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Round Numbers, Tested Against a Control

Beginner to intermediate · 42,002 touches measured on five instruments · 2 September 2026

This is the one lesson here with a negative result, and it is the most useful one in the series — not because of what it says about round numbers, but because of how it was tested.

In one sentence

Round numbers are tidy prices where traders are assumed to cluster their orders — and when the reaction at them is compared against the reaction at deliberately ordinary prices, the two are indistinguishable.

The claim

Round numbers are supposed to matter. Gold at 4,400. GBPUSD at 1.3500. The Dow at 45,000. The reasoning is that humans place orders at tidy figures — nobody sets a target at 4,397.30 when 4,400 is right there — so orders bunch up at round prices and price reacts when it gets there.

The reasoning is sound. Whether it shows up in price is a separate question, and it is the kind of question that almost never gets asked properly.

control (4405) round (4400) reacts also reacts
Price at a round number. It reacts — and it reacts about the same amount at the unremarkable price halfway between, which is the point.
Why this needs a control

Suppose you claim a particular lamp post is unlucky, because you have tripped over near it three times. To test that, counting your trips near the lamp post is useless on its own. You have to count your trips near an ordinary stretch of pavement too. If you trip equally often there, the lamp post is innocent.

Price reacts somewhere constantly. Measuring reactions at round numbers alone will always produce an impressive-looking number. The only honest test is to run the identical measurement at prices with nothing special about them, and compare.

How the test was built

  1. Define the round step per instrument. Ten dollars on gold, fifty pips on the currency pairs, a hundred points on the indices — the spacing traders actually think in.
  2. Find first touches. Every hourly candle that traded through a level the previous candle had not reached.
  3. Measure the reaction. How far price pulled back away from the level over the following twelve hours.
  4. Run the identical test at half-step prices. 4,395 instead of 4,400. Equally frequent, equally spaced, and entirely arbitrary.
  5. Compare the two. If round numbers matter, the reaction at round levels should be measurably bigger.
1 Pick the round step Gold every $10, FX every 50 pips, indices every 100 points 2 Find every first touch 5,213 of them on gold alone 3 Measure the pullback over 12 hours How far price moved back away from the level 4 Repeat at half-step prices 5,358 control touches, identical method 5 Compare Round 99.7 pips against control 101.2 — a difference of -1.5%
The control is the entire experiment. Without it, the round-number figure looks convincing on its own.

What the data actually says

InstrumentRound touchesReaction at roundControl touchesReaction at controlDifference
XAUUSD5,21399.75,358101.2-1.5%
GBPUSD4,11926.54,33826.6-0.4%
EURUSD3,329203,70520.1-0.5%
US304,343138.34,234138.30%
NAS1003,652833,71185.6-3%

What was counted: A level is round when it is a whole multiple of the instrument's round step. A touch is the first hourly candle to trade through a level the previous candle did not reach. The reaction is how far price pulled back away from the level over the following twelve hours. The control repeats the identical test at half-step prices, which are equally frequent and entirely arbitrary.

Reactions are in the instrument's own pips or points. Median rather than mean, so a handful of violent reversals cannot carry the result.

There is no effect. Across five instruments and more than twenty thousand touches each side, the reaction at round numbers is within a couple of per cent of the reaction at prices chosen for being unremarkable. On the Dow the two figures are identical.

This does not mean nobody places orders at round numbers. They plainly do. It means those orders are not concentrated enough to produce a reaction that stands out from what price does everywhere else — which is the only version of the claim that would be tradeable.

Why this result is worth more than a positive one

Everything else in this series measures a concept and reports a rate. This page reports a rate and a control, and that is the difference between a finding and a statistic.

If you take one habit from these lessons, take this one: whenever someone shows you that a pattern works X% of the time, ask what X% is for everything else. A setup that wins 60% of the time is remarkable if random entries win 50%, and worthless if they win 62%. Most trading education never mentions the second number, which is how ideas like this one survive for decades without being checked.

So should you delete them from your chart?

Not necessarily — but demote them, and be honest about the job they are doing.

A worked example

Worked example

Elena is short gold from 4,430 and picks 4,400 as her target because it is a round number and "price always reacts there".

What the data says about the premise. Gold's median reaction at a round number was 99.7 pips, against 101.2 pips at ordinary prices — a difference of -1.5%. There is no bounce waiting for her at 4,400 that would not equally be waiting at 4,395.

Is the target still fine? Yes, but for a different reason. A round target is easy to set in advance and easy to stick to, and both of those are worth something. Just do not expect the number itself to defend her.

Where the belief would cost her. If she moved her stop to 4,450 "because 4,450 is round and will hold", she would be putting her invalidation at an obvious price with no measured protection — the worst of both worlds. That is the version of this belief that actually loses money.

What she does instead. Keeps 4,400 as a target, places her stop by volatility rather than by tidiness, and stops describing the round number as a reason.

Learn to ask "compared to what?"

