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Mean-Reversion Weighted Regression Trading Strategy

Analyze mean-reversion strategies with Sourcetable AI. Calculate regression bands, identify entry signals, and optimize exit points automatically using weighted statistical models.

Andrew Grosser

Andrew Grosser

February 24, 2026 • 16 min read

Introduction

January 2023: Gold/Silver ratio at 85. Historical average since 2010 is 75. Weighted OLS regression using more recent 60-day data suggests the ratio mean-reverts to 78. Long silver, short gold. You're watching a stock trade at $52 when your regression model shows its fair value at $48. The weighted regression bands suggest it's two standard deviations above the mean. Is this the perfect short entry? Traditional mean-reversion strategies rely on simple moving averages, but weighted regression gives you a statistically robust framework that adapts to recent price action while filtering market noise.

Mean-reversion weighted regression combines statistical modeling with trading strategy. Unlike basic mean-reversion that assumes prices return to a simple average, weighted regression applies greater importance to recent data points, creating dynamic bands that adjust to changing market conditions. When prices deviate significantly from these bands, probability favors a return to equilibrium—that's your trading signal sign up free.

Why Sourcetable Outperforms Excel for Mean-Reversion Analysis

Excel requires you to be both statistician and programmer. Building weighted regression models means writing complex LINEST functions, creating custom weighting schemes, calculating prediction intervals, and maintaining dynamic arrays that update with new data. Add multiple securities, different timeframes, or backtesting requirements, and your spreadsheet becomes a maintenance nightmare.

Sourcetable's AI understands statistical trading concepts naturally. You don't write regression formulas—you describe what you need. Ask 'Create weighted regression model for SPY with exponential decay weights' and the AI applies proper statistical methods, calculates confidence bands, and visualizes the regression channel. Change your weighting scheme? Just ask 'Switch to linear weights'—no formula rewriting required.

Instant Statistical Calculations

Weighted regression involves calculating weighted least squares, residual analysis, standard errors, and prediction intervals. In Excel, this requires nested formulas across multiple cells, array functions, and constant verification that weights sum correctly. Sourcetable calculates all statistical components automatically when you describe your model parameters.

Upload daily price data for any security and ask 'Calculate 30-day weighted regression with recent data weighted 3x.' The AI applies exponential or linear weighting, computes the regression line, calculates upper and lower bands at one and two standard deviations, and identifies current price position relative to bands. Results appear instantly with no formula debugging.

  • WLS (Weighted Least Squares): Assigns exponentially declining weights to historical observations; most recent observation gets weight 1.0, observations from 60 days ago get weight e^(-60/lambda) where lambda is the decay parameter; lambda=30 makes 30-day observations half as important as today's.
  • Spread Calculation: For a pairs trade, estimate the hedge ratio beta from regressing asset A returns on asset B returns; spread = log(A) - beta x log(B); the spread should be stationary for mean-reversion to work.
  • Cointegration Test: Engle-Granger test: regress asset A on asset B, then ADF test on residuals; if residuals are stationary (ADF p-value below 0.05), the pair is cointegrated and mean-reversion is structural, not spurious.
  • Half-Life of Spread: Regression of spread change on spread level: Delta_s = kappa x (mu - s_prev) + epsilon; kappa is the mean-reversion speed; Gold/Silver ratio with kappa=0.05 per day has half-life of ln(2)/0.05 = 14 days - optimal holding period.

Dynamic Signal Generation

Mean-reversion signals trigger when prices deviate significantly from regression bands. Excel requires complex IF statements comparing current prices to calculated bands, tracking signal persistence, and filtering false breakouts. Sourcetable generates signals through natural language: 'Flag when price exceeds two standard deviations from weighted regression line.'

The AI monitors price position, calculates z-scores, tracks how long prices remain extended, and identifies reversal confirmation. Ask 'Show all securities currently beyond two standard deviations' and get an instant filtered list of trading candidates with statistical metrics. No manual screening or formula copying required.

