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http://rosettacode.org/wiki/Sorting_algorithms/Bubble_sort | Sorting algorithms/Bubble sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
A bubble sort is generally considered to be the simplest sorting algorithm.
A bubble sort is also known as a sinking sort.
Because of its simplicity and ease of visualization, it is often taught in introductory computer science courses.
Because of its abysmal O(n2) performance, it is not used often for large (or even medium-sized) datasets.
The bubble sort works by passing sequentially over a list, comparing each value to the one immediately after it. If the first value is greater than the second, their positions are switched. Over a number of passes, at most equal to the number of elements in the list, all of the values drift into their correct positions (large values "bubble" rapidly toward the end, pushing others down around them).
Because each pass finds the maximum item and puts it at the end, the portion of the list to be sorted can be reduced at each pass.
A boolean variable is used to track whether any changes have been made in the current pass; when a pass completes without changing anything, the algorithm exits.
This can be expressed in pseudo-code as follows (assuming 1-based indexing):
repeat
if itemCount <= 1
return
hasChanged := false
decrement itemCount
repeat with index from 1 to itemCount
if (item at index) > (item at (index + 1))
swap (item at index) with (item at (index + 1))
hasChanged := true
until hasChanged = false
Task
Sort an array of elements using the bubble sort algorithm. The elements must have a total order and the index of the array can be of any discrete type. For languages where this is not possible, sort an array of integers.
References
The article on Wikipedia.
Dance interpretation.
| #CLU | CLU | % Bubble-sort an array in place.
bubble_sort = proc [T: type] (a: array[T])
where T has lt: proctype (T,T) returns (bool)
bound_lo: int := array[T]$low(a)
bound_hi: int := array[T]$high(a)
for hi: int in int$from_to_by(bound_hi, bound_lo, -1) do
for i: int in int$from_to(bound_lo, hi-1) do
if a[hi] < a[i] then
temp: T := a[i]
a[i] := a[hi]
a[hi] := temp
end
end
end
end bubble_sort
% Print an array
print_arr = proc [T: type] (a: array[T], w: int, s: stream)
where T has unparse: proctype (T) returns (string)
for el: T in array[T]$elements(a) do
stream$putright(s, T$unparse(el), w)
end
stream$putc(s, '\n')
end print_arr
start_up = proc ()
ai = array[int]
po: stream := stream$primary_output()
test: ai := ai$[7, -5, 0, 2, 99, 16, 4, 20, 47, 19]
stream$puts(po, "Before: ") print_arr[int](test, 3, po)
bubble_sort[int](test)
stream$puts(po, "After: ") print_arr[int](test, 3, po)
end start_up |
http://rosettacode.org/wiki/Sorting_algorithms/Gnome_sort | Sorting algorithms/Gnome sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
This page uses content from Wikipedia. The original article was at Gnome sort. The list of authors can be seen in the page history. As with Rosetta Code, the text of Wikipedia is available under the GNU FDL. (See links for details on variance)
Gnome sort is a sorting algorithm which is similar to Insertion sort, except that moving an element to its proper place is accomplished by a series of swaps, as in Bubble Sort.
The pseudocode for the algorithm is:
function gnomeSort(a[0..size-1])
i := 1
j := 2
while i < size do
if a[i-1] <= a[i] then
// for descending sort, use >= for comparison
i := j
j := j + 1
else
swap a[i-1] and a[i]
i := i - 1
if i = 0 then
i := j
j := j + 1
endif
endif
done
Task
Implement the Gnome sort in your language to sort an array (or list) of numbers.
| #IS-BASIC | IS-BASIC |
100 PROGRAM "GnomeSrt.bas"
110 RANDOMIZE
120 NUMERIC ARRAY(-5 TO 12)
130 CALL INIT(ARRAY)
140 CALL WRITE(ARRAY)
150 CALL GNOMESORT(ARRAY)
160 CALL WRITE(ARRAY)
170 DEF INIT(REF A)
180 FOR I=LBOUND(A) TO UBOUND(A)
190 LET A(I)=RND(98)+1
200 NEXT
210 END DEF
220 DEF WRITE(REF A)
230 FOR I=LBOUND(A) TO UBOUND(A)
240 PRINT A(I);
250 NEXT
260 PRINT
270 END DEF
280 DEF GNOMESORT(REF A)
290 LET I=LBOUND(A)+1:LET J=I+1
300 DO WHILE I<=UBOUND(A)
310 IF A(I-1)<=A(I) THEN
320 LET I=J:LET J=J+1
330 ELSE
340 LET T=A(I-1):LET A(I-1)=A(I):LET A(I)=T
350 LET I=I-1
360 IF I=LBOUND(A) THEN LET I=J:LET J=J+1
370 END IF
380 LOOP
390 END DEF |
http://rosettacode.org/wiki/Sorting_algorithms/Bead_sort | Sorting algorithms/Bead sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort an array of positive integers using the Bead Sort Algorithm.
A bead sort is also known as a gravity sort.
Algorithm has O(S), where S is the sum of the integers in the input set: Each bead is moved individually.
This is the case when bead sort is implemented without a mechanism to assist in finding empty spaces below the beads, such as in software implementations.
| #OpenEdge.2FProgress | OpenEdge/Progress | FUNCTION beadSort RETURNS CHAR (
i_c AS CHAR
):
DEF VAR cresult AS CHAR.
DEF VAR ii AS INT.
DEF VAR inumbers AS INT.
DEF VAR irod AS INT.
DEF VAR irods AS INT.
DEF VAR crod AS CHAR.
DEF VAR cbeads AS CHAR EXTENT.
inumbers = NUM-ENTRIES( i_c ).
/* determine number of rods needed */
DO ii = 1 TO inumbers:
irods = MAXIMUM( irods, INTEGER( ENTRY( ii, i_c ) ) ).
END.
/* put beads on rods */
EXTENT( cbeads ) = inumbers.
DO ii = 1 TO inumbers:
cbeads[ ii ] = FILL( "X", INTEGER( ENTRY( ii, i_c ) ) ).
END.
/* drop beads on each rod */
DO irod = 1 TO irods:
crod = "".
DO ii = 1 TO inumbers:
crod = crod + SUBSTRING( cbeads[ ii ], irod, 1 ).
END.
crod = REPLACE( crod, " ", "" ).
DO ii = 1 TO inumbers.
SUBSTRING( cbeads[ ii ], irod, 1 ) = STRING( ii <= LENGTH( crod ), "X/ " ).
END.
END.
/* get beads from rods */
DO ii = 1 TO inumbers:
cresult = cresult + "," + STRING( LENGTH( REPLACE( cbeads[ ii ], " ", "" ) ) ).
END.
RETURN SUBSTRING( cresult, 2 ).
END FUNCTION. /* beadSort */
MESSAGE
"5,2,4,1,3,3,9 -> " beadSort( "5,2,4,1,3,3,9" ) SKIP
"5,3,1,7,4,1,1 -> " beadSort( "5,3,1,7,4,1,1" ) SKIP(1)
beadSort( "88,18,31,44,4,0,8,81,14,78,20,76,84,33,73,75,82,5,62,70,12,7,1" )
VIEW-AS ALERT-BOX. |
http://rosettacode.org/wiki/Sorting_algorithms/Bead_sort | Sorting algorithms/Bead sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort an array of positive integers using the Bead Sort Algorithm.
A bead sort is also known as a gravity sort.
Algorithm has O(S), where S is the sum of the integers in the input set: Each bead is moved individually.
This is the case when bead sort is implemented without a mechanism to assist in finding empty spaces below the beads, such as in software implementations.
| #PARI.2FGP | PARI/GP | beadsort(v)={
my(sz=vecmax(v),M=matrix(#v,sz,i,j,v[i]>=j)); \\ Set up beads
for(i=1,sz,M[,i]=countingSort(M[,i],0,1)~); \\ Let them fall
vector(#v,i,value(M[i,])) \\ Convert back to numbers
};
countingSort(v,mn,mx)={
my(u=vector(#v),i=0);
for(n=mn,mx,
for(j=1,#v,if(v[j]==n,u[i++]=n))
);
u
};
value(v)={
if(#v==0 || !v[1], return(0));
if(v[#v], return(#v));
my(left=1, right=#v, mid);
while (right - left > 1,
mid=(right+left)\2;
if(v[mid], left=mid, right=mid)
);
left
}; |
http://rosettacode.org/wiki/Sorting_algorithms/Cocktail_sort | Sorting algorithms/Cocktail sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
This page uses content from Wikipedia. The original article was at Cocktail sort. The list of authors can be seen in the page history. As with Rosetta Code, the text of Wikipedia is available under the GNU FDL. (See links for details on variance)
The cocktail shaker sort is an improvement on the Bubble Sort.
The improvement is basically that values "bubble" both directions through the array, because on each iteration the cocktail shaker sort bubble sorts once forwards and once backwards. Pseudocode for the algorithm (from wikipedia):
function cocktailSort( A : list of sortable items )
do
swapped := false
for each i in 0 to length( A ) - 2 do
if A[ i ] > A[ i+1 ] then // test whether the two
// elements are in the wrong
// order
swap( A[ i ], A[ i+1 ] ) // let the two elements
// change places
swapped := true;
if swapped = false then
// we can exit the outer loop here if no swaps occurred.
break do-while loop;
swapped := false
for each i in length( A ) - 2 down to 0 do
if A[ i ] > A[ i+1 ] then
swap( A[ i ], A[ i+1 ] )
swapped := true;
while swapped; // if no elements have been swapped,
// then the list is sorted
Related task
cocktail sort with shifting bounds
| #Haskell | Haskell | cocktailSort :: Ord a => [a] -> [a]
cocktailSort l
| not swapped1 = l
| not swapped2 = reverse $ l1
| otherwise = cocktailSort l2
where (swapped1, l1) = swappingPass (>) (False, []) l
(swapped2, l2) = swappingPass (<) (False, []) l1
swappingPass :: Ord a => (a -> a -> Bool) -> (Bool, [a]) -> [a] -> (Bool, [a])
swappingPass op (swapped, l) (x1 : x2 : xs)
| op x1 x2 = swappingPass op (True, x2 : l) (x1 : xs)
| otherwise = swappingPass op (swapped, x1 : l) (x2 : xs)
swappingPass _ (swapped, l) [x] = (swapped, x : l)
swappingPass _ pair [] = pair |
http://rosettacode.org/wiki/Sorting_algorithms/Counting_sort | Sorting algorithms/Counting sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
This page uses content from Wikipedia. The original article was at Counting sort. The list of authors can be seen in the page history. As with Rosetta Code, the text of Wikipedia is available under the GNU FDL. (See links for details on variance)
Task
Implement the Counting sort. This is a way of sorting integers when the minimum and maximum value are known.
Pseudocode
function countingSort(array, min, max):
count: array of (max - min + 1) elements
initialize count with 0
for each number in array do
count[number - min] := count[number - min] + 1
done
z := 0
for i from min to max do
while ( count[i - min] > 0 ) do
array[z] := i
z := z+1
count[i - min] := count[i - min] - 1
done
done
The min and max can be computed apart, or be known a priori.
Note: we know that, given an array of integers, its maximum and minimum values can be always found; but if we imagine the worst case for an array that can hold up to 32 bit integers, we see that in order to hold the counts, an array of up to 232 elements may be needed. I.E.: we need to hold a count value up to 232-1, which is a little over 4.2 Gbytes. So the counting sort is more practical when the range is (very) limited, and minimum and maximum values are known a priori. (However, as a counterexample, the use of sparse arrays minimizes the impact of the memory usage, as well as removing the need of having to know the minimum and maximum values a priori.)
| #Pascal | Pascal | program CountingSort;
procedure counting_sort(var arr : Array of Integer; n, min, max : Integer);
var
count : Array of Integer;
i, j, z : Integer;
begin
SetLength(count, max-min);
for i := 0 to (max-min) do
count[i] := 0;
for i := 0 to (n-1) do
count[ arr[i] - min ] := count[ arr[i] - min ] + 1;
z := 0;
for i := min to max do
for j := 0 to (count[i - min] - 1) do begin
arr[z] := i;
z := z + 1
end
end;
var
ages : Array[0..99] of Integer;
i : Integer;
begin
{ testing }
for i := 0 to 99 do
ages[i] := 139 - i;
counting_sort(ages, 100, 0, 140);
for i := 0 to 99 do
writeln(ages[i]);
end. |
http://rosettacode.org/wiki/Sort_an_integer_array | Sort an integer array |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort an array (or list) of integers in ascending numerical order.
Use a sorting facility provided by the language/library if possible.
| #ALGOL_68 | ALGOL 68 | CO PR READ "shell_sort.a68" PR CO
MODE TYPE = INT;
PROC in place shell sort = (REF[]TYPE seq)REF[]TYPE:(
INT inc := ( UPB seq + LWB seq + 1 ) OVER 2;
WHILE inc NE 0 DO
FOR index FROM LWB seq TO UPB seq DO
INT i := index;
TYPE el = seq[i];
WHILE ( i - LWB seq >= inc | seq[i - inc] > el | FALSE ) DO
seq[i] := seq[i - inc];
i -:= inc
OD;
seq[i] := el
OD;
inc := IF inc = 2 THEN 1 ELSE ENTIER(inc * 5 / 11) FI
OD;
seq
);
PROC shell sort = ([]TYPE seq)[]TYPE:
in place shell sort(LOC[LWB seq: UPB seq]TYPE:=seq);
print((shell sort((2, 4, 3, 1, 2)), new line)) |
http://rosettacode.org/wiki/Sort_a_list_of_object_identifiers | Sort a list of object identifiers |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Object identifiers (OID)
Task
Show how to sort a list of OIDs, in their natural sort order.
Details
An OID consists of one or more non-negative integers in base 10, separated by dots. It starts and ends with a number.
Their natural sort order is lexicographical with regard to the dot-separated fields, using numeric comparison between fields.
Test case
Input (list of strings)
Output (list of strings)
1.3.6.1.4.1.11.2.17.19.3.4.0.10
1.3.6.1.4.1.11.2.17.5.2.0.79
1.3.6.1.4.1.11.2.17.19.3.4.0.4
1.3.6.1.4.1.11150.3.4.0.1
1.3.6.1.4.1.11.2.17.19.3.4.0.1
1.3.6.1.4.1.11150.3.4.0
1.3.6.1.4.1.11.2.17.5.2.0.79
1.3.6.1.4.1.11.2.17.19.3.4.0.1
1.3.6.1.4.1.11.2.17.19.3.4.0.4
1.3.6.1.4.1.11.2.17.19.3.4.0.10
1.3.6.1.4.1.11150.3.4.0
1.3.6.1.4.1.11150.3.4.0.1
Related tasks
Natural sorting
Sort using a custom comparator
| #Action.21 | Action! | DEFINE PTR="CARD"
PROC PrintArray(PTR ARRAY a INT size)
INT i
FOR i=0 TO size-1
DO
PrintE(a(i))
OD
RETURN
INT FUNC Decode(CHAR ARRAY s INT ARRAY a)
INT count
BYTE i,begin,end
CHAR ARRAY tmp(10)
count=0 i=1
WHILE i<=s(0)
DO
begin=i
WHILE i<=s(0) AND s(i)#'.
DO i==+1 OD
end=i-1
IF i<s(0) THEN i==+1 FI
SCopyS(tmp,s,begin,end)
a(count)=ValI(tmp)
count==+1
OD
RETURN (count)
INT FUNC Compare(CHAR ARRAY s1,s2)
INT ARRAY a1(20),a2(20)
INT c1,c2,res
BYTE i
c1=Decode(s1,a1)
c2=Decode(s2,a2)
i=0
DO
IF i=c1 AND i=c2 THEN
RETURN (0)
ELSEIF i=c1 THEN
RETURN (-1)
ELSEIF i=c2 THEN
RETURN (1)
FI
IF a1(i)<a2(i) THEN
RETURN (-1)
ELSEIF a1(i)>a2(i) THEN
RETURN (1)
FI
i==+1
OD
RETURN (0)
PROC Sort(PTR ARRAY a INT size)
INT i,j,minpos
CHAR ARRAY tmp
FOR i=0 TO size-2
DO
minpos=i
FOR j=i+1 TO size-1
DO
IF Compare(a(minpos),a(j))>0 THEN
minpos=j
FI
OD
IF minpos#i THEN
tmp=a(i)
a(i)=a(minpos)
a(minpos)=tmp
FI
OD
RETURN
PROC Main()
DEFINE SIZE="6"
PTR ARRAY a(SIZE)
a(0)="1.3.6.1.4.1.11.2.17.19.3.4.0.10"
a(1)="1.3.6.1.4.1.11.2.17.5.2.0.79"
a(2)="1.3.6.1.4.1.11.2.17.19.3.4.0.4"
a(3)="1.3.6.1.4.1.11150.3.4.0.1"
a(4)="1.3.6.1.4.1.11.2.17.19.3.4.0.1"
a(5)="1.3.6.1.4.1.11150.3.4.0"
PrintE("Array before sort:")
PrintArray(a,SIZE) PutE()
Sort(a,SIZE)
PrintE("Array after sort:")
PrintArray(a,SIZE)
RETURN |
http://rosettacode.org/wiki/Sort_a_list_of_object_identifiers | Sort a list of object identifiers |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Object identifiers (OID)
Task
Show how to sort a list of OIDs, in their natural sort order.
Details
An OID consists of one or more non-negative integers in base 10, separated by dots. It starts and ends with a number.
Their natural sort order is lexicographical with regard to the dot-separated fields, using numeric comparison between fields.
Test case
Input (list of strings)
Output (list of strings)
1.3.6.1.4.1.11.2.17.19.3.4.0.10
1.3.6.1.4.1.11.2.17.5.2.0.79
1.3.6.1.4.1.11.2.17.19.3.4.0.4
1.3.6.1.4.1.11150.3.4.0.1
1.3.6.1.4.1.11.2.17.19.3.4.0.1
1.3.6.1.4.1.11150.3.4.0
1.3.6.1.4.1.11.2.17.5.2.0.79
1.3.6.1.4.1.11.2.17.19.3.4.0.1
1.3.6.1.4.1.11.2.17.19.3.4.0.4
1.3.6.1.4.1.11.2.17.19.3.4.0.10
1.3.6.1.4.1.11150.3.4.0
1.3.6.1.4.1.11150.3.4.0.1
Related tasks
Natural sorting
Sort using a custom comparator
| #Ada | Ada | with Ada.Containers.Generic_Array_Sort;
with Ada.Strings.Fixed;
with Ada.Strings.Unbounded; use Ada.Strings.Unbounded;
with Ada.Text_IO;
with Ada.Unchecked_Deallocation;
procedure Sort_List_Identifiers is
type Natural_Array is array (Positive range <>) of Natural;
type Unbounded_String_Array is array(Positive range <>) of Unbounded_String;
function To_Natural_Array(input : in String) return Natural_Array
is
target : Natural_Array(1 .. Ada.Strings.Fixed.Count(input, ".") + 1);
from : Natural := input'First;
to : Natural := Ada.Strings.Fixed.Index(input, ".");
index : Positive := target'First;
begin
while to /= 0 loop
target(index) := Natural'Value(input(from .. to - 1));
from := to + 1;
index := index + 1;
to := Ada.Strings.Fixed.Index(input, ".", from);
end loop;
target(index) := Natural'Value(input(from .. input'Last));
return target;
end To_Natural_Array;
function Lesser(Left, Right : in Unbounded_String) return Boolean is
begin
return To_Natural_Array(To_String(Left)) < To_Natural_Array(To_String(Right));
end Lesser;
procedure Sort is new Ada.Containers.Generic_Array_Sort
(Index_Type => Positive,
Element_Type => Unbounded_String,
Array_Type => Unbounded_String_Array,
"<" => Lesser);
table : Unbounded_String_Array :=
(To_Unbounded_String("1.3.6.1.4.1.11.2.17.19.3.4.0.10"),
To_Unbounded_String("1.3.6.1.4.1.11.2.17.5.2.0.79"),
To_Unbounded_String("1.3.6.1.4.1.11.2.17.19.3.4.0.4"),
To_Unbounded_String("1.3.6.1.4.1.11150.3.4.0.1"),
To_Unbounded_String("1.3.6.1.4.1.11.2.17.19.3.4.0.1"),
To_Unbounded_String("1.3.6.1.4.1.11150.3.4.0"));
begin
Sort(table);
for element of table loop
Ada.Text_IO.Put_Line(To_String(element));
end loop;
end Sort_List_Identifiers; |
http://rosettacode.org/wiki/Sort_disjoint_sublist | Sort disjoint sublist |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Given a list of values and a set of integer indices into that value list, the task is to sort the values at the given indices, while preserving the values at indices outside the set of those to be sorted.
Make your example work with the following list of values and set of indices:
Values: [7, 6, 5, 4, 3, 2, 1, 0]
Indices: {6, 1, 7}
Where the correct result would be:
[7, 0, 5, 4, 3, 2, 1, 6].
In case of one-based indexing, rather than the zero-based indexing above, you would use the indices {7, 2, 8} instead.
The indices are described as a set rather than a list but any collection-type of those indices without duplication may be used as long as the example is insensitive to the order of indices given.
Cf.
Order disjoint list items
| #C | C | #include <stdio.h>
/* yes, bubble sort */
void bubble_sort(int *idx, int n_idx, int *buf)
{
int i, j, tmp;
#define for_ij for (i = 0; i < n_idx; i++) for (j = i + 1; j < n_idx; j++)
#define sort(a, b) if (a < b) { tmp = a; a = b; b = tmp;}
for_ij { sort(idx[j], idx[i]); }
for_ij { sort(buf[idx[j]], buf[idx[i]]);}
#undef for_ij
#undef sort
}
int main()
{
int values[] = {7, 6, 5, 4, 3, 2, 1, 0};
int idx[] = {6, 1, 7};
int i;
printf("before sort:\n");
for (i = 0; i < 8; i++)
printf("%d ", values[i]);
printf("\n\nafter sort:\n");
bubble_sort(idx, 3, values);
for (i = 0; i < 8; i++)
printf("%d ", values[i]);
printf("\n");
return 0;
} |
http://rosettacode.org/wiki/Sort_stability | Sort stability |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
When sorting records in a table by a particular column or field, a stable sort will always retain the relative order of records that have the same key.
Example
In this table of countries and cities, a stable sort on the second column, the cities, would keep the US Birmingham above the UK Birmingham.
(Although an unstable sort might, in this case, place the US Birmingham above the UK Birmingham, a stable sort routine would guarantee it).
UK London
US New York
US Birmingham
UK Birmingham
Similarly, stable sorting on just the first column would generate UK London as the first item and US Birmingham as the last item (since the order of the elements having the same first word – UK or US – would be maintained).
Task
Examine the documentation on any in-built sort routines supplied by a language.
Indicate if an in-built routine is supplied
If supplied, indicate whether or not the in-built routine is stable.
(This Wikipedia table shows the stability of some common sort routines).
| #J | J | import java.util.Arrays;
import java.util.Comparator;
public class RJSortStability {
public static void main(String[] args) {
String[] cityList = { "UK London", "US New York", "US Birmingham", "UK Birmingham", };
String[] cn = cityList.clone();
System.out.println("\nBefore sort:");
for (String city : cn) {
System.out.println(city);
}
// sort by city
Arrays.sort(cn, new Comparator<String>() {
public int compare(String lft, String rgt) {
return lft.substring(4).compareTo(rgt.substring(4));
}
});
System.out.println("\nAfter sort on city:");
for (String city : cn) {
System.out.println(city);
}
cn = cityList.clone();
System.out.println("\nBefore sort:");
for (String city : cn) {
System.out.println(city);
}
// sort by country
Arrays.sort(cn, new Comparator<String>() {
public int compare(String lft, String rgt) {
return lft.substring(0, 2).compareTo(rgt.substring(0, 2));
}
});
System.out.println("\nAfter sort on country:");
for (String city : cn) {
System.out.println(city);
}
System.out.println();
}
} |
http://rosettacode.org/wiki/Sort_numbers_lexicographically | Sort numbers lexicographically |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Given an integer n, return 1──►n (inclusive) in lexicographical order.
