how to estimate sample size binary Flashcards

1
Q

define estimation

A

estimation of effect (e.g. the difference in response rate between two groups)

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2
Q

define hypothesis

A

how unlikely you are to see an effect this big by chance if there is no genuine effect (null hypothesis)

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3
Q

is a large of small confidence better at predicting our estimate

A

small

smaller larger in which our try value is likely to sit

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4
Q

what 2 factors will determine a small confidence interval

A

less variation in dated

larger sample size

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5
Q

define power

A

Power is the probability of rejecting the null hypothesis when the null hypothesis is false

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6
Q

what factors make it easier to detect an association ( greater power)

A
  • large mean effect
  • variation in effect is smaller
  • large sample size
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7
Q

what value is considered as significant for power

A

Usually the aim is 80% power i.e. probability of 0.8 of finding a difference/detecting an association

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8
Q

why would you calculate power before a study

A
  • ensure study is well designed

justify your study to grant reviewers

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9
Q

why would you calculate power after a study

A
  • demonstrate that you were sufficiently well powered.

- to estimate if there is an association,how small it must be for it to be missed.

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10
Q

how can be calculate power in RESS and why is this flawed

A
  • estimate sample size needed

- does not account for variation

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11
Q

how are odds ratios different to risk ratios

A

always more extreme so the association ‘looks’ bigger

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12
Q

define odds of an event

A

the probability an event occurs / probability an event doesn’t occur

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13
Q

define odds ratio of 2 groups

A

odds of an event for ‘exposed’ individuals / odds of an event for ‘unexposed’ individuals

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14
Q

what values is a odds ratio if there is no effect

A

1

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15
Q

if an event occurs 20% of the time what are its odds ratio

A

the probability an event occurs / probability an event doesn’t occur

20%= 0.2

0.2/ 0/8= o,35

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16
Q

how can you calcutae the 95% CI from the odds ratio

A
  • log odds ratio (upper and lower bound)

- exponential of upper and lower bound (CI)