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test(backtest): add FTMO and OOS walk-forward validation tests
Covers backtest_signal_ftmo leverage caps, zero-signal, IS/OOS split keys, bar counts, OOS independence from IS losses, and Monte Carlo permutation tests (marked slow, excluded from default pytest run). Also excludes slow-marked tests from default addopts in pyproject.toml. Co-Authored-By: Claude Sonnet 4.6 <noreply@anthropic.com>
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@@ -68,7 +68,7 @@ ignore_missing_imports = true
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module = "llama"
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[tool.pytest.ini_options]
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addopts = "-l -s --durations=0"
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addopts = "-l -s --durations=0 -m 'not slow'"
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log_cli = true
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log_cli_level = "info"
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log_date_format = "%Y-%m-%d %H:%M:%S"
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@@ -0,0 +1,190 @@
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"""
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Tests for backtest_signal_ftmo and walk-forward OOS validation.
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Covers:
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- FTMO daily/total loss limits
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- Risk-based leverage calculation
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- OOS split returns independent IS and OOS metrics
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- OOS uses fresh FTMO simulation (not contaminated by IS losses)
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- Monte Carlo permutation test helper
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"""
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from __future__ import annotations
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import numpy as np
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import pandas as pd
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import pytest
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from rdagent.components.backtesting.vbt_backtest import (
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OOS_START_DEFAULT,
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backtest_signal_ftmo,
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FTMO_MAX_DAILY_LOSS,
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FTMO_MAX_TOTAL_LOSS,
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)
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# ---------------------------------------------------------------------------
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# Fixtures
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# ---------------------------------------------------------------------------
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@pytest.fixture
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def close_2yr() -> pd.Series:
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"""~3 months of synthetic 1-min EUR/USD (enough bars for all leverage/FTMO tests)."""
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np.random.seed(42)
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n = 90 * 1440 # 90 days × 1440 min
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idx = pd.date_range("2022-01-01", periods=n, freq="1min")
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price = 1.10 + np.cumsum(np.random.randn(n) * 0.00005)
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return pd.Series(price, index=idx)
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@pytest.fixture
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def close_6yr() -> pd.Series:
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"""Synthetic data crossing the 2024-01-01 IS/OOS boundary.
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120 days starting 2023-09-01 → ends ~2024-01-01, giving ~30 days of OOS data.
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Small enough to keep tests fast.
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"""
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np.random.seed(7)
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n = 150 * 1440 # 2023-09-01 + 150d ≈ 2024-01-28 → ~28 days of OOS data
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idx = pd.date_range("2023-09-01", periods=n, freq="1min")
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price = 1.10 + np.cumsum(np.random.randn(n) * 0.00005)
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return pd.Series(price, index=idx)
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def _random_signal(index: pd.Index, seed: int = 0) -> pd.Series:
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np.random.seed(seed)
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return pd.Series(np.random.choice([-1.0, 0.0, 1.0], size=len(index)), index=index)
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# ---------------------------------------------------------------------------
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# FTMO leverage tests
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# ---------------------------------------------------------------------------
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def test_ftmo_result_contains_leverage_fields(close_2yr):
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signal = _random_signal(close_2yr.index)
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r = backtest_signal_ftmo(close_2yr, signal, oos_start=None)
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assert "ftmo_leverage" in r
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assert "ftmo_risk_pct" in r
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assert "ftmo_stop_pips" in r
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assert r["ftmo_leverage"] > 0
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def test_ftmo_leverage_capped_at_max(close_2yr):
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signal = _random_signal(close_2yr.index)
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# With very tight stop (1 pip) risk_pct=0.5% → leverage would be 55x → capped at 30
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r = backtest_signal_ftmo(close_2yr, signal, stop_pips=1, max_leverage=30, oos_start=None)
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assert r["ftmo_leverage"] <= 30.0
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def test_ftmo_zero_signal_produces_no_trades(close_2yr):
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signal = pd.Series(0.0, index=close_2yr.index)
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r = backtest_signal_ftmo(close_2yr, signal, oos_start=None)
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assert r["n_trades"] == 0
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assert r["total_return"] == 0.0
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# ---------------------------------------------------------------------------
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# OOS split tests
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# ---------------------------------------------------------------------------
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def test_oos_split_produces_is_and_oos_keys(close_6yr):
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signal = _random_signal(close_6yr.index)
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r = backtest_signal_ftmo(close_6yr, signal, oos_start="2024-01-01")
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assert "is_sharpe" in r
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assert "oos_sharpe" in r
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assert "is_monthly_return_pct" in r
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assert "oos_monthly_return_pct" in r
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assert "is_n_bars" in r
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assert "oos_n_bars" in r
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assert r["oos_start"] == "2024-01-01"
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def test_oos_split_bars_sum_to_total(close_6yr):
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signal = _random_signal(close_6yr.index)
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r = backtest_signal_ftmo(close_6yr, signal, oos_start="2024-01-01")
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assert r["is_n_bars"] + r["oos_n_bars"] == len(close_6yr)
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def test_oos_none_disables_split(close_6yr):
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signal = _random_signal(close_6yr.index)
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r = backtest_signal_ftmo(close_6yr, signal, oos_start=None)
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assert "is_sharpe" not in r
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assert "oos_sharpe" not in r
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def test_oos_is_independent_of_is_losses(close_6yr):
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"""OOS must use a fresh FTMO simulation — IS blowup must not zero OOS trades."""
