Repository: modelscope/evalscope
Issue: AIME25测试模型存在复读机情况
Root cause: Validation Gap

## 自查清单

在提交 issue 之前，请确保您已完成以下步骤:
- [x] 我已仔细阅读了[相关使用说明文档](https://evalscope.readthedocs.io/zh-cn/latest/get_started/parameters.html)
- [x] 我已查看了[常见问题解答](https://evalscope.readthedocs.io/zh-cn/latest/get_started/faq.html)
- [x] 我已搜索并查看了现有的 issues，确认这不是一个重复的问题

## 问题描述
我使用AIME25测试了一些本地模型，包括deepseek-ai/DeepSeek-R1-Distill-Qwen-7B以及我自己训练的模型，发现都存在复读机情况，模型生成了</answer>之后不输出EOS。请问这是什么原因导致的，如何修正？

下面提供了测试脚本和一条测试样例


## EvalScope 版本（必填）
v0.17.1

## 使用的工具
- [x] Native / 原生框架
- [ ] Opencompass backend
- [ ] VLMEvalKit backend
- [ ] RAGEval backend
- [ ] Perf / 模型推理压测工具
- [ ] Arena / 竞技场模式

## 执行的代码或指令
```
from evalscope import TaskConfig, run_task
from evalscope.constants import EvalType


system_prompt = "You are a helpful assistant. To answer the user's question, you first think about the reasoning process and then provide the user with the answer. The reasoning process and answer are enclosed within <think> and <answer> tags, respectively, i.e., <think> reasoning process here </think> <answer> answer here<answer>."

task_cfg = TaskConfig(
    model='xxxxxx (my local path)',  
    datasets=[
        'aime25'
    ],
    dataset_args={
        "aime25": {
            # "prompt_template": "{query}",
            "system_prompt": system_prompt
        }
    },
    eval_batch_size=15,
    generation_config={
        "max_length": 10000,
        "max_new_tokens": 8000,
        "temperature": 0.6,
        "top_p": 0.95,
        "n_sample": 5
    },
)
run_task(task_cfg=task_cfg)
```

