10. Interpreting Evidence 1 Flashcards

1
Q

Why do we need Statistics to interpret evidence?

A

Variability:

  1. Between people..
    e. g differential effectiveness of treatment
    e. g. Do or do not develop particular side-effect e.g. differential response to environment
  2. Within people…
    e. g. measures of blood pressure over a day e.g. strength of left and right hands
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2
Q

Normal versus skewed distributions

A

Normal distribution= Mean/median and mode at the same value in the middle (i.e. is perfectly symmetrical)

Negatively skewed= Mean

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3
Q

Odds ratios:

Use?

A

Used in case-control studies or observational studies and regression models

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4
Q

What defines the histogram normal distribution?

A

Around 68% of observations within 1SD of mean

Approx 95% of observations within 2SD of the mean

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5
Q

When describing location and variability…
Mean –uses _____ data but can be influenced by outliers
Median –____ influenced by outliers, but doesn’t use all data (less informative)

A

Mean –uses all data but can be influenced by outliers
Median –not influenced by outliers, but doesn’t use all data (less
informative)

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6
Q

When describing location and variability…
Mean –uses _____ data but can be influenced by outliers
Median –____ influenced by outliers, but doesn’t use all data (less informative)

A

Mean –uses all data but can be influenced by outliers
Median –not influenced by outliers, but doesn’t use all data (less
informative)

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7
Q

Risk =

A

Risk =Number with disease / total number at risk

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8
Q

ARR=

A

ARR= Risk 1 - Risk 2

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9
Q

RRR =

A

RRR= Risk 1/Risk2

Independent of the original prevalence.

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10
Q

NNT=

A

NNT= 1/ARR

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11
Q

Odds ratio (OR) =

A

Odds if case/ odds if control

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12
Q

How to calculate odds?

A

One type of group/ Other type

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13
Q

• If odds are equal in case and control group OR=

A

1

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14
Q

What is another name for baseline risk

A

Prevalence

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15
Q

When is it better to use RR instead of OR?

A

When events are common

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16
Q

What is a random sample?

A

In practice we can’t take measurements on every individual. We take a sample –preferably a random sample, that is representative of the population in which we are interested

17
Q

Larger samples mean more…

A

confidence

18
Q

What is standard error of the mean? (SE)

Meaning of large and small SE?

A

If we took repeated samples, the variability of the sample means could be measured
• A large SE indicates that there is much variability in sample
means; that many lie a long way from the population mean
• A small SE indicates there is not much variability between the sample means

Larger sample size = smaller SE

19
Q

SE vs SD?

A

SE is always smaller than SD because there is less variability between sample means than between individual values.

20
Q

What is a confidence interval?

A

A confidence interval gives a range of values, estimated from the sample data, which is likely to include “true” parameter

21
Q

95% Confidence interval= sample parameter +/- 1.96*SE

A

95% Confidence interval= sample mean +/- 1.96*SE

22
Q

Importance of CI?

A

Powerful tool for making decisions about whether observed differences are likely to be due to chance alone, or likely to be a true effect.

23
Q

Null hypothesis?

A

(in a statistical test) the hypothesis that there is no significant difference between specified populations, any observed difference being due to sampling or experimental error.

24
Q

Alternative hypothesis?

A

The alternative hypothesis is the hypothesis used in hypothesis testing that is contrary to the null hypothesis. It is usually taken to be that the observations are the result of a real effect (with some amount of chance variation superposed).