Stats Flashcards

(44 cards)

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

24
Q

Devon vs Dorset sites visited

A

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

25
Devon sites visited 2000 and 2001
Friedman test. Wilcoxon test (for ordinal, interval and ratio data.)
26
Devon vs Dorset vs Somerset sites visited
Chi-Square (for nominal and ordinal data). Kruskal-Wallis (for ordinal, interval and ratio data).
27
Income correlated with number of sites visited
Spearman rank correlation coefficient. Logistic regression.
28
Income and age predicting sites visited.
Multiple logistic regression.
29
Nominal Data
Refers to categorically discrete data such as name of your school, type of car you drive or name of a book
30
Ordinal Data
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
Interval data
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
Ratio data
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
Discontiuous/discrete data
Whole number values, such as the number of students attending a course. Nominal and ordinal data often reflects discrete data
34
Continuous variables
These are variables which have an infinite number of fractional points e.g. height
35
Categorical data
Data subdivided in categories. Nominal data is subdivided in unordered categories, while categories of ordinal data have an internal order.
36
R squared
the 'goodness of fit' that the model offers, expressed in per cent.
37
B
The regression Coefficient
38
t
The 'significance' of the coefficient in explaining the variance.
39
F
The significance of the overall model in explaining the variance.
40
Equation for a straight line
y= a + bx
41
y =
dependent variable
42
b =
slope gradient
43
a =
intercept
44
x =
independent variable