BEN Benchmark Comparison
Is your strategy actually better than simple alternatives?
Learning Objectives
- •Learn how to properly benchmark a trading strategy
- •Understand why beating random walks is necessary but not sufficient
- •Compare strategies fairly using appropriate benchmarks
Explain Like I'm 5
You have to prove your strategy is better than dumb alternatives. "I made money" isn't enough — buy-and-hold also makes money. You need to show your strategy makes more money with less risk than simpler approaches. If you can't beat a coin flip, why are you trading?
Think of It This Way
Benchmarking is like comparing test scores. Saying "I scored 80%" means nothing without context. 80% when the class average is 40%? Excellent. 80% when the class average is 85%? Below average. Benchmarks provide the context.
1Essential Benchmarks
2The Random Baseline — Your First Hurdle
Strategy vs Benchmarks: Risk-Adjusted Returns
3Risk-Adjusted Comparison
4When Your Strategy Loses to a Benchmark
Key Formulas
Information Ratio
Excess return over benchmark, divided by tracking error. Higher IR = better risk-adjusted outperformance. IR > 0.5 is good, > 1.0 is excellent.
Hands-On Code
Strategy Benchmark Comparison
import numpy as np
def benchmark_comparison(strategy_returns, benchmarks: dict):
"""Compare strategy against multiple benchmarks."""
strat_sharpe = (strategy_returns.mean() / strategy_returns.std()
* np.sqrt(252))
print(f"=== BENCHMARK COMPARISON ===")
print(f"Strategy Sharpe: {strat_sharpe:.2f}")
print(f"Strategy Total Return: "
f"{np.prod(1 + strategy_returns) - 1:.1%}")
print()
for name, bench_returns in benchmarks.items():
bench_sharpe = (bench_returns.mean() / bench_returns.std()
* np.sqrt(252))
excess = strategy_returns - bench_returns
ir = excess.mean() / excess.std() * np.sqrt(252)
better = strat_sharpe > bench_sharpe
print(f"vs {name}:")
print(f" Benchmark Sharpe: {bench_sharpe:.2f}")
print(f" Information Ratio: {ir:.2f}")
print(f" {'[PASS] Outperforms' if better else '[FAIL] Underperforms'}")
print()Benchmark every strategy against multiple alternatives. If you can't clearly beat simple benchmarks on a risk-adjusted basis, the complexity of ML isn't justified.
Knowledge Check
Q1.Your ML strategy returns 30% annually. Buy-and-hold returns 25%. Is your strategy better?
Assignment
Benchmark your strategy against: random entries, buy-and-hold, and a simple SMA crossover. Compute Information Ratio for each comparison. Does your strategy add value over all benchmarks?