  • Entry Threshold: Enter when spread deviates 1.5-2.0 standard deviations from weighted mean; Gold/Silver ratio at 85 vs weighted mean of 78 = 7-unit deviation; with rolling std dev of 4, z-score = 1.75 - marginal entry signal.
  • WLS Advantage Over OLS: Simple OLS treats a 2015 regime observation equally to a 2023 one; WLS down-weights old observations, making the estimated mean more responsive to regime changes; Gold/Silver ratio shifted structurally in 2020 - WLS picks this up faster than OLS.
  • Position Sizing by Z-Score: Scale position inversely to z-score deviation - enter half size at z=1.5, full size at z=2.0, maximum size at z=2.5; this pyramids into the trade as the signal strengthens, improving average entry price.
  • Regime Detection: Run ADF test on rolling 60-day window; if ADF p-value rises above 0.10 (stationarity failing), reduce position size 50% - the pair is losing its mean-reverting character and the strategy statistical basis is weakening.

Automated Backtesting and Optimization

Testing different lookback periods, weighting schemes, and entry thresholds in Excel means duplicating entire model structures. Sourcetable lets you test variations through conversation: 'Compare 20-day vs 40-day lookback periods' or 'Test entry at 1.5, 2, and 2.5 standard deviations.' The AI runs multiple scenarios, calculates win rates and profit factors, and presents comparative results.

This iterative optimization that takes hours in Excel happens in seconds with Sourcetable. You spend time analyzing results and refining strategy logic, not building and debugging statistical infrastructure.

  • Lambda Optimization: Backtest WLS mean-reversion with lambda=10, 20, 30, 60, 90 day decay parameters; the optimal lambda for Gold/Silver from 2010-2022 was 30 days (highest Sharpe 0.82); too short (lambda=10) = too noisy, too long (lambda=90) = too slow to adapt to regime changes.
  • Transaction Cost Sensitivity: WLS signal with lambda=30 generates 3-4 trades per month; at 0.05% round-trip cost (GLD+SLV via ETFs), monthly transaction drag = 0.15-0.20%; signals must generate above 0.25% net monthly alpha to be worth executing.
  • Out-of-Sample Performance: Train WLS parameters on 2010-2018, test on 2019-2023; in-sample Sharpe 0.82, out-of-sample 0.61 (74% retention ratio) - acceptable for a factor with economic rationale. Ratio above 70% indicates robust strategy.
  • Multi-Pair Portfolio: Running WLS mean-reversion on 20 commodity and equity pairs simultaneously reduces strategy volatility by sqrt(20) = 4.5x; the multi-pair Sharpe of 1.3 substantially exceeds the single-pair Sharpe of 0.82 - diversification is essential.

Benefits of Mean-Reversion Weighted Regression with Sourcetable

Mean-reversion weighted regression provides a statistically rigorous framework for identifying overextended prices. By emphasizing recent data while maintaining historical context, weighted models adapt faster to regime changes than simple moving averages. This creates more responsive trading signals while filtering random noise through statistical significance testing.

Statistically Valid Entry Signals

Trading decisions based on statistical deviation from regression bands carry quantifiable probability estimates. When a stock trading at $55 shows a weighted regression fair value of $50 with a standard error of $2, you know the current price sits 2.5 standard deviations above the model—a statistically significant deviation that occurs less than 1% of the time by chance.

Sourcetable calculates these probabilities automatically. Ask 'What's the statistical significance of current price deviation?' and the AI computes z-scores, p-values, and confidence intervals. This transforms subjective 'price looks extended' observations into objective 'price is 2.8 standard deviations extended with 99.5% confidence' trading signals. You make decisions based on statistics, not gut feeling.

The weighted component ensures your model responds to recent price action. If a stock establishes a new trading range, exponentially weighted regression adapts within days rather than the weeks required for equal-weighted models. This prevents trading against established trends while still identifying genuine reversions.

Adaptive Risk Management

Regression bands provide natural stop-loss and take-profit levels. Enter short when price exceeds the upper two-standard-deviation band, place your stop at the upper three-standard-deviation level, and target the regression line for profit. This creates a quantified risk-reward setup: risking one standard deviation to capture two standard deviations.

Sourcetable calculates position sizing based on these statistical parameters. Tell the AI 'Size position to risk 2% of capital with stop at upper three-standard-deviation band' and it computes exact share quantities accounting for your entry price, stop distance, and account size. Risk management becomes systematic rather than arbitrary.

The standard error bands also quantify market volatility in real-time. When bands widen, volatility is increasing—the AI can automatically adjust position sizes smaller to maintain consistent dollar risk. When bands narrow, volatility is contracting and position sizes can increase. This dynamic risk adjustment happens through simple natural language commands.

