟦ Γ ˢ ⟧ₓ (⟦ A ⟧ₜ ⊛ ⟦ B ⟧ₜ) n
(⟦ Γ ˢ⟧□ n (⟦subst⟧ σ n ⟦Δ⟧) , ⟪ ⟦ E₁ ⟧ₘ , ⟦ E₂ ⟧ₘ ⟫ n (⟦subst⟧ σ n ⟦Δ⟧)))
∎
) ⟩
μ.at ⟦ C ⟧ₜ n (F-◇.fmap (handle ⟦ C₁ ⟧ᵐ ⟦ C₂ ⟧ᵐ ⟦ C₃ ⟧ᵐ) n
(F-◇.fmap (ε.at ⟦ Γ ˢ ⟧ₓ * id) n
(st ⟦ Γ ˢ ⟧ₓ (⟦ A ⟧ₜ ⊛ ⟦ B ⟧ₜ) n
(⟦ Γ ˢ⟧□ n (⟦subst⟧ σ n ⟦Δ⟧) , ⟪ ⟦ E₁ ⟧ₘ , ⟦ E₂ ⟧ₘ ⟫ n (⟦subst⟧ σ n ⟦Δ⟧)))))
≡⟨ cong (μ.at ⟦ C ⟧ₜ n) (sym (F-◇.fmap-∘ {g = handle ⟦ C₁ ⟧ᵐ ⟦ C₂ ⟧ᵐ ⟦ C₃ ⟧ᵐ}
{ε.at ⟦ Γ ˢ ⟧ₓ * id}{n} {st ⟦ Γ ˢ ⟧ₓ (⟦ A ⟧ₜ ⊛ ⟦ B ⟧ₜ) n
(⟦ Γ ˢ⟧□ n (⟦subst⟧ σ n ⟦Δ⟧) , ⟪ ⟦ E₁ ⟧ₘ , ⟦ E₂ ⟧ₘ ⟫ n (⟦subst⟧ σ n ⟦Δ⟧))})) ⟩
μ.at ⟦ C ⟧ₜ n (F-◇.fmap (handle ⟦ C₁ ⟧ᵐ ⟦ C₂ ⟧ᵐ ⟦ C₃ ⟧ᵐ ∘ ε.at ⟦ Γ ˢ ⟧ₓ * id) n
(st ⟦ Γ ˢ ⟧ₓ (⟦ A ⟧ₜ ⊛ ⟦ B ⟧ₜ) n
(⟦ Γ ˢ⟧□ n (⟦subst⟧ σ n ⟦Δ⟧) , ⟪ ⟦ E₁ ⟧ₘ , ⟦ E₂ ⟧ₘ ⟫ n (⟦subst⟧ σ n ⟦Δ⟧))))
≡⟨⟩
⟦ select E₁ ↦ C₁ || E₂ ↦ C₂ ||both↦ C₃ ⟧ᵐ n (⟦subst⟧ σ n ⟦Δ⟧)
∎
where
ind-hyp : ∀ l c
-> handle
⟦ traverse′ (σ ↓ˢ k ↑ k ↑ k) C₁ ⟧ᵐ
⟦ traverse′ (σ ↓ˢ k ↑ k ↑ k) C₂ ⟧ᵐ
⟦ traverse′ (σ ↓ˢ k ↑ k ↑ k) C₃ ⟧ᵐ l c
≡ handle
(⟦ C₁ ⟧ᵐ ∘ (⟦subst⟧ (_↑_ {Event B now} (_↑_ {A now} (σ ↓ˢ k) k) k)))
(⟦ C₂ ⟧ᵐ ∘ (⟦subst⟧ (_↑_ {B now} (_↑_ {Event A now} (σ ↓ˢ k) k) k)))
(⟦ C₃ ⟧ᵐ ∘ (⟦subst⟧ (_↑_ {B now} (_↑_ {A now} (σ ↓ˢ k) k) k))) l c
ind-hyp l c rewrite ext (λ n -> (ext λ ⟦Δ⟧ -> (traverse′-sound (σ ↓ˢ k ↑ k ↑ k) C₁ {n} {⟦Δ⟧})))
| ext (λ n -> (ext λ ⟦Δ⟧ -> (traverse′-sound (σ ↓ˢ k ↑ k ↑ k) C₂ {n} {⟦Δ⟧})))
| ext (λ n -> (ext λ ⟦Δ⟧ -> (traverse′-sound (σ ↓ˢ k ↑ k ↑ k) C₃ {n} {⟦Δ⟧}))) = refl
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------------------------------------------------------------------------
-- The Agda standard library
--
-- Endomorphisms on a Set
------------------------------------------------------------------------
{-# OPTIONS --without-K --safe #-}
module Function.Endomorphism.Propositional {a} (A : Set a) where
open import Algebra using (Magma; Semigroup; Monoid)
open import Algebra.FunctionProperties.Core using (Op₂)
open import Algebra.Morphism; open Definitions
open import Algebra.Structures using (IsMagma; IsSemigroup; IsMonoid)
open import Data.Nat.Base using (ℕ; zero; suc; _+_)
open import Data.Nat.Properties using (+-0-monoid; +-semigroup)
open import Data.Product using (_,_)
open import Function
open import Function.Equality using (_⟨$⟩_)
open import Relation.Binary using (_Preserves_⟶_)
open import Relation.Binary.PropositionalEquality as P using (_≡_; refl)
import Function.Endomorphism.Setoid (P.setoid A) as Setoid
Endo : Set a
Endo = A → A
------------------------------------------------------------------------
-- Conversion back and forth with the Setoid-based notion of Endomorphism
fromSetoidEndo : Setoid.Endo → Endo
fromSetoidEndo = _⟨$⟩_
toSetoidEndo : Endo → Setoid.Endo
toSetoidEndo f = record
{ _⟨$⟩_ = f
; cong = P.cong f
}
------------------------------------------------------------------------
-- N-th composition
_^_ : Endo → ℕ → Endo
f ^ zero = id
f ^ suc n = f ∘′ (f ^ n)
^-homo : ∀ f → Homomorphic₂ ℕ Endo _≡_ (f ^_) _+_ _∘′_
^-homo f zero n = refl
^-homo f (suc m) n = P.cong (f ∘′_) (^-homo f m n)
------------------------------------------------------------------------
-- Structures
∘-isMagma : IsMagma _≡_ (Op₂ Endo ∋ _∘′_)
∘-isMagma = record
{ isEquivalence = P.isEquivalence
; ∙-cong = P.cong₂ _∘′_
}
∘-magma : Magma _ _
∘-magma = record { isMagma = ∘-isMagma }
∘-isSemigroup : IsSemigroup _≡_ (Op₂ Endo ∋ _∘′_)
∘-isSemigroup = record
{ isMagma = ∘-isMagma
; assoc = λ _ _ _ → refl
}
∘-semigroup : Semigroup _ _
∘-semigroup = record { isSemigroup = ∘-isSemigroup }
∘-id-isMonoid : IsMonoid _≡_ _∘′_ id
∘-id-isMonoid = record
{ isSemigroup = ∘-isSemigroup
; identity = (λ _ → refl) , (λ _ → refl)
}
∘-id-monoid : Monoid _ _
∘-id-monoid = record { isMonoid = ∘-id-isMonoid }
------------------------------------------------------------------------
-- Homomorphism
^-isSemigroupMorphism : ∀ f → IsSemigroupMorphism +-semigroup ∘-semigroup (f ^_)
^-isSemigroupMorphism f = record
{ ⟦⟧-cong = P.cong (f ^_)
; ∙-homo = ^-homo f
}
^-isMonoidMorphism : ∀ f → IsMonoidMorphism +-0-monoid ∘-id-monoid (f ^_)
^-isMonoidMorphism f = record
{ sm-homo = ^-isSemigroupMorphism f
; ε-homo = refl
}
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-- MIT License
-- Copyright (c) 2021 Luca Ciccone and Luca Padovani
-- Permission is hereby granted, free of charge, to any person
-- obtaining a copy of this software and associated documentation
-- files (the "Software"), to deal in the Software without
-- restriction, including without limitation the rights to use,
-- copy, modify, merge, publish, distribute, sublicense, and/or sell
-- copies of the Software, and to permit persons to whom the
-- Software is furnished to do so, subject to the following
-- conditions:
-- The above copyright notice and this permission notice shall be
-- included in all copies or substantial portions of the Software.
-- THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND,
-- EXPRESS OR IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES
-- OF MERCHANTABILITY, FITNESS FOR A PARTICULAR PURPOSE AND
-- NONINFRINGEMENT. IN NO EVENT SHALL THE AUTHORS OR COPYRIGHT
-- HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER LIABILITY,
-- WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING
-- FROM, OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR
-- OTHER DEALINGS IN THE SOFTWARE.