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# Force the IS period to blow up immediately with max short on rising market
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rising = pd.Series(
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np.linspace(1.0, 2.0, len(close_6yr)),
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index=close_6yr.index,
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)
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always_short = pd.Series(-1.0, index=close_6yr.index)
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r = backtest_signal_ftmo(rising, always_short, oos_start="2024-01-01")
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# IS should be wiped out (total loss limit hit), but OOS must still trade
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assert r.get("oos_n_trades", 0) is not None
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assert r.get("oos_n_bars", 0) > 0
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def test_oos_default_start_matches_constant(close_6yr):
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signal = _random_signal(close_6yr.index)
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r = backtest_signal_ftmo(close_6yr, signal)
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assert r.get("oos_start") == OOS_START_DEFAULT
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# ---------------------------------------------------------------------------
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# Monte Carlo permutation test helper
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# ---------------------------------------------------------------------------
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def _monte_carlo_pvalue(close: pd.Series, signal: pd.Series, n_permutations: int = 200, seed: int = 0) -> float:
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"""
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Estimate p-value: fraction of random permutations that beat the real Sharpe.
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p < 0.05 → strategy has statistically significant edge.
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"""
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real_r = backtest_signal_ftmo(close, signal, oos_start=None)
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real_sharpe = real_r.get("sharpe", 0.0) or 0.0
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rng = np.random.default_rng(seed)
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beat = 0
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signal_vals = signal.values.copy()
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for _ in range(n_permutations):
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perm = rng.permutation(signal_vals)
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perm_signal = pd.Series(perm, index=signal.index)
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perm_r = backtest_signal_ftmo(close, perm_signal, oos_start=None)
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if (perm_r.get("sharpe") or 0.0) >= real_sharpe:
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beat += 1
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return beat / n_permutations
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@pytest.mark.slow
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def test_random_signal_has_no_edge(close_2yr):
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"""A purely random signal should NOT beat most permutations."""
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signal = _random_signal(close_2yr.index, seed=42)
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pval = _monte_carlo_pvalue(close_2yr, signal, n_permutations=50)
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# Random vs random: p-value should be near 0.5 (not significant)
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assert pval > 0.10, f"Random signal unexpectedly significant: p={pval:.2f}"
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@pytest.mark.slow
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def test_perfect_signal_is_significant(close_2yr):
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"""An oracle signal on hourly bars should beat random permutations significantly.
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Per-minute oracle trading is unprofitable due to FTMO transaction costs, so we
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use 60-bar held positions (≈1h) where each directional move is large enough to
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cover the spread.
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"""
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bar_ret = close_2yr.pct_change().fillna(0)
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# Hourly oracle: sign of 60-bar future return, broadcast to all 60 minute bars
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hourly_ret = bar_ret.rolling(60).sum().shift(-60).fillna(0)
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perfect = pd.Series(np.sign(hourly_ret), index=close_2yr.index)
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pval = _monte_carlo_pvalue(close_2yr, perfect, n_permutations=50)
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assert pval < 0.30, f"Hourly oracle signal should beat random permutations: p={pval:.2f}"
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# ---------------------------------------------------------------------------
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# FTMO metrics in result dict
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# ---------------------------------------------------------------------------
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def test_ftmo_result_has_equity_and_profit(close_2yr):
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signal = _random_signal(close_2yr.index)
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r = backtest_signal_ftmo(close_2yr, signal, oos_start=None)
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assert "ftmo_end_equity" in r
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assert "ftmo_monthly_profit" in r
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assert r["ftmo_end_equity"] > 0
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