Introduction and revision Flashcards

(23 cards)

1
Q

What processes are involved in designing the basic features of an experiment?

A
  • formulating research hypotheses
  • transform into treatment conditions (IVs) + select design (between/within subjects)
  • measure=DV, response measure manipulated on the basis of the IVs.
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2
Q

What are the different types of treatment variables?

A
  • quantitative - variation in amount (best, minimises confounding/nuisance variables)
  • qualitative - variations in kind or type
  • classification - systematic variation of characteristics intrinsic to the subjects (serious confounding variables)
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3
Q

Define nuisance variables.

A

Potential IVs which left uncontrolled exert a systematic influence on the different treatment conditions (e.g. experimenter effect, time of day, subjects selected)

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4
Q

Define dependent variable.

A
  • a measure that will capture the hypothesised differences

- somehow dependent on the nature of the independent variable (causal link)

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5
Q

Describe the idea of control in experimentation.

A

Statistical control through random allocation, e.g. of pts to conditions or treatment conditions to rooms, avoiding systematic variations and a confounding variable, e.g. temperature.

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6
Q

Statistical experimental control can be achieved through randomising participants to conditions. When can this not be done?

A

With classification variables.

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7
Q

What is another term for between groups design?

A

Completely randomised design.

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8
Q

What does completely randomised design involve?

A

Subjects are assigned to a group, therefore any differences in behaviour among the treatment conditions are due to pts.

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9
Q

What is randomised block design?

A

Matched subjects (or within subjects/repeated measures)

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10
Q

What is the difference between a research and a statistical hypothesis?

A
  • research = fairly general statement about the assumed nature of the world that gets translated into and experiment
  • statistical = a set of precise hypotheses about the parameters of the different treatment populations.
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11
Q

What must the null and alternative hypotheses be/do?

A

Mutually exclusive and cover all possibilities.

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12
Q

What is the function of a null hypothesis?

A

To specify the values of a particular population parameter in the different treatment populations = no treatment effects present in the population. E.g. means are all equal.

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13
Q

When is there support for the alternative hypothesis?

A

When parameter estimates are too deviant from values in the null hypothesis, suggesting that there is an effect.

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14
Q

When is the alternative hypothesis accepted?

A

NEVER. The null hypothesis is rejected, which IMPLIES acceptance of the alternative hypothesis.

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15
Q

When is the null hypothesis accepted?

A

NEVER - statistical tests already used assume it is true, so cannot be used.

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16
Q

What are the criteria for rejecting the null hypothesis?

A
  • Calculating test statistics based on the properties of the F-distribution.
  • Adopt a value (alpha) called the significance level.
  • Chance that differences observed by chance assuming that null hypothesis was true = p.
  • p<a = reject null hypothesis.
  • P is not the significance level.
  • Beta = p(alt hyp true)
  • Alpha is also type I error rate.
17
Q

What is a Type I error?

A

Reality - H0 is true, H1 is false.

Decision - reject H0, accept H1.

18
Q

What is a Type II error?

A

Reality - H1 is true, H0 is false.

Decision - reject H1, accept H0.

19
Q

What is the probability of a Type I error?

20
Q

What is the probability of a Type II error?

21
Q

As alpha increases…?

A

Beta decreases and vice versa.

22
Q

Under what circumstances might we be more willing to accept Type I errors?

A

If it is important to discover new facts.

23
Q

Under what circumstances might we be more willing to accept Type II errors?

A

If it’s more important to not clog up the literature with false facts.