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README.md
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license: mit
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---
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license: mit
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language:
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- en
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tags:
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- chemistry
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- physics
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- math
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- biology
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pretty_name: sci-rl
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size_categories:
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- n<1K
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task_categories:
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- question-answering
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---
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# STEM Verifiable QA (Sci-RL)
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[](https://opensource.org/licenses/MIT)
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[](https://turing.com)
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---
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## Dataset Summary
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This dataset contains **self-contained, verifiable, and unambiguous STEM reasoning problems** across Physics, Mathematics, Biology, and Chemistry.
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Each problem:
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* Requires multi-step reasoning
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* Involves symbolic manipulation and/or numerical computation
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* Has a deterministic, objectively verifiable final answer
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The problems were evaluated against contemporary large language models. Observed pass rates indicate that the tasks are **non-trivial yet solvable**, placing them within reach of advanced models while still exposing meaningful reasoning gaps.
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This makes the dataset particularly suitable for:
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* Reinforcement learning (RL) fine-tuning
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* Reward modeling
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* Outcome-supervised training
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* Verifiable reasoning benchmarks
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---
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## Dataset Structure
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| Field | Type | Description |
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| ----------------- | ------ | ----------------------------------------- |
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| `conversation_id` | string | Unique identifier for each QA pair. |
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| `domain` | string | Physics, Math, Chemistry, Biology. |
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| `sub-domain` | string | Specific discipline. |
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| `question` | string | STEM problem statement (LaTeX supported). |
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| `answer` | string | Deterministic ground-truth solution. |
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---
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## Example
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```json
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{
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"conversation_id": "217998",
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"domain": "Physics",
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"sub-domain": "Astrophysics",
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"question": "Consider a Navarro–Frenk–White (NFW) dark matter halo profile where...",
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"answer": "\( \frac{4GM_{0}}{r_{0}} + \frac{16\pi Gk}{r_{0}}\left[ \ln\left(\frac{r_{0}}{r_{s}}\right) + 0.31 \right] \)"
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}
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```
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---
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## Verifiability and Automatic Grading
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A core design principle of this dataset is **objective verifiability**.
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Each problem is constructed such that:
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* The final answer is deterministic
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* Correctness can be evaluated programmatically
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* No subjective interpretation is required
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* There is a clear separation between reasoning steps and final outcome
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### Answer Types
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The dataset includes answers that are:
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* Closed-form symbolic expressions
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* Numerical scalars
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* Algebraic identities
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* Simplified analytic forms
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* Canonical LaTeX representations
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Because answers are deterministic, evaluation can be performed via:
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* Exact string matching (after normalization)
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* Symbolic equivalence checking (e.g., SymPy)
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* Numerical tolerance comparison
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* Unit consistency validation (where applicable)
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---
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## Reinforcement Learning and Outcome Supervision
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This dataset is designed to support **outcome-based reinforcement learning** for reasoning models.
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In contrast to preference-based RL (RLHF), which relies on subjective ranking signals, this dataset enables:
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* Outcome-supervised reinforcement learning (OSRL)
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* Deterministic reward assignment
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* Binary or graded correctness rewards
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* Scalable automated evaluation
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### Example RL Setup
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Given:
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* Prompt: `question`
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* Model output: predicted final answer
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Reward can be computed as:
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* `+1` if the final answer matches ground truth
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* `0` or `-1` otherwise
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* Optional partial credit via symbolic or numerical closeness
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This allows:
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* Policy gradient methods (e.g., PPO)
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* Direct optimization against correctness signals
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* Reward model bootstrapping
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* Iterative self-improvement pipelines
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### Calibration Regime
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The problems were stress-tested against advanced language models and found to be:
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* Not trivially solved
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* Not universally failed
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* Within the capability frontier of modern LLMs
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This places them in a **learning-efficient regime**:
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* Hard enough to produce gradient signal
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* Solvable enough to avoid reward sparsity
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* Suitable for curriculum-style training
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---
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## Future Directions: NuRL and Structured Nudging
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We plan to extend this dataset with additional problem sets and a structured **"nudge" augmentation layer** inspired by the paper *["Nudging the Boundaries of LLM Reasoning"](https://arxiv.org/html/2509.25666v1)*.
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### Motivation
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Standard online RL algorithms (e.g., GRPO-style approaches) can only learn from problems where the model occasionally produces correct rollouts. For sufficiently difficult problems with a **0% pass rate**, no reward signal is generated, and therefore no gradient updates occur. As a result, such problems cannot contribute to expanding the model’s reasoning frontier.
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### NuRL-Style Nudging
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To address this limitation, future versions of this dataset will include:
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* Abstract, high-level **hints ("nudges")**
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* Hints generated conditionally using the gold answer
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* Carefully designed cues that reduce problem difficulty without revealing the solution
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Under a NuRL-style training pipeline:
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1. Rollouts are first generated without hints.
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2. If pass rate > 0%, standard RL proceeds.
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3. If pass rate = 0%, a structured hint is injected.
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4. A new batch of trajectories is generated with the hint.
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This enables:
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* Previously unsolvable samples to produce non-zero rewards
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* Learning signal from frontier-level problems
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* Expansion of the model’s upper reasoning bound
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### Design Principles for Effective Nudges
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Planned nudges will follow empirical findings from prior work:
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* Hints should be **abstract and knowledge-oriented**, not answer-revealing
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* Hints should preserve distributional alignment with base policy reasoning
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* Hints should be injected only when necessary
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* Nudges are most effective after base RL convergence
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---
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This evolution positions the dataset not only as a verifiable benchmark, but as a controlled testbed for **upper-bound expansion in reinforcement learning for reasoning models**.
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---
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## Citation
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```bibtex
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@dataset{saurabh_2025_sci_rl,
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title = {STEM Verifiable QA (Sci-RL)},
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author = {Saurabh Patil and Anshuman Lall and Marko Pavlovic and Tejas Ukarde and Chinmayee Shukla and Mahesh Joshi and Kihwan Han},
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year = {2026},
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url = {https://huggingface.co/datasets/TuringEnterprises/Turing-Open-Reasoning/}
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}
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```
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