{-# OPTIONS --guardedness --sized-types #-}
open import Size
open import Data.Empty
open import Data.Product
open import Data.Sum
open import Data.List using ([]; _∷_; _∷ʳ_; _++_)
open import Codata.Thunk
open import Relation.Nullary
open import Relation.Nullary.Negation using (contraposition)
open import Relation.Unary using (_∈_; _⊆_)
open import Relation.Binary.PropositionalEquality using (_≡_; _≢_; refl)
open import Function.Base using (case_of_)
open import Common
module Subtyping {ℙ : Set} (message : Message ℙ)
where
open Message message
open import Trace message
open import SessionType message
open import Transitions message
open import Session message
open import Compliance message
open import HasTrace message
data Sub : SessionType -> SessionType -> Size -> Set where
nil<:any : ∀{T i} -> Sub nil T i
end<:def : ∀{T S i} (e : End T) (def : Defined S) -> Sub T S i
inp<:inp : ∀{f g i} (inc : dom f ⊆ dom g) (F : (x : ℙ) -> Thunk (Sub (f x .force) (g x .force)) i) -> Sub (inp f) (inp g) i
out<:out : ∀{f g i} (W : Witness g) (inc : dom g ⊆ dom f) (F : ∀{x} (!x : x ∈ dom g) -> Thunk (Sub (f x .force) (g x .force)) i) -> Sub (out f) (out g) i
_<:_ : SessionType -> SessionType -> Set
_<:_ T S = Sub T S ∞
sub-defined : ∀{T S} -> T <: S -> Defined T -> Defined S
sub-defined (end<:def _ def) _ = def
sub-defined (inp<:inp _ _) _ = inp
sub-defined (out<:out _ _ _) _ = out
sub-sound : ∀{T S R} -> Compliance (R # T) -> T <: S -> ∞Compliance (R # S)
force (sub-sound (win#def w def) sub) = win#def w (sub-defined sub def)
force (sub-sound (out#inp (_ , !x) F) (end<:def (inp U) def)) with U _ (proj₂ (compliance->defined (F !x .force)))
... | ()
force (sub-sound (out#inp (_ , !x) F) (inp<:inp _ G)) =
out#inp (_ , !x) λ !x -> sub-sound (F !x .force) (G _ .force)
force (sub-sound (inp#out (_ , !x) F) (end<:def (out U) def)) = ⊥-elim (U _ !x)
force (sub-sound (inp#out (_ , !x) F) (out<:out {f} {g} (_ , !y) inc G)) =
inp#out (_ , !y) λ !x -> sub-sound (F (inc !x) .force) (G !x .force)
SubtypingQ : SessionType -> SessionType -> Set
SubtypingQ T S = ∀{R} -> Compliance (R # T) -> Compliance (R # S)
if-eq : ℙ -> SessionType -> SessionType -> Continuation
force (if-eq x T S y) with x ?= y
... | yes _ = T
... | no _ = S
input* : SessionType
input* = inp λ _ -> λ where .force -> win
input : ℙ -> SessionType -> SessionType -> SessionType
input x T S = inp (if-eq x T S)
input*-but : ℙ -> SessionType
input*-but x = input x nil win
output : ℙ -> SessionType -> SessionType -> SessionType
output x T S = out (if-eq x T S)
input-if-eq-comp :
∀{f x T} ->
Compliance (T # f x .force) ->
∀{y} (!y : y ∈ dom f) ->
∞Compliance (if-eq x T win y .force # f y .force)
force (input-if-eq-comp {_} {x} comp {y} !y) with x ?= y
... | yes refl = comp
... | no neq = win#def Win-win !y
output-if-eq-comp :
∀{f : Continuation}{x}{T} ->
Compliance (T # f x .force) ->
∀{y} (!y : y ∈ dom (if-eq x T nil)) ->
∞Compliance (if-eq x T nil y .force # f y .force)
force (output-if-eq-comp {_} {x} comp {y} !y) with x ?= y
... | yes refl = comp
force (output-if-eq-comp {_} {x} comp {y} ()) | no neq
input*-comp : ∀{f} (W : Witness f) -> Compliance (input* # out f)
input*-comp W = inp#out W λ !x -> λ where .force -> win#def Win-win !x
input*-but-comp :
∀{f x}
(W : Witness f)
(N : ¬ x ∈ dom f) ->
Compliance (input*-but x # out f)
input*-but-comp {f} {x} W N = inp#out W aux
where
aux : ∀{y : ℙ} -> (fy : y ∈ dom f) -> ∞Compliance (if-eq x nil win y .force # f y .force)
force (aux {y} fy) with x ?= y
... | yes refl = ⊥-elim (N fy)
... | no neq = win#def Win-win fy
∈-output-if-eq : ∀{R} (x : ℙ) -> Defined R -> x ∈ dom (if-eq x R nil)
∈-output-if-eq x def with x ?= x
... | yes refl = def
... | no neq = ⊥-elim (neq refl)
input-comp : ∀{g x R} -> Compliance (R # g x .force) -> Compliance (input x R win # out g)
input-comp {g} {x} comp = inp#out (x , proj₂ (compliance->defined comp)) (input-if-eq-comp {g} comp)
output-comp : ∀{f x R} -> Compliance (R # f x .force) -> Compliance (output x R nil # inp f)
output-comp {f} {x} comp = out#inp (_ , ∈-output-if-eq x (proj₁ (compliance->defined comp))) (output-if-eq-comp {f} comp)
sub-inp-inp :
∀{f g}
(spec : SubtypingQ (inp f) (inp g))
(x : ℙ) ->
SubtypingQ (f x .force) (g x .force)
sub-inp-inp spec x comp with spec (output-comp comp)
... | win#def (out U) def = ⊥-elim (U _ (∈-output-if-eq x (proj₁ (compliance->defined comp))))
... | out#inp (y , fy) F with F fy .force
... | comp' with x ?= y
... | yes refl = comp'
sub-inp-inp spec x comp | out#inp (y , fy) F | win#def () def | no neq
sub-out-out :
∀{f g}
(spec : SubtypingQ (out f) (out g)) ->
∀{x} -> x ∈ dom g ->
SubtypingQ (f x .force) (g x .force)
sub-out-out spec {x} gx comp with spec (input-comp comp)
... | inp#out W F with F gx .force
... | comp' with x ?= x
... | yes refl = comp'
... | no neq = ⊥-elim (neq refl)
sub-out->def :
∀{f g}
(spec : SubtypingQ (out f) (out g))
(Wf : Witness f) ->
∀{x} (gx : x ∈ dom g) ->
x ∈ dom f
sub-out->def {f} spec Wf {x} gx with x ∈? f
... | yes fx = fx
... | no nfx with spec (input*-but-comp Wf nfx)
... | inp#out W F with F gx .force
... | res with x ?= x
sub-out->def {f} spec Wf {x} gx | no nfx | inp#out W F | win#def () def | yes refl
... | no neq = ⊥-elim (neq refl)
sub-inp->def : ∀{f g} (spec : SubtypingQ (inp f) (inp g)) -> ∀{x} (fx : x ∈ dom f) -> x ∈ dom g
sub-inp->def {f} spec {x} fx with spec {output x win nil} (output-comp (win#def Win-win fx))
... | win#def (out U) def = ⊥-elim (U _ (∈-output-if-eq x out))
... | out#inp W F with F (∈-output-if-eq x out) .force
... | comp = proj₂ (compliance->defined comp)
sub-complete : ∀{T S i} -> SubtypingQ T S -> Thunk (Sub T S) i
force (sub-complete {nil} {_} spec) = nil<:any
force (sub-complete {inp f} {nil} spec) with spec {win} (win#def Win-win inp)
... | win#def _ ()
force (sub-complete {inp _} {inp _} spec) = inp<:inp (sub-inp->def spec) λ x -> sub-complete (sub-inp-inp spec x)
force (sub-complete {inp f} {out _} spec) with Empty? f
... | inj₁ U = end<:def (inp U) out
... | inj₂ (x , ?x) with spec {output x win nil} (output-comp (win#def Win-win ?x))
... | win#def (out U) def = ⊥-elim (U x (∈-output-if-eq x out))
force (sub-complete {out f} {nil} spec) with spec {win} (win#def Win-win out)
... | win#def _ ()
force (sub-complete {out f} {inp _} spec) with Empty? f
... | inj₁ U = end<:def (out U) inp
... | inj₂ W with spec {input*} (input*-comp W)
... | win#def () _
force (sub-complete {out f} {out g} spec) with Empty? f
... | inj₁ Uf = end<:def (out Uf) out
... | inj₂ Wf with Empty? g
... | inj₂ Wg = out<:out Wg (sub-out->def spec Wf) λ !x -> sub-complete (sub-out-out spec !x)
... | inj₁ Ug with spec {input*} (input*-comp Wf)
... | inp#out (_ , !x) F = ⊥-elim (Ug _ !x)
SubtypingQ->SubtypingS : ∀{T S} -> SubtypingQ T S -> SubtypingS T S
SubtypingQ->SubtypingS spec comp = compliance-sound (spec (compliance-complete comp .force))
SubtypingS->SubtypingQ : ∀{T S} -> SubtypingS T S -> SubtypingQ T S
SubtypingS->SubtypingQ spec comp = compliance-complete (spec (compliance-sound comp)) .force
sub-excluded :
∀{T S φ}
(sub : T <: S)
(tφ : T HasTrace φ)
(nsφ : ¬ S HasTrace φ) ->
∃[ ψ ] ∃[ x ]
(ψ ⊑ φ × T HasTrace ψ × S HasTrace ψ × T HasTrace (ψ ∷ʳ O x) × ¬ S HasTrace (ψ ∷ʳ O x))
