Research Skills 10 : Student's t-test Flashcards

1
Q

what are steps when studying the difference between two groups of observations?

A
  • We first look at the effect size
  • Then we compare the effect size to the variation
  • Using raw data
  • And s.e.m error bars
  • To judge statistical confidence in the result
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2
Q

What is a more exact way to judge statistical confidence/ uncertainty ?

A
  • to calculate the 95% confidence interval (C.I.) for the difference between the two groups
  • The p-value can sometimes also be useful
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3
Q

How do w calculate these?

A

Open a statistics package on the computer
Type in the data
Request a t-test

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4
Q

What is students’ t test?

A

Commonest test for comparing the mean of two groups of observations

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5
Q

When do we use the t test?

A

Designed for cases where you have small numbers of observations

And you cannot tell the actual distribution of the data

Assumes normal distribution

But robust- gives a reasonable answer even when the data doesn’t exactly fit a normal distribution

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6
Q

How does t test work?

A

It compares effect size with variation

Uses this to calculate a 95% C.I.

And to calculate an NHST p-value

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7
Q

T test and Skewed data

What do t test assume?

A

The t-test mathematically assumes a normal distribution

But it is robust to variations from a normal distribution

And, with small numbers of observations, it is virtually impossible to be sure whether the data does or does not fit a normal distribution

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8
Q

When is it safe to use t test

A
  • For large numbers of observations, you are safe to use the t-test
  • For small numbers of observations, the t-test may not be accurate
  • Although, in most cases the p-value will be raised, you are more likely to get a Type 2 error than a Type 1 error
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9
Q

Why is it not useful to use “non - paramric) test instead of the t test for skewed data?

A
  1. Non-parametric tests don’t work well with small numbers of observations (they have low statistical power)
  2. They do not provide a 95% C.I.
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10
Q

What can you do instead for skewed data?

A

you can make your data closer to a normal distribution by a mathematical transformation

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11
Q

paired data

A

eg. investigating a human population and a drug effect
each individual is different there fore looking at before and after results in a single individual ignores variation

study the effect and the variability of the effect itself

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12
Q

Paired data can also arise in laboratory based experiments

A

One example
- We perform an experiment on a cell line on three different days

  • The values for the controls differ on each day, because of slight differences in the growth state of our starting cells
  • If we analyse the treated and control readings for each day as paired data, we can minimise the effect of day to day variation
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