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Copy file name to clipboardExpand all lines: tests/workers/rollout/test_sglang_async_rollout_prime_tools.py
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sandbox_url=""
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defget_prime_data():
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defget_sandbox_fusion_data():
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prompt='''
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Solve the following problem step by step. You now have the ability to selectively write executable Python code to enhance your reasoning process. \n\n**user question:**\nThere are 152 students at Dala High School. Assume the following: \n- 100 students take a Math class \n- 94 students take a Science class \n- 57 students take an English class \n- 73 students take a Math class and a Science class \n- 24 students take a Math class and an English class \n- 27 students take a Science class and an English class \n- 22 students take a Math class and a Science class and an English class\n\nHow many students take neither a Math class nor a Science class nor an Eglish class?\n\nRemember to place the final answer in the last part using the format: \n<answer>\n\boxed{'The final answer goes here.'}\n</answer>
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'''
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expect_turn_0='''
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Okay, so I need to find out how many students at Dala High School are not taking any of the three classes: Math, Science, or English. The total number of students is 152. Let me see... I remember this is a problem about sets and maybe using the principle of inclusion-exclusion. Let me recall how that works.\n\nFirst, the inclusion-exclusion principle for three sets says that the total number of students taking at least one of the classes is equal to the sum of the numbers in each individual class, minus the sum of the numbers in each pair of classes, plus the number in all three classes. Then, subtract that total from the overall number of students to get those not taking any of the three. \n\nLet me write that down step by step. Let M be the set of students taking Math, S for Science, and E for English. Then:\n\nTotal in at least one class = |M ∪ S ∪ E| = |M| + |S| + |E| - |M ∩ S| - |M ∩ E| - |S ∩ E| + |M ∩ S ∩ E|\n\nGiven the numbers:\n\n|M| = 100\n\n|S| = 94\n\n|E| = 57\n\n|M ∩ S| = 73\n\n|M ∩ E| = 24\n\n|S ∩ E| = 27\n\n|M ∩ S ∩ E| = 22\n\nSo plugging these into the formula:\n\nTotal = 100 + 94 + 57 - 73 - 24 - 27 + 22\n\nLet me compute that step by step using code to ensure accuracy.\n\n<tool_call>[{"arguments": {"code": "M = 100\\nS = 94\\nE = 57\\nM_S = 73\\nM_E = 24\\nS_E = 27\\nM_S_E = 22\\n\\ntotal_in_any = M + S + E - M_S - M_E - S_E + M_S_E\\nstudents_neither = 152 - total_in_any\\nprint(students_neither)", "language": "python"}, "name": "calc_code_result"}]</tool_call>\n
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Okay, so I need to find out how many students at Dala High School are not taking any of the three classes: Math, Science, or English. The total number of students is 152. Let me see... I remember this is a problem about sets and maybe using the principle of inclusion-exclusion. Let me recall how that works.\n\nFirst, the inclusion-exclusion principle for three sets says that the total number of students taking at least one of the classes is equal to the sum of the numbers in each individual class, minus the sum of the numbers in each pair of classes, plus the number in all three classes. Then, subtract that total from the overall number of students to get those not taking any of the three. \n\nLet me write that down step by step. Let M be the set of students taking Math, S for Science, and E for English. Then:\n\nTotal in at least one class = |M ∪ S ∪ E| = |M| + |S| + |E| - |M ∩ S| - |M ∩ E| - |S ∩ E| + |M ∩ S ∩ E|\n\nGiven the numbers:\n\n|M| = 100\n\n|S| = 94\n\n|E| = 57\n\n|M ∩ S| = 73\n\n|M ∩ E| = 24\n\n|S ∩ E| = 27\n\n|M ∩ S ∩ E| = 22\n\nSo plugging these into the formula:\n\nTotal = 100 + 94 + 57 - 73 - 24 - 27 + 22\n\nLet me compute that step by step using code to ensure accuracy.\n\n<tool_call>[{"arguments": {"code": "M = 100\\nS = 94\\nE = 57\\nM_S = 73\\nM_E = 24\\nS_E = 27\\nM_S_E = 22\\n\\ntotal_in_any = M + S + E - M_S - M_E - S_E + M_S_E\\nstudents_neither = 152 - total_in_any\\nprint(students_neither)", "language": "python"}, "name": "code_interpreter"}]</tool_call>\n
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'''
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tool_return_0='''
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\n<interpreter>\n3\n</interpreter>\n
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'''
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expect_turn_1='''
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\nThe code returns 3, indicating that 3 students take none of the classes. To verify, I'll break down each category to ensure the total matches:\n\n- Only Math and Science: 73 - 22 = 51\n- Only Math and English: 24 - 22 = 2\n- Only Science and English: 27 - 22 = 5\n- Only Math: 100 - 51 - 2 - 22 = 25\n- Only Science: 94 - 51 - 5 - 22 = 16\n- Only English: 57 - 2 - 5 - 22 = 28\n\nSumming all categories:\n\n<tool_call>[{"arguments": {"code": "only_M_S = 73 - 22\\nonly_M_E = 24 - 22\\nonly_S_E = 27 - 22\\n\\nonly_M = 100 - only_M_S - only_M_E - 22\\nonly_S = 94 - only_M_S - only_S_E - 22\\nonly_E = 57 - only_M_E - only_S_E - 22\\n\\ntotal_verify = only_M + only_S + only_E + only_M_S + only_M_E + only_S_E + 22\\nprint(total_verify)", "language": "python"}, "name": "calc_code_result"}]</tool_call>\n
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\nThe code returns 3, indicating that 3 students take none of the classes. To verify, I'll break down each category to ensure the total matches:\n\n- Only Math and Science: 73 - 22 = 51\n- Only Math and English: 24 - 22 = 2\n- Only Science and English: 27 - 22 = 5\n- Only Math: 100 - 51 - 2 - 22 = 25\n- Only Science: 94 - 51 - 5 - 22 = 16\n- Only English: 57 - 2 - 5 - 22 = 28\n\nSumming all categories:\n\n<tool_call>[{"arguments": {"code": "only_M_S = 73 - 22\\nonly_M_E = 24 - 22\\nonly_S_E = 27 - 22\\n\\nonly_M = 100 - only_M_S - only_M_E - 22\\nonly_S = 94 - only_M_S - only_S_E - 22\\nonly_E = 57 - only_M_E - only_S_E - 22\\n\\ntotal_verify = only_M + only_S + only_E + only_M_S + only_M_E + only_S_E + 22\\nprint(total_verify)", "language": "python"}, "name": "code_interpreter"}]</tool_call>\n
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