sub-excluded nil<:any tφ nsφ = ⊥-elim (nil-has-no-trace tφ)
sub-excluded (end<:def e def) tφ nsφ with end-has-empty-trace e tφ
... | eq rewrite eq = ⊥-elim (nsφ (_ , def , refl))
sub-excluded (inp<:inp inc F) (_ , tdef , refl) nsφ =
⊥-elim (nsφ (_ , inp , refl))
sub-excluded (inp<:inp {f} {g} inc F) (_ , tdef , step inp tr) nsφ =
let ψ , x , pre , tψ , sψ , tψx , nψx = sub-excluded (F _ .force) (_ , tdef , tr) (contraposition inp-has-trace nsφ) in
_ , _ , some pre , inp-has-trace tψ , inp-has-trace sψ , inp-has-trace tψx , inp-has-no-trace nψx
sub-excluded (out<:out W inc F) (_ , tdef , refl) nsφ =
⊥-elim (nsφ (_ , out , refl))
sub-excluded (out<:out {f} {g} W inc F) (_ , tdef , step (out {_} {x} fx) tr) nsφ with x ∈? g
... | yes gx =
let ψ , x , pre , tψ , sψ , tψx , nψx = sub-excluded (F gx .force) (_ , tdef , tr) (contraposition out-has-trace nsφ) in
_ , _ , some pre , out-has-trace tψ , out-has-trace sψ , out-has-trace tψx , out-has-no-trace nψx
... | no ngx =
[] , _ , none , (_ , out , refl) , (_ , out , refl) , (_ , fx , step (out fx) refl) , λ { (_ , _ , step (out gx) _) → ⊥-elim (ngx gx) }
sub-after : ∀{T S φ} (tφ : T HasTrace φ) (sφ : S HasTrace φ) -> T <: S -> after tφ <: after sφ
sub-after (_ , _ , refl) (_ , _ , refl) sub = sub
sub-after tφ@(_ , _ , step inp _) (_ , _ , step inp _) (end<:def e _) with end-has-empty-trace e tφ
... | ()
sub-after (_ , tdef , step inp tr) (_ , sdef , step inp sr) (inp<:inp _ F) =
sub-after (_ , tdef , tr) (_ , sdef , sr) (F _ .force)
sub-after tφ@(_ , _ , step (out _) _) (_ , _ , step (out _) _) (end<:def e _) with end-has-empty-trace e tφ
... | ()
sub-after (_ , tdef , step (out _) tr) (_ , sdef , step (out gx) sr) (out<:out _ _ F) =
sub-after (_ , tdef , tr) (_ , sdef , sr) (F gx .force)
sub-simulation :
∀{R R' T S S' φ}
(comp : Compliance (R # T))
(sub : T <: S)
(rr : Transitions R (co-trace φ) R')
(sr : Transitions S φ S') ->
∃[ T' ] (Transitions T φ T' × T' <: S')
sub-simulation comp sub refl refl = _ , refl , sub
sub-simulation (win#def (out U) def) sub (step (out hx) rr) (step inp sr) = ⊥-elim (U _ hx)
sub-simulation (out#inp W F) (end<:def (inp U) def) (step (out hx) rr) (step inp sr) with F hx .force
... | comp = ⊥-elim (U _ (proj₂ (compliance->defined comp)))
sub-simulation (out#inp W F) (inp<:inp inc G) (step (out hx) rr) (step inp sr) =
let _ , tr , sub = sub-simulation (F hx .force) (G _ . force) rr sr in
_ , step inp tr , sub
sub-simulation (inp#out {h} {f} (_ , fx) F) (end<:def (out U) def) (step inp rr) (step (out gx) sr) with F fx .force
... | comp = ⊥-elim (U _ (proj₂ (compliance->defined comp)))
sub-simulation (inp#out W F) (out<:out W₁ inc G) (step inp rr) (step (out fx) sr) =
let _ , tr , sub = sub-simulation (F (inc fx) .force) (G fx .force) rr sr in
_ , step (out (inc fx)) tr , sub
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open import Agda.Primitive using (_⊔_; lsuc)
open import Categories.Category
open import Categories.Functor
import Categories.Category.Cartesian as Cartesian
open import Categories.Monad.Relative
import SecondOrder.RelativeKleisli
open import SecondOrder.RelativeMonadMorphism
-- The category of relative monads and relative monad morphisms
module SecondOrder.RelMon
{o l e o' l' e'}
{𝒞 : Category o l e}
{𝒟 : Category o' l' e'}
{J : Functor 𝒞 𝒟}
where
RelMon : Category (o ⊔ o' ⊔ l' ⊔ e') (lsuc o ⊔ lsuc l' ⊔ lsuc e') (o ⊔ e')
RelMon =
let open Category 𝒟 renaming (id to id_D; identityˡ to identˡ; identityʳ to identʳ; assoc to ass) in
let open RMonadMorph in
let open Monad in
let open HomReasoning in
record
{ Obj = Monad J
; _⇒_ = λ M N → RMonadMorph M N
; _≈_ = λ {M} {N} φ ψ → ∀ X → morph φ {X} ≈ morph ψ {X}
; id = λ {M} →
record
{ morph = λ {X} → id_D {F₀ M X}
; law-unit = λ {X} → identˡ
; law-extend = λ {X} {Y} {f} →
begin
(id_D ∘ extend M f) ≈⟨ identˡ ⟩
extend M f ≈⟨ extend-≈ M {k = f} {h = id_D ∘ f} (⟺ identˡ) ⟩
extend M (id_D ∘ f) ≈⟨ ⟺ identʳ ⟩
(extend M (id_D ∘ f) ∘ id_D)
∎
}
; _∘_ = λ {M} {N} {L} φ ψ →
record
{ morph = λ {X} → (morph φ {X}) ∘ (morph ψ {X})
; law-unit = λ {X} →
begin
((morph φ ∘ morph ψ) ∘ unit M) ≈⟨ ass ⟩
(morph φ ∘ (morph ψ ∘ unit M)) ≈⟨ refl⟩∘⟨ law-unit ψ ⟩
(morph φ ∘ unit N) ≈⟨ law-unit φ ⟩
unit L
∎
; law-extend = λ {X} {Y} {f} →
begin
(morph φ ∘ morph ψ) ∘ extend M f ≈⟨ ass ⟩
morph φ ∘ (morph ψ ∘ extend M f) ≈⟨ refl⟩∘⟨ law-extend ψ ⟩
morph φ ∘ (extend N (morph ψ ∘ f) ∘ morph ψ) ≈⟨ ⟺ (ass) ⟩
(morph φ ∘ extend N (morph ψ ∘ f)) ∘ morph ψ ≈⟨ (law-extend φ ⟩∘⟨refl) ⟩
((extend L (morph φ ∘ morph ψ ∘ f)) ∘ morph φ) ∘ morph ψ ≈⟨ ass ⟩
(extend L (morph φ ∘ morph ψ ∘ f)) ∘ morph φ ∘ morph ψ
≈⟨ ( extend-≈ L (⟺ (ass)) ⟩∘⟨refl) ⟩
extend L ((morph φ ∘ morph ψ) ∘ f) ∘ morph φ ∘ morph ψ
∎
}
; assoc = λ X → ass
; sym-assoc = λ X → ⟺ (ass)
; identityˡ = λ X → identˡ
; identityʳ = λ X → identʳ
; identity² = λ X → identˡ
; equiv = record
{ refl = λ X → Equiv.refl
; sym = λ φ≈ψ X → ⟺ (φ≈ψ X)
; trans = λ φ≈ψ ψ≈θ X → φ≈ψ X ○ ψ≈θ X
}
; ∘-resp-≈ = λ φ≈ψ θ≈ω X → φ≈ψ X ⟩∘⟨ θ≈ω X
}
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module Sets.ImageSet where
open import Data
open import Functional
open import Logic
open import Logic.Propositional
open import Logic.Predicate
import Lvl
open import Structure.Function
open import Structure.Setoid renaming (_≡_ to _≡ₛ_)
open import Type
open import Type.Dependent
private variable ℓ ℓₑ ℓᵢ ℓᵢ₁ ℓᵢ₂ ℓᵢ₃ ℓᵢₑ ℓ₁ ℓ₂ ℓ₃ : Lvl.Level
private variable T X Y Z : Type{ℓ}
record ImageSet {ℓᵢ ℓ} (T : Type{ℓ}) : Type{Lvl.𝐒(ℓᵢ) Lvl.⊔ ℓ} where
constructor intro
field
{Index} : Type{ℓᵢ}
elem : Index → T
open ImageSet using (Index ; elem) public
module _ ⦃ equiv : Equiv{ℓₑ}(T) ⦄ where
_∈_ : T → ImageSet{ℓᵢ}(T) → Stmt
a ∈ A = ∃(i ↦ a ≡ₛ elem A(i))
open import Data.Proofs
open import Function.Proofs
open import Logic.Propositional.Theorems
open import Structure.Relator
open import Structure.Relator.Properties
open import Syntax.Transitivity
{-
instance
ImageSet-equiv : Equiv(ImageSet{ℓᵢ}(T))
ImageSet-equiv = intro(_≡_) ⦃ [≡]-equivalence ⦄
-}
instance
[∈]-unaryOperatorₗ : ∀{A : ImageSet{ℓᵢ}(T)} → UnaryRelator(_∈ A)
UnaryRelator.substitution [∈]-unaryOperatorₗ xy ([∃]-intro i ⦃ p ⦄) = [∃]-intro i ⦃ symmetry(_≡ₛ_) xy 🝖 p ⦄
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module Issue878 where
data _==_ {A : Set} (a : A) : A → Set where
idp : a == a
data ⊤ : Set where
tt : ⊤
record args : Set₁ where
field
P : ⊤ → Set
g : (b : ⊤) → P b
module _ (r : args) where
open args r
postulate
ext : ∀ b → P b
module _ {r : args} where
open args r
postulate
β-r : ∀ b → ext r b == g b
a : args
a = record {P = λ x → (⊤ → ⊤); g = λ x → λ c → tt}
err : ext a tt tt == tt
err = β-r tt
-- WAS: __IMPOSSIBLE__ in Conversion.hs
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------------------------------------------------------------------------
-- ω-continuous functions
------------------------------------------------------------------------
{-# OPTIONS --erased-cubical --safe #-}
module Partiality-monad.Inductive.Omega-continuous where
open import Equality.Propositional
open import Prelude
open import Bijection equality-with-J using (_↔_)
import Partiality-algebra.Omega-continuous as O
open import Partiality-monad.Inductive
-- Definition of ω-continuous functions.
