Lecture 12: Multilevel Modelling Flashcards

(24 cards)

1
Q

What does MLM stand for in statistics?

A

Multi-Level Modelling

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2
Q

What kind of data is MLM designed to analyse?

A

Hierarchically structured or nested data

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3
Q

What is a common assumption of traditional regression that MLM corrects?

A

Independence of observations

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4
Q

What paradox can arise from ignoring data hierarchy?

A

Simpson’s paradox

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5
Q

What can ignoring group-level clustering falsely suggest?

A

Misleading effects of predictors (e.g., therapy appears harmful)

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6
Q

What are random intercepts used for in MLM?

A

Adjusting for group-level baseline differences

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7
Q

What do random slopes allow in MLM?

A

Predictor effects to vary between groups

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8
Q

What does MLM do with variance in the data?

A

Partitions it across different levels

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9
Q

How does MLM help Type I error rates?

A

It avoids inflation by accounting for clustering

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10
Q

Why is MLM better than averaging group data?

A

It preserves within-group variance

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11
Q

What does MLM improve by modelling the data’s structure?

A

Statistical power and inference accuracy

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12
Q

What is the first model used in MLM analysis?

A

The null model

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13
Q

What does the null model test in MLM?

A

Whether there is meaningful between-group variance

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14
Q

What are level-1 predictors?

A

Individual-level variables

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15
Q

What are level-2 predictors?

A

Group-level variables

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16
Q

What can be tested by adding level-2 predictors?

A

Cross-level interactions

17
Q

What methods can be used to evaluate MLM fit?

A

Likelihood ratio tests and AIC

18
Q

What kind of data structure can MLM handle beyond two levels?

A

Multi-level hierarchies (e.g., students in classes in schools)

19
Q

In repeated measures, what can be treated as level 1?

A

Time points or days

20
Q

Why is reporting MLM more complex than standard regression?

A

It includes multiple levels and many predictors

21
Q

What type of variables can MLM include in one model?

A

Both interaction-level and individual-level variables

22
Q

When should MLM be used?

A

When data is clustered or non-independent

23
Q

What major risk does standard regression face when ignoring hierarchy?

A

Producing misleading results

24
Q

What does MLM provide for analysing hierarchical effects?

A

Richer and more accurate understanding