Spaces:
Running
Running
Preserve order of inputs, outputs, and params.
Browse files- examples/AIMO.lynxkite.json +97 -635
- examples/Airlines demo.lynxkite.json +0 -0
- examples/Bio Cypher demo.lynxkite.json +607 -345
- examples/BioNeMo demo.lynxkite.json +106 -106
- examples/Generative drug screening.lynxkite.json +95 -95
- examples/Graph RAG.lynxkite.json +426 -426
- examples/Image processing.lynxkite.json +40 -40
- examples/LynxScribe Data Cleaning.lynxkite.json +48 -48
- examples/LynxScribe FAQ Chatbot Builder.lynxkite.json +77 -77
- examples/LynxScribe Image Search.lynxkite.json +56 -56
- examples/LynxScribe RAG Chatbot.lynxkite.json +97 -97
- examples/Model definition.lynxkite.json +133 -123
- examples/Model use.lynxkite.json +711 -703
- examples/NetworkX demo.lynxkite.json +105 -105
- examples/ODE-GNN experiment.lynxkite.json +65 -65
- examples/ODE-GNN.lynxkite.json +104 -104
- examples/RAG chatbot app.lynxkite.json +388 -388
- examples/Word2vec.lynxkite.json +54 -54
- examples/sql.lynxkite.json +0 -0
- lynxkite-app/web/src/workspace/nodes/LynxKiteNode.tsx +4 -4
- lynxkite-app/web/src/workspace/nodes/NodeWithParams.tsx +13 -13
- lynxkite-core/src/lynxkite/core/executors/one_by_one.py +5 -7
- lynxkite-core/src/lynxkite/core/executors/simple.py +3 -3
- lynxkite-core/src/lynxkite/core/ops.py +36 -27
- lynxkite-core/src/lynxkite/core/workspace.py +3 -2
- lynxkite-core/tests/test_ops.py +25 -31
- lynxkite-graph-analytics/src/lynxkite_graph_analytics/core.py +2 -2
- lynxkite-graph-analytics/src/lynxkite_graph_analytics/lynxkite_ops.py +3 -3
- lynxkite-graph-analytics/src/lynxkite_graph_analytics/networkx_ops.py +5 -4
- lynxkite-graph-analytics/src/lynxkite_graph_analytics/pytorch/pytorch_core.py +4 -4
- lynxkite-graph-analytics/src/lynxkite_graph_analytics/pytorch/pytorch_ops.py +2 -2
examples/AIMO.lynxkite.json
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"Please give a correct solution for this: Let $ABCD$ be a unit square. Let $P$ be the point on $AB$ such that $|AP| = 1/{20}$ and let $Q$ be the point on $AD$ such that $|AQ| = 1/{24}$. The lines $DP$ and $BQ$ divide the square into four regions. Find the ratio between the areas of the largest region and the smallest region.",
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"To solve the problem, we first establish the coordinates of the points in the unit square \\(ABCD\\). \n\nLet the square \\(ABCD\\) have the following coordinates:\n- \\(A(0, 1)\\)\n- \\(B(1, 1)\\)\n- \\(C(1, 0)\\)\n- \\(D(0, 0)\\)\n\nNext, we define point \\(P\\) on segment \\(AB\\) such that \\(AP = \\frac{1"
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"A function $f: \\mathbb N \\to \\mathbb N$ satisfies the following two conditions for all positive integers $n$:$f(f(f(n)))=8n-7$ and $f(2n)=2f(n)+1$. Calculate $f(100)$.",
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"Please give a correct solution for this: A function $f: \\mathbb N \\to \\mathbb N$ satisfies the following two conditions for all positive integers $n$:$f(f(f(n)))=8n-7$ and $f(2n)=2f(n)+1$. Calculate $f(100)$.",
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"To find the function \\( f \\) satisfying the conditions \\( f(f(f(n))) = 8n - 7 \\) and \\( f(2n) = 2f(n) + 1 \\), let's start investigating each condition.\n\nFrom the first condition, we can substitute \\( n = 1 \\):\n\\[\nf(f(f(1))) = 8 \\cdot 1 - 7 = 1.\n\\]\nLet \\( a = f(1) \\)."
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"Each of the three-digits numbers $111$ to $999$ is coloured blue or yellow in such a way that the sum of any two (not necessarily different) yellow numbers is equal to a blue number. What is the maximum possible number of yellow numbers there can be?",
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"Please give a correct solution for this: Each of the three-digits numbers $111$ to $999$ is coloured blue or yellow in such a way that the sum of any two (not necessarily different) yellow numbers is equal to a blue number. What is the maximum possible number of yellow numbers there can be?",
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"To solve this problem, we start by letting \\( Y \\) denote the set of yellow numbers and \\( B \\) denote the set of blue numbers. The condition provided states that for any two yellow numbers \\( y_1, y_2 \\in Y \\), their sum \\( y_1 + y_2 \\) must equal some blue number \\( b \\in B \\). \n\nGiven that we are working with three-digit numbers, we note that any number \\( y \\) in \\("
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"Let the `sparkle' operation on positive integer $n$ consist of calculating the sum of the digits of $n$ and taking its factorial, e.g. the sparkle of 13 is $4! = 24$. A robot starts with a positive integer on a blackboard, then after each second for the rest of eternity, replaces the number on the board with its sparkle. For some `special' numbers, if they're the first number, then eventually every number that appears will be less than 6. How many such special numbers are there with at most 36 digits?",
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702,
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"Please give a correct solution for this: Let the `sparkle' operation on positive integer $n$ consist of calculating the sum of the digits of $n$ and taking its factorial, e.g. the sparkle of 13 is $4! = 24$. A robot starts with a positive integer on a blackboard, then after each second for the rest of eternity, replaces the number on the board with its sparkle. For some `special' numbers, if they're the first number, then eventually every number that appears will be less than 6. How many such special numbers are there with at most 36 digits?",
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"To solve the problem, we first need to understand the sparkle operation performed on a positive integer \\( n \\). The sparkle of \\( n \\), denoted as \\( S(n) \\), is defined as the sum of its digits, denoted \\( s(n) \\), followed by taking the factorial of that sum, i.e., \n\n\\[\nS(n) = s(n)!\n\\]\n\nWe are tasked with finding \"special\" numbers \u2014 those numbers such that starting from them, all subsequent values"
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"430b63",
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"What is the minimum value of $5x^2+5y^2-8xy$ when $x$ and $y$ range over all real numbers such that $|x-2y| + |y-2x| = 40$?",
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800,
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"Please give a correct solution for this: What is the minimum value of $5x^2+5y^2-8xy$ when $x$ and $y$ range over all real numbers such that $|x-2y| + |y-2x| = 40$?",
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"We need to minimize the expression \\( f(x, y) = 5x^2 + 5y^2 - 8xy \\) under the constraint given by the equation \\( |x - 2y| + |y - 2x| = 40 \\).\n\nFirst, we analyze the constraint \\( |x - 2y| + |y - 2x| = 40 \\). This absolute value constraint suggests there are multiple cases to consider. Let's define the"
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"5277ed",
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"There exists a unique increasing geometric sequence of five 2-digit positive integers. What is their sum?",
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211,
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"Please give a correct solution for this: There exists a unique increasing geometric sequence of five 2-digit positive integers. What is their sum?",
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"To find a unique increasing geometric sequence of five 2-digit integers, we can denote the integers in the sequence as follows:\n\n\\[\na, ar, ar^2, ar^3, ar^4\n\\]\n\nwhere \\(a\\) is the first term and \\(r\\) is the common ratio.\n\nSince we want each term to be a two-digit integer, we have the following constraints:\n\n\\[\n10 \\leq a < 100\n\\]\n\\[\n10 \\le"
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"739bc9",
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"For how many positive integers $m$ does the equation $\\vert \\vert x-1 \\vert -2 \\vert=\\frac{m}{100}$ have $4$ distinct solutions?",
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199,
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"Please give a correct solution for this: For how many positive integers $m$ does the equation $\\vert \\vert x-1 \\vert -2 \\vert=\\frac{m}{100}$ have $4$ distinct solutions?",
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"To solve the equation \\( \\vert \\vert x-1 \\vert -2 \\vert = \\frac{m}{100} \\) for the number of positive integers \\( m \\) that yield \\( 4 \\) distinct solutions, we first analyze the expression \\( \\vert \\vert x-1 \\vert -2 \\vert \\).\n\n1. **Break down the expression:**\n Let \\( y = \\vert x - 1 \\vert \\). Then, we rewrite the equation as"
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"82e2a0",
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"Suppose that we roll four 6-sided fair dice with faces numbered 1 to~6. Let $a/b$ be the probability that the highest roll is a 5, where $a$ and $b$ are relatively prime positive integers. Find $a + b$.",
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185,
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"Please give a correct solution for this: Suppose that we roll four 6-sided fair dice with faces numbered 1 to~6. Let $a/b$ be the probability that the highest roll is a 5, where $a$ and $b$ are relatively prime positive integers. Find $a + b$.",
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"Given that we want the probability that the highest roll of four 6-sided dice is exactly 5, we need to consider two things: that at least one die shows a 5 and no die shows a 6.\n\n### Step 1: Calculate the total number of outcomes when rolling four dice.\nEach die has 6 faces, so when we roll four dice, the total number of possible outcomes is:\n\n\\[\n6^4 = 1296.\n\\]\n\n### Step 2:"
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"8ee6f3",
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"The points $\\left(x, y\\right)$ satisfying $((\\vert x + y \\vert - 10)^2 + ( \\vert x - y \\vert - 10)^2)((\\vert x \\vert - 8)^2 + ( \\vert y \\vert - 8)^2) = 0$ enclose a convex polygon. What is the area of this convex polygon?",
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320,
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"Please give a correct solution for this: The points $\\left(x, y\\right)$ satisfying $((\\vert x + y \\vert - 10)^2 + ( \\vert x - y \\vert - 10)^2)((\\vert x \\vert - 8)^2 + ( \\vert y \\vert - 8)^2) = 0$ enclose a convex polygon. What is the area of this convex polygon?",
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"To solve the equation \n\n\\[\n((|x + y| - 10)^2 + (|x - y| - 10)^2)((|x| - 8)^2 + (|y| - 8)^2) = 0,\n\\]\n\nwe need to analyze the two factors separately and determine the resultant sets of points.\n\n### Step 1: Analyze the first factor\n\nThe expression \\((|x + y| - 10)^2 + (|x"
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"bedda4",
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"Let $ABCD$ be a unit square. Let $P$ be the point on $AB$ such that $|AP| = 1/{20}$ and let $Q$ be the point on $AD$ such that $|AQ| = 1/{24}$. The lines $DP$ and $BQ$ divide the square into four regions. Find the ratio between the areas of the largest region and the smallest region.",
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480,
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"Please give a correct solution for this: Let $ABCD$ be a unit square. Let $P$ be the point on $AB$ such that $|AP| = 1/{20}$ and let $Q$ be the point on $AD$ such that $|AQ| = 1/{24}$. The lines $DP$ and $BQ$ divide the square into four regions. Find the ratio between the areas of the largest region and the smallest region.",
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"To solve the problem, we first establish the coordinates of the points in the unit square \\(ABCD\\). \n\nLet the square \\(ABCD\\) have the following coordinates:\n- \\(A(0, 1)\\)\n- \\(B(1, 1)\\)\n- \\(C(1, 0)\\)\n- \\(D(0, 0)\\)\n\nNext, we define point \\(P\\) on segment \\(AB\\) such that \\(AP = \\frac{1"
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],
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[
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"d7e9c9",
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"A function $f: \\mathbb N \\to \\mathbb N$ satisfies the following two conditions for all positive integers $n$:$f(f(f(n)))=8n-7$ and $f(2n)=2f(n)+1$. Calculate $f(100)$.",
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199,
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"Please give a correct solution for this: A function $f: \\mathbb N \\to \\mathbb N$ satisfies the following two conditions for all positive integers $n$:$f(f(f(n)))=8n-7$ and $f(2n)=2f(n)+1$. Calculate $f(100)$.",
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"To find the function \\( f \\) satisfying the conditions \\( f(f(f(n))) = 8n - 7 \\) and \\( f(2n) = 2f(n) + 1 \\), let's start investigating each condition.\n\nFrom the first condition, we can substitute \\( n = 1 \\):\n\\[\nf(f(f(1))) = 8 \\cdot 1 - 7 = 1.\n\\]\nLet \\( a = f(1) \\)."
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],
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[
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"246d26",
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"Each of the three-digits numbers $111$ to $999$ is coloured blue or yellow in such a way that the sum of any two (not necessarily different) yellow numbers is equal to a blue number. What is the maximum possible number of yellow numbers there can be?",
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250,
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"Please give a correct solution for this: Each of the three-digits numbers $111$ to $999$ is coloured blue or yellow in such a way that the sum of any two (not necessarily different) yellow numbers is equal to a blue number. What is the maximum possible number of yellow numbers there can be?",
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"To solve this problem, we start by letting \\( Y \\) denote the set of yellow numbers and \\( B \\) denote the set of blue numbers. The condition provided states that for any two yellow numbers \\( y_1, y_2 \\in Y \\), their sum \\( y_1 + y_2 \\) must equal some blue number \\( b \\in B \\). \n\nGiven that we are working with three-digit numbers, we note that any number \\( y \\) in \\("
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],
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[
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"2fc4ad",
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"Let the `sparkle' operation on positive integer $n$ consist of calculating the sum of the digits of $n$ and taking its factorial, e.g. the sparkle of 13 is $4! = 24$. A robot starts with a positive integer on a blackboard, then after each second for the rest of eternity, replaces the number on the board with its sparkle. For some `special' numbers, if they're the first number, then eventually every number that appears will be less than 6. How many such special numbers are there with at most 36 digits?",
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702,
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233 |
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"Please give a correct solution for this: Let the `sparkle' operation on positive integer $n$ consist of calculating the sum of the digits of $n$ and taking its factorial, e.g. the sparkle of 13 is $4! = 24$. A robot starts with a positive integer on a blackboard, then after each second for the rest of eternity, replaces the number on the board with its sparkle. For some `special' numbers, if they're the first number, then eventually every number that appears will be less than 6. How many such special numbers are there with at most 36 digits?",
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"To solve the problem, we first need to understand the sparkle operation performed on a positive integer \\( n \\). The sparkle of \\( n \\), denoted as \\( S(n) \\), is defined as the sum of its digits, denoted \\( s(n) \\), followed by taking the factorial of that sum, i.e., \n\n\\[\nS(n) = s(n)!\n\\]\n\nWe are tasked with finding \"special\" numbers \u2014 those numbers such that starting from them, all subsequent values"
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],
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[
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"430b63",
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"What is the minimum value of $5x^2+5y^2-8xy$ when $x$ and $y$ range over all real numbers such that $|x-2y| + |y-2x| = 40$?",
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800,
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"Please give a correct solution for this: What is the minimum value of $5x^2+5y^2-8xy$ when $x$ and $y$ range over all real numbers such that $|x-2y| + |y-2x| = 40$?",
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"We need to minimize the expression \\( f(x, y) = 5x^2 + 5y^2 - 8xy \\) under the constraint given by the equation \\( |x - 2y| + |y - 2x| = 40 \\).\n\nFirst, we analyze the constraint \\( |x - 2y| + |y - 2x| = 40 \\). This absolute value constraint suggests there are multiple cases to consider. Let's define the"
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],
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[
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"5277ed",
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"There exists a unique increasing geometric sequence of five 2-digit positive integers. What is their sum?",
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211,
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"Please give a correct solution for this: There exists a unique increasing geometric sequence of five 2-digit positive integers. What is their sum?",
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"To find a unique increasing geometric sequence of five 2-digit integers, we can denote the integers in the sequence as follows:\n\n\\[\na, ar, ar^2, ar^3, ar^4\n\\]\n\nwhere \\(a\\) is the first term and \\(r\\) is the common ratio.\n\nSince we want each term to be a two-digit integer, we have the following constraints:\n\n\\[\n10 \\leq a < 100\n\\]\n\\[\n10 \\le"
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],
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[
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"739bc9",
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"For how many positive integers $m$ does the equation $\\vert \\vert x-1 \\vert -2 \\vert=\\frac{m}{100}$ have $4$ distinct solutions?",
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199,
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"Please give a correct solution for this: For how many positive integers $m$ does the equation $\\vert \\vert x-1 \\vert -2 \\vert=\\frac{m}{100}$ have $4$ distinct solutions?",
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"To solve the equation \\( \\vert \\vert x-1 \\vert -2 \\vert = \\frac{m}{100} \\) for the number of positive integers \\( m \\) that yield \\( 4 \\) distinct solutions, we first analyze the expression \\( \\vert \\vert x-1 \\vert -2 \\vert \\).\n\n1. **Break down the expression:**\n Let \\( y = \\vert x - 1 \\vert \\). Then, we rewrite the equation as"
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"82e2a0",
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"Suppose that we roll four 6-sided fair dice with faces numbered 1 to~6. Let $a/b$ be the probability that the highest roll is a 5, where $a$ and $b$ are relatively prime positive integers. Find $a + b$.",
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185,
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"Please give a correct solution for this: Suppose that we roll four 6-sided fair dice with faces numbered 1 to~6. Let $a/b$ be the probability that the highest roll is a 5, where $a$ and $b$ are relatively prime positive integers. Find $a + b$.",
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"Given that we want the probability that the highest roll of four 6-sided dice is exactly 5, we need to consider two things: that at least one die shows a 5 and no die shows a 6.\n\n### Step 1: Calculate the total number of outcomes when rolling four dice.\nEach die has 6 faces, so when we roll four dice, the total number of possible outcomes is:\n\n\\[\n6^4 = 1296.\n\\]\n\n### Step 2:"
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],
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"8ee6f3",
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"The points $\\left(x, y\\right)$ satisfying $((\\vert x + y \\vert - 10)^2 + ( \\vert x - y \\vert - 10)^2)((\\vert x \\vert - 8)^2 + ( \\vert y \\vert - 8)^2) = 0$ enclose a convex polygon. What is the area of this convex polygon?",
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320,
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"Please give a correct solution for this: The points $\\left(x, y\\right)$ satisfying $((\\vert x + y \\vert - 10)^2 + ( \\vert x - y \\vert - 10)^2)((\\vert x \\vert - 8)^2 + ( \\vert y \\vert - 8)^2) = 0$ enclose a convex polygon. What is the area of this convex polygon?",
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"To solve the equation \n\n\\[\n((|x + y| - 10)^2 + (|x - y| - 10)^2)((|x| - 8)^2 + (|y| - 8)^2) = 0,\n\\]\n\nwe need to analyze the two factors separately and determine the resultant sets of points.\n\n### Step 1: Analyze the first factor\n\nThe expression \\((|x + y| - 10)^2 + (|x"
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"bedda4",
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"Let $ABCD$ be a unit square. Let $P$ be the point on $AB$ such that $|AP| = 1/{20}$ and let $Q$ be the point on $AD$ such that $|AQ| = 1/{24}$. The lines $DP$ and $BQ$ divide the square into four regions. Find the ratio between the areas of the largest region and the smallest region.",
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480,
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"Please give a correct solution for this: Let $ABCD$ be a unit square. Let $P$ be the point on $AB$ such that $|AP| = 1/{20}$ and let $Q$ be the point on $AD$ such that $|AQ| = 1/{24}$. The lines $DP$ and $BQ$ divide the square into four regions. Find the ratio between the areas of the largest region and the smallest region.",
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"To solve the problem, we first establish the coordinates of the points in the unit square \\(ABCD\\). \n\nLet the square \\(ABCD\\) have the following coordinates:\n- \\(A(0, 1)\\)\n- \\(B(1, 1)\\)\n- \\(C(1, 0)\\)\n- \\(D(0, 0)\\)\n\nNext, we define point \\(P\\) on segment \\(AB\\) such that \\(AP = \\frac{1"
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],
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[
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"d7e9c9",
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"A function $f: \\mathbb N \\to \\mathbb N$ satisfies the following two conditions for all positive integers $n$:$f(f(f(n)))=8n-7$ and $f(2n)=2f(n)+1$. Calculate $f(100)$.",
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199,
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"Please give a correct solution for this: A function $f: \\mathbb N \\to \\mathbb N$ satisfies the following two conditions for all positive integers $n$:$f(f(f(n)))=8n-7$ and $f(2n)=2f(n)+1$. Calculate $f(100)$.",
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"To find the function \\( f \\) satisfying the conditions \\( f(f(f(n))) = 8n - 7 \\) and \\( f(2n) = 2f(n) + 1 \\), let's start investigating each condition.\n\nFrom the first condition, we can substitute \\( n = 1 \\):\n\\[\nf(f(f(1))) = 8 \\cdot 1 - 7 = 1.\n\\]\nLet \\( a = f(1) \\)."