Show all output here on this page.
Example
Given 13,
return: [1,10,11,12,13,2,3,4,5,6,7,8,9].
| #PicoLisp | PicoLisp | (println
(by
format
sort
(range 1 13) ) ) |
http://rosettacode.org/wiki/Sort_numbers_lexicographically | Sort numbers lexicographically |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Given an integer n, return 1──►n (inclusive) in lexicographical order.
Show all output here on this page.
Example
Given 13,
return: [1,10,11,12,13,2,3,4,5,6,7,8,9].
| #Prolog | Prolog | lexicographical_sort(Numbers, Sorted_numbers):-
number_strings(Numbers, Strings),
sort(Strings, Sorted_strings),
number_strings(Sorted_numbers, Sorted_strings).
number_strings([], []):-!.
number_strings([Number|Numbers], [String|Strings]):-
number_string(Number, String),
number_strings(Numbers, Strings).
number_list(From, To, []):-
From > To,
!.
number_list(From, To, [From|Rest]):-
Next is From + 1,
number_list(Next, To, Rest).
lex_sorted_number_list(Number, List):-
(Number < 1 ->
number_list(Number, 1, Numbers)
;
number_list(1, Number, Numbers)
),
lexicographical_sort(Numbers, List).
test(Number):-
lex_sorted_number_list(Number, List),
writef('%w: %w\n', [Number, List]).
main:-
test(0),
test(5),
test(13),
test(21),
test(-22). |
http://rosettacode.org/wiki/Sort_three_variables | Sort three variables |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort (the values of) three variables (X, Y, and Z) that contain any value (numbers and/or literals).
If that isn't possible in your language, then just sort numbers (and note if they can be floating point, integer, or other).
I.E.: (for the three variables x, y, and z), where:
x = 'lions, tigers, and'
y = 'bears, oh my!'
z = '(from the "Wizard of OZ")'
After sorting, the three variables would hold:
x = '(from the "Wizard of OZ")'
y = 'bears, oh my!'
z = 'lions, tigers, and'
For numeric value sorting, use:
I.E.: (for the three variables x, y, and z), where:
x = 77444
y = -12
z = 0
After sorting, the three variables would hold:
x = -12
y = 0
z = 77444
The variables should contain some form of a number, but specify if the algorithm
used can be for floating point or integers. Note any limitations.
The values may or may not be unique.
The method used for sorting can be any algorithm; the goal is to use the most idiomatic in the computer programming language used.
More than one algorithm could be shown if one isn't clearly the better choice.
One algorithm could be:
• store the three variables x, y, and z
into an array (or a list) A
• sort (the three elements of) the array A
• extract the three elements from the array and place them in the
variables x, y, and z in order of extraction
Another algorithm (only for numeric values):
x= 77444
y= -12
z= 0
low= x
mid= y
high= z
x= min(low, mid, high) /*determine the lowest value of X,Y,Z. */
z= max(low, mid, high) /* " " highest " " " " " */
y= low + mid + high - x - z /* " " middle " " " " " */
Show the results of the sort here on this page using at least the values of those shown above.
| #IS-BASIC | IS-BASIC | 100 LET X=77444:LET Y=-12:LET Z=0
110 PRINT X;Y;Z
120 CALL SHORT(X,Y,Z)
130 PRINT X;Y;Z
140 DEF SHORT(REF A,REF B,REF C)
150 IF A>B THEN LET T=A:LET A=B:LET B=T
160 IF B>C THEN LET T=B:LET B=C:LET C=T
170 IF A>B THEN LET T=A:LET A=B:LET B=T
180 END DEF |
http://rosettacode.org/wiki/Sort_three_variables | Sort three variables |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort (the values of) three variables (X, Y, and Z) that contain any value (numbers and/or literals).
If that isn't possible in your language, then just sort numbers (and note if they can be floating point, integer, or other).
I.E.: (for the three variables x, y, and z), where:
x = 'lions, tigers, and'
y = 'bears, oh my!'
z = '(from the "Wizard of OZ")'
After sorting, the three variables would hold:
x = '(from the "Wizard of OZ")'
y = 'bears, oh my!'
z = 'lions, tigers, and'
For numeric value sorting, use:
I.E.: (for the three variables x, y, and z), where:
x = 77444
y = -12
z = 0
After sorting, the three variables would hold:
x = -12
y = 0
z = 77444
The variables should contain some form of a number, but specify if the algorithm
used can be for floating point or integers. Note any limitations.
The values may or may not be unique.
The method used for sorting can be any algorithm; the goal is to use the most idiomatic in the computer programming language used.
More than one algorithm could be shown if one isn't clearly the better choice.
One algorithm could be:
• store the three variables x, y, and z
into an array (or a list) A
• sort (the three elements of) the array A
• extract the three elements from the array and place them in the
variables x, y, and z in order of extraction
Another algorithm (only for numeric values):
x= 77444
y= -12
z= 0
low= x
mid= y
high= z
x= min(low, mid, high) /*determine the lowest value of X,Y,Z. */
z= max(low, mid, high) /* " " highest " " " " " */
y= low + mid + high - x - z /* " " middle " " " " " */
Show the results of the sort here on this page using at least the values of those shown above.
| #J | J | x =: 'lions, tigers, and'
y =: 'bears, oh my!'
z =: '(from the "Wizard of OZ")'
'x y z'=: /:~".'x;y;<z'
x
(from the "Wizard of OZ")
y
bears, oh my!
z
lions, tigers, and
x =: 77444
y =: -12
z =: 0
'x y z'=: /:~".'x;y;<z'
x
_12
y
0
z
77444 |
http://rosettacode.org/wiki/Sort_using_a_custom_comparator | Sort using a custom comparator |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort an array (or list) of strings in order of descending length, and in ascending lexicographic order for strings of equal length.
Use a sorting facility provided by the language/library, combined with your own callback comparison function.
Note: Lexicographic order is case-insensitive.
| #Factor | Factor | : my-compare ( s1 s2 -- <=> )
2dup [ length ] compare invert-comparison
dup +eq+ = [ drop [ >lower ] compare ] [ 2nip ] if ;
{ "this" "is" "a" "set" "of" "strings" "to" "sort" } [ my-compare ] sort |
http://rosettacode.org/wiki/Sorting_algorithms/Comb_sort | Sorting algorithms/Comb sort | Sorting algorithms/Comb sort
You are encouraged to solve this task according to the task description, using any language you may know.
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Implement a comb sort.
The Comb Sort is a variant of the Bubble Sort.
Like the Shell sort, the Comb Sort increases the gap used in comparisons and exchanges.
Dividing the gap by
(
1
−
e
−
φ
)
−
1
≈
1.247330950103979
{\displaystyle (1-e^{-\varphi })^{-1}\approx 1.247330950103979}
works best, but 1.3 may be more practical.
Some implementations use the insertion sort once the gap is less than a certain amount.
Also see
the Wikipedia article: Comb sort.
Variants:
Combsort11 makes sure the gap ends in (11, 8, 6, 4, 3, 2, 1), which is significantly faster than the other two possible endings.
Combsort with different endings changes to a more efficient sort when the data is almost sorted (when the gap is small). Comb sort with a low gap isn't much better than the Bubble Sort.
Pseudocode:
function combsort(array input)
gap := input.size //initialize gap size
loop until gap = 1 and swaps = 0
//update the gap value for a next comb. Below is an example
gap := int(gap / 1.25)
if gap < 1
//minimum gap is 1
gap := 1
end if
i := 0
swaps := 0 //see Bubble Sort for an explanation
//a single "comb" over the input list
loop until i + gap >= input.size //see Shell sort for similar idea
if input[i] > input[i+gap]
swap(input[i], input[i+gap])
swaps := 1 // Flag a swap has occurred, so the
// list is not guaranteed sorted
end if
i := i + 1
end loop
end loop
end function
| #PureBasic | PureBasic | ;sorts an array of integers
Procedure combSort11(Array a(1))
Protected i, gap, swaps = 1
Protected nElements = ArraySize(a())
gap = nElements
While (gap > 1) Or (swapped = 1)
gap * 10 / 13
If gap = 9 Or gap = 10: gap = 11: EndIf
If gap < 1: gap = 1: EndIf
i = 0
swaps = 0
While (i + gap) <= nElements
If a(i) > a(i + gap)
Swap a(i), a(i + gap)
swaps = 1
EndIf
i + 1
Wend
Wend
EndProcedure |
http://rosettacode.org/wiki/Sorting_algorithms/Bogosort | Sorting algorithms/Bogosort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Bogosort a list of numbers.
Bogosort simply shuffles a collection randomly until it is sorted.
"Bogosort" is a perversely inefficient algorithm only used as an in-joke.
Its average run-time is O(n!) because the chance that any given shuffle of a set will end up in sorted order is about one in n factorial, and the worst case is infinite since there's no guarantee that a random shuffling will ever produce a sorted sequence.
Its best case is O(n) since a single pass through the elements may suffice to order them.
Pseudocode:
while not InOrder(list) do
Shuffle(list)
done
The Knuth shuffle may be used to implement the shuffle part of this algorithm.
| #PARI.2FGP | PARI/GP | bogosort(v)={
while(1,
my(u=vecextract(v,numtoperm(#v,random((#v)!))));
for(i=2,#v,if(u[i]<u[i-1], next(2)));
return(u)
);
}; |
http://rosettacode.org/wiki/Sorting_algorithms/Bubble_sort | Sorting algorithms/Bubble sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
A bubble sort is generally considered to be the simplest sorting algorithm.
A bubble sort is also known as a sinking sort.
Because of its simplicity and ease of visualization, it is often taught in introductory computer science courses.
Because of its abysmal O(n2) performance, it is not used often for large (or even medium-sized) datasets.
The bubble sort works by passing sequentially over a list, comparing each value to the one immediately after it. If the first value is greater than the second, their positions are switched. Over a number of passes, at most equal to the number of elements in the list, all of the values drift into their correct positions (large values "bubble" rapidly toward the end, pushing others down around them).
Because each pass finds the maximum item and puts it at the end, the portion of the list to be sorted can be reduced at each pass.
A boolean variable is used to track whether any changes have been made in the current pass; when a pass completes without changing anything, the algorithm exits.
This can be expressed in pseudo-code as follows (assuming 1-based indexing):
repeat
if itemCount <= 1
return
hasChanged := false
decrement itemCount
repeat with index from 1 to itemCount
if (item at index) > (item at (index + 1))
swap (item at index) with (item at (index + 1))
hasChanged := true
until hasChanged = false
Task
Sort an array of elements using the bubble sort algorithm. The elements must have a total order and the index of the array can be of any discrete type. For languages where this is not possible, sort an array of integers.
References
The article on Wikipedia.
Dance interpretation.
| #CMake | CMake | # bubble_sort(var [value1 value2...]) sorts a list of integers.
function(bubble_sort var)
math(EXPR last "${ARGC} - 1") # Prepare to sort ARGV[1]..ARGV[last].
set(again YES)
while(again)
set(again NO)
math(EXPR last "${last} - 1") # Decrement last index.
foreach(index RANGE 1 ${last}) # Loop for each index.
math(EXPR index_plus_1 "${index} + 1")
set(a "${ARGV${index}}") # a = ARGV[index]
set(b "${ARGV${index_plus_1}}") # b = ARGV[index + 1]
if(a GREATER "${b}") # If a > b...
set(ARGV${index} "${b}") # ...then swap a, b
set(ARGV${index_plus_1} "${a}") # inside ARGV.
set(again YES)
endif()
endforeach(index)
endwhile()
set(answer)
math(EXPR last "${ARGC} - 1")
foreach(index RANGE 1 "${last}")
list(APPEND answer "${ARGV${index}}")
endforeach(index)
set("${var}" "${answer}" PARENT_SCOPE)
endfunction(bubble_sort) |
http://rosettacode.org/wiki/Sorting_algorithms/Gnome_sort | Sorting algorithms/Gnome sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
This page uses content from Wikipedia. The original article was at Gnome sort. The list of authors can be seen in the page history. As with Rosetta Code, the text of Wikipedia is available under the GNU FDL. (See links for details on variance)
Gnome sort is a sorting algorithm which is similar to Insertion sort, except that moving an element to its proper place is accomplished by a series of swaps, as in Bubble Sort.
The pseudocode for the algorithm is:
function gnomeSort(a[0..size-1])
i := 1
j := 2
while i < size do
if a[i-1] <= a[i] then
// for descending sort, use >= for comparison
i := j
j := j + 1
else
swap a[i-1] and a[i]
i := i - 1
if i = 0 then
i := j
j := j + 1
endif
endif
done
Task
Implement the Gnome sort in your language to sort an array (or list) of numbers.
| #J | J | position=: 0 {.@I.@, [
swap=: ] A.~ *@position * #@[ !@- <:@position
gnome=: swap~ 2 >/\ ]
gnomes=: gnome^:_ |
http://rosettacode.org/wiki/Sorting_algorithms/Bead_sort | Sorting algorithms/Bead sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort an array of positive integers using the Bead Sort Algorithm.
A bead sort is also known as a gravity sort.
Algorithm has O(S), where S is the sum of the integers in the input set: Each bead is moved individually.
This is the case when bead sort is implemented without a mechanism to assist in finding empty spaces below the beads, such as in software implementations.
| #Pascal | Pascal |
program BDS;
const MAX = 1000;
type
type_matrix = record
lin,col:integer;
matrix: array [1..MAX,1..MAX] of boolean;
end;
type_vector = record
size:integer;
vector: array[1..MAX] of integer;
end;
procedure BeadSort(var v:type_vector);
var
i,j,k,sum:integer;
m:type_matrix;
begin
m.lin:=v.size;
(* the number of columns is equal to the greatest element *)
m.col:=0;
for i:=1 to v.size do
if v.vector[i] > m.col then
m.col:=v.vector[i];
(* initializing the matrix *)
for j:=1 to m.lin do
begin
k:=1;
for i:=m.col downto 1 do
begin
if v.vector[j] >= k then
m.matrix[i,j]:=TRUE
else
m.matrix[i,j]:=FALSE;
k:=k+1;
end;
end;
(* Sort the matrix *)
for i:=1 to m.col do
begin
(* Count the beads and set the line equal FALSE *)
sum:=0;
for j:=1 to m.lin do
begin
if m.matrix[i,j] then
sum:=sum+1;
m.matrix[i,j]:=FALSE;
end;
(* The line receives the bead sorted *)
for j:=m.lin downto m.lin-sum+1 do
m.matrix[i,j]:=TRUE;
end;
(* Convert the sorted bead matrix to a sorted vector *)
for j:=1 to m.lin do
begin
v.vector[j]:=0;
i:=m.col;
while (m.matrix[i,j] = TRUE)and(i>=1) do
begin
v.vector[j]+=1;
i:=i-1;
end;
end;
end;
procedure print_vector(var v:type_vector);
var i:integer;
begin
for i:=1 to v.size do
write(v.vector[i],' ');
writeln;
end;
var
i:integer;
v:type_vector;
begin
writeln('How many numbers do you want to sort?');
readln(v.size);
writeln('Write the numbers:');
for i:=1 to v.size do
read(v.vector[i]);
writeln('Before sort:');
print_vector(v);
BeadSort(v);
writeln('After sort:');
print_vector(v);
end.
|
http://rosettacode.org/wiki/Sorting_algorithms/Cocktail_sort | Sorting algorithms/Cocktail sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
This page uses content from Wikipedia. The original article was at Cocktail sort. The list of authors can be seen in the page history. As with Rosetta Code, the text of Wikipedia is available under the GNU FDL. (See links for details on variance)
The cocktail shaker sort is an improvement on the Bubble Sort.
The improvement is basically that values "bubble" both directions through the array, because on each iteration the cocktail shaker sort bubble sorts once forwards and once backwards. Pseudocode for the algorithm (from wikipedia):
function cocktailSort( A : list of sortable items )
do
swapped := false
for each i in 0 to length( A ) - 2 do
if A[ i ] > A[ i+1 ] then // test whether the two
// elements are in the wrong
// order
swap( A[ i ], A[ i+1 ] ) // let the two elements
// change places
swapped := true;
if swapped = false then
// we can exit the outer loop here if no swaps occurred.
break do-while loop;
swapped := false
for each i in length( A ) - 2 down to 0 do
if A[ i ] > A[ i+1 ] then
swap( A[ i ], A[ i+1 ] )
swapped := true;
while swapped; // if no elements have been swapped,
// then the list is sorted
Related task
cocktail sort with shifting bounds
| #Ksh | Ksh | #!/bin/ksh
# cocktail shaker sort
# # Variables:
#
integer TRUE=1
integer FALSE=0
typeset -a arr=( 5 -1 101 -4 0 1 8 6 2 3 )
# # Functions:
#
function _swap {
typeset _i ; integer _i=$1
typeset _j ; integer _j=$2
typeset _array ; nameref _array="$3"
typeset _swapped ; nameref _swapped=$4
typeset _tmp ; _tmp=${_array[_i]}
_array[_i]=${_array[_j]}
_array[_j]=${_tmp}
_swapped=$TRUE
}
######
# main #
######
print "( ${arr[*]} )"
integer i j
integer swapped=$TRUE
while (( swapped )); do
swapped=$FALSE
for (( i=0 ; i<${#arr[*]}-2 ; i++ , j=i+1 )); do
(( arr[i] > arr[j] )) && _swap ${i} ${j} arr swapped
done
(( ! swapped )) && break
swapped=$FALSE
for (( i=${#arr[*]}-2 ; i>0 ; i-- , j=i+1 )); do
(( arr[i] > arr[j] )) && _swap ${i} ${j} arr swapped
done
done
print "( ${arr[*]} )" |
http://rosettacode.org/wiki/Sorting_algorithms/Counting_sort | Sorting algorithms/Counting sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
This page uses content from Wikipedia. The original article was at Counting sort. The list of authors can be seen in the page history. As with Rosetta Code, the text of Wikipedia is available under the GNU FDL. (See links for details on variance)
Task
Implement the Counting sort. This is a way of sorting integers when the minimum and maximum value are known.
Pseudocode
function countingSort(array, min, max):
count: array of (max - min + 1) elements
initialize count with 0
for each number in array do
count[number - min] := count[number - min] + 1
done
z := 0
for i from min to max do
while ( count[i - min] > 0 ) do
array[z] := i
z := z+1
count[i - min] := count[i - min] - 1
done
done
The min and max can be computed apart, or be known a priori.
Note: we know that, given an array of integers, its maximum and minimum values can be always found; but if we imagine the worst case for an array that can hold up to 32 bit integers, we see that in order to hold the counts, an array of up to 232 elements may be needed. I.E.: we need to hold a count value up to 232-1, which is a little over 4.2 Gbytes. So the counting sort is more practical when the range is (very) limited, and minimum and maximum values are known a priori. (However, as a counterexample, the use of sparse arrays minimizes the impact of the memory usage, as well as removing the need of having to know the minimum and maximum values a priori.)
| #Perl | Perl | #! /usr/bin/perl
use strict;
sub counting_sort
{
my ($a, $min, $max) = @_;
my @cnt = (0) x ($max - $min + 1);
$cnt[$_ - $min]++ foreach @$a;
my $i = $min;
@$a = map {($i++) x $_} @cnt;
} |
http://rosettacode.org/wiki/Sort_an_integer_array | Sort an integer array |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort an array (or list) of integers in ascending numerical order.
Use a sorting facility provided by the language/library if possible.
| #ALGOL_W | ALGOL W | begin
% use the quicksort procedure from the Sorting_Algorithms/Quicksort task %
% Quicksorts in-place the array of integers v, from lb to ub - external %
procedure quicksort ( integer array v( * )
; integer value lb, ub
) ; algol "sortingAlgorithms_Quicksort" ;
% sort an integer array with the quicksort routine %
begin
integer array t ( 1 :: 5 );
integer p;
p := 1;
for v := 2, 3, 1, 9, -2 do begin t( p ) := v; p := p + 1; end;
quicksort( t, 1, 5 );
for i := 1 until 5 do writeon( i_w := 1, s_w := 1, t( i ) )
end
end. |
http://rosettacode.org/wiki/Sort_an_integer_array | Sort an integer array |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort an array (or list) of integers in ascending numerical order.
Use a sorting facility provided by the language/library if possible.
| #APL | APL | X←63 92 51 92 39 15 43 89 36 69
X[⍋X]
15 36 39 43 51 63 69 89 92 92 |
http://rosettacode.org/wiki/Sort_a_list_of_object_identifiers | Sort a list of object identifiers |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Object identifiers (OID)
Task
Show how to sort a list of OIDs, in their natural sort order.
Details
An OID consists of one or more non-negative integers in base 10, separated by dots. It starts and ends with a number.
Their natural sort order is lexicographical with regard to the dot-separated fields, using numeric comparison between fields.
Test case
Input (list of strings)
Output (list of strings)
1.3.6.1.4.1.11.2.17.19.3.4.0.10
1.3.6.1.4.1.11.2.17.5.2.0.79
1.3.6.1.4.1.11.2.17.19.3.4.0.4
1.3.6.1.4.1.11150.3.4.0.1
1.3.6.1.4.1.11.2.17.19.3.4.0.1
1.3.6.1.4.1.11150.3.4.0
1.3.6.1.4.1.11.2.17.5.2.0.79
1.3.6.1.4.1.11.2.17.19.3.4.0.1
1.3.6.1.4.1.11.2.17.19.3.4.0.4
1.3.6.1.4.1.11.2.17.19.3.4.0.10
1.3.6.1.4.1.11150.3.4.0
1.3.6.1.4.1.11150.3.4.0.1
Related tasks
Natural sorting
Sort using a custom comparator
| #AppleScript | AppleScript | (* Shell sort
Algorithm: Donald Shell, 1959.
*)
on ShellSort(theList, l, r)
script o
property lst : theList
end script
set listLength to (count theList)
if (listLength > 1) then
-- Convert negative and/or transposed range indices.
if (l < 0) then set l to listLength + l + 1
if (r < 0) then set r to listLength + r + 1
if (l > r) then set {l, r} to {r, l}
-- Do the sort.
set stepSize to (r - l + 1) div 2
repeat while (stepSize > 0)
repeat with i from (l + stepSize) to r
set currentValue to item i of o's lst
repeat with j from (i - stepSize) to l by -stepSize
set thisValue to item j of o's lst
if (currentValue < thisValue) then
set item (j + stepSize) of o's lst to thisValue
else
set j to j + stepSize
exit repeat
end if
end repeat
if (j < i) then set item j of o's lst to currentValue
end repeat
set stepSize to (stepSize / 2.2) as integer
end repeat
end if
return -- nothing. The input list has been sorted in place.
end ShellSort
property sort : ShellSort
-- Test code: sort items 1 thru -1 (ie. all) of a list of strings, treating numeric portions numerically.
set theList to {"1.3.6.1.4.1.11.2.17.19.3.4.0.10", "1.3.6.1.4.1.11.2.17.5.2.0.79", "1.3.6.1.4.1.11.2.17.19.3.4.0.4", ¬
"1.3.6.1.4.1.11150.3.4.0.1", "1.3.6.1.4.1.11.2.17.19.3.4.0.1", "1.3.6.1.4.1.11150.3.4.0"}
considering numeric strings
sort(theList, 1, -1)
end considering
return theList |
http://rosettacode.org/wiki/Sort_disjoint_sublist | Sort disjoint sublist |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Given a list of values and a set of integer indices into that value list, the task is to sort the values at the given indices, while preserving the values at indices outside the set of those to be sorted.
Make your example work with the following list of values and set of indices:
Values: [7, 6, 5, 4, 3, 2, 1, 0]
Indices: {6, 1, 7}
Where the correct result would be:
[7, 0, 5, 4, 3, 2, 1, 6].
