Guide · Statistics for SEO

What is the minimum detectable effect in SEO testing, and how do you size a test?

Published . Updated . First published.

A minimum detectable effect (MDE) is the smallest real change that a test would catch with a stated probability, conventionally 80%. For an SEO test, the MDE is a percentage lift versus what pages you left alone predict. You size a test by checking that its MDE is no larger than the smallest lift that would change your decision.

  • Power is the probability that a test finds an effect that exists, and 80% is a common convention for adequate power, not a formal standard (Wikipedia, article on statistical power, read 30 October 2026).
  • In Penlid's simulations with six comparison pages and no drift between pages, a +50% lift on a page earning 4 clicks a day was found 61.23% of the time and a +80% lift 92.01% of the time (Penlid, methodology, read 30 October 2026).
  • In the same simulations with 15% drift between pages, a +80% lift was found 36.95%, 59.65%, 79.55% and 82.20% of the time at 1.4, 4, 40 and 400 clicks a day (Penlid, methodology, read 30 October 2026).

What does minimum detectable effect mean?

The minimum detectable effect is the smallest true change a test would catch often enough to rely on. Wikipedia's article on statistical power states the idea: If resources and thus sample sizes are fixed, power analyses can also be used to calculate the minimum effect size that is likely to be detected. Power is the probability of finding an effect that is really there, so every MDE carries a power level. The same article adds that there are no formal standards for power; 80% is only a convention.

Our reading: a test has one MDE for each pair of significance level and power. This guide uses the 5% level Penlid applies (a p-value below 0.05, covered in what significant means for an SEO change) and 80% power.

Why do generic A/B calculators not fit an SEO test?

Generic A/B calculators do not fit an SEO test because, as Penlid's calculator page puts it, they assume visitors are split at random between two versions, which a page edit is not. An SEO test changes one page and compares it with pages you leave alone, which we call comparison pages.

Counting noise shrinks as clicks grow: if clicks are Poisson counts, as Penlid's simulations assume, the variance equals the mean (Wikipedia, article on the Poisson distribution), so the relative noise of n clicks is about 1 ÷ √n, which is 9.4% at 112 clicks and 0.94% at 11,200 (our arithmetic). Drift is pages moving apart on their own, and the calculator page says its size, tau, is the noise a real change has to stand out from, and it does not shrink as a page gets bigger.

How often Penlid's estimator found a +80% lift with six comparison pages (simulated, run of 1 October 2026; the first figure comes from 200,000 experiments, the rest from 2,000 each and can be a point or so off; the methodology's own table lists 78.90% for a rerun of the 40-a-day case)
Clicks a dayClicks in 28 days (daily × 28)Drift between pagesLift found
4112none92.01%
1.439.215%36.95%
411215%59.65%
401,12015%79.55%
40011,20015%82.20%

In the methodology's run, 15% drift cut the chance of finding a +80% lift on a 4-clicks-a-day page from 92.01% to 59.65%, while ten times the traffic, from 40 to 400 clicks a day, added only 2.65 points (our subtraction). Our reading: past a few dozen clicks a day, a bigger page buys little. For the traffic half of sizing, see how much traffic a page needs.

What are the two thresholds in Penlid's SEO test calculator?

Penlid's SEO test calculator reports a significance threshold and, separately, the change that gets an 80% chance of a verdict. It simulates Penlid's estimator thousands of times on pages shaped like yours, so both numbers come from simulation, not from a formula.

  • The significance threshold is the median, over simulated tests where nothing changed, of the smallest estimated lift that would have been called significant. A real lift of that size is caught only about half the time in the tests that have enough comparison pages.
  • The change that gets 80% is the real change the estimator finds in 80% of simulated tests. It is searched for by bisection in 7 steps, and the printed figure is where a curve fitted to the simulated points crosses 80%.

Our reading: the second is the minimum detectable effect in the power sense, and the first is only where an estimate starts to count. The methodology also says a "we cannot tell" result states the smallest lift the measurement could have detected, without saying whether that is the first figure or the second.

How do you size an SEO test, step by step?

Size an SEO test by running the plan through the calculator before you touch the page, then comparing its change for an 80% chance with the smallest lift that would change your decision.

  1. Write down the smallest lift worth acting on before you see the calculator's answer.
  2. Take the page's clicks for its last 28 days from Search Console. The calculator treats that count as the page's normal level; with no clicks the page is new and cannot be measured, and with 1 to 9 it earns a direction and no size.
  3. Choose the comparison pages before the change. Penlid needs at least 3 pages you will not touch for the 28 days after the change, and uses at most 8.
  4. Pick tau: 0.05, 0.15 (Penlid's suggestion if you are unsure) or 0.35, or estimate it from a page-by-day file of at least 84 days. Reading tau too low flatters every chance.
  5. Compare. Set the chance of a verdict at each size of change, and the change that gets 80%, against your first step. The answer arrives 38 days after the change goes live (28 + 7 + 3, Penlid's own constants), and the SEO significance calculator then reads it.

What can you do when the minimum detectable effect is too big?

When the minimum detectable effect is too big, change the design of the test, because Penlid's tools fix both windows at 28 days. Pick comparison pages that move with the page, since drift costs a lot. Add comparison pages up to 8: with no drift, a +50% lift on a 4-clicks-a-day page was found 61.23% of the time with six pages and 70.02% with eight. Make the change bolder, because Wikipedia says effects that are large relative to the variability of the data tend to provide more power. If no lever closes the gap, "we cannot tell" is still an answer; see inconclusive SEO tests.

Example (illustrative numbers)

These numbers are invented to show the arithmetic; they are not data or calculator output. A page earned 450 clicks in its last 28 days, and the six pages of its size that you will leave alone earned 2,700 together. Our textbook approximation treats the noise as known; the methodology says the real estimator does not, because with so few comparison pages the amount of drift is itself uncertain, so we expect the approximation to come out below the estimator's figure.