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],
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[
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"246d26",
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"Each of the three-digits numbers $111$ to $999$ is coloured blue or yellow in such a way that the sum of any two (not necessarily different) yellow numbers is equal to a blue number. What is the maximum possible number of yellow numbers there can be?",
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250,
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"Please give a correct solution for this: Each of the three-digits numbers $111$ to $999$ is coloured blue or yellow in such a way that the sum of any two (not necessarily different) yellow numbers is equal to a blue number. What is the maximum possible number of yellow numbers there can be?",
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"To solve this problem, we start by letting \\( Y \\) denote the set of yellow numbers and \\( B \\) denote the set of blue numbers. The condition provided states that for any two yellow numbers \\( y_1, y_2 \\in Y \\), their sum \\( y_1 + y_2 \\) must equal some blue number \\( b \\in B \\). \n\nGiven that we are working with three-digit numbers, we note that any number \\( y \\) in \\("
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],
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[
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"2fc4ad",
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"Let the `sparkle' operation on positive integer $n$ consist of calculating the sum of the digits of $n$ and taking its factorial, e.g. the sparkle of 13 is $4! = 24$. A robot starts with a positive integer on a blackboard, then after each second for the rest of eternity, replaces the number on the board with its sparkle. For some `special' numbers, if they're the first number, then eventually every number that appears will be less than 6. How many such special numbers are there with at most 36 digits?",
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702,
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296 |
-
"Please give a correct solution for this: Let the `sparkle' operation on positive integer $n$ consist of calculating the sum of the digits of $n$ and taking its factorial, e.g. the sparkle of 13 is $4! = 24$. A robot starts with a positive integer on a blackboard, then after each second for the rest of eternity, replaces the number on the board with its sparkle. For some `special' numbers, if they're the first number, then eventually every number that appears will be less than 6. How many such special numbers are there with at most 36 digits?",
|
297 |
-
"To solve the problem, we first need to understand the sparkle operation performed on a positive integer \\( n \\). The sparkle of \\( n \\), denoted as \\( S(n) \\), is defined as the sum of its digits, denoted \\( s(n) \\), followed by taking the factorial of that sum, i.e., \n\n\\[\nS(n) = s(n)!\n\\]\n\nWe are tasked with finding \"special\" numbers \u2014 those numbers such that starting from them, all subsequent values"
|
298 |
-
],
|
299 |
-
[
|
300 |
-
"430b63",
|
301 |
-
"What is the minimum value of $5x^2+5y^2-8xy$ when $x$ and $y$ range over all real numbers such that $|x-2y| + |y-2x| = 40$?",
|
302 |
-
800,
|
303 |
-
"Please give a correct solution for this: What is the minimum value of $5x^2+5y^2-8xy$ when $x$ and $y$ range over all real numbers such that $|x-2y| + |y-2x| = 40$?",
|
304 |
-
"We need to minimize the expression \\( f(x, y) = 5x^2 + 5y^2 - 8xy \\) under the constraint given by the equation \\( |x - 2y| + |y - 2x| = 40 \\).\n\nFirst, we analyze the constraint \\( |x - 2y| + |y - 2x| = 40 \\). This absolute value constraint suggests there are multiple cases to consider. Let's define the"
|
305 |
-
],
|
306 |
-
[
|
307 |
-
"5277ed",
|
308 |
-
"There exists a unique increasing geometric sequence of five 2-digit positive integers. What is their sum?",
|
309 |
-
211,
|
310 |
-
"Please give a correct solution for this: There exists a unique increasing geometric sequence of five 2-digit positive integers. What is their sum?",
|
311 |
-
"To find a unique increasing geometric sequence of five 2-digit integers, we can denote the integers in the sequence as follows:\n\n\\[\na, ar, ar^2, ar^3, ar^4\n\\]\n\nwhere \\(a\\) is the first term and \\(r\\) is the common ratio.\n\nSince we want each term to be a two-digit integer, we have the following constraints:\n\n\\[\n10 \\leq a < 100\n\\]\n\\[\n10 \\le"
|
312 |
-
],
|
313 |
-
[
|
314 |
-
"739bc9",
|
315 |
-
"For how many positive integers $m$ does the equation $\\vert \\vert x-1 \\vert -2 \\vert=\\frac{m}{100}$ have $4$ distinct solutions?",
|
316 |
-
199,
|
317 |
-
"Please give a correct solution for this: For how many positive integers $m$ does the equation $\\vert \\vert x-1 \\vert -2 \\vert=\\frac{m}{100}$ have $4$ distinct solutions?",
|
318 |
-
"To solve the equation \\( \\vert \\vert x-1 \\vert -2 \\vert = \\frac{m}{100} \\) for the number of positive integers \\( m \\) that yield \\( 4 \\) distinct solutions, we first analyze the expression \\( \\vert \\vert x-1 \\vert -2 \\vert \\).\n\n1. **Break down the expression:**\n Let \\( y = \\vert x - 1 \\vert \\). Then, we rewrite the equation as"
|
319 |
-
],
|
320 |
-
[
|
321 |
-
"82e2a0",
|
322 |
-
"Suppose that we roll four 6-sided fair dice with faces numbered 1 to~6. Let $a/b$ be the probability that the highest roll is a 5, where $a$ and $b$ are relatively prime positive integers. Find $a + b$.",
|
323 |
-
185,
|
324 |
-
"Please give a correct solution for this: Suppose that we roll four 6-sided fair dice with faces numbered 1 to~6. Let $a/b$ be the probability that the highest roll is a 5, where $a$ and $b$ are relatively prime positive integers. Find $a + b$.",
|
325 |
-
"Given that we want the probability that the highest roll of four 6-sided dice is exactly 5, we need to consider two things: that at least one die shows a 5 and no die shows a 6.\n\n### Step 1: Calculate the total number of outcomes when rolling four dice.\nEach die has 6 faces, so when we roll four dice, the total number of possible outcomes is:\n\n\\[\n6^4 = 1296.\n\\]\n\n### Step 2:"
|
326 |
-
],
|
327 |
-
[
|
328 |
-
"8ee6f3",
|
329 |
-
"The points $\\left(x, y\\right)$ satisfying $((\\vert x + y \\vert - 10)^2 + ( \\vert x - y \\vert - 10)^2)((\\vert x \\vert - 8)^2 + ( \\vert y \\vert - 8)^2) = 0$ enclose a convex polygon. What is the area of this convex polygon?",
|
330 |
-
320,
|
331 |
-
"Please give a correct solution for this: The points $\\left(x, y\\right)$ satisfying $((\\vert x + y \\vert - 10)^2 + ( \\vert x - y \\vert - 10)^2)((\\vert x \\vert - 8)^2 + ( \\vert y \\vert - 8)^2) = 0$ enclose a convex polygon. What is the area of this convex polygon?",
|
332 |
-
"To solve the equation \n\n\\[\n((|x + y| - 10)^2 + (|x - y| - 10)^2)((|x| - 8)^2 + (|y| - 8)^2) = 0,\n\\]\n\nwe need to analyze the two factors separately and determine the resultant sets of points.\n\n### Step 1: Analyze the first factor\n\nThe expression \\((|x + y| - 10)^2 + (|x"
|
333 |
-
],
|
334 |
-
[
|
335 |
-
"bedda4",
|
336 |
-
"Let $ABCD$ be a unit square. Let $P$ be the point on $AB$ such that $|AP| = 1/{20}$ and let $Q$ be the point on $AD$ such that $|AQ| = 1/{24}$. The lines $DP$ and $BQ$ divide the square into four regions. Find the ratio between the areas of the largest region and the smallest region.",
|
337 |
-
480,
|
338 |
-
"Please give a correct solution for this: Let $ABCD$ be a unit square. Let $P$ be the point on $AB$ such that $|AP| = 1/{20}$ and let $Q$ be the point on $AD$ such that $|AQ| = 1/{24}$. The lines $DP$ and $BQ$ divide the square into four regions. Find the ratio between the areas of the largest region and the smallest region.",
|
339 |
-
"To solve the problem, we first establish the coordinates of the points in the unit square \\(ABCD\\). \n\nLet the square \\(ABCD\\) have the following coordinates:\n- \\(A(0, 1)\\)\n- \\(B(1, 1)\\)\n- \\(C(1, 0)\\)\n- \\(D(0, 0)\\)\n\nNext, we define point \\(P\\) on segment \\(AB\\) such that \\(AP = \\frac{1"
|
340 |
-
],
|
341 |
-
[
|
342 |
-
"d7e9c9",
|
343 |
-
"A function $f: \\mathbb N \\to \\mathbb N$ satisfies the following two conditions for all positive integers $n$:$f(f(f(n)))=8n-7$ and $f(2n)=2f(n)+1$. Calculate $f(100)$.",
|
344 |
-
199,
|
345 |
-
"Please give a correct solution for this: A function $f: \\mathbb N \\to \\mathbb N$ satisfies the following two conditions for all positive integers $n$:$f(f(f(n)))=8n-7$ and $f(2n)=2f(n)+1$. Calculate $f(100)$.",
|
346 |
-
"To find the function \\( f \\) satisfying the conditions \\( f(f(f(n))) = 8n - 7 \\) and \\( f(2n) = 2f(n) + 1 \\), let's start investigating each condition.\n\nFrom the first condition, we can substitute \\( n = 1 \\):\n\\[\nf(f(f(1))) = 8 \\cdot 1 - 7 = 1.\n\\]\nLet \\( a = f(1) \\)."
|
347 |
-
],
|
348 |
-
[
|
349 |
-
"246d26",
|
350 |
-
"Each of the three-digits numbers $111$ to $999$ is coloured blue or yellow in such a way that the sum of any two (not necessarily different) yellow numbers is equal to a blue number. What is the maximum possible number of yellow numbers there can be?",
|
351 |
-
250,
|
352 |
-
"Please give a correct solution for this: Each of the three-digits numbers $111$ to $999$ is coloured blue or yellow in such a way that the sum of any two (not necessarily different) yellow numbers is equal to a blue number. What is the maximum possible number of yellow numbers there can be?",
|
353 |
-
"To solve this problem, we start by letting \\( Y \\) denote the set of yellow numbers and \\( B \\) denote the set of blue numbers. The condition provided states that for any two yellow numbers \\( y_1, y_2 \\in Y \\), their sum \\( y_1 + y_2 \\) must equal some blue number \\( b \\in B \\). \n\nGiven that we are working with three-digit numbers, we note that any number \\( y \\) in \\("
|
354 |
-
],
|
355 |
-
[
|
356 |
-
"2fc4ad",
|
357 |
-
"Let the `sparkle' operation on positive integer $n$ consist of calculating the sum of the digits of $n$ and taking its factorial, e.g. the sparkle of 13 is $4! = 24$. A robot starts with a positive integer on a blackboard, then after each second for the rest of eternity, replaces the number on the board with its sparkle. For some `special' numbers, if they're the first number, then eventually every number that appears will be less than 6. How many such special numbers are there with at most 36 digits?",
|
358 |
-
702,
|
359 |
-
"Please give a correct solution for this: Let the `sparkle' operation on positive integer $n$ consist of calculating the sum of the digits of $n$ and taking its factorial, e.g. the sparkle of 13 is $4! = 24$. A robot starts with a positive integer on a blackboard, then after each second for the rest of eternity, replaces the number on the board with its sparkle. For some `special' numbers, if they're the first number, then eventually every number that appears will be less than 6. How many such special numbers are there with at most 36 digits?",
|
360 |
-
"To solve the problem, we first need to understand the sparkle operation performed on a positive integer \\( n \\). The sparkle of \\( n \\), denoted as \\( S(n) \\), is defined as the sum of its digits, denoted \\( s(n) \\), followed by taking the factorial of that sum, i.e., \n\n\\[\nS(n) = s(n)!\n\\]\n\nWe are tasked with finding \"special\" numbers \u2014 those numbers such that starting from them, all subsequent values"
|
361 |
-
],
|
362 |
-
[
|
363 |
-
"430b63",
|
364 |
-
"What is the minimum value of $5x^2+5y^2-8xy$ when $x$ and $y$ range over all real numbers such that $|x-2y| + |y-2x| = 40$?",
|
365 |
-
800,
|
366 |
-
"Please give a correct solution for this: What is the minimum value of $5x^2+5y^2-8xy$ when $x$ and $y$ range over all real numbers such that $|x-2y| + |y-2x| = 40$?",
|
367 |
-
"We need to minimize the expression \\( f(x, y) = 5x^2 + 5y^2 - 8xy \\) under the constraint given by the equation \\( |x - 2y| + |y - 2x| = 40 \\).\n\nFirst, we analyze the constraint \\( |x - 2y| + |y - 2x| = 40 \\). This absolute value constraint suggests there are multiple cases to consider. Let's define the"
|
368 |
-
],
|
369 |
-
[
|
370 |
-
"5277ed",
|
371 |
-
"There exists a unique increasing geometric sequence of five 2-digit positive integers. What is their sum?",
|
372 |
-
211,
|
373 |
-
"Please give a correct solution for this: There exists a unique increasing geometric sequence of five 2-digit positive integers. What is their sum?",
|
374 |
-
"To find a unique increasing geometric sequence of five 2-digit integers, we can denote the integers in the sequence as follows:\n\n\\[\na, ar, ar^2, ar^3, ar^4\n\\]\n\nwhere \\(a\\) is the first term and \\(r\\) is the common ratio.\n\nSince we want each term to be a two-digit integer, we have the following constraints:\n\n\\[\n10 \\leq a < 100\n\\]\n\\[\n10 \\le"
|
375 |
-
],
|
376 |
-
[
|
377 |
-
"739bc9",
|
378 |
-
"For how many positive integers $m$ does the equation $\\vert \\vert x-1 \\vert -2 \\vert=\\frac{m}{100}$ have $4$ distinct solutions?",
|
379 |
-
199,
|
380 |
-
"Please give a correct solution for this: For how many positive integers $m$ does the equation $\\vert \\vert x-1 \\vert -2 \\vert=\\frac{m}{100}$ have $4$ distinct solutions?",
|
381 |
-
"To solve the equation \\( \\vert \\vert x-1 \\vert -2 \\vert = \\frac{m}{100} \\) for the number of positive integers \\( m \\) that yield \\( 4 \\) distinct solutions, we first analyze the expression \\( \\vert \\vert x-1 \\vert -2 \\vert \\).\n\n1. **Break down the expression:**\n Let \\( y = \\vert x - 1 \\vert \\). Then, we rewrite the equation as"
|
382 |
-
],
|
383 |
-
[
|
384 |
-
"82e2a0",
|
385 |
-
"Suppose that we roll four 6-sided fair dice with faces numbered 1 to~6. Let $a/b$ be the probability that the highest roll is a 5, where $a$ and $b$ are relatively prime positive integers. Find $a + b$.",
|
386 |
-
185,
|
387 |
-
"Please give a correct solution for this: Suppose that we roll four 6-sided fair dice with faces numbered 1 to~6. Let $a/b$ be the probability that the highest roll is a 5, where $a$ and $b$ are relatively prime positive integers. Find $a + b$.",
|
388 |
-
"Given that we want the probability that the highest roll of four 6-sided dice is exactly 5, we need to consider two things: that at least one die shows a 5 and no die shows a 6.\n\n### Step 1: Calculate the total number of outcomes when rolling four dice.\nEach die has 6 faces, so when we roll four dice, the total number of possible outcomes is:\n\n\\[\n6^4 = 1296.\n\\]\n\n### Step 2:"
|
389 |
-
],
|
390 |
-
[
|
391 |
-
"8ee6f3",
|
392 |
-
"The points $\\left(x, y\\right)$ satisfying $((\\vert x + y \\vert - 10)^2 + ( \\vert x - y \\vert - 10)^2)((\\vert x \\vert - 8)^2 + ( \\vert y \\vert - 8)^2) = 0$ enclose a convex polygon. What is the area of this convex polygon?",
|
393 |
-
320,
|
394 |
-
"Please give a correct solution for this: The points $\\left(x, y\\right)$ satisfying $((\\vert x + y \\vert - 10)^2 + ( \\vert x - y \\vert - 10)^2)((\\vert x \\vert - 8)^2 + ( \\vert y \\vert - 8)^2) = 0$ enclose a convex polygon. What is the area of this convex polygon?",
|
395 |
-
"To solve the equation \n\n\\[\n((|x + y| - 10)^2 + (|x - y| - 10)^2)((|x| - 8)^2 + (|y| - 8)^2) = 0,\n\\]\n\nwe need to analyze the two factors separately and determine the resultant sets of points.\n\n### Step 1: Analyze the first factor\n\nThe expression \\((|x + y| - 10)^2 + (|x"
|
396 |
-
],
|
397 |
-
[
|
398 |
-
"bedda4",
|
399 |
-
"Let $ABCD$ be a unit square. Let $P$ be the point on $AB$ such that $|AP| = 1/{20}$ and let $Q$ be the point on $AD$ such that $|AQ| = 1/{24}$. The lines $DP$ and $BQ$ divide the square into four regions. Find the ratio between the areas of the largest region and the smallest region.",
|
400 |
-
480,
|
401 |
-
"Please give a correct solution for this: Let $ABCD$ be a unit square. Let $P$ be the point on $AB$ such that $|AP| = 1/{20}$ and let $Q$ be the point on $AD$ such that $|AQ| = 1/{24}$. The lines $DP$ and $BQ$ divide the square into four regions. Find the ratio between the areas of the largest region and the smallest region.",
|
402 |
-
"To solve the problem, we first establish the coordinates of the points in the unit square \\(ABCD\\). \n\nLet the square \\(ABCD\\) have the following coordinates:\n- \\(A(0, 1)\\)\n- \\(B(1, 1)\\)\n- \\(C(1, 0)\\)\n- \\(D(0, 0)\\)\n\nNext, we define point \\(P\\) on segment \\(AB\\) such that \\(AP = \\frac{1"
|
403 |
-
],
|
404 |
-
[
|
405 |
-
"d7e9c9",
|
406 |
-
"A function $f: \\mathbb N \\to \\mathbb N$ satisfies the following two conditions for all positive integers $n$:$f(f(f(n)))=8n-7$ and $f(2n)=2f(n)+1$. Calculate $f(100)$.",
|
407 |
-
199,
|
408 |
-
"Please give a correct solution for this: A function $f: \\mathbb N \\to \\mathbb N$ satisfies the following two conditions for all positive integers $n$:$f(f(f(n)))=8n-7$ and $f(2n)=2f(n)+1$. Calculate $f(100)$.",
|
409 |
-
"To find the function \\( f \\) satisfying the conditions \\( f(f(f(n))) = 8n - 7 \\) and \\( f(2n) = 2f(n) + 1 \\), let's start investigating each condition.\n\nFrom the first condition, we can substitute \\( n = 1 \\):\n\\[\nf(f(f(1))) = 8 \\cdot 1 - 7 = 1.\n\\]\nLet \\( a = f(1) \\)."
