Adding Evaluation Results

This is an automated PR created with https://huggingface.co/spaces/Weyaxi/open-llm-leaderboard-results-pr

The purpose of this PR is to add evaluation results from the Open LLM Leaderboard to your model card.

If you encounter any issues, please report them to https://huggingface.co/spaces/Weyaxi/open-llm-leaderboard-results-pr/discussions

README.md

@@ -1,86 +1,46 @@
 ---
-base_model: deepseek-ai/deepseek-math-7b-base
+license: apache-2.0
 tags:
 - alignment-handbook
 - generated_from_trainer
+base_model: deepseek-ai/deepseek-math-7b-base
 widget:
-  - example_title: Math problem
-    messages:
-      - role: user
-        content: >-
-          For how many values of the constant $k$ will the polynomial
-          $x^{2}+kx+36$ have two distinct integer roots?
-    output:
-      text: >-
-        ### Solution: 
-        
-        1- For the polynomial \\( x^2 + kx + 36 \\) to have two
-        distinct integer roots, let's denote these roots by \\( r_1 \\) and \\(
-        r_2 \\).
-
-
-
-        2- According to Vieta's formulas, the sum of the roots \\( r_1 + r_2 \\)
-        is equal to \\(-k\\), and the product of the roots \\( r_1 \\cdot r_2
-        \\) is equal to 36.
-
-
-
-        3- To find the distinct integer pairs \\((r_1, r_2)\\) whose product is
-        36, we need to determine all pairs of integers \\((r_1, r_2)\\) such
-        that \\( r_1 \\cdot r_2 = 36 \\) and \\( r_1 \\neq r_2 \\).
-
-
-
-        4- From the equation \\( r_1 + r_2 = -k \\), for each valid pair
-        \\((r_1, r_2)\\), we can compute the corresponding value of \\( k \\).
-
-
-
-        5- Finally, since we need the polynomial to have two distinct integer
-        roots, we need to ensure that \\( r_1 \\) and \\( r_2 \\) are distinct.
-
-        Let's start by finding all pairs \\((r_1, r_2)\\) such that \\( r_1
-        \\cdot r_2 = 36 \\). We'll then determine the values of \\( k \\) and
-        ensure the roots are distinct.
-
-        ```python import itertools
-
-        # Find all pairs (r1, r2) such that r1 * r2 = 36 product_36 = 36
-        factor_pairs = []
-
-        for i in range(1, product_36 + 1):
-          if product_36 % i == 0:
-            pair = (i, product_36 // i)
-            if pair[0] != pair[1]: # Ensure distinct pairs
-              factor_pairs.append(pair)
-            
-            # Calculate k for each pair and ensure distinct integer roots
-            valid_k_values = set()
-            for r1, r2 in factor_pairs:
-              if r1 != r2:
-                k = -(r1 + r2)
-                valid_k_values.add(k)
-                
-            print((len(valid_k_values), sorted(valid_k_values)))
-         ```
-         
-         ```output
-         (4, [-37, -20, -15,-13])
-         ```
-         The distinct integer values of \\( k \\) that make the
-        polynomial \\( x^2 + kx + 36 \\) have two distinct integer roots are
-        \\(-37, -20, -15, \\text{and} -13\\).
-
-        Therefore, the number of such values of \\( k \\) is:
-
-        [ \\boxed{4} \\]
-
+- example_title: Math problem
+  messages:
+  - role: user
+    content: For how many values of the constant $k$ will the polynomial $x^{2}+kx+36$
+      have two distinct integer roots?
+  output:
+    text: "### Solution: \n1- For the polynomial \\\\( x^2 + kx + 36 \\\\) to have\
+      \ two distinct integer roots, let's denote these roots by \\\\( r_1 \\\\) and\
+      \ \\\\( r_2 \\\\).\n\n\n2- According to Vieta's formulas, the sum of the roots\
+      \ \\\\( r_1 + r_2 \\\\) is equal to \\\\(-k\\\\), and the product of the roots\
+      \ \\\\( r_1 \\\\cdot r_2 \\\\) is equal to 36.\n\n\n3- To find the distinct\
+      \ integer pairs \\\\((r_1, r_2)\\\\) whose product is 36, we need to determine\
+      \ all pairs of integers \\\\((r_1, r_2)\\\\) such that \\\\( r_1 \\\\cdot r_2\
+      \ = 36 \\\\) and \\\\( r_1 \\\\neq r_2 \\\\).\n\n\n4- From the equation \\\\\
+      ( r_1 + r_2 = -k \\\\), for each valid pair \\\\((r_1, r_2)\\\\), we can compute\
+      \ the corresponding value of \\\\( k \\\\).\n\n\n5- Finally, since we need the\
+      \ polynomial to have two distinct integer roots, we need to ensure that \\\\\
+      ( r_1 \\\\) and \\\\( r_2 \\\\) are distinct.\nLet's start by finding all pairs\
+      \ \\\\((r_1, r_2)\\\\) such that \\\\( r_1 \\\\cdot r_2 = 36 \\\\). We'll then\
+      \ determine the values of \\\\( k \\\\) and ensure the roots are distinct.\n\
+      ```python import itertools\n# Find all pairs (r1, r2) such that r1 * r2 = 36\
+      \ product_36 = 36 factor_pairs = []\nfor i in range(1, product_36 + 1):\n  if\
+      \ product_36 % i == 0:\n    pair = (i, product_36 // i)\n    if pair[0] != pair[1]:\
+      \ # Ensure distinct pairs\n      factor_pairs.append(pair)\n    \n    # Calculate\
+      \ k for each pair and ensure distinct integer roots\n    valid_k_values = set()\n\
+      \    for r1, r2 in factor_pairs:\n      if r1 != r2:\n        k = -(r1 + r2)\n\
+      \        valid_k_values.add(k)\n        \n    print((len(valid_k_values), sorted(valid_k_values)))\n\
+      \ ```\n \n ```output\n (4, [-37, -20, -15,-13])\n ```\n The distinct integer\
+      \ values of \\\\( k \\\\) that make the\npolynomial \\\\( x^2 + kx + 36 \\\\\
+      ) have two distinct integer roots are \\\\(-37, -20, -15, \\\\text{and} -13\\\
+      \\).\nTherefore, the number of such values of \\\\( k \\\\) is:\n[ \\\\boxed{4}\
+      \ \\\\]"
 pipeline_tag: text-generation
 model-index:
 - name: NuminaMath-7B-TIR
   results: []
-license: apache-2.0
 ---
 
 <!-- This model card has been generated automatically according to the information the Trainer had access to. You
@@ -197,4 +157,17 @@ If you find NuminaMath 7B TIR is useful in your work, please cite it with:
   journal = {Hugging Face repository},
   howpublished = {\url{https://huggingface.co/AI-MO/NuminaMath-7B-TIR}}
 }
-```
+```
+# [Open LLM Leaderboard Evaluation Results](https://huggingface.co/spaces/open-llm-leaderboard/open_llm_leaderboard)
+Detailed results can be found [here](https://huggingface.co/datasets/open-llm-leaderboard/details_AI-MO__NuminaMath-7B-TIR)
+
+|      Metric       |Value|
+|-------------------|----:|
+|Avg.               |11.79|
+|IFEval (0-Shot)    |27.56|
+|BBH (3-Shot)       |16.87|
+|MATH Lvl 5 (4-Shot)| 1.74|
+|GPQA (0-shot)      | 1.12|
+|MuSR (0-shot)      | 4.20|
+|MMLU-PRO (5-shot)  |19.25|
+