Stats Flashcards

1
Q

One sample, parametric data

A

One sample t test

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2
Q

Two samples, parametric data

A

Two sample t test

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3
Q

Two related samples, parametric data

A

Paired sample t test

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4
Q

Three + samples, parametric data

A

One-way ANOVA

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5
Q

Relational, parametric data

A

Pearson correlation coefficient or simple linear regression

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6
Q

Explanatory, parametric data

A

Multiple Regression

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7
Q

One sample, non-parametric data

A

Chi square

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8
Q

Two samples, non-parametric data

A

Chi-square (for nominal and ordinal). Mann-Whitney (for ordinal, interval and ratio data).

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9
Q

Two related samples, non-parametric data

A

Friedman test. Wilcoxon test (for ordinal, interval and ratio data.)

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10
Q

Three + samples, non-parametric data

A

Chi-Square (for nominal and ordinal data). Kruskal-Wallis (for ordinal, interval and ratio data).

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11
Q

Relational, non-parametric data

A

Spearman rank correlation coefficient. Logistic regression.

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12
Q

Explanatory, non-parametric data

A

Multiple logistic regression.

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13
Q

Normal distribution, known as

A

Gaussian distribution

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14
Q

Parametric data is data

A

that are measure on interval/ratio scales and data that are not normally distributed.

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15
Q

Non-parametric data is data

A

Nominal/ordinal data or interval/ratio data that are not normally distributed.

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16
Q

Test for normal distribution

A

Kolmogorov-Smirnov test.

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17
Q

Devon vs UK incomes

A

One sample t

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18
Q

Devon vs Dorset incomes

A

Two sample t test

19
Q

Devon incomes 2000 vs Devon incomes 2002

A

Paired sample t test

20
Q

Devon vs Dorset vs Somerset incomes

A

One-way ANOVA.

21
Q

Income correlated with spending on holidays

A

Pearson correlation coefficient or simple linear regression

22
Q

Income and age predicting holiday spending

A

Multiple regression

23
Q

Devon sites vs UK sites visited

A

Chi-square

24
Q

Devon vs Dorset sites visited

A

Chi-Square (for nominal and ordinal data). Kruskal-Wallis (for ordinal, interval and ratio data).

25
Q

Devon sites visited 2000 and 2001

A

Friedman test. Wilcoxon test (for ordinal, interval and ratio data.)

26
Q

Devon vs Dorset vs Somerset sites visited

A

Chi-Square (for nominal and ordinal data). Kruskal-Wallis (for ordinal, interval and ratio data).

27
Q

Income correlated with number of sites visited

A

Spearman rank correlation coefficient. Logistic regression.

28
Q

Income and age predicting sites visited.

A

Multiple logistic regression.

29
Q

Nominal Data

A

Refers to categorically discrete data such as name of your school, type of car you drive or name of a book

30
Q

Ordinal Data

A

Refers to quantities that have a natural ordering. The ranking of favorite sports, the order of people’s place in a line, the order of runners finishing a race or more often the choice on a rating scale from 1 to 5.

31
Q

Interval data

A

Is like ordinal except we can say the intervals between each value are equally split. The most common example is temperature in degrees Fahrenheit.

32
Q

Ratio data

A

is interval data with a natural zero point. For example, time is ratio since 0 time is meaningful. Degrees Kelvin has a 0 point (absolute 0) and the steps in both these scales have the same degree of magnitude.

33
Q

Discontiuous/discrete data

A

Whole number values, such as the number of students attending a course. Nominal and ordinal data often reflects discrete data

34
Q

Continuous variables

A

These are variables which have an infinite number of fractional points e.g. height

35
Q

Categorical data

A

Data subdivided in categories. Nominal data is subdivided in unordered categories, while categories of ordinal data have an internal order.

36
Q

R squared

A

the ‘goodness of fit’ that the model offers, expressed in per cent.

37
Q

B

A

The regression Coefficient

38
Q

t

A

The ‘significance’ of the coefficient in explaining the variance.

39
Q

F

A

The significance of the overall model in explaining the variance.

40
Q

Equation for a straight line

A

y= a + bx

41
Q

y =

A

dependent variable

42
Q

b =

A

slope gradient

43
Q

a =

A

intercept

44
Q

x =

A

independent variable