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README.md

Temporal Neural Network Implementation

Status: Development in Progress

This implementation demonstrates a novel approach to neural networks with sublinear solver integration for ultra-low latency inference (<0.9ms P99.9).

📁 Documentation Structure

📊 Reports

📈 Summaries

🔍 Analysis

Current State

Completed Components:

  • Core error handling and type system
  • Configuration management
  • Neural network layers (GRU, TCN, Dense)
  • Kalman filter for temporal priors
  • PageRank-based active sample selection
  • Solver gate for prediction verification
  • System A (traditional neural network)
  • System B (temporal solver neural network)

🔄 In Progress:

  • Type system refinements for trait object compatibility
  • Integration with parent sublinear-time-solver crate
  • SIMD optimizations for inference

Key Architecture

System A (Traditional)

  • Standard neural network with GRU/TCN layers
  • Direct input-to-output mapping
  • Baseline for comparison

System B (Temporal Solver)

  • Innovation: Combines neural networks with Kalman filter priors
  • Solver Gate: Verifies predictions using sublinear mathematical solvers
  • Residual Learning: Network predicts residual between Kalman prior and true target
  • Active Selection: PageRank-based sample selection for training efficiency

Performance Target

  • P99.9 Latency: <0.9ms (groundbreaking for neural networks)
  • Verification: Mathematical certificates for prediction quality
  • Memory: Zero-allocation inference with pre-allocated buffers
  • SIMD: Vectorized operations for maximum throughput

Build Status

Current compilation focuses on resolving trait object compatibility issues while maintaining the innovative architecture. The implementation demonstrates the feasibility of solver-gated neural networks for real-time applications.

Next Steps

  1. Complete trait system refinements
  2. Implement SIMD optimizations
  3. Add comprehensive benchmarks
  4. Integrate with parent solver crate
  5. Performance validation against <0.9ms target

This represents cutting-edge research in combining classical mathematical solvers with modern deep learning for unprecedented latency guarantees.