Multi-Security Screening and Monitoring

Mean-reversion strategies work best when you can screen hundreds of securities simultaneously, identifying the most statistically extreme deviations. Excel forces you to duplicate model structures for each security or build complex multi-dimensional arrays. Sourcetable handles multiple securities naturally through the AI interface.

Upload a watchlist of 200 stocks and ask 'Which securities are currently beyond two standard deviations from their 30-day weighted regression?' The AI calculates regression models for all securities, identifies statistical outliers, and ranks them by deviation magnitude. You get a prioritized trading list in seconds, not hours of manual screening.

Monitoring open positions becomes equally simple. Ask 'Show all positions where price has reverted to within one standard deviation of regression line' to identify profit-taking opportunities. Or 'Alert me when any position exceeds three standard deviations' for stop-loss monitoring. The AI tracks all positions and statistical metrics continuously.

Visual Regression Analysis

Seeing regression channels overlaid on price charts helps validate statistical signals and identify false breakouts. Sourcetable generates these visualizations automatically. Ask 'Chart SPY with weighted regression bands' and the AI creates a graph showing price action, the regression line, one and two standard deviation bands, and highlights current statistical position.

These charts update dynamically as new data arrives. Add today's closing prices and ask 'Update regression chart'—the AI recalculates weighted regression, adjusts bands, and refreshes the visualization. You see how price movement affects statistical position in real-time without manually updating chart ranges or data series.

Visual analysis also reveals model fit quality. If price repeatedly breaks through bands without reverting, your lookback period or weighting scheme may need adjustment. Sourcetable lets you test alternatives visually: 'Show me 20-day, 30-day, and 40-day regression bands on the same chart' creates comparative visualizations that make optimal parameter selection obvious.

Backtesting and Performance Analytics

Understanding strategy performance across different market conditions requires extensive historical testing. Excel backtesting means building complex formulas that simulate trades, track P&L, calculate metrics, and handle corporate actions. Sourcetable simplifies this through conversational commands.

Upload five years of daily data and tell the AI 'Backtest mean-reversion strategy: enter short at two standard deviations, exit at regression line, stop at three standard deviations.' The AI simulates all trades, calculates win rate, average profit/loss, maximum drawdown, Sharpe ratio, and profit factor. Results appear with trade-by-trade details and equity curve visualization.

Testing parameter sensitivity becomes conversational: 'Compare backtest results using 1.5, 2, and 2.5 standard deviation entry thresholds.' The AI runs three complete backtests and presents comparative metrics showing which threshold produced best risk-adjusted returns. This optimization process that takes days in Excel completes in minutes with Sourcetable.

How Mean-Reversion Weighted Regression Works in Sourcetable

Sourcetable transforms complex statistical trading analysis into natural conversation. The process flows from data import through model calculation, signal generation, and position management—all controlled through plain English questions and commands to the AI assistant.

Step 1: Import and Prepare Price Data

Start by uploading historical price data. This can be CSV files from your broker, data vendor exports, or API connections to market data providers. Sourcetable accepts standard formats with date, open, high, low, close, and volume columns. The AI automatically recognizes financial data structures and prepares them for analysis.

If your data needs cleaning—handling missing dates, adjusting for splits, or aligning multiple securities—just describe what you need. Ask 'Fill missing dates with forward-filled prices' or 'Adjust historical prices for stock splits' and the AI handles data preparation. You don't write data cleaning formulas or manually identify gaps.

For ongoing analysis, connect live data feeds so Sourcetable updates automatically with each market close. The AI maintains data continuity, appending new prices to historical records and triggering model recalculation. Your regression bands stay current without manual data management.

  • Start by uploading historical price data.
  • "Fill missing dates with forward-filled prices"
  • "Adjust historical prices for stock splits"
  • For ongoing analysis, connect live data feeds so Sourcetable updates automatical.

Step 2: Configure Weighted Regression Model

Define your regression model through natural language. Tell the AI 'Create 30-day weighted regression with exponential decay, half-life of 10 days.' Sourcetable understands statistical terminology and applies proper weighting functions. Exponential weights emphasize recent data while maintaining longer historical context for stability.

The AI calculates the weighted least squares regression, determining the line of best fit that minimizes weighted squared residuals. It computes the regression slope and intercept, then calculates standard error of the estimate—the typical deviation of actual prices from predicted values. This standard error defines your band widths.