In case of one-based indexing, rather than the zero-based indexing above, you would use the indices {7, 2, 8} instead.
The indices are described as a set rather than a list but any collection-type of those indices without duplication may be used as long as the example is insensitive to the order of indices given.
Cf.
Order disjoint list items
| #C.23 | C# | using System;
using System.Linq;
using System.Collections.Generic;
public class Test
{
public static void Main()
{
var list = new List<int>{ 7, 6, 5, 4, 3, 2, 1, 0 };
list.SortSublist(6, 1, 7);
Console.WriteLine(string.Join(", ", list));
}
}
public static class Extensions
{
public static void SortSublist<T>(this List<T> list, params int[] indices)
where T : IComparable<T>
{
var sublist = indices.OrderBy(i => i)
.Zip(indices.Select(i => list[i]).OrderBy(v => v),
(Index, Value) => new { Index, Value });
foreach (var entry in sublist) {
list[entry.Index] = entry.Value;
}
}
} |
http://rosettacode.org/wiki/Sort_stability | Sort stability |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
When sorting records in a table by a particular column or field, a stable sort will always retain the relative order of records that have the same key.
Example
In this table of countries and cities, a stable sort on the second column, the cities, would keep the US Birmingham above the UK Birmingham.
(Although an unstable sort might, in this case, place the US Birmingham above the UK Birmingham, a stable sort routine would guarantee it).
UK London
US New York
US Birmingham
UK Birmingham
Similarly, stable sorting on just the first column would generate UK London as the first item and US Birmingham as the last item (since the order of the elements having the same first word – UK or US – would be maintained).
Task
Examine the documentation on any in-built sort routines supplied by a language.
Indicate if an in-built routine is supplied
If supplied, indicate whether or not the in-built routine is stable.
(This Wikipedia table shows the stability of some common sort routines).
| #Java | Java | import java.util.Arrays;
import java.util.Comparator;
public class RJSortStability {
public static void main(String[] args) {
String[] cityList = { "UK London", "US New York", "US Birmingham", "UK Birmingham", };
String[] cn = cityList.clone();
System.out.println("\nBefore sort:");
for (String city : cn) {
System.out.println(city);
}
// sort by city
Arrays.sort(cn, new Comparator<String>() {
public int compare(String lft, String rgt) {
return lft.substring(4).compareTo(rgt.substring(4));
}
});
System.out.println("\nAfter sort on city:");
for (String city : cn) {
System.out.println(city);
}
cn = cityList.clone();
System.out.println("\nBefore sort:");
for (String city : cn) {
System.out.println(city);
}
// sort by country
Arrays.sort(cn, new Comparator<String>() {
public int compare(String lft, String rgt) {
return lft.substring(0, 2).compareTo(rgt.substring(0, 2));
}
});
System.out.println("\nAfter sort on country:");
for (String city : cn) {
System.out.println(city);
}
System.out.println();
}
} |
http://rosettacode.org/wiki/Sort_numbers_lexicographically | Sort numbers lexicographically |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Given an integer n, return 1──►n (inclusive) in lexicographical order.
Show all output here on this page.
Example
Given 13,
return: [1,10,11,12,13,2,3,4,5,6,7,8,9].
| #PureBasic | PureBasic | EnableExplicit
Procedure lexOrder(n, Array ints(1))
Define first = 1, last = n, k = n, i
If n < 1
first = n
last = 1
k = 2 - n
EndIf
Dim strs.s(k - 1)
For i = first To last
strs(i - first) = Str(i)
Next
SortArray(strs(), #PB_Sort_Ascending)
For i = 0 To k - 1
ints(i) = Val(Strs(i))
Next
EndProcedure
If OpenConsole()
PrintN(~"In lexicographical order:\n")
Define i, j, n, k
For i = 0 To 4
Read n
k = n
If n < 1
k = 2 - n
EndIf
Dim ints(k - 1)
lexOrder(n, ints())
Define.s ns = RSet(Str(n), 3)
Print(ns + ": [")
For j = 0 To k - 1
Print(Str(ints(j)) + " ")
Next j
PrintN(~"\b]")
Next i
Input()
End
DataSection
Data.i 0, 5, 13, 21, -22
EndDataSection
EndIf |
http://rosettacode.org/wiki/Sort_three_variables | Sort three variables |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort (the values of) three variables (X, Y, and Z) that contain any value (numbers and/or literals).
If that isn't possible in your language, then just sort numbers (and note if they can be floating point, integer, or other).
I.E.: (for the three variables x, y, and z), where:
x = 'lions, tigers, and'
y = 'bears, oh my!'
z = '(from the "Wizard of OZ")'
After sorting, the three variables would hold:
x = '(from the "Wizard of OZ")'
y = 'bears, oh my!'
z = 'lions, tigers, and'
For numeric value sorting, use:
I.E.: (for the three variables x, y, and z), where:
x = 77444
y = -12
z = 0
After sorting, the three variables would hold:
x = -12
y = 0
z = 77444
The variables should contain some form of a number, but specify if the algorithm
used can be for floating point or integers. Note any limitations.
The values may or may not be unique.
The method used for sorting can be any algorithm; the goal is to use the most idiomatic in the computer programming language used.
More than one algorithm could be shown if one isn't clearly the better choice.
One algorithm could be:
• store the three variables x, y, and z
into an array (or a list) A
• sort (the three elements of) the array A
• extract the three elements from the array and place them in the
variables x, y, and z in order of extraction
Another algorithm (only for numeric values):
x= 77444
y= -12
z= 0
low= x
mid= y
high= z
x= min(low, mid, high) /*determine the lowest value of X,Y,Z. */
z= max(low, mid, high) /* " " highest " " " " " */
y= low + mid + high - x - z /* " " middle " " " " " */
Show the results of the sort here on this page using at least the values of those shown above.
| #Java | Java |
import java.util.Comparator;
import java.util.stream.Stream;
class Box {
public int weightKg;
Box(final int weightKg) {
this.weightKg = weightKg;
}
}
public class Sort3Vars {
public static void main(String... args) {
int iA = 21;
int iB = 11;
int iC = 82;
int[] sortedInt = Stream.of(iA, iB, iC).sorted().mapToInt(Integer::intValue).toArray();
iA = sortedInt[0];
iB = sortedInt[1];
iC = sortedInt[2];
System.out.printf("Sorted values: %d %d %d%n", iA, iB, iC);
String sA = "s21";
String sB = "s11";
String sC = "s82";
Object[] sortedStr = Stream.of(sA, sB, sC).sorted().toArray();
sA = (String) sortedStr[0];
sB = (String) sortedStr[1];
sC = (String) sortedStr[2];
System.out.printf("Sorted values: %s %s %s%n", sA, sB, sC);
Box bA = new Box(200);
Box bB = new Box(12);
Box bC = new Box(143);
// Provides a comparator for Box instances
Object[] sortedBox = Stream.of(bA, bB, bC).sorted(Comparator.comparingInt(a -> a.weightKg)).toArray();
bA = (Box) sortedBox[0];
bB = (Box) sortedBox[1];
bC = (Box) sortedBox[2];
System.out.printf("Sorted Boxes: %dKg %dKg %dKg%n", bA.weightKg, bB.weightKg, bC.weightKg);
}
}
|
http://rosettacode.org/wiki/Sort_using_a_custom_comparator | Sort using a custom comparator |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort an array (or list) of strings in order of descending length, and in ascending lexicographic order for strings of equal length.
Use a sorting facility provided by the language/library, combined with your own callback comparison function.
Note: Lexicographic order is case-insensitive.
| #Fantom | Fantom |
class Main
{
public static Void main ()
{
// sample strings from Lisp example
strs := ["Cat", "apple", "Adam", "zero", "Xmas", "quit",
"Level", "add", "Actor", "base", "butter"]
sorted := strs.dup // make a copy of original list
sorted.sort |Str a, Str b -> Int| // sort using custom comparator
{
if (b.size == a.size) // if size is same
return a.compareIgnoreCase(b) // then sort in ascending lexicographic order, ignoring case
else
return b.size <=> a.size // else sort in descending size order
}
echo ("Started with : " + strs.join(" "))
echo ("Finished with: " + sorted.join(" "))
}
}
|
http://rosettacode.org/wiki/Sorting_algorithms/Comb_sort | Sorting algorithms/Comb sort | Sorting algorithms/Comb sort
You are encouraged to solve this task according to the task description, using any language you may know.
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Implement a comb sort.
The Comb Sort is a variant of the Bubble Sort.
Like the Shell sort, the Comb Sort increases the gap used in comparisons and exchanges.
Dividing the gap by
(
1
−
e
−
φ
)
−
1
≈
1.247330950103979
{\displaystyle (1-e^{-\varphi })^{-1}\approx 1.247330950103979}
works best, but 1.3 may be more practical.
Some implementations use the insertion sort once the gap is less than a certain amount.
Also see
the Wikipedia article: Comb sort.
Variants:
Combsort11 makes sure the gap ends in (11, 8, 6, 4, 3, 2, 1), which is significantly faster than the other two possible endings.
Combsort with different endings changes to a more efficient sort when the data is almost sorted (when the gap is small). Comb sort with a low gap isn't much better than the Bubble Sort.
Pseudocode:
function combsort(array input)
gap := input.size //initialize gap size
loop until gap = 1 and swaps = 0
//update the gap value for a next comb. Below is an example
gap := int(gap / 1.25)
if gap < 1
//minimum gap is 1
gap := 1
end if
i := 0
swaps := 0 //see Bubble Sort for an explanation
//a single "comb" over the input list
loop until i + gap >= input.size //see Shell sort for similar idea
if input[i] > input[i+gap]
swap(input[i], input[i+gap])
swaps := 1 // Flag a swap has occurred, so the
// list is not guaranteed sorted
end if
i := i + 1
end loop
end loop
end function
| #Python | Python | >>> def combsort(input):
gap = len(input)
swaps = True
while gap > 1 or swaps:
gap = max(1, int(gap / 1.25)) # minimum gap is 1
swaps = False
for i in range(len(input) - gap):
j = i+gap
if input[i] > input[j]:
input[i], input[j] = input[j], input[i]
swaps = True
>>> y = [88, 18, 31, 44, 4, 0, 8, 81, 14, 78, 20, 76, 84, 33, 73, 75, 82, 5, 62, 70]
>>> combsort(y)
>>> assert y == sorted(y)
>>> y
[0, 4, 5, 8, 14, 18, 20, 31, 33, 44, 62, 70, 73, 75, 76, 78, 81, 82, 84, 88]
>>> |
http://rosettacode.org/wiki/Sorting_algorithms/Bogosort | Sorting algorithms/Bogosort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Bogosort a list of numbers.
Bogosort simply shuffles a collection randomly until it is sorted.
"Bogosort" is a perversely inefficient algorithm only used as an in-joke.
Its average run-time is O(n!) because the chance that any given shuffle of a set will end up in sorted order is about one in n factorial, and the worst case is infinite since there's no guarantee that a random shuffling will ever produce a sorted sequence.
Its best case is O(n) since a single pass through the elements may suffice to order them.
Pseudocode:
while not InOrder(list) do
Shuffle(list)
done
The Knuth shuffle may be used to implement the shuffle part of this algorithm.
| #Pascal | Pascal | program bogosort;
const
max = 5;
type
list = array [1..max] of integer;
{ Print a list }
procedure printa(a: list);
var
i: integer;
begin
for i := 1 to max do
write(a[i], ' ');
writeln
end;
{ Knuth shuffle }
procedure shuffle(var a: list);
var
i,k,tmp: integer;
begin
for i := max downto 2 do begin
k := random(i) + 1;
if (a[i] <> a[k]) then begin
tmp := a[i]; a[i] := a[k]; a[k] := tmp
end
end
end;
{ Check for sorted list }
function sorted(a: list): boolean;
var
i: integer;
begin
sorted := True;
for i := 2 to max do
if (a[i - 1] > a[i]) then begin
sorted := False; exit
end
end;
{ Bogosort }
procedure bogo(var a: list);
var
i: integer;
begin
i := 1; randomize;
write(i,': '); printa(a);
while not sorted(a) do begin
shuffle(a);
i := i + 1; write(i,': '); printa(a)
end
end;
{ Test and display }
var
a: list;
i: integer;
begin
for i := 1 to max do
a[i] := (max + 1) - i;
bogo(a);
end. |
http://rosettacode.org/wiki/Sorting_algorithms/Bubble_sort | Sorting algorithms/Bubble sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
A bubble sort is generally considered to be the simplest sorting algorithm.
A bubble sort is also known as a sinking sort.
Because of its simplicity and ease of visualization, it is often taught in introductory computer science courses.
Because of its abysmal O(n2) performance, it is not used often for large (or even medium-sized) datasets.
The bubble sort works by passing sequentially over a list, comparing each value to the one immediately after it. If the first value is greater than the second, their positions are switched. Over a number of passes, at most equal to the number of elements in the list, all of the values drift into their correct positions (large values "bubble" rapidly toward the end, pushing others down around them).
Because each pass finds the maximum item and puts it at the end, the portion of the list to be sorted can be reduced at each pass.
A boolean variable is used to track whether any changes have been made in the current pass; when a pass completes without changing anything, the algorithm exits.
This can be expressed in pseudo-code as follows (assuming 1-based indexing):
repeat
if itemCount <= 1
return
hasChanged := false
decrement itemCount
repeat with index from 1 to itemCount
if (item at index) > (item at (index + 1))
swap (item at index) with (item at (index + 1))
hasChanged := true
until hasChanged = false
Task
Sort an array of elements using the bubble sort algorithm. The elements must have a total order and the index of the array can be of any discrete type. For languages where this is not possible, sort an array of integers.
References
The article on Wikipedia.
Dance interpretation.
| #COBOL | COBOL |
IDENTIFICATION DIVISION.
PROGRAM-ID. BUBBLESORT.
AUTHOR. DAVE STRATFORD.
DATE-WRITTEN. MARCH 2010.
INSTALLATION. HEXAGON SYSTEMS LIMITED.
ENVIRONMENT DIVISION.
CONFIGURATION SECTION.
SOURCE-COMPUTER. ICL VME.
OBJECT-COMPUTER. ICL VME.
INPUT-OUTPUT SECTION.
FILE-CONTROL.
SELECT FA-INPUT-FILE ASSIGN FL01.
SELECT FB-OUTPUT-FILE ASSIGN FL02.
DATA DIVISION.
FILE SECTION.
FD FA-INPUT-FILE.
01 FA-INPUT-REC.
03 FA-DATA PIC S9(6).
FD FB-OUTPUT-FILE.
01 FB-OUTPUT-REC PIC S9(6).
WORKING-STORAGE SECTION.
01 WA-IDENTITY.
03 WA-PROGNAME PIC X(10) VALUE "BUBBLESORT".
03 WA-VERSION PIC X(6) VALUE "000001".
01 WB-TABLE.
03 WB-ENTRY PIC 9(8) COMP SYNC OCCURS 100000
INDEXED BY WB-IX-1.
01 WC-VARS.
03 WC-SIZE PIC S9(8) COMP SYNC.
03 WC-TEMP PIC S9(8) COMP SYNC.
03 WC-END PIC S9(8) COMP SYNC.
03 WC-LAST-CHANGE PIC S9(8) COMP SYNC.
01 WF-CONDITION-FLAGS.
03 WF-EOF-FLAG PIC X.
88 END-OF-FILE VALUE "Y".
03 WF-EMPTY-FILE-FLAG PIC X.
88 EMPTY-FILE VALUE "Y".
PROCEDURE DIVISION.
A-MAIN SECTION.
A-000.
PERFORM B-INITIALISE.
IF NOT EMPTY-FILE
PERFORM C-SORT.
PERFORM D-FINISH.
A-999.
STOP RUN.
B-INITIALISE SECTION.
B-000.
DISPLAY "*** " WA-PROGNAME " VERSION "
WA-VERSION " STARTING ***".
MOVE ALL "N" TO WF-CONDITION-FLAGS.
OPEN INPUT FA-INPUT-FILE.
SET WB-IX-1 TO 0.
READ FA-INPUT-FILE AT END MOVE "Y" TO WF-EOF-FLAG
WF-EMPTY-FILE-FLAG.
PERFORM BA-READ-INPUT UNTIL END-OF-FILE.
CLOSE FA-INPUT-FILE.
SET WC-SIZE TO WB-IX-1.
B-999.
EXIT.
BA-READ-INPUT SECTION.
BA-000.
SET WB-IX-1 UP BY 1.
MOVE FA-DATA TO WB-ENTRY(WB-IX-1).
READ FA-INPUT-FILE AT END MOVE "Y" TO WF-EOF-FLAG.
BA-999.
EXIT.
C-SORT SECTION.
C-000.
DISPLAY "SORT STARTING".
MOVE WC-SIZE TO WC-END.
PERFORM E-BUBBLE UNTIL WC-END = 1.
DISPLAY "SORT FINISHED".
C-999.
EXIT.
D-FINISH SECTION.
D-000.
OPEN OUTPUT FB-OUTPUT-FILE.
SET WB-IX-1 TO 1.
PERFORM DA-WRITE-OUTPUT UNTIL WB-IX-1 > WC-SIZE.
CLOSE FB-OUTPUT-FILE.
DISPLAY "*** " WA-PROGNAME " FINISHED ***".
D-999.
EXIT.
DA-WRITE-OUTPUT SECTION.
DA-000.
WRITE FB-OUTPUT-REC FROM WB-ENTRY(WB-IX-1).
SET WB-IX-1 UP BY 1.
DA-999.
EXIT.
E-BUBBLE SECTION.
E-000.
MOVE 1 TO WC-LAST-CHANGE.
PERFORM F-PASS VARYING WB-IX-1 FROM 1 BY 1
UNTIL WB-IX-1 = WC-END.
MOVE WC-LAST-CHANGE TO WC-END.
E-999.
EXIT.
F-PASS SECTION.
F-000.
IF WB-ENTRY(WB-IX-1) > WB-ENTRY(WB-IX-1 + 1)
SET WC-LAST-CHANGE TO WB-IX-1
MOVE WB-ENTRY(WB-IX-1) TO WC-TEMP
MOVE WB-ENTRY(WB-IX-1 + 1) TO WB-ENTRY(WB-IX-1)
MOVE WC-TEMP TO WB-ENTRY(WB-IX-1 + 1).
F-999.
EXIT.
|
http://rosettacode.org/wiki/Sorting_algorithms/Gnome_sort | Sorting algorithms/Gnome sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
This page uses content from Wikipedia. The original article was at Gnome sort. The list of authors can be seen in the page history. As with Rosetta Code, the text of Wikipedia is available under the GNU FDL. (See links for details on variance)
Gnome sort is a sorting algorithm which is similar to Insertion sort, except that moving an element to its proper place is accomplished by a series of swaps, as in Bubble Sort.
The pseudocode for the algorithm is:
function gnomeSort(a[0..size-1])
i := 1
j := 2
while i < size do
if a[i-1] <= a[i] then
// for descending sort, use >= for comparison
i := j
j := j + 1
else
swap a[i-1] and a[i]
i := i - 1
if i = 0 then
i := j
j := j + 1
endif
endif
done
Task
Implement the Gnome sort in your language to sort an array (or list) of numbers.
| #Java | Java | public static void gnomeSort(int[] a)
{
int i=1;
int j=2;
while(i < a.length) {
if ( a[i-1] <= a[i] ) {
i = j; j++;
} else {
int tmp = a[i-1];
a[i-1] = a[i];
a[i--] = tmp;
i = (i==0) ? j++ : i;
}
}
} |
http://rosettacode.org/wiki/Sorting_algorithms/Bead_sort | Sorting algorithms/Bead sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort an array of positive integers using the Bead Sort Algorithm.
A bead sort is also known as a gravity sort.
Algorithm has O(S), where S is the sum of the integers in the input set: Each bead is moved individually.
This is the case when bead sort is implemented without a mechanism to assist in finding empty spaces below the beads, such as in software implementations.
| #Perl | Perl | sub beadsort {
my @data = @_;
my @columns;
my @rows;
for my $datum (@data) {
for my $column ( 0 .. $datum-1 ) {
++ $rows[ $columns[$column]++ ];
}
}
return reverse @rows;
}
beadsort 5, 7, 1, 3, 1, 1, 20;
|
http://rosettacode.org/wiki/Sorting_algorithms/Cocktail_sort | Sorting algorithms/Cocktail sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
This page uses content from Wikipedia. The original article was at Cocktail sort. The list of authors can be seen in the page history. As with Rosetta Code, the text of Wikipedia is available under the GNU FDL. (See links for details on variance)
The cocktail shaker sort is an improvement on the Bubble Sort.
The improvement is basically that values "bubble" both directions through the array, because on each iteration the cocktail shaker sort bubble sorts once forwards and once backwards. Pseudocode for the algorithm (from wikipedia):
function cocktailSort( A : list of sortable items )
do
swapped := false
for each i in 0 to length( A ) - 2 do
if A[ i ] > A[ i+1 ] then // test whether the two
// elements are in the wrong
// order
swap( A[ i ], A[ i+1 ] ) // let the two elements
// change places
swapped := true;
if swapped = false then
// we can exit the outer loop here if no swaps occurred.
break do-while loop;
swapped := false
for each i in length( A ) - 2 down to 0 do
if A[ i ] > A[ i+1 ] then
swap( A[ i ], A[ i+1 ] )
swapped := true;
while swapped; // if no elements have been swapped,
// then the list is sorted
Related task
cocktail sort with shifting bounds
| #Haxe | Haxe | class CocktailSort {
@:generic
public static function sort<T>(arr:Array<T>) {
var swapped = false;
do {
swapped = false;
for (i in 0...(arr.length - 1)) {
if (Reflect.compare(arr[i], arr[i + 1]) > 0) {
var temp = arr[i];
arr[i] = arr[i + 1];
arr[i + 1] = temp;
swapped = true;
}
}
if (!swapped) break;
swapped = false;
var i = arr.length - 2;
while (i >= 0) {
if (Reflect.compare(arr[i], arr[i + 1]) > 0) {
var temp = arr[i];
arr[i] = arr[i + 1];
arr[i + 1] = temp;
swapped = true;
}
i--;
}
} while (swapped);
}
}
class Main {
static function main() {
var integerArray = [1, 10, 2, 5, -1, 5, -19, 4, 23, 0];
var floatArray = [1.0, -3.2, 5.2, 10.8, -5.7, 7.3,
3.5, 0.0, -4.1, -9.5];
var stringArray = ['We', 'hold', 'these', 'truths', 'to',
'be', 'self-evident', 'that', 'all',
'men', 'are', 'created', 'equal'];
Sys.println('Unsorted Integers: ' + integerArray);
CocktailSort.sort(integerArray);
Sys.println('Sorted Integers: ' + integerArray);
Sys.println('Unsorted Floats: ' + floatArray);
CocktailSort.sort(floatArray);
Sys.println('Sorted Floats: ' + floatArray);
Sys.println('Unsorted Strings: ' + stringArray);
CocktailSort.sort(stringArray);
Sys.println('Sorted Strings: ' + stringArray);
}
} |
http://rosettacode.org/wiki/Sorting_algorithms/Counting_sort | Sorting algorithms/Counting sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
This page uses content from Wikipedia. The original article was at Counting sort. The list of authors can be seen in the page history. As with Rosetta Code, the text of Wikipedia is available under the GNU FDL. (See links for details on variance)
Task
Implement the Counting sort. This is a way of sorting integers when the minimum and maximum value are known.
Pseudocode
function countingSort(array, min, max):
count: array of (max - min + 1) elements
initialize count with 0
for each number in array do
count[number - min] := count[number - min] + 1
done
z := 0
for i from min to max do
while ( count[i - min] > 0 ) do
array[z] := i
z := z+1
count[i - min] := count[i - min] - 1
done
done
The min and max can be computed apart, or be known a priori.
