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Summary experimental and correlational psychology

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The summary contains all the important subjects and formulas discussed during the workgroups and lectures. It's structured per week. This document can be very helpful for creating a cheat sheet.

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  • March 18, 2020
  • 22
  • 2018/2019
  • Summary
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Week 1




Correlation: association
Causality: effect
1. Covariance: variables have an association
2. Directionality: cause precedes effect
3. Internal validity: eliminate alternative explanations

Scatterplots:
- Direction: positive/negative
- Strength: more points = stronger relation
- Shape: linear/nonlinear, homogeneous/heterogeneous
- Outliers

Covariance
= used to measure degree to which 2 variables vary together.

Formula:




→ provides info on strength and direction of association.

Disadvantage: it’s dependent on the unit of measurement of variables
Solution: standardize by dividing the covariance by standard deviations.

Pearson r
= a standardized measure, describes linear relationship between 2 quantitative
variables, between -1 and +1
1. Calculate z score for each number individually
2. zX * zY for each participant separately
3. Add all those numbers

, 4. Divide by N-1

Formula:

or

Beware of:
- non-linear relationships
- outliers
- heterogeneous subgroups
- restriction of range

Spearman’s rho (ρ))
= describes relation between 2 ordinal variables/ranked scores.

Scores not ranked yet? Convert raw scores into ranks. Then use Pearson correlation
to calculate rs

rs = r on ranked data


Mean:


Standard dev:

It’s an alternative to Pearson r in case of outliers/weak non-linearity.

Point-biserial correlation (rpb)
One variable is dichotomous and quantative.
Use pearson r formula to calculate rpb
rpb = r

Relationship between rpb and tindependent

Phi coefficient (φ) )
= describes relationship between 2 dichotomous variables.
Use pearson r formula to calculate φ. φ = r
OR use the formula:

, Hypotheses for r:




t test for significance of r:


r can be r, rs, rpb, φ

Hypotheses for testing difference between 2 independent r s



z test:



Compare z for two-sided test with α = 0.05

The statistical significance depends on N, r, and α

Result:
- Weak correlations in large samples can become significant.
- Strong correlations in small samples might not significant.

Conclusion: Testing only for significance is too limited.

Measures of effect size:
1) reffect
Can stand for r, rs, rpb, and φ.
Disadvantage: Value of correlation hard to interpret:
r = .60 does NOT mean relationship twice as large as r = .30.
Solution: Square r.

2) r2 or Coefficient of Determination (COD) or Proportion of Variance Accounted For
(VAF)
Advantage: Possible to compare r 2 ’s.

Disadvantages:
- still hard to interpret.
- “determination” erroneously implies causality.
- r2 gives no information about direction of relationship.
- small values of r give even smaller values of r2.

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