Ask 'Show regression statistics' to see R-squared (model fit quality), standard error, and coefficient values. High R-squared above 0.80 indicates price follows the regression trend closely, making mean-reversion signals more reliable. Low R-squared suggests choppy, trendless price action where mean-reversion may be less effective.

Step 3: Generate Trading Signals

With the regression model calculated, define entry conditions. Tell the AI 'Generate short signal when price exceeds upper two-standard-deviation band' or 'Generate long signal when price falls below lower two-standard-deviation band.' Sourcetable monitors price position relative to bands and flags statistical deviations.

The AI calculates z-scores showing how many standard deviations current price sits from the regression line. A z-score of +2.3 means price is 2.3 standard deviations above the regression prediction—a statistically significant deviation suggesting mean-reversion opportunity. Negative z-scores indicate price below regression prediction.

Add confirmation filters to reduce false signals: 'Only signal if price stays beyond two standard deviations for three consecutive days' or 'Require RSI above 70 for short signals.' The AI combines multiple conditions, creating robust entry criteria that balance signal frequency with reliability.

  • "Generate short signal when price exceeds upper two-standard-deviation band"
  • "Generate long signal when price falls below lower two-standard-deviation band."
  • The AI calculates z-scores showing how many standard deviations current price si.
  • "Require RSI above 70 for short signals."

Step 4: Calculate Position Sizing and Risk Parameters

When signals trigger, determine position size based on risk management rules. Tell Sourcetable 'Size position to risk 1.5% of $100,000 account with stop-loss at three standard deviations from entry.' The AI calculates the dollar distance from entry price to stop level, then determines share quantity that risks exactly $1,500.

For example, entering short at $52 with a three-standard-deviation stop at $56 creates $4 risk per share. To risk $1,500 total, the AI calculates position size of 375 shares. This systematic sizing ensures consistent risk across all trades regardless of volatility or price level.

The AI also calculates profit targets based on regression line position. If the regression line sits at $48 and you're entering short at $52, the expected reversion distance is $4—matching your stop distance for a 1:1 risk-reward ratio. Ask 'What's my risk-reward ratio?' and Sourcetable computes the relationship between stop distance and target distance.

Step 5: Monitor Positions and Manage Exits

After entering positions, Sourcetable tracks price movement relative to regression bands. Ask 'Show current position status' to see updated z-scores, distance to targets, and distance to stops for all open trades. The AI recalculates regression models daily as new prices arrive, updating band positions dynamically.

Set exit rules through natural language: 'Close position when price crosses regression line' or 'Take partial profit at one standard deviation, close remainder at regression line.' The AI monitors prices and flags when exit conditions trigger. You don't manually check each position against complex exit criteria.

For positions that move against you, the AI tracks stop-loss proximity. Ask 'Alert me if any position comes within 10% of stop level' to get early warnings before stops trigger. This lets you evaluate whether to exit early, adjust stops, or hold for mean-reversion.

Step 6: Analyze Performance and Optimize

After accumulating trade history, analyze strategy performance. Tell Sourcetable 'Calculate strategy metrics for last 100 trades'—the AI computes win rate, average win/loss, profit factor, maximum drawdown, and Sharpe ratio. These metrics reveal strategy effectiveness and areas for improvement.

Break down performance by market condition: 'Show win rate during trending vs. ranging markets' or 'Compare performance in high vs. low volatility periods.' The AI segments trades by market characteristics, revealing when your strategy works best and when to reduce exposure.

Test parameter adjustments conversationally: 'Rerun analysis using 40-day lookback instead of 30-day.' The AI recalculates all historical signals, simulates trades with new parameters, and presents updated performance metrics. This iterative optimization helps you refine models without rebuilding statistical infrastructure.

Real-World Applications of Mean-Reversion Weighted Regression

Mean-reversion weighted regression adapts to multiple trading contexts—from single-stock tactical trades to portfolio-wide statistical arbitrage. The statistical framework provides objective entry and exit criteria across different instruments and timeframes, making it valuable for discretionary traders and systematic strategies alike.

Single-Stock Mean-Reversion Trading

A trader watches Apple stock trade at $185 while the 30-day weighted regression shows fair value at $178 with a standard error of $3. Current price sits 2.3 standard deviations above the regression line—a statistically significant extension. The trader enters short at $185, places a stop at $191 (three standard deviations), and targets $178 (the regression line).