|
410 |
-
],
|
411 |
-
[
|
412 |
-
"246d26",
|
413 |
-
"Each of the three-digits numbers $111$ to $999$ is coloured blue or yellow in such a way that the sum of any two (not necessarily different) yellow numbers is equal to a blue number. What is the maximum possible number of yellow numbers there can be?",
|
414 |
-
250,
|
415 |
-
"Please give a correct solution for this: Each of the three-digits numbers $111$ to $999$ is coloured blue or yellow in such a way that the sum of any two (not necessarily different) yellow numbers is equal to a blue number. What is the maximum possible number of yellow numbers there can be?",
|
416 |
-
"To solve this problem, we start by letting \\( Y \\) denote the set of yellow numbers and \\( B \\) denote the set of blue numbers. The condition provided states that for any two yellow numbers \\( y_1, y_2 \\in Y \\), their sum \\( y_1 + y_2 \\) must equal some blue number \\( b \\in B \\). \n\nGiven that we are working with three-digit numbers, we note that any number \\( y \\) in \\("
|
417 |
-
],
|
418 |
-
[
|
419 |
-
"2fc4ad",
|
420 |
-
"Let the `sparkle' operation on positive integer $n$ consist of calculating the sum of the digits of $n$ and taking its factorial, e.g. the sparkle of 13 is $4! = 24$. A robot starts with a positive integer on a blackboard, then after each second for the rest of eternity, replaces the number on the board with its sparkle. For some `special' numbers, if they're the first number, then eventually every number that appears will be less than 6. How many such special numbers are there with at most 36 digits?",
|
421 |
-
702,
|
422 |
-
"Please give a correct solution for this: Let the `sparkle' operation on positive integer $n$ consist of calculating the sum of the digits of $n$ and taking its factorial, e.g. the sparkle of 13 is $4! = 24$. A robot starts with a positive integer on a blackboard, then after each second for the rest of eternity, replaces the number on the board with its sparkle. For some `special' numbers, if they're the first number, then eventually every number that appears will be less than 6. How many such special numbers are there with at most 36 digits?",
|
423 |
-
"To solve the problem, we first need to understand the sparkle operation performed on a positive integer \\( n \\). The sparkle of \\( n \\), denoted as \\( S(n) \\), is defined as the sum of its digits, denoted \\( s(n) \\), followed by taking the factorial of that sum, i.e., \n\n\\[\nS(n) = s(n)!\n\\]\n\nWe are tasked with finding \"special\" numbers \u2014 those numbers such that starting from them, all subsequent values"
|
424 |
-
],
|
425 |
-
[
|
426 |
-
"430b63",
|
427 |
-
"What is the minimum value of $5x^2+5y^2-8xy$ when $x$ and $y$ range over all real numbers such that $|x-2y| + |y-2x| = 40$?",
|
428 |
-
800,
|
429 |
-
"Please give a correct solution for this: What is the minimum value of $5x^2+5y^2-8xy$ when $x$ and $y$ range over all real numbers such that $|x-2y| + |y-2x| = 40$?",
|
430 |
-
"We need to minimize the expression \\( f(x, y) = 5x^2 + 5y^2 - 8xy \\) under the constraint given by the equation \\( |x - 2y| + |y - 2x| = 40 \\).\n\nFirst, we analyze the constraint \\( |x - 2y| + |y - 2x| = 40 \\). This absolute value constraint suggests there are multiple cases to consider. Let's define the"
|
431 |
-
],
|
432 |
-
[
|
433 |
-
"5277ed",
|
434 |
-
"There exists a unique increasing geometric sequence of five 2-digit positive integers. What is their sum?",
|
435 |
-
211,
|
436 |
-
"Please give a correct solution for this: There exists a unique increasing geometric sequence of five 2-digit positive integers. What is their sum?",
|
437 |
-
"To find a unique increasing geometric sequence of five 2-digit integers, we can denote the integers in the sequence as follows:\n\n\\[\na, ar, ar^2, ar^3, ar^4\n\\]\n\nwhere \\(a\\) is the first term and \\(r\\) is the common ratio.\n\nSince we want each term to be a two-digit integer, we have the following constraints:\n\n\\[\n10 \\leq a < 100\n\\]\n\\[\n10 \\le"
|
438 |
-
],
|
439 |
-
[
|
440 |
-
"739bc9",
|
441 |
-
"For how many positive integers $m$ does the equation $\\vert \\vert x-1 \\vert -2 \\vert=\\frac{m}{100}$ have $4$ distinct solutions?",
|
442 |
-
199,
|
443 |
-
"Please give a correct solution for this: For how many positive integers $m$ does the equation $\\vert \\vert x-1 \\vert -2 \\vert=\\frac{m}{100}$ have $4$ distinct solutions?",
|
444 |
-
"To solve the equation \\( \\vert \\vert x-1 \\vert -2 \\vert = \\frac{m}{100} \\) for the number of positive integers \\( m \\) that yield \\( 4 \\) distinct solutions, we first analyze the expression \\( \\vert \\vert x-1 \\vert -2 \\vert \\).\n\n1. **Break down the expression:**\n Let \\( y = \\vert x - 1 \\vert \\). Then, we rewrite the equation as"
|
445 |
-
],
|
446 |
-
[
|
447 |
-
"82e2a0",
|
448 |
-
"Suppose that we roll four 6-sided fair dice with faces numbered 1 to~6. Let $a/b$ be the probability that the highest roll is a 5, where $a$ and $b$ are relatively prime positive integers. Find $a + b$.",
|
449 |
-
185,
|
450 |
-
"Please give a correct solution for this: Suppose that we roll four 6-sided fair dice with faces numbered 1 to~6. Let $a/b$ be the probability that the highest roll is a 5, where $a$ and $b$ are relatively prime positive integers. Find $a + b$.",
|
451 |
-
"Given that we want the probability that the highest roll of four 6-sided dice is exactly 5, we need to consider two things: that at least one die shows a 5 and no die shows a 6.\n\n### Step 1: Calculate the total number of outcomes when rolling four dice.\nEach die has 6 faces, so when we roll four dice, the total number of possible outcomes is:\n\n\\[\n6^4 = 1296.\n\\]\n\n### Step 2:"
|
452 |
-
],
|
453 |
-
[
|
454 |
-
"8ee6f3",
|
455 |
-
"The points $\\left(x, y\\right)$ satisfying $((\\vert x + y \\vert - 10)^2 + ( \\vert x - y \\vert - 10)^2)((\\vert x \\vert - 8)^2 + ( \\vert y \\vert - 8)^2) = 0$ enclose a convex polygon. What is the area of this convex polygon?",
|
456 |
-
320,
|
457 |
-
"Please give a correct solution for this: The points $\\left(x, y\\right)$ satisfying $((\\vert x + y \\vert - 10)^2 + ( \\vert x - y \\vert - 10)^2)((\\vert x \\vert - 8)^2 + ( \\vert y \\vert - 8)^2) = 0$ enclose a convex polygon. What is the area of this convex polygon?",
|
458 |
-
"To solve the equation \n\n\\[\n((|x + y| - 10)^2 + (|x - y| - 10)^2)((|x| - 8)^2 + (|y| - 8)^2) = 0,\n\\]\n\nwe need to analyze the two factors separately and determine the resultant sets of points.\n\n### Step 1: Analyze the first factor\n\nThe expression \\((|x + y| - 10)^2 + (|x"
|
459 |
-
],
|
460 |
-
[
|
461 |
-
"bedda4",
|
462 |
-
"Let $ABCD$ be a unit square. Let $P$ be the point on $AB$ such that $|AP| = 1/{20}$ and let $Q$ be the point on $AD$ such that $|AQ| = 1/{24}$. The lines $DP$ and $BQ$ divide the square into four regions. Find the ratio between the areas of the largest region and the smallest region.",
|
463 |
-
480,
|
464 |
-
"Please give a correct solution for this: Let $ABCD$ be a unit square. Let $P$ be the point on $AB$ such that $|AP| = 1/{20}$ and let $Q$ be the point on $AD$ such that $|AQ| = 1/{24}$. The lines $DP$ and $BQ$ divide the square into four regions. Find the ratio between the areas of the largest region and the smallest region.",
|
465 |
-
"To solve the problem, we first establish the coordinates of the points in the unit square \\(ABCD\\). \n\nLet the square \\(ABCD\\) have the following coordinates:\n- \\(A(0, 1)\\)\n- \\(B(1, 1)\\)\n- \\(C(1, 0)\\)\n- \\(D(0, 0)\\)\n\nNext, we define point \\(P\\) on segment \\(AB\\) such that \\(AP = \\frac{1"
|
466 |
-
],
|
467 |
[
|
468 |
"d7e9c9",
|
469 |
"A function $f: \\mathbb N \\to \\mathbb N$ satisfies the following two conditions for all positive integers $n$:$f(f(f(n)))=8n-7$ and $f(2n)=2f(n)+1$. Calculate $f(100)$.",
|
@@ -478,18 +163,19 @@
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478 |
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486 |
"type": "<class 'inspect._empty'>"
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"params": {},
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@@ -653,231 +339,6 @@
|
|
653 |
"Let $ABCD$ be a unit square. Let $P$ be the point on $AB$ such that $|AP| = 1/{20}$ and let $Q$ be the point on $AD$ such that $|AQ| = 1/{24}$. The lines $DP$ and $BQ$ divide the square into four regions. Find the ratio between the areas of the largest region and the smallest region.",
|
654 |
480
|
655 |
],
|
656 |
-
[
|
657 |
-
"d7e9c9",
|
658 |
-
"A function $f: \\mathbb N \\to \\mathbb N$ satisfies the following two conditions for all positive integers $n$:$f(f(f(n)))=8n-7$ and $f(2n)=2f(n)+1$. Calculate $f(100)$.",
|
659 |
-
199
|
660 |
-
],
|
661 |
-
[
|
662 |
-
"246d26",
|
663 |
-
"Each of the three-digits numbers $111$ to $999$ is coloured blue or yellow in such a way that the sum of any two (not necessarily different) yellow numbers is equal to a blue number. What is the maximum possible number of yellow numbers there can be?",
|
664 |
-
250
|
665 |
-
],
|
666 |
-
[
|
667 |
-
"2fc4ad",
|
668 |
-
"Let the `sparkle' operation on positive integer $n$ consist of calculating the sum of the digits of $n$ and taking its factorial, e.g. the sparkle of 13 is $4! = 24$. A robot starts with a positive integer on a blackboard, then after each second for the rest of eternity, replaces the number on the board with its sparkle. For some `special' numbers, if they're the first number, then eventually every number that appears will be less than 6. How many such special numbers are there with at most 36 digits?",
|
669 |
-
702
|
670 |
-
],
|
671 |
-
[
|
672 |
-
"430b63",
|
673 |
-
"What is the minimum value of $5x^2+5y^2-8xy$ when $x$ and $y$ range over all real numbers such that $|x-2y| + |y-2x| = 40$?",
|
674 |
-
800
|
675 |
-
],
|
676 |
-
[
|
677 |
-
"5277ed",
|
678 |
-
"There exists a unique increasing geometric sequence of five 2-digit positive integers. What is their sum?",
|
679 |
-
211
|
680 |
-
],
|
681 |
-
[
|
682 |
-
"739bc9",
|
683 |
-
"For how many positive integers $m$ does the equation $\\vert \\vert x-1 \\vert -2 \\vert=\\frac{m}{100}$ have $4$ distinct solutions?",
|
684 |
-
199
|
685 |
-
],
|
686 |
-
[
|
687 |
-
"82e2a0",
|
688 |
-
"Suppose that we roll four 6-sided fair dice with faces numbered 1 to~6. Let $a/b$ be the probability that the highest roll is a 5, where $a$ and $b$ are relatively prime positive integers. Find $a + b$.",
|
689 |
-
185
|
690 |
-
],
|
691 |
-
[
|
692 |
-
"8ee6f3",
|
693 |
-
"The points $\\left(x, y\\right)$ satisfying $((\\vert x + y \\vert - 10)^2 + ( \\vert x - y \\vert - 10)^2)((\\vert x \\vert - 8)^2 + ( \\vert y \\vert - 8)^2) = 0$ enclose a convex polygon. What is the area of this convex polygon?",
|
694 |
-
320
|
695 |
-
],
|
696 |
-
[
|
697 |
-
"bedda4",
|
698 |
-
"Let $ABCD$ be a unit square. Let $P$ be the point on $AB$ such that $|AP| = 1/{20}$ and let $Q$ be the point on $AD$ such that $|AQ| = 1/{24}$. The lines $DP$ and $BQ$ divide the square into four regions. Find the ratio between the areas of the largest region and the smallest region.",
|
699 |
-
480
|
700 |
-
],
|
701 |
-
[
|
702 |
-
"d7e9c9",
|
703 |
-
"A function $f: \\mathbb N \\to \\mathbb N$ satisfies the following two conditions for all positive integers $n$:$f(f(f(n)))=8n-7$ and $f(2n)=2f(n)+1$. Calculate $f(100)$.",
|
704 |
-
199
|
705 |
-
],
|
706 |
-
[
|
707 |
-
"246d26",
|
708 |
-
"Each of the three-digits numbers $111$ to $999$ is coloured blue or yellow in such a way that the sum of any two (not necessarily different) yellow numbers is equal to a blue number. What is the maximum possible number of yellow numbers there can be?",
|
709 |
-
250
|
710 |
-
],
|
711 |
-
[
|
712 |
-
"2fc4ad",
|
713 |
-
"Let the `sparkle' operation on positive integer $n$ consist of calculating the sum of the digits of $n$ and taking its factorial, e.g. the sparkle of 13 is $4! = 24$. A robot starts with a positive integer on a blackboard, then after each second for the rest of eternity, replaces the number on the board with its sparkle. For some `special' numbers, if they're the first number, then eventually every number that appears will be less than 6. How many such special numbers are there with at most 36 digits?",
|
714 |
-
702
|
715 |
-
],
|
716 |
-
[
|
717 |
-
"430b63",
|
718 |
-
"What is the minimum value of $5x^2+5y^2-8xy$ when $x$ and $y$ range over all real numbers such that $|x-2y| + |y-2x| = 40$?",
|
719 |
-
800
|
720 |
-
],
|
721 |
-
[
|
722 |
-
"5277ed",
|
723 |
-
"There exists a unique increasing geometric sequence of five 2-digit positive integers. What is their sum?",
|
724 |
-
211
|
725 |
-
],
|
726 |
-
[
|
727 |
-
"739bc9",
|
728 |
-
"For how many positive integers $m$ does the equation $\\vert \\vert x-1 \\vert -2 \\vert=\\frac{m}{100}$ have $4$ distinct solutions?",
|
729 |
-
199
|
730 |
-
],
|
731 |
-
[
|
732 |
-
"82e2a0",
|
733 |
-
"Suppose that we roll four 6-sided fair dice with faces numbered 1 to~6. Let $a/b$ be the probability that the highest roll is a 5, where $a$ and $b$ are relatively prime positive integers. Find $a + b$.",
|
734 |
-
185
|
735 |
-
],
|
736 |
-
[
|
737 |
-
"8ee6f3",
|
738 |
-
"The points $\\left(x, y\\right)$ satisfying $((\\vert x + y \\vert - 10)^2 + ( \\vert x - y \\vert - 10)^2)((\\vert x \\vert - 8)^2 + ( \\vert y \\vert - 8)^2) = 0$ enclose a convex polygon. What is the area of this convex polygon?",
|
739 |
-
320
|
740 |
-
],
|
741 |
-
[
|
742 |
-
"bedda4",
|
743 |
-
"Let $ABCD$ be a unit square. Let $P$ be the point on $AB$ such that $|AP| = 1/{20}$ and let $Q$ be the point on $AD$ such that $|AQ| = 1/{24}$. The lines $DP$ and $BQ$ divide the square into four regions. Find the ratio between the areas of the largest region and the smallest region.",
|
744 |
-
480
|
745 |
-
],
|
746 |
-
[
|
747 |
-
"d7e9c9",
|
748 |
-
"A function $f: \\mathbb N \\to \\mathbb N$ satisfies the following two conditions for all positive integers $n$:$f(f(f(n)))=8n-7$ and $f(2n)=2f(n)+1$. Calculate $f(100)$.",
|
749 |
-
199
|
750 |
-
],
|
751 |
-
[
|
752 |
-
"246d26",
|
753 |
-
"Each of the three-digits numbers $111$ to $999$ is coloured blue or yellow in such a way that the sum of any two (not necessarily different) yellow numbers is equal to a blue number. What is the maximum possible number of yellow numbers there can be?",
|
754 |
-
250
|
755 |
-
],
|
756 |
-
[
|
757 |
-
"2fc4ad",
|
758 |
-
"Let the `sparkle' operation on positive integer $n$ consist of calculating the sum of the digits of $n$ and taking its factorial, e.g. the sparkle of 13 is $4! = 24$. A robot starts with a positive integer on a blackboard, then after each second for the rest of eternity, replaces the number on the board with its sparkle. For some `special' numbers, if they're the first number, then eventually every number that appears will be less than 6. How many such special numbers are there with at most 36 digits?",
|
759 |
-
702
|
760 |
-
],
|
761 |
-
[
|
762 |
-
"430b63",
|
763 |
-
"What is the minimum value of $5x^2+5y^2-8xy$ when $x$ and $y$ range over all real numbers such that $|x-2y| + |y-2x| = 40$?",
|
764 |
-
800
|
765 |
-
],
|
766 |
-
[
|
767 |
-
"5277ed",
|
768 |
-
"There exists a unique increasing geometric sequence of five 2-digit positive integers. What is their sum?",
|
769 |
-
211
|
770 |
-
],
|
771 |
-
[
|
772 |
-
"739bc9",
|
773 |
-
"For how many positive integers $m$ does the equation $\\vert \\vert x-1 \\vert -2 \\vert=\\frac{m}{100}$ have $4$ distinct solutions?",
|
774 |
-
199
|
775 |
-
],
|
776 |
-
[
|
777 |
-
"82e2a0",
|
778 |
-
"Suppose that we roll four 6-sided fair dice with faces numbered 1 to~6. Let $a/b$ be the probability that the highest roll is a 5, where $a$ and $b$ are relatively prime positive integers. Find $a + b$.",
|
779 |
-
185
|
780 |
-
],
|
781 |
-
[
|
782 |
-
"8ee6f3",
|
783 |
-
"The points $\\left(x, y\\right)$ satisfying $((\\vert x + y \\vert - 10)^2 + ( \\vert x - y \\vert - 10)^2)((\\vert x \\vert - 8)^2 + ( \\vert y \\vert - 8)^2) = 0$ enclose a convex polygon. What is the area of this convex polygon?",
|
784 |
-
320
|
785 |
-
],
|
786 |
-
[
|
787 |
-
"bedda4",
|
788 |
-
"Let $ABCD$ be a unit square. Let $P$ be the point on $AB$ such that $|AP| = 1/{20}$ and let $Q$ be the point on $AD$ such that $|AQ| = 1/{24}$. The lines $DP$ and $BQ$ divide the square into four regions. Find the ratio between the areas of the largest region and the smallest region.",
|
789 |
-
480
|
790 |
-
],
|
791 |
-
[
|
792 |
-
"d7e9c9",
|
793 |
-
"A function $f: \\mathbb N \\to \\mathbb N$ satisfies the following two conditions for all positive integers $n$:$f(f(f(n)))=8n-7$ and $f(2n)=2f(n)+1$. Calculate $f(100)$.",
|
794 |
-
199
|
795 |
-
],
|
796 |
-
[
|
797 |
-
"246d26",
|
798 |
-
"Each of the three-digits numbers $111$ to $999$ is coloured blue or yellow in such a way that the sum of any two (not necessarily different) yellow numbers is equal to a blue number. What is the maximum possible number of yellow numbers there can be?",
|
799 |
-
250
|
800 |
-
],
|
801 |
-
[
|
802 |
-
"2fc4ad",
|
803 |
-
"Let the `sparkle' operation on positive integer $n$ consist of calculating the sum of the digits of $n$ and taking its factorial, e.g. the sparkle of 13 is $4! = 24$. A robot starts with a positive integer on a blackboard, then after each second for the rest of eternity, replaces the number on the board with its sparkle. For some `special' numbers, if they're the first number, then eventually every number that appears will be less than 6. How many such special numbers are there with at most 36 digits?",
|
804 |
-
702
|
805 |
-
],
|
806 |
-
[
|
807 |
-
"430b63",
|
808 |
-
"What is the minimum value of $5x^2+5y^2-8xy$ when $x$ and $y$ range over all real numbers such that $|x-2y| + |y-2x| = 40$?",
|
809 |
-
800
|
810 |
-
],
|
811 |
-
[
|
812 |
-
"5277ed",
|
813 |
-
"There exists a unique increasing geometric sequence of five 2-digit positive integers. What is their sum?",
|
814 |
-
211
|
815 |
-
],
|
816 |
-
[
|
817 |
-
