A trading rule is a hypothesis: “when the 20-day average price crosses above the 100-day
average, the market is turning up, so buy.” A backtest is the experiment that checks it.
You take years of past prices, apply the rule day by day as if you had been there, keep the
books (cash, position, profit and loss), and read off the result at the end. Every systematic
strategy, from a hedge fund’s model to a retail investor’s moving-average rule, goes through
this step before it touches money, because the alternative is finding out with real money.
The result is a number, and people believe numbers from a backtest too easily. This post
explains what a backtest is made of, builds the simplest honest one in a few lines of
pandas , runs the same rule through two Python
libraries, and uses the differences between the answers to show where backtests go wrong.
The last section is a guide to the libraries worth knowing.
What a backtest is made of
Five parts, whatever the library:
Historical prices: open, high, low, close, volume
The rule: buy, sell or hold, from data up to today
Execution model: when the fill happens, at what price, with what costs
Portfolio accounting: cash, positions, profit and loss
Evaluation: return, Sharpe, maximum drawdown, win rate
Historical prices. Daily bars with open, high, low, close and volume, or finer. The
quality of the data bounds the quality of the test: prices must be adjusted for splits and
dividends, and the set of tickers must be the one that existed then , not the survivors.
The rule. A function from everything known up to today to a position for tomorrow.
Moving-average crossovers, momentum, mean reversion, a machine-learning model’s forecast.
The execution model. The part beginners skip and professionals spend most of their time on. When does the
order fill, at what price, and what does it cost in commission, bid-ask spread, slippage
(the price moving against you between decision and fill) and market impact (your own order
moving the price)?
Portfolio accounting. Cash, shares held, mark-to-market value, every day.
Evaluation. Total return, Sharpe ratio ,
maximum drawdown (the worst peak-to-trough fall), number of trades, win rate, time in the
market.
There are two ways to build the machine. An event-driven backtester walks through time one
bar at a time, calling your code at each step with only the data up to that point, exactly as a
live trading system would; it is realistic, it can model partial fills and queued orders, and
it is slow. A vectorised backtester computes the signal for every day at once as array
operations and multiplies positions by returns; it is far faster, which makes it
the tool for parameter sweeps, and it is easy to leak tomorrow’s data into today’s decision
because all of time is in one array. The example below uses both.
One rule by hand: the look-ahead trap
The rule: hold SPY when its 20-day average close is above its 100-day average, hold cash
otherwise. One formula says everything a vectorised backtest does:
s, the position (1 = holding SPY, 0 = cash)
r t rule = s t − 1 r t r^{\text{rule}}_t = \key{s_{t-1}} \, r_t r t rule = s t − 1 r t
The return the rule earns on day t t t is the market’s return r t r_t r t times the position decided
the day before . The subscript is the point. The position on day t t t is computed from
day t t t ‘s close, so it cannot earn day t t t ‘s return; the earliest it can act is day t + 1 t+1 t + 1 .
Write s t r t \key{s_t} \, r_t s t r t instead and the backtest trades on information it did not have yet.
That is look-ahead bias , and in a vectorised backtest it is one missing .shift(1).
import pandas as pd
spy = prices [ "SPY" ] # adjusted daily closes, 2019-2023
ret = spy . pct_change (). fillna ( 0.0 )
fast , slow = spy . rolling ( 20 ). mean (), spy . rolling ( 100 ). mean ()
in_market = ( fast > slow ). astype ( int ) # 1 = hold SPY, 0 = hold cash
cheat = in_market * ret # set on the same close: impossible
honest = in_market . shift ( 1 ) * ret # position set on the next day
total = lambda r : ( 1 + r ). prod () - 1
Rule Total return Sharpe Maximum drawdown Buy and hold SPY +106.2% 0.80 −33.7% Crossover, position set on the same close (cheating) +53.3% 0.70 −18.9% Crossover, position set on the next day +42.5% 0.58 −21.9%
The cheating version is not a wild number. It is 10.8 \key{10.8} 10.8 percentage points better than
the honest one, which is exactly the kind of gap that makes a mediocre rule look like a good
one. The reason is mechanical: a crossover rule buys after a rise has started and sells
after a fall has started, so every entry and exit is late by construction. Shifting the
position by one day makes it one day later still, and the days just after a crossing are the
days the trend is strongest.