Using Sourcetable, the trader asks 'Calculate position size risking 2% of $50,000 account.' The AI determines that with a $6 stop distance, the trader should short 166 shares, risking exactly $1,000. Over the next week, Apple reverts to $179, and the trader exits with $996 profit—nearly 1:1 risk-reward as expected from the statistical setup.

The trader then asks Sourcetable 'Show all tech stocks currently beyond two standard deviations from 30-day weighted regression.' The AI screens 50 technology stocks, identifies five candidates, and ranks them by z-score magnitude. This systematic screening reveals the most statistically extreme opportunities without manual chart review.

Pairs Trading with Regression Bands

A quantitative trader implements pairs trading on correlated stocks using regression analysis. She uploads price data for Coca-Cola and PepsiCo, then tells Sourcetable 'Calculate price ratio and create weighted regression model with 40-day lookback.' The AI computes the KO/PEP price ratio, applies weighted regression, and generates upper and lower deviation bands.

When the ratio exceeds two standard deviations—meaning Coca-Cola is expensive relative to PepsiCo—she enters a pairs trade: short Coca-Cola, long PepsiCo. The AI calculates dollar-neutral position sizing: 'Size positions to create market-neutral exposure with $100,000 total capital.' Sourcetable determines exact share quantities maintaining equal dollar exposure on both legs.

She monitors the spread daily by asking 'Show current ratio z-score and distance to regression line.' When the ratio reverts to within one standard deviation, she exits both positions. Over six months, she asks Sourcetable 'Calculate pairs trading performance metrics'—the AI shows 68% win rate with 1.4 profit factor, validating the statistical approach.

ETF Rotation Strategy

An asset manager uses mean-reversion weighted regression to time tactical rotations between sector ETFs. He uploads daily prices for nine sector SPDR ETFs and tells Sourcetable 'Calculate 60-day weighted regression for all ETFs, flag any trading beyond 1.5 standard deviations from regression line.'

The AI creates regression models for all nine sectors, calculating current statistical position for each. When Technology (XLK) shows 1.8 standard deviations above its regression line while Financials (XLF) sits 1.6 standard deviations below, the manager rotates capital from extended sectors to oversold sectors, expecting mean-reversion.

He asks Sourcetable 'Show historical performance of rotating from sectors above 1.5 standard deviations to sectors below 1.5 standard deviations, holding for 20 days.' The AI backtests this rotation strategy across five years of data, showing it outperformed buy-and-hold by 3.2% annually with lower volatility. This validates the mean-reversion approach for tactical asset allocation.

Options Premium Selling on Statistical Extremes

An options trader combines mean-reversion analysis with premium selling strategies. When stocks reach statistical extremes, implied volatility typically increases—creating attractive premium selling opportunities. She uploads price data for her watchlist and asks Sourcetable 'Identify stocks currently beyond two standard deviations from 30-day weighted regression with IV rank above 70.'

The AI screens for stocks showing both statistical price extension and elevated implied volatility—the ideal setup for selling options. When Netflix appears at $450 with weighted regression fair value at $420 (two standard deviations below), she sells put options at the $420 strike, collecting premium while the regression line represents statistical support.

She tells Sourcetable 'Calculate expected profit if stock reverts to regression line by expiration.' The AI computes that if Netflix returns to $420, the puts expire worthless and she keeps the full $3,200 premium collected. The statistical framework provides objective strike selection and profit probability estimates, improving options trading decision quality.

Frequently Asked Questions

If your question is not covered here, you can contact our team.

