AMC

Overview

AMC (American Mathematics Competitions) is a benchmark based on problems from the AMC 10/12 competitions from 2022-2024. These multiple-choice problems test mathematical problem-solving skills at the high school level and serve as qualifiers for the AIME competition.

Task Description

• Task Type: Competition Mathematics (Multiple Choice)

• Input: AMC-level mathematical problem

• Output: Correct answer with step-by-step reasoning

• Years Covered: 2022, 2023, 2024

Key Features

• Problems from AMC 10 and AMC 12 competitions (2022-2024)

• Multiple-choice format with 5 answer options

• Topics: algebra, geometry, number theory, combinatorics

• Difficulty ranges from accessible to challenging

• Official competition problems with verified solutions

Evaluation Notes

• Default configuration uses 0-shot evaluation

• Answers should be formatted within \boxed{} for proper extraction

• Three subsets available: amc22, amc23, amc24

• Problems include original URLs for reference

• Solutions available in metadata for verification

Properties

Property	Value
Benchmark Name	amc
Dataset ID	evalscope/amc_22-24
Paper	N/A
Tags	Math, Reasoning
Metrics	acc
Default Shots	0-shot
Evaluation Split	N/A

Data Statistics

Metric	Value
Total Samples	134
Prompt Length (Mean)	324.58 chars
Prompt Length (Min/Max)	98 / 1218 chars

Per-Subset Statistics:

Subset	Samples	Prompt Mean	Prompt Min	Prompt Max
amc22	43	337.42	129	934
amc23	46	337.98	143	1218
amc24	45	298.62	98	882

Sample Example

Subset: amc22

{
  "input": [
    {
      "id": "54851a8f",
      "content": "What is the value of\\[3+\\frac{1}{3+\\frac{1}{3+\\frac13}}?\\]\nPlease reason step by step, and put your final answer within \\boxed{}."
    }
  ],
  "target": "\\frac{109}{33}",
  "id": 0,
  "group_id": 0,
  "metadata": {
    "year": 2022,
    "url": "https://artofproblemsolving.com/wiki/index.php/2022_AMC_12A_Problems/Problem_1",
    "solution": "We have\\begin{align*} 3+\\frac{1}{3+\\frac{1}{3+\\frac13}} &= 3+\\frac{1}{3+\\frac{1}{\\left(\\frac{10}{3}\\right)}} \\\\ &= 3+\\frac{1}{3+\\frac{3}{10}} \\\\ &= 3+\\frac{1}{\\left(\\frac{33}{10}\\right)} \\\\ &= 3+\\frac{10}{33} \\\\ &= \\boxed{\\textbf{(D)}\\ \\frac{109}{33}}. \\end{align*}"
  }
}

Prompt Template

Prompt Template:

{question}
Please reason step by step, and put your final answer within \boxed{{}}.

Usage

Using CLI

evalscope eval \
    --model YOUR_MODEL \
    --api-url OPENAI_API_COMPAT_URL \
    --api-key EMPTY_TOKEN \
    --datasets amc \
    --limit 10  # Remove this line for formal evaluation

Using Python

from evalscope import run_task
from evalscope.config import TaskConfig

task_cfg = TaskConfig(
    model='YOUR_MODEL',
    api_url='OPENAI_API_COMPAT_URL',
    api_key='EMPTY_TOKEN',
    datasets=['amc'],
    dataset_args={
        'amc': {
            # subset_list: ['amc22', 'amc23', 'amc24']  # optional, evaluate specific subsets
        }
    },
    limit=10,  # Remove this line for formal evaluation
)

run_task(task_cfg=task_cfg)