Note. A look-ahead bug never announces itself. The code runs, the chart looks plausible,
the numbers are a bit too good. The test is to ask, for every input to the rule on day t t t ,
“was this number printed before the close of day t t t ?” If any answer is no, the result is
fiction.
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What 10,000 dollars became under each rule, 2019-2023","xlabel":"Date","ylabel":"Portfolio value (dollars)","xlog":false},{"x0":60.92,"x1":565.2,"y0":646.22,"y1":806.62,"title":"3. 1,225 parameter pairs: return where they were chosen vs. return afterwards","xlabel":"Return on 2019-2021, the years the pair was chosen on (%)","ylabel":"Return on 2022-2023, unseen years (%)","xlog":false}],"series":[{"panel":0,"label":"SPY close","color":"var(--chart-grey, 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in-sample pair (fast 5, slow 20)","color":"var(--chart-maroon, #b6262c)","x":[70.9461],"y":[17.7706],"sx":[542.28],"sy":[695.18]},{"panel":2,"label":"the pair the post uses (fast 20, slow 100)","color":"var(--chart-purple, #7c5fd3)","x":[44.7729],"y":[-0.701016],"sx":[332.96],"sy":[752.61]}]}
2026-10-15T18:28:40.514068
image/svg+xml
Matplotlib v3.11.2, https://matplotlib.org/
2019
2020
2021
2022
2023
2024
Date
200
250
300
350
400
450
SPY price (dollars, adjusted)
1. The signal: buy when the fast average crosses above the slow one
SPY close
20-day average
100-day average
buy
sell
2019
2020
2021
2022
2023
2024
Date
8000
10000
12000
14000
16000
18000
20000
Portfolio value (dollars)
2. What 10,000 dollars became under each rule, 2019-2023
crossover with look-ahead (cheating)
crossover, next-day fills, 0.1% commission
buy and hold
20
30
40
50
60
70
Return on 2019-2021, the years the pair was chosen on (%)
−10
0
10
20
30
Return on 2022-2023, unseen years (%)
3. 1,225 parameter pairs: return where they were chosen vs. return afterwards
one fast/slow pair
best in-sample pair (fast 5, slow 20)
the pair the post uses (fast 20, slow 100)
buy and hold, 2022-2023
Panel 1 shows the rule’s thirteen position changes over five years; the signal is slow by design, which
is why it sat out most of the March 2020 crash and also most of the recovery. Panel 2 is the
money: the honest rule turned $ 10,000 \usd 10{,}000 $10 , 000 into about $ 11,600 \usd 11{,}600 $11 , 600 with a 0.1%
commission, while buy and hold reached $ 20,600 \usd 20{,}600 $20 , 600 . On SPY over these five years, the
crossover rule lost to doing nothing, and lost less badly in the crash; that is the trade it
offers.
The same rule in a library: the fill-timing trap
backtesting.py is the smallest full backtester in
Python: event-driven, one instrument, a Strategy class with two methods, a Backtest that
runs it, and a statistics table at the end. The crossover rule is eight lines.
from backtesting import Backtest , Strategy
from backtesting . lib import crossover
class SmaCross ( Strategy ):
fast , slow = 20 , 100
def init ( self ):
sma = lambda s , n : pd . Series ( s ). rolling ( n ). mean ()
self . fast_ma = self . I ( sma , self . data . Close , self . fast )
self . slow_ma = self . I ( sma , self . data . Close , self . slow )
def next ( self ): # once per bar, data up to that bar
if crossover ( self . fast_ma , self . slow_ma ):
self . buy ()
elif crossover ( self . slow_ma , self . fast_ma ):
self . position . close ()
bt = Backtest ( ohlc , SmaCross , cash = 10_000 , commission = 0.001 ,
finalize_trades = True )
stats = bt . run ()
Statistic backtesting.py Return +16.0% Sharpe ratio 0.21 Maximum drawdown −29.2% Trades 6 Win rate 50% Time in the market 64.6% Commission paid $ 125 \usd 125 $125
The hand version said + 42.5 % \key{+42.5\%} + 42.5% . The library says + 16.0 % \key{+16.0\%} + 16.0% . Same rule, same
data, same five years. The gap is three conventions, none of them a bug:
The library waits for a real crossing. The hand version is “in the market” from the
first day the 100-day average exists, because the fast average already sat above it. The
library’s crossover needs the fast line to actually cross the slow one, so its first buy
is in September 2019 rather than May. That skipped a summer of gains.