[_⊥→_⊥] : ∀ {a b} → Type a → Type b → Type (a ⊔ b)
[ A ⊥→ B ⊥] = O.[ partiality-algebra A ⟶ partiality-algebra B ]
module [_⊥→_⊥] {a b} {A : Type a} {B : Type b} (f : [ A ⊥→ B ⊥]) =
O.[_⟶_] f
open [_⊥→_⊥]
-- Identity.
idω : ∀ {a} {A : Type a} → [ A ⊥→ A ⊥]
idω = O.idω
-- Composition.
infixr 40 _∘ω_
_∘ω_ : ∀ {a b c} {A : Type a} {B : Type b} {C : Type c} →
[ B ⊥→ C ⊥] → [ A ⊥→ B ⊥] → [ A ⊥→ C ⊥]
_∘ω_ = O._∘ω_
-- Equality characterisation lemma for ω-continuous functions.
equality-characterisation-continuous :
∀ {a b} {A : Type a} {B : Type b} {f g : [ A ⊥→ B ⊥]} →
(∀ x → function f x ≡ function g x) ↔ f ≡ g
equality-characterisation-continuous =
O.equality-characterisation-continuous
-- Composition is associative.
∘ω-assoc :
∀ {a b c d} {A : Type a} {B : Type b} {C : Type c} {D : Type d}
(f : [ C ⊥→ D ⊥]) (g : [ B ⊥→ C ⊥]) (h : [ A ⊥→ B ⊥]) →
f ∘ω (g ∘ω h) ≡ (f ∘ω g) ∘ω h
∘ω-assoc = O.∘ω-assoc
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------------------------------------------------------------------------
-- The Agda standard library
--
-- This module is DEPRECATED. Please use the Data.(Nat/Fin).Induction
-- modules directly.
------------------------------------------------------------------------
{-# OPTIONS --without-K --safe #-}
module Induction.Nat where
open import Data.Nat.Induction public
open import Data.Fin.Induction public
{-# WARNING_ON_IMPORT
"Induction.Nat was deprecated in v1.1.
Use Data.Nat.Induction and Data.Fin.Induction instead."
#-}
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module SystemF.Syntax.Context where
open import Prelude
open import SystemF.Syntax.Type
open import Data.Vec
Ctx : ℕ → ℕ → Set
Ctx ν n = Vec (Type ν) n
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module #9 where
{-
Define the type family Fin : N → U mentioned at the end of §1.3, and the dependent
function fmax : ∏(n:N) Fin(n + 1) mentioned in §1.4.
-}
open import Data.Nat
data Fin : ℕ → Set where
FZ : {n : ℕ} → Fin (suc n)
FS : {n : ℕ} → Fin n → Fin (suc n)
fmax : (n : ℕ) → Fin (n + 1)
fmax zero = FZ
fmax (suc n) = FS (fmax n)
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------------------------------------------------------------------------
-- An expression can be derived from at most one string
------------------------------------------------------------------------
open import Mixfix.Expr
module Mixfix.Cyclic.Uniqueness
(i : PrecedenceGraphInterface)
(g : PrecedenceGraphInterface.PrecedenceGraph i)
where
open import Codata.Musical.Notation using (♭)
open import Data.Nat using (ℕ; zero; suc; _+_)
open import Data.List using (List; []; _∷_)
open import Data.List.Relation.Unary.Any using (here)
open import Data.Vec using (Vec; []; _∷_)
open import Data.Product using (_,_; -,_; proj₂)
open import Relation.Binary.HeterogeneousEquality using (_≅_; refl)
open import Relation.Binary.PropositionalEquality using (_≡_; refl)
open PrecedenceCorrect i g
open import TotalParserCombinators.Semantics hiding (_≅_)
open import Mixfix.Fixity
open import Mixfix.Operator
open import Mixfix.Cyclic.Lib as Lib
open Lib.Semantics
import Mixfix.Cyclic.Grammar
private module Grammar = Mixfix.Cyclic.Grammar i g
module Unique where
data _≋_ {A : Set} {x₁ : A} {s₁ p₁} (∈ : x₁ ∈⟦ p₁ ⟧· s₁) :
∀ {x₂ : A} {s₂ p₂} → x₂ ∈⟦ p₂ ⟧· s₂ → Set where
refl : ∈ ≋ ∈
mutual
precs : ∀ ps {s₁ s₂} {e₁ e₂ : Expr ps}
(∈₁ : e₁ ∈⟦ Grammar.precs ps ⟧· s₁)
(∈₂ : e₂ ∈⟦ Grammar.precs ps ⟧· s₂) →
e₁ ≡ e₂ → ∈₁ ≋ ∈₂
precs [] () () _
precs (p ∷ ps) (∣ʳ (<$>_ {x = ( _ ∙ _)} ∈₁))
(∣ʳ (<$>_ {x = (._ ∙ ._)} ∈₂)) refl with precs ps ∈₁ ∈₂ refl
precs (p ∷ ps) (∣ʳ (<$>_ {x = ( _ ∙ _)} ∈₁))
(∣ʳ (<$>_ {x = (._ ∙ ._)} .∈₁)) refl | refl = refl
precs (p ∷ ps) (∣ˡ (<$> ∈₁)) (∣ʳ (<$>_ {x = _ ∙ _} ∈₂)) ()
precs (p ∷ ps) (∣ʳ (<$>_ {x = _ ∙ _} ∈₁)) (∣ˡ (<$> ∈₂)) ()
precs (p ∷ ps) (∣ˡ (<$>_ {x = e₁} ∈₁)) (∣ˡ (<$>_ {x = e₂} ∈₂)) eq =
helper (lemma₁ eq) (lemma₂ eq) ∈₁ ∈₂
where
lemma₁ : ∀ {assoc₁ assoc₂}
{e₁ : ExprIn p assoc₁} {e₂ : ExprIn p assoc₂} →
(Expr._∙_ (here {xs = ps} refl) e₁) ≡ (here refl ∙ e₂) →
assoc₁ ≡ assoc₂
lemma₁ refl = refl
lemma₂ : ∀ {assoc₁ assoc₂}
{e₁ : ExprIn p assoc₁} {e₂ : ExprIn p assoc₂} →
(Expr._∙_ (here {xs = ps} refl) e₁) ≡ (here refl ∙ e₂) →
e₁ ≅ e₂
lemma₂ refl = refl
helper : ∀ {assoc₁ assoc₂ s₁ s₂}
{e₁ : ExprIn p assoc₁} {e₂ : ExprIn p assoc₂} →
assoc₁ ≡ assoc₂ → e₁ ≅ e₂ →
(∈₁ : (-, e₁) ∈⟦ Grammar.prec p ⟧· s₁) →
(∈₂ : (-, e₂) ∈⟦ Grammar.prec p ⟧· s₂) →
∣ˡ {p₁ = (λ e → here refl ∙ proj₂ e) <$> Grammar.prec p}
{p₂ = weakenE <$> Grammar.precs ps} (<$> ∈₁) ≋
∣ˡ {p₁ = (λ e → here refl ∙ proj₂ e) <$> Grammar.prec p}
{p₂ = weakenE <$> Grammar.precs ps} (<$> ∈₂)
helper refl refl ∈₁ ∈₂ with prec ∈₁ ∈₂
helper refl refl ∈ .∈ | refl = refl
prec : ∀ {p assoc s₁ s₂} {e : ExprIn p assoc}
(∈₁ : (-, e) ∈⟦ Grammar.prec p ⟧· s₁)
(∈₂ : (-, e) ∈⟦ Grammar.prec p ⟧· s₂) →
∈₁ ≋ ∈₂
prec {p} ∈₁′ ∈₂′ = prec′ ∈₁′ ∈₂′ refl
where
module P = Grammar.Prec p
preRight⁺ : ∀ {s₁ s₂} {e₁ e₂ : ExprIn p right}
(∈₁ : e₁ ∈⟦ P.preRight⁺ ⟧· s₁)
(∈₂ : e₂ ∈⟦ P.preRight⁺ ⟧· s₂) →
e₁ ≡ e₂ → ∈₁ ≋ ∈₂
preRight⁺ (∣ˡ (<$> ∈₁) ⊛∞ ∣ˡ (<$> ∈₂))
(∣ˡ (<$> ∈₁′) ⊛∞ ∣ˡ (<$> ∈₂′)) refl with inner _ ∈₁ ∈₁′ refl | preRight⁺ ∈₂ ∈₂′ refl
preRight⁺ (∣ˡ (<$> ∈₁) ⊛∞ ∣ˡ (<$> ∈₂))
(∣ˡ (<$> .∈₁) ⊛∞ ∣ˡ (<$> .∈₂)) refl | refl | refl = refl