Note: we know that, given an array of integers, its maximum and minimum values can be always found; but if we imagine the worst case for an array that can hold up to 32 bit integers, we see that in order to hold the counts, an array of up to 232 elements may be needed. I.E.: we need to hold a count value up to 232-1, which is a little over 4.2 Gbytes. So the counting sort is more practical when the range is (very) limited, and minimum and maximum values are known a priori. (However, as a counterexample, the use of sparse arrays minimizes the impact of the memory usage, as well as removing the need of having to know the minimum and maximum values a priori.)
| #Phix | Phix | with javascript_semantics
function countingSort(sequence array, integer mina, maxa)
sequence count = repeat(0,maxa-mina+1)
array = deep_copy(array)
for i=1 to length(array) do
count[array[i]-mina+1] += 1
end for
integer z = 1
for i=mina to maxa do
for j=1 to count[i-mina+1] do
array[z] := i
z += 1
end for
end for
return array
end function
sequence s = {5, 3, 1, 7, 4, 1, 1, 20}
?countingSort(s,min(s),max(s))
|
http://rosettacode.org/wiki/Solve_a_Numbrix_puzzle | Solve a Numbrix puzzle | Numbrix puzzles are similar to Hidato.
The most important difference is that it is only possible to move 1 node left, right, up, or down (sometimes referred to as the Von Neumann neighborhood).
Published puzzles also tend not to have holes in the grid and may not always indicate the end node.
Two examples follow:
Example 1
Problem.
0 0 0 0 0 0 0 0 0
0 0 46 45 0 55 74 0 0
0 38 0 0 43 0 0 78 0
0 35 0 0 0 0 0 71 0
0 0 33 0 0 0 59 0 0
0 17 0 0 0 0 0 67 0
0 18 0 0 11 0 0 64 0
0 0 24 21 0 1 2 0 0
0 0 0 0 0 0 0 0 0
Solution.
49 50 51 52 53 54 75 76 81
48 47 46 45 44 55 74 77 80
37 38 39 40 43 56 73 78 79
36 35 34 41 42 57 72 71 70
31 32 33 14 13 58 59 68 69
30 17 16 15 12 61 60 67 66
29 18 19 20 11 62 63 64 65
28 25 24 21 10 1 2 3 4
27 26 23 22 9 8 7 6 5
Example 2
Problem.
0 0 0 0 0 0 0 0 0
0 11 12 15 18 21 62 61 0
0 6 0 0 0 0 0 60 0
0 33 0 0 0 0 0 57 0
0 32 0 0 0 0 0 56 0
0 37 0 1 0 0 0 73 0
0 38 0 0 0 0 0 72 0
0 43 44 47 48 51 76 77 0
0 0 0 0 0 0 0 0 0
Solution.
9 10 13 14 19 20 63 64 65
8 11 12 15 18 21 62 61 66
7 6 5 16 17 22 59 60 67
34 33 4 3 24 23 58 57 68
35 32 31 2 25 54 55 56 69
36 37 30 1 26 53 74 73 70
39 38 29 28 27 52 75 72 71
40 43 44 47 48 51 76 77 78
41 42 45 46 49 50 81 80 79
Task
Write a program to solve puzzles of this ilk,
demonstrating your program by solving the above examples.
Extra credit for other interesting examples.
Related tasks
A* search algorithm
Solve a Holy Knight's tour
Knight's tour
N-queens problem
Solve a Hidato puzzle
Solve a Holy Knight's tour
Solve a Hopido puzzle
Solve the no connection puzzle
| #11l | 11l | V neighbours = [[-1, 0], [0, -1], [1, 0], [0, 1]]
[Int] exists
V lastNumber = 0
V wid = 0
V hei = 0
F find_next(pa, x, y, z)
L(i) 4
V a = x + :neighbours[i][0]
V b = y + :neighbours[i][1]
I a C -1 <.< :wid & b C -1 <.< :hei
I pa[a][b] == z
R (a, b)
R (-1, -1)
F find_solution(&pa, x, y, z)
I z > :lastNumber
R 1
I :exists[z] == 1
V s = find_next(pa, x, y, z)
I s[0] < 0
R 0
R find_solution(&pa, s[0], s[1], z + 1)
L(i) 4
V a = x + :neighbours[i][0]
V b = y + :neighbours[i][1]
I a C -1 <.< :wid & b C -1 <.< :hei
I pa[a][b] == 0
pa[a][b] = z
V r = find_solution(&pa, a, b, z + 1)
I r == 1
R 1
pa[a][b] = 0
R 0
F solve(pz, w, h)
:lastNumber = w * h
:wid = w
:hei = h
:exists = [0] * (:lastNumber + 1)
V pa = [[0] * h] * w
V st = pz.split(‘ ’)
V idx = 0
L(j) 0 .< h
L(i) 0 .< w
I st[idx] == ‘.’
idx++
E
pa[i][j] = Int(st[idx])
:exists[pa[i][j]] = 1
idx++
V x = 0
V y = 0
V t = w * h + 1
L(j) 0 .< h
L(i) 0 .< w
I pa[i][j] != 0 & pa[i][j] < t
t = pa[i][j]
x = i
y = j
R (find_solution(&pa, x, y, t + 1), pa)
F show_result(r)
I r[0] == 1
L(j) 0 .< :hei
L(i) 0 .< :wid
print(‘ #02’.format(r[1][i][j]), end' ‘’)
print()
E
print(‘No Solution!’)
print()
V r = solve(‘. . . . . . . . . . . 46 45 . 55 74 . . . 38 . . 43 . . 78 . . 35 . . . . . 71 . . . 33 . . . 59 . . . 17’""
‘ . . . . . 67 . . 18 . . 11 . . 64 . . . 24 21 . 1 2 . . . . . . . . . . .’, 9, 9)
show_result(r)
r = solve(‘. . . . . . . . . . 11 12 15 18 21 62 61 . . 6 . . . . . 60 . . 33 . . . . . 57 . . 32 . . . . . 56 . . 37’""
‘ . 1 . . . 73 . . 38 . . . . . 72 . . 43 44 47 48 51 76 77 . . . . . . . . . .’, 9, 9)
show_result(r)
r = solve(‘17 . . . 11 . . . 59 . 15 . . 6 . . 61 . . . 3 . . . 63 . . . . . . 66 . . . . 23 24 . 68 67 78 . 54 55’""
‘ . . . . 72 . . . . . . 35 . . . 49 . . . 29 . . 40 . . 47 . 31 . . . 39 . . . 45’, 9, 9)
show_result(r) |
http://rosettacode.org/wiki/Sort_an_integer_array | Sort an integer array |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort an array (or list) of integers in ascending numerical order.
Use a sorting facility provided by the language/library if possible.
| #AppleScript | AppleScript | use framework "Foundation"
-- sort :: [a] -> [a]
on sort(lst)
((current application's NSArray's arrayWithArray:lst)'s ¬
sortedArrayUsingSelector:"compare:") as list
end sort
-- TEST -----------------------------------------------------------------------
on run
map(sort, [[9, 1, 8, 2, 8, 3, 7, 0, 4, 6, 5], ¬
["alpha", "beta", "gamma", "delta", "epsilon", "zeta", "eta", ¬
"theta", "iota", "kappa", "lambda", "mu"]])
end run
-- GENERIC FUNCTIONS ---------------------------------------------------------
-- map :: (a -> b) -> [a] -> [b]
on map(f, xs)
tell mReturn(f)
set lng to length of xs
set lst to {}
repeat with i from 1 to lng
set end of lst to |λ|(item i of xs, i, xs)
end repeat
return lst
end tell
end map
-- Lift 2nd class handler function into 1st class script wrapper
-- mReturn :: Handler -> Script
on mReturn(f)
if class of f is script then
f
else
script
property |λ| : f
end script
end if
end mReturn |
http://rosettacode.org/wiki/Sort_a_list_of_object_identifiers | Sort a list of object identifiers |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Object identifiers (OID)
Task
Show how to sort a list of OIDs, in their natural sort order.
Details
An OID consists of one or more non-negative integers in base 10, separated by dots. It starts and ends with a number.
Their natural sort order is lexicographical with regard to the dot-separated fields, using numeric comparison between fields.
Test case
Input (list of strings)
Output (list of strings)
1.3.6.1.4.1.11.2.17.19.3.4.0.10
1.3.6.1.4.1.11.2.17.5.2.0.79
1.3.6.1.4.1.11.2.17.19.3.4.0.4
1.3.6.1.4.1.11150.3.4.0.1
1.3.6.1.4.1.11.2.17.19.3.4.0.1
1.3.6.1.4.1.11150.3.4.0
1.3.6.1.4.1.11.2.17.5.2.0.79
1.3.6.1.4.1.11.2.17.19.3.4.0.1
1.3.6.1.4.1.11.2.17.19.3.4.0.4
1.3.6.1.4.1.11.2.17.19.3.4.0.10
1.3.6.1.4.1.11150.3.4.0
1.3.6.1.4.1.11150.3.4.0.1
Related tasks
Natural sorting
Sort using a custom comparator
| #AutoHotkey | AutoHotkey | ; based on http://www.rosettacode.org/wiki/Sorting_algorithms/Quicksort#AutoHotkey
OidQuickSort(a, Delim:=".", index:=1){
if (a.Count() <= 1)
return a
Less := [], Equal := [], More := []
Pivot := StrSplit(a[1], Delim)[index]
for k, v in a
{
x := StrSplit(v, Delim)[index]
if (x < Pivot)
less.InsertAt(1, v)
else if (x > Pivot)
more.InsertAt(1, v)
else
Equal.InsertAt(1, v)
}
Equal := OidQuickSort(Equal, Delim, index+1)
Less := OidQuickSort(Less)
Out := OidQuickSort(More)
if (Equal.Count())
Out.InsertAt(1, Equal*) ; InsertAt all values of Equal at index 1
if (Less.Count())
Out.InsertAt(1, Less*) ; InsertAt all values of Less at index 1
return Out
} |
http://rosettacode.org/wiki/Sort_disjoint_sublist | Sort disjoint sublist |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Given a list of values and a set of integer indices into that value list, the task is to sort the values at the given indices, while preserving the values at indices outside the set of those to be sorted.
Make your example work with the following list of values and set of indices:
Values: [7, 6, 5, 4, 3, 2, 1, 0]
Indices: {6, 1, 7}
Where the correct result would be:
[7, 0, 5, 4, 3, 2, 1, 6].
In case of one-based indexing, rather than the zero-based indexing above, you would use the indices {7, 2, 8} instead.
The indices are described as a set rather than a list but any collection-type of those indices without duplication may be used as long as the example is insensitive to the order of indices given.
Cf.
Order disjoint list items
| #C.2B.2B | C++ | #include <algorithm>
#include <iostream>
#include <iterator>
#include <vector>
template <typename ValueIterator, typename IndicesIterator>
void sortDisjoint(ValueIterator valsBegin, IndicesIterator indicesBegin,
IndicesIterator indicesEnd) {
std::vector<int> temp;
for (IndicesIterator i = indicesBegin; i != indicesEnd; ++i)
temp.push_back(valsBegin[*i]); // extract
std::sort(indicesBegin, indicesEnd); // sort
std::sort(temp.begin(), temp.end()); // sort a C++ container
std::vector<int>::const_iterator j = temp.begin();
for (IndicesIterator i = indicesBegin; i != indicesEnd; ++i, ++j)
valsBegin[*i] = *j; // replace
}
int main()
{
int values[] = { 7, 6, 5, 4, 3, 2, 1, 0 };
int indices[] = { 6, 1, 7 };
sortDisjoint(values, indices, indices+3);
std::copy(values, values + 8, std::ostream_iterator<int>(std::cout, " "));
std::cout << "\n";
return 0;
} |
http://rosettacode.org/wiki/Sort_stability | Sort stability |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
When sorting records in a table by a particular column or field, a stable sort will always retain the relative order of records that have the same key.
Example
In this table of countries and cities, a stable sort on the second column, the cities, would keep the US Birmingham above the UK Birmingham.
(Although an unstable sort might, in this case, place the US Birmingham above the UK Birmingham, a stable sort routine would guarantee it).
UK London
US New York
US Birmingham
UK Birmingham
Similarly, stable sorting on just the first column would generate UK London as the first item and US Birmingham as the last item (since the order of the elements having the same first word – UK or US – would be maintained).
Task
Examine the documentation on any in-built sort routines supplied by a language.
Indicate if an in-built routine is supplied
If supplied, indicate whether or not the in-built routine is stable.
(This Wikipedia table shows the stability of some common sort routines).
| #JavaScript | JavaScript | ary = [["UK", "London"], ["US", "New York"], ["US", "Birmingham"], ["UK", "Birmingham"]]
print(ary);
ary.sort(function(a,b){return (a[1]<b[1] ? -1 : (a[1]>b[1] ? 1 : 0))});
print(ary);
/* a stable sort will output ["US", "Birmingham"] before ["UK", "Birmingham"] */ |
http://rosettacode.org/wiki/Sort_stability | Sort stability |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
When sorting records in a table by a particular column or field, a stable sort will always retain the relative order of records that have the same key.
Example
In this table of countries and cities, a stable sort on the second column, the cities, would keep the US Birmingham above the UK Birmingham.
(Although an unstable sort might, in this case, place the US Birmingham above the UK Birmingham, a stable sort routine would guarantee it).
UK London
US New York
US Birmingham
UK Birmingham
Similarly, stable sorting on just the first column would generate UK London as the first item and US Birmingham as the last item (since the order of the elements having the same first word – UK or US – would be maintained).
Task
Examine the documentation on any in-built sort routines supplied by a language.
Indicate if an in-built routine is supplied
If supplied, indicate whether or not the in-built routine is stable.
(This Wikipedia table shows the stability of some common sort routines).
| #jq | jq | [["UK", "London"],
["US", "New York"],
["US", "Birmingham"],
["UK", "Birmingham"]]
| sort_by(.[1]) |
http://rosettacode.org/wiki/Sort_numbers_lexicographically | Sort numbers lexicographically |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Given an integer n, return 1──►n (inclusive) in lexicographical order.
Show all output here on this page.
Example
Given 13,
return: [1,10,11,12,13,2,3,4,5,6,7,8,9].
| #Python | Python | n=13
print(sorted(range(1,n+1), key=str)) |
http://rosettacode.org/wiki/Sort_numbers_lexicographically | Sort numbers lexicographically |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Given an integer n, return 1──►n (inclusive) in lexicographical order.
Show all output here on this page.
Example
Given 13,
return: [1,10,11,12,13,2,3,4,5,6,7,8,9].
| #Quackery | Quackery | [ [] swap times
[ i^ 1+ number$
nested join ]
sort$
[] swap
witheach
[ $->n drop join ] ] is task ( n --> [ )
13 task echo |
http://rosettacode.org/wiki/Sort_numbers_lexicographically | Sort numbers lexicographically |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Given an integer n, return 1──►n (inclusive) in lexicographical order.
Show all output here on this page.
Example
Given 13,
return: [1,10,11,12,13,2,3,4,5,6,7,8,9].
| #Racket | Racket | #lang racket
(define (lex-sort n) (sort (if (< 0 n) (range 1 (add1 n)) (range n 2))
string<? #:key number->string))
(define (show n) (printf "~a: ~a\n" n (lex-sort n)))
(show 0)
(show 1)
(show 5)
(show 13)
(show 21)
(show -22) |
http://rosettacode.org/wiki/Sort_numbers_lexicographically | Sort numbers lexicographically |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Given an integer n, return 1──►n (inclusive) in lexicographical order.
Show all output here on this page.
Example
Given 13,
return: [1,10,11,12,13,2,3,4,5,6,7,8,9].
| #Raku | Raku | sub lex (Real $n, $step = 1) {
($n < 1 ?? ($n, * + $step …^ * > 1)
!! ($n, * - $step …^ * < 1)).sort: ~*
}
# TESTING
for 13, 21, -22, (6, .333), (-4, .25), (-5*π, e) {
my ($bound, $step) = |$_, 1;
say "Boundary:$bound, Step:$step >> ", lex($bound, $step).join: ', ';
} |
http://rosettacode.org/wiki/Sort_three_variables | Sort three variables |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort (the values of) three variables (X, Y, and Z) that contain any value (numbers and/or literals).
If that isn't possible in your language, then just sort numbers (and note if they can be floating point, integer, or other).
I.E.: (for the three variables x, y, and z), where:
x = 'lions, tigers, and'
y = 'bears, oh my!'
z = '(from the "Wizard of OZ")'
After sorting, the three variables would hold:
x = '(from the "Wizard of OZ")'
y = 'bears, oh my!'
z = 'lions, tigers, and'
For numeric value sorting, use:
I.E.: (for the three variables x, y, and z), where:
x = 77444
y = -12
z = 0
After sorting, the three variables would hold:
x = -12
y = 0
z = 77444
The variables should contain some form of a number, but specify if the algorithm
used can be for floating point or integers. Note any limitations.
The values may or may not be unique.
The method used for sorting can be any algorithm; the goal is to use the most idiomatic in the computer programming language used.
More than one algorithm could be shown if one isn't clearly the better choice.
One algorithm could be:
• store the three variables x, y, and z
into an array (or a list) A
• sort (the three elements of) the array A
• extract the three elements from the array and place them in the
variables x, y, and z in order of extraction
Another algorithm (only for numeric values):
x= 77444
y= -12
z= 0
low= x
mid= y
high= z
x= min(low, mid, high) /*determine the lowest value of X,Y,Z. */
z= max(low, mid, high) /* " " highest " " " " " */
y= low + mid + high - x - z /* " " middle " " " " " */
Show the results of the sort here on this page using at least the values of those shown above.
| #JavaScript | JavaScript | const printThree = (note, [a, b, c], [a1, b1, c1]) => {
console.log(`${note}
${a} is: ${a1}
${b} is: ${b1}
${c} is: ${c1}
`);
};
const sortThree = () => {
let a = 'lions, tigers, and';
let b = 'bears, oh my!';
let c = '(from the "Wizard of OZ")';
printThree('Before Sorting', ['a', 'b', 'c'], [a, b, c]);
[a, b, c] = [a, b, c].sort();
printThree('After Sorting', ['a', 'b', 'c'], [a, b, c]);
let x = 77444;
let y = -12;
let z = 0;
printThree('Before Sorting', ['x', 'y', 'z'], [x, y, z]);
[x, y, z] = [x, y, z].sort();
printThree('After Sorting', ['x', 'y', 'z'], [x, y, z]);
};
sortThree();
|
http://rosettacode.org/wiki/Sort_using_a_custom_comparator | Sort using a custom comparator |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort an array (or list) of strings in order of descending length, and in ascending lexicographic order for strings of equal length.
Use a sorting facility provided by the language/library, combined with your own callback comparison function.
Note: Lexicographic order is case-insensitive.
| #Fortran | Fortran | module sorts_with_custom_comparator
implicit none
contains
subroutine a_sort(a, cc)
character(len=*), dimension(:), intent(inout) :: a
interface
integer function cc(a, b)
character(len=*), intent(in) :: a, b
end function cc
end interface
integer :: i, j, increment
character(len=max(len(a), 10)) :: temp
increment = size(a) / 2
do while ( increment > 0 )
do i = increment+1, size(a)
j = i
temp = a(i)
do while ( j >= increment+1 .and. cc(a(j-increment), temp) > 0)
a(j) = a(j-increment)
j = j - increment
end do
a(j) = temp
end do
if ( increment == 2 ) then
increment = 1
else
increment = increment * 5 / 11
end if
end do
end subroutine a_sort
end module sorts_with_custom_comparator |
http://rosettacode.org/wiki/Sorting_algorithms/Comb_sort | Sorting algorithms/Comb sort | Sorting algorithms/Comb sort
You are encouraged to solve this task according to the task description, using any language you may know.
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Implement a comb sort.
The Comb Sort is a variant of the Bubble Sort.
Like the Shell sort, the Comb Sort increases the gap used in comparisons and exchanges.
Dividing the gap by
(
1
−
e
−
φ
)
−
1
≈
1.247330950103979
{\displaystyle (1-e^{-\varphi })^{-1}\approx 1.247330950103979}
works best, but 1.3 may be more practical.
Some implementations use the insertion sort once the gap is less than a certain amount.
Also see
the Wikipedia article: Comb sort.
Variants:
Combsort11 makes sure the gap ends in (11, 8, 6, 4, 3, 2, 1), which is significantly faster than the other two possible endings.
Combsort with different endings changes to a more efficient sort when the data is almost sorted (when the gap is small). Comb sort with a low gap isn't much better than the Bubble Sort.
Pseudocode:
function combsort(array input)
gap := input.size //initialize gap size
loop until gap = 1 and swaps = 0
//update the gap value for a next comb. Below is an example
gap := int(gap / 1.25)
if gap < 1
//minimum gap is 1
gap := 1
end if
i := 0
swaps := 0 //see Bubble Sort for an explanation
//a single "comb" over the input list
loop until i + gap >= input.size //see Shell sort for similar idea
if input[i] > input[i+gap]
swap(input[i], input[i+gap])
swaps := 1 // Flag a swap has occurred, so the
// list is not guaranteed sorted
end if
i := i + 1
end loop
end loop
end function
| #R | R |
comb.sort<-function(a){
gap<-length(a)
swaps<-1
while(gap>1 & swaps==1){
gap=floor(gap/1.3)
if(gap<1){
gap=1
}
swaps=0
i=1
while(i+gap<=length(a)){
if(a[i]>a[i+gap]){
a[c(i,i+gap)] <- a[c(i+gap,i)]
swaps=1
}
i<-i+1
}
}
return(a)
}
|
http://rosettacode.org/wiki/Sorting_algorithms/Bogosort | Sorting algorithms/Bogosort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Bogosort a list of numbers.
Bogosort simply shuffles a collection randomly until it is sorted.
"Bogosort" is a perversely inefficient algorithm only used as an in-joke.
Its average run-time is O(n!) because the chance that any given shuffle of a set will end up in sorted order is about one in n factorial, and the worst case is infinite since there's no guarantee that a random shuffling will ever produce a sorted sequence.
Its best case is O(n) since a single pass through the elements may suffice to order them.
Pseudocode:
while not InOrder(list) do
Shuffle(list)
done
The Knuth shuffle may be used to implement the shuffle part of this algorithm.
| #Perl | Perl | use List::Util qw(shuffle);
sub bogosort
{my @l = @_;
@l = shuffle(@l) until in_order(@l);
return @l;}
sub in_order
{my $last = shift;
foreach (@_)
{$_ >= $last or return 0;
$last = $_;}
return 1;} |
http://rosettacode.org/wiki/Sorting_algorithms/Bubble_sort | Sorting algorithms/Bubble sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
A bubble sort is generally considered to be the simplest sorting algorithm.
A bubble sort is also known as a sinking sort.
Because of its simplicity and ease of visualization, it is often taught in introductory computer science courses.
Because of its abysmal O(n2) performance, it is not used often for large (or even medium-sized) datasets.
The bubble sort works by passing sequentially over a list, comparing each value to the one immediately after it. If the first value is greater than the second, their positions are switched. Over a number of passes, at most equal to the number of elements in the list, all of the values drift into their correct positions (large values "bubble" rapidly toward the end, pushing others down around them).
Because each pass finds the maximum item and puts it at the end, the portion of the list to be sorted can be reduced at each pass.
A boolean variable is used to track whether any changes have been made in the current pass; when a pass completes without changing anything, the algorithm exits.
This can be expressed in pseudo-code as follows (assuming 1-based indexing):
repeat
if itemCount <= 1
return
hasChanged := false
decrement itemCount
repeat with index from 1 to itemCount
if (item at index) > (item at (index + 1))
swap (item at index) with (item at (index + 1))
hasChanged := true
until hasChanged = false
Task
Sort an array of elements using the bubble sort algorithm. The elements must have a total order and the index of the array can be of any discrete type. For languages where this is not possible, sort an array of integers.
References
The article on Wikipedia.
