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What is Number Needed to Treat (NNT)?

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The drug's number needed to treat was 100 over five years, the authors reported, meaning 100 patients took it for one stroke to be prevented.

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Overview

The number needed to treat (NNT) is how many people must take a treatment, over a stated time, for one of them to be spared an outcome they would otherwise have had. It comes from a trial that compares a treated group with an untreated one. In figures a medical teaching paper uses, 2.9 in 100 untreated 60-year-olds with high blood pressure had a stroke within five years, against 1.9 in 100 on a diuretic, a pill that lowers blood pressure. The gap is 1 in 100, and 100 ÷ 1 is 100, so the NNT is 100 over five years. Of those 100 on the pill, about 97 were never going to have a stroke, about 2 have one anyway, and one is spared. Nobody can say in advance which one. That is what a treatment working usually means: everyone takes it, and the benefit lands on the few whose outcome it changed. The NNT is that gap turned into people, and it only means something with its years attached.
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Overview

NNT, the number needed to treat, is a headcount: how many people have to be on a treatment, and for how long, before one of them gets a result they wouldn't have got on their own. A trial hands you the two numbers. After a heart attack, 9.8 in 100 patients aged 60 died inside two years without a beta-blocker, a drug that slows the heart, and 7.3 in 100 died with one, in figures a medical journal quotes. Gap: 2.5 in 100. 100 ÷ 2.5 = 40. So 40 people stay on the drug for two years and one of them is alive who otherwise wouldn't be. The other 39? About 36 were fine either way, about 3 died regardless, and not one of the 40 gets a badge saying which crowd they're in. That's the whole deal: everybody's on it, the win lands on whoever it actually flipped, and NNT counts how many you treat per flip. Drop the "two years" and the number is noise. 😎

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Detail

The number needed to treat (NNT) is the count of people who have to take a treatment, for a set period, so that one of them avoids an outcome they would otherwise have had. It is worked out from a trial, where chance splits people into a treated group and a control group given a dummy, and the outcome is counted on each side. In figures the Canadian Medical Association Journal uses to teach the sum, 12.0 in 100 patients died within five weeks of a heart attack without streptokinase, a clot-dissolving drug, against 9.2 in 100 with it. The difference, 2.8 in 100, is the absolute risk reduction. Divide 100 by 2.8 and you get 36: treat 36 patients for five weeks to prevent one death. Those 36 fall into three groups. Roughly 32 would have lived anyway. Roughly 3 die despite the drug. One is alive because of it, and nobody can know in advance which one. The relative figure hides this. Deaths fell by about a quarter (2.8 ÷ 12.0), and a quarter sounds the same whatever the starting risk. The NNT does not. Cut a stroke risk of 3 in 100 by a third and the gap is 1 in 100, so the NNT is 100. Cut 30 in 100 by a third and the gap is 10 in 100, so the NNT is 10. Same drug, same third, ten times the benefit per person treated, because the higher-risk patient had more to lose. The period matters too: the gap between the groups usually widens as years pass, so the NNT falls, and an NNT with no time attached is incomplete. The same sum runs on side effects. If a bleed happens to 0.3 in 100 untreated and 0.9 in 100 treated, the increase is 0.6, and 100 ÷ 0.6 is about 167, the number needed to harm. Weigh the two numbers against each other and against how bad each outcome is: an NNT of 100 to prevent a death can be well worth it, and an NNT of 5 for a trivial gain may not be.
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Detail

NNT, short for number needed to treat, is how many patients go on a treatment, over a stated stretch of time, for one of them to dodge an outcome that was otherwise coming. It comes out of a trial: sort people by coin flip into a treated team and a control team on a dummy, count the outcome on each side, and look at the gap. One British trial gave 279 rectal cancer patients either surgery alone or radiotherapy first. Three years on, 46.8 in 100 of the surgery-only patients were still living, against 62.2 in 100 of the radiotherapy group. Gap: 15.4 in 100. 100 ÷ 15.4 is about 7. Seven patients have the radiotherapy for one extra patient to be living at three years. Inside any seven, three crowds: the ones who'd have made it anyway, the ones who don't make it either way, and the one the treatment moved across the line. Nobody's wearing a sign. Now the trap. Headlines love "cuts the risk by a third", and a third of what is the only question worth asking. A third off a 3-in-100 risk is 1 in 100, so 100 people are treated for one win. A third off 30 in 100 is 10 in 100, so 10 people are treated for one win. Same medicine, same slogan, tenfold gap in what each patient actually pockets. Then the clock. The space between the two teams tends to grow the longer the trial follows people, so the NNT shrinks over time, and an NNT with no years on it is a score with no match. Run the identical maths on a side effect and you have the number needed to harm: bleeding that climbs from 3 in 1,000 to 9 in 1,000 is 6 extra per 1,000, so about 167 patients are treated before one extra case of bleeding turns up. Hold the two numbers side by side, remember what each outcome actually is, and a "big" NNT of 100 can still be a bargain when the thing it prevents is dying. 😎

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Analogy

The number needed to treat is how many people must take a treatment for one of them to be spared an outcome they would otherwise have had. A shop testing a discount code measures the same thing. The shop emails a 20% code to 1,000 customers and holds back 1,000 similar customers who get nothing. Over the month, 50 of the code group buy and 30 of the held-back group buy. The code did not produce 50 sales, because 30 of those people were buying anyway. It produced 20 extra sales from 1,000 codes, so 50 codes went out for each sale the shop would not otherwise have made. Fifty is the shop's number needed to treat for that month. The customers sort the way a trial's patients do: 930 were never buying, 30 bought regardless, and 20 were turned by the code, with no way to pick them out beforehand. The match ends there: the shop can rerun the test next month on the same customers, and a trial cannot put the same patients through the same illness twice.
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Analogy

NNT is how many people go on a treatment so that one of them gets an outcome they wouldn't have had, and a reminder email runs the same sum. The meeting moves from 2pm to 3pm, so you email all 40 people on the invite. Afterwards you ask around. Thirty-seven already knew. Two were off that day and would've missed it whatever you sent. One was halfway to the old room at 1:55, and your email turned them round. Forty inboxes pinged, one person rescued: your NNT is 40. Was it a waste for the other 39? No, because at 1:30 you had no idea which of the 40 was about to sit alone in an empty room. That's the model to carry: treat everyone, the benefit lands on the few it flips, and the number tells you how many you treat per flip. Where it breaks: the rescued colleague says thanks, so you find out who the one was. A trial never does. 😎

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Formal definition — The same term, explained the usual way

The number needed to treat (NNT) is the reciprocal of the absolute risk reduction (ARR): NNT = 1 ÷ ARR, where ARR is the difference between the event rate in the control group and the event rate in the treated group over a specified follow-up period (Cook & Sackett, BMJ 1995, citing Laupacis, Sackett & Roberts, NEJM 1988). It expresses the treatment effect as the number of patients who must be treated for the stated period to prevent one additional adverse outcome. Because ARR, unlike relative risk reduction, varies with baseline risk, NNT falls as baseline risk increases and is specific to the population and time horizon studied. For time-to-event outcomes there is no single NNT: it may be calculated at any time point and typically decreases with longer follow-up (Altman & Andersen, BMJ 1999). The number needed to harm (NNH) is the reciprocal of the absolute risk increase for an adverse effect. NNTs should be reported with a confidence interval, which is often wide when the ARR is small.

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