preRight⁺ (∣ˡ (<$> ∈₁) ⊛∞ ∣ʳ (<$> ∈₂))
(∣ˡ (<$> ∈₁′) ⊛∞ ∣ʳ (<$> ∈₂′)) refl with inner _ ∈₁ ∈₁′ refl | precs _ ∈₂ ∈₂′ refl
preRight⁺ (∣ˡ (<$> ∈₁) ⊛∞ ∣ʳ (<$> ∈₂))
(∣ˡ (<$> .∈₁) ⊛∞ ∣ʳ (<$> .∈₂)) refl | refl | refl = refl
preRight⁺ (∣ʳ (<$> ∈₁ ⊛ ∈₃) ⊛∞ ∣ˡ (<$> ∈₂))
(∣ʳ (<$> ∈₁′ ⊛ ∈₃′) ⊛∞ ∣ˡ (<$> ∈₂′)) refl with precs _ ∈₁ ∈₁′ refl | preRight⁺ ∈₂ ∈₂′ refl | inner _ ∈₃ ∈₃′ refl
preRight⁺ (∣ʳ (<$> ∈₁ ⊛ ∈₃) ⊛∞ ∣ˡ (<$> ∈₂))
(∣ʳ (<$> .∈₁ ⊛ .∈₃) ⊛∞ ∣ˡ (<$> .∈₂)) refl | refl | refl | refl = refl
preRight⁺ (∣ʳ (<$> ∈₁ ⊛ ∈₃) ⊛∞ ∣ʳ (<$> ∈₂))
(∣ʳ (<$> ∈₁′ ⊛ ∈₃′) ⊛∞ ∣ʳ (<$> ∈₂′)) refl with precs _ ∈₁ ∈₁′ refl | precs _ ∈₂ ∈₂′ refl | inner _ ∈₃ ∈₃′ refl
preRight⁺ (∣ʳ (<$> ∈₁ ⊛ ∈₃) ⊛∞ ∣ʳ (<$> ∈₂))
(∣ʳ (<$> .∈₁ ⊛ .∈₃) ⊛∞ ∣ʳ (<$> .∈₂)) refl | refl | refl | refl = refl
preRight⁺ (∣ˡ (<$> _) ⊛∞ _)
(∣ʳ (<$> _ ⊛ _) ⊛∞ _) ()
preRight⁺ (∣ʳ (<$> _ ⊛ _) ⊛∞ _)
(∣ˡ (<$> _) ⊛∞ _) ()
preRight⁺ (∣ˡ (<$> _) ⊛∞ ∣ˡ (<$> _))
(∣ˡ (<$> _) ⊛∞ ∣ʳ (<$> _)) ()
preRight⁺ (∣ˡ (<$> _) ⊛∞ ∣ʳ (<$> _))
(∣ˡ (<$> _) ⊛∞ ∣ˡ (<$> _)) ()
preRight⁺ (∣ʳ (<$> _ ⊛ _) ⊛∞ ∣ˡ (<$> _))
(∣ʳ (<$> _ ⊛ _) ⊛∞ ∣ʳ (<$> _)) ()
preRight⁺ (∣ʳ (<$> _ ⊛ _) ⊛∞ ∣ʳ (<$> _))
(∣ʳ (<$> _ ⊛ _) ⊛∞ ∣ˡ (<$> _)) ()
postLeft⁺ : ∀ {s₁ s₂} {e₁ e₂ : ExprIn p left}
(∈₁ : e₁ ∈⟦ P.postLeft⁺ ⟧· s₁)
(∈₂ : e₂ ∈⟦ P.postLeft⁺ ⟧· s₂) →
e₁ ≡ e₂ → ∈₁ ≋ ∈₂
postLeft⁺ (<$> (∣ˡ (<$> ∈₁)) ⊛∞ ∣ˡ (<$> ∈₂))
(<$> (∣ˡ (<$> ∈₁′)) ⊛∞ ∣ˡ (<$> ∈₂′)) refl with postLeft⁺ ∈₁ ∈₁′ refl | inner _ ∈₂ ∈₂′ refl
postLeft⁺ (<$> (∣ˡ (<$> ∈₁)) ⊛∞ ∣ˡ (<$> ∈₂))
(<$> (∣ˡ (<$> .∈₁)) ⊛∞ ∣ˡ (<$> .∈₂)) refl | refl | refl = refl
postLeft⁺ (<$> (∣ʳ (<$> ∈₁)) ⊛∞ ∣ˡ (<$> ∈₂))
(<$> (∣ʳ (<$> ∈₁′)) ⊛∞ ∣ˡ (<$> ∈₂′)) refl with precs _ ∈₁ ∈₁′ refl | inner _ ∈₂ ∈₂′ refl
postLeft⁺ (<$> (∣ʳ (<$> ∈₁)) ⊛∞ ∣ˡ (<$> ∈₂))
(<$> (∣ʳ (<$> .∈₁)) ⊛∞ ∣ˡ (<$> .∈₂)) refl | refl | refl = refl
postLeft⁺ (<$> (∣ˡ (<$> ∈₁)) ⊛∞ ∣ʳ (<$> ∈₂ ⊛ ∈₃))
(<$> (∣ˡ (<$> ∈₁′)) ⊛∞ ∣ʳ (<$> ∈₂′ ⊛ ∈₃′)) refl with postLeft⁺ ∈₁ ∈₁′ refl | inner _ ∈₂ ∈₂′ refl | precs _ ∈₃ ∈₃′ refl
postLeft⁺ (<$> (∣ˡ (<$> ∈₁)) ⊛∞ ∣ʳ (<$> ∈₂ ⊛ ∈₃))
(<$> (∣ˡ (<$> .∈₁)) ⊛∞ ∣ʳ (<$> .∈₂ ⊛ .∈₃)) refl | refl | refl | refl = refl
postLeft⁺ (<$> (∣ʳ (<$> ∈₁)) ⊛∞ ∣ʳ (<$> ∈₂ ⊛ ∈₃))
(<$> (∣ʳ (<$> ∈₁′)) ⊛∞ ∣ʳ (<$> ∈₂′ ⊛ ∈₃′)) refl with precs _ ∈₁ ∈₁′ refl | inner _ ∈₂ ∈₂′ refl | precs _ ∈₃ ∈₃′ refl
postLeft⁺ (<$> (∣ʳ (<$> ∈₁)) ⊛∞ ∣ʳ (<$> ∈₂ ⊛ ∈₃))
(<$> (∣ʳ (<$> .∈₁)) ⊛∞ ∣ʳ (<$> .∈₂ ⊛ .∈₃)) refl | refl | refl | refl = refl
postLeft⁺ (<$> _ ⊛∞ ∣ˡ (<$> _))
(<$> _ ⊛∞ ∣ʳ (<$> _ ⊛ _)) ()
postLeft⁺ (<$> _ ⊛∞ ∣ʳ (<$> _ ⊛ _))
(<$> _ ⊛∞ ∣ˡ (<$> _)) ()
postLeft⁺ (<$> (∣ˡ (<$> _)) ⊛∞ ∣ˡ (<$> _))
(<$> (∣ʳ (<$> _)) ⊛∞ ∣ˡ (<$> _)) ()
postLeft⁺ (<$> (∣ʳ (<$> _)) ⊛∞ ∣ˡ (<$> _))
(<$> (∣ˡ (<$> _)) ⊛∞ ∣ˡ (<$> _)) ()
postLeft⁺ (<$> (∣ˡ (<$> _)) ⊛∞ ∣ʳ (<$> _ ⊛ _))
(<$> (∣ʳ (<$> _)) ⊛∞ ∣ʳ (<$> _ ⊛ _)) ()
postLeft⁺ (<$> (∣ʳ (<$> _)) ⊛∞ ∣ʳ (<$> _ ⊛ _))
(<$> (∣ˡ (<$> _)) ⊛∞ ∣ʳ (<$> _ ⊛ _)) ()
prec′ : ∀ {assoc s₁ s₂} {e₁ e₂ : ExprIn p assoc} →
(∈₁ : (-, e₁) ∈⟦ Grammar.prec p ⟧· s₁)
(∈₂ : (-, e₂) ∈⟦ Grammar.prec p ⟧· s₂) →
e₁ ≡ e₂ → ∈₁ ≋ ∈₂
prec′ (∥ˡ (<$> ∈₁)) (∥ˡ (<$> ∈₂)) refl with inner _ ∈₁ ∈₂ refl
prec′ (∥ˡ (<$> ∈₁)) (∥ˡ (<$> .∈₁)) refl | refl = refl
prec′ (∥ʳ (∥ˡ (<$> ∈₁ ⊛ ∈₂ ⊛∞ ∈₃ )))
(∥ʳ (∥ˡ (<$> ∈₁′ ⊛ ∈₂′ ⊛∞ ∈₃′))) refl
with precs _ ∈₁ ∈₁′ refl | inner _ ∈₂ ∈₂′ refl | precs _ ∈₃ ∈₃′ refl
prec′ (∥ʳ (∥ˡ (<$> ∈₁ ⊛ ∈₂ ⊛∞ ∈₃)))
(∥ʳ (∥ˡ (<$> .∈₁ ⊛ .∈₂ ⊛∞ .∈₃))) refl | refl | refl | refl = refl
prec′ (∥ʳ (∥ʳ (∥ˡ ∈₁))) (∥ʳ (∥ʳ (∥ˡ ∈₂))) refl with preRight⁺ ∈₁ ∈₂ refl
prec′ (∥ʳ (∥ʳ (∥ˡ ∈₁))) (∥ʳ (∥ʳ (∥ˡ .∈₁))) refl | refl = refl
prec′ (∥ʳ (∥ʳ (∥ʳ (∥ˡ ∈₁)))) (∥ʳ (∥ʳ (∥ʳ (∥ˡ ∈₂)))) refl with postLeft⁺ ∈₁ ∈₂ refl
prec′ (∥ʳ (∥ʳ (∥ʳ (∥ˡ ∈₁)))) (∥ʳ (∥ʳ (∥ʳ (∥ˡ .∈₁)))) refl | refl = refl
prec′ (∥ˡ (<$> _)) (∥ʳ (∥ˡ (<$> _ ⊛ _ ⊛∞ _))) ()
prec′ (∥ʳ (∥ˡ (<$> _ ⊛ _ ⊛∞ _))) (∥ˡ (<$> _)) ()
prec′ (∥ʳ (∥ʳ (∥ʳ (∥ʳ ())))) _ _
prec′ _ (∥ʳ (∥ʳ (∥ʳ (∥ʳ ())))) _
inner : ∀ {fix s₁ s₂} ops {e₁ e₂ : Inner {fix} ops}
(∈₁ : e₁ ∈⟦ Grammar.inner ops ⟧· s₁)
(∈₂ : e₂ ∈⟦ Grammar.inner ops ⟧· s₂) →
e₁ ≡ e₂ → ∈₁ ≋ ∈₂
inner [] () () _
inner ((_ , op) ∷ ops) (∣ˡ (<$> ∈₁))
(∣ˡ (<$> ∈₂)) refl with inner′ _ _ ∈₁ ∈₂
inner ((_ , op) ∷ ops) (∣ˡ (<$> ∈₁))
(∣ˡ (<$> .∈₁)) refl | refl = refl
inner ((_ , op) ∷ ops) (∣ʳ (<$>_ {x = ( _ ∙ _)} ∈₁))
(∣ʳ (<$>_ {x = (._ ∙ ._)} ∈₂)) refl with inner ops ∈₁ ∈₂ refl
inner ((_ , op) ∷ ops) (∣ʳ (<$>_ {x = ( _ ∙ _)} ∈₁))
(∣ʳ (<$>_ {x = (._ ∙ ._)} .∈₁)) refl | refl = refl
inner ((_ , op) ∷ ops) (∣ˡ (<$> ∈₁)) (∣ʳ (<$>_ {x = (_ ∙ _)} ∈₂)) ()
inner ((_ , op) ∷ ops) (∣ʳ (<$>_ {x = (_ ∙ _)} ∈₁)) (∣ˡ (<$> ∈₂)) ()
inner′ : ∀ {arity s₁ s₂}
(ns : Vec NamePart (1 + arity))
(args : Vec (Expr anyPrecedence) arity)
(∈₁ : args ∈⟦ Grammar.expr between ns ⟧· s₁)
(∈₂ : args ∈⟦ Grammar.expr between ns ⟧· s₂) →
∈₁ ≋ ∈₂
inner′ (n ∷ []) [] between-[] between-[] = refl
inner′ (n ∷ n′ ∷ ns) (arg ∷ args)
(between-∷ ∈₁ ∈⋯₁) (between-∷ ∈₂ ∈⋯₂)
with precs _ ∈₁ ∈₂ refl | inner′ (n′ ∷ ns) args ∈⋯₁ ∈⋯₂
inner′ (n ∷ n′ ∷ ns) (arg ∷ args)
(between-∷ ∈₁ ∈⋯₁) (between-∷ .∈₁ .∈⋯₁) | refl | refl = refl
-- There is at most one string representing a given expression.
unique : ∀ {e s₁ s₂} →
e ∈ Grammar.expression · s₁ →
e ∈ Grammar.expression · s₂ →
s₁ ≡ s₂
unique ∈₁ ∈₂ with ∈₁′ | ∈₂′ | Unique.precs _ ∈₁′ ∈₂′ refl
where
∈₁′ = Lib.Semantics.complete (♭ Grammar.expr) ∈₁
∈₂′ = Lib.Semantics.complete (♭ Grammar.expr) ∈₂