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How does a regression-based mean reversion signal differ from a simple z-score approach?
Simple z-score approach: standardize price/spread history and trade when it exceeds ±2σ. Regression-based approach: model the spread as a linear function of multiple explanatory variables (sector factors, macro variables, time) and generate trading signals from the residuals after removing explained variation. Advantages: (1) Accounts for slow-moving structural changes (business cycle effects on sector relationships). (2) Removes predictable seasonal patterns. (3) Can incorporate real-time fundamental data. Example: retail sector spread = β0 + β1×consumer_sentiment + β2×gas_price + β3×month_dummies + ε. Signal: trade on ε (unexplained residual), not raw spread. Higher information ratio because signal quality improves when fundamentals are controlled.
What is weighted least squares (WLS) regression and when should it be used?
WLS assigns different weights to observations rather than treating all data equally (OLS). Use WLS when: (1) Recent data is more predictive—exponentially decay weights back in time (weight = e^(-λt), λ = 0.01). (2) Heteroskedasticity—periods of high market volatility should receive lower weights to prevent volatile regimes from dominating regression estimates. (3) Data quality issues—known poor-quality data points weighted down. Implementation: in Python, sklearn LinearRegression or statsmodels WLS accept sample_weight parameter. Optimal decay coefficient (λ): test multiple values (0.005-0.05) and select based on out-of-sample R² maximization. WLS typically outperforms OLS in mean reversion applications by 0.5-1% annual return.
How do you handle non-stationarity in regression-based mean reversion models?
Non-stationarity issues: stock prices are non-stationary (unit roots)—regressing one price on another directly gives spurious results. Solutions: (1) Use returns (first differences) rather than levels—stationary by construction. (2) Error correction model (ECM)—if cointegrated, model the change in spread as a function of lagged spread levels (Engle-Granger two-step). (3) Log-price regression—log(P_A) = α + β×log(P_B) + ε; if residuals ε are stationary (ADF p < 0.05), use ε as signal. (4) Fama-MacBeth cross-sectional regression—run cross-sectional regressions of next-period returns on current characteristics, average coefficients across time to reduce serial correlation issues.
How do you determine the optimal regression window length for mean reversion signals?
Rolling window optimization: test multiple window lengths (60, 120, 180, 252 days) and select based on: (1) ADF test statistic for residuals—shorter windows are more adaptive but less stable. (2) Out-of-sample predictive R²—how much of next-period return variance is explained. (3) Signal-to-noise ratio—shorter windows add noise, longer windows miss structural changes. Typical optimal range: 120-180 day rolling window for daily data. Alternative: adaptive windows using EWMA (exponentially weighted moving regression)—equivalent to infinite window but with exponentially decaying weights. EWMA regression updates daily with no fixed lookback, naturally handling structural breaks with appropriate decay rate.
What are the common pitfalls in applying regression-based mean reversion to individual stocks?
Common failures: (1) Look-ahead bias—using future data in regression parameters. Always use strict rolling/expanding windows with sufficient history before making first prediction. (2) Overfitting—too many explanatory variables relative to observations. Rule of thumb: minimum 20-30 observations per explanatory variable. (3) Survivorship bias—historical stock universe must include delisted stocks to avoid overstating returns. (4) Transaction cost underestimation—assuming mid-market execution rather than realistic bid-ask crossing. (5) Ignoring execution timing—models assume end-of-day prices but real execution is imperfect. (6) Regime breaks—cointegration relationships can and do break permanently; no fixed set of pairs works forever.
How should stop losses be set in regression-based mean reversion strategies?
Stop loss setting based on statistical thresholds: (1) Hard stop at 4σ residual—if spread reaches 4 standard deviations from regression mean, close position immediately. The probability of 4σ move being a regime break (not temporary) is high enough to cut losses. (2) Time-based stop—if position hasn't moved toward mean in 2×half-life days, cut regardless of current z-score. (3) Fundamental stop—if the stock in your basket reports earnings/M&A that fundamentally changes its relationship to the basket, cut immediately. Stop loss sizing: if 2σ entry with 4σ hard stop, max loss per trade = 2σ. With typical σ = 1% position, max loss = 2% per position. Portfolio-level: with 20 positions, theoretical max concurrent drawdown if all positions hit stop simultaneously = 40%—risk management requires correlation monitoring.
Can regression-based mean reversion work in commodity and FX markets?
Regression mean reversion in other markets: (1) Commodity spreads—crack spread (crude oil minus refined products), spark spread (natural gas minus electricity), frac spread (crude minus NGLs) all show mean-reverting properties around long-run cost-of-production equilibria. Regression on seasonal factors and inventory levels improves signal quality significantly. (2) FX—currency pairs with common trade partners or common commodity exposures (e.g., AUD/CAD both commodity-linked) show cointegration. Regression controlling for gold, oil, and trade-weighted USD removes common factors, leaving idiosyncratic residual. (3) Fixed income—yield spread regression between sovereign bonds controlling for duration and credit quality provides residual signals for relative value trades. Cross-market application multiplies the strategy's opportunity set.
Andrew Grosser

Andrew Grosser

Founder, CTO @ Sourcetable

Sourcetable is the AI-powered spreadsheet that helps traders, analysts, and finance teams hypothesize, evaluate, validate, and iterate on trading strategies without writing code.

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