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Nutrition Diva

321 What Is an N-of-1 Experiment?

Nutrition Diva

Macmillan Holdings, LLC

Health & Fitness, Education, Arts, Nutrition, Food

4.31.7K Ratings

🗓️ 17 February 2015

⏱️ 7 minutes

🧾️ Download transcript

Summary

Do you have what it takes to be a bio-hacker? Self-experimentation can help you find what works for you - and might help scientists too! Nutrition Diva reports on the latest in diet data. Read the transcript: http://bit.ly/1LfUaPY

Transcript

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0:00.0

Hi everyone I'm Monica Reinagle, the nutrition diva, here with your quick and dirty tips for eating well and feeling fabulous.

0:11.0

And this week's podcast topic is N of one experiments, what they are and why you might want to do one.

0:21.0

When researchers write about their studies, the number of subjects in the study is often described as

0:27.0

n equals 24 or n equals 500 or however many people the study involved. The bigger the N, the more

0:37.4

confidence you can have in the results. Researchers will often do a pilot study using a very small n because it's a lot cheaper

0:46.2

and then if the results of that small study are promising they can invest in a

0:50.5

larger trial to test and strengthen their findings.

0:54.4

So an N of 1 experiment is the smallest study you could possibly do, one that involves just

1:00.8

a single subject. Now lately this term has become a bit of a buzzword

1:05.2

with so-called biohackers. These are folks who like to experiment with different

1:09.7

diet or lifestyle regiments to see what works best for them.

1:14.0

How valid are these N-of-one experiments?

1:17.0

Well, they're not very helpful in predicting how someone else might respond to the same

1:21.8

regimen.

1:22.7

In order to do that, you'd need to test your intervention

1:25.8

on lots of people.

1:27.4

Some of those folks would have positive results,

1:30.0

some will have negative results,

1:31.7

and some will have no result whatsoever.

1:34.0

And the percentage of people who have a certain result

1:37.5

suggests how likely it is that another person would have that same outcome.

1:42.0

Why is it all so fuzzy? Why can't we just say

...

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