... | ∈ | .∈ | Unique.refl = refl
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module Example where
open import Prelude
import Typed
data Data : Set where
nat : Data
bool : Data
Datatype : Data -> List (List Data)
Datatype nat = ε ◄ ε ◄ (ε ◄ nat)
Datatype bool = ε ◄ ε ◄ ε
data Effect : Set where
data _⊆_ : Effect -> Effect -> Set where
refl⊆ : forall {M} -> M ⊆ M
Monad : Effect -> Set -> Set
Monad e A = A
return : forall {M A} -> A -> Monad M A
return x = x
map : forall {M A B} -> (A -> B) -> Monad M A -> Monad M B
map f m = f m
join : forall {M A} -> Monad M (Monad M A) -> Monad M A
join m = m
morph : forall {M N} -> M ⊆ N -> (A : Set) -> Monad M A -> Monad N A
morph _ A x = x
open module TT =
Typed Data Datatype
Effect _⊆_
Monad
(\{M A} -> return {M}{A})
(\{M A B} -> map {M}{A}{B})
(\{M A} -> join {M}{A})
morph
zero : forall {M Γ} -> InV M Γ (TyCon nat)
zero = con (tl hd) ⟨⟩
suc : forall {M Γ} -> InV M Γ (TyCon nat) -> InV M Γ (TyCon nat)
suc n = con hd (⟨⟩ ◃ n)
true : forall {M Γ} -> InV M Γ (TyCon bool)
true = con hd ⟨⟩
false : forall {M Γ} -> InV M Γ (TyCon bool)
false = con (tl hd) ⟨⟩
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{-# OPTIONS --without-K --safe #-}
open import Categories.Category.Core
module Categories.Category.Construction.KaroubiEnvelope.Properties {o ℓ e} (𝒞 : Category o ℓ e) where
open import Data.Product using (_,_)
open import Categories.Functor renaming (id to idF)
open import Categories.Functor.Properties
open import Categories.Category.Construction.KaroubiEnvelope
open import Categories.Morphism.Idempotent
import Categories.Morphism.Idempotent.Bundles as BundledIdem
open Category 𝒞
open Equiv
--------------------------------------------------------------------------------
-- Some facts about embedding 𝒞 into it's Karoubi Envelope
KaroubiEmbedding : Functor 𝒞 (KaroubiEnvelope 𝒞)
KaroubiEmbedding = record
{ F₀ = λ X → record
{ obj = X
; isIdempotent = record
{ idem = id
; idempotent = identity²
}
}
; F₁ = λ f → record
{ hom = f
; absorbˡ = identityˡ
; absorbʳ = identityʳ
}
; identity = refl
; homomorphism = refl
; F-resp-≈ = λ eq → eq
}
private
module KaroubiEmbedding = Functor KaroubiEmbedding
karoubi-embedding-full : Full KaroubiEmbedding
karoubi-embedding-full = record
{ from = record
{ _⟨$⟩_ = λ f → BundledIdem.Idempotent⇒.hom f
; cong = λ eq → eq
}
; right-inverse-of = λ _ → refl
}
karoubi-embedding-faithful : Faithful KaroubiEmbedding
karoubi-embedding-faithful f g eq = eq
karoubi-embedding-fully-faithful : FullyFaithful KaroubiEmbedding
karoubi-embedding-fully-faithful = karoubi-embedding-full , karoubi-embedding-faithful
--------------------------------------------------------------------------------
-- Some facts about splitting idempotents
-- All idempotents in the Karoubi Envelope are split
idempotent-split : ∀ {A} → Idempotent (KaroubiEnvelope 𝒞) A → SplitIdempotent (KaroubiEnvelope 𝒞) A
idempotent-split {A} I = record
{ idem = idem
; isSplitIdempotent = record
{ obj = record
{ isIdempotent = record
{ idem = idem.hom
; idempotent = idempotent
}
}
; retract = record
{ hom = idem.hom
; absorbˡ = idempotent
; absorbʳ = idem.absorbʳ
}
; section = record
{ hom = idem.hom
; absorbˡ = idem.absorbˡ
; absorbʳ = idempotent
}
; retracts = idempotent
; splits = idempotent
}
}
where
module A = BundledIdem.Idempotent A
open Idempotent I
module idem = BundledIdem.Idempotent⇒ idem
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{-# OPTIONS --universe-polymorphism #-}
module Categories.Functor.Hom where
open import Data.Product using (_×_; uncurry; proj₁; proj₂; _,_)
open import Categories.Support.Equivalence
open import Categories.Support.SetoidFunctions renaming (id to id′)
open import Categories.Category
open import Categories.Bifunctor using (Bifunctor; Functor; module Functor)
open import Categories.Agda
module Hom {o ℓ e} (C : Category o ℓ e) where
open Category C
Hom[-,-] : Bifunctor (Category.op C) C (ISetoids ℓ e)
Hom[-,-] = record
{ F₀ = F₀′
; F₁ = λ f → record
{ _⟨$⟩_ = λ x → proj₂ f ∘ x ∘ proj₁ f
; cong = cong′ f
}
; identity = identity′
; homomorphism = homomorphism′
; F-resp-≡ = F-resp-≡′
}
where
F₀′ : Obj × Obj → Setoid ℓ e
F₀′ x = record
{ Carrier = uncurry _⇒_ x
; _≈_ = _≡_
; isEquivalence = equiv
}
_⇆_ : ∀ A B → Set ℓ
A ⇆ B = (proj₁ B ⇒ proj₁ A) × (proj₂ A ⇒ proj₂ B)
.cong′ : ∀ {A B} → (f : A ⇆ B) → {x y : uncurry _⇒_ A} → x ≡ y
→ proj₂ f ∘ x ∘ proj₁ f ≡ proj₂ f ∘ y ∘ proj₁ f
cong′ f x≡y = ∘-resp-≡ʳ (∘-resp-≡ˡ x≡y)
.identity′ : {A : Obj × Obj} {x y : uncurry _⇒_ A} → x ≡ y → id ∘ x ∘ id ≡ y
identity′ {A} {x} {y} x≡y =
begin
id ∘ x ∘ id
↓⟨ identityˡ ⟩
x ∘ id
↓⟨ identityʳ ⟩
x
↓⟨ x≡y ⟩
y
∎
where
open HomReasoning
.homomorphism′ : {X Y Z : Obj × Obj}
→ {f : X ⇆ Y}
→ {g : Y ⇆ Z}
→ {x y : uncurry _⇒_ X} → (x ≡ y)
→ (proj₂ g ∘ proj₂ f) ∘ (x ∘ (proj₁ f ∘ proj₁ g)) ≡ proj₂ g ∘ ((proj₂ f ∘ (y ∘ proj₁ f)) ∘ proj₁ g)
homomorphism′ {f = f} {g} {x} {y} x≡y =
begin
(proj₂ g ∘ proj₂ f) ∘ (x ∘ (proj₁ f ∘ proj₁ g))
↓⟨ ∘-resp-≡ʳ (∘-resp-≡ˡ x≡y) ⟩
(proj₂ g ∘ proj₂ f) ∘ (y ∘ (proj₁ f ∘ proj₁ g))
↓⟨ assoc ⟩
proj₂ g ∘ (proj₂ f ∘ (y ∘ (proj₁ f ∘ proj₁ g)))
↑⟨ ∘-resp-≡ʳ assoc ⟩
proj₂ g ∘ ((proj₂ f ∘ y) ∘ (proj₁ f ∘ proj₁ g))
↑⟨ ∘-resp-≡ʳ assoc ⟩
proj₂ g ∘ (((proj₂ f ∘ y) ∘ proj₁ f) ∘ proj₁ g)