"739bc9",
|
818 |
-
"For how many positive integers $m$ does the equation $\\vert \\vert x-1 \\vert -2 \\vert=\\frac{m}{100}$ have $4$ distinct solutions?",
|
819 |
-
199
|
820 |
-
],
|
821 |
-
[
|
822 |
-
"82e2a0",
|
823 |
-
"Suppose that we roll four 6-sided fair dice with faces numbered 1 to~6. Let $a/b$ be the probability that the highest roll is a 5, where $a$ and $b$ are relatively prime positive integers. Find $a + b$.",
|
824 |
-
185
|
825 |
-
],
|
826 |
-
[
|
827 |
-
"8ee6f3",
|
828 |
-
"The points $\\left(x, y\\right)$ satisfying $((\\vert x + y \\vert - 10)^2 + ( \\vert x - y \\vert - 10)^2)((\\vert x \\vert - 8)^2 + ( \\vert y \\vert - 8)^2) = 0$ enclose a convex polygon. What is the area of this convex polygon?",
|
829 |
-
320
|
830 |
-
],
|
831 |
-
[
|
832 |
-
"bedda4",
|
833 |
-
"Let $ABCD$ be a unit square. Let $P$ be the point on $AB$ such that $|AP| = 1/{20}$ and let $Q$ be the point on $AD$ such that $|AQ| = 1/{24}$. The lines $DP$ and $BQ$ divide the square into four regions. Find the ratio between the areas of the largest region and the smallest region.",
|
834 |
-
480
|
835 |
-
],
|
836 |
-
[
|
837 |
-
"d7e9c9",
|
838 |
-
"A function $f: \\mathbb N \\to \\mathbb N$ satisfies the following two conditions for all positive integers $n$:$f(f(f(n)))=8n-7$ and $f(2n)=2f(n)+1$. Calculate $f(100)$.",
|
839 |
-
199
|
840 |
-
],
|
841 |
-
[
|
842 |
-
"246d26",
|
843 |
-
"Each of the three-digits numbers $111$ to $999$ is coloured blue or yellow in such a way that the sum of any two (not necessarily different) yellow numbers is equal to a blue number. What is the maximum possible number of yellow numbers there can be?",
|
844 |
-
250
|
845 |
-
],
|
846 |
-
[
|
847 |
-
"2fc4ad",
|
848 |
-
"Let the `sparkle' operation on positive integer $n$ consist of calculating the sum of the digits of $n$ and taking its factorial, e.g. the sparkle of 13 is $4! = 24$. A robot starts with a positive integer on a blackboard, then after each second for the rest of eternity, replaces the number on the board with its sparkle. For some `special' numbers, if they're the first number, then eventually every number that appears will be less than 6. How many such special numbers are there with at most 36 digits?",
|
849 |
-
702
|
850 |
-
],
|
851 |
-
[
|
852 |
-
"430b63",
|
853 |
-
"What is the minimum value of $5x^2+5y^2-8xy$ when $x$ and $y$ range over all real numbers such that $|x-2y| + |y-2x| = 40$?",
|
854 |
-
800
|
855 |
-
],
|
856 |
-
[
|
857 |
-
"5277ed",
|
858 |
-
"There exists a unique increasing geometric sequence of five 2-digit positive integers. What is their sum?",
|
859 |
-
211
|
860 |
-
],
|
861 |
-
[
|
862 |
-
"739bc9",
|
863 |
-
"For how many positive integers $m$ does the equation $\\vert \\vert x-1 \\vert -2 \\vert=\\frac{m}{100}$ have $4$ distinct solutions?",
|
864 |
-
199
|
865 |
-
],
|
866 |
-
[
|
867 |
-
"82e2a0",
|
868 |
-
"Suppose that we roll four 6-sided fair dice with faces numbered 1 to~6. Let $a/b$ be the probability that the highest roll is a 5, where $a$ and $b$ are relatively prime positive integers. Find $a + b$.",
|
869 |
-
185
|
870 |
-
],
|
871 |
-
[
|
872 |
-
"8ee6f3",
|
873 |
-
"The points $\\left(x, y\\right)$ satisfying $((\\vert x + y \\vert - 10)^2 + ( \\vert x - y \\vert - 10)^2)((\\vert x \\vert - 8)^2 + ( \\vert y \\vert - 8)^2) = 0$ enclose a convex polygon. What is the area of this convex polygon?",
|
874 |
-
320
|
875 |
-
],
|
876 |
-
[
|
877 |
-
"bedda4",
|
878 |
-
"Let $ABCD$ be a unit square. Let $P$ be the point on $AB$ such that $|AP| = 1/{20}$ and let $Q$ be the point on $AD$ such that $|AQ| = 1/{24}$. The lines $DP$ and $BQ$ divide the square into four regions. Find the ratio between the areas of the largest region and the smallest region.",
|
879 |
-
480
|
880 |
-
],
|
881 |
[
|
882 |
"d7e9c9",
|
883 |
"A function $f: \\mathbb N \\to \\mathbb N$ satisfies the following two conditions for all positive integers $n$:$f(f(f(n)))=8n-7$ and $f(2n)=2f(n)+1$. Calculate $f(100)$.",
|
@@ -890,18 +351,19 @@
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890 |
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"name": "input",
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"position": "left",
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897 |
"type": {
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898 |
"type": "<class 'inspect._empty'>"
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}
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900 |
}
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902 |
"name": "View",
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"outputs":
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904 |
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"params":
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905 |
"type": "table_view"
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906 |
},
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907 |
"params": {},
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@@ -995,41 +457,42 @@
|
|
995 |
"error": null,
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996 |
"input_metadata": null,
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997 |
"meta": {
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998 |
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"
|
999 |
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|
1000 |
"name": "input",
|
1001 |
"position": "left",
|
1002 |
"type": {
|
1003 |
"type": "<class 'inspect._empty'>"
|
1004 |
}
|
1005 |
}
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1006 |
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|
1007 |
"name": "Create prompt",
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1008 |
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"outputs":
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1009 |
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|
1010 |
"name": "output",
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1011 |
"position": "right",
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1012 |
"type": {
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1013 |
"type": "None"
|
1014 |
}
|
1015 |
}
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1016 |
-
|
1017 |
-
"params":
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1018 |
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1019 |
"default": "prompt",
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1020 |
"name": "save_as",
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1021 |
"type": {
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1022 |
"type": "<class 'str'>"
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1023 |
}
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1024 |
},
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1025 |
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|
1026 |
"default": null,
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1027 |
"name": "template",
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1028 |
"type": {
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1029 |
"format": "textarea"
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}
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1031 |
}
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1032 |
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|
1033 |
"type": "basic"
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1034 |
},
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1035 |
"params": {
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@@ -1062,41 +525,42 @@
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1062 |
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"name": "input",
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"type": "<class 'inspect._empty'>"
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}
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}
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"name": "Create prompt",
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"outputs":
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1076 |
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1077 |
"name": "output",
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"position": "right",
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"type": {
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1080 |
"type": "None"
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}
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}
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"params":
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"default": "prompt",
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"name": "save_as",
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1088 |
"type": {
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1089 |
"type": "<class 'str'>"
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1102 |
"params": {
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@@ -1127,18 +591,19 @@
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1127 |
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1129 |
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@@ -1252,34 +717,35 @@
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"name": "output",
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@@ -1312,33 +778,34 @@
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@@ -1366,41 +833,42 @@
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"type": "None"
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"position": "right",
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"type": {
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@@ -1425,45 +893,42 @@
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"type": "<class 'inspect._empty'>"
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"name": "Ask LLM",
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1440 |
"name": "output",
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1441 |
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1442 |
"type": {
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1443 |
"type": "None"
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1469 |
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@@ -1491,45 +956,42 @@
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1491 |
"error": "Error code: 400 - {'error': {'message': 'Unrecognized request argument supplied: regex', 'type': 'invalid_request_error', 'param': None, 'code': None}}",
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1492 |
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1498 |
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"type": "<class 'inspect._empty'>"
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1500 |
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1503 |
"name": "Ask LLM",
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1504 |
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"outputs":
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1505 |
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1506 |
"name": "output",
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1507 |
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1508 |
"type": {
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1509 |
"type": "None"
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1510 |
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1512 |
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1513 |
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1523 |
"name": "max_tokens",
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1524 |
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1533 |
"type": "basic"
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1535 |
"params": {
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|
149 |
"Please give a correct solution for this: Let $ABCD$ be a unit square. Let $P$ be the point on $AB$ such that $|AP| = 1/{20}$ and let $Q$ be the point on $AD$ such that $|AQ| = 1/{24}$. The lines $DP$ and $BQ$ divide the square into four regions. Find the ratio between the areas of the largest region and the smallest region.",
|
150 |
"To solve the problem, we first establish the coordinates of the points in the unit square \\(ABCD\\). \n\nLet the square \\(ABCD\\) have the following coordinates:\n- \\(A(0, 1)\\)\n- \\(B(1, 1)\\)\n- \\(C(1, 0)\\)\n- \\(D(0, 0)\\)\n\nNext, we define point \\(P\\) on segment \\(AB\\) such that \\(AP = \\frac{1"
|
151 |
],
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|
152 |
[
|
153 |
"d7e9c9",
|
154 |
"A function $f: \\mathbb N \\to \\mathbb N$ satisfies the following two conditions for all positive integers $n$:$f(f(f(n)))=8n-7$ and $f(2n)=2f(n)+1$. Calculate $f(100)$.",
|
|
|
163 |
"error": null,
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164 |
"input_metadata": null,
|
165 |
"meta": {
|
166 |
+
"color": "orange",
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167 |
+
"inputs": [
|
168 |
+
{
|
169 |
"name": "input",
|
170 |
"position": "left",
|
171 |
"type": {
|
172 |
"type": "<class 'inspect._empty'>"
|
173 |
}
|
174 |
}
|
175 |
+
],
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176 |
"name": "View",
|
177 |
+
"outputs": [],
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178 |
+
"params": [],
|
179 |
"type": "table_view"
|
180 |
},
|
181 |
"params": {},
|
|
|
339 |
"Let $ABCD$ be a unit square. Let $P$ be the point on $AB$ such that $|AP| = 1/{20}$ and let $Q$ be the point on $AD$ such that $|AQ| = 1/{24}$. The lines $DP$ and $BQ$ divide the square into four regions. Find the ratio between the areas of the largest region and the smallest region.",
|
340 |
480
|
341 |
],
|
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|
342 |
[
|
343 |
"d7e9c9",
|
344 |
"A function $f: \\mathbb N \\to \\mathbb N$ satisfies the following two conditions for all positive integers $n$:$f(f(f(n)))=8n-7$ and $f(2n)=2f(n)+1$. Calculate $f(100)$.",
|
|
|
351 |
"error": null,
|
352 |
"input_metadata": null,
|
353 |
"meta": {
|
354 |
+
"color": "orange",
|
355 |
+
"inputs": [
|
356 |
+
{
|
357 |
"name": "input",
|
358 |
"position": "left",
|
359 |
"type": {
|
360 |
"type": "<class 'inspect._empty'>"
|
361 |
}
|
362 |
}
|
363 |
+
],
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364 |
"name": "View",
|
365 |
+
"outputs": [],
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366 |
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"params": [],
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367 |
"type": "table_view"
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368 |
},
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369 |
"params": {},
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457 |
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458 |
"input_metadata": null,
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459 |
"meta": {
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460 |
+
"color": "orange",
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461 |
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"inputs": [
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462 |
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{
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463 |
"name": "input",
|
464 |
"position": "left",
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465 |
"type": {
|
466 |
"type": "<class 'inspect._empty'>"
|
467 |
}
|
468 |
}
|
469 |
+
],
|
470 |
"name": "Create prompt",
|
471 |
+
"outputs": [
|
472 |
+
{
|
473 |
"name": "output",
|
474 |
"position": "right",
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475 |
"type": {
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476 |
"type": "None"
|
477 |
}
|
478 |
}
|
479 |
+
],
|
480 |
+
"params": [
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481 |
+
{
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examples/Airlines demo.lynxkite.json
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|
@@ -238,13 +333,13 @@
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|
238 |
"show": true
|
239 |
},
|
240 |
"name": "phencyclidine",
|
241 |
-
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|
@@ -252,13 +347,13 @@
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|
252 |
"show": true
|
253 |
},
|
254 |
"name": "triazolam",
|
255 |
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|
@@ -266,13 +361,13 @@
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266 |
"show": true
|
267 |
},
|
268 |
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269 |
-
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|
@@ -280,13 +375,13 @@
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|
280 |
"show": true
|
281 |
},
|
282 |
"name": "ipratropium",
|
283 |
-
"
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292 |
},
|
@@ -294,217 +389,350 @@
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|
294 |
"show": true
|
295 |
},
|
296 |
"name": "deoxycholic acid",
|
297 |
-
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|
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|
298 |
}
|
299 |
],
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|
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393 |
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|
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|
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|
427 |
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428 |
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443 |
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444 |
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445 |
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461 |
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|
462 |
"type": {
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463 |
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"type": "<class 'lynxkite_graph_analytics.
