{"kind":"task","effective_mode":"full","benchmark":{"kind":"benchmark","effective_mode":"full","slug":"bbeh","formal_name":"BIG-Bench Extra Hard (BBEH)","introduction":"BIG-Bench Extra Hard evaluates language-model reasoning through challenging task categories. It offers full and mini distributions; this import contains the full distribution: 4,520 questions across all 23 task categories.","introduction_ja":"","introduction_en":"","category":"Category not supplied","task_count":null,"acquisition_status":"Acquisition status not supplied","official_url":"https://github.com/google-deepmind/bbeh","indexing_mode":"index","profile":{"resources":[],"task_format":"","scoring":"","metric":"","size":"","answer_access":"","license":"","citation":"","maintainer":"","released":"","why_hard":"","related":[],"history":"","construction":"","limitations":"","saturation":"","scores":[]}},"task_id":"de46e204-1a6b-57e2-a59c-d6849495f4c0","task_key":"bbeh~5fword~5fsorting--full--de46e204-1a6b-57e2-a59c-d6849495f4c0","task_revision_id":"1","upstream_id":"","short_description":"You are an expert in word sorting. You will be provided with a list of words and…","config":"bbeh_word_sorting","split":"full","body":"{\"input\":\"\\nYou are an expert in word sorting. You will be provided with a list of words and the steps taken, in the form of thoughts, to arrange them in alphabetical order.\\nYour job is to identify the first step that was a mistake in reasoning about the order of the words. This can be misunderstanding the order of\\nthe alphabet or getting the word or letter wrong or missing a word entirely.\\nQ: Sort the following words alphabetically: List: freckle radiophysics held blot layton leftmost dint insubstantial macaw pub o'donnell gratitude mackenzie inasmuch lugging sims utensil dovekie sandstone\\nThought 1: I should start by looking at the first letter of the words in the list. The first letter: \\\"freckle\\\": \\\"f\\\" (6). \\\"radiophysics\\\": \\\"r\\\" (18). \\\"held\\\": \\\"h\\\" (8). \\\"blot\\\": \\\"b\\\" (2). \\\"layton\\\": \\\"l\\\" (12). \\\"leftmost\\\": \\\"l\\\" (12). \\\"dint\\\": \\\"d\\\" (4). \\\"insubstantial\\\": \\\"i\\\" (9). \\\"macaw\\\": \\\"m\\\" (13). \\\"pub\\\": \\\"p\\\" (16). \\\"o'donnell\\\": \\\"o\\\" (15). \\\"gratitude\\\": \\\"g\\\" (7). \\\"mackenzie\\\": \\\"m\\\" (13). \\\"inasmuch\\\": \\\"i\\\" (9). \\\"lugging\\\": \\\"l\\\" (12). \\\"sims\\\": \\\"s\\\" (19). \\\"utensil\\\": \\\"u\\\" (21). \\\"dovekie\\\": \\\"d\\\" (4). \\\"sandstone\\\": \\\"s\\\" (19).\\nThought 2: We now have: (2) \\\"blot\\\" < (4) [\\\"dint\\\" ? \\\"dovekie\\\"] < (6) \\\"freckle\\\" < (7) \\\"gratitude\\\" < (8) \\\"held\\\" < (9) [\\\"inasmuch\\\" ? \\\"insubstantial\\\"] < (12) [\\\"layton\\\" ? \\\"leftmost\\\" ? \\\"lugging\\\"] < (13) [\\\"macaw\\\" ? \\\"mackenzie\\\"] < (15) \\\"o'donnell\\\" < (16) \\\"pub\\\" < (18) \\\"radiophysics\\\" < (19) [\\\"sandstone\\\" ? \\\"sims\\\"] < (21) \\\"utensil\\\".\\nThought 3: Now let's sort this subpart [\\\"dint\\\" ? \\\"dovekie\\\"] by looking at their second letters. The second letter: \\\"dint\\\": \\\"i\\\" (9). \\\"dovekie\\\": \\\"o\\\" (15).\\nThought 4: We now have: (9) \\\"dint\\\" < (15) \\\"dovekie\\\" for the subpart. Hence, we have \\\"blot\\\" < \\\"dint\\\" < \\\"dovekie\\\" < \\\"freckle\\\" < \\\"gratitude\\\" < \\\"held\\\" < [\\\"inasmuch\\\" ? \\\"insubstantial\\\"] < [\\\"layton\\\" ? \\\"leftmost\\\" ? \\\"lugging\\\"] < [\\\"macaw\\\" ? \\\"mackenzie\\\"] < \\\"o'donnell\\\" < \\\"pub\\\" < \\\"radiophysics\\\" < [\\\"sandstone\\\" ? \\\"sims\\\"] < \\\"utensil\\\".