↓⟨ ∘-resp-≡ʳ (∘-resp-≡ˡ assoc) ⟩
proj₂ g ∘ ((proj₂ f ∘ (y ∘ proj₁ f)) ∘ proj₁ g)
∎
where
open HomReasoning
.F-resp-≡′ : {A B : Obj × Obj} {f g : A ⇆ B}
→ proj₁ f ≡ proj₁ g × proj₂ f ≡ proj₂ g
→ {x y : uncurry _⇒_ A} → (x ≡ y)
→ proj₂ f ∘ x ∘ proj₁ f ≡ proj₂ g ∘ y ∘ proj₁ g
F-resp-≡′ (f₁≡g₁ , f₂≡g₂) x≡y = ∘-resp-≡ f₂≡g₂ (∘-resp-≡ x≡y f₁≡g₁)
Hom[_,-] : Obj → Functor C (ISetoids ℓ e)
Hom[_,-] B = record
{ F₀ = λ x → Hom[-,-].F₀ (B , x)
; F₁ = λ f → Hom[-,-].F₁ (id , f)
; identity = Hom[-,-].identity
; homomorphism = homomorphism′
; F-resp-≡ = λ F≡G x≡y → ∘-resp-≡ F≡G (∘-resp-≡ˡ x≡y)
}
where
module Hom[-,-] = Functor Hom[-,-]
-- I can't see an easy way to reuse the proof for the bifunctor :(
-- luckily, it's an easy proof!
.homomorphism′ : {X Y Z : Obj} {f : X ⇒ Y} {g : Y ⇒ Z} {x y : B ⇒ X}
→ (x ≡ y) → (g ∘ f) ∘ (x ∘ id) ≡ g ∘ ((f ∘ (y ∘ id)) ∘ id)
homomorphism′ {f = f} {g} {x} {y} x≡y =
begin
(g ∘ f) ∘ (x ∘ id)
↓⟨ ∘-resp-≡ʳ (∘-resp-≡ˡ x≡y) ⟩
(g ∘ f) ∘ (y ∘ id)
↓⟨ assoc ⟩
g ∘ (f ∘ (y ∘ id))
↑⟨ ∘-resp-≡ʳ identityʳ ⟩
g ∘ ((f ∘ (y ∘ id)) ∘ id)
∎
where
open HomReasoning
Hom[-,_] : Obj → Functor (Category.op C) (ISetoids ℓ e)
Hom[-,_] B = record
{ F₀ = λ x → Hom[-,-].F₀ (x , B)
; F₁ = λ f → Hom[-,-].F₁ (f , id)
; identity = Hom[-,-].identity
; homomorphism = homomorphism′
; F-resp-≡ = λ F≡G x≡y → ∘-resp-≡ʳ (∘-resp-≡ x≡y F≡G)
}
where
module Hom[-,-] = Functor Hom[-,-]
.homomorphism′ : {X Y Z : Obj} {f : Y ⇒ X} {g : Z ⇒ Y} {x y : X ⇒ B} →
(x ≡ y) → id ∘ (x ∘ (f ∘ g)) ≡ id ∘ ((id ∘ (y ∘ f)) ∘ g)
homomorphism′ {f = f} {g} {x} {y} x≡y =
begin
id ∘ (x ∘ (f ∘ g))
↓⟨ ∘-resp-≡ʳ (∘-resp-≡ˡ x≡y) ⟩
id ∘ (y ∘ (f ∘ g))
↑⟨ ∘-resp-≡ʳ assoc ⟩
id ∘ ((y ∘ f) ∘ g)
↑⟨ ∘-resp-≡ʳ (∘-resp-≡ˡ identityˡ) ⟩
id ∘ ((id ∘ (y ∘ f)) ∘ g)
∎
where
open HomReasoning
-- More explicit versions
Hom[_][-,-] : ∀ {o ℓ e} → (C : Category o ℓ e) → Bifunctor (Category.op C) C (ISetoids ℓ e)
Hom[ C ][-,-] = Hom[-,-]
where open Hom C
Hom[_][_,-] : ∀ {o ℓ e} → (C : Category o ℓ e) → Category.Obj C → Functor C (ISetoids ℓ e)
Hom[ C ][ B ,-] = Hom[ B ,-]
where open Hom C
Hom[_][-,_] : ∀ {o ℓ e} → (C : Category o ℓ e) → Category.Obj C → Functor (Category.op C) (ISetoids ℓ e)
Hom[ C ][-, B ] = Hom[-, B ]
where open Hom C | {
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{-# OPTIONS --cubical --safe #-}
module Cubical.Foundations.Path where
open import Cubical.Core.Everything
open import Cubical.Foundations.Prelude
open import Cubical.Foundations.GroupoidLaws
open import Cubical.Foundations.Isomorphism
private
variable
ℓ ℓ' : Level
A : Type ℓ
-- Less polymorphic version of `cong`, to avoid some unresolved metas
cong′ : ∀ {B : Type ℓ'} (f : A → B) {x y : A} (p : x ≡ y)
→ Path B (f x) (f y)
cong′ f = cong f
toPathP-isEquiv : ∀ (A : I → Set ℓ){x y} → isEquiv (toPathP {A = A} {x} {y})
toPathP-isEquiv A {x} {y} = isoToIsEquiv (iso toPathP fromPathP to-from from-to)
where
to-from : ∀ (p : PathP A x y) → toPathP (fromPathP p) ≡ p
to-from p h i = outS (hcomp-unique (λ { j (i = i0) → x ; j (i = i1) → fromPathP p j })
(inS (transp (λ j → A (i ∧ j)) (~ i) x))
\ h → inS (sq1 h i))
h
where
sq1 : (\ h → A [ x ≡ transp (\ j → A (h ∨ j)) h (p h) ]) [ (\ i → transp (λ j → A (i ∧ j)) (~ i) x) ≡ p ]
sq1 = \ h i → comp (\ z → (hcomp (\ w →
\ { (z = i1) → A (i ∧ (w ∨ h))
; (z = i0) → A (i ∧ h)
; (i = i0) → A i0
; (i = i1) → A (h ∨ (w ∧ z))
; (h = i0) → A (i ∧ (w ∧ z))
; (h = i1) → A i})
((A (i ∧ h)))))
(\ z → \ { (i = i0) → x
; (i = i1) → transp (\ j → A (h ∨ (z ∧ j))) (h ∨ ~ z) (p h)
; (h = i0) → transp (λ j → A ((i ∧ z) ∧ j)) (~ (i ∧ z)) x
; (h = i1) → p i })
(p (i ∧ h))
from-to : ∀ (q : transp A i0 x ≡ y) → fromPathP (toPathP {A = A} q) ≡ q
from-to q = (\ h i → outS (transp-hcomp i {A' = A i1} (\ j → inS (A (i ∨ j)))
((λ { j (i = i0) → x ; j (i = i1) → q j }))
(inS ((transp (λ j → A (i ∧ j)) (~ i) x))))
h)
∙ (\ h i → outS (hcomp-unique {A = A i1} ((λ { j (i = i0) → transp A i0 x ; j (i = i1) → q j }))
(inS ((transp (λ j → A (i ∨ j)) i (transp (λ j → A (i ∧ j)) (~ i) x))))
\ h → inS (sq2 h i))
h)
∙ sym (lUnit q)
where
sq2 : (\ h → transp A i0 x ≡ q h) [ (\ i → transp (\ j → A (i ∨ j)) i (transp (\ j → A (i ∧ j)) (~ i) x)) ≡ refl ∙ q ]
sq2 = \ h i → comp (\ z → hcomp (\ w → \ { (i = i1) → A i1
; (i = i0) → A (h ∨ (w ∧ z))
; (h = i0) → A (i ∨ (w ∧ z))
; (h = i1) → A i1
; (z = i0) → A (i ∨ h)
; (z = i1) → A ((i ∨ h) ∨ w) })
(A (i ∨ h)))
(\ z → \ { (i = i0) → transp (λ j → A ((z ∨ h) ∧ j)) (~ z ∧ ~ h) x
; (i = i1) → q (z ∧ h)
; (h = i1) → compPath-filler refl q z i
; (h = i0) → transp (\ j → A (i ∨ (z ∧ j))) (i ∨ ~ z) (transp (\ j → A (i ∧ j)) (~ i) x)
})
(transp (\ j → A ((i ∨ h) ∧ j)) (~ (i ∨ h)) x)
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module DivMod where
open import IO
open import Data.Nat
open import Data.Nat.DivMod
open import Codata.Musical.Notation
open import Data.String.Base
open import Data.Fin.Base using (toℕ)
open import Level using (0ℓ)
g : ℕ
g = 7 div 5
k : ℕ
k = toℕ (7 mod 5)
showNat : ℕ → String
showNat zero = "Z"
showNat (suc x) = "S (" ++ showNat x ++ ")"
main = run {0ℓ} (putStrLn (showNat g) >> putStrLn (showNat k))
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-- Andreas, 2016-07-29
--
-- agda --library-file=GARBAGE Issue2122.agda
--
-- should complain about non-existent library file.
