mirror of
https://github.com/open-thought/reasoning-gym.git
synced 2026-04-19 12:58:07 +00:00
* math prompt improvements * ignore brackets in complex_arithmetic results * improve additional instruction in prompt of polynomial_equations * more strict tests for score_answer in polynomial_equations * simplify special reward handling * fix test_intermediate_integration * fix sokoban dataset * add common dataset score_answer consistency test
175 lines
6.4 KiB
Python
175 lines
6.4 KiB
Python
from dataclasses import dataclass
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from random import Random
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from typing import Any, Optional
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from ..factory import ProceduralDataset, register_dataset
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@dataclass
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class BitwiseArithmeticConfig:
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"""Configuration for Bitwise arithmetic dataset generation"""
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difficulty: int = 2 # Controls expression complexity: 1=simple expressions, 2=nested expressions, 3+=deeper nesting
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seed: Optional[int] = None
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size: int = 500
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def validate(self) -> None:
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"""Validate configuration parameters"""
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assert 0 < self.difficulty, "difficulty must be gt 0"
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assert 10 >= self.difficulty, "difficulty must be lte 10"
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def generate_expression(rng: Random, max_depth: int) -> str:
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"""
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Recursively generate a random arithmetic expression that includes
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standard arithmetic (+, -, *) and bitwise shifting (<<, >>) operators.
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All numbers are represented in hexadecimal format as multi-byte values.
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Parameters:
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rng (Random): Random number generator instance
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max_depth (int): Maximum depth of nested expressions.
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Returns:
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str: A string representing the generated expression.
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"""
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# Base case: return a random multi-byte number in hex (0x100 to 0xFFFF).
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if max_depth <= 0:
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return hex(rng.randint(0x100, 0xFFFF))
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# Occasionally return a simple hex number even if max_depth > 0.
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if rng.random() < 0.01:
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return hex(rng.randint(0x100, 0xFFFF))
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# Choose a random operator.
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operators = ["+", "-", "*", "<<", ">>"]
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op = rng.choice(operators)
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# Generate left and right subexpressions.
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left_expr = generate_expression(rng, max_depth - 1)
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right_expr = generate_expression(rng, max_depth - 1)
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# For bitwise shift operations, keep the right operand small (in hex).
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if op in ["<<", ">>"]:
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right_expr = hex(rng.randint(0, 3))
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return f"({left_expr} {op} {right_expr})"
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def generate_problem(rng: Random, difficulty: int = 1) -> tuple[str, str]:
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"""
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Generate a random arithmetic problem involving multi-byte hexadecimal numbers.
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The 'difficulty' parameter controls the complexity:
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- difficulty=1: Simple expressions like (0x123 + 0x456)
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- difficulty=2: Nested expressions like ((0x123 + 0x456) << 1)
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- difficulty=3: More complex nesting like ((0x123 + 0x456) << (0x789 >> 1))
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Higher values continue to increase nesting depth and expression complexity.
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Parameters:
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rng (Random): Random number generator instance
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difficulty (int): The difficulty level (1 = simplest; higher values = more complex).
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Returns:
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tuple: (problem_str, correct_answer)
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- problem_str (str): The generated arithmetic expression (with hex numbers).
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- correct_answer (str): The evaluated result, formatted as a hex string.
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"""
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max_depth = max(1, difficulty)
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problem_str = generate_expression(rng, max_depth)
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correct_value = eval(problem_str)
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correct_answer = hex(correct_value)
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return problem_str, correct_answer
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def verify_solution(problem, user_solution):
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"""
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Verify if the provided solution is correct for the given problem.
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Parameters:
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problem (str): The arithmetic expression (with hex numbers).
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user_solution (str or int): The user's answer, either as a hex string (e.g., "0xa")
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or an integer.
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Returns:
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bool: True if the user's answer matches the evaluated result, else False.
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"""
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try:
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correct_value = eval(problem)
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# Use base=0 for automatic base detection: 0x->hex, 0b->binary, 0o->octal, no prefix->decimal
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user_value = int(str(user_solution), 0)
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except Exception:
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return False
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return correct_value == user_value
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class BitwiseArithmeticDataset(ProceduralDataset):
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"""Dataset that generates tasks testing understanding of bitwise arithmetic operations.
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Generates expressions combining:
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- Standard arithmetic operators (+, -, *)
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- Bitwise shift operators (<<, >>)
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- Multi-byte hexadecimal numbers (e.g. 0x100 to 0xFFFF)
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The difficulty parameter controls expression complexity:
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- Level 1: Simple expressions like (0x123 + 0x456)
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- Level 2: Nested expressions with shifts like ((0x123 + 0x456) << 1)
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- Level 3+: Deeper nesting like ((0x123 + 0x456) << (0x789 >> 1))
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Each task provides:
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- A question asking to evaluate an expression
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- The correct answer in hexadecimal format
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- Metadata including the raw expression
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The dataset verifies answers by evaluating them as Python expressions,
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supporting both integer and hexadecimal string formats.
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"""
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def __init__(self, config: BitwiseArithmeticConfig) -> None:
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super().__init__(config=config, seed=config.seed, size=config.size)
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def __getitem__(self, idx: int) -> dict[str, Any]:
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"""
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Generate a single arithmetic task.
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Returns:
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dict: Contains:
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- 'question': The formatted arithmetic expression as a string.
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- 'answer': The computed hexidecimal result.
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- 'metadata': Additional metadata, including just the problem without prompt.
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"""
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# Create a deterministic RNG from base seed and index.
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rng: Random = Random(self.seed + idx if self.seed is not None else None)
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problem, answer = generate_problem(
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rng,
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self.config.difficulty,
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)
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problem_str = (
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f"Please solve this problem. Assume there is arbitrary bit depth and that there are signed integers. If the answer is negative, reply as a negative value (ex., -0x3), not the two's-compliment form. Reply only with the final hexidecimal value.\n"
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+ problem
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)
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return {"question": problem_str, "answer": answer, "metadata": {"problem": problem}}
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def score_answer(self, answer: Optional[str], entry: dict[str, Any]) -> float:
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"""
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Compares the user's answer with the correct answer.
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Returns:
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float: 1.0 if the user's answer is correct; otherwise, 0.01 unless no answer is provided, in which case 0.
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"""
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if isinstance(answer, str):
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try:
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solved = verify_solution(entry["metadata"]["problem"], answer)
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if solved:
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return 1.0
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except Exception:
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pass
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return 0.0
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# Register the dataset with the factory.
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register_dataset("bitwise_arithmetic", BitwiseArithmeticDataset, BitwiseArithmeticConfig)
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