Improve readability oai_chatgpt_gpt4.ipynb #363
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shruti222patel
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shruti222patel
had a problem deploying
to
openai
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Failure
shruti222patel
had a problem deploying
to
openai
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sonichi
reviewed
Oct 22, 2023
| @@ -437,7 +437,7 @@ | |||
| "output_type": "stream", | |||
| "text": [ | |||
| "optimized config {'max_tokens': 375, 'n': 44, 'prompt': '{problem} Solve the problem carefully. Simplify your answer as much as possible. Put the final answer in \\\\boxed{{}}.', 'model': 'gpt-3.5-turbo', 'allow_format_str_template': True, 'temperature': 0.7466815201029384}\n", | |||
| "best result on tuning data {'expected_success': 0.9818164607828072, 'success': 1.0, 'success_vote': 0.95, 'voted_answer': 'To find the number of integers in the sequence, we need to find when each term becomes less than 1. \\n\\nStarting with 6075, we divide by 3 to get $\\\\frac{6075}{3} = 2025$. Since 2025 is an integer, it is included in the sequence.\\n\\nDividing 2025 by 3, we get $\\\\frac{2025}{3} = 675$. Again, 675 is an integer, so it is included in the sequence.\\n\\nIf we divide 675 by 3, we get $\\\\frac{675}{3} = 225$. 225 is an integer, so it is included in the sequence.\\n\\nDividing 225 by 3, we get $\\\\frac{225}{3} = 75$. 75 is an integer, so it is included in the sequence.\\n\\nDividing 75 by 3, we get $\\\\frac{75}{3} = 25$. 25 is an integer, so it is included in the sequence.\\n\\nIf we divide 25 by 3, we get $\\\\frac{25}{3} \\\\approx 8.3333$, which is not an integer. Thus, 25 is the last integer in the sequence.\\n\\nThere are a total of $\\\\boxed{6}$ integers in the sequence.', 'votes': 34.85, 'total_cost': 0.463802, 'cost': 0.27552199999999993, 'inference_cost': 0.01310685, 'training_iteration': 0, 'config': {'temperature_or_top_p': {'temperature': 0.7466815201029384}, 'max_tokens': 375, 'n': 44, 'prompt': 0, 'model': 'gpt-3.5-turbo', 'allow_format_str_template': True}, 'config/temperature_or_top_p': {'temperature': 0.7466815201029384}, 'config/max_tokens': 375, 'config/n': 44, 'config/prompt': 0, 'config/model': 'gpt-3.5-turbo', 'config/allow_format_str_template': True, 'experiment_tag': 'exp', 'time_total_s': 201.2768588066101}\n" | |||
| "best result on tuning data {'expected_success': 0.9818164607828072, 'success': 1.0, 'success_vote': 0.95, 'voted_answer': 'To find the number of integers in the sequence, we need to find when each term becomes less than 1. \\n\\nStarting with 6075, we divide by 3 to get $\\\\frac{6075}{3} = 2025$. Since 2025 is an integer, it is included in the sequence.\\n\\nDividing 2025 by 3, we get $\\\\frac{2025}{3} = 675$. Again, 675 is an integer, which is included in the sequence.\\n\\nIf we divide 675 by 3, we get $\\\\frac{675}{3} = 225$. 225 is an integer, so it is included in the sequence.\\n\\nDividing 225 by 3, we get $\\\\frac{225}{3} = 75$. 75 is an integer, so it is included in the sequence.\\n\\nDividing 75 by 3, we get $\\\\frac{75}{3} = 25$. 25 is an integer, so it is included in the sequence.\\n\\nIf we divide 25 by 3, we get $\\\\frac{25}{3} \\\\approx 8.3333$, which is not an integer. Thus, 25 is the last integer in the sequence.\\n\\nThere are a total of $\\\\boxed{6}$ integers in the sequence.', 'votes': 34.85, 'total_cost': 0.463802, 'cost': 0.27552199999999993, 'inference_cost': 0.01310685, 'training_iteration': 0, 'config': {'temperature_or_top_p': {'temperature': 0.7466815201029384}, 'max_tokens': 375, 'n': 44, 'prompt': 0, 'model': 'gpt-3.5-turbo', 'allow_format_str_template': True}, 'config/temperature_or_top_p': {'temperature': 0.7466815201029384}, 'config/max_tokens': 375, 'config/n': 44, 'config/prompt': 0, 'config/model': 'gpt-3.5-turbo', 'config/allow_format_str_template': True, 'experiment_tag': 'exp', 'time_total_s': 201.2768588066101}\n" | |||
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| @@ -540,7 +540,7 @@ | |||
| " \"finish_reason\": \"stop\",\n", | |||
| " \"message\": {\n", | |||
| " \"role\": \"assistant\",\n", | |||
| " \"content\": \"Adding $a$ to both sides of the first equation gives $3+a+a=4-b+a$, which simplifies to $3+2a=4+a-b$. Adding $b$ to both sides of the second equation gives $4+b+b=7+a+b$, which simplifies to $4+2b=7+a+b$. Rearranging the equations gives $2a-b=1$ and $2b-a=3$. Adding these two equations gives $3a=4$, so $a=\\\\frac{4}{3}$. Substituting this into the first equation gives $2\\\\left(\\\\frac{4}{3}\\\\right)-b=1$, so $b=\\\\frac{5}{3}$. Thus, $3-a=3-\\\\frac{4}{3}=\\\\frac{9}{3}-\\\\frac{4}{3}=\\\\boxed{\\\\frac{5}{3}}$.\"\n", | |||
| " \"content\": \"Adding $a$ to both sides of the first equation gives $3+a+a=4-b+a$, which simplifies to $3+2a=4+a-b$. Adding $b$ to both sides of the second equation gives $4+b+b=7+a+b$, simplifying to $4+2b=7+a+b$. Rearranging the equations gives $2a-b=1$ and $2b-a=3$. Adding these two equations gives $3a=4$, so $a=\\\\frac{4}{3}$. Substituting this into the first equation gives $2\\\\left(\\\\frac{4}{3}\\\\right)-b=1$, so $b=\\\\frac{5}{3}$. Thus, $3-a=3-\\\\frac{4}{3}=\\\\frac{9}{3}-\\\\frac{4}{3}=\\\\boxed{\\\\frac{5}{3}}$.\"\n", | |||
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@sonichi My bad -- was reading and updating the json directly so I didn't realize I made these mistakes. I'll recheck all my PRs tomorrow and ensure the output isn't updated. |
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Hi @shruti222patel do you plan to update this PR? Thanks! |
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Closing this PR as the suggested changes are reflected in #854 |
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