The library fills one day later. A signal on day t t t ‘s close becomes an order that fills
at the next bar’s open. With daily closes only (the example sets open equal to close), that
is the close of day t + 1 t+1 t + 1 , and the position earns from day t + 2 t+2 t + 2 . The hand version earned
from day t + 1 t+1 t + 1 .
Commission. 0.1% of every fill, $ 125 \usd 125 $125 over six round trips. Small here; for a
rule that trades daily it is everything.
Put the first two conventions into the hand version and it reports + 17.4 % \key{+17.4\%} + 17.4% ; the rest
is the commission. Neither number is the right one. What matters is that one day of fill delay moved the result
from 42% to 17% , and a strategy whose backtest depends that much on
when the fill is assumed to happen is a strategy you do not understand yet. Every library makes
these choices for you; read the defaults before you believe the output.
Searching for parameters: the over-fitting trap
Why 20 and 100? Only because they are round numbers. The natural next step is to try every
pair and keep the best, which is the job vectorised backtesting is built for.
vectorbt runs every parameter combination as one
wide array, using NumPy and Numba under
the hood. The 1,225 fast/slow pairs on three years of SPY below took 9 seconds on the first
call, almost all of it Numba compiling, and 0.12 seconds on the second.
import numpy as np , vectorbt as vbt
windows = np . arange ( 5 , 255 , 5 ) # 50 windows, 1,225 fast/slow pairs
fast_ma , slow_ma = vbt . MA . run_combs ( train , window = windows , r = 2 ,
short_names = [ "fast" , "slow" ])
pf = vbt . Portfolio . from_signals ( train ,
fast_ma . ma_crossed_above ( slow_ma ),
fast_ma . ma_crossed_below ( slow_ma ),
fees = 0.001 , freq = "1D" )
total_return = pf . total_return () # one number per pair
best = total_return . idxmax ()
The sweep is run on 2019 to 2021 only. The pairs are then scored on 2022 to 2023, which the
search never saw: the same discipline as a train/test split in machine learning, for the same
reason.
Fast, slow (days) Return 2019–2021 (chosen here) Return 2022–2023 (unseen) 5, 20 (best in-sample) +70.9% +17.8% 30, 45 +70.0% −12.4% 10, 100 +69.1% +3.8% 10, 115 +68.1% +4.8% 10, 110 +67.6% +5.7% 20, 100 (the pair above) +44.8% −0.7% Buy and hold SPY +99.7% +2.6%
Panel 3 of the chart plots all 1,225 pairs, in-sample return across, out-of-sample return up.
It is a cloud with no slope: the rank correlation between the two is − 0.02 \key{-0.02} − 0.02 . The best
tenth of pairs in-sample went on to earn a median + 10.1 % \key{+10.1\%} + 10.1% ; the worst tenth earned
+ 11.0 % \key{+11.0\%} + 11.0% . The search found nothing real. It found the pairs that happened to fit 2019–2021,
and 2022–2023 was a different market (a bear year, then a recovery) in which a different set
of pairs happened to fit.
Note. Picking the best of 1,225 backtests and reporting its return is not a backtest of a
strategy. It is a backtest of your search, and the expected result of searching is to find
luck. The honest number is the one from data the search never touched, and even that gets
used up: look at the test set twice and it has become training data.
There is a human side to this. A backtest reads like a record of what happened, and we treat
records as facts. The search that produced it is not in the chart. So “it backtested at 70%”
persuades people who would never believe “I tried 1,225 things and this one worked”, even
though it is the same claim.
Habits that keep a backtest honest
Lag the signal. The position on day t t t comes from data up to day t − 1 t-1 t − 1 . In pandas that
is .shift(1); in an event-driven library it is the default, which is a reason to use one.
Charge for every fill. Commission, spread and slippage, with a pessimistic guess if you
have no better one. A rule that only works without costs does not work.
Hold out time. Choose parameters on one period, report on a later one. For a strategy
you will keep re-tuning, use walk-forward testing: fit on a window, test on the next,
slide, repeat, and report only the stitched-together test periods.
Count the trials. Keep a note of how many variants you tried, and treat the best one’s
result with the suspicion that number deserves.