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464 |
}
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465 |
}
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466 |
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|
467 |
"name": "Cypher",
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468 |
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469 |
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|
470 |
"default": null,
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471 |
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472 |
"type": {
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473 |
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474 |
}
|
475 |
},
|
476 |
-
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|
477 |
"type": {
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478 |
"type": "<class 'str'>"
|
479 |
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}
|
480 |
-
"default": "result",
|
481 |
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"name": "save_as"
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482 |
}
|
483 |
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|
484 |
-
"type": "basic"
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485 |
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486 |
-
"x": 638.0,
|
487 |
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"y": 577.0
|
488 |
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}
|
489 |
},
|
490 |
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"
|
491 |
-
|
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|
492 |
},
|
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|
493 |
"position": {
|
494 |
"x": 1209.2024653849007,
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495 |
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496 |
},
|
497 |
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"
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498 |
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499 |
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500 |
{
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501 |
-
"id": "View tables 1",
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502 |
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"type": "table_view",
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503 |
"data": {
|
504 |
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"
|
505 |
-
"
|
506 |
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"limit": 100.0
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507 |
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},
|
508 |
"display": {
|
509 |
"dataframes": {
|
510 |
"edges": {
|
@@ -606,14 +834,14 @@
|
|
606 |
"CHRNA1",
|
607 |
"ACHA_TORCA",
|
608 |
6.66,
|
609 |
-
|
610 |
"IC50",
|
611 |
"Displacement of [3H]PCP from nAChR in Torpedo nobiliana electric organs membranes in presence of 100 uM carbachol by scintillation counting method",
|
612 |
"CHEMBL",
|
613 |
"=",
|
614 |
-
|
615 |
"nan",
|
616 |
-
|
617 |
"nan",
|
618 |
"nan",
|
619 |
"nan",
|
@@ -622,7 +850,7 @@
|
|
622 |
"InChI=1S/C17H25N/c1-4-10-16(11-5-1)17(12-6-2-7-13-17)18-14-8-3-9-15-18/h1,4-5,10-11H,2-3,6-9,12-15H2",
|
623 |
"JTJMJGYZQZDUJJ-UHFFFAOYSA-N",
|
624 |
"phencyclidine",
|
625 |
-
"<rdkit.Chem.rdchem.Mol object at
|
626 |
],
|
627 |
[
|
628 |
12934,
|
@@ -634,14 +862,14 @@
|
|
634 |
"GABRG2|GABRA3|GABRB2",
|
635 |
"GBRG2_HUMAN|GBRA3_HUMAN|GBRB2_HUMAN",
|
636 |
8.876,
|
637 |
-
|
638 |
"Ki",
|
639 |
"nan",
|
640 |
"WOMBAT-PK",
|
641 |
"=",
|
642 |
1.0,
|
643 |
"CHEMBL",
|
644 |
-
|
645 |
"https://www.ebi.ac.uk/chembl/compound/inspect/CHEMBL646",
|
646 |
"POSITIVE ALLOSTERIC MODULATOR",
|
647 |
"Tclin|Tclin|Tclin|Tclin|Tclin|Tclin|Tclin|Tclin|Tclin",
|
@@ -650,7 +878,7 @@
|
|
650 |
"InChI=1S/C17H12Cl2N4/c1-10-21-22-16-9-20-17(12-4-2-3-5-14(12)19)13-8-11(18)6-7-15(13)23(10)16/h2-8H,9H2,1H3",
|
651 |
"JOFWLTCLBGQGBO-UHFFFAOYSA-N",
|
652 |
"triazolam",
|
653 |
-
"<rdkit.Chem.rdchem.Mol object at
|
654 |
],
|
655 |
[
|
656 |
15266,
|
@@ -662,14 +890,14 @@
|
|
662 |
"DRD2",
|
663 |
"DRD2_HUMAN",
|
664 |
5.975,
|
665 |
-
|
666 |
"Ki",
|
667 |
"DRUGMATRIX: Dopamine D2L radioligand binding (ligand: [3H] Spiperone)",
|
668 |
"DRUG MATRIX",
|
669 |
"=",
|
670 |
-
|
671 |
"nan",
|
672 |
-
|
673 |
"nan",
|
674 |
"nan",
|
675 |
"Tclin",
|
@@ -678,7 +906,7 @@
|
|
678 |
"InChI=1S/C25H30N3/c1-26(2)22-13-7-19(8-14-22)25(20-9-15-23(16-10-20)27(3)4)21-11-17-24(18-12-21)28(5)6/h7-18H,1-6H3/q+1",
|
679 |
"LGLFFNDHMLKUMI-UHFFFAOYSA-N",
|
680 |
"gentian violet",
|
681 |
-
"<rdkit.Chem.rdchem.Mol object at
|
682 |
],
|
683 |
[
|
684 |
6488,
|
@@ -690,14 +918,14 @@
|
|
690 |
"CHRM1",
|
691 |
"ACM1_HUMAN",
|
692 |
9.31,
|
693 |
-
|
694 |
"Ki",
|
695 |
"nan",
|
696 |
"WOMBAT-PK",
|
697 |
"=",
|
698 |
-
|
699 |
"nan",
|
700 |
-
|
701 |
"nan",
|
702 |
"nan",
|
703 |
"Tclin",
|
@@ -706,7 +934,7 @@
|
|
706 |
"InChI=1S/C20H30NO3/c1-14(2)21(3)16-9-10-17(21)12-18(11-16)24-20(23)19(13-22)15-7-5-4-6-8-15/h4-8,14,16-19,22H,9-13H2,1-3H3/q+1/t16-,17+,18+,19?,21?",
|
707 |
"OEXHQOGQTVQTAT-BHIXFJMTSA-N",
|
708 |
"ipratropium",
|
709 |
-
"<rdkit.Chem.rdchem.Mol object at
|
710 |
],
|
711 |
[
|
712 |
17453,
|
@@ -718,14 +946,14 @@
|
|
718 |
"GPBAR1",
|
719 |
"GPBAR_HUMAN",
|
720 |
6.2,
|
721 |
-
|
722 |
"EC50",
|
723 |
"nan",
|
724 |
"IUPHAR",
|
725 |
"=",
|
726 |
-
|
727 |
"nan",
|
728 |
-
|
729 |
"nan",
|
730 |
"AGONIST",
|
731 |
"Tchem",
|
@@ -734,7 +962,7 @@
|
|
734 |
"InChI=1S/C24H40O4/c1-14(4-9-22(27)28)18-7-8-19-17-6-5-15-12-16(25)10-11-23(15,2)20(17)13-21(26)24(18,19)3/h14-21,25-26H,4-13H2,1-3H3,(H,27,28)/t14-,15-,16-,17+,18-,19+,20+,21+,23+,24-/m1/s1",
|
735 |
"KXGVEGMKQFWNSR-LLQZFEROSA-N",
|
736 |
"deoxycholic acid",
|
737 |
-
"<rdkit.Chem.rdchem.Mol object at
|
738 |
]
|
739 |
]
|
740 |
},
|
@@ -767,91 +995,125 @@
|
|
767 |
]
|
768 |
}
|
769 |
},
|
|
|
770 |
"relations": [
|
771 |
{
|
772 |
"df": "edges",
|
|
|
773 |
"source_column": "source",
|
774 |
-
"target_column": "target",
|
775 |
-
"source_table": "nodes",
|
776 |
-
"target_table": "nodes",
|
777 |
"source_key": "id",
|
778 |
-
"
|
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|
|
|
|
|
779 |
}
|
780 |
-
]
|
781 |
-
"other": null
|
782 |
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|
783 |
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|
784 |
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838 |
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854 |
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871 |
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872 |
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873 |
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874 |
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875 |
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|
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878 |
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879 |
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880 |
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881 |
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882 |
],
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883 |
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884 |
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|
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890 |
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891 |
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892 |
5.975,
|
893 |
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NaN,
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894 |
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895 |
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896 |
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897 |
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898 |
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NaN,
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899 |
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900 |
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NaN,
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901 |
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902 |
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903 |
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906 |
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907 |
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908 |
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909 |
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911 |
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912 |
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918 |
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919 |
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920 |
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921 |
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NaN,
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922 |
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924 |
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NaN,
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930 |
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935 |
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937 |
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940 |
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948 |
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NaN,
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950 |
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951 |
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952 |
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953 |
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954 |
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NaN,
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955 |
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@@ -409,90 +409,90 @@
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@@ -538,69 +538,69 @@
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@@ -706,26 +706,26 @@
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"position": "bottom",
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"type": {
|
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"type": "<class 'inspect._empty'>"
|
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}
|
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},
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-
|
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"name": "knowledge_base",
|
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"position": "bottom",
|
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"type": {
|
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"type": "<class 'inspect._empty'>"
|
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}
|
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}
|
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|
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"name": "LynxScribe RAG Graph Chatbot Backend",
|
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-
"outputs":
|
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-
|
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"name": "output",
|
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"position": "top",
|
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"type": {
|
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"type": "None"
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}
|
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}
|
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-
|
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-
"params":
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-
|
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"default": "openai",
|
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"name": "llm_interface",
|
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"type": {
|
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"type": "<class 'str'>"
|
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}
|
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},
|
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-
|
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"default": "gpt-4o",
|
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"name": "llm_model_name",
|
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"type": {
|
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"type": "<class 'str'>"
|
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}
|
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},
|
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-
|
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"default": "I'm sorry, but the data I've been trained on does not contain any information related to your question.",
|
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"name": "negative_answer",
|
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"type": {
|
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"type": "<class 'str'>"
|
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}
|
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},
|
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-
|
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"default": "{}",
|
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"name": "retriever_limits_by_type",
|
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"type": {
|
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"type": "<class 'str'>"
|
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}
|
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},
|
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-
|
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"default": 3.0,
|
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"name": "retriever_max_iterations",
|
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"type": {
|
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"type": "<class 'int'>"
|
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}
|
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},
|
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-
|
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"default": 20.0,
|
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"name": "retriever_overall_chunk_limit",
|
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"type": {
|
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"type": "<class 'int'>"
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}
|
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},
|
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-
|
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"default": 3000.0,
|
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"name": "retriever_overall_token_limit",
|
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"type": {
|
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"type": "<class 'int'>"
|
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}
|
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},
|
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-
|
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"default": true,
|
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"name": "retriever_strict_limits",
|
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"type": {
|
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"type": "<class 'bool'>"
|
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}
|
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}
|
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-
|
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"position": {
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"x": 1280.0,
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"y": 450.0
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@@ -347,26 +347,26 @@
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|
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"error": null,
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"input_metadata": null,
|
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"meta": {
|
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-
"inputs":
|
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-
|
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"name": "processor",
|
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"position": "bottom",
|
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"type": {
|
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"type": "<class 'inspect._empty'>"
|
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}
|
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}
|
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-
|
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"name": "Chat processor",
|
360 |
-
"outputs":
|
361 |
-
|
362 |
"name": "output",
|
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"position": "top",
|
364 |
"type": {
|
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"type": "None"
|
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}
|
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}
|
368 |
-
|
369 |
-
"params":
|
370 |
"position": {
|
371 |
"x": 1291.0,
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@@ -393,26 +393,26 @@
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|
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"error": null,
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"input_metadata": null,
|
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"meta": {
|
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-
"inputs":
|
397 |
"name": "Truncate history",
|
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-
"outputs":
|
399 |
-
|
400 |
"name": "output",
|
401 |
"position": "top",
|
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"type": {
|
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"type": "None"
|
404 |
}
|
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}
|
406 |
-
|
407 |
-
"params":
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408 |
-
|
409 |
"default": 10000.0,
|
410 |
"name": "max_tokens",
|
411 |
"type": {
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412 |
"type": "<class 'int'>"
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413 |
}
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}
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-
|
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"position": {
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417 |
"x": 1440.0,
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418 |
"y": 936.0
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@@ -443,26 +443,26 @@
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444 |
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|
445 |
"meta": {
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446 |
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"inputs":
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447 |
"name": "Input chat",
|
448 |
-
"outputs":
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449 |
-
|
450 |
"name": "output",
|
451 |
"position": "right",
|
452 |
"type": {
|
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"type": "None"
|
454 |
}
|
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}
|
456 |
-
|
457 |
-
"params":
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458 |
-
|
459 |
"default": null,
|
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"name": "chat",
|
461 |
"type": {
|
462 |
"type": "<class 'str'>"
|
463 |
}
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464 |
}
|
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-
|
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"position": {
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467 |
"x": 449.0,
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468 |
"y": 172.0
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@@ -493,41 +493,41 @@
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|
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494 |
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|
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"meta": {
|
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-
"inputs":
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|
498 |
"name": "chat_api",
|
499 |
"position": "bottom",
|
500 |
"type": {
|
501 |
"type": "<class 'inspect._empty'>"
|
502 |
}
|
503 |
},
|
504 |
-
|
505 |
"name": "message",
|
506 |
"position": "left",
|
507 |
"type": {
|
508 |
"type": "<class 'inspect._empty'>"
|
509 |
}
|
510 |
}
|
511 |
-
|
512 |
"name": "Test Chat API",
|
513 |
-
"outputs":
|
514 |
-
|
515 |
"name": "output",
|
516 |
"position": "right",
|
517 |
"type": {
|
518 |
"type": "None"
|
519 |
}
|
520 |
}
|
521 |
-
|
522 |
-
"params":
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523 |
-
|
524 |
"default": false,
|
525 |
"name": "show_details",
|
526 |
"type": {
|
527 |
"type": "<class 'bool'>"
|
528 |
}
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529 |
}
|
530 |
-
|
531 |
"position": {
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532 |
"x": 937.0,
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533 |
"y": 213.0
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@@ -569,18 +569,18 @@
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569 |
"error": null,
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570 |
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|
571 |
"meta": {
|
572 |
-
"inputs":
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573 |
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|
574 |
"name": "input",
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575 |
"position": "left",
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576 |
"type": {
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577 |
"type": "<class 'inspect._empty'>"
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578 |
}
|
579 |
}
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580 |
-
|
581 |
"name": "View",
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582 |
-
"outputs":
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583 |
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"params":
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584 |
"position": {
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585 |
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586 |
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|
60 |
"error": null,
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61 |
"input_metadata": null,
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62 |
"meta": {
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63 |
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"inputs": [],
|
64 |
"name": "LynxScribe FAQ to RAG",
|
65 |
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"outputs": [
|
66 |
+
{
|
67 |
"name": "output",
|
68 |
"position": "right",
|
69 |
"type": {
|
70 |
"type": "None"
|
71 |
}
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72 |
}
|
73 |
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],
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74 |
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"params": [
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75 |
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{
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76 |
"default": "uploads/organon_demo/organon_en_copy.xlsx",
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77 |
"name": "faq_excel_path",
|
78 |
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79 |
"type": "<class 'str'>"
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80 |
}
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81 |
},
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82 |
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{
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83 |
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84 |
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85 |
"type": {
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86 |
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87 |
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88 |
},
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89 |
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{
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90 |
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|
91 |
"name": "text_embedder_interface",
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92 |
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93 |
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94 |
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95 |
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96 |
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{
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97 |
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98 |
"name": "text_embedder_model_name_or_path",
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99 |
"type": {
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100 |
"type": "<class 'str'>"
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101 |
}
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102 |
},
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103 |
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{
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104 |
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|
105 |
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|
106 |
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|
107 |
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|
108 |
}
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109 |
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110 |
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{
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111 |
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|
112 |
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|
113 |
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|
114 |
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|
115 |
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|
116 |
},
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117 |
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{
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118 |
"default": "faiss",
|
119 |
"name": "vdb_provider_name",
|
120 |
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|
121 |
"type": "<class 'str'>"
|
122 |
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123 |
}
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124 |
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125 |
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126 |
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127 |
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|
154 |
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155 |
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158 |
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{
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159 |
"name": "rag_graph",
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160 |
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161 |
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|
162 |
"type": "<class 'inspect._empty'>"
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163 |
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164 |
}
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165 |
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],
|
166 |
"name": "LynxScribe RAG Graph Chatbot Builder",
|
167 |
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"outputs": [
|
168 |
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{
|
169 |
"name": "output",
|
170 |
"position": "top",
|
171 |
"type": {
|
172 |
"type": "None"
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173 |
}
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174 |
}
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175 |
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176 |
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"params": [
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{
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178 |
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179 |
"name": "node_types",
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180 |
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181 |
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182 |
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183 |
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184 |
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{
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185 |
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|
186 |
"name": "scenario_file",
|
187 |
"type": {
|
188 |
"type": "<class 'str'>"
|
189 |
}
|
190 |
},
|
191 |
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{
|
192 |
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|
193 |
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|
194 |
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195 |
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|
196 |
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197 |
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198 |
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199 |
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200 |
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201 |
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|
228 |
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229 |
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|
230 |
"meta": {
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231 |
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"inputs": [
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232 |
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{
|
233 |
"name": "chat_processor",
|
234 |
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|
235 |
"type": {
|
236 |
"type": "<class 'inspect._empty'>"
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237 |
}
|
238 |
},
|
239 |
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{
|
240 |
"name": "knowledge_base",
|
241 |
"position": "bottom",
|
242 |
"type": {
|
243 |
"type": "<class 'inspect._empty'>"
|
244 |
}
|
245 |
}
|
246 |
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],
|
247 |
"name": "LynxScribe RAG Graph Chatbot Backend",
|
248 |
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"outputs": [
|
249 |
+
{
|
250 |
"name": "output",
|
251 |
"position": "top",
|
252 |
"type": {
|
253 |
"type": "None"
|
254 |
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|
255 |
}
|
256 |
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],
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257 |
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"params": [
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258 |
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{
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259 |
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260 |
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261 |
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|
262 |
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263 |
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264 |
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265 |
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{
|
266 |
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|
267 |
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|
268 |
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|
269 |
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|
270 |
}
|
271 |
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|
272 |
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{
|
273 |
"default": "I'm sorry, but the data I've been trained on does not contain any information related to your question.",
|
274 |
"name": "negative_answer",
|
275 |
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|
276 |
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|
277 |
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|
278 |
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279 |
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{
|
280 |
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|
281 |
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282 |
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|
283 |
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284 |
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|
285 |
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|
286 |
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{
|
287 |
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|
288 |
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|
289 |
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|
290 |
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291 |
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292 |
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293 |
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{
|
294 |
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|
295 |
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296 |
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|
297 |
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298 |
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|
299 |
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300 |
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{
|
301 |
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|
302 |
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|
303 |
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|
304 |
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|
305 |
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|
306 |
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|
307 |
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{
|
308 |
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|
309 |
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|
310 |
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|
311 |
"type": "<class 'bool'>"
|
312 |
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|
313 |
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|
314 |
+
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|
315 |
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|
316 |
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|
317 |
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|
|
|
347 |
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|
348 |
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|
349 |
"meta": {
|
350 |
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"inputs": [
|
351 |
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{
|
352 |
"name": "processor",
|
353 |
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|
354 |
"type": {
|
355 |
"type": "<class 'inspect._empty'>"
|
356 |
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|
357 |
}
|
358 |
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|
359 |
"name": "Chat processor",
|
360 |
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"outputs": [
|
361 |
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{
|
362 |
"name": "output",
|
363 |
"position": "top",
|
364 |
"type": {
|
365 |
"type": "None"
|
366 |
}
|
367 |
}
|
368 |
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],
|
369 |
+
"params": [],
|
370 |
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|
371 |
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|
372 |
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|
|
393 |
"error": null,
|
394 |
"input_metadata": null,
|
395 |
"meta": {
|
396 |
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"inputs": [],
|
397 |
"name": "Truncate history",
|
398 |
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"outputs": [
|
399 |
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{
|
400 |
"name": "output",
|
401 |
"position": "top",
|
402 |
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|
403 |
"type": "None"
|
404 |
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|
405 |
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|
406 |
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],
|
407 |
+
"params": [
|
408 |
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{
|
409 |
"default": 10000.0,
|
410 |
"name": "max_tokens",
|
411 |
"type": {
|
412 |
"type": "<class 'int'>"
|
413 |
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|
414 |
}
|
415 |
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|
416 |
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|
417 |
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|
418 |
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|
|
443 |
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|
444 |
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|
445 |
"meta": {
|
446 |
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"inputs": [],
|
447 |
"name": "Input chat",
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448 |
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"outputs": [
|
449 |
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{
|
450 |
"name": "output",
|
451 |
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|
452 |
"type": {
|
453 |
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|
454 |
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|
455 |
}
|
456 |
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|
457 |
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"params": [
|
458 |
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{
|
459 |
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|
460 |
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|
461 |
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|
462 |
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|
463 |
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|
464 |
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|
465 |
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|
466 |
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|
467 |
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|
468 |
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|
|
|
493 |
"error": null,
|
494 |
"input_metadata": null,
|
495 |
"meta": {
|
496 |
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"inputs": [
|
497 |
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{
|
498 |
"name": "chat_api",
|
499 |
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|
500 |
"type": {
|
501 |
"type": "<class 'inspect._empty'>"
|
502 |
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|
503 |
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504 |
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{
|
505 |
"name": "message",
|
506 |
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|
507 |
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|
508 |
"type": "<class 'inspect._empty'>"
|
509 |
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|
510 |
}
|
511 |
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],
|
512 |
"name": "Test Chat API",
|
513 |
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|
514 |
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{
|
515 |
"name": "output",
|
516 |
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|
517 |
"type": {
|
518 |
"type": "None"
|
519 |
}
|
520 |
}
|
521 |
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522 |
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"params": [
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523 |
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{
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524 |
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|
525 |
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|
526 |
"type": {
|
527 |
"type": "<class 'bool'>"
|
528 |
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|
529 |
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|
530 |
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531 |
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|
532 |
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533 |
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|
|
569 |
"error": null,
|
570 |
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|
571 |
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572 |
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"inputs": [
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573 |
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{
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574 |
"name": "input",
|
575 |
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576 |
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|
577 |
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578 |
}
|
579 |
}
|
580 |
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],
|
581 |
"name": "View",
|
582 |
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|
583 |
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"params": [],
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584 |
"position": {
