Week 2 - Effect Sizes & Power Calculations Flashcards

1
Q

Study design where only a single person is described

A

Case study

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2
Q

Study design where multiple people are described

A

Case series

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3
Q

Type of study that might be used in clinical psychology or neuropsychology (e.g., rare disease or particular type of acquired brain injury etc.).

A

Case study or case series

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4
Q

Study design involving analysis of non-numerical data obtained through interviews, focus groups, observation, and often aims to identify themes related to a person’s experiences

A

Qualitative study

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5
Q

Study design that is descriptive (trying to describe experiences of a person/group rather than trying to draw inferences to a larger population)

A

Qualitative study

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6
Q

Benefit of qualitative studies

A

Rich for hypothesis generation

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7
Q

Disadvantage of qualitative studies

A

Can’t draw inferences to different population - can only draw conclusions about the particular people studied (that were actually interviewed or observed).

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8
Q

Study design that includes case-control, cross-sectional, cohort (longitudinal) studies and where the researcher cannot control the independent variables (can’t randomly assign people to conditions) and they compare an outcome(s) between naturally occurring groups

A

Observational study

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9
Q

In an observational study, why can you draw inference about relationships, but not cause and effect?

A

Because didn’t manipulate the independent variables and then control around that (lacks random assignment)

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10
Q

Study design that typically uses survey methodologies (e.g., questionnaires)

A

Observational study

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11
Q

Study design that includes controlled and field experiments, participants are randomly allocated to conditions and typically involves a control or baseline condition with no manipulation

A

Experimental study

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12
Q

Why do experimental studies permit inference about cause and effect

A

Because they have random assignment (and therefore are manipulating/intervening with the independent variables)

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13
Q

Quasi-experiment

A

some variables within study cannot be randomly allocated between conditions, but other variables are e.g., gender -> if 1 of 2 variables in experiment and the other is randomly assigned (still falls under the experimental study design)

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14
Q

Study design that involves:
1. literature review
2. Systematic review
3. Meta-analyses

A

Review study

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15
Q

Study design that involves the study of research literature (not people) and provides an overview of the state of knowledge in a domain

A

Review study

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16
Q

Type of review study that is a selective review (hence, potential for bias)

A

Literature review

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17
Q

Type of review study which aims to canvas all knowledge on a topic using replicable scientific methods

A

Systematic reviews

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18
Q

Type of review study which involves the statistical analysis of similar outcome measures from previous studies and summarises effect sizes in the literature

A

Meta-analysis

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19
Q

Alpha definition

A

Probability that we’re willing to accept that we will falsely claim there is an effect when there wasn’t “willing to accept a 5% chance of making a type I error”

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20
Q

What is the broad formula for power?

A

1 - beta

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21
Q

Power

A

Chance of detecting an effect if one is there

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22
Q

Probability of correctly rejecting the null hypothesis

A

Power

23
Q

Probability of rejecting the null hypothesis when the null hypothesis is false

A

Power

24
Q

Probability that a statistical test will detect an effect that is present

A

Power

25
Q

Probability of avoiding a type II error

A

Power

26
Q

Probability that the observed effect is due to chance

A

Alpha (Type 1 error rate willing to accept)

27
Q

Magnitude of the treatment effect relative to observation noise

A

Effect size

28
Q

Calculation that determines the minimum sample size needed to satisfy the desired alpha, power and effect sizes

A

A priori power calculation

29
Q

Calculation that determines the smallest effect size that can be detected for the given alpha, power and sample size

A

Sensitivity analysis

30
Q

When would you use an a priori power calculation

A

When want to figure out the minimum sample size needed to detect an effect if it is there (conducted before study)

31
Q

When would you use a sensitivity analysis

A

When there were/are constraints on the maximum number of people that could be recruited and want to know what the smallest effect size I can hope to detect is.

32
Q

Calculation that determines the alpha level that satisfies the power, effect size and sample size (not common practice)

A

Criterion analysis

33
Q

Calculation that determines the power that the test had to detect an effect if one was there

A

Post hoc power calculation

34
Q

When would you use a post hoc power calculation

A

After you’ve conducted the study and want to see what power the test had to detect an effect if it was there.

35
Q

Using the below sources will help you find what?
- Pilot data
- Previous study similar to yours
- Meta-analysis
- Conventions (e.g., Cohen’s d, small/ medium/ large)
- Other e.g., drawing inspiration from real life (given observations)

A

An effect size

36
Q

True / False - power is a property of a hypothesis or research question

A

False - it is a property of a statistical test

37
Q

Purpose of a priori power analysis

A

To define the minimum sample size for a particular statistical test

38
Q

Which has more power - parametric or non-parametric tests

A

Parametric

39
Q

Which has more power - single variable studies or those with multiple independent variables

A

Single variable studies -> those with more variables need more participants to achieve acceptable power

40
Q

Effect size

A

How big or strong the difference/relationship is between groups

41
Q

Power

A

Chance of finding an effect if one is really there

42
Q

Type I error

A

Saying there was an effect when there really wasn’t

43
Q

Type II error

A

Saying there wasn’t an effect when there was

44
Q

What happens to the sample size required to detect an effect if you chance from a two-tailed test to a one-tailed?

A

Sample size decreases for a one-tailed test

45
Q

Why do you need more participants for a two-tailed test than a one-tailed?

A

One tailed tests possess greater power. This is because concentrating alpha (0.05) at one end of the distribution, instead of splitting over the two ends to look for an effect in either direction.

46
Q

Do smaller or larger effect sizes require more participants

A

Smaller effect sizes require more participants to detect an effect

47
Q

Why do smaller effect sizes require more participants than larger effect sizes

A

Smaller effect sizes are harder to detect, so need more people
think - if someone is lost in a forest and calling for help; if the person needing help had a quiet voice, then it would take a lot more people in the rescue team to spread out and hear them calling for help as opposed to only a few people in the rescue team

48
Q

How does increasing the difference between the means of two groups affect sample size/effect size

A

Larger difference between group means = larger effect size. Larger effect size = less participants required

49
Q

Why does increasing the difference between the means for two groups require less participants?

A

Because Group A’s mean moves further away from Group B’s mean. which increases the effect size. In terms of a signal:noise ratio, having a greater difference between the means increases the signal relative to the noise (the two distributions have less overlap).

note: signal refers to effect you’re studying, while noise refers to variability or random fluctuations in the data that aren’t related to the effect that you’re studying

50
Q

How does decreasing the standard deviation in a group affect sample size?

A

Decreases the required sample size

51
Q

Why does decreasing the standard deviation for a group decrease the required sample size?

A

Decreasing standard deviation increases effect size, requiring less participants.
Decreasing the SD, lowers the amount of noise in the signal:noise ratio (measurements are more precise, distributions are pulled in), increasing effect size

52
Q

Is the sample size larger when trying to detect a main effect or an interaction effect?

A

Sample size is larger when trying to detect an interaction effect

53
Q

Why is sample size larger when trying to detect an interaction effect compared to the main effect?

A

Interaction effect is harder to find. When looking for an interaction effect, you’re looking for it against more noise (more groups being compared).

*Consider looking for a mean in a single group. Only the noise of that group affects your estimate of the mean. Now consider looking for a difference of means between 3 groups. The difference (signal) is subject to more noise, so we are less likely to reliably detect it. Now consider looking for a difference of differences of means, that is, a two-way interaction. That involves noise from 9 independent groups - the difference of differences is subject to yet more noise, so we are even less likely to reliably detect it [conversely, when looking at the main effect we’re collapsing across groups or levels of one IV and only looking at the difference between 3 groups so therefore less noise].