exam 3 Flashcards

(33 cards)

1
Q

What does a significant “interaction effect” tell you? what type of ANOVA allows you to look for interaction effects between variables?

A
  • That the two variables together give a stronger effect then the two variables alone. when together, the effects are stronger.
  • Multifactorial ANOVA
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2
Q

Explain the difference between correlation and causation. What type of study is needed to determine causation?

A

Correlation: they are related but one doesn’t cause the other
Causation: We can tell that one variable influences the other
- the study that has to be done is experimental approach

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3
Q

what test should be used:

Does listening to music while studying (music, no music) influence how long you retain information (scalar)? Researchers wanted to control for any effect of differences in volume (dB)(scalar) in the analysis.

A

ANCOVA; volume is our covariate bc we don’t care about it itself

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4
Q

What test should be used:
How do light levels ( 12 hrs per day or 16 hrs per day ) and nitrogen supplementation (nitrogen supplement vs. vehicle) together or independently influence fruit size (diameter in mm) in tomatoes? Independent samples. Parametric.

A

Multifactorial ANOVA

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5
Q

repeated measures ANOVA

A
  • only option for repeated measures
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6
Q

multifactorial ANOVA

A
  • there is more than independent variable
  • usually description that they are looking for those interaction effects or individual effects
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7
Q

MANOVA

A
  • Multivariate ANOVA
  • multiple dependent variables
  • we worry they may be correlated to each other
  • A->B
  • B->A
    -C-> A&B
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8
Q

ANCOVA

A
  • there is a covariate
  • there is a variable that they don’t care about by itself, just what it causes
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9
Q

Pearson’s correlation

A
  • model building technique
  • parametric
  • assumes linear shape
  • sensitive to outliers
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10
Q

Bivariate linear regression

A
  • two variables and linear shape
  • Contains one predictor
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11
Q

multiple linear regression

A
  • more than one predictor
  • linear shape
  • the more predictors, you will increase R-squared
  • uses post-hoc test
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12
Q

4 parameter logistic regression

A
  • non-linear shape
  • makes s-curve
  • Has upper asymptote, Lower asymptote, Inflection point, and Slope at inflection point
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13
Q

binary logistic regression

A
  • variable trying to predict is not scalar
  • can be categorical or scalar
  • one or more predictors with one result
  • creates a probit
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14
Q

What kind of regression would be used:

A researcher wants to create a model to predict the growth rate of brine shrimp (scalar) based on temperature (scalar) and salinity (scalar)

A

Multiple linear regression (multiple predictors)

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15
Q

Multifactorial means what?

A

There are more than one independent variable

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16
Q

what is the parametric assumption of the Pearson’s correlation?

A

each variable is normally distributed

17
Q

What is the purpose of regression techniques?

A

To create a predictive model

18
Q

What is the calculated model for bivariate linear regression?

19
Q

where do you find how much variation is explained in bivariate linear regression?

A

R-square value

20
Q

how do you know if bivariate linear regression explains a significant amount of variation? how do you report it?

A
  • On ANOVA output, look to see if the p-value is less than alpha. if it is, then it is significant.
  • ex. Yes. F=104.624, p<0.001
21
Q

what is a post-hoc test for?

A

to interpret which variable/s is significant

22
Q

when reporting R-square value, which one do we report?

A

the adjusted R-square

23
Q

problems with 4 parameter logistic regression?

A
  • produces poor estimation
  • mis-predicting
24
Q

what is a probit?

A
  • probabilistic model; probability for each of the 2 outcomes
  • will not always match up
25
What is the purpose of regression techniques? How do they differ from correlations?
- Regression techniques model the relationship between a dependent variable and one or more independent variables (the predictors). - regression shows how much one variable changes another. - correlation shows how strongly things are related.
25
You find that glyphosate (a pesticide component) exposure is significantly and positively correlated with the amount