Final Session 10a Flashcards

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1
Q

The methods for hypothesis testing that we have learned thus far make assumptions about what

A

population distributions and their properties:

Normal distributions
Equal variances (homogeneous variances) Equal covariances (homogeneous covariances)
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2
Q

what are the parametric tests

A

test, t-test, and F ratios from one-way (between or repeated

measures) and two-way ANOVAs

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3
Q

The mean and variance are sufficient to describe what

A

the shape and location of normal distributions

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4
Q

For a normal distribution, the mean and variance are called what

A

parameters

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5
Q

Statistical tests that assume a distribution and use parameters are calledwhat

A

parametric tests

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6
Q

Statistical tests that do not assume a distribution or use parameters are called what

A

nonparametric tests

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7
Q

what is another name for nonparametric tests

A

distribution-free tests

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8
Q

Nonparametric tests make few assumptions or restrictions on the data. They can be used when what

A

assumptions underlying parametric tests are questionable

For example, non-normal data

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9
Q

10 dieters following Atkins diet
10 dieters following Jenny Craig diet Hypothetical result:
Atkin’s group lost an average of 34.5 lbs J. Craig group lost an average of 18.5 lbs
Conclusion: Atkin’s diet is better?

what kind of data is this

A

Non-normal data

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10
Q

when to use non parametric tests

A

Can be classified according to the following criteria:

The level of measurement (nominal, ordinal)
Which information is used (frequency, sign or rank) Independent or dependent samples
The number of groups to be compared (k = 1, 2, … or more)

and: There is at least one nonparametric test that could be used instead of an equivalent parametric test

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11
Q

Many non-parametric tests are precursors to. ..

A

Robust” analysis techniques

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12
Q

In almost every chapter in Field (your textbook) there is some mention of a robust method
These “robust” methods are good or bad?

A

typically still perform well even under assumption violations

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13
Q

A (Pearson) chi-square statistic (χ2) can be used for testing what

A

independence of nominal variables

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14
Q

what is independence

A

When variables are not associated

Scores on one variable do not depend on scores on the other

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15
Q

A (Pearson) chi-square statistic (χ2)

The data for this test are arranged in the form of a table called a what

A

contingency table

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16
Q

Prior assumptions/requirements: of Chi-Square (χ2) test

A

Random samples
Independent observations
A sufficiently large sample size is required (usually > 20) Average cell frequency should be ≥ 5

17
Q

what are the hypotheses for Chi-Square (χ2) test

A

H0: Two (nominally scaled) variables are statistically independent (no association) in the population
H1: The two variables are not independent (association) in the population
In many nonparametric procedures, the null hypothesis under the test is formulated in a more general form because either no parameters (e.g., means) are specified to be compared, or writing the hypotheses in terms of some numerical quantities would require much more notation

18
Q

what does Chi-Square as a test of independence compare

A

Compares observed and expected
frequencies
(Ogj − Egj )2 ≈ squared
deviations between observed responses and the model

19
Q

what is the model

A

Expected frequencies are

computed as if the two variables were independent

20
Q

expected frequencies are computed how for Chi-Square as a test of independence

A

as if the 2 variables were independent

21
Q

how to calculate df of Chi-Square

A

df = (a − 1)(b − 1)

22
Q

If the observed value of χ2 is greater than or equal to the critical value with df = (a − 1)(b − 1) at α = .05, we may______ the null hypothesis of independence2

A

reject

23
Q

Alternatively, if the p-value of the observed value of χ2 is less than or equal to α, we may_____ the null hypothesis

A

reject