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Project Overview

ReasoningBank SLM is an experiment that applies Google Research's ReasoningBank framework to small language models (≤3B parameters). This project tests whether the memory-based self-improvement techniques from the original ReasoningBank paper also benefit much smaller, less capable models.

What is ReasoningBank?

ReasoningBank is a novel memory framework introduced by Google AI (September 2025) that enables LLM agents to learn continuously from their interaction history. Instead of discarding insights after each task, ReasoningBank:

  1. Distills reasoning strategies from both successful and failed experiences
  2. Stores them as reusable memory items with semantic embeddings
  3. Retrieves relevant memories during new tasks to inform decision-making
  4. Integrates new learnings back into the memory bank, enabling self-evolution

The framework combines memory awareness with test-time scaling (MaTTS), establishing a symbiotic relationship where better memory guides more effective scaling, and abundant experiences create higher-quality memory.

Why Small Language Models?

While ReasoningBank was demonstrated on larger models, this experiment investigates whether similar gains apply to small models (1-4B parameters). Small models have advantages but often struggle with:

  • Insufficient internal knowledge retention
  • Limited reasoning capabilities
  • Difficulty transferring learning across tasks

If ReasoningBank can improve small model performance, it could:

  • Enable more capable reasoning with minimal compute
  • Create more accessible AI for resource-constrained environments
  • Demonstrate that strategic memory retrieval is more valuable than model scale alone

Technical Implementation

Core Components

  • src/memory.py: JSON-based memory storage for reasoning strategies
  • src/retrieval/retriever.py: Semantic search with answer leak protection
  • src/extraction/extractor.py: LLM-powered strategy extraction from trajectories
  • src/llm_client.py: OpenAI-compatible client for llama-server
  • src/judge/evaluator.py: Dataset-aware math solution evaluation
  • src/run_phase1.py: Experiment orchestration comparing baseline vs. memory-augmented performance

Memory Schema

Each memory item contains:

{
  "title": "Strategy name",
  "description": "One-sentence summary", 
  "content": "Detailed transferable strategy",
  "source_problem_id": "Origin problem",
  "success": true,
  "created_at": "ISO timestamp",
  "embedding": [0.1, 0.2, ...]
}

Answer Leak Protection

Critical for fair evaluation, the retrieval system filters memories containing:

  • Numeric values matching the test item's expected answer
  • High similarity (>90%) to the full question text

Experiments

Phase 1: Does Retrieval Help?

Currently implemented and measures whether memory retrieval improves a 4B model's competition_math math performance.

Methodology:

  1. Build memory bank from training set trajectories
  2. Test baseline accuracy without memory
  3. Test memory-augmented accuracy with retrieval
  4. Compare with statistical significance testing

Results materialize as:

  • results/phase1_results.json: Complete trial records
  • results/phase1_summary.json: Statistical analysis
  • results/phase1_accuracy.png: Performance visualization

Planned Phases

Phase 2: Can It Self-Improve?

  • Harvest successful reasoning traces
  • Fine-tune model on consolidated strategies
  • Test on previously failed problems

Phase 3: Does It Compound?

  • Run multiple improvement cycles
  • Measure compounding effects
  • Analyze memory quality evolution

Setup & Usage

Prerequisites

  1. llama-server running Qwen3-1.7B
  2. Python 3.8+ with dependencies:
    pip install torch sentence-transformers datasets numpy pandas tqdm scikit-learn matplotlib requests

Quick Start

  1. Download Data:

    python src/download_dataset.py math
  2. Start Model Server:

    cd models
    llama-server -m qwen3-1.7b-q8_0.gguf -c 4096 --port 8080 -ngl 99
  3. Run Phase 1 Experiment:

    python src/run_phase1.py
  4. Analyze Results:

    python src/analyze_results.py

Configuration

  • Model: Qwen3-1.7B (or downgrade to 0.5B for testing)
  • Dataset: qwedsacf/competition_math
  • Memory Model: Qwen3-0.6B-Embedding embeddings
  • Seed Strategy: Deterministic seeding from first N training problems

Key Findings

Phase 1 Performance (Qwen3-1.7B on MATH Level 3-4):

  • Baseline accuracy: 40.0%
  • Memory-augmented accuracy: 48.0%
  • Absolute improvement: +8.0%
  • Relative improvement: +20.0%
  • Statistical significance: Not statistically significant at 95% CI (overlapping intervals)
  • Net effect: 16 improvements, 8 regressions (+8 problems solved)

Memory Quality Analysis:

  • Total memories accumulated: 223 items (from 100 training problems)
  • Success-based memories: 211 (94.6%)
  • Failure-based memories: 12 (5.4%)
  • Problems tested: 100
  • Memory bank scaling effect: Larger memory banks correlate with greater improvements
    • 10 memories → +2% (0 regressions)
    • 40 memories → +4% (0 regressions)
    • 223 memories → +8% (8 regressions)

Key Insight: Smaller models benefit more from memory assistance. The 1.7B model showed 20% relative improvement, demonstrating that memory-based retrieval helps models punch above their weight class on challenging reasoning tasks.

Artifacts & Results

  • memory_bank/reasoning_bank.json: Complete memory collection
  • results/: Statistical analysis and visualizations
  • logs/: Experimental logs and debugging output
  • data/: Processed GSM8K datasets

Success Criteria

Phase 1 Success:

  • Memory retrieval improves accuracy by >3%
  • Improvements are statistically significant (95% CI)
  • No evidence of answer leakage artifacts

Overall Success:

  • Small models achieve ReasoningBank-reported gains
  • Improvements compound across multiple cycles
  • Cross-domain strategy transfer demonstrated

Related Work

License

MIT License - See repository for details.

About

An experiment that applies Google Research's `ReasoningBank` technique to Small Language Models. This experiment hopes to show that the same gains from the ReasoningBank paper also applies to much smaller, less capable models.

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