Data Analysis Flashcards

(17 cards)

1
Q

Nominal Data (definition, example, central tendency measure, measure of dispersion)

A

Data is qualitative, no ranking or order.
Example - Hair colour, region
Central Tendency - Mode
Measure of Dispersion - NA

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2
Q

Ordinal Data (definition, example, central tendency measure, measure of dispersion)

A

Data that has a sequence but irregular gaps between levels
Example - Ages of people, body mass
Central tendency - Median
Measure of Dispersion - Inter-quartile range

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3
Q

Interval Data (definition, example, central tendency measure, measure of dispersion)

A

Steps in the scale are evenly placed but zero does not mean zero.
Example - Temperature
Central tendency - Mean
Measure of Dispersion - Standard deviation

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4
Q

Ratio Data (definition, example, central tendency measure, measure of dispersion)

A

Steps in the scale are evenly placed and zero means zero.
Example - Length, time
Central tendency - mean (if no outliers)
Measure of dispersion - Standard deviation

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5
Q

Standard Deviation (Variance)

A

The average amount all scores deviate from the mean. Calculated as the root of variance(s).

E.g. A SD of 0.32 means a greater dispersion/variation of data points than an SD of 0.12.

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6
Q

Standard Error of the Mean (SEM)

A

Uses the SD to find the variation from the mean. A large SEM means more variability from the mean.

E.g. A greater SEM indicated more variation between data points.

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7
Q

Confident Intervals

A

A CI is 2 x SD from the mean. It shows where 95% of the data falls within that range.

E.g. If two CI’s do not overlap, they are likely to be statistically different.

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8
Q

P-Values

A

Refers to the probability that any difference is due to chance. It indicated if there is a statistically significant difference between two conditions.

E.g. IF P < (or equal to) 0.05 THEN you can accept that a difference in statistically significant. IF P > 0.05 THEN the conditions are not statistically significant.

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9
Q

R-values

A

Correlation coefficients (r) describe the relationship between two variable.

E.g. r = +1 = positive correlation
r = 0 = no correlation
r = -1 = negative correlation

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10
Q

What type of data should be used for parametric tests?

A

Normally distributed, large sample size , interval/ratio data

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11
Q

What type of data should be used for non-parametric tests?

A

nominal/ordinal data, unclear distribution (skewed/outliers), small sample size (<20), less statistical power.

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12
Q

Which correlation test should be used if it’s interval/ratio data with a large sample size?

A

Pearson’s Correlation

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13
Q

Which correlation test should be used if it’s nominal/ordinal data with a small sample size?

A

Spearman correlation

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14
Q

Which test should be used for independent groups with normal distributed, interval/ratio data?

A

Unpaired T-test

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15
Q

Which test should be used for independent groups with a small sample size and outliers?

A

Mann-Whitney U Test

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16
Q

Which test should be used for repeated measures or matched participants with normally distributed interval data?

A

Paired t-test

17
Q

Which test should be used for repeated measures or matched participants with a small sample that has unclear distribution?

A

Wilcoxon signed-ranks test