R
Completed
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Section 1: Getting Started
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Section 2: Core Syntax
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Section 3: Data Structures
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Section 4: Data Manipulation
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Section 5: Visualization and Statistics
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Section 6: Advanced R
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Section 7: Practical Projects
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Section 8: Interview Practice
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Section 9: More Practice Exercises
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Section 10: Shiny Apps in Depth
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Section 11: More Data Wrangling
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Section 12: Tidyverse Deep Dive
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Section 13: Statistical Modeling Deep Dive
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Section 14: Machine Learning in R
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Section 15: R Visualization Deep Dive
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Section 16: R Package Development Deep Dive
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Section 17: R for Reproducible Research
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Section 18: R and Databases
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Section 19: R Performance Optimization
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Section 20: Bioinformatics and Specialized R
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Section 21: More Shiny Practice
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Section 22: More Practice Exercises
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Section 23: R Data Structures Deep Dive
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Section 24: More Interview and Review
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Section 25: R for Business Analytics
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Section 26: R Text Mining and NLP
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Section 27: R Spatial Data Analysis
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Section 28: R Deep Learning
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Section 29: Advanced Statistical Techniques
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Section 30: R Object Systems Deep Dive
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Section 31: R Environments and Metaprogramming
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Section 32: R for Finance
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Section 33: R for Clinical and Health Data
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Section 34: More Shiny Advanced Practice
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Section 35: R Data Cleaning Deep Dive
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Section 36: R Reporting Automation
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Section 37: More Practical Projects Round 2
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Section 38: R Ecosystem and Career
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Section 39: More Visualization Practice
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Section 40: R for Experimentation
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Section 41: R for Genomics and Bioinformatics Deep Dive
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Section 42: R for Marketing Analytics
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Section 43: R Data Import/Export Deep Dive
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Section 44: R String Processing Deep Dive
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Section 45: R for Actuarial and Insurance Analytics
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Section 46: R Testing and Quality Assurance Deep Dive
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Section 47: R Version Control and Collaboration
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Section 48: R Advanced Functional Programming
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Section 49: R for Supply Chain and Operations
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Section 50: More Practice Exercises Round 3
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Section 51: R Dashboards and BI Integration
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Section 52: R Data Governance and Ethics
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Section 53: More Modeling Practice
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Section 54: R Final Capstone Projects
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Section 55: R for Sports Analytics
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Section 56: More Interview Practice Round 2
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Section 57: R Networking and APIs
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Section 58: R for Environmental Science
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Section 59: R Notebook and Documentation Practices
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Section 60: More Data Wrangling Mastery
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Section 61: R for A/B Testing at Scale
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Section 62: R Package Ecosystem Deep Dive
132: Backtesting Trading Strategies in R
A few years ago, I worked with a quantitative developer who was convinced he'd found a "holy grail" momentum strategy. He showed me a backtest result with a staggering 400% annual return and a near-perfect equity curve. I asked him one simple question: how was he calculating the moving average? It turned out he was using a function that centered the window, meaning his "past" average actually included data from the future. He wasn't predicting the market; he was accidentally reading the answers from the back of the book. This is called look-ahead bias, and it's the fastest way to lose a lot of money in a real brokerage account.
Backtesting is the process of applying a trading strategy to historical data to see how it would have performed. In R, we have a massive advantage because the quantmod and TTR packages handle the heavy lifting of data acquisition and technical indicator calculation. But the logic of the backtest—the actual "if this, then that"—is where you need to be meticulous. If you shift your data by even one index incorrectly, your results are worthless.
Converting Indicators into Trade Signals
The core of any backtest is the signal. You aren't just looking at a line on a chart; you're creating a binary or ternary state: Buy (1), Sell (-1), or Neutral (0). Let's use a classic Simple Moving Average (SMA) crossover. The idea is simple: when a fast-moving average crosses above a slow-moving average, you go long.
library(quantmod)
library(TTR)
# Get historical data for Apple
getSymbols("AAPL", src = "yahoo", from = "2020-01-01")
prices <- Cl(AAPL) # Closing prices
# Calculate SMAs
fast_sma <- SMA(prices, n = 20)
slow_sma <- SMA(prices, n = 50)
# Generate signals: 1 when fast > slow, 0 otherwise
# We use ifelse to create a logic vector
signal <- ifelse(fast_sma > slow_sma, 1, 0)
Now, here is the part where most beginners fail: the lag. If the SMA crosses today, you cannot buy at today's closing price because you only know the cross after the market closes. You must execute the trade at the next available price. In R, we handle this by lagging our signal vector using lag().
Calculating the Strategy Equity Curve
Once you have a lagged signal, you can calculate your returns. The most efficient way to do this in R is vectorization. Instead of looping through every day of the year, we multiply the daily percentage change of the asset by our signal vector. I prefer using log returns here because they are additive, which makes the math much cleaner when dealing with compounded growth.
# Calculate daily log returns
returns <- diff(log(prices))
# Lag the signal by 1 day to avoid look-ahead bias
# We align the signal from 'yesterday' with 'today's' return
strategy_returns <- lag(signal, k = 1) * returns
# Remove NA values caused by lagging and SMA warmup
strategy_returns <- na.omit(strategy_returns)
# Convert returns to a cumulative equity curve starting at 1
equity_curve <- exp(cumsum(strategy_returns))
plot(equity_curve, main = "Equity Curve: SMA Crossover", col = "blue", lwd = 2)
If you see a vertical line going straight up, don't celebrate yet. Check your lag. If the equity curve looks too good to be true, it almost always is.
Measuring the Pain via Maximum Drawdown
Raw returns are a vanity metric. I don't care if a strategy makes 50% a year if it drops 70% in the middle of the year—most investors (and their bosses) will panic and shut the strategy down long before the recovery happens. This is why we track Maximum Drawdown (MDD), which is the largest peak-to-trough decline in the equity curve.
You can calculate this by tracking the running maximum of your equity curve and finding the largest percentage difference between that peak and the current value. It's the "sleep at night" metric. A strategy with a 10% return and a 5% drawdown is infinitely more valuable to a professional firm than a strategy with a 30% return and a 40% drawdown.
📋 Practical Task
Exercise: Implementing an RSI Mean-Reversion Strategy for SPY
Your task is to build a backtest for a "Mean Reversion" strategy using the S&P 500 ETF (SPY). Instead of a trend-following SMA crossover, you will implement a strategy based on the Relative Strength Index (RSI).
Requirements:
- Download historical daily data for
"SPY"from 2018 to the present. - Calculate a 14-day RSI using the
RSI()function from theTTRpackage. - The Strategy:
- Enter a Long position (1) when the RSI drops below 30 (oversold).
- Exit the position (0) when the RSI rises above 70 (overbought).
- Ensure you apply a 1-day lag to your signals to prevent look-ahead bias.
- Calculate the total cumulative return of the strategy and plot the resulting equity curve.
- Print the final value of the equity curve to the console.
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