Dance interpretation.
| #Common_Lisp | Common Lisp | (defun bubble-sort (sequence &optional (compare #'<))
"sort a sequence (array or list) with an optional comparison function (cl:< is the default)"
(loop with sorted = nil until sorted do
(setf sorted t)
(loop for a below (1- (length sequence)) do
(unless (funcall compare (elt sequence a)
(elt sequence (1+ a)))
(rotatef (elt sequence a)
(elt sequence (1+ a)))
(setf sorted nil))))) |
http://rosettacode.org/wiki/Sorting_algorithms/Gnome_sort | Sorting algorithms/Gnome sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
This page uses content from Wikipedia. The original article was at Gnome sort. The list of authors can be seen in the page history. As with Rosetta Code, the text of Wikipedia is available under the GNU FDL. (See links for details on variance)
Gnome sort is a sorting algorithm which is similar to Insertion sort, except that moving an element to its proper place is accomplished by a series of swaps, as in Bubble Sort.
The pseudocode for the algorithm is:
function gnomeSort(a[0..size-1])
i := 1
j := 2
while i < size do
if a[i-1] <= a[i] then
// for descending sort, use >= for comparison
i := j
j := j + 1
else
swap a[i-1] and a[i]
i := i - 1
if i = 0 then
i := j
j := j + 1
endif
endif
done
Task
Implement the Gnome sort in your language to sort an array (or list) of numbers.
| #JavaScript | JavaScript | function gnomeSort(a) {
function moveBack(i) {
for( ; i > 0 && a[i-1] > a[i]; i--) {
var t = a[i];
a[i] = a[i-1];
a[i-1] = t;
}
}
for (var i = 1; i < a.length; i++) {
if (a[i-1] > a[i]) moveBack(i);
}
return a;
} |
http://rosettacode.org/wiki/Sorting_algorithms/Bead_sort | Sorting algorithms/Bead sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort an array of positive integers using the Bead Sort Algorithm.
A bead sort is also known as a gravity sort.
Algorithm has O(S), where S is the sum of the integers in the input set: Each bead is moved individually.
This is the case when bead sort is implemented without a mechanism to assist in finding empty spaces below the beads, such as in software implementations.
| #Phix | Phix | with javascript_semantics
function beadsort(sequence a)
sequence poles = repeat(0,max(a))
for i=1 to length(a) do
poles[1..a[i]] = sq_add(poles[1..a[i]],1)
end for
a[1..$] = 0
for i=1 to length(poles) do
a[1..poles[i]] = sq_add(a[1..poles[i]],1)
end for
return a
end function
?beadsort({5, 3, 1, 7, 4, 1, 1, 20})
|
http://rosettacode.org/wiki/Sorting_algorithms/Cocktail_sort | Sorting algorithms/Cocktail sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
This page uses content from Wikipedia. The original article was at Cocktail sort. The list of authors can be seen in the page history. As with Rosetta Code, the text of Wikipedia is available under the GNU FDL. (See links for details on variance)
The cocktail shaker sort is an improvement on the Bubble Sort.
The improvement is basically that values "bubble" both directions through the array, because on each iteration the cocktail shaker sort bubble sorts once forwards and once backwards. Pseudocode for the algorithm (from wikipedia):
function cocktailSort( A : list of sortable items )
do
swapped := false
for each i in 0 to length( A ) - 2 do
if A[ i ] > A[ i+1 ] then // test whether the two
// elements are in the wrong
// order
swap( A[ i ], A[ i+1 ] ) // let the two elements
// change places
swapped := true;
if swapped = false then
// we can exit the outer loop here if no swaps occurred.
break do-while loop;
swapped := false
for each i in length( A ) - 2 down to 0 do
if A[ i ] > A[ i+1 ] then
swap( A[ i ], A[ i+1 ] )
swapped := true;
while swapped; // if no elements have been swapped,
// then the list is sorted
Related task
cocktail sort with shifting bounds
| #Icon_and_Unicon | Icon and Unicon | procedure main() #: demonstrate various ways to sort a list and string
demosort(cocktailsort,[3, 14, 1, 5, 9, 2, 6, 3],"qwerty")
end
procedure cocktailsort(X,op) #: return sorted list
local i,swapped
op := sortop(op,X) # select how and what we sort
swapped := 1
repeat # translation of pseudo code. Contractions used to eliminate second loop.
every (if /swapped then break break else swapped := &null & next) | ( i := 1 to *X-1) |
(if /swapped then break break else swapped := &null & next) | ( i := *X-1 to 1 by -1) do
if op(X[i+1],X[i]) then
X[i+1] :=: X[swapped := i]
return X
end |
http://rosettacode.org/wiki/Sort_an_array_of_composite_structures | Sort an array of composite structures |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Sort an array of composite structures by a key.
For example, if you define a composite structure that presents a name-value pair (in pseudo-code):
Define structure pair such that:
name as a string
value as a string
and an array of such pairs:
x: array of pairs
then define a sort routine that sorts the array x by the key name.
This task can always be accomplished with Sorting Using a Custom Comparator.
If your language is not listed here, please see the other article.
| #11l | 11l | T Employee
String name, category
F (name, category)
.name = name
.category = category
V employees = [
Employee(‘David’, ‘Manager’),
Employee(‘Alice’, ‘Sales’),
Employee(‘Joanna’, ‘Director’),
Employee(‘Henry’, ‘Admin’),
Employee(‘Tim’, ‘Sales’),
Employee(‘Juan’, ‘Admin’)
]
employees.sort(key' e -> e.name)
L(e) employees
print(‘#<6 : #.’.format(e.name, e.category)) |
http://rosettacode.org/wiki/Sorting_algorithms/Counting_sort | Sorting algorithms/Counting sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
This page uses content from Wikipedia. The original article was at Counting sort. The list of authors can be seen in the page history. As with Rosetta Code, the text of Wikipedia is available under the GNU FDL. (See links for details on variance)
Task
Implement the Counting sort. This is a way of sorting integers when the minimum and maximum value are known.
Pseudocode
function countingSort(array, min, max):
count: array of (max - min + 1) elements
initialize count with 0
for each number in array do
count[number - min] := count[number - min] + 1
done
z := 0
for i from min to max do
while ( count[i - min] > 0 ) do
array[z] := i
z := z+1
count[i - min] := count[i - min] - 1
done
done
The min and max can be computed apart, or be known a priori.
Note: we know that, given an array of integers, its maximum and minimum values can be always found; but if we imagine the worst case for an array that can hold up to 32 bit integers, we see that in order to hold the counts, an array of up to 232 elements may be needed. I.E.: we need to hold a count value up to 232-1, which is a little over 4.2 Gbytes. So the counting sort is more practical when the range is (very) limited, and minimum and maximum values are known a priori. (However, as a counterexample, the use of sparse arrays minimizes the impact of the memory usage, as well as removing the need of having to know the minimum and maximum values a priori.)
| #PHP | PHP | <?php
function counting_sort(&$arr, $min, $max)
{
$count = array();
for($i = $min; $i <= $max; $i++)
{
$count[$i] = 0;
}
foreach($arr as $number)
{
$count[$number]++;
}
$z = 0;
for($i = $min; $i <= $max; $i++) {
while( $count[$i]-- > 0 ) {
$arr[$z++] = $i;
}
}
} |
http://rosettacode.org/wiki/Solve_a_Numbrix_puzzle | Solve a Numbrix puzzle | Numbrix puzzles are similar to Hidato.
The most important difference is that it is only possible to move 1 node left, right, up, or down (sometimes referred to as the Von Neumann neighborhood).
Published puzzles also tend not to have holes in the grid and may not always indicate the end node.
Two examples follow:
Example 1
Problem.
0 0 0 0 0 0 0 0 0
0 0 46 45 0 55 74 0 0
0 38 0 0 43 0 0 78 0
0 35 0 0 0 0 0 71 0
0 0 33 0 0 0 59 0 0
0 17 0 0 0 0 0 67 0
0 18 0 0 11 0 0 64 0
0 0 24 21 0 1 2 0 0
0 0 0 0 0 0 0 0 0
Solution.
49 50 51 52 53 54 75 76 81
48 47 46 45 44 55 74 77 80
37 38 39 40 43 56 73 78 79
36 35 34 41 42 57 72 71 70
31 32 33 14 13 58 59 68 69
30 17 16 15 12 61 60 67 66
29 18 19 20 11 62 63 64 65
28 25 24 21 10 1 2 3 4
27 26 23 22 9 8 7 6 5
Example 2
Problem.
0 0 0 0 0 0 0 0 0
0 11 12 15 18 21 62 61 0
0 6 0 0 0 0 0 60 0
0 33 0 0 0 0 0 57 0
0 32 0 0 0 0 0 56 0
0 37 0 1 0 0 0 73 0
0 38 0 0 0 0 0 72 0
0 43 44 47 48 51 76 77 0
0 0 0 0 0 0 0 0 0
Solution.
9 10 13 14 19 20 63 64 65
8 11 12 15 18 21 62 61 66
7 6 5 16 17 22 59 60 67
34 33 4 3 24 23 58 57 68
35 32 31 2 25 54 55 56 69
36 37 30 1 26 53 74 73 70
39 38 29 28 27 52 75 72 71
40 43 44 47 48 51 76 77 78
41 42 45 46 49 50 81 80 79
Task
Write a program to solve puzzles of this ilk,
demonstrating your program by solving the above examples.
Extra credit for other interesting examples.
Related tasks
A* search algorithm
Solve a Holy Knight's tour
Knight's tour
N-queens problem
Solve a Hidato puzzle
Solve a Holy Knight's tour
Solve a Hopido puzzle
Solve the no connection puzzle
| #AutoHotkey | AutoHotkey | SolveNumbrix(Grid, Locked, Max, row, col, num:=1, R:="", C:=""){
if (R&&C) ; if neighbors (not first iteration)
{
Grid[R, C] := ">" num ; place num in current neighbor and mark it visited ">"
row:=R, col:=C ; move to current neighbor
}
num++ ; increment num
if (num=max) ; if reached end
return map(Grid) ; return solution
if locked[num] ; if current num is a locked value
{
row := StrSplit((StrSplit(locked[num], ",").1) , ":").1 ; find row of num
col := StrSplit((StrSplit(locked[num], ",").1) , ":").2 ; find col of num
if SolveNumbrix(Grid, Locked, Max, row, col, num) ; solve for current location and value
return map(Grid) ; if solved, return solution
}
else
{
for each, value in StrSplit(Neighbor(row,col), ",")
{
R := StrSplit(value, ":").1
C := StrSplit(value, ":").2
if (Grid[R,C] = "") ; a hole or out of bounds
|| InStr(Grid[R, C], ">") ; visited
|| Locked[num+1] && !(Locked[num+1]~= "\b" R ":" C "\b") ; not neighbor of locked[num+1]
|| Locked[num-1] && !(Locked[num-1]~= "\b" R ":" C "\b") ; not neighbor of locked[num-1]
|| Locked[num] ; locked value
|| Locked[Grid[R, C]] ; locked cell
continue
if SolveNumbrix(Grid, Locked, Max, row, col, num, R, C) ; solve for current location, neighbor and value
return map(Grid) ; if solved, return solution
}
}
num-- ; step back
for i, line in Grid
for j, element in line
if InStr(element, ">") && (StrReplace(element, ">") >= num)
Grid[i, j] := 0
}
;--------------------------------
;--------------------------------
;--------------------------------
Neighbor(row,col){
return row-1 ":" col
. "," row+1 ":" col
. "," row ":" col+1
. "," row ":" col-1
}
;--------------------------------
map(Grid){
for i, row in Grid
{
for j, element in row
line .= (A_Index > 1 ? "`t" : "") . element
map .= (map<>""?"`n":"") line
line := ""
}
return StrReplace(map, ">")
} |
http://rosettacode.org/wiki/Sort_an_integer_array | Sort an integer array |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort an array (or list) of integers in ascending numerical order.
Use a sorting facility provided by the language/library if possible.
| #ARM_Assembly | ARM Assembly |
/* ARM assembly Raspberry PI */
/* program integerSort.s with selection sort */
/* REMARK 1 : this program use routines in a include file
see task Include a file language arm assembly
for the routine affichageMess conversion10
see at end of this program the instruction include */
/* for constantes see task include a file in arm assembly */
/************************************/
/* Constantes */
/************************************/
.include "../constantes.inc"
/*********************************/
/* Initialized data */
/*********************************/
.data
szMessSortOk: .asciz "Table sorted.\n"
szMessSortNok: .asciz "Table not sorted !!!!!.\n"
sMessResult: .asciz "Value : @ \n"
szCarriageReturn: .asciz "\n"
.align 4
TableNumber: .int 1,3,6,2,5,9,10,8,4,7
#TableNumber: .int 10,9,8,7,6,5,4,3,2,1
.equ NBELEMENTS, (. - TableNumber) / 4
/*********************************/
/* UnInitialized data */
/*********************************/
.bss
sZoneConv: .skip 24
/*********************************/
/* code section */
/*********************************/
.text
.global main
main: @ entry of program
1:
ldr r0,iAdrTableNumber @ address number table
mov r1,#0
mov r2,#NBELEMENTS @ number of élements
bl selectionSort
ldr r0,iAdrTableNumber @ address number table
bl displayTable
ldr r0,iAdrTableNumber @ address number table
mov r1,#NBELEMENTS @ number of élements
bl isSorted @ control sort
cmp r0,#1 @ sorted ?
beq 2f
ldr r0,iAdrszMessSortNok @ no !! error sort
bl affichageMess
b 100f
2: @ yes
ldr r0,iAdrszMessSortOk
bl affichageMess
100: @ standard end of the program
mov r0, #0 @ return code
mov r7, #EXIT @ request to exit program
svc #0 @ perform the system call
iAdrszCarriageReturn: .int szCarriageReturn
iAdrsMessResult: .int sMessResult
iAdrTableNumber: .int TableNumber
iAdrszMessSortOk: .int szMessSortOk
iAdrszMessSortNok: .int szMessSortNok
/******************************************************************/
/* control sorted table */
/******************************************************************/
/* r0 contains the address of table */
/* r1 contains the number of elements > 0 */
/* r0 return 0 if not sorted 1 if sorted */
isSorted:
push {r2-r4,lr} @ save registers
mov r2,#0
ldr r4,[r0,r2,lsl #2]
1:
add r2,#1
cmp r2,r1
movge r0,#1
bge 100f
ldr r3,[r0,r2, lsl #2]
cmp r3,r4
movlt r0,#0
blt 100f
mov r4,r3
b 1b
100:
pop {r2-r4,lr}
bx lr @ return
/******************************************************************/
/* selection sort */
/******************************************************************/
/* r0 contains the address of table */
/* r1 contains the first element */
/* r2 contains the number of element */
selectionSort:
push {r1-r7,lr} @ save registers
mov r3,r1 @ start index i
sub r7,r2,#1 @ compute n - 1
1: @ start loop
mov r4,r3
add r5,r3,#1 @ init index 2
2:
ldr r1,[r0,r4,lsl #2] @ load value A[mini]
ldr r6,[r0,r5,lsl #2] @ load value A[j]
cmp r6,r1 @ compare value
movlt r4,r5 @ j -> mini
add r5,#1 @ increment index j
cmp r5,r2 @ end ?
blt 2b @ no -> loop
cmp r4,r3 @ mini <> j ?
beq 3f @ no
ldr r1,[r0,r4,lsl #2] @ yes swap A[i] A[mini]
ldr r6,[r0,r3,lsl #2]
str r1,[r0,r3,lsl #2]
str r6,[r0,r4,lsl #2]
3:
add r3,#1 @ increment i
cmp r3,r7 @ end ?
blt 1b @ no -> loop
100:
pop {r1-r7,lr}
bx lr @ return
/******************************************************************/
/* Display table elements */
/******************************************************************/
/* r0 contains the address of table */
displayTable:
push {r0-r3,lr} @ save registers
mov r2,r0 @ table address
mov r3,#0
1: @ loop display table
ldr r0,[r2,r3,lsl #2]
ldr r1,iAdrsZoneConv @
bl conversion10 @ décimal conversion
ldr r0,iAdrsMessResult
ldr r1,iAdrsZoneConv @ insert conversion
bl strInsertAtCharInc
bl affichageMess @ display message
add r3,#1
cmp r3,#NBELEMENTS - 1
ble 1b
ldr r0,iAdrszCarriageReturn
bl affichageMess
100:
pop {r0-r3,lr}
bx lr
iAdrsZoneConv: .int sZoneConv
/***************************************************/
/* ROUTINES INCLUDE */
/***************************************************/
.include "../affichage.inc"
|
http://rosettacode.org/wiki/Sort_a_list_of_object_identifiers | Sort a list of object identifiers |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Object identifiers (OID)
Task
Show how to sort a list of OIDs, in their natural sort order.
Details
An OID consists of one or more non-negative integers in base 10, separated by dots. It starts and ends with a number.
Their natural sort order is lexicographical with regard to the dot-separated fields, using numeric comparison between fields.
Test case
Input (list of strings)
Output (list of strings)
1.3.6.1.4.1.11.2.17.19.3.4.0.10
1.3.6.1.4.1.11.2.17.5.2.0.79
1.3.6.1.4.1.11.2.17.19.3.4.0.4
1.3.6.1.4.1.11150.3.4.0.1
1.3.6.1.4.1.11.2.17.19.3.4.0.1
1.3.6.1.4.1.11150.3.4.0
1.3.6.1.4.1.11.2.17.5.2.0.79
1.3.6.1.4.1.11.2.17.19.3.4.0.1
1.3.6.1.4.1.11.2.17.19.3.4.0.4
1.3.6.1.4.1.11.2.17.19.3.4.0.10
1.3.6.1.4.1.11150.3.4.0
1.3.6.1.4.1.11150.3.4.0.1
Related tasks
Natural sorting
Sort using a custom comparator
| #AWK | AWK |
# syntax: GAWK -f SORT_A_LIST_OF_OBJECT_IDENTIFIERS.AWK
#
# sorting:
# PROCINFO["sorted_in"] is used by GAWK
# SORTTYPE is used by Thompson Automation's TAWK
#
BEGIN {
width = 10
oid_arr[++n] = "1.3.6.1.4.1.11.2.17.19.3.4.0.10"
oid_arr[++n] = "1.3.6.1.4.1.11.2.17.5.2.0.79"
oid_arr[++n] = "1.3.6.1.4.1.11.2.17.19.3.4.0.4"
oid_arr[++n] = "1.3.6.1.4.1.11150.3.4.0.1"
oid_arr[++n] = "1.3.6.1.4.1.11.2.17.19.3.4.0.1"
oid_arr[++n] = "1.3.6.1.4.1.11150.3.4.0"
# oid_arr[++n] = "1.11111111111.1" # un-comment to test error
for (i=1; i<=n; i++) {
str = ""
for (j=1; j<=split(oid_arr[i],arr2,"."); j++) {
str = sprintf("%s%*s.",str,width,arr2[j])
if ((leng = length(arr2[j])) > width) {
printf("error: increase sort key width from %d to %d for entry %s\n",width,leng,oid_arr[i])
exit(1)
}
}
arr3[str] = ""
}
PROCINFO["sorted_in"] = "@ind_str_asc" ; SORTTYPE = 1
for (i in arr3) {
str = i
gsub(/ /,"",str)
sub(/\.$/,"",str)
printf("%s\n",str)
}
exit(0)
}
|
http://rosettacode.org/wiki/Sort_disjoint_sublist | Sort disjoint sublist |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Given a list of values and a set of integer indices into that value list, the task is to sort the values at the given indices, while preserving the values at indices outside the set of those to be sorted.
Make your example work with the following list of values and set of indices:
Values: [7, 6, 5, 4, 3, 2, 1, 0]
Indices: {6, 1, 7}
Where the correct result would be:
[7, 0, 5, 4, 3, 2, 1, 6].
In case of one-based indexing, rather than the zero-based indexing above, you would use the indices {7, 2, 8} instead.
The indices are described as a set rather than a list but any collection-type of those indices without duplication may be used as long as the example is insensitive to the order of indices given.
Cf.
Order disjoint list items
| #Clojure | Clojure | (defn disjoint-sort [coll idxs]
(let [val-subset (keep-indexed #(when ((set idxs) %) %2) coll)
replacements (zipmap (set idxs) (sort val-subset))]
(apply assoc coll (flatten (seq replacements))))) |
http://rosettacode.org/wiki/Sort_stability | Sort stability |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
When sorting records in a table by a particular column or field, a stable sort will always retain the relative order of records that have the same key.
Example
In this table of countries and cities, a stable sort on the second column, the cities, would keep the US Birmingham above the UK Birmingham.
(Although an unstable sort might, in this case, place the US Birmingham above the UK Birmingham, a stable sort routine would guarantee it).
UK London
US New York
US Birmingham
UK Birmingham
Similarly, stable sorting on just the first column would generate UK London as the first item and US Birmingham as the last item (since the order of the elements having the same first word – UK or US – would be maintained).
Task
Examine the documentation on any in-built sort routines supplied by a language.
Indicate if an in-built routine is supplied
If supplied, indicate whether or not the in-built routine is stable.
(This Wikipedia table shows the stability of some common sort routines).
| #Julia | Julia | julia> A = [("UK", "London"), ("US", "New York"), ("US", "Birmingham"), ("UK", "Birmingham")];
julia> sort(A, by=x -> x[2])
4-element Array{(ASCIIString,ASCIIString),1}:
("US","Birmingham")
("UK","Birmingham")
("UK","London")
("US","New York")
|
http://rosettacode.org/wiki/Sort_stability | Sort stability |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
When sorting records in a table by a particular column or field, a stable sort will always retain the relative order of records that have the same key.
Example
In this table of countries and cities, a stable sort on the second column, the cities, would keep the US Birmingham above the UK Birmingham.
(Although an unstable sort might, in this case, place the US Birmingham above the UK Birmingham, a stable sort routine would guarantee it).
UK London
US New York
US Birmingham
UK Birmingham
Similarly, stable sorting on just the first column would generate UK London as the first item and US Birmingham as the last item (since the order of the elements having the same first word – UK or US – would be maintained).
Task
Examine the documentation on any in-built sort routines supplied by a language.
Indicate if an in-built routine is supplied
If supplied, indicate whether or not the in-built routine is stable.
(This Wikipedia table shows the stability of some common sort routines).
| #Kotlin | Kotlin | // version 1.1.51
fun main(args: Array<String>) {
val cities = listOf("UK London", "US New York", "US Birmingham", "UK Birmingham")
println("Original : $cities")
// sort by country
println("By country : ${cities.sortedBy { it.take(2) } }")
// sort by city
println("By city : ${cities.sortedBy { it.drop(3) } }")
} |
http://rosettacode.org/wiki/Sort_stability | Sort stability |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
When sorting records in a table by a particular column or field, a stable sort will always retain the relative order of records that have the same key.
Example
In this table of countries and cities, a stable sort on the second column, the cities, would keep the US Birmingham above the UK Birmingham.
(Although an unstable sort might, in this case, place the US Birmingham above the UK Birmingham, a stable sort routine would guarantee it).
UK London
US New York
US Birmingham
UK Birmingham
Similarly, stable sorting on just the first column would generate UK London as the first item and US Birmingham as the last item (since the order of the elements having the same first word – UK or US – would be maintained).
Task
Examine the documentation on any in-built sort routines supplied by a language.
Indicate if an in-built routine is supplied
If supplied, indicate whether or not the in-built routine is stable.
(This Wikipedia table shows the stability of some common sort routines).
| #Lasso | Lasso | //Single param array:
array->sort
//An array of pairs, order by the right hand element of the pair:
with i in array order by #i->second do => { … }
//The array can also be ordered by multiple values:
with i in array order by #i->second, #i->first do => { … } |
http://rosettacode.org/wiki/Sort_numbers_lexicographically | Sort numbers lexicographically |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Given an integer n, return 1──►n (inclusive) in lexicographical order.
Show all output here on this page.
