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Restore the correct order of words in the following sentence: ' every one exclaims present.
' exclaims every one present.
{ "source_dataset": "sentence_reordering", "source_index": 0, "word_count": 4, "difficulty": { "words_in_sentence": [ 3, 20 ] } }
A very special island is inhabited only by saints and sinners. Saints always tell the truth, and sinners always lie. You meet 2 inhabitants: Samuel, and Jacob. Samuel expressed that if Samuel is a saint then Jacob is a sinner. Jacob was heard saying, "if Samuel is a saint then Samuel is a sinner". So who is a saint and...
Samuel is a saint, and Jacob is a sinner.
{ "source_dataset": "knights_knaves", "source_index": 1, "statements": [ [ "->", [ "telling-truth", 0 ], [ "lying", 1 ] ], [ "->", [ "telling-truth", 0 ], [ "lying", 0 ] ] ...
Susan has 3 brothers and she also has 5 sisters. How many sisters does Susan's brother have?
6
{ "source_dataset": "aiw", "source_index": 2, "task_type": "siblings", "difficulty": { "task_type_weights": [ 0.33333333330000003, 0.33333333330000003, 0.33333333330000003 ], "num_entities": 6 } }
Consider these statements: 1. All dolphins are dogs 2. All dogs are teachers Does it logically follow that: All dolphins are teachers? (Answer Yes or No)
Yes
{ "source_dataset": "syllogism", "source_index": 3, "premise1": "All dolphins are dogs", "premise2": "All dogs are teachers", "conclusion": "All dolphins are teachers", "is_valid": true, "type": "syllogism" }
Your task is to find the shortest path from the start to the destination point in a grid. The grid is represented as a matrix with the following types of cells: - *: your starting point - #: your destination point - O: an open cell - X: a blocked cell Therefore, you need to find the shortest path from * to #, moving ...
infeasible
{ "source_dataset": "shortest_path", "source_index": 4, "matrix": [ [ "O", "X", "O", "O", "X" ], [ "O", "X", "O", "O", "X" ], [ "X", "#", "O", "O", "X" ], [ "O", "X", "X", ...
The following question is a propositional logic reasoning question. In the question we provide a list of premises. The task is to infer a correct conclusion from the premise. FORMAT INSTRUCTIONS: - Return the conclusion logic statement, as your final answer. - Use the following notation to denote symbols - OR = ∨...
null
{ "source_dataset": "propositional_logic", "source_index": 5, "premises": [ "((P ∨ Q) ∨ (Q → Q))", "¬(Q → Q)", "((P ∧ Q) ∧ (Q ∧ P))", "(Q ↔ Q)" ], "variables": [ "P", "Q" ], "complexity": 4, "example_answer": "(¬P ∨ Q)", "difficulty": { "vars": [ 2, 4 ], ...
How many times does the letter "r" appear in the text: "trademark license is very easy"?
3
{ "source_dataset": "letter_counting", "source_index": 6, "span_length": 5, "target_letter": "r", "span": [ "trademark", "license", "is", "very", "easy" ], "difficulty": { "words": [ 5, 15 ] } }
A very special island is inhabited only by altruists and egoists. Altruists always tell the truth, and egoists always lie. You meet 2 inhabitants: Riley, and Lily. Riley commented, "Riley is an altruist if and only if Lily is an altruist". In Lily's words: "Riley is an egoist". So who is an altruist and who is an egois...
Riley is an egoist, and Lily is an altruist.
{ "source_dataset": "knights_knaves", "source_index": 7, "statements": [ [ "<=>", [ "telling-truth", 0 ], [ "telling-truth", 1 ] ], [ "not", [ "telling-truth", 0 ] ] ], "solution": [ false, ...
Spell this word backward (example: sun -> nus): kecky
ykcek
{ "source_dataset": "spell_backward", "source_index": 8, "word": "kecky", "word_len": 5, "difficulty": { "word_len": [ 3, 10 ] } }
Consider these statements: 1. Some teachers are ants 2. Some ants are not dolphins Does it logically follow that: Some ants are teachers? (Answer Yes or No)
Yes
{ "source_dataset": "syllogism", "source_index": 9, "premise1": "Some teachers are ants", "premise2": "Some ants are not dolphins", "selected_premise": 1, "conclusion": "Some ants are teachers", "is_valid": true, "type": "inversion" }

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