Experiments and statistics Flashcards

1
Q

What are the steps in experimental design?

A
  1. formulate hypothesis
  2. manipulate variables by translating hypotheses into treatment conditions
  3. administer treatment to groups or same p’s
  4. measure performance on a response measure
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2
Q

Independent variable

A

treatment conditions

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3
Q

dependent variable

A

Response measures

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4
Q

3 types of independent variable

A
  1. Quantitative variables ( represent variation in amounT, E.G. AMOUNT OF DRUG)
  2. Qualitative variables ( represent variation in kind or type, E.G. TEACHING STRATEGY)
  3. classification ( variables represent characteristics that are intrinsic to thr subjects/participants, E.G. SEX, SPECIES, AGE)
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5
Q

Nuisance variables

A
  • potential independent variables which if left uncontrolled could cause systematic influence in the differnet treatment conditions
  • if uncontrolled known as confounding variables
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6
Q

dependent variable

A
  • what you measure
  • a good dependent variable should capture the hypothesised differences
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7
Q

what’s one solution for systematic differences in experiments

A

random allocation - equal chance of participants being in either group

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8
Q

completely randomised design (between subjects design)

A
  • each subject randomly assigned to one of the treatment conditions
  • helps to prevent confounds
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9
Q

repeated measures / within subjects design

A
  • subjects matched closely on some relevant characteristics
  • common procedure to treat subjects as a “block” and participants in all treatment conditions of a IV
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10
Q

research hypothesis

A

fairly general statement about the presumed nature of the world that inspires specific experiment
“physical exercise decreases dementia symptoms”

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11
Q

statistical hypothesis

A
  • precise statement about the parameters of distributions for different treatment populations
  • null and alternative hypotheses
    “mean dementia scores will be lower for the exercise group than for the No-Exercise group (more so than what we would expect to observe by chance)”
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12
Q

The null hypothesis

A
  • tests seek to accept or reject it
  • 𝑯_𝟎: 𝝁_𝟏=𝝁_𝟐= 𝝁_𝟑
  • this is the same as saying that no treatment effects are present in the population
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13
Q

The alternative hypothesis

A
  • if the treatment parameters do not satisfy the null hypothesis ( one or more of the differences between treatment means is greater than expected by chance) REJECT the null hypothesis
  • parameters are not equal between treatment conditions
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14
Q

what is the typical alpha value?

A

0.05

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15
Q

when do you reject H0?

A
  • if the p value is less than alpha its statistically significant and we reject H0
  • otherwise fail to reject H0
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16
Q

Type 1 error

A

false positive

17
Q

type 2 error

A

false negative