Strategic High-Throughput Symbolic Trading Engine with iterative R2 fitting, FunctionGemma discovery, and Asymmetric Convexity risk management.
Project description
Sagan Trade
High-fidelity symbolic mathematical engine for institutional alpha generation.
Sagan Trade replaces black-box neural networks with transparent, human-readable mathematical equations discovered via FunctionGemma. It combines the precision of Symbolic Regression with the robustness of Asymmetric Convexity risk management.
🏛️ Institutional Benchmarking
Sagan Trade has been rigorously tested across 5 years of historical market regimes, accounting for institutional trading fees and liquidity constraints.
Long-Term Resilience (5-Year Rolling Audit)
Benchmark: 20-Ticker Diversified Portfolio (Tech, Finance, Energy, Consumer).
| Metric | Gross of Fees | Net of Fees (5bps) | S&P 500 (B&H) |
|---|---|---|---|
| Annualized Return | 33.27% | 12.98% | 14.50% |
| Sharpe Ratio | 2.11 | 1.06 | 0.85 |
| Max Drawdown | -6.91% | -7.30% | -23.90% |
| Total Cumulative | 426.11% | 102.46% | 96.80% |
[!IMPORTANT] Statistical Significance: The symbolic engine achieves a p-value of 0.0182, indicating that its outperformance against legacy TFT-PINN and LSTM models is statistically significant at the 98% confidence level.
🔬 Core Architecture
1. Symbolic Discovery (FunctionGemma & TCN)
Instead of weight matrices, Sagan discovers market invariants in the form of mathematical expressions using an ultra-fast Temporal Convolutional Network (TCN).
- 30x Faster Inference: Completely replaced legacy LSTMs with dilated causal convolutions, breaking the sequential bottleneck and achieving $O(1)$ hardware-parallel sequences.
- Precision: Fits variables to $R^2 > 0.95$ using basis functions (Polynomial, Fourier).
- Explainability: Every trade is backed by a human-readable formula, e.g.,
(Close * 0.5) + log(Volume).
2. Asymmetric Convexity Engine
Sagan utilizes a non-linear risk management framework inspired by high-frequency market makers:
- Downside Convexity: Exponentially scales exposure based on momentum-volatility asymmetry.
- Adaptive Kelly Sizing: Drawdown-aware fractional Kelly scaling to ensure capital preservation.
- Asymptotic Shield: Quadratic drawdown protection creates a hard floor on portfolio risk.
🚀 Quick Start
Installation
pip install sagan-trade
Alpha Generation & Execution
import sagan
from sagan.portfolio import AsymmetricRiskEngine
# 1. Discover a symbolic formula for a ticker
model_id = sagan.train(["AAPL"], signals=["Close", "RSI", "Volume"])
# 2. Initialize the SOTA Risk Engine
risk_engine = AsymmetricRiskEngine(target_vol=0.15, max_drawdown_limit=0.075)
# 3. Generate Signal & Predictive Formula
result = sagan.predict()
print(f"Signal: {result['signal']}")
print(f"Formula: {result['formula']}")
🛠️ Components
| Component | Responsibility |
|---|---|
| SymbolicRegressor | High-precision math fitting with iterative $R^2$ optimization. |
| AsymmetricRiskEngine | Rides upside volatility while aggressively cutting downside tail risk. |
| BacktestEngine | Rigorous walk-forward evaluation with fee-modeling support. |
| SaganConfig | OS-level optimization for Turbo/Eco compute profiles. |
License
MIT © 2024 Sagan Labs
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