-- This file is intentionally left empty.
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module Sets.IterativeSet.Oper where
import Lvl
open import Data
open import Data.Boolean
open import Data.Boolean.Stmt
open import Data.Either as Either using (_‖_)
open import Data.Tuple as Tuple using ()
open import Functional
open import Logic
open import Numeral.Natural
open import Relator.Equals using () renaming (_≡_ to Id ; [≡]-intro to intro)
open import Sets.IterativeSet
open import Syntax.Function
open import Type.Dependent
module _ where
private variable {ℓ ℓ₁ ℓ₂} : Lvl.Level
open Iset
-- The empty set, consisting of no elements.
-- Index is the empty type, which means that there are no objects pointing to elements in the set.
∅ : Iset{ℓ}
∅ = set{Index = Empty} empty
-- The singleton set, consisting of one element.
-- Index is the unit type, which means that there are a single object pointing to a single element in the set.
singleton : Iset{ℓ} → Iset{ℓ}
singleton = set{Index = Unit} ∘ const
-- The pair set, consisting of two elements.
-- Index is the boolean type, which means that there are two objects pointing to two elements in the set.
pair : Iset{ℓ} → Iset{ℓ} → Iset{ℓ}
pair A B = set{Index = Lvl.Up(Bool)} ((if_then B else A) ∘ Lvl.Up.obj)
-- The union operator.
-- Index(A ∪ B) is the either type of two indices, which means that both objects from the A and the B index point to elements in the set.
_∪_ : Iset{ℓ} → Iset{ℓ} → Iset{ℓ}
A ∪ B = set{Index = Index(A) ‖ Index(B)} (Either.map1 (elem(A)) (elem(B)))
_,_ : Iset{ℓ} → Iset{ℓ} → Iset{ℓ}
A , B = pair (singleton A) (pair A B)
_⨯_ : Iset{ℓ} → Iset{ℓ} → Iset{ℓ}
A ⨯ B = set{Index = Index(A) Tuple.⨯ Index(B)} \{(ia Tuple., ib) → (elem(A)(ia) , elem(B)(ib))}
-- The big union operator.
-- Index(⋃ A) is the dependent sum type of an Index(A) and the index of the element this index points to.
⋃ : Iset{ℓ} → Iset{ℓ}
⋃ A = set{Index = Σ(Index(A)) (ia ↦ Index(elem(A)(ia)))} (\{(intro ia i) → elem(elem(A)(ia))(i)})
indexFilter : (A : Iset{ℓ}) → (Index(A) → Stmt{ℓ}) → Iset{ℓ}
indexFilter A P = set{Index = Σ(Index(A)) P} (elem(A) ∘ Σ.left)
filter : (A : Iset{ℓ}) → (Iset{ℓ} → Stmt{ℓ}) → Iset{ℓ}
filter{ℓ} A P = indexFilter A (P ∘ elem(A))
indexFilterBool : (A : Iset{ℓ}) → (Index(A) → Bool) → Iset{ℓ}
indexFilterBool A f = indexFilter A (Lvl.Up ∘ IsTrue ∘ f)
filterBool : (A : Iset{ℓ}) → (Iset{ℓ} → Bool) → Iset{ℓ}
filterBool A f = indexFilterBool A (f ∘ elem(A))
mapSet : (Iset{ℓ} → Iset{ℓ}) → (Iset{ℓ} → Iset{ℓ})
mapSet f(A) = set{Index = Index(A)} (f ∘ elem(A))
-- The power set operator.
-- Index(℘(A)) is a function type. An instance of such a function represents a subset, and essentially maps every element in A to a boolean which is interpreted as "in the subset of not".
-- Note: This only works properly in a classical setting. Trying to use indexFilter instead result in universe level problems.
℘ : Iset{ℓ} → Iset{ℓ}
℘(A) = set{Index = Index(A) → Bool} (indexFilterBool A)
-- The set of ordinal numbers of the first order.
ω : Iset{ℓ}
ω = set{Index = Lvl.Up ℕ} (N ∘ Lvl.Up.obj) where
N : ℕ → Iset{ℓ}
N(𝟎) = ∅
N(𝐒(n)) = N(n) ∪ singleton(N(n))
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------------------------------------------------------------------------
-- The Agda standard library
--
-- Non-empty AVL trees
------------------------------------------------------------------------
-- AVL trees are balanced binary search trees.
-- The search tree invariant is specified using the technique
-- described by Conor McBride in his talk "Pivotal pragmatism".
{-# OPTIONS --without-K --safe #-}
open import Relation.Binary using (StrictTotalOrder)
module Data.AVL.NonEmpty
{a ℓ₁ ℓ₂} (strictTotalOrder : StrictTotalOrder a ℓ₁ ℓ₂) where
open import Data.Bool.Base using (Bool)
open import Data.Empty
open import Data.List.NonEmpty as List⁺ using (List⁺; _∷_; _++⁺_)
open import Data.Maybe.Base hiding (map)
open import Data.Nat.Base hiding (_<_; _⊔_; compare)
open import Data.Product hiding (map)
open import Data.Unit
open import Function
open import Level using (_⊔_; Lift; lift)
open import Relation.Unary
open StrictTotalOrder strictTotalOrder renaming (Carrier to Key)
open import Data.AVL.Value Eq.setoid
import Data.AVL.Indexed strictTotalOrder as Indexed
open Indexed using (K&_ ; ⊥⁺ ; ⊤⁺; ⊥⁺<⊤⁺; ⊥⁺<[_]<⊤⁺; ⊥⁺<[_]; [_]<⊤⁺; node; toList)
------------------------------------------------------------------------
-- Types and functions with hidden indices
-- NB: the height is non-zero thus guaranteeing that the AVL tree contains
-- at least one value.
data Tree⁺ {v} (V : Value v) : Set (a ⊔ v ⊔ ℓ₂) where
tree : ∀ {h} → Indexed.Tree V ⊥⁺ ⊤⁺ (suc h) → Tree⁺ V
module _ {v} {V : Value v} where
private
Val = Value.family V
singleton : (k : Key) → Val k → Tree⁺ V
singleton k v = tree (Indexed.singleton k v ⊥⁺<[ k ]<⊤⁺)
insert : (k : Key) → Val k → Tree⁺ V → Tree⁺ V
insert k v (tree t) with Indexed.insert k v t ⊥⁺<[ k ]<⊤⁺
... | Indexed.0# , t′ = tree t′
... | Indexed.1# , t′ = tree t′
insertWith : (k : Key) → (Maybe (Val k) → Val k) → Tree⁺ V → Tree⁺ V
insertWith k f (tree t) with Indexed.insertWith k f t ⊥⁺<[ k ]<⊤⁺
... | Indexed.0# , t′ = tree t′
... | Indexed.1# , t′ = tree t′
delete : Key → Tree⁺ V → Maybe (Tree⁺ V)
delete k (tree {h} t) with Indexed.delete k t ⊥⁺<[ k ]<⊤⁺
delete k (tree {h} t) | Indexed.1# , t′ = just (tree t′)
delete k (tree {0} t) | Indexed.0# , t′ = nothing
delete k (tree {suc h} t) | Indexed.0# , t′ = just (tree t′)
lookup : (k : Key) → Tree⁺ V → Maybe (Val k)
lookup k (tree t) = Indexed.lookup k t ⊥⁺<[ k ]<⊤⁺
module _ {v w} {V : Value v} {W : Value w} where
private
Val = Value.family V
Wal = Value.family W
map : ∀[ Val ⇒ Wal ] → Tree⁺ V → Tree⁺ W
map f (tree t) = tree $ Indexed.map f t
module _ {v} {V : Value v} where
-- The input does not need to be ordered.
fromList⁺ : List⁺ (K& V) → Tree⁺ V
fromList⁺ = List⁺.foldr (uncurry insert) (uncurry singleton)
-- The output is ordered
toList⁺ : Tree⁺ V → List⁺ (K& V)
toList⁺ (tree (node k&v l r bal)) = toList l ++⁺ k&v ∷ toList r
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