statistics 2

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36 Terms

1
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random errors

  • typically sample error (small sample size)

  • good statistical analysis and large sample size protect from random errors


2
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systematic errors

consistent and repeatable deviation between an observed measurement and the true value

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random vs systematic error

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4
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false positive

  • type I error

  • claim a difference when it is the same

  • reject a true null hypothesis, incorrectly concluding that a significant effect or relationship exists when it does not


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false negative

  • type II error

  • claim the same when it is different

  • accept a false null hypothesis, incorrectly concluding that a significant effect or relationship does not exist when it does


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null hypothesis


  • assumption that things are the same

  • any observed difference in data is due to random chance


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power

chance of correctly rejecting the null hypothesis

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power of false positive

p-alpha

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power of false negative

p-beta

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critical value for p-alpha

  • threshold on a statistical test that acts as a boundary to decide whether to reject or fail to reject the null hypothesis

  • set a significance level (ie p<0.01)


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higher power means a (?) chance of a type II error

smaller (P = 1-beta)

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power of 0.8 means

80% chance to find a real difference

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power depends on:

  • type of test

  • sample size

  • critical value (to avoid type I errors

  • low critical value reduces power

  • normalised effect size


<ul><li><p>type of test</p></li><li><p>sample size</p></li><li><p>critical value (to avoid type I errors</p></li><li><p>low critical value reduces power</p></li><li><p>normalised effect size</p></li></ul><p></p>
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effect size

difference between variables

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normalised effect size

how big the difference is compared to the variability between variables

<p>how big the difference is compared to the variability between variables </p>
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power is low if

  • sample size is small

  • effect size is small

  • low type I error chances → protection from false positives


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power analysis

  • use to calculate sample size needed

  • specify the minimum normalised effect size you want to measure

  • choose a test

  • establish a type I error chance (p<0.05)

  • establish type II error chance (normally 1-0.8 = 0.2)

  • use the above to calculate sample size needed


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how to plan an experiment

  • specify measured variable

  • the levels of each factor; controlled variables

  • use control groups

  • comparisons or correlations you want to make

  • calculate the expected sample size


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controls are used to protect from (?) error

systematic

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random sampling

unbiased sampling; subset of individuals or data chosen from a larger population

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random sampling method

  1. Select subjects at random

  1. Assign to test or control randomly

  • Dependent on the experiment (ie normal vs asthmatic patients)

  1. Test in random order


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convenience samples increase risk of (?) errors

systematic

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cluster samples are (?) independent

not

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example experiment

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25
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common controls (list 4)

  1. time control

  • test after control or vice versa?

  1. sensitisation/ desensitisation

  • i.e. if you are testing a muscle tissue sample

  • how long will it stay viable for testing with repeated touching

  1. vehicle control

  • check the solution a drug is in

  • i.e. capsaicin dissolves in ethanol

  • does the ethanol cause the effect? or the capsaicin?

  1. sex/age control

  • does male vs female matter

  • does age matter?


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negative control

  • control designed to produce no change in the experiment

  • testing a baseline condition where no reaction or response should happen


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positive control

  • control designed to produce a change in the experiment

  • testing a treatment or factor already known to work


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longitudinal study

collects data from the same subjects over an extended period of time

<p>collects data from the same subjects over an extended period of time</p>
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cross-sectional study

collects data from different subjects (test and control groups) at a single point in time

<p>collects data from different subjects (test and control groups) at a single point in time </p>
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crossover experiment

  • combines longitudinal and cross-sectional studies

  • each group is both test and control in reverse order (over time)


<ul><li><p>combines longitudinal and cross-sectional studies </p></li><li><p>each group is both test and control in reverse order (over time) </p></li></ul><p></p>
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blinding

used to remove bias

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single blind

the subject does not know if they are test or control

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double blind

neither the subject nor the experimenter knows which subjects are test and which are control

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<p>blocking </p>

blocking

  • compares members of the same block (not group)

  • blocking factor → sex; e.g. comparing COPD to controls in female group vs in male group

  • like a two way ANOVA but without interaction


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summary

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lecture outline

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