\\nThought 5: Now let's sort this subpart [\\\"inasmuch\\\" ? \\\"insubstantial\\\"] by looking at their second letters. The second letter: \\\"inasmuch\\\": \\\"n\\\" (14). \\\"insubstantial\\\": \\\"s\\\" (19).\\nThought 6: We now have: (14) \\\"inasmuch\\\" < (19) \\\"insubstantial\\\" for the subpart. Hence, we have \\\"blot\\\" < \\\"dint\\\" < \\\"dovekie\\\" < \\\"freckle\\\" < \\\"gratitude\\\" < \\\"held\\\" < \\\"inasmuch\\\" < \\\"insubstantial\\\" < [\\\"layton\\\" ? \\\"leftmost\\\" ? \\\"lugging\\\"] < [\\\"macaw\\\" ? \\\"mackenzie\\\"] < \\\"o'donnell\\\" < \\\"pub\\\" < \\\"radiophysics\\\" < [\\\"sandstone\\\" ? \\\"sims\\\"] < \\\"utensil\\\".\\nThought 7: Now let's sort this subpart [\\\"layton\\\" ? \\\"leftmost\\\" ? \\\"lugging\\\"] by looking at their second letters. The second letter: \\\"layton\\\": \\\"a\\\" (1). \\\"leftmost\\\": \\\"e\\\" (5). \\\"lugging\\\": \\\"u\\\" (21).\\nThought 8: We now have: (1) \\\"layton\\\" < (5) \\\"leftmost\\\" < (21) \\\"lugging\\\" for the subpart. Hence, we have \\\"blot\\\" < \\\"dint\\\" < \\\"dovekie\\\" < \\\"freckle\\\" < \\\"gratitude\\\" < \\\"held\\\" < \\\"inasmuch\\\" < \\\"insubstantial\\\" < \\\"layton\\\" < \\\"leftmost\\\" < \\\"lugging\\\" < [\\\"macaw\\\" ? \\\"mackenzie\\\"] < \\\"o'donnell\\\" < \\\"pub\\\" < \\\"radiophysics\\\" < [\\\"sandstone\\\" ? \\\"sims\\\"] < \\\"utensil\\\".\\nThought 9: Now let's sort this subpart [\\\"macaw\\\" ? \\\"mackenzie\\\"] by looking at their second letters. The second letter: \\\"macaw\\\": \\\"a\\\" (1). \\\"mackenzie\\\": \\\"c\\\" (3).\\nThought 10: We now have: (1) \\\"macaw\\\" < (3) \\\"mackenzie\\\" for the subpart. Hence, we have \\\"blot\\\" < \\\"dint\\\" < \\\"dovekie\\\" < \\\"freckle\\\" < \\\"gratitude\\\" < \\\"held\\\" < \\\"inasmuch\\\" < \\\"insubstantial\\\" < \\\"layton\\\" < \\\"leftmost\\\" < \\\"lugging\\\" < \\\"macaw\\\" < \\\"mackenzie\\\" < \\\"o'donnell\\\" < \\\"pub\\\" < \\\"radiophysics\\\" < [\\\"sandstone\\\" ? \\\"sims\\\"] < \\\"utensil\\\".\\nThought 11: Now let's sort this subpart [\\\"sandstone\\\" ? \\\"sims\\\"] by looking at their second letters. The second letter: \\\"sandstone\\\": \\\"a\\\" (1). \\\"sims\\\": \\\"i\\\" (9).\\nThought 12: We now have: (1) \\\"sandstone\\\" < (9) \\\"sims\\\" for the subpart. Hence, we have \\\"blot\\\" < \\\"dint\\\" < \\\"dovekie\\\" < \\\"freckle\\\" < \\\"gratitude\\\" < \\\"held\\\" < \\\"inasmuch\\\" < \\\"insubstantial\\\" < \\\"layton\\\" < \\\"leftmost\\\" < \\\"lugging\\\" < \\\"macaw\\\" < \\\"mackenzie\\\" < \\\"o'donnell\\\" < \\\"pub\\\" < \\\"radiophysics\\\" < \\\"sandstone\\\" < \\\"sims\\\" < \\\"utensil\\\".\\nThought 13: I have now sorted all the words. The answer is blot dint dovekie freckle gratitude held inasmuch insubstantial layton leftmost macaw mackenzie o'donnell pub radiophysics lugging sandstone sims utensil\\nQ: Is there a mistake in this sequence? Write \\\"No\\\" if there are no mistakes, or the number N if there is a mistake in Thought N.\\n\"}","display_format":"text","language":"","answer_status":"published","assets":[],"source_url":"https://github.com/google-deepmind/bbeh","history":"initial import","indexing_mode":"index","subproblems":[],"grids":[]}