Example
Given 13,
return: [1,10,11,12,13,2,3,4,5,6,7,8,9].
| #REXX | REXX | /*REXX pgm displays a horizontal list of a range of numbers sorted lexicographically.*/
parse arg LO HI INC . /*obtain optional arguments from the CL*/
if LO=='' | LO=="," then LO= 1 /*Not specified? Then use the default.*/
if HI=='' | HI=="," then HI= 13 /* " " " " " " */
if INC=='' | INC=="," then INC= 1 /* " " " " " " */
#= 0 /*for actual sort, start array with 1.*/
do j=LO to HI by INC /*construct an array from LO to HI.*/
#= # + 1; @.#= j / 1 /*bump counter; define array element. */
end /*j*/ /* [↑] Also, normalize the element #. */
call Lsort # /*sort numeric array with a simple sort*/
$= /*initialize a horizontal numeric list.*/
do k=1 for #; $= $','@.k /*construct " " " */
end /*k*/ /* [↑] prefix each number with a comma*/
/* [↓] display a continued SAY text.*/
say 'for ' LO"──►"HI ' by ' INC " (inclusive), " # ,
' elements sorted lexicographically:'
say '['strip($, "L", ',')"]" /*strip leading comma, bracket the list*/
exit /*stick a fork in it, we're all done. */
/*──────────────────────────────────────────────────────────────────────────────────────*/
Lsort: procedure expose @.; parse arg n; m= n-1 /*N: is the number of @ array elements.*/
do m=m by -1 until ok; ok= 1 /*keep sorting the @ array until done.*/
do j=1 for m; k= j+1; if @.j>>@.k then parse value @.j @.k 0 with @.k @.j ok
end /*j*/ /* [↑] swap 2 elements, flag as ¬done.*/
end /*m*/; return |
http://rosettacode.org/wiki/Sort_numbers_lexicographically | Sort numbers lexicographically |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Given an integer n, return 1──►n (inclusive) in lexicographical order.
Show all output here on this page.
Example
Given 13,
return: [1,10,11,12,13,2,3,4,5,6,7,8,9].
| #Ring | Ring |
# Project : Lexicographical numbers
lex = 1:13
strlex = list(len(lex))
for n = 1 to len(lex)
strlex[n] = string(lex[n])
next
strlex = sort(strlex)
see "Lexicographical numbers = "
showarray(strlex)
func showarray(vect)
see "["
svect = ""
for n = 1 to len(vect)
svect = svect + vect[n] + ","
next
svect = left(svect, len(svect) - 1)
see svect + "]" + nl
|
http://rosettacode.org/wiki/Sort_three_variables | Sort three variables |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort (the values of) three variables (X, Y, and Z) that contain any value (numbers and/or literals).
If that isn't possible in your language, then just sort numbers (and note if they can be floating point, integer, or other).
I.E.: (for the three variables x, y, and z), where:
x = 'lions, tigers, and'
y = 'bears, oh my!'
z = '(from the "Wizard of OZ")'
After sorting, the three variables would hold:
x = '(from the "Wizard of OZ")'
y = 'bears, oh my!'
z = 'lions, tigers, and'
For numeric value sorting, use:
I.E.: (for the three variables x, y, and z), where:
x = 77444
y = -12
z = 0
After sorting, the three variables would hold:
x = -12
y = 0
z = 77444
The variables should contain some form of a number, but specify if the algorithm
used can be for floating point or integers. Note any limitations.
The values may or may not be unique.
The method used for sorting can be any algorithm; the goal is to use the most idiomatic in the computer programming language used.
More than one algorithm could be shown if one isn't clearly the better choice.
One algorithm could be:
• store the three variables x, y, and z
into an array (or a list) A
• sort (the three elements of) the array A
• extract the three elements from the array and place them in the
variables x, y, and z in order of extraction
Another algorithm (only for numeric values):
x= 77444
y= -12
z= 0
low= x
mid= y
high= z
x= min(low, mid, high) /*determine the lowest value of X,Y,Z. */
z= max(low, mid, high) /* " " highest " " " " " */
y= low + mid + high - x - z /* " " middle " " " " " */
Show the results of the sort here on this page using at least the values of those shown above.
| #jq | jq | def example1:
{x: "lions, tigers, and",
y: "bears, oh my",
z: "(from the \"Wizard of OZ\")"
};
def example2:
{x: 77444,
y: -12,
z: 0
}; |
http://rosettacode.org/wiki/Sort_three_variables | Sort three variables |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort (the values of) three variables (X, Y, and Z) that contain any value (numbers and/or literals).
If that isn't possible in your language, then just sort numbers (and note if they can be floating point, integer, or other).
I.E.: (for the three variables x, y, and z), where:
x = 'lions, tigers, and'
y = 'bears, oh my!'
z = '(from the "Wizard of OZ")'
After sorting, the three variables would hold:
x = '(from the "Wizard of OZ")'
y = 'bears, oh my!'
z = 'lions, tigers, and'
For numeric value sorting, use:
I.E.: (for the three variables x, y, and z), where:
x = 77444
y = -12
z = 0
After sorting, the three variables would hold:
x = -12
y = 0
z = 77444
The variables should contain some form of a number, but specify if the algorithm
used can be for floating point or integers. Note any limitations.
The values may or may not be unique.
The method used for sorting can be any algorithm; the goal is to use the most idiomatic in the computer programming language used.
More than one algorithm could be shown if one isn't clearly the better choice.
One algorithm could be:
• store the three variables x, y, and z
into an array (or a list) A
• sort (the three elements of) the array A
• extract the three elements from the array and place them in the
variables x, y, and z in order of extraction
Another algorithm (only for numeric values):
x= 77444
y= -12
z= 0
low= x
mid= y
high= z
x= min(low, mid, high) /*determine the lowest value of X,Y,Z. */
z= max(low, mid, high) /* " " highest " " " " " */
y= low + mid + high - x - z /* " " middle " " " " " */
Show the results of the sort here on this page using at least the values of those shown above.
| #Jsish | Jsish | #!/usr/bin/env jsish
/* Sort three variables, in Jsish. semi-colon start/end for unit test echo */
var x = 'lions, tigers, and';
var y = 'bears, oh my!';
var z = '(from the "Wizard of OZ")';
var arr = [x,y,z];
arr = arr.sort();
;'As strings, before:';
;x;
;y;
;z;
x = arr.shift();
y = arr.shift();
z = arr.shift();
;'x,y,z after:';
;x;
;y;
;z;
x = 77444;
y = -12;
z = 0;
arr = [x,y,z];
arr = arr.sort();
;'As numbers before:';
;x;
;y;
;z;
x = arr.shift();
y = arr.shift();
z = arr.shift();
;'x,y,z after:';
;x;
;y;
;z;
;'Mixed, integer, float, string';
x = 3.14159;
y = 2;
z = '1 string';
;x;
;y;
;z;
arr = [x,y,z].sort();
x = arr.shift(); y = arr.shift(); z = arr.shift();
;'x,y,z after:';
;x;
;y;
;z;
/*
=!EXPECTSTART!=
'As strings, before:'
x ==> lions, tigers, and
y ==> bears, oh my!
z ==> (from the "Wizard of OZ")
'x,y,z after:'
x ==> (from the "Wizard of OZ")
y ==> bears, oh my!
z ==> lions, tigers, and
'As numbers before:'
x ==> 77444
y ==> -12
z ==> 0
'x,y,z after:'
x ==> -12
y ==> 0
z ==> 77444
'Mixed, integer, float, string'
x ==> 3.14159
y ==> 2
z ==> 1 string
'x,y,z after:'
x ==> 2
y ==> 3.14159
z ==> 1 string
=!EXPECTEND!=
*/ |
http://rosettacode.org/wiki/Sort_using_a_custom_comparator | Sort using a custom comparator |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort an array (or list) of strings in order of descending length, and in ascending lexicographic order for strings of equal length.
Use a sorting facility provided by the language/library, combined with your own callback comparison function.
Note: Lexicographic order is case-insensitive.
| #FreeBASIC | FreeBASIC | ' version 23-10-2016
' compile with: fbc -s console
#Include Once "crt/stdlib.bi" ' for qsort
Function mycmp Cdecl (s1 As Any Pointer, s2 As Any Pointer) As Long
' -1 no swap first element before second element
' 0 no swap needed, don't care
' 1 swap first element after second element
Dim As String str1 = *Cast(String Ptr, s1)
Dim As String str2 = *Cast(String Ptr, s2)
Dim As Long l1 = Len(str1), l2 = Len(str2)
If (l1 > l2) Then Return -1 ' descending
If (l1 < l2) Then Return 1 '
' there equal length, sort ascending
If UCase(str1) = UCase(str2) Then
If str1 > str2 Then Return 1
Else
If UCase(str1) > UCase(str2) Then Return 1
End If
Return 0
End Function
' ------=< MAIN >=------
Dim As String words(0 To ...) = {"Here", "are", "some", "sample", _
"strings", "to", "be", "sorted" }
Dim As ULong array_size = UBound(words) - LBound(words) + 1
qsort(@words(0), array_size, SizeOf(String), @mycmp)
For i As Integer = 0 To UBound(words)
Print words(i)
Next
Print
' empty keyboard buffer
While InKey <> "" : Wend
Print : Print "hit any key to end program"
Sleep
End |
http://rosettacode.org/wiki/Sorting_algorithms/Comb_sort | Sorting algorithms/Comb sort | Sorting algorithms/Comb sort
You are encouraged to solve this task according to the task description, using any language you may know.
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Implement a comb sort.
The Comb Sort is a variant of the Bubble Sort.
Like the Shell sort, the Comb Sort increases the gap used in comparisons and exchanges.
Dividing the gap by
(
1
−
e
−
φ
)
−
1
≈
1.247330950103979
{\displaystyle (1-e^{-\varphi })^{-1}\approx 1.247330950103979}
works best, but 1.3 may be more practical.
Some implementations use the insertion sort once the gap is less than a certain amount.
Also see
the Wikipedia article: Comb sort.
Variants:
Combsort11 makes sure the gap ends in (11, 8, 6, 4, 3, 2, 1), which is significantly faster than the other two possible endings.
Combsort with different endings changes to a more efficient sort when the data is almost sorted (when the gap is small). Comb sort with a low gap isn't much better than the Bubble Sort.
Pseudocode:
function combsort(array input)
gap := input.size //initialize gap size
loop until gap = 1 and swaps = 0
//update the gap value for a next comb. Below is an example
gap := int(gap / 1.25)
if gap < 1
//minimum gap is 1
gap := 1
end if
i := 0
swaps := 0 //see Bubble Sort for an explanation
//a single "comb" over the input list
loop until i + gap >= input.size //see Shell sort for similar idea
if input[i] > input[i+gap]
swap(input[i], input[i+gap])
swaps := 1 // Flag a swap has occurred, so the
// list is not guaranteed sorted
end if
i := i + 1
end loop
end loop
end function
| #Racket | Racket |
#lang racket
(require (only-in srfi/43 vector-swap!))
(define (comb-sort xs)
(define (ref i) (vector-ref xs i))
(define (swap i j) (vector-swap! xs i j))
(define (new gap) (max 1 (exact-floor (/ gap 1.25))))
(define size (vector-length xs))
(let loop ([gap size] [swaps 0])
(unless (and (= gap 1) (= swaps 0))
(loop (new gap)
(for/fold ([swaps 0]) ([i (in-range 0 (- size gap))])
(cond
[(> (ref i) (ref (+ i gap)))
(swap i (+ i gap))
(+ swaps 1)]
[swaps])))))
xs)
|
http://rosettacode.org/wiki/Sorting_algorithms/Bogosort | Sorting algorithms/Bogosort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Bogosort a list of numbers.
Bogosort simply shuffles a collection randomly until it is sorted.
"Bogosort" is a perversely inefficient algorithm only used as an in-joke.
Its average run-time is O(n!) because the chance that any given shuffle of a set will end up in sorted order is about one in n factorial, and the worst case is infinite since there's no guarantee that a random shuffling will ever produce a sorted sequence.
Its best case is O(n) since a single pass through the elements may suffice to order them.
Pseudocode:
while not InOrder(list) do
Shuffle(list)
done
The Knuth shuffle may be used to implement the shuffle part of this algorithm.
| #Phix | Phix | with javascript_semantics
function inOrder(sequence s)
return s==sort(deep_copy(s)) -- <snigger>
end function
function bogosort(sequence s)
while not inOrder(s) do
? s
s = shuffle(s)
end while
return s
end function
? bogosort(shuffle({1,2,3,4,5,6}))
|
http://rosettacode.org/wiki/Sorting_algorithms/Bubble_sort | Sorting algorithms/Bubble sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
A bubble sort is generally considered to be the simplest sorting algorithm.
A bubble sort is also known as a sinking sort.
Because of its simplicity and ease of visualization, it is often taught in introductory computer science courses.
Because of its abysmal O(n2) performance, it is not used often for large (or even medium-sized) datasets.
The bubble sort works by passing sequentially over a list, comparing each value to the one immediately after it. If the first value is greater than the second, their positions are switched. Over a number of passes, at most equal to the number of elements in the list, all of the values drift into their correct positions (large values "bubble" rapidly toward the end, pushing others down around them).
Because each pass finds the maximum item and puts it at the end, the portion of the list to be sorted can be reduced at each pass.
A boolean variable is used to track whether any changes have been made in the current pass; when a pass completes without changing anything, the algorithm exits.
This can be expressed in pseudo-code as follows (assuming 1-based indexing):
repeat
if itemCount <= 1
return
hasChanged := false
decrement itemCount
repeat with index from 1 to itemCount
if (item at index) > (item at (index + 1))
swap (item at index) with (item at (index + 1))
hasChanged := true
until hasChanged = false
Task
Sort an array of elements using the bubble sort algorithm. The elements must have a total order and the index of the array can be of any discrete type. For languages where this is not possible, sort an array of integers.
References
The article on Wikipedia.
Dance interpretation.
| #Cowgol | Cowgol | include "cowgol.coh";
# Comparator interface, on the model of C, i.e:
# foo < bar => -1, foo == bar => 0, foo > bar => 1
typedef CompRslt is int(-1, 1);
interface Comparator(foo: intptr, bar: intptr): (rslt: CompRslt);
# Bubble sort an array of pointer-sized integers given a comparator function
# (This is the closest you can get to polymorphism in Cowgol).
sub bubbleSort(A: [intptr], len: intptr, comp: Comparator) is
loop
var swapped: uint8 := 0;
var i: intptr := 1;
var a := @next A;
while i < len loop
if comp([@prev a], [a]) == 1 then
var t := [a];
[a] := [@prev a];
[@prev a] := t;
swapped := 1;
end if;
a := @next a;
i := i + 1;
end loop;
if swapped == 0 then
return;
end if;
end loop;
end sub;
# Test: sort a list of numbers
sub NumComp implements Comparator is
# Compare the inputs as numbers
if foo < bar then rslt := -1;
elseif foo > bar then rslt := 1;
else rslt := 0;
end if;
end sub;
# Numbers
var numbers: intptr[] := {
65,13,4,84,29,5,96,73,5,11,17,76,38,26,44,20,36,12,44,51,79,8,99,7,19,95,26
};
# Sort the numbers in place
bubbleSort(&numbers as [intptr], @sizeof numbers, NumComp);
# Print the numbers (hopefully in order)
var i: @indexof numbers := 0;
while i < @sizeof numbers loop
print_i32(numbers[i] as uint32);
print_char(' ');
i := i + 1;
end loop;
print_nl(); |
http://rosettacode.org/wiki/Sorting_algorithms/Gnome_sort | Sorting algorithms/Gnome sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
This page uses content from Wikipedia. The original article was at Gnome sort. The list of authors can be seen in the page history. As with Rosetta Code, the text of Wikipedia is available under the GNU FDL. (See links for details on variance)
Gnome sort is a sorting algorithm which is similar to Insertion sort, except that moving an element to its proper place is accomplished by a series of swaps, as in Bubble Sort.
The pseudocode for the algorithm is:
function gnomeSort(a[0..size-1])
i := 1
j := 2
while i < size do
if a[i-1] <= a[i] then
// for descending sort, use >= for comparison
i := j
j := j + 1
else
swap a[i-1] and a[i]
i := i - 1
if i = 0 then
i := j
j := j + 1
endif
endif
done
Task
Implement the Gnome sort in your language to sort an array (or list) of numbers.
| #jq | jq | # As soon as "condition" is true, then emit . and stop:
def do_until(condition; next):
def u: if condition then . else (next|u) end;
u;
# input: an array
def gnomeSort:
def swap(i;j): .[i] as $x | .[i]=.[j] | .[j]=$x;
length as $length
# state: [i, j, ary]
| [1, 2, .]
| do_until( .[0] >= $length;
.[0] as $i | .[1] as $j
| .[2]
# for descending sort, use >= for comparison
| if .[$i-1] <= .[$i] then [$j, $j + 1, .]
else swap( $i-1; $i)
| ($i - 1) as $i
| if $i == 0 then [$j, $j + 1, .]
else [$i, $j, .]
end
end )
| .[2]; |
http://rosettacode.org/wiki/Sorting_algorithms/Bead_sort | Sorting algorithms/Bead sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort an array of positive integers using the Bead Sort Algorithm.
A bead sort is also known as a gravity sort.
Algorithm has O(S), where S is the sum of the integers in the input set: Each bead is moved individually.
This is the case when bead sort is implemented without a mechanism to assist in finding empty spaces below the beads, such as in software implementations.
| #PHP | PHP | <?php
function columns($arr) {
if (count($arr) == 0)
return array();
else if (count($arr) == 1)
return array_chunk($arr[0], 1);
array_unshift($arr, NULL);
// array_map(NULL, $arr[0], $arr[1], ...)
$transpose = call_user_func_array('array_map', $arr);
return array_map('array_filter', $transpose);
}
function beadsort($arr) {
foreach ($arr as $e)
$poles []= array_fill(0, $e, 1);
return array_map('count', columns(columns($poles)));
}
print_r(beadsort(array(5,3,1,7,4,1,1)));
?> |
http://rosettacode.org/wiki/Sorting_algorithms/Cocktail_sort | Sorting algorithms/Cocktail sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
This page uses content from Wikipedia. The original article was at Cocktail sort. The list of authors can be seen in the page history. As with Rosetta Code, the text of Wikipedia is available under the GNU FDL. (See links for details on variance)
The cocktail shaker sort is an improvement on the Bubble Sort.
The improvement is basically that values "bubble" both directions through the array, because on each iteration the cocktail shaker sort bubble sorts once forwards and once backwards. Pseudocode for the algorithm (from wikipedia):
function cocktailSort( A : list of sortable items )
do
swapped := false
for each i in 0 to length( A ) - 2 do
if A[ i ] > A[ i+1 ] then // test whether the two
// elements are in the wrong
// order
swap( A[ i ], A[ i+1 ] ) // let the two elements
// change places
swapped := true;
if swapped = false then
// we can exit the outer loop here if no swaps occurred.
break do-while loop;
swapped := false
for each i in length( A ) - 2 down to 0 do
if A[ i ] > A[ i+1 ] then
swap( A[ i ], A[ i+1 ] )
swapped := true;
while swapped; // if no elements have been swapped,
// then the list is sorted
Related task
cocktail sort with shifting bounds
| #Io | Io | List do (
cocktailSortInPlace := method(
start := 0
end := size - 2
loop(
swapped := false
for(idx, start, end,
if(at(idx) > at(idx + 1),
swapped := true
swapIndices(idx, idx + 1)
)
)
if(swapped not, break, end := end - 1)
for (idx, end, start, -1,
if(at(idx) > at(idx + 1),
swapped := true
swapIndices(idx, idx + 1)
)
)
if(swapped not, break, start := start + 1)
)
self)
)
l := list(2, 3, 4, 5, 1)
l cocktailSortInPlace println # ==> list(1, 2, 3, 4, 5) |
http://rosettacode.org/wiki/Sort_an_array_of_composite_structures | Sort an array of composite structures |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Sort an array of composite structures by a key.
For example, if you define a composite structure that presents a name-value pair (in pseudo-code):
Define structure pair such that:
name as a string
value as a string
and an array of such pairs:
x: array of pairs
then define a sort routine that sorts the array x by the key name.
This task can always be accomplished with Sorting Using a Custom Comparator.
If your language is not listed here, please see the other article.
| #AArch64_Assembly | AArch64 Assembly |
/* ARM assembly AARCH64 Raspberry PI 3B */
/* program shellSort64.s */
/*******************************************/
/* Constantes file */
/*******************************************/
/* for this file see task include a file in language AArch64 assembly*/
.include "../includeConstantesARM64.inc"
/*******************************************/
/* Structures */
/********************************************/
/* city structure */
.struct 0
city_name: //
.struct city_name + 8 // string pointer
city_habitants: //
.struct city_habitants + 8 // integer
city_end:
/*********************************/
/* Initialized data */
/*********************************/
.data
sMessResult: .asciz "Name : @ number habitants : @ \n"
szMessSortHab: .asciz "Sort table for number of habitants :\n"
szMessSortName: .asciz "Sort table for name of city :\n"
szCarriageReturn: .asciz "\n"
// cities name
szCeret: .asciz "Ceret"
szMaureillas: .asciz "Maureillas"
szTaillet: .asciz "Taillet"
szReynes: .asciz "Reynes"
szVives: .asciz "Vivés"
szBoulou: .asciz "Le Boulou"
szSaintJean: .asciz "Saint Jean Pla de Corts"
szCluses: .asciz "Les Cluses"
szAlbere: .asciz "L'Albère"
szPerthus: .asciz "Le Perthus"
.align 4
TableCities:
.quad szCluses // address name string
.quad 251 // number of habitants
.quad szCeret
.quad 7705
.quad szMaureillas
.quad 2596
.quad szBoulou
.quad 5554
.quad szSaintJean
.quad 2153
.quad szAlbere
.quad 83
.quad szVives
.quad 174
.quad szTaillet
.quad 115
.quad szPerthus
.quad 586
.quad szReynes
.quad 1354
.equ NBELEMENTS, (. - TableCities) / city_end
.skip city_end // temp area for element in shellSort
// see other soluce to use stack
// in programm arm assembly in this forum
/*********************************/
/* UnInitialized data */
/*********************************/
.bss
sZoneConv: .skip 24
/*********************************/
/* code section */
/*********************************/
.text
.global main
main: // entry of program
ldr x0,qAdrszMessSortHab
bl affichageMess
ldr x0,qAdrTableCities // address table
mov x1,0 // not use in routine
mov x2,NBELEMENTS // number of élements
mov x3,#city_habitants // sort by number habitants
mov x4,#'N' // numeric
bl shellSort
ldr x0,qAdrTableCities // address table
bl displayTable
ldr x0,qAdrszMessSortName
bl affichageMess
ldr x0,qAdrTableCities // address table
mov x1,0 // not use in routine
mov x2,NBELEMENTS // number of élements
mov x3,#city_name // sort by city name
mov x4,#'A' // alphanumeric
bl shellSort
ldr x0,qAdrTableCities // address table
bl displayTable
100: // standard end of the program
mov x0,0 // return code
mov x8,EXIT // request to exit program
svc 0 // perform the system call
qAdrsZoneConv: .quad sZoneConv
qAdrszCarriageReturn: .quad szCarriageReturn
qAdrsMessResult: .quad sMessResult
qAdrTableCities: .quad TableCities
qAdrszMessSortHab: .quad szMessSortHab
qAdrszMessSortName: .quad szMessSortName
/***************************************************/
/* shell Sort */
/***************************************************/
/* x0 contains the address of table */
/* x1 contains the first element but not use !! */
/* this routine use first element at index zero !!! */
/* x2 contains the number of element */
/* x3 contains the offset of sort zone */
/* x4 contains type of sort zone N = numeric A = alphanumeric */
shellSort:
stp x1,lr,[sp,-16]! // save registers
stp x2,x3,[sp,-16]! // save registers
stp x4,x5,[sp,-16]! // save registers
stp x6,x7,[sp,-16]! // save registers
stp x8,x9,[sp,-16]! // save registers
stp x10,x11,[sp,-16]! // save registers
stp x12,x13,[sp,-16]! // save registers
mov x8,x3 // save offset area sort
mov x9,x4 // save type sort
mov x7,city_end // element size
sub x12,x2,1 // index last item
mov x11,x12 // init gap = last item
1: // start loop 1
lsr x11,x11,1 // gap = gap / 2
cbz x11,100f // if gap = 0 -> end
mov x3,x11 // init loop indice 1
2: // start loop 2
mul x1,x3,x7 // offset élement
mov x2,NBELEMENTS
mul x2,x7,x2
bl copyElement
add x1,x1,x8 // + offset sort zone
ldr x4,[x0,x1] // load first value
mov x5,x3 // init loop indice 2
3: // start loop 3
cmp x5,x11 // indice < gap
blt 7f // yes -> end loop 2
sub x6,x5,x11 // index = indice - gap
mul x1,x6,x7 // compute offset
add x10,x1,x8 // + offset sort zone
ldr x2,[x0,x10] // load second value
cmp x9,#'A' // sort area alapha ?