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585 |
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|
586 |
"y": 222.0
|
examples/LynxScribe Image Search.lynxkite.json
CHANGED
@@ -46,26 +46,26 @@
|
|
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|
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"inputs":
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"outputs":
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|
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"name": "output",
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"type": {
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"type": "None"
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}
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-
|
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"params":
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"default": ".jpg, .jpeg, .png",
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|
@@ -76,14 +76,14 @@
|
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]
|
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}
|
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},
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-
|
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"default": "https://storage.googleapis.com/lynxkite_public_data/lynxscribe-images/image-rag-test",
|
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"name": "folder_URL",
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}
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"type": "basic"
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|
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@@ -110,55 +110,55 @@
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"meta": {
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"name": "file_urls",
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"type": "<class 'inspect._empty'>"
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}
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}
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"name": "LynxScribe Image Describer",
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"outputs":
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"name": "output",
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"position": "right",
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|
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"params":
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|
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"default": "openai",
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"default": "cot_picture_descriptor",
|
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|
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}
|
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|
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|
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"default": "uploads/image_description_prompts.yaml",
|
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"name": "llm_prompt_path",
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|
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"type": "<class 'str'>"
|
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}
|
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},
|
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"default": "gpt-4o",
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"name": "llm_visual_model",
|
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"type": {
|
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"type": "<class 'str'>"
|
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}
|
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}
|
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"type": "basic"
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},
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|
@@ -186,62 +186,62 @@
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"input_metadata": null,
|
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"meta": {
|
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"inputs":
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|
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"name": "image_descriptions",
|
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"position": "left",
|
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"type": {
|
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"type": "<class 'inspect._empty'>"
|
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}
|
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}
|
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-
|
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"name": "LynxScribe Image RAG Builder",
|
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-
"outputs":
|
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-
|
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"name": "output",
|
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"position": "right",
|
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"type": {
|
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"type": "None"
|
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}
|
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}
|
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-
|
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"params":
|
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|
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"default": "openai",
|
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"name": "text_embedder_interface",
|
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"type": {
|
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"type": "<class 'str'>"
|
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|
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|
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-
|
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"default": "text-embedding-3-large",
|
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"name": "text_embedder_model_name_or_path",
|
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"type": {
|
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|
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|
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|
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-
|
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"default": "lynx",
|
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|
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|
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-
|
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|
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|
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|
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-
|
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"default": "faiss",
|
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"name": "vdb_provider_name",
|
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"type": {
|
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"type": "<class 'str'>"
|
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}
|
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}
|
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-
|
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"type": "basic"
|
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|
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"params": {
|
@@ -272,26 +272,26 @@
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|
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"meta": {
|
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|
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"outputs":
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-
|
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"name": "output",
|
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"position": "right",
|
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"type": {
|
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"type": "None"
|
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|
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|
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-
|
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"params":
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-
|
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"default": null,
|
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"name": "chat",
|
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"type": {
|
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"type": "<class 'str'>"
|
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}
|
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}
|
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-
|
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"type": "basic"
|
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},
|
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"params": {
|
@@ -316,18 +316,18 @@
|
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"error": null,
|
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"input_metadata": null,
|
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"meta": {
|
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"inputs":
|
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-
|
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"name": "embedding_similarities",
|
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"position": "left",
|
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"type": {
|
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"type": "<class 'inspect._empty'>"
|
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}
|
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}
|
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-
|
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"name": "LynxScribe Image Result Viewer",
|
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"outputs":
|
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-
"params":
|
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"type": "image"
|
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|
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"params": {},
|
@@ -352,41 +352,41 @@
|
|
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"error": null,
|
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"input_metadata": null,
|
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"meta": {
|
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-
"inputs":
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|
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"name": "rag_graph",
|
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"position": "bottom",
|
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"type": {
|
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"type": "<class 'inspect._empty'>"
|
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|
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|
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-
|
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"name": "text",
|
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|
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"type": {
|
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"type": "<class 'inspect._empty'>"
|
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}
|
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}
|
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-
|
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"name": "LynxScribe Image RAG Query",
|
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"outputs":
|
373 |
-
|
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"name": "output",
|
375 |
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|
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|
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|
378 |
}
|
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|
380 |
-
|
381 |
-
"params":
|
382 |
-
|
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"default": 3.0,
|
384 |
"name": "top_k",
|
385 |
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|
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391 |
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392 |
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|
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"inputs": [],
|
50 |
"name": "Cloud-sourced File Listing",
|
51 |
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|
52 |
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{
|
53 |
"name": "output",
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54 |
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|
55 |
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|
56 |
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|
57 |
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|
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|
59 |
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60 |
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"params": [
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{
|
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|
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{
|
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|
70 |
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|
71 |
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|
76 |
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|
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{
|
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|
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|
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{
|
125 |
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|
126 |
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127 |
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|
128 |
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|
129 |
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|
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"params": [
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{
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{
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|
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|
144 |
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145 |
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|
146 |
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|
147 |
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{
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148 |
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|
149 |
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|
150 |
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{
|
155 |
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|
156 |
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|
157 |
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|
158 |
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|
159 |
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|
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|
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|
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|
187 |
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188 |
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|
189 |
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"inputs": [
|
190 |
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{
|
191 |
"name": "image_descriptions",
|
192 |
"position": "left",
|
193 |
"type": {
|
194 |
"type": "<class 'inspect._empty'>"
|
195 |
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|
196 |
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|
197 |
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|
198 |
"name": "LynxScribe Image RAG Builder",
|
199 |
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|
200 |
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{
|
201 |
"name": "output",
|
202 |
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|
203 |
"type": {
|
204 |
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|
205 |
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|
206 |
}
|
207 |
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|
208 |
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"params": [
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209 |
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{
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|
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"name": "text_embedder_interface",
|
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|
213 |
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|
214 |
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|
215 |
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|
216 |
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{
|
217 |
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|
218 |
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|
219 |
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|
220 |
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|
221 |
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|
222 |
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|
223 |
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{
|
224 |
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|
225 |
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|
226 |
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|
227 |
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|
228 |
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|
229 |
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|
230 |
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{
|
231 |
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|
232 |
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|
233 |
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|
234 |
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|
235 |
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|
236 |
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|
237 |
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{
|
238 |
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|
239 |
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|
240 |
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|
241 |
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|
242 |
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243 |
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|
244 |
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|
246 |
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|
|
272 |
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|
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|
274 |
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|
276 |
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|
277 |
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|
278 |
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{
|
279 |
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|
280 |
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|
281 |
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|
282 |
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|
283 |
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|
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|
285 |
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|
286 |
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"params": [
|
287 |
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{
|
288 |
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|
289 |
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|
290 |
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|
291 |
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|
292 |
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|
293 |
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|
294 |
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|
296 |
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|
297 |
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|
|
316 |
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|
317 |
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|
318 |
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319 |
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"inputs": [
|
320 |
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{
|
321 |
"name": "embedding_similarities",
|
322 |
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|
323 |
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|
324 |
"type": "<class 'inspect._empty'>"
|
325 |
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|
326 |
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|
327 |
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|
328 |
"name": "LynxScribe Image Result Viewer",
|
329 |
+
"outputs": [],
|
330 |
+
"params": [],
|
331 |
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|
332 |
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|
333 |
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|
|
|
352 |
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|
353 |
"input_metadata": null,
|
354 |
"meta": {
|
355 |
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"inputs": [
|
356 |
+
{
|
357 |
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|
358 |
"position": "bottom",
|
359 |
"type": {
|
360 |
"type": "<class 'inspect._empty'>"
|
361 |
}
|
362 |
},
|
363 |
+
{
|
364 |
"name": "text",
|
365 |
"position": "left",
|
366 |
"type": {
|
367 |
"type": "<class 'inspect._empty'>"
|
368 |
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|
369 |
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|
370 |
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],
|
371 |
"name": "LynxScribe Image RAG Query",
|
372 |
+
"outputs": [
|
373 |
+
{
|
374 |
"name": "output",
|
375 |
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|
376 |
"type": {
|
377 |
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|
378 |
}
|
379 |
}
|
380 |
+
],
|
381 |
+
"params": [
|
382 |
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{
|
383 |
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|
384 |
"name": "top_k",
|
385 |
"type": {
|
386 |
"type": "<class 'int'>"
|
387 |
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|
388 |
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|
389 |
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|
390 |
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|
391 |
"x": 1611.0,
|
392 |
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|
examples/LynxScribe RAG Chatbot.lynxkite.json
CHANGED
@@ -74,26 +74,26 @@
|
|
74 |
"error": null,
|
75 |
"input_metadata": null,
|
76 |
"meta": {
|
77 |
-
"inputs":
|
78 |
"name": "Cloud-sourced File Listing",
|
79 |
-
"outputs":
|
80 |
-
|
81 |
"name": "output",
|
82 |
"position": "right",
|
83 |
"type": {
|
84 |
"type": "None"
|
85 |
}
|
86 |
}
|
87 |
-
|
88 |
-
"params":
|
89 |
-
|
90 |
"default": ".jpg, .jpeg, .png",
|
91 |
"name": "accepted_file_types",
|
92 |
"type": {
|
93 |
"type": "<class 'str'>"
|
94 |
}
|
95 |
},
|
96 |
-
|
97 |
"default": "gcp",
|
98 |
"name": "cloud_provider",
|
99 |
"type": {
|
@@ -104,14 +104,14 @@
|
|
104 |
]
|
105 |
}
|
106 |
},
|
107 |
-
|
108 |
"default": "https://storage.googleapis.com/lynxkite_public_data/lynxscribe-images/image-rag-test",
|
109 |
"name": "folder_URL",
|
110 |
"type": {
|
111 |
"type": "<class 'str'>"
|
112 |
}
|
113 |
}
|
114 |
-
|
115 |
"type": "basic"
|
116 |
},
|
117 |
"params": {
|
@@ -140,27 +140,27 @@
|
|
140 |
"error": null,
|
141 |
"input_metadata": null,
|
142 |
"meta": {
|
143 |
-
"inputs":
|
144 |
-
|
145 |
"name": "file_urls",
|
146 |
"position": "left",
|
147 |
"type": {
|
148 |
"type": "<class 'inspect._empty'>"
|
149 |
}
|
150 |
}
|
151 |
-
|
152 |
"name": "LynxScribe Text RAG Loader",
|
153 |
-
"outputs":
|
154 |
-
|
155 |
"name": "output",
|
156 |
"position": "right",
|
157 |
"type": {
|
158 |
"type": "None"
|
159 |
}
|
160 |
}
|
161 |
-
|
162 |
-
"params":
|
163 |
-
|
164 |
"default": "v1",
|
165 |
"name": "input_type",
|
166 |
"type": {
|
@@ -170,42 +170,42 @@
|
|
170 |
]
|
171 |
}
|
172 |
},
|
173 |
-
|
174 |
"default": "openai",
|
175 |
"name": "text_embedder_interface",
|
176 |
"type": {
|
177 |
"type": "<class 'str'>"
|
178 |
}
|
179 |
},
|
180 |
-
|
181 |
"default": "text-embedding-3-large",
|
182 |
"name": "text_embedder_model_name_or_path",
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9874 |
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9875 |
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@@ -9900,34 +9900,34 @@
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9900 |
{}
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9901 |
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9902 |
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9903 |
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9907 |
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9910 |
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9911 |
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9912 |
"name": "Sample graph",
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9913 |
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9915 |
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9917 |
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9929 |
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9930 |
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9931 |
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9932 |
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9933 |
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@@ -10409,40 +10409,40 @@
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}
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10410 |
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10411 |
"meta": {
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10412 |
-
"inputs":
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10413 |
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10414 |
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10415 |
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10416 |
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10418 |
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10419 |
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10421 |
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10422 |
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10425 |
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10426 |
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10427 |
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10429 |
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10430 |
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10431 |
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10432 |
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10433 |
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10434 |
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10436 |
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10437 |
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10439 |
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10440 |
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10446 |
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10448 |
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@@ -10473,26 +10473,26 @@
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10473 |
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10475 |
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10476 |
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10477 |
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10480 |
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10483 |
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10485 |
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10487 |
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10488 |
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10490 |
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10495 |
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10496 |
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10497 |
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10498 |
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@@ -10521,26 +10521,26 @@
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10522 |
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10523 |
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10524 |
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10525 |
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10526 |
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10527 |
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10528 |
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10529 |
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10530 |
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10533 |
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10536 |
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10538 |
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10542 |
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10543 |
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10544 |
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10545 |
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10546 |
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@@ -10567,18 +10567,18 @@
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10567 |
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10568 |
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10569 |
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10570 |
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10572 |
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10573 |
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|
10574 |
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10575 |
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10576 |
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10577 |
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10581 |
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10582 |
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10583 |
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10584 |
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@@ -11608,40 +11608,40 @@
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11608 |
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11609 |
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11610 |
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11611 |
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11612 |
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11613 |
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11620 |
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11622 |
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11624 |
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11625 |
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11628 |
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11629 |
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11631 |
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11632 |
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11633 |
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11634 |
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11636 |
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11638 |
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11639 |
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11640 |
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@@ -11668,68 +11668,68 @@
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11668 |
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11669 |
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11670 |
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11673 |
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11674 |
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11675 |
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@@ -11764,55 +11764,55 @@
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11764 |
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290 |
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477 |
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541 |
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542 |
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549 |
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550 |
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555 |
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578 |
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579 |
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581 |
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583 |
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584 |
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585 |
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587 |
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588 |
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590 |
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592 |
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596 |
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597 |
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598 |
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600 |
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605 |
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627 |
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628 |
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629 |
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633 |
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640 |
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666 |
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731 |
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732 |
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733 |
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734 |
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735 |
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736 |
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738 |
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740 |
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745 |
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examples/RAG chatbot app.lynxkite.json
CHANGED
@@ -1,174 +1,260 @@
|
|
1 |
{
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|
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|
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|
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|
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|
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|
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|
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|
|
|
|
|
|
2 |
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|
3 |
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4 |
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5 |
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|
6 |
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7 |
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8 |
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|
9 |
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10 |
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11 |
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12 |
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13 |
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14 |
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16 |
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17 |
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19 |
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20 |
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21 |
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22 |
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24 |
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48 |
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49 |
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|
50 |
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|
51 |
-
"
|
52 |
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"
|
53 |
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|
54 |
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|
55 |
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|
56 |
-
|
57 |
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|
58 |
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|
59 |
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|
60 |
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|
61 |
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|
62 |
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|
63 |
-
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|
64 |
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|
65 |
"position": {
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72 |
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73 |
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74 |
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75 |
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|
76 |
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"title": "Chroma Graph RAG Loader",
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77 |
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78 |
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79 |
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80 |
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86 |
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87 |
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"output": "<class 'server.ops.Bundle'>"
|
88 |
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},
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89 |
"meta": {
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|
90 |
"name": "Chroma Graph RAG Loader",
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91 |
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92 |
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|
93 |
-
"name": "
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94 |
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"
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95 |
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96 |
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97 |
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98 |
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100 |
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101 |
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102 |
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103 |
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104 |
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105 |
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110 |
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|
12384 |
"params": {},
|
|
|
12405 |
{}
|
12406 |
],
|
12407 |
"meta": {
|
12408 |
+
"inputs": [
|
12409 |
+
{
|
12410 |
"name": "df",
|
12411 |
"position": "left",
|
12412 |
"type": {
|
12413 |
"type": "<class 'pandas.core.frame.DataFrame'>"
|
12414 |
}
|
12415 |
}
|
12416 |
+
],
|
12417 |
"name": "Take first N",
|
12418 |
+
"outputs": [
|
12419 |
+
{
|
12420 |
"name": "output",
|
12421 |
"position": "right",
|
12422 |
"type": {
|
12423 |
"type": "None"
|
12424 |
}
|
12425 |
}
|
12426 |
+
],
|
12427 |
+
"params": [
|
12428 |
+
{
|
12429 |
"default": 10.0,
|
12430 |
"name": "n",
|
12431 |
"type": {
|
12432 |
"type": "<class 'int'>"
|
12433 |
}
|
12434 |
}
|
12435 |
+
],
|
12436 |
"type": "basic"
|
12437 |
},
|
12438 |
"params": {
|
|
|
12461 |
{}
|
12462 |
],
|
12463 |
"meta": {
|
12464 |
+
"inputs": [
|
12465 |
+
{
|
12466 |
"name": "df",
|
12467 |
"position": "left",
|
12468 |
"type": {
|
12469 |
"type": "<class 'pandas.core.frame.DataFrame'>"
|
12470 |
}
|
12471 |
}
|
12472 |
+
],
|
12473 |
"name": "Sample N",
|
12474 |
+
"outputs": [
|
12475 |
+
{
|
12476 |
"name": "output",
|
12477 |
"position": "right",
|
12478 |
"type": {
|
12479 |
"type": "None"
|
12480 |
}
|
12481 |
}
|
12482 |
+
],
|
12483 |
+
"params": [
|
12484 |
+
{
|
12485 |
"default": 10.0,
|
12486 |
"name": "n",
|
12487 |
"type": {
|
12488 |
"type": "<class 'int'>"
|
12489 |
}
|
12490 |
}
|
12491 |
+
],
|
12492 |
"type": "basic"
|
12493 |
},
|
12494 |
"params": {
|
|
|
12939 |
}
|
12940 |
],
|
12941 |
"meta": {
|
12942 |
+
"inputs": [
|
12943 |
+
{
|
12944 |
"name": "bundle",
|
12945 |
"position": "left",
|
12946 |
"type": {
|
12947 |
"type": "<class 'lynxkite_graph_analytics.core.Bundle'>"
|
12948 |
}
|
12949 |
}
|
12950 |
+
],
|
12951 |
"name": "View tables",
|
12952 |
+
"outputs": [],
|
12953 |
+
"params": [
|
12954 |
+
{
|
12955 |
"default": 100.0,
|
12956 |
"name": "limit",
|
12957 |
"type": {
|
12958 |
"type": "<class 'int'>"
|
12959 |
}
|
12960 |
}
|
12961 |
+
],
|
12962 |
"position": {
|
12963 |
"x": 356.0,
|
12964 |
"y": 478.0
|
examples/sql.lynxkite.json
CHANGED
The diff for this file is too large to render.