## 错误日志

```
{'model': '/sandstone/Qwen2.5-7B-base-am01', 'object': 'chat.completion', 'choices': [{'index': 0, 'message': {'role': 'assistant', 'content': "<think>Okay, so I need to figure out how many different ways the 9 players can choose their ice cream flavors under the given conditions. Let's start by understanding the problem.\n\nFirst, there are three flavors: chocolate, vanilla, and strawberry. Each player gets one scoop, and each flavor must be chosen by at least one player. Also, the number of players choosing chocolate is greater than those choosing vanilla, which is greater than those choosing strawberry. So, if we let the number of players choosing chocolate be C, vanilla be V, and strawberry be S, then we have:\n\n1. C + V + S = 9 (since there are 9 players)\n2. C > V > S ≥ 1 (each flavor must be chosen by at least one player)\n3. C > V > S\n\nSo, the problem reduces to finding all possible triples (C, V, S) that satisfy these conditions, and then for each valid triple, calculate the number of ways to assign the players to these flavors, which is the multinomial coefficient C(9; C, V, S) = 9! / (C! V! S!).\n\nThen, sum all these multinomial coefficients for each valid triple to get N, and find the remainder when N is divided by 1000.\n\nLet me start by listing all possible triples (C, V, S) where C + V + S = 9 and C > V > S ≥ 1. Let's see.\n\nFirst, since C is the largest, let's start with possible values for C. The maximum possible value for C is 7, because if C were 8, then V and S would have to be 0 and 1, but V must be greater than S, so that's impossible. So C can be 7, 6, 5, 4, 3, 2, or 1? Wait, but C must be greater than V, which must be greater than S. So C can't be 1 because then V and S would have to be 0 and 1, but V must be greater than S. So C must be at least 3. Let's check:\n\nIf C = 7, then V + S = 2. Since V > S, possible pairs are (2,0) but S must be at least 1. So that's invalid. So C can't be 7. Let's try C = 6. Then V + S = 3. Possible pairs: (3,0) invalid, (2,1). So V=2, S=1. That works. So (6,2,1) is a valid triple.\n\nNext, C = 5. Then V + S = 4. Possible pairs: (4,0) invalid, (3,1). So V=3, S=1. That works. So (5,3,1).\n\nC = 4. Then V + S = 5. Possible pairs: (5,0) invalid, (4,1) invalid, (3,2). So V=3, S=2. But wait, S must be greater than V. Wait, no. Wait, in this case, S=2 and V=3. So S < V, which violates the condition C > V > S. So this is invalid. So C=4 is not possible. So C can't be 4.\n\nC=3. Then V + S = 6. Possible pairs: (6,0) invalid, (5,1) invalid, (4,2) invalid, (3,3) invalid. So no valid pairs. So C=3 is invalid.\n\nC=2. Then V + S =7. Possible pairs: (7,0) invalid, (6,1) invalid, (5,2) invalid, (4,3) invalid. So no valid pairs. So C=2 is invalid.\n\nC=1. Then V + S =8. Possible pairs: (8,0) invalid, (7,1) invalid, (6,2) invalid, (5,3) invalid, (4,4) invalid. So no valid pairs. So C=1 is invalid.\n\nSo the valid triples are (6,2,1), (5,3,1). Wait, but wait, let's check again. For C=5, V=3, S=1: 5 >3>1. Yes. For C=6, V=2, S=1: 6>2>1. Yes. So those are the only two valid triples.\n\nWait, but maybe I missed something. Let's check all possible C from 7 down to 1.\n\nC=7: 7 + V + S =9 → V + S=2. Since V > S ≥1, possible pairs are (2,0) but S must be at least 1. So invalid.\n\nC=6: 6 + V + S=9 → V + S=3. Possible pairs: (3,0) invalid, (2,1). So V=2, S=1. Valid.\n\nC=5: 5 + V + S=9 → V + S=4. Possible pairs: (4,0) invalid, (3,1). So V=3, S=1. Valid.\n\nC=4: 4 + V + S=9 → V + S=5. Possible pairs: (5,0) invalid, (4,1) invalid, (3,2). So V=3, S=2. But S must be greater than V. So invalid. So C=4 is invalid.\n\nC=3: 3 + V + S=9 → V + S=6. Possible pairs: (6,0) invalid, (5,1) invalid, (4,2) invalid, (3,3) invalid. So no valid pairs.\n\nC=2: 2 + V + S=9 → V + S=7. Possible pairs: (7,0) invalid, (6,1) invalid, (5,2) invalid, (4,3) invalid, (3,4) invalid. So no valid pairs.\n\nC=1: 1 + V + S=9 → V + S=8. Possible pairs: (8,0) invalid, (7,1) invalid, (6,2) invalid, (5,3) invalid, (4,4) invalid. So no valid pairs.\n\nSo the only valid triples are (6,2,1) and (5,3,1). So there are two possible distributions of the players among the flavors.\n\nNow, for each of these triples, we need to compute the multinomial coefficient C(9; C, V, S) and sum them up.\n\nFirst, for (6,2,1):\n\nC(9;6,2,1) = 9! / (6! 2! 1!) = 9*8*7*6! / (6! 2*1) = (9*8*7)/(2*1) = 9*4*7 = 36*7 = 252.\n\nThen, for (5,3,1):\n\nC(9;5,3,1) = 9! / (5! 3! 1!) = 9*8*7*6*5! / (5! 3*2*1) = (9*8*7*6)/(3*2*1) = (9*8*7*6)/(6) = 9*8*7 = 504.\n\nSo the total N is 252 + 504 = 756.\n\nNow, we need to find the remainder when 756 is divided by 1000. Since 756 is less than 1000, the remainder is 756.\n\nWait, but let me check if I missed any possible triples. Let me verify again.\n\nWait, maybe I made a mistake in the possible values for C. Let's check again.\n\nThe condition is C > V > S ≥1. So C must be at least 3. Let's list all possible C from 3 to 7 and see if there are any other valid triples.\n\nC=7: 7 + V + S=9 → V + S=2. Since V > S ≥1, possible pairs are (2,0) but S must be at least 1. So invalid.\n\nC=6: 6 + V + S=9 → V + S=3. Possible pairs: (3,0) invalid, (2,1). So V=2, S=1. Valid.\n\nC=5: 5 + V + S=9 → V + S=4. Possible pairs: (4,0) invalid, (3,1). So V=3, S=1. Valid.\n\nC=4: 4 + V + S=9 → V + S=5. Possible pairs: (5,0) invalid, (4,1) invalid, (3,2). So V=3, S=2. But S must be greater than V. So invalid. So C=4 is invalid.\n\nC=3: 3 + V + S=9 → V + S=6. Possible pairs: (6,0) invalid, (5,1) invalid, (4,2) invalid, (3,3) invalid. So no valid pairs.\n\nC=2: 2 + V + S=9 → V + S=7. Possible pairs: (7,0) invalid, (6,1) invalid, (5,2) invalid, (4,3) invalid, (3,4) invalid. So no valid pairs.\n\nC=1: 1 + V + S=9 → V + S=8. Possible pairs: (8,0) invalid, (7,1) invalid, (6,2) invalid, (5,3) invalid, (4,4) invalid. So no valid pairs.\n\nSo yes, only (6,2,1) and (5,3,1) are valid. So the answer is 756. Therefore, the remainder when N is divided by 1000 is 756.