On the log of after over before clicks, counting noise adds 2 ÷ clicks to the variance: 2 ÷ 450 = 0.004444 for the page and 2 ÷ 2,700 = 0.000741 for the six together. Drift at tau 0.15 adds 0.15² × (1 + 1 ÷ 6), and 0.15² × 7 ÷ 6 = 0.026250, since the page and the six-page average can each drift. The variance is 0.004444 + 0.000741 + 0.026250 = 0.031435, and its square root, the standard error, is 0.1773.

The 80% change needs 1.96 + 0.84 standard errors, where 1.96 is the 5% significance line and 0.84 is the point below which the standard normal curve sits 80% of the time. That is 2.80 × 0.1773 = 0.4964, and exp(0.4964) = 1.643, so +64.3%. Other tau values give this table.

Approximate 80% change for a 450-click page and six pages of its size, by tau (our arithmetic, likely a floor)
TauStandard error80% change
0 (counting noise only)0.0720+22.3%
0.05 (very alike)0.0900+28.7%
0.15 (typical)0.1773+64.3%
0.35 (volatile)0.3848+193.7%

For scale, the methodology found a +80% lift 79.55% of the time at 1,120 clicks (40 a day) with 15% drift and six comparison pages, so its 80% change there is about +80%. The methodology does not say how big those comparison pages were; if each also had 1,120 clicks, the same arithmetic gives 2 ÷ 1,120 + 2 ÷ 6,720 + 0.026250 = 0.028333, a standard error of 0.1683 and 2.80 × 0.1683 = 0.4712, or +60.2%, well under the measured figure.

A hoped-for +20% is ln 1.20 = 0.1823, which is 0.1823 ÷ 0.1773 = 1.03 standard errors, 0.93 short of the 1.96 line. A standard normal table puts about 18% of the curve beyond 0.93, so this design gives a clear verdict on a real +20% about 18% of the time, at best, and most tests come back "we cannot tell". So the choice is a bolder change, comparison pages with a lower tau, or accepting that answer in advance.

What this cannot tell you

  • The figures are simulations. Penlid's rates come from testing its estimator on simulated sites where the true answer was known, and they hold inside its grid: tau up to 0.35, counts up to 11,200 in 28 days (400 a day) and up to 8 comparison pages.
  • The simulated site is flat. The calculator does not simulate seasonality or regression to the mean, and it draws Poisson counts where real counts are somewhat more variable. A page picked because it was declining came back "improved" 5.50% to 9.20% of the time when nothing was done, so on such a page "improved" is weaker evidence than the calculator's false-alarm line suggests; see false wins in SEO testing.
  • Each figure carries simulation error. At the standard 5,000 runs a chance near 50% is good to about ±1.4 points, and the 80% changes carry more error.
  • The name is shorthand, and the mapping is ours. Penlid's methodology and tool pages do not use the phrase "minimum detectable effect". The calculator page uses the abbreviation only as the field name mde_pct, which it defines as the smallest estimated lift that would have been called significant: its significance threshold, not the change for an 80% chance. Calling the change for an 80% chance the MDE is our reading.
  • A detectable effect is not an expected one. Sizing says what a test could see, not what your change will do, and Penlid's calculator says it cannot say that a change will improve a ranking.

Questions people also ask

What is minimum detectable effect size?

Effect size is how large the true change is, and the minimum detectable effect size is the smallest one that a given test has a good chance of spotting. In SEO testing it is a percentage on the changed page's clicks beyond what the pages left alone predict, such as +30%. Penlid states a result as a percentage versus what the comparison pages predict, not as a difference in percentage points.

What is the minimum detectable effect formula?

For a two-sided test at the 5% level with 80% power, the textbook approximation multiplies the standard error of your measurement by 1.96 plus 0.84, which is 2.80. In an SEO test that standard error has to include counting noise on the page, counting noise on the comparison pages and drift between pages. The drift part does not fall as traffic rises, so a formula that sees only clicks gives a lower number than the real one.

How do you calculate minimum detectable effect for an SEO test?

Enter the page's clicks over its last 28 days, the number and size of the pages you will leave alone, and how far apart your site's pages tend to drift, then read the change that gets an 80% chance. The calculator simulates Penlid's estimator on pages built from those inputs, so it includes the drift and the small number of comparison pages as the estimator actually handles them, which a hand formula only approximates.

Is there a minimum detectable effect calculator for SEO tests?

Yes. Penlid's free SEO test calculator is built for one changed page measured against pages left alone, and it prints the chance of a clear verdict for each of ten sizes of change plus the change that reaches 80%. It runs in your browser, needs no account and sends nothing you enter anywhere.

Sources

  1. Power (statistics), Wikipedia, read 30 October 2026. If resources and thus sample sizes are fixed, power analyses can also be used to calculate the minimum effect size that is likely to be detected. there are no formal standards for power
  2. Poisson distribution, Wikipedia, read 30 October 2026.
  3. Methodology: how we measure, and what we can't, Penlid, read 30 October 2026. the smallest lift the measurement could have detected
  4. SEO test calculator, Penlid, read 30 October 2026. assume visitors are split at random between two versions, which a page edit is not the noise a real change has to stand out from, and it does not shrink as a page gets bigger the smallest estimated lift that would have been called significant caught only about half the time in the tests that have enough comparison pages
  5. SEO significance calculator, Penlid, read 30 October 2026.

About this guide

Who: Penlid builds the tools these guides use.

How: Drafted with Claude, Anthropic's AI model. A second pass re-read every source and checked each number, quote and policy statement against it on 30 October 2026.

Why: To help you measure content and search changes honestly.