Use the data that existed. Tickers that were later delisted belong in the test; a
universe built from today’s survivors backtests beautifully.
The libraries
Six names come up. The short list is two.
backtesting.py One instrument, a rule in a few lines, a statistics table and an interactive chart Why the smallest complete event-driven backtester: Strategy with init and next, a Backtest that runs it, built-in parameter optimisation with heatmaps; built on pandas, NumPy and Bokeh; actively releasedMove on when you need a portfolio of many instruments, or you want to sweep thousands of parameters
vectorbt Thousands of parameter combinations, many assets, in seconds Why vectorised on NumPy and Numba (with an optional Rust engine), so a whole grid of strategies is one array operation; rich portfolio statistics; the open-source community edition of a commercial product, under Apache 2.0 with a Commons Clause (you may not sell it as a product)Move on when the rule needs path-dependent logic that does not vectorise, or you need realistic order handling
Backtrader A full event-driven platform: multiple data feeds, timeframes, brokers, sizers, analysers Why the most complete pure-Python engine, written by Daniel Rodriguez from 2015, with live-trading adapters for Interactive Brokers and Oanda and a large archive of answered questionsMove on when you need maintenance: the last release on PyPI is from April 2023 and the repository last changed in 2024, so it runs on today's Python by goodwill, not by a release cycle
Zipline (reloaded) Research over a universe of stocks with factor models and a point-in-time database Why the event-driven engine Quantopian built and ran its crowd-sourced fund on, until it closed in late 2020; now the zipline-reloaded fork maintained by Stefan Jansen for the readers of his book; initialize and handle_data callbacks, data bundles you ingest once, and the Pipeline API for computing factors across every asset on every dayMove on when you want one ticker and a quick answer; the data ingestion alone is an afternoon
LEAN Institutional-grade: many asset classes, C# or Python, the same code for backtest and live Why QuantConnect's open-source engine (Apache 2.0), event-driven, with brokerage integrations; the lean CLI runs backtests, research notebooks and live trading locally in DockerMove on when you are not planning to trade live through it: the engine is heavy, and the data model assumes QuantConnect's formats
PyAlgoTrade Historical interest only Why an early, readable event-driven library; its README now says it is deprecated and no longer maintained, the last release was in 2018, and its author's successor project is Basana , an async framework aimed at crypto exchangesMove on when now; read it to learn how an event loop, a broker and a strategy fit together, then use something maintained
The practical pattern: prototype in pandas , where you can see every line and there is
nothing to misunderstand; sweep in vectorbt when there are parameters to search;
confirm in an event-driven engine (backtesting.py for one instrument, LEAN or Backtrader
for a portfolio) so the fill timing and costs are modelled the way a live system would. If the three disagree, as they did above, that disagreement is what you have learned.
Where this shows up at work
A backtest is the same object as a replay test in a settlement or payments system: historical
inputs, the new logic, a diff against what actually happened. The traps are the same too.
Using a field that was back-filled later is look-ahead. Tuning a fraud threshold on last
month’s cases and reporting its catch rate on last month’s cases is in-sample. Replaying only
the transactions that completed is survivorship. If you have built a replay harness you already know how to read a backtest, and when to
distrust one.
Summary
Trap What it looks like The fix Look-ahead a missing .shift(1); results a little too good position on day t from data up to t−1 Fill timing two engines, same rule, 42% vs 16% know when the engine fills, and charge for it Over-fitting best of 1,225 pairs; rank correlation −0.02 out of sample hold out time; count the trials; walk-forward Survivorship today’s tickers tested on yesterday’s market point-in-time universe
Next
Portfolio optimisation covers what to do with
several assets once you trust the numbers; the
Sharpe, Sortino and information ratio
post explains the ratios a backtest reports. The scripts behind this post run on the same
five tickers as the rest of the site.
References
Philip J. Romero & Tucker Balch, What Hedge Funds Really Do (Business Expert Press, 2014),
ch. 2 on returns and risk measures.
Marcos López de Prado, Advances in Financial Machine Learning (Wiley, 2018), ch. 11 “The
Dangers of Backtesting”, on backtest over-fitting and counting trials (outside the usual
reading list on this site, cited because it covers the sweep in this post).
Library documentation, read for the cards above:
backtesting.py ,
vectorbt ,
Backtrader ,
Zipline reloaded ,
LEAN and
PyAlgoTrade .