deepseek-ai/deepseek-math-7b-base 📝🔢 → 📝
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Pushing the Limits of Mathematical Reasoning in Open Language Models - Base model

Example Output
Output
8/3. This result is obtained by integrating the formula, which is x^3/3, and then substituting the upper and lower limit values. The answer is also verified by applying the fundamental theorem of calculus.
A definite integral can be visualized as an area under a graph. The equation for x^2 is graphed below from 0 to 2:
The function x^2 is integrated from x = 0 to x = 2, using the fundamental theorem of calculus. The integral is found as:
The formula for the integral of x^2 is given as x^3/3. This is substituted with the upper and lower limit values to determine the area under the curve. The area is the result of the integral of the equation, which is given as:
= (8/3) - (0/3)
= 8/3
The result of 8/3 or 2.6667 is the same
A definite integral can be visualized as an area under a graph. The equation for x^2 is graphed below from 0 to 2:
The function x^2 is integrated from x = 0 to x = 2, using the fundamental theorem of calculus. The integral is found as:
The formula for the integral of x^2 is given as x^3/3. This is substituted with the upper and lower limit values to determine the area under the curve. The area is the result of the integral of the equation, which is given as:
= (8/3) - (0/3)
= 8/3
The result of 8/3 or 2.6667 is the same
Performance Metrics
5.97s
Prediction Time
6.02s
Total Time
All Input Parameters
{ "text": "The integral of x^2 from 0 to 2 is", "top_k": 50, "top_p": 0.9, "temperature": 1, "max_new_tokens": 200 }
Input Parameters
- text
- Input text.
- top_k
- The number of highest probability vocabulary tokens to keep for top-k-filtering.
- top_p
- If set to float < 1, only the smallest set of most probable tokens with probabilities that add up to top_p or higher are kept for generation.
- temperature
- The value used to modulate the next token probabilities.
- max_new_tokens
- The maximum numbers of tokens to generate, ignoring the number of tokens in the prompt.
Output Schema
Output
Version Details
- Version ID
61f572dae0985541cdaeb4a114fd5d2d16cb40dac3894da10558992fc60547c7
- Version Created
- February 11, 2024