beq 4f // yes
cmp x4,x2 // else compare numeric values
bge 7f // highter
b 6f // lower
4: // compare area alphanumeric
mov x10,#0 // counter
5:
ldrb w13,[x4,x10] // byte string 1
ldrb w6,[x2,x10] // byte string 2
cmp w13,w6
bgt 7f
blt 6f
cmp w13,#0 // end string 1
beq 7f // end comparaison
add x10,x10,#1 // else add 1 in counter
b 5b // and loop
6:
mul x2,x5,x7 // offset élement
bl copyElement // copy element x1 to element x2
sub x5,x5,x11 // indice = indice - gap
b 3b // and loop
7:
mov x1,NBELEMENTS
mul x1,x7,x1
mul x2,x7,x5
bl copyElement
add x3,x3,1 // increment indice 1
cmp x3,x12 // end ?
ble 2b // no -> loop 2
b 1b // yes loop for new gap
100: // end function
ldp x12,x13,[sp],16 // restaur 2 registers
ldp x10,x11,[sp],16 // restaur 2 registers
ldp x8,x9,[sp],16 // restaur 2 registers
ldp x6,x7,[sp],16 // restaur 2 registers
ldp x4,x5,[sp],16 // restaur 2 registers
ldp x2,x3,[sp],16 // restaur 2 registers
ldp x1,lr,[sp],16 // restaur 2 registers
ret // return to address lr x30
/******************************************************************/
/* copy table element */
/******************************************************************/
/* r0 contains the address of table */
/* r1 offset origin element */
/* r2 offset destination element */
copyElement:
stp x1,lr,[sp,-16]! // save registers
stp x2,x3,[sp,-16]! // save registers
stp x4,x5,[sp,-16]! // save registers
mov x3,0
add x1,x1,x0
add x2,x2,x0
1:
ldrb w4,[x1,x3]
strb w4,[x2,x3]
add x3,x3,1
cmp x3,city_end
blt 1b
100:
ldp x4,x5,[sp],16 // restaur 2 registers
ldp x2,x3,[sp],16 // restaur 2 registers
ldp x1,lr,[sp],16 // restaur 2 registers
ret // return to address lr x30
/******************************************************************/
/* Display table elements */
/******************************************************************/
/* x0 contains the address of table */
displayTable:
stp x1,lr,[sp,-16]! // save registers
stp x2,x3,[sp,-16]! // save registers
stp x4,x5,[sp,-16]! // save registers
stp x6,x7,[sp,-16]! // save registers
mov x2,x0 // table address
mov x3,0
mov x6,city_end
1: // loop display table
mul x4,x3,x6
add x4,x4,city_name
ldr x1,[x2,x4]
ldr x0,qAdrsMessResult
bl strInsertAtCharInc // put name in message
mov x5,x0 // save address of new message
mul x4,x3,x6
add x4,x4,city_habitants // and load value
ldr x0,[x2,x4]
ldr x1,qAdrsZoneConv // display value
bl conversion10 // call function
mov x0,x5
ldr x1,qAdrsZoneConv
bl strInsertAtCharInc // insert result at @ character
bl affichageMess // display message
add x3,x3,1
cmp x3,#NBELEMENTS - 1
ble 1b
ldr x0,qAdrszCarriageReturn
bl affichageMess
100:
ldp x6,x7,[sp],16 // restaur 2 registers
ldp x4,x5,[sp],16 // restaur 2 registers
ldp x2,x3,[sp],16 // restaur 2 registers
ldp x1,lr,[sp],16 // restaur 2 registers
ret // return to address lr x30
/********************************************************/
/* File Include fonctions */
/********************************************************/
/* for this file see task include a file in language AArch64 assembly */
.include "../includeARM64.inc"
|
http://rosettacode.org/wiki/Sort_an_array_of_composite_structures | Sort an array of composite structures |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Sort an array of composite structures by a key.
For example, if you define a composite structure that presents a name-value pair (in pseudo-code):
Define structure pair such that:
name as a string
value as a string
and an array of such pairs:
x: array of pairs
then define a sort routine that sorts the array x by the key name.
This task can always be accomplished with Sorting Using a Custom Comparator.
If your language is not listed here, please see the other article.
| #ACL2 | ACL2 | (defun insert-by-key (o os key)
(cond ((endp os) (list o))
((< (cdr (assoc key o))
(cdr (assoc key (first os))))
(cons o os))
(t (cons (first os)
(insert-by-key o (rest os) key)))))
(defun isort-by-key (os key)
(if (endp os)
nil
(insert-by-key (first os)
(isort-by-key (rest os) key)
key)))
(isort-by-key
'(((name . "map")
(weight . 9)
(value . 150))
((name . "compass")
(weight . 13)
(value . 35))
((name . "water")
(weight . 153)
(value . 200))
((name . "sandwich")
(weight . 50)
(value . 60))
((name . "glucose")
(weight . 15)
(value . 60)))
'value) |
http://rosettacode.org/wiki/Sorting_algorithms/Counting_sort | Sorting algorithms/Counting sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
This page uses content from Wikipedia. The original article was at Counting sort. The list of authors can be seen in the page history. As with Rosetta Code, the text of Wikipedia is available under the GNU FDL. (See links for details on variance)
Task
Implement the Counting sort. This is a way of sorting integers when the minimum and maximum value are known.
Pseudocode
function countingSort(array, min, max):
count: array of (max - min + 1) elements
initialize count with 0
for each number in array do
count[number - min] := count[number - min] + 1
done
z := 0
for i from min to max do
while ( count[i - min] > 0 ) do
array[z] := i
z := z+1
count[i - min] := count[i - min] - 1
done
done
The min and max can be computed apart, or be known a priori.
Note: we know that, given an array of integers, its maximum and minimum values can be always found; but if we imagine the worst case for an array that can hold up to 32 bit integers, we see that in order to hold the counts, an array of up to 232 elements may be needed. I.E.: we need to hold a count value up to 232-1, which is a little over 4.2 Gbytes. So the counting sort is more practical when the range is (very) limited, and minimum and maximum values are known a priori. (However, as a counterexample, the use of sparse arrays minimizes the impact of the memory usage, as well as removing the need of having to know the minimum and maximum values a priori.)
| #PicoLisp | PicoLisp | (de countingSort (Lst Min Max)
(let Count (need (- Max Min -1) 0)
(for N Lst
(inc (nth Count (- N Min -1))) )
(make
(map
'((C I)
(do (car C) (link (car I))) )
Count
(range Min Max) ) ) ) ) |
http://rosettacode.org/wiki/Sorting_algorithms/Counting_sort | Sorting algorithms/Counting sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
This page uses content from Wikipedia. The original article was at Counting sort. The list of authors can be seen in the page history. As with Rosetta Code, the text of Wikipedia is available under the GNU FDL. (See links for details on variance)
Task
Implement the Counting sort. This is a way of sorting integers when the minimum and maximum value are known.
Pseudocode
function countingSort(array, min, max):
count: array of (max - min + 1) elements
initialize count with 0
for each number in array do
count[number - min] := count[number - min] + 1
done
z := 0
for i from min to max do
while ( count[i - min] > 0 ) do
array[z] := i
z := z+1
count[i - min] := count[i - min] - 1
done
done
The min and max can be computed apart, or be known a priori.
Note: we know that, given an array of integers, its maximum and minimum values can be always found; but if we imagine the worst case for an array that can hold up to 32 bit integers, we see that in order to hold the counts, an array of up to 232 elements may be needed. I.E.: we need to hold a count value up to 232-1, which is a little over 4.2 Gbytes. So the counting sort is more practical when the range is (very) limited, and minimum and maximum values are known a priori. (However, as a counterexample, the use of sparse arrays minimizes the impact of the memory usage, as well as removing the need of having to know the minimum and maximum values a priori.)
| #PL.2FI | PL/I | count_sort: procedure (A);
declare A(*) fixed;
declare (min, max) fixed;
declare i fixed binary;
max, min = A(lbound(A,1));
do i = 1 to hbound(A,1);
if max < A(i) then max = A(i);
if min > A(i) then min = A(i);
end;
begin;
declare t(min:max) fixed;
declare (i, j, k) fixed binary (31);
t = 0;
do i = 1 to hbound(A,1);
j = A(i);
t(j) = t(j) + 1;
end;
k = lbound(A,1);
do i = min to max;
if t(i) ^= 0 then
do j = 1 to t(i);
A(k) = i;
k = k + 1;
end;
end;
end;
end count_sort; |
http://rosettacode.org/wiki/Solve_a_Numbrix_puzzle | Solve a Numbrix puzzle | Numbrix puzzles are similar to Hidato.
The most important difference is that it is only possible to move 1 node left, right, up, or down (sometimes referred to as the Von Neumann neighborhood).
Published puzzles also tend not to have holes in the grid and may not always indicate the end node.
Two examples follow:
Example 1
Problem.
0 0 0 0 0 0 0 0 0
0 0 46 45 0 55 74 0 0
0 38 0 0 43 0 0 78 0
0 35 0 0 0 0 0 71 0
0 0 33 0 0 0 59 0 0
0 17 0 0 0 0 0 67 0
0 18 0 0 11 0 0 64 0
0 0 24 21 0 1 2 0 0
0 0 0 0 0 0 0 0 0
Solution.
49 50 51 52 53 54 75 76 81
48 47 46 45 44 55 74 77 80
37 38 39 40 43 56 73 78 79
36 35 34 41 42 57 72 71 70
31 32 33 14 13 58 59 68 69
30 17 16 15 12 61 60 67 66
29 18 19 20 11 62 63 64 65
28 25 24 21 10 1 2 3 4
27 26 23 22 9 8 7 6 5
Example 2
Problem.
0 0 0 0 0 0 0 0 0
0 11 12 15 18 21 62 61 0
0 6 0 0 0 0 0 60 0
0 33 0 0 0 0 0 57 0
0 32 0 0 0 0 0 56 0
0 37 0 1 0 0 0 73 0
0 38 0 0 0 0 0 72 0
0 43 44 47 48 51 76 77 0
0 0 0 0 0 0 0 0 0
Solution.
9 10 13 14 19 20 63 64 65
8 11 12 15 18 21 62 61 66
7 6 5 16 17 22 59 60 67
34 33 4 3 24 23 58 57 68
35 32 31 2 25 54 55 56 69
36 37 30 1 26 53 74 73 70
39 38 29 28 27 52 75 72 71
40 43 44 47 48 51 76 77 78
41 42 45 46 49 50 81 80 79
Task
Write a program to solve puzzles of this ilk,
demonstrating your program by solving the above examples.
Extra credit for other interesting examples.
Related tasks
A* search algorithm
Solve a Holy Knight's tour
Knight's tour
N-queens problem
Solve a Hidato puzzle
Solve a Holy Knight's tour
Solve a Hopido puzzle
Solve the no connection puzzle
| #C.23 | C# | using System.Collections;
using System.Collections.Generic;
using static System.Console;
using static System.Math;
using static System.Linq.Enumerable;
public class Solver
{
private static readonly (int dx, int dy)[]
//other puzzle types elided
numbrixMoves = {(1,0),(0,1),(-1,0),(0,-1)};
private (int dx, int dy)[] moves;
public static void Main()
{
var numbrixSolver = new Solver(numbrixMoves);
Print(numbrixSolver.Solve(false, new [,] {
{ 0, 0, 0, 0, 0, 0, 0, 0, 0 },
{ 0, 0, 46, 45, 0, 55, 74, 0, 0 },
{ 0, 38, 0, 0, 43, 0, 0, 78, 0 },
{ 0, 35, 0, 0, 0, 0, 0, 71, 0 },
{ 0, 0, 33, 0, 0, 0, 59, 0, 0 },
{ 0, 17, 0, 0, 0, 0, 0, 67, 0 },
{ 0, 18, 0, 0, 11, 0, 0, 64, 0 },
{ 0, 0, 24, 21, 0, 1, 2, 0, 0 },
{ 0, 0, 0, 0, 0, 0, 0, 0, 0 },
}));
Print(numbrixSolver.Solve(false, new [,] {
{ 0, 0, 0, 0, 0, 0, 0, 0, 0 },
{ 0, 11, 12, 15, 18, 21, 62, 61, 0 },
{ 0, 6, 0, 0, 0, 0, 0, 60, 0 },
{ 0, 33, 0, 0, 0, 0, 0, 57, 0 },
{ 0, 32, 0, 0, 0, 0, 0, 56, 0 },
{ 0, 37, 0, 1, 0, 0, 0, 73, 0 },
{ 0, 38, 0, 0, 0, 0, 0, 72, 0 },
{ 0, 43, 44, 47, 48, 51, 76, 77, 0 },
{ 0, 0, 0, 0, 0, 0, 0, 0, 0 },
}));
}
public Solver(params (int dx, int dy)[] moves) => this.moves = moves;
public int[,] Solve(bool circular, params string[] puzzle)
{
var (board, given, count) = Parse(puzzle);
return Solve(board, given, count, circular);
}
public int[,] Solve(bool circular, int[,] puzzle)
{
var (board, given, count) = Parse(puzzle);
return Solve(board, given, count, circular);
}
private int[,] Solve(int[,] board, BitArray given, int count, bool circular)
{
var (height, width) = (board.GetLength(0), board.GetLength(1));
bool solved = false;
for (int x = 0; x < height && !solved; x++) {
solved = Range(0, width).Any(y => Solve(board, given, circular, (height, width), (x, y), count, (x, y), 1));
if (solved) return board;
}
return null;
}
private bool Solve(int[,] board, BitArray given, bool circular,
(int h, int w) size, (int x, int y) start, int last, (int x, int y) current, int n)
{
var (x, y) = current;
if (x < 0 || x >= size.h || y < 0 || y >= size.w) return false;
if (board[x, y] < 0) return false;
if (given[n - 1]) {
if (board[x, y] != n) return false;
} else if (board[x, y] > 0) return false;
board[x, y] = n;
if (n == last) {
if (!circular || AreNeighbors(start, current)) return true;
}
for (int i = 0; i < moves.Length; i++) {
var move = moves[i];
if (Solve(board, given, circular, size, start, last, (x + move.dx, y + move.dy), n + 1)) return true;
}
if (!given[n - 1]) board[x, y] = 0;
return false;
bool AreNeighbors((int x, int y) p1, (int x, int y) p2) => moves.Any(m => (p2.x + m.dx, p2.y + m.dy).Equals(p1));
}
private static (int[,] board, BitArray given, int count) Parse(string[] input)
{
(int height, int width) = (input.Length, input[0].Length);
int[,] board = new int[height, width];
int count = 0;
for (int x = 0; x < height; x++) {
string line = input[x];
for (int y = 0; y < width; y++) {
board[x, y] = y < line.Length && char.IsDigit(line[y]) ? line[y] - '0' : -1;
if (board[x, y] >= 0) count++;
}
}
BitArray given = Scan(board, count, height, width);
return (board, given, count);
}
private static (int[,] board, BitArray given, int count) Parse(int[,] input)
{
(int height, int width) = (input.GetLength(0), input.GetLength(1));
int[,] board = new int[height, width];
int count = 0;
for (int x = 0; x < height; x++)
for (int y = 0; y < width; y++)
if ((board[x, y] = input[x, y]) >= 0) count++;
BitArray given = Scan(board, count, height, width);
return (board, given, count);
}
private static BitArray Scan(int[,] board, int count, int height, int width)
{
var given = new BitArray(count + 1);
for (int x = 0; x < height; x++)
for (int y = 0; y < width; y++)
if (board[x, y] > 0) given[board[x, y] - 1] = true;
return given;
}
private static void Print(int[,] board)
{
if (board == null) {
WriteLine("No solution");
} else {
int w = board.Cast<int>().Where(i => i > 0).Max(i => (int?)Ceiling(Log10(i+1))) ?? 1;
string e = new string('-', w);
foreach (int x in Range(0, board.GetLength(0)))
WriteLine(string.Join(" ", Range(0, board.GetLength(1))
.Select(y => board[x, y] < 0 ? e : board[x, y].ToString().PadLeft(w, ' '))));
}
WriteLine();
}
} |
http://rosettacode.org/wiki/Sort_an_integer_array | Sort an integer array |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort an array (or list) of integers in ascending numerical order.
Use a sorting facility provided by the language/library if possible.
| #Arturo | Arturo | arr: [2 3 5 8 4 1 6 9 7]
sort 'arr ; in-place
loop arr => print |
http://rosettacode.org/wiki/Sort_an_integer_array | Sort an integer array |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort an array (or list) of integers in ascending numerical order.
Use a sorting facility provided by the language/library if possible.
| #AutoHotkey | AutoHotkey | numbers = 5 4 1 2 3
sort, numbers, N D%A_Space%
Msgbox % numbers |
http://rosettacode.org/wiki/Sort_a_list_of_object_identifiers | Sort a list of object identifiers |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Object identifiers (OID)
Task
Show how to sort a list of OIDs, in their natural sort order.
Details
An OID consists of one or more non-negative integers in base 10, separated by dots. It starts and ends with a number.
Their natural sort order is lexicographical with regard to the dot-separated fields, using numeric comparison between fields.
Test case
Input (list of strings)
Output (list of strings)
1.3.6.1.4.1.11.2.17.19.3.4.0.10
1.3.6.1.4.1.11.2.17.5.2.0.79
1.3.6.1.4.1.11.2.17.19.3.4.0.4
1.3.6.1.4.1.11150.3.4.0.1
1.3.6.1.4.1.11.2.17.19.3.4.0.1
1.3.6.1.4.1.11150.3.4.0
1.3.6.1.4.1.11.2.17.5.2.0.79
1.3.6.1.4.1.11.2.17.19.3.4.0.1
1.3.6.1.4.1.11.2.17.19.3.4.0.4
1.3.6.1.4.1.11.2.17.19.3.4.0.10
1.3.6.1.4.1.11150.3.4.0
1.3.6.1.4.1.11150.3.4.0.1
Related tasks
Natural sorting
Sort using a custom comparator
| #C | C | #include <stdio.h>
#include <stdlib.h>
#include <string.h>
typedef struct oid_tag {
char* str_;
int* numbers_;
int length_;
} oid;
// free memory, no-op if p is null
void oid_destroy(oid* p) {
if (p != 0) {
free(p->str_);
free(p->numbers_);
free(p);
}
}
int char_count(const char* str, char ch) {
int count = 0;
for (const char* p = str; *p; ++p) {
if (*p == ch)
++count;
}
return count;
}
// construct an OID from a string
// returns 0 on memory allocation failure or parse error
oid* oid_create(const char* str) {
oid* ptr = calloc(1, sizeof(oid));
if (ptr == 0)
return 0;
ptr->str_ = strdup(str);
if (ptr->str_ == 0) {
oid_destroy(ptr);
return 0;
}
int dots = char_count(str, '.');
ptr->numbers_ = malloc(sizeof(int) * (dots + 1));
if (ptr->numbers_ == 0) {
oid_destroy(ptr);
return 0;
}
ptr->length_ = dots + 1;
const char* p = str;
for (int i = 0; i <= dots && *p;) {
char* eptr = 0;
int num = strtol(p, &eptr, 10);
if (*eptr != 0 && *eptr != '.') {
// TODO: check for overflow/underflow
oid_destroy(ptr);
return 0;
}
ptr->numbers_[i++] = num;
p = eptr;
if (*p)
++p;
}
return ptr;
}
// compare two OIDs
int oid_compare(const void* p1, const void* p2) {
const oid* o1 = *(oid* const*)p1;
const oid* o2 = *(oid* const*)p2;
int i1 = 0, i2 = 0;
for (; i1 < o1->length_ && i2 < o2->length_; ++i1, ++i2) {
if (o1->numbers_[i1] < o2->numbers_[i2])
return -1;
if (o1->numbers_[i1] > o2->numbers_[i2])
return 1;
}
if (o1->length_ < o2->length_)
return -1;
if (o1->length_ > o2->length_)
return 1;
return 0;
}
int main() {
const char* input[] = {
"1.3.6.1.4.1.11.2.17.19.3.4.0.10",
"1.3.6.1.4.1.11.2.17.5.2.0.79",
"1.3.6.1.4.1.11.2.17.19.3.4.0.4",
"1.3.6.1.4.1.11150.3.4.0.1",
"1.3.6.1.4.1.11.2.17.19.3.4.0.1",
"1.3.6.1.4.1.11150.3.4.0"
};
const int len = sizeof(input)/sizeof(input[0]);
oid* oids[len];
memset(oids, 0, sizeof(oids));
int i;
for (i = 0; i < len; ++i) {
oids[i] = oid_create(input[i]);
if (oids[i] == 0)
{
fprintf(stderr, "Out of memory\n");
goto cleanup;
}
}
qsort(oids, len, sizeof(oid*), oid_compare);
for (i = 0; i < len; ++i)
puts(oids[i]->str_);
cleanup:
for (i = 0; i < len; ++i)
oid_destroy(oids[i]);
return 0;
} |
http://rosettacode.org/wiki/Sort_disjoint_sublist | Sort disjoint sublist |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Given a list of values and a set of integer indices into that value list, the task is to sort the values at the given indices, while preserving the values at indices outside the set of those to be sorted.
Make your example work with the following list of values and set of indices:
Values: [7, 6, 5, 4, 3, 2, 1, 0]
Indices: {6, 1, 7}
Where the correct result would be:
[7, 0, 5, 4, 3, 2, 1, 6].
In case of one-based indexing, rather than the zero-based indexing above, you would use the indices {7, 2, 8} instead.
The indices are described as a set rather than a list but any collection-type of those indices without duplication may be used as long as the example is insensitive to the order of indices given.
Cf.
Order disjoint list items
| #Common_Lisp | Common Lisp | (defun disjoint-sort (values indices)
"Destructively perform a disjoin sublist sort on VALUES with INDICES."
(loop :for element :in
(sort (loop :for index :across indices
:collect (svref values index))
'<)
:for index :across (sort indices '<)
:do (setf (svref values index) element))
values) |
http://rosettacode.org/wiki/Sort_stability | Sort stability |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
When sorting records in a table by a particular column or field, a stable sort will always retain the relative order of records that have the same key.
Example
In this table of countries and cities, a stable sort on the second column, the cities, would keep the US Birmingham above the UK Birmingham.
(Although an unstable sort might, in this case, place the US Birmingham above the UK Birmingham, a stable sort routine would guarantee it).
UK London
US New York
US Birmingham
UK Birmingham
Similarly, stable sorting on just the first column would generate UK London as the first item and US Birmingham as the last item (since the order of the elements having the same first word – UK or US – would be maintained).
Task
Examine the documentation on any in-built sort routines supplied by a language.
Indicate if an in-built routine is supplied
If supplied, indicate whether or not the in-built routine is stable.