This is the most transferable idea in the whole series. Any pattern you are about to trade can be tested against a control in the backtester: run your rules, then run the same rules on entries picked at random, and compare. If the gap is small, the pattern was never the reason.

Test a pattern against a control →

Doing it on TradingView

  1. If you keep round levels on the chart, use a faint, thin line. It should look like reference information, not like a signal.
  2. Do not add every round level. On gold, every ten dollars is a lot of lines and none of them earned it.
  3. Use them for take-profit placement, where the psychological convenience is real.
  4. Explicitly avoid placing stops just beyond one. That is the actionable finding on this page.
  5. Try the control yourself: put a line at 4,395 next to the one at 4,400 and watch how often price reacts at each over a month. Most people find they cannot tell them apart, which is the whole result.

Common mistakes

The drill
  1. Pick an instrument and note its round step.
  2. Replay two months of hourly candles. Each time price first reaches a round level, note how far it pulled back over the next twelve hours.
  3. Do the same for the half-step price in between — the deliberately unremarkable one.
  4. Compare your two medians.
  5. Whatever you find, the habit is the prize: you have just run a controlled test on a trading claim, and you can now run one on any other claim you meet.

Run the drill in the free backtester → Free, no sign-in to begin.

Questions people ask

Do round numbers act as support and resistance?

Not measurably. On gold, the median pullback after price first reached a round level was 99.7 pips; at half-step prices chosen for being unremarkable it was 101.2 pips. That is a difference of -1.5%, across thousands of touches on each side, and the other four instruments agree.

Why does everyone say round numbers matter then?

Because the reaction at round numbers, looked at on its own, is genuinely substantial — price does pull back after touching them. The problem is that price pulls back after touching everything. Without a control you cannot tell the two apart, and almost nobody runs the control.

Should I remove round numbers from my chart?

Not necessarily, but demote them. They are fine as take-profit targets, where the value is that a tidy number is easy to commit to and stick to. They are not a reason to enter, and they are a poor place to hide a stop — obvious prices are where everyone else's stop already is.

What about really big round numbers, like gold at 4,000?

This test used the ordinary trading step — every ten dollars on gold — because that is what traders actually watch. Much larger figures are far rarer, so any sample would be small and any conclusion weak. This page does not claim to have tested those.

What is the practical takeaway?

Two things. Do not put stops just beyond round numbers, because they are obvious even without an edge. And more importantly, start asking "compared to what?" of every trading claim you meet — a pattern that works 60% of the time means nothing until you know what random entries did.

How do I run a control test myself?

In the backtester: run your rules over a stretch of history and record the results, then run the same rules on entries taken at fixed intervals with no setup at all. The gap between those two is your actual edge, and it is usually smaller than the headline number.

The habit is worth more than the finding

Any trading claim can be tested against a control. Run your rules, then run the same rules on random entries, and compare. If the gap is small, the pattern was never the reason — and you have saved yourself a strategy.

Open the free backtester →

Beginner exploration

Three questions to help you use this page

Open each answer for a plain-language way to read Round Numbers, Tested Against a Control, test it carefully and decide what to explore next.

What does “Round Numbers, Tested Against a Control” mean for a beginner?

This page focuses on “Round Numbers, Tested Against a Control”.Round numbers tested against a control at half-step prices. On gold the median reaction was 99.7 pips at round levels and 101.2 at ordinary ones — a difference of -1.5%. No measurable edge, on any of five instruments.For “Round Numbers, Tested Against a Control”, a beginner should identify what the learning guide measures, assumes or teaches before acting on its conclusion.Treat this page's account of “Round Numbers, Tested Against a Control” as a learning reference rather than a prediction, signal or promise of future performance.

How should a beginner use this page to explore “Round Numbers, Tested Against a Control”?

For “Round Numbers, Tested Against a Control”, translate the idea into a definition you could apply the same way on two different charts.While exploring “Round Numbers, Tested Against a Control”, work through one example slowly and record which inputs or observations determined the result.Keep your “Round Numbers, Tested Against a Control” record honest: list the limitation or counterexample before using the concept in a trading plan.Before leaving “Round Numbers, Tested Against a Control”, practise the definition on unseen history and review consistency before judging performance.

How can AI help explore “Round Numbers, Tested Against a Control” responsibly?

Turn one idea from “Round Numbers, Tested Against a Control” into a rule with explicit inputs, dates, costs and pass-or-fail conditions.Ask AI to expose missing assumptions in that “Round Numbers, Tested Against a Control” test, not to guess the next market move.Use the FXAbsolute AI Backtesting Lab to inspect calculations connected to “Round Numbers, Tested Against a Control” and the assumptions behind them.Reproduce any important “Round Numbers, Tested Against a Control” result and reserve unseen data before deciding that an apparent pattern is useful.

Continue your exploration of Round Numbers, Tested Against a Control with the beginner AI prompt guide, or inspect public calculations in the AI Backtesting Lab.