README.md

metadata

language: en
license: mit
tags:
  - curator

Dataset card for v3_4d_eval__mini_all

This dataset was made with Curator.

Dataset details

A sample from the dataset:

{
    "question": "What is the solution to the long multiplication equation below?\n\n5761 x 7525\n\nThink step by step.",
    "solution": "43351525",
    "eval_prompt": "What is the solution to the long multiplication equation below?\n\n5761 x 7525\n\nThink step by step.",
    "eval_internal_cot": "",
    "eval_solution": "To solve the long multiplication equation $5761times75255761\; \backslash \backslash times\; 7525$, we can break it down using the **distributive property of multiplication over addition**. Here's a step-by-step solution:\n\n### Step 1: Break down the multiplier (7525)\nWe can express $75257525$ as $8000-4758000\; -\; 475$. This allows us to rewrite the multiplication as:\n\\[\n5761 \\times 7525 = 5761 \\times (8000 - 475)\n\\]\n\n### Step 2: Multiply 5761 by 8000\n\\[\n5761 \\times 8000 = 5761 \\times 8 \\times 1000 = 46,088 \\times 1000 = 46,088,000\n\\]\n\n### Step 3: Multiply 5761 by 475\nNow, break down $475475$ into $500-25500\; -\; 25$:\n\\[\n5761 \\times 475 = 5761 \\times (500 - 25)\n\\]\n\\[\n= 5761 \\times 500 - 5761 \\times 25\n\\]\n\n#### Multiply 5761 by 500:\n\\[\n5761 \\times 500 = 5761 \\times 5 \\times 100 = 28,805 \\times 100 = 2,880,500\n\\]\n\n#### Multiply 5761 by 25:\n\\[\n5761 \\times 25 = 5761 \\times \\left(20 + 5\\right) = 5761 \\times 20 + 5761 \\times 5\n\\]\n\\[\n= 115,220 + 28,805 = 144,025\n\\]\n\n#### Subtract the two results:\n\\[\n5761 \\times 475 = 2,880,500 - 144,025 = 2,736,475\n\\]\n\n### Step 4: Subtract the results from Step 2 and Step 3\n\\[\n5761 \\times 7525 = 46,088,000 - 2,736,475 = 43,351,525\n\\]\n\n### Final Answer:\n\\[\n\\boxed{43,\\!351,\\!525}\n\\]",
    "raw_eval_prompt": "What is the solution to the long multiplication equation below?\n\n5761 x 7525\n\nThink step by step.",
    "judge_correct": true,
    "judge_reasoning": "The solution accurately followed the steps of breaking down the multiplication using the distributive property, calculated the intermediate products correctly, and performed the final subtraction accurately. The format of the answer is consistent with the ground truth solution, confirming its correctness."
}

Loading the dataset

You can load this dataset using the following code:

from datasets import load_dataset

dataset = load_dataset("TAUR-dev/v3_4d_eval__mini_all")