See raw diff
|
|
lynxkite-app/web/src/workspace/nodes/LynxKiteNode.tsx
CHANGED
@@ -14,7 +14,7 @@ interface LynxKiteNodeProps {
|
|
14 |
children: any;
|
15 |
}
|
16 |
|
17 |
-
function getHandles(inputs:
|
18 |
const handles: {
|
19 |
position: "top" | "bottom" | "left" | "right";
|
20 |
name: string;
|
@@ -23,10 +23,10 @@ function getHandles(inputs: object, outputs: object) {
|
|
23 |
showLabel: boolean;
|
24 |
type: "source" | "target";
|
25 |
}[] = [];
|
26 |
-
for (const e of
|
27 |
handles.push({ ...e, type: "target" });
|
28 |
}
|
29 |
-
for (const e of
|
30 |
handles.push({ ...e, type: "source" });
|
31 |
}
|
32 |
const counts = { top: 0, bottom: 0, left: 0, right: 0 };
|
@@ -53,7 +53,7 @@ function LynxKiteNodeComponent(props: LynxKiteNodeProps) {
|
|
53 |
const reactFlow = useReactFlow();
|
54 |
const data = props.data;
|
55 |
const expanded = !data.collapsed;
|
56 |
-
const handles = getHandles(data.meta?.value?.inputs ||
|
57 |
function titleClicked() {
|
58 |
reactFlow.updateNodeData(props.id, { collapsed: expanded });
|
59 |
}
|
|
|
14 |
children: any;
|
15 |
}
|
16 |
|
17 |
+
function getHandles(inputs: any[], outputs: any[]) {
|
18 |
const handles: {
|
19 |
position: "top" | "bottom" | "left" | "right";
|
20 |
name: string;
|
|
|
23 |
showLabel: boolean;
|
24 |
type: "source" | "target";
|
25 |
}[] = [];
|
26 |
+
for (const e of inputs) {
|
27 |
handles.push({ ...e, type: "target" });
|
28 |
}
|
29 |
+
for (const e of outputs) {
|
30 |
handles.push({ ...e, type: "source" });
|
31 |
}
|
32 |
const counts = { top: 0, bottom: 0, left: 0, right: 0 };
|
|
|
53 |
const reactFlow = useReactFlow();
|
54 |
const data = props.data;
|
55 |
const expanded = !data.collapsed;
|
56 |
+
const handles = getHandles(data.meta?.value?.inputs || [], data.meta?.value?.outputs || []);
|
57 |
function titleClicked() {
|
58 |
reactFlow.updateNodeData(props.id, { collapsed: expanded });
|
59 |
}
|
lynxkite-app/web/src/workspace/nodes/NodeWithParams.tsx
CHANGED
@@ -31,23 +31,21 @@ export function NodeWithParams(props: any) {
|
|
31 |
__execution_delay: opts.delay || 0,
|
32 |
});
|
33 |
}
|
34 |
-
const params = props.data?.params ? Object.entries(props.data.params) : [];
|
35 |
-
|
36 |
return (
|
37 |
<>
|
38 |
-
{props.collapsed &&
|
39 |
<div className="params-expander" onClick={() => setCollapsed(!collapsed)}>
|
40 |
<Triangle className={`flippy ${collapsed ? "flippy-90" : ""}`} />
|
41 |
</div>
|
42 |
)}
|
43 |
{!collapsed &&
|
44 |
-
|
45 |
-
|
46 |
<NodeGroupParameter
|
47 |
-
key={name}
|
48 |
-
value={
|
49 |
data={props.data}
|
50 |
-
meta={
|
51 |
setParam={(name: string, value: any, opts?: UpdateOptions) =>
|
52 |
setParam(name, value, opts || {})
|
53 |
}
|
@@ -55,12 +53,14 @@ export function NodeWithParams(props: any) {
|
|
55 |
/>
|
56 |
) : (
|
57 |
<NodeParameter
|
58 |
-
name={name}
|
59 |
-
key={name}
|
60 |
-
value={
|
61 |
data={props.data}
|
62 |
-
meta={
|
63 |
-
onChange={(value: any, opts?: UpdateOptions) =>
|
|
|
|
|
64 |
/>
|
65 |
),
|
66 |
)}
|
|
|
31 |
__execution_delay: opts.delay || 0,
|
32 |
});
|
33 |
}
|
|
|
|
|
34 |
return (
|
35 |
<>
|
36 |
+
{props.collapsed && metaParams.length > 0 && (
|
37 |
<div className="params-expander" onClick={() => setCollapsed(!collapsed)}>
|
38 |
<Triangle className={`flippy ${collapsed ? "flippy-90" : ""}`} />
|
39 |
</div>
|
40 |
)}
|
41 |
{!collapsed &&
|
42 |
+
metaParams.map((meta: any) =>
|
43 |
+
meta.type === "group" ? (
|
44 |
<NodeGroupParameter
|
45 |
+
key={meta.name}
|
46 |
+
value={props.data.params[meta.name]}
|
47 |
data={props.data}
|
48 |
+
meta={meta}
|
49 |
setParam={(name: string, value: any, opts?: UpdateOptions) =>
|
50 |
setParam(name, value, opts || {})
|
51 |
}
|
|
|
53 |
/>
|
54 |
) : (
|
55 |
<NodeParameter
|
56 |
+
name={meta.name}
|
57 |
+
key={meta.name}
|
58 |
+
value={props.data.params[meta.name]}
|
59 |
data={props.data}
|
60 |
+
meta={meta}
|
61 |
+
onChange={(value: any, opts?: UpdateOptions) =>
|
62 |
+
setParam(meta.name, value, opts || {})
|
63 |
+
}
|
64 |
/>
|
65 |
),
|
66 |
)}
|
lynxkite-core/src/lynxkite/core/executors/one_by_one.py
CHANGED
@@ -46,7 +46,7 @@ def register(env: str, cache: bool = True):
|
|
46 |
ops.EXECUTORS[env] = lambda ws: execute(ws, ops.CATALOGS[env], cache=cache)
|
47 |
|
48 |
|
49 |
-
def get_stages(ws, catalog):
|
50 |
"""Inputs on top/bottom are batch inputs. We decompose the graph into a DAG of components along these edges."""
|
51 |
nodes = {n.id: n for n in ws.nodes}
|
52 |
batch_inputs = {}
|
@@ -57,8 +57,7 @@ def get_stages(ws, catalog):
|
|
57 |
inputs.setdefault(edge.target, []).append(edge.source)
|
58 |
node = nodes[edge.target]
|
59 |
op = catalog[node.data.title]
|
60 |
-
|
61 |
-
if i.position in "top or bottom":
|
62 |
batch_inputs.setdefault(edge.target, []).append(edge.source)
|
63 |
stages = []
|
64 |
for bt, bss in batch_inputs.items():
|
@@ -110,7 +109,7 @@ async def execute(ws: workspace.Workspace, catalog, cache=None):
|
|
110 |
continue
|
111 |
node.publish_error(None)
|
112 |
# Start tasks for nodes that have no non-batch inputs.
|
113 |
-
if all([i.position in "top or bottom" for i in op.inputs
|
114 |
tasks[node.id] = [NO_INPUT]
|
115 |
batch_inputs = {}
|
116 |
# Run the rest until we run out of tasks.
|
@@ -132,7 +131,7 @@ async def execute(ws: workspace.Workspace, catalog, cache=None):
|
|
132 |
for task in ts:
|
133 |
try:
|
134 |
inputs = []
|
135 |
-
for i in op.inputs
|
136 |
if i.position in "top or bottom":
|
137 |
assert (n, i.name) in batch_inputs, f"{i.name} is missing"
|
138 |
inputs.append(batch_inputs[(n, i.name)])
|
@@ -165,8 +164,7 @@ async def execute(ws: workspace.Workspace, catalog, cache=None):
|
|
165 |
for edge in edges[node.id]:
|
166 |
t = nodes[edge.target]
|
167 |
op = catalog[t.data.title]
|
168 |
-
|
169 |
-
if i.position in "top or bottom":
|
170 |
batch_inputs.setdefault((edge.target, edge.targetHandle), []).extend(
|
171 |
results
|
172 |
)
|
|
|
46 |
ops.EXECUTORS[env] = lambda ws: execute(ws, ops.CATALOGS[env], cache=cache)
|
47 |
|
48 |
|
49 |
+
def get_stages(ws, catalog: ops.Catalog):
|
50 |
"""Inputs on top/bottom are batch inputs. We decompose the graph into a DAG of components along these edges."""
|
51 |
nodes = {n.id: n for n in ws.nodes}
|
52 |
batch_inputs = {}
|
|
|
57 |
inputs.setdefault(edge.target, []).append(edge.source)
|
58 |
node = nodes[edge.target]
|
59 |
op = catalog[node.data.title]
|
60 |
+
if op.get_input(edge.targetHandle).position in "top or bottom":
|
|
|
61 |
batch_inputs.setdefault(edge.target, []).append(edge.source)
|
62 |
stages = []
|
63 |
for bt, bss in batch_inputs.items():
|
|
|
109 |
continue
|
110 |
node.publish_error(None)
|
111 |
# Start tasks for nodes that have no non-batch inputs.
|
112 |
+
if all([i.position in "top or bottom" for i in op.inputs]):
|
113 |
tasks[node.id] = [NO_INPUT]
|
114 |
batch_inputs = {}
|
115 |
# Run the rest until we run out of tasks.
|
|
|
131 |
for task in ts:
|
132 |
try:
|
133 |
inputs = []
|
134 |
+
for i in op.inputs:
|
135 |
if i.position in "top or bottom":
|
136 |
assert (n, i.name) in batch_inputs, f"{i.name} is missing"
|
137 |
inputs.append(batch_inputs[(n, i.name)])
|
|
|
164 |
for edge in edges[node.id]:
|
165 |
t = nodes[edge.target]
|
166 |
op = catalog[t.data.title]
|
167 |
+
if op.get_input(edge.targetHandle).position in "top or bottom":
|
|
|
168 |
batch_inputs.setdefault((edge.target, edge.targetHandle), []).extend(
|
169 |
results
|
170 |
)
|
lynxkite-core/src/lynxkite/core/executors/simple.py
CHANGED
@@ -37,7 +37,7 @@ async def execute(ws: workspace.Workspace, catalog: ops.Catalog):
|
|
37 |
try:
|
38 |
inputs = []
|
39 |
missing = []
|
40 |
-
for i in op.inputs
|
41 |
edges = in_edges[node_id]
|
42 |
if i.name in edges and edges[i.name] in outputs:
|
43 |
inputs.append(outputs[edges[i.name]])
|
@@ -50,11 +50,11 @@ async def execute(ws: workspace.Workspace, catalog: ops.Catalog):
|
|
50 |
result.output = await await_if_needed(result.output)
|
51 |
result.display = await await_if_needed(result.display)
|
52 |
if len(op.outputs) == 1:
|
53 |
-
[output] =
|
54 |
outputs[node_id, output.name] = result.output
|
55 |
elif len(op.outputs) > 1:
|
56 |
assert type(result.output) is dict, "An op with multiple outputs must return a dict"
|
57 |
-
for output in op.outputs
|
58 |
outputs[node_id, output.name] = result.output[output.name]
|
59 |
node.publish_result(result)
|
60 |
except Exception as e:
|
|
|
37 |
try:
|
38 |
inputs = []
|
39 |
missing = []
|
40 |
+
for i in op.inputs:
|
41 |
edges = in_edges[node_id]
|
42 |
if i.name in edges and edges[i.name] in outputs:
|
43 |
inputs.append(outputs[edges[i.name]])
|
|
|
50 |
result.output = await await_if_needed(result.output)
|
51 |
result.display = await await_if_needed(result.display)
|
52 |
if len(op.outputs) == 1:
|
53 |
+
[output] = op.outputs
|
54 |
outputs[node_id, output.name] = result.output
|
55 |
elif len(op.outputs) > 1:
|
56 |
assert type(result.output) is dict, "An op with multiple outputs must return a dict"
|
57 |
+
for output in op.outputs:
|
58 |
outputs[node_id, output.name] = result.output[output.name]
|
59 |
node.publish_result(result)
|
60 |
except Exception as e:
|
lynxkite-core/src/lynxkite/core/ops.py
CHANGED
@@ -163,9 +163,9 @@ def _param_to_type(name, value, type):
|
|
163 |
class Op(BaseConfig):
|
164 |
func: typing.Callable = pydantic.Field(exclude=True)
|
165 |
name: str
|
166 |
-
params:
|
167 |
-
inputs:
|
168 |
-
outputs:
|
169 |
# TODO: Make type an enum with the possible values.
|
170 |
type: str = "basic" # The UI to use for this operation.
|
171 |
color: str = "orange" # The color of the operation in the UI.
|
@@ -189,14 +189,26 @@ class Op(BaseConfig):
|
|
189 |
res.display = res.output
|
190 |
return res
|
191 |
|
192 |
-
def
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
193 |
"""Returns the parameters converted to the expected type."""
|
194 |
-
res =
|
195 |
-
for p in params:
|
196 |
-
if p in
|
197 |
-
res[p] = _param_to_type(p, params[p],
|
198 |
-
else:
|
199 |
-
res[p] = params[p]
|
200 |
return res
|
201 |
|
202 |
|
@@ -218,21 +230,21 @@ def op(
|
|
218 |
func = mem.cache(func)
|
219 |
func = _global_slow(func)
|
220 |
# Positional arguments are inputs.
|
221 |
-
inputs =
|
222 |
-
|
223 |
for name, param in sig.parameters.items()
|
224 |
if param.kind not in (param.KEYWORD_ONLY, param.VAR_KEYWORD)
|
225 |
-
|
226 |
-
_params =
|
227 |
for n, param in sig.parameters.items():
|
228 |
if param.kind == param.KEYWORD_ONLY and not n.startswith("_"):
|
229 |
-
_params
|
230 |
if params:
|
231 |
-
_params.
|
232 |
if outputs:
|
233 |
-
_outputs =
|
234 |
else:
|
235 |
-
_outputs =
|
236 |
_view = view
|
237 |
if view == "matplotlib":
|
238 |
_view = "image"
|
@@ -255,6 +267,7 @@ def op(
|
|
255 |
|
256 |
|
257 |
def matplotlib_to_image(func):
|
|
|
258 |
import matplotlib.pyplot as plt
|
259 |
import base64
|
260 |
import io
|
@@ -278,7 +291,7 @@ def input_position(**kwargs):
|
|
278 |
def decorator(func):
|
279 |
op = func.__op__
|
280 |
for k, v in kwargs.items():
|
281 |
-
op.
|
282 |
return func
|
283 |
|
284 |
return decorator
|
@@ -290,7 +303,7 @@ def output_position(**kwargs):
|
|
290 |
def decorator(func):
|
291 |
op = func.__op__
|
292 |
for k, v in kwargs.items():
|
293 |
-
op.
|
294 |
return func
|
295 |
|
296 |
return decorator
|
@@ -307,13 +320,9 @@ def register_passive_op(env: str, name: str, inputs=[], outputs=["output"], para
|
|
307 |
op = Op(
|
308 |
func=no_op,
|
309 |
name=name,
|
310 |
-
params=
|
311 |
-
inputs=
|
312 |
-
|
313 |
-
),
|
314 |
-
outputs=dict(
|
315 |
-
(o, Output(name=o, type=None)) if isinstance(o, str) else (o.name, o) for o in outputs
|
316 |
-
),
|
317 |
**kwargs,
|
318 |
)
|
319 |
CATALOGS.setdefault(env, {})
|
|
|
163 |
class Op(BaseConfig):
|
164 |
func: typing.Callable = pydantic.Field(exclude=True)
|
165 |
name: str
|
166 |
+
params: list[Parameter | ParameterGroup]
|
167 |
+
inputs: list[Input]
|
168 |
+
outputs: list[Output]
|
169 |
# TODO: Make type an enum with the possible values.
|
170 |
type: str = "basic" # The UI to use for this operation.
|
171 |
color: str = "orange" # The color of the operation in the UI.
|
|
|
189 |
res.display = res.output
|
190 |
return res
|
191 |
|
192 |
+
def get_input(self, name: str):
|
193 |
+
"""Returns the input with the given name."""
|
194 |
+
for i in self.inputs:
|
195 |
+
if i.name == name:
|
196 |
+
return i
|
197 |
+
raise ValueError(f"Input {name} not found in operation {self.name}.")
|
198 |
+
|
199 |
+
def get_output(self, name: str):
|
200 |
+
"""Returns the output with the given name."""