(This Wikipedia table shows the stability of some common sort routines).
| #Liberty_BASIC | Liberty BASIC |
randomize 0.5
N=15
dim a(N,2)
for i = 0 to N-1
a(i,1)= int(i/5)
a(i,2)= int(rnd(1)*5)
next
print "Unsorted by column #2"
print "by construction sorted by column #1"
for i = 0 to N-1
print a(i,1), a(i,2)
next
sort a(), 0, N-1, 2
print
print "After sorting by column #2"
print "Notice wrong order by column #1"
for i = 0 to N-1
print a(i,1), a(i,2),
if i=0 then
print
else
if a(i,2) = a(i-1,2) AND a(i,1) < a(i-1,1) then print "bad order" else print
end if
next
|
http://rosettacode.org/wiki/Sort_numbers_lexicographically | Sort numbers lexicographically |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Given an integer n, return 1──►n (inclusive) in lexicographical order.
Show all output here on this page.
Example
Given 13,
return: [1,10,11,12,13,2,3,4,5,6,7,8,9].
| #Ruby | Ruby | n = 13
p (1..n).sort_by(&:to_s)
|
http://rosettacode.org/wiki/Sort_numbers_lexicographically | Sort numbers lexicographically |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Given an integer n, return 1──►n (inclusive) in lexicographical order.
Show all output here on this page.
Example
Given 13,
return: [1,10,11,12,13,2,3,4,5,6,7,8,9].
| #Rust | Rust | fn lex_sorted_vector(num: i32) -> Vec<i32> {
let (min, max) = if num >= 1 { (1, num) } else { (num, 1) };
let mut str: Vec<String> = (min..=max).map(|i| i.to_string()).collect();
str.sort();
str.iter().map(|s| s.parse::<i32>().unwrap()).collect()
}
fn main() {
for n in &[0, 5, 13, 21, -22] {
println!("{}: {:?}", n, lex_sorted_vector(*n));
}
} |
http://rosettacode.org/wiki/Sort_numbers_lexicographically | Sort numbers lexicographically |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Given an integer n, return 1──►n (inclusive) in lexicographical order.
Show all output here on this page.
Example
Given 13,
return: [1,10,11,12,13,2,3,4,5,6,7,8,9].
| #Scala | Scala | object LexicographicalNumbers extends App { def ints = List(0, 5, 13, 21, -22)
def lexOrder(n: Int): Seq[Int] = (if (n < 1) n to 1 else 1 to n).sortBy(_.toString)
println("In lexicographical order:\n")
for (n <- ints) println(f"$n%3d: ${lexOrder(n).mkString("[",", ", "]")}%s")
} |
http://rosettacode.org/wiki/Sort_three_variables | Sort three variables |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort (the values of) three variables (X, Y, and Z) that contain any value (numbers and/or literals).
If that isn't possible in your language, then just sort numbers (and note if they can be floating point, integer, or other).
I.E.: (for the three variables x, y, and z), where:
x = 'lions, tigers, and'
y = 'bears, oh my!'
z = '(from the "Wizard of OZ")'
After sorting, the three variables would hold:
x = '(from the "Wizard of OZ")'
y = 'bears, oh my!'
z = 'lions, tigers, and'
For numeric value sorting, use:
I.E.: (for the three variables x, y, and z), where:
x = 77444
y = -12
z = 0
After sorting, the three variables would hold:
x = -12
y = 0
z = 77444
The variables should contain some form of a number, but specify if the algorithm
used can be for floating point or integers. Note any limitations.
The values may or may not be unique.
The method used for sorting can be any algorithm; the goal is to use the most idiomatic in the computer programming language used.
More than one algorithm could be shown if one isn't clearly the better choice.
One algorithm could be:
• store the three variables x, y, and z
into an array (or a list) A
• sort (the three elements of) the array A
• extract the three elements from the array and place them in the
variables x, y, and z in order of extraction
Another algorithm (only for numeric values):
x= 77444
y= -12
z= 0
low= x
mid= y
high= z
x= min(low, mid, high) /*determine the lowest value of X,Y,Z. */
z= max(low, mid, high) /* " " highest " " " " " */
y= low + mid + high - x - z /* " " middle " " " " " */
Show the results of the sort here on this page using at least the values of those shown above.
| #Julia | Julia | # v0.6
a, b, c = "lions, tigers, and", "bears, oh my!", "(from the \"Wizard of OZ\")"
a, b, c = sort([a, b, c])
@show a b c
a, b, c = 77444, -12, 0
a, b, c = sort([a, b, c])
@show a b c |
http://rosettacode.org/wiki/Sort_three_variables | Sort three variables |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort (the values of) three variables (X, Y, and Z) that contain any value (numbers and/or literals).
If that isn't possible in your language, then just sort numbers (and note if they can be floating point, integer, or other).
I.E.: (for the three variables x, y, and z), where:
x = 'lions, tigers, and'
y = 'bears, oh my!'
z = '(from the "Wizard of OZ")'
After sorting, the three variables would hold:
x = '(from the "Wizard of OZ")'
y = 'bears, oh my!'
z = 'lions, tigers, and'
For numeric value sorting, use:
I.E.: (for the three variables x, y, and z), where:
x = 77444
y = -12
z = 0
After sorting, the three variables would hold:
x = -12
y = 0
z = 77444
The variables should contain some form of a number, but specify if the algorithm
used can be for floating point or integers. Note any limitations.
The values may or may not be unique.
The method used for sorting can be any algorithm; the goal is to use the most idiomatic in the computer programming language used.
More than one algorithm could be shown if one isn't clearly the better choice.
One algorithm could be:
• store the three variables x, y, and z
into an array (or a list) A
• sort (the three elements of) the array A
• extract the three elements from the array and place them in the
variables x, y, and z in order of extraction
Another algorithm (only for numeric values):
x= 77444
y= -12
z= 0
low= x
mid= y
high= z
x= min(low, mid, high) /*determine the lowest value of X,Y,Z. */
z= max(low, mid, high) /* " " highest " " " " " */
y= low + mid + high - x - z /* " " middle " " " " " */
Show the results of the sort here on this page using at least the values of those shown above.
| #Kotlin | Kotlin | // version 1.1.2
inline fun <reified T : Comparable<T>> sortThree(x: T, y: T, z: T): Triple<T, T, T> {
val a = arrayOf(x, y, z)
a.sort()
return Triple(a[0], a[1], a[2])
}
fun <T> printThree(x: T, y: T, z: T) = println("x = $x\ny = $y\nz = $z\n")
fun main(args: Array<String>) {
var x = "lions, tigers, and"
var y = "bears, oh my!"
var z = """(from the "Wizard of OZ")"""
val t = sortThree(x, y, z)
x = t.first
y = t.second
z = t.third
printThree(x, y, z)
var x2 = 77444
var y2 = -12
var z2 = 0
val t2 = sortThree(x2, y2, z2)
x2 = t2.first
y2 = t2.second
z2 = t2.third
printThree(x2, y2, z2)
var x3 = 174.5
var y3 = -62.5
var z3 = 41.7
val t3 = sortThree(x3, y3, z3)
x3 = t3.first
y3 = t3.second
z3 = t3.third
printThree(x3, y3, z3)
} |
http://rosettacode.org/wiki/Sort_using_a_custom_comparator | Sort using a custom comparator |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort an array (or list) of strings in order of descending length, and in ascending lexicographic order for strings of equal length.
Use a sorting facility provided by the language/library, combined with your own callback comparison function.
Note: Lexicographic order is case-insensitive.
| #Frink | Frink | f = {|a,b|
len = length[b] <=> length[a]
if len != 0
return len
else
return lexicalCompare[a,b]
}
words = split[%r/\s+/, "Here are some sample strings to be sorted"]
println[sort[words, f]] |
http://rosettacode.org/wiki/Sorting_algorithms/Comb_sort | Sorting algorithms/Comb sort | Sorting algorithms/Comb sort
You are encouraged to solve this task according to the task description, using any language you may know.
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Implement a comb sort.
The Comb Sort is a variant of the Bubble Sort.
Like the Shell sort, the Comb Sort increases the gap used in comparisons and exchanges.
Dividing the gap by
(
1
−
e
−
φ
)
−
1
≈
1.247330950103979
{\displaystyle (1-e^{-\varphi })^{-1}\approx 1.247330950103979}
works best, but 1.3 may be more practical.
Some implementations use the insertion sort once the gap is less than a certain amount.
Also see
the Wikipedia article: Comb sort.
Variants:
Combsort11 makes sure the gap ends in (11, 8, 6, 4, 3, 2, 1), which is significantly faster than the other two possible endings.
Combsort with different endings changes to a more efficient sort when the data is almost sorted (when the gap is small). Comb sort with a low gap isn't much better than the Bubble Sort.
Pseudocode:
function combsort(array input)
gap := input.size //initialize gap size
loop until gap = 1 and swaps = 0
//update the gap value for a next comb. Below is an example
gap := int(gap / 1.25)
if gap < 1
//minimum gap is 1
gap := 1
end if
i := 0
swaps := 0 //see Bubble Sort for an explanation
//a single "comb" over the input list
loop until i + gap >= input.size //see Shell sort for similar idea
if input[i] > input[i+gap]
swap(input[i], input[i+gap])
swaps := 1 // Flag a swap has occurred, so the
// list is not guaranteed sorted
end if
i := i + 1
end loop
end loop
end function
| #Raku | Raku | sub comb_sort ( @a is copy ) {
my $gap = +@a;
my $swaps = 1;
while $gap > 1 or $swaps {
$gap = ( ($gap * 4) div 5 ) || 1 if $gap > 1;
$swaps = 0;
for ^(+@a - $gap) -> $i {
my $j = $i + $gap;
if @a[$i] > @a[$j] {
@a[$i, $j] .= reverse;
$swaps = 1;
}
}
}
return @a;
}
my @weights = (^50).map: { 100 + ( 1000.rand.Int / 10 ) };
say @weights.sort.Str eq @weights.&comb_sort.Str ?? 'ok' !! 'not ok';
|
http://rosettacode.org/wiki/Sorting_algorithms/Bogosort | Sorting algorithms/Bogosort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Bogosort a list of numbers.
Bogosort simply shuffles a collection randomly until it is sorted.
"Bogosort" is a perversely inefficient algorithm only used as an in-joke.
Its average run-time is O(n!) because the chance that any given shuffle of a set will end up in sorted order is about one in n factorial, and the worst case is infinite since there's no guarantee that a random shuffling will ever produce a sorted sequence.
Its best case is O(n) since a single pass through the elements may suffice to order them.
Pseudocode:
while not InOrder(list) do
Shuffle(list)
done
The Knuth shuffle may be used to implement the shuffle part of this algorithm.
| #PHP | PHP | function bogosort($l) {
while (!in_order($l))
shuffle($l);
return $l;
}
function in_order($l) {
for ($i = 1; $i < count($l); $i++)
if ($l[$i] < $l[$i-1])
return FALSE;
return TRUE;
} |
http://rosettacode.org/wiki/Sorting_algorithms/Bubble_sort | Sorting algorithms/Bubble sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
A bubble sort is generally considered to be the simplest sorting algorithm.
A bubble sort is also known as a sinking sort.
Because of its simplicity and ease of visualization, it is often taught in introductory computer science courses.
Because of its abysmal O(n2) performance, it is not used often for large (or even medium-sized) datasets.
The bubble sort works by passing sequentially over a list, comparing each value to the one immediately after it. If the first value is greater than the second, their positions are switched. Over a number of passes, at most equal to the number of elements in the list, all of the values drift into their correct positions (large values "bubble" rapidly toward the end, pushing others down around them).
Because each pass finds the maximum item and puts it at the end, the portion of the list to be sorted can be reduced at each pass.
A boolean variable is used to track whether any changes have been made in the current pass; when a pass completes without changing anything, the algorithm exits.
This can be expressed in pseudo-code as follows (assuming 1-based indexing):
repeat
if itemCount <= 1
return
hasChanged := false
decrement itemCount
repeat with index from 1 to itemCount
if (item at index) > (item at (index + 1))
swap (item at index) with (item at (index + 1))
hasChanged := true
until hasChanged = false
Task
Sort an array of elements using the bubble sort algorithm. The elements must have a total order and the index of the array can be of any discrete type. For languages where this is not possible, sort an array of integers.
References
The article on Wikipedia.
Dance interpretation.
| #D | D | import std.stdio, std.algorithm : swap;
T[] bubbleSort(T)(T[] data) pure nothrow
{
foreach_reverse (n; 0 .. data.length)
{
bool swapped;
foreach (i; 0 .. n)
if (data[i] > data[i + 1]) {
swap(data[i], data[i + 1]);
swapped = true;
}
if (!swapped)
break;
}
return data;
}
void main()
{
auto array = [28, 44, 46, 24, 19, 2, 17, 11, 25, 4];
writeln(array.bubbleSort());
} |
http://rosettacode.org/wiki/Sorting_algorithms/Gnome_sort | Sorting algorithms/Gnome sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
This page uses content from Wikipedia. The original article was at Gnome sort. The list of authors can be seen in the page history. As with Rosetta Code, the text of Wikipedia is available under the GNU FDL. (See links for details on variance)
Gnome sort is a sorting algorithm which is similar to Insertion sort, except that moving an element to its proper place is accomplished by a series of swaps, as in Bubble Sort.
The pseudocode for the algorithm is:
function gnomeSort(a[0..size-1])
i := 1
j := 2
while i < size do
if a[i-1] <= a[i] then
// for descending sort, use >= for comparison
i := j
j := j + 1
else
swap a[i-1] and a[i]
i := i - 1
if i = 0 then
i := j
j := j + 1
endif
endif
done
Task
Implement the Gnome sort in your language to sort an array (or list) of numbers.
| #Julia | Julia | function gnomesort!(arr::Vector)
i, j = 1, 2
while i < length(arr)
if arr[i] ≤ arr[i+1]
i = j
j += 1
else
arr[i], arr[i+1] = arr[i+1], arr[i]
i -= 1
if i == 0
i = j
j += 1
end
end
end
return arr
end
v = rand(-10:10, 10)
println("# unordered: $v\n -> ordered: ", gnomesort!(v)) |
http://rosettacode.org/wiki/Sorting_algorithms/Bead_sort | Sorting algorithms/Bead sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort an array of positive integers using the Bead Sort Algorithm.
A bead sort is also known as a gravity sort.
Algorithm has O(S), where S is the sum of the integers in the input set: Each bead is moved individually.
This is the case when bead sort is implemented without a mechanism to assist in finding empty spaces below the beads, such as in software implementations.
| #PicoLisp | PicoLisp | (de beadSort (Lst)
(let Abacus (cons NIL)
(for N Lst # Thread beads on poles
(for (L Abacus (ge0 (dec 'N)) (cdr L))
(or (cdr L) (queue 'L (cons)))
(push (cadr L) T) ) )
(make
(while (gt0 (cnt pop (cdr Abacus))) # Drop and count beads
(link @) ) ) ) ) |
http://rosettacode.org/wiki/Sorting_algorithms/Bead_sort | Sorting algorithms/Bead sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
Task
Sort an array of positive integers using the Bead Sort Algorithm.
A bead sort is also known as a gravity sort.
Algorithm has O(S), where S is the sum of the integers in the input set: Each bead is moved individually.
This is the case when bead sort is implemented without a mechanism to assist in finding empty spaces below the beads, such as in software implementations.
| #PL.2FI | PL/I |
/* Handles both negative and positive values. */
maxval: procedure (z) returns (fixed binary);
declare z(*) fixed binary;
declare (maxv initial (0), i) fixed binary;
do i = lbound(z,1) to hbound(z,1);
maxv = max(z(i), maxv);
end;
put skip data (maxv); put skip;
return (maxv);
end maxval;
minval: procedure (z) returns (fixed binary);
declare z(*) fixed binary;
declare (minv initial (0), i) fixed binary;
do i = lbound(z,1) to hbound(z,1);
if z(i) < 0 then minv = min(z(i), minv);
end;
put skip data (minv); put skip;
return (minv);
end minval;
/* To deal with negative values, array elements are incremented */
/* by the greatest (in magnitude) negative value, thus making */
/* them positive. The resultant values are stored in an */
/* unsigned array (PL/I provides both signed and unsigned data */
/* types). At procedure end, the array values are restored to */
/* original values. */
(subrg, fofl, size, stringrange, stringsize):
beadsort: procedure (z); /* 8-1-2010 */
declare (z(*)) fixed binary;
declare b(maxval(z)-minval(z)+1) bit (maxval(z)-minval(z)+1) aligned;
declare (i, j, k, m, n) fixed binary;
declare a(hbound(z,1)) fixed binary unsigned;
declare offset fixed binary initial (minval(z));
PUT SKIP LIST('CHECKPOINT A'); PUT SKIP;
n = hbound(z,1);
m = hbound(b,1);
if offset < 0 then
a = z - offset;
else
a = z;
b = '0'b;
do i = 1 to n;
substr(b(i), 1, a(i)) = copy('1'b, a(i));
end;
do j = 1 to m; put skip list (b(j)); end;
do j = 1 to m;
k = 0;
do i =1 to n;
if substr(b(i), j, 1) then k = k + 1;
end;
do i = 1 to n;
substr(b(i), j, 1) = (i <= k);
end;
end;
put skip;
do j = 1 to m; put skip list (b(j)); end;
do i = 1 to n;
k = 0;
do j = 1 to m; k = k + substr(b(i), j, 1); end;
a(i) = k;
end;
if offset < 0 then z = a + offset; else z = a;
end beadsort; |
http://rosettacode.org/wiki/Sorting_algorithms/Cocktail_sort | Sorting algorithms/Cocktail sort |
Sorting Algorithm
This is a sorting algorithm. It may be applied to a set of data in order to sort it.
For comparing various sorts, see compare sorts.
For other sorting algorithms, see sorting algorithms, or:
O(n logn) sorts
Heap sort |
Merge sort |
Patience sort |
Quick sort
O(n log2n) sorts
Shell Sort
O(n2) sorts
Bubble sort |
Cocktail sort |
Cocktail sort with shifting bounds |
Comb sort |
Cycle sort |
Gnome sort |
Insertion sort |
Selection sort |
Strand sort
other sorts
Bead sort |
Bogo sort |
Common sorted list |
Composite structures sort |
Custom comparator sort |
Counting sort |
Disjoint sublist sort |
External sort |
Jort sort |
Lexicographical sort |
Natural sorting |
Order by pair comparisons |
Order disjoint list items |
Order two numerical lists |
Object identifier (OID) sort |
Pancake sort |
Quickselect |
Permutation sort |
Radix sort |
Ranking methods |
Remove duplicate elements |
Sleep sort |
Stooge sort |
[Sort letters of a string] |
Three variable sort |
Topological sort |
Tree sort
This page uses content from Wikipedia. The original article was at Cocktail sort. The list of authors can be seen in the page history. As with Rosetta Code, the text of Wikipedia is available under the GNU FDL. (See links for details on variance)
The cocktail shaker sort is an improvement on the Bubble Sort.
The improvement is basically that values "bubble" both directions through the array, because on each iteration the cocktail shaker sort bubble sorts once forwards and once backwards. Pseudocode for the algorithm (from wikipedia):
function cocktailSort( A : list of sortable items )
do
swapped := false
for each i in 0 to length( A ) - 2 do
if A[ i ] > A[ i+1 ] then // test whether the two
// elements are in the wrong
// order
swap( A[ i ], A[ i+1 ] ) // let the two elements
// change places
swapped := true;
if swapped = false then
// we can exit the outer loop here if no swaps occurred.
break do-while loop;
swapped := false
for each i in length( A ) - 2 down to 0 do
if A[ i ] > A[ i+1 ] then
swap( A[ i ], A[ i+1 ] )
swapped := true;
while swapped; // if no elements have been swapped,
// then the list is sorted
Related task
cocktail sort with shifting bounds
| #IS-BASIC | IS-BASIC | 100 PROGRAM "CocktSrt.bas"
110 RANDOMIZE
120 NUMERIC ARRAY(5 TO 24)
130 CALL INIT(ARRAY)
140 CALL WRITE(ARRAY)
150 CALL COCKTAILSORT(ARRAY)
160 CALL WRITE(ARRAY)
170 DEF INIT(REF A)
180 FOR I=LBOUND(A) TO UBOUND(A)
190 LET A(I)=RND(98)+1
200 NEXT
210 END DEF
220 DEF WRITE(REF A)
230 FOR I=LBOUND(A) TO UBOUND(A)
240 PRINT A(I);
250 NEXT
260 PRINT
270 END DEF
280 DEF COCKTAILSORT(REF A)
290 LET ST=LBOUND(A)+1:LET EN=UBOUND(A):LET D,CH=1
300 DO
310 FOR J=ST TO EN STEP D
320 IF A(J-1)>A(J) THEN LET T=A(J-1):LET A(J-1)=A(J):LET A(J)=T:LET CH=J
330 NEXT
340 LET EN=ST:LET ST=CH-D:LET D=-1*D
350 LOOP UNTIL EN*D<ST*D
360 END DEF |
http://rosettacode.org/wiki/Solve_a_Hopido_puzzle | Solve a Hopido puzzle | Hopido puzzles are similar to Hidato. The most important difference is that the only moves allowed are: hop over one tile diagonally; and over two tiles horizontally and vertically. It should be possible to start anywhere in the path, the end point isn't indicated and there are no intermediate clues. Hopido Design Post Mortem contains the following:
"Big puzzles represented another problem. Up until quite late in the project our puzzle solver was painfully slow with most puzzles above 7×7 tiles. Testing the solution from each starting point could take hours. If the tile layout was changed even a little, the whole puzzle had to be tested again. We were just about to give up the biggest puzzles entirely when our programmer suddenly came up with a magical algorithm that cut the testing process down to only minutes. Hooray!"
Knowing the kindness in the heart of every contributor to Rosetta Code, I know that we shall feel that as an act of humanity we must solve these puzzles for them in let's say milliseconds.
Example:
. 0 0 . 0 0 .
0 0 0 0 0 0 0
0 0 0 0 0 0 0
. 0 0 0 0 0 .
. . 0 0 0 . .
. . . 0 . . .
Extra credits are available for other interesting designs.
Related tasks
A* search algorithm
Solve a Holy Knight's tour
Knight's tour
N-queens problem
Solve a Hidato puzzle
Solve a Holy Knight's tour
Solve a Numbrix puzzle
Solve the no connection puzzle
| #11l | 11l | V neighbours = [[2, 2], [-2, 2], [2, -2], [-2, -2], [3, 0], [0, 3], [-3, 0], [0, -3]]
V cnt = 0
V pWid = 0
V pHei = 0
F is_valid(a, b)
R -1 < a & a < :pWid & -1 < b & b < :pHei
F iterate(&pa, x, y, v)
I v > :cnt
R 1
L(i) 0 .< :neighbours.len
V a = x + :neighbours[i][0]
V b = y + :neighbours[i][1]
I is_valid(a, b) & pa[a][b] == 0
pa[a][b] = v
V r = iterate(&pa, a, b, v + 1)
I r == 1
R r
pa[a][b] = 0
R 0
F solve(pz, w, h)
V pa = [[-1] * h] * w
V f = 0
:pWid = w
:pHei = h
L(j) 0 .< h
L(i) 0 .< w
I pz[f] == ‘1’
pa[i][j] = 0
:cnt++
f++
L(y) 0 .< h
L(x) 0 .< w
I pa[x][y] == 0
pa[x][y] = 1
I 1 == iterate(&pa, x, y, 2)
R (1, pa)
pa[x][y] = 0
R (0, pa)
V r = solve(‘011011011111111111111011111000111000001000’, 7, 6)
I r[0] == 1
L(j) 6
L(i) 7
I r[1][i][j] == -1
print(‘ ’, end' ‘’)
E
print(‘ #02’.format(r[1][i][j]), end' ‘’)
print()
E
print(‘No solution!’, end' ‘’) |
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