Module 4: Multiple Levels of IVs Flashcards

1
Q

What is a single-factor experiment?

A

An experiment with one independent variable with multiple conditions/levels
Also known as a one-way ANOVA

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2
Q

What is a two-factor experiment?

A

An experiment with two independent variables with multiple conditions/levels
Also known as a two-way ANOVA

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3
Q

State the null hypothesis of a one-way ANOVA

A

All mean levels of the independent variable are equal H0:µ1=µ2=µ3=µ3

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4
Q

State the alternative hypothesis of a one-way ANOVA

A

At least one mean level is different from the others

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5
Q

For the t-test calculations, the means are inputted into the calculation whereas in the ANOVA calculation, means are not inputted ____________ are instead

A

Variances

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6
Q

In ANOVA we assess….

A

The amount of variability and explain source of the variability

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7
Q

If we compare a single score drawn from each of two conditions (between treatments variability) the two scores may vary due to… (3 reasons)

A
  1. Treatment effect
  2. Individual differences
  3. Experimental error
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8
Q

If we compare two scores drawn from the same condition (within treatments variability) the scores may vary due to… (2 reasons)

A
  1. Individual differences

2. Experimental error

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9
Q

Why do we not need to worry about treatment effects in within treatment designs?

A

Treatment effect is a constant within conditions

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10
Q

Conceptually the F ratio is defined as…

A

The ratio of the variance in the scores

f = between subjects variability / within subjects variability

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11
Q

Factors that influence F ratio to be larger?

A
  • Large treatment effect

- Small values for individual differences and experimental error

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12
Q

Denominator of the F-test

A

Measures unsystematic variability in scores (i.e., individual differences and experimental error)

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13
Q

Numerator of the F-test

A

Measures same unsystematic variability in scores AND systematic variability (i.e., treatment effects)

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14
Q

If the null hypothesis is true…

A

The variance associated with treatment effects should be zero or nearly equal to 1

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15
Q

If the null is false…

A

The variance associated with treatment effects should be larger than 1

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16
Q

Analysis of variability involves two parts:

A
  1. Analysis of sums of squares (SS)

2. Analysis of degrees of freedom (df)

17
Q

A posteriori tests aka post hoc tests

A

Follow-up tests that are not based on prior planning or clear hypotheses
Only considered when the F-test is significance

18
Q

A priori tests aka planned tests

A

Planned or theoretically driven follow-up tests

19
Q

Family-wise error

A

Cumulative likelihood of making a type I error

Post hoc tests control for this error

20
Q

The more post hoc tests hold down the family-wise error, the more ____ also goes down

A

Power (likelihood of making a type II error increases)

21
Q

Least Significant Difference (LSD)

A

Common post hoc test

Does not control for family-wise error

22
Q

Planned contrast

A

Specifying a very specific comparison based on research question

23
Q

In a planned contrast, comparisons are specified by the _________ ___________

A

Contrast weights

24
Q

Contrast weights must sum to…

A

Zero

25
Q

Non-orthogonal contrasts

A

Results of contrasts overlap and are NOT independent of one another

26
Q

Orthogonal contrasts

A

The results of one contrast are completely independent of the other

27
Q

Bonferroni adjustment

A

Not necessarily a post hoc test, rather an adjustment to alpha depending on number of comparisons

Alpha / number of comparisons

Going beyond 3 or 4 comparisons will make power very poor

28
Q

Tukey’s HSD

A

Common post-hoc test

Tests all pairwise comparisons while controlling for family-wise error

Good when testing lots of comparisons