Week 12 Flashcards

1
Q

SE

A

the SD for the distribution of sample means

For larger samples, the SE gets smaller

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2
Q

A-level

A

Used to define the very unlikely outcomes if the Ho is true
Probability of rejecting the Ho when it is true, or making the wrong decision
AKA level of significance
a=0.05 (5%)

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3
Q

critical region

A

AKA region of rejection
Outcomes that are very unlikely to be obtained if the null hypothesis is true
‘very unlikely’ is determined by ‘a’, and the boundaries are determined by the alpha level
If sample data fall in the critical region, we reject the Ho

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4
Q

critical region boundaries

A

Use a-level and unit normal table and determine the precise z score location of critical region boundaries.
For α = .05, we split 5% into two –>2.5% in each tail. We then calculate z-score corresponding to p = .025 in the tail. Thus,z = ±1.96.

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5
Q

one sample t test

A

One sample t test: population mean known

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6
Q

independent t test

A

compare the means of two independent groups

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7
Q

paired t test

A

compare two means from the same sample

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8
Q

effect size

A

Aim to quantify the magnitude of a relationship or treatment effect

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9
Q

cohens d

A

tells the degree of separation between two distributions; how far apart are the means of two distributions
mean difference/ SD

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10
Q

type I error

A

incorrectly reject the null hypothesis (false positive)

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11
Q

Type II error

A

incorrectly accept the null hypothesis (false negative)

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12
Q

statistical power

A

probability of detecting an effect if there really is one; probability that the hypothesis test will reject the null hypothesis when there actually is a treatment effect

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13
Q

ways to increase the power of a study

A
use a higher a-level 
use a one tailed test 
increase n 
use a within-subjects design 
increase effect size
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14
Q

type II error identified by

A

beta (B)

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15
Q

power identified by

A

1-beta (B)

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16
Q

increase power- higher a level

A

bigger critical region= greater power

BUT increases type I error rate

17
Q

increase power- use one tailed test

A

with a all in one tail, the critical value is smaller = greater power

18
Q

increase power- increase sample size

A

more participants=greater power

19
Q

increase power- use a within-subjects design

A

eliminating individual differences reduces SE

20
Q

increase power- increase the effect size

A

10 weeks instead of 6 weeks of therapy may result in larger difference

21
Q

parametric statistics

A

inferential procedures that require certain assumptions about the raw score population represented by the sample; used when we compute the mean

22
Q

non parametric statistics

A

inferential procedures that do not require stringent assumptions about the raw score population represented by the sample; used with the median and mode