</think>\n<answer>\n\\boxed{756}\n</answer>rawidłow\nThe user's question involves determining the number of different assignments of ice cream flavors to 9 players under specific conditions and finding the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question requires finding the number of different assignments of ice cream flavors to 9 players under specific conditions and determining the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question asks for the number of different assignments of ice cream flavors to 9 players under specific conditions and the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question requires finding the number of different assignments of ice cream flavors to 9 players under specific conditions and determining the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question involves determining the number of different assignments of ice cream flavors to 9 players under specific conditions and finding the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question requires finding the number of different assignments of ice cream flavors to 9 players under specific conditions and determining the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question asks for the number of different assignments of ice cream flavors to 9 players under specific conditions and the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question requires finding the number of different assignments of ice cream flavors to 9 players under specific conditions and determining the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question involves determining the number of different assignments of ice cream flavors to 9 players under specific conditions and finding the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question asks for the number of different assignments of ice cream flavors to 9 players under specific conditions and the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question requires finding the number of different assignments of ice cream flavors to 9 players under specific conditions and determining the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question involves determining the number of different assignments of ice cream flavors to 9 players under specific conditions and finding the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question requires finding the number of different assignments of ice cream flavors to 9 players under specific conditions and determining the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question asks for the number of different assignments of ice cream flavors to 9 players under specific conditions and the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question requires finding the number of different assignments of ice cream flavors to 9 players under specific conditions and determining the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question involves determining the number of different assignments of ice cream flavors to 9 players under specific conditions and finding the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question asks for the number of different assignments of ice cream flavors to 9 players under specific conditions and the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question requires finding the number of different assignments of ice cream flavors to 9 players under specific conditions and determining the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question involves determining the number of different assignments of ice cream flavors to 9 players under specific conditions and finding the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question requires finding the number of different assignments of ice cream flavors to 9 players under specific conditions and determining the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question asks for the number of different assignments of ice cream flavors to 9 players under specific conditions and the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question involves determining the number of different assignments of ice cream flavors to 9 players under specific conditions and finding the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question requires finding the number of different assignments of ice cream flavors to 9 players under specific conditions and determining the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question involves determining the number of different assignments of ice cream flavors to 9 players under specific conditions and finding the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question requires finding the number of different assignments of ice cream flavors to 9 players under specific conditions and determining the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question involves determining the number of different assignments of ice cream flavors to 9 players under specific conditions and finding the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question requires finding the number of different assignments of ice cream flavors to 9 players under specific conditions and determining the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question involves determining the number of different assignments of ice cream flavors to 9 players under specific conditions and finding the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question requires finding the number of different assignments of ice cream flavors to 9 players under specific conditions and determining the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question involves determining the number of different assignments of ice cream flavors to 9 players under specific conditions and finding the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question requires finding the number of different assignments of ice cream flavors to 9 players under specific conditions and determining the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question involves determining the number of different assignments of ice cream flavors to 9 players under specific conditions and finding the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question requires finding the number of different assignments of ice cream flavors to 9 players under specific conditions and determining the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations are (6, 2, 1) and (5, 3, 1). Calculating the multinomial coefficients for these combinations yields 252 and 504, respectively. Summing these values gives 756, and the remainder when 756 is divided by 1000 is 756. \n\nThe final answer is \\boxed{756}.</answer> sağlıkl\nThe user's question involves determining the number of different assignments of ice cream flavors to 9 players under specific conditions and finding the remainder when this number is divided by 1000. The solution involves identifying valid combinations of chocolate (C), vanilla (V), and strawberry (S) scoops where C > V > S ≥ 1 and C + V + S = 9. The valid combinations"}, 'finish_reason': 'stop'}], 'created': 1758554747, 'usage': {'prompt_tokens': 206, 'completion_tokens': 8000, 'total_tokens': 8206}, 'model_spec': {'model_id': '/sandstone/Qwen2.5-7B-base-am01', 'device_map': 'cuda', 'torch_dtype': 'auto'}, 'answer_id': 'answer-b7426de9b89e0bc3f9f338d8d4a68925', 'subset_name': 'AIME2025-I', 'raw_input': {'question': 'The 9 members of a baseball team went to an ice cream parlor after their game. Each player had a singlescoop cone of chocolate, vanilla, or strawberry ice cream. At least one player chose each flavor, and the number of players who chose chocolate was greater than the number of players who chose vanilla, which was greater than the number of players who chose strawberry. Let $N$ be the number of different assignments of flavors to players that meet these conditions. Find the remainder when $N$ is divided by 1000.', 'answer': '16'}, 'index': 2}
```



这应该是使用的模型的问题，看你训练的模型是base模型，这种模型不知道在什么时候停止输出，会一直生成直到最大长度。一般评测使用的是经过sft训练的instruct模型

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