|
201 |
+
for o in self.outputs:
|
202 |
+
if o.name == name:
|
203 |
+
return o
|
204 |
+
raise ValueError(f"Output {name} not found in operation {self.name}.")
|
205 |
+
|
206 |
+
def convert_params(self, params: dict[str, typing.Any]):
|
207 |
"""Returns the parameters converted to the expected type."""
|
208 |
+
res = dict(params)
|
209 |
+
for p in self.params:
|
210 |
+
if p.name in params:
|
211 |
+
res[p.name] = _param_to_type(p.name, params[p.name], p.type)
|
|
|
|
|
212 |
return res
|
213 |
|
214 |
|
|
|
230 |
func = mem.cache(func)
|
231 |
func = _global_slow(func)
|
232 |
# Positional arguments are inputs.
|
233 |
+
inputs = [
|
234 |
+
Input(name=name, type=param.annotation)
|
235 |
for name, param in sig.parameters.items()
|
236 |
if param.kind not in (param.KEYWORD_ONLY, param.VAR_KEYWORD)
|
237 |
+
]
|
238 |
+
_params = []
|
239 |
for n, param in sig.parameters.items():
|
240 |
if param.kind == param.KEYWORD_ONLY and not n.startswith("_"):
|
241 |
+
_params.append(Parameter.basic(n, param.default, param.annotation))
|
242 |
if params:
|
243 |
+
_params.extend(params)
|
244 |
if outputs:
|
245 |
+
_outputs = [Output(name=name, type=None) for name in outputs]
|
246 |
else:
|
247 |
+
_outputs = [Output(name="output", type=None)] if view == "basic" else []
|
248 |
_view = view
|
249 |
if view == "matplotlib":
|
250 |
_view = "image"
|
|
|
267 |
|
268 |
|
269 |
def matplotlib_to_image(func):
|
270 |
+
"""Decorator for converting a matplotlib figure to an image."""
|
271 |
import matplotlib.pyplot as plt
|
272 |
import base64
|
273 |
import io
|
|
|
291 |
def decorator(func):
|
292 |
op = func.__op__
|
293 |
for k, v in kwargs.items():
|
294 |
+
op.get_input(k).position = v
|
295 |
return func
|
296 |
|
297 |
return decorator
|
|
|
303 |
def decorator(func):
|
304 |
op = func.__op__
|
305 |
for k, v in kwargs.items():
|
306 |
+
op.get_output(k).position = v
|
307 |
return func
|
308 |
|
309 |
return decorator
|
|
|
320 |
op = Op(
|
321 |
func=no_op,
|
322 |
name=name,
|
323 |
+
params=params,
|
324 |
+
inputs=[Input(name=i, type=None) if isinstance(i, str) else i for i in inputs],
|
325 |
+
outputs=[Output(name=o, type=None) if isinstance(o, str) else o for o in outputs],
|
|
|
|
|
|
|
|
|
326 |
**kwargs,
|
327 |
)
|
328 |
CATALOGS.setdefault(env, {})
|
lynxkite-core/src/lynxkite/core/workspace.py
CHANGED
@@ -107,9 +107,9 @@ class Workspace(BaseConfig):
|
|
107 |
for n in self.nodes:
|
108 |
if n.id in _ops:
|
109 |
for h in _ops[n.id].inputs:
|
110 |
-
valid_targets.add((n.id, h))
|
111 |
for h in _ops[n.id].outputs:
|
112 |
-
valid_sources.add((n.id, h))
|
113 |
edges = [
|
114 |
edge
|
115 |
for edge in self.edges
|
@@ -197,6 +197,7 @@ def update_metadata(ws: Workspace) -> Workspace:
|
|
197 |
else:
|
198 |
data.error = "Unknown operation."
|
199 |
if hasattr(node, "_crdt"):
|
|
|
200 |
node._crdt["data"]["error"] = "Unknown operation."
|
201 |
return ws
|
202 |
|
|
|
107 |
for n in self.nodes:
|
108 |
if n.id in _ops:
|
109 |
for h in _ops[n.id].inputs:
|
110 |
+
valid_targets.add((n.id, h.name))
|
111 |
for h in _ops[n.id].outputs:
|
112 |
+
valid_sources.add((n.id, h.name))
|
113 |
edges = [
|
114 |
edge
|
115 |
for edge in self.edges
|
|
|
197 |
else:
|
198 |
data.error = "Unknown operation."
|
199 |
if hasattr(node, "_crdt"):
|
200 |
+
node._crdt["data"]["meta"] = {}
|
201 |
node._crdt["data"]["error"] = "Unknown operation."
|
202 |
return ws
|
203 |
|
lynxkite-core/tests/test_ops.py
CHANGED
@@ -9,12 +9,12 @@ def test_op_decorator_no_params_no_types_default_positions():
|
|
9 |
return a + b
|
10 |
|
11 |
assert add.__op__.name == "add"
|
12 |
-
assert add.__op__.params ==
|
13 |
-
assert add.__op__.inputs ==
|
14 |
-
|
15 |
-
|
16 |
-
|
17 |
-
assert add.__op__.outputs ==
|
18 |
assert add.__op__.type == "basic"
|
19 |
assert ops.CATALOGS["test"]["add"] == add.__op__
|
20 |
|
@@ -27,12 +27,12 @@ def test_op_decorator_custom_positions():
|
|
27 |
return a + b
|
28 |
|
29 |
assert add.__op__.name == "add"
|
30 |
-
assert add.__op__.params ==
|
31 |
-
assert add.__op__.inputs ==
|
32 |
-
|
33 |
-
|
34 |
-
|
35 |
-
assert add.__op__.outputs ==
|
36 |
assert add.__op__.type == "basic"
|
37 |
assert ops.CATALOGS["test"]["add"] == add.__op__
|
38 |
|
@@ -43,16 +43,12 @@ def test_op_decorator_with_params_and_types_():
|
|
43 |
return a * b
|
44 |
|
45 |
assert multiply.__op__.name == "multiply"
|
46 |
-
assert multiply.__op__.params ==
|
47 |
-
|
48 |
-
|
49 |
-
|
50 |
-
|
51 |
-
|
52 |
-
}
|
53 |
-
assert multiply.__op__.outputs == {
|
54 |
-
"result": ops.Output(name="result", type=None, position="right")
|
55 |
-
}
|
56 |
assert multiply.__op__.type == "basic"
|
57 |
assert ops.CATALOGS["test"]["multiply"] == multiply.__op__
|
58 |
|
@@ -68,16 +64,14 @@ def test_op_decorator_with_complex_types():
|
|
68 |
return color.name
|
69 |
|
70 |
assert complex_op.__op__.name == "color_op"
|
71 |
-
assert complex_op.__op__.params ==
|
72 |
-
assert complex_op.__op__.inputs ==
|
73 |
-
|
74 |
-
|
75 |
-
|
76 |
-
|
77 |
assert complex_op.__op__.type == "basic"
|
78 |
-
assert complex_op.__op__.outputs ==
|
79 |
-
"result": ops.Output(name="result", type=None, position="right")
|
80 |
-
}
|
81 |
assert ops.CATALOGS["test"]["color_op"] == complex_op.__op__
|
82 |
|
83 |
|
|
|
9 |
return a + b
|
10 |
|
11 |
assert add.__op__.name == "add"
|
12 |
+
assert add.__op__.params == []
|
13 |
+
assert add.__op__.inputs == [
|
14 |
+
ops.Input(name="a", type=inspect._empty, position="left"),
|
15 |
+
ops.Input(name="b", type=inspect._empty, position="left"),
|
16 |
+
]
|
17 |
+
assert add.__op__.outputs == [ops.Output(name="result", type=None, position="right")]
|
18 |
assert add.__op__.type == "basic"
|
19 |
assert ops.CATALOGS["test"]["add"] == add.__op__
|
20 |
|
|
|
27 |
return a + b
|
28 |
|
29 |
assert add.__op__.name == "add"
|
30 |
+
assert add.__op__.params == []
|
31 |
+
assert add.__op__.inputs == [
|
32 |
+
ops.Input(name="a", type=inspect._empty, position="right"),
|
33 |
+
ops.Input(name="b", type=inspect._empty, position="top"),
|
34 |
+
]
|
35 |
+
assert add.__op__.outputs == [ops.Output(name="result", type=None, position="bottom")]
|
36 |
assert add.__op__.type == "basic"
|
37 |
assert ops.CATALOGS["test"]["add"] == add.__op__
|
38 |
|
|
|
43 |
return a * b
|
44 |
|
45 |
assert multiply.__op__.name == "multiply"
|
46 |
+
assert multiply.__op__.params == [ops.Parameter(name="param", default="param", type=str)]
|
47 |
+
assert multiply.__op__.inputs == [
|
48 |
+
ops.Input(name="a", type=int, position="left"),
|
49 |
+
ops.Input(name="b", type=float, position="left"),
|
50 |
+
]
|
51 |
+
assert multiply.__op__.outputs == [ops.Output(name="result", type=None, position="right")]
|
|
|
|
|
|
|
|
|
52 |
assert multiply.__op__.type == "basic"
|
53 |
assert ops.CATALOGS["test"]["multiply"] == multiply.__op__
|
54 |
|
|
|
64 |
return color.name
|
65 |
|
66 |
assert complex_op.__op__.name == "color_op"
|
67 |
+
assert complex_op.__op__.params == []
|
68 |
+
assert complex_op.__op__.inputs == [
|
69 |
+
ops.Input(name="color", type=Color, position="left"),
|
70 |
+
ops.Input(name="color_list", type=list[Color], position="left"),
|
71 |
+
ops.Input(name="color_dict", type=dict[str, Color], position="left"),
|
72 |
+
]
|
73 |
assert complex_op.__op__.type == "basic"
|
74 |
+
assert complex_op.__op__.outputs == [ops.Output(name="result", type=None, position="right")]
|
|
|
|
|
75 |
assert ops.CATALOGS["test"]["color_op"] == complex_op.__op__
|
76 |
|
77 |
|
lynxkite-graph-analytics/src/lynxkite_graph_analytics/core.py
CHANGED
@@ -150,7 +150,7 @@ def disambiguate_edges(ws: workspace.Workspace):
|
|
150 |
for edge in reversed(ws.edges):
|
151 |
dst_node = nodes[edge.target]
|
152 |
op = catalog.get(dst_node.data.title)
|
153 |
-
if op.
|
154 |
# Takes multiple bundles as an input. No need to disambiguate.
|
155 |
continue
|
156 |
if (edge.target, edge.targetHandle) in seen:
|
@@ -201,7 +201,7 @@ async def _execute_node(node, ws, catalog, outputs):
|
|
201 |
# Convert inputs types to match operation signature.
|
202 |
try:
|
203 |
inputs = []
|
204 |
-
for p in op.inputs
|
205 |
if p.name not in input_map:
|
206 |
node.publish_error(f"Missing input: {p.name}")
|
207 |
return
|
|
|
150 |
for edge in reversed(ws.edges):
|
151 |
dst_node = nodes[edge.target]
|
152 |
op = catalog.get(dst_node.data.title)
|
153 |
+
if op.get_input(edge.targetHandle).type == list[Bundle]:
|
154 |
# Takes multiple bundles as an input. No need to disambiguate.
|
155 |
continue
|
156 |
if (edge.target, edge.targetHandle) in seen:
|
|
|
201 |
# Convert inputs types to match operation signature.
|
202 |
try:
|
203 |
inputs = []
|
204 |
+
for p in op.inputs:
|
205 |
if p.name not in input_map:
|
206 |
node.publish_error(f"Missing input: {p.name}")
|
207 |
return
|
lynxkite-graph-analytics/src/lynxkite_graph_analytics/lynxkite_ops.py
CHANGED
@@ -29,8 +29,8 @@ class FileFormat(enum.StrEnum):
|
|
29 |
|
30 |
@op(
|
31 |
"Import file",
|
32 |
-
params=
|
33 |
-
|
34 |
name="file_format",
|
35 |
selector=ops.Parameter(name="file_format", type=FileFormat, default=FileFormat.csv),
|
36 |
groups={
|
@@ -44,7 +44,7 @@ class FileFormat(enum.StrEnum):
|
|
44 |
},
|
45 |
default=FileFormat.csv,
|
46 |
),
|
47 |
-
|
48 |
)
|
49 |
def import_file(
|
50 |
*, file_path: str, table_name: str, file_format: FileFormat, **kwargs
|
|
|
29 |
|
30 |
@op(
|
31 |
"Import file",
|
32 |
+
params=[
|
33 |
+
ops.ParameterGroup(
|
34 |
name="file_format",
|
35 |
selector=ops.Parameter(name="file_format", type=FileFormat, default=FileFormat.csv),
|
36 |
groups={
|
|
|
44 |
},
|
45 |
default=FileFormat.csv,
|
46 |
),
|
47 |
+
],
|
48 |
)
|
49 |
def import_file(
|
50 |
*, file_path: str, table_name: str, file_format: FileFormat, **kwargs
|
lynxkite-graph-analytics/src/lynxkite_graph_analytics/networkx_ops.py
CHANGED
@@ -201,18 +201,19 @@ def _get_params(func) -> dict | None:
|
|
201 |
types[k] = param.annotation
|
202 |
if k in ["i", "j", "n"]:
|
203 |
types[k] = int
|
204 |
-
params =
|
205 |
for name, param in sig.parameters.items():
|
206 |
_type = types.get(name, _UNSUPPORTED)
|
207 |
if _type is _UNSUPPORTED:
|
208 |
raise UnsupportedParameterType(name)
|
209 |
if _type is _SKIP or _type in [nx.Graph, nx.DiGraph]:
|
210 |
continue
|
211 |
-
|
212 |
name=name,
|
213 |
default=str(param.default) if type(param.default) in [str, int, float] else None,
|
214 |
type=_type,
|
215 |
)
|
|
|
216 |
return params
|
217 |
|
218 |
|
@@ -252,7 +253,7 @@ def register_networkx(env: str):
|
|
252 |
params = _get_params(func)
|
253 |
except UnsupportedParameterType:
|
254 |
continue
|
255 |
-
inputs =
|
256 |
nicename = "NX › " + name.replace("_", " ").title()
|
257 |
for a, b in _REPLACEMENTS:
|
258 |
nicename = nicename.replace(a, b)
|
@@ -261,7 +262,7 @@ def register_networkx(env: str):
|
|
261 |
name=nicename,
|
262 |
params=params,
|
263 |
inputs=inputs,
|
264 |
-
outputs=
|
265 |
type="basic",
|
266 |
)
|
267 |
cat[nicename] = op
|
|
|
201 |
types[k] = param.annotation
|
202 |
if k in ["i", "j", "n"]:
|
203 |
types[k] = int
|
204 |
+
params = []
|
205 |
for name, param in sig.parameters.items():
|
206 |
_type = types.get(name, _UNSUPPORTED)
|
207 |
if _type is _UNSUPPORTED:
|
208 |
raise UnsupportedParameterType(name)
|
209 |
if _type is _SKIP or _type in [nx.Graph, nx.DiGraph]:
|
210 |
continue
|
211 |
+
p = ops.Parameter.basic(
|
212 |
name=name,
|
213 |
default=str(param.default) if type(param.default) in [str, int, float] else None,
|
214 |
type=_type,
|
215 |
)
|
216 |
+
params.append(p)
|
217 |
return params
|
218 |
|
219 |
|
|
|
253 |
params = _get_params(func)
|
254 |
except UnsupportedParameterType:
|
255 |
continue
|
256 |
+
inputs = [ops.Input(name=k, type=nx.Graph) for k in func.graphs]
|
257 |
nicename = "NX › " + name.replace("_", " ").title()
|
258 |
for a, b in _REPLACEMENTS:
|
259 |
nicename = nicename.replace(a, b)
|
|
|
262 |
name=nicename,
|
263 |
params=params,
|
264 |
inputs=inputs,
|
265 |
+
outputs=[ops.Output(name="output", type=nx.Graph)],
|
266 |
type="basic",
|
267 |
)
|
268 |
cat[nicename] = op
|
lynxkite-graph-analytics/src/lynxkite_graph_analytics/pytorch/pytorch_core.py
CHANGED
@@ -20,9 +20,9 @@ def op(name, weights=False, **kwargs):
|
|
20 |
def decorator(func):
|
21 |
_op(func)
|
22 |
op = func.__op__
|
23 |
-
for p in op.inputs
|
24 |
p.position = "bottom"
|
25 |
-
for p in op.outputs
|
26 |
p.position = "top"
|
27 |
return func
|
28 |
|
@@ -302,8 +302,8 @@ class ModelBuilder:
|
|
302 |
|
303 |
def run_op(self, node_id: str, op: ops.Op, params) -> Layer:
|
304 |
"""Returns the layer produced by this op."""
|
305 |
-
inputs = [_to_id(*i) for n in op.inputs for i in self.in_edges[node_id][n]]
|
306 |
-
outputs = [_to_id(node_id, n) for n in op.outputs]
|
307 |
if op.func == ops.no_op:
|
308 |
module = torch.nn.Identity()
|
309 |
else:
|
|
|
20 |
def decorator(func):
|
21 |
_op(func)
|
22 |
op = func.__op__
|
23 |
+
for p in op.inputs:
|
24 |
p.position = "bottom"
|
25 |
+
for p in op.outputs:
|
26 |
p.position = "top"
|
27 |
return func
|
28 |
|
|
|
302 |
|
303 |
def run_op(self, node_id: str, op: ops.Op, params) -> Layer:
|
304 |
"""Returns the layer produced by this op."""
|
305 |
+
inputs = [_to_id(*i) for n in op.inputs for i in self.in_edges[node_id][n.name]]
|
306 |
+
outputs = [_to_id(node_id, n.name) for n in op.outputs]
|
307 |
if op.func == ops.no_op:
|
308 |
module = torch.nn.Identity()
|
309 |
else:
|
lynxkite-graph-analytics/src/lynxkite_graph_analytics/pytorch/pytorch_ops.py
CHANGED
@@ -150,9 +150,9 @@ ops.register_passive_op(
|
|
150 |
|
151 |
def _set_handle_positions(op):
|
152 |
op: ops.Op = op.__op__
|
153 |
-
for v in op.outputs
|
154 |
v.position = "top"
|
155 |
-
for v in op.inputs
|
156 |
v.position = "bottom"
|
157 |
|
158 |
|
|
|
150 |
|
151 |
def _set_handle_positions(op):
|
152 |
op: ops.Op = op.__op__
|
153 |
+
for v in op.outputs:
|
154 |
v.position = "top"
|
155 |
+
for v in op.inputs:
|
156 |
v.position = "bottom"
|
157 |
|
158 |
|