Data analysis Flashcards

1
Q

Nominal

A

data categorical, independent and coded as numbers

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2
Q

example of nominal

A
diagnosis eg 
1 = stable angina 
2 = unstable angina 
3 = acute coronary syndrome STEMI
4 = acute coronary artery syndrome NSTEMI
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3
Q

ordinal

A

data are categorical and have a relative direction

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4
Q

ordinal eg

A
BMI: 
1 = underweight
2 = normal weight 
3 = overweight 
4 = obese
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5
Q

interval

A

data relative to each other

no true zero (absence) exists

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6
Q

interval eg

A

temp:
degrees
kelvin
F

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7
Q

ratio

A

data relative to each other
true 0 (absence) exists
eg currency

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8
Q

what type of variable is colour

A

nominal - different primary colours
ordinal and interval - shades
ratio - wave lengths

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9
Q

what is a statistic

A

describes a characteristic of a sample

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10
Q

what is a parameter

A

describes a characteristic of a population

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11
Q

samples

A

study small gp (sample) to infer what would happen in the pop
want to be representative

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12
Q

intention to treat

A

all data from randomised trials

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13
Q

per protocol analysis

A

based on treatment received/completed

risk of adding bias

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14
Q

quantitive data

A

interval and ratio

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15
Q

qualitative

A

nominal and ordinal

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16
Q

axis labels for frequency distribution

A

y - frequency

x - variable

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17
Q

mean

A

add all values and divide by number of values

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18
Q

median

A

order all values in ascending order and choose the middle value

19
Q

mode

A

identify the most frequent value measured

20
Q

effect of mean=mode=median

A

normally distributed

symmetrical

21
Q

effect of meanΒ»median>mode

A

shift to lower end

22
Q

averages

A

different indications of true averages
depend on data interpretation
non-parametric need different statistical tests

23
Q

normal distribution

A

bell shaped curve

or Gaussian distribution

24
Q

mean =

A

Ex/n

25
Q

variance =

A

E(x - mean)squared/(n-1)

26
Q

sd =

A

𝑠= βˆšπ‘‰π‘Žπ‘Ÿ

27
Q

SEM =

A

𝑆𝐸𝑀= 𝑠/βˆšπ‘›

28
Q

confidence interval =

A

mean +- z xSEM

29
Q

z score for 95% ci

A

1.96

30
Q

excel mean

A

=average(XX:XX)

31
Q

excel variance

A

=var.s(XX:XX)

32
Q

excel sd

A

=stdev(XX:XX)

33
Q

excel SEM

A

=stdev(XX:XX)/sqrt(count(XX:XX))

34
Q

comparision between SEM and sd

A

SEM

35
Q

legend

A

remember n numbers

36
Q

excel formulae for T test

A

ttest(array1,array2,tails,type)

37
Q

t test tails

A

1 - see difference in 1 dirn

2 - not assuming anything, T test in both directions

38
Q

type of T test

A
paired - same sample 
unpaired - completely independent 
2 - unpaired, equal variance 
3 - unpaired, unequal variance 
better to do 3 if unsure
39
Q

what does the appropriate index of average and variability depend on

A

distribution

40
Q

normality

A

key assumption

informs how data is managed, analysed and reported

41
Q

when to use mean, median or mode

A

not mean when outliers
median - when data skewed - mean loses ability to show central value as data is dragging it away, median less stringly affected
mode - not with continuous, unlikely to get more than 1 people with exactly same value
mean - when normally distributed

42
Q

when to use mean, median and mode with data typesn

A

nominal - mode
ordinal - median
interval/ratio not skewed - mean
interval/ratio data skewed - median

43
Q

when to use different types of variation

A

SD - shows general variability, descriptive, assess overall variation, estimate percentiles of normally distributed data
SE - variability between samples, technical and inferential, assess precision of estimate
CI - indicates likely range of values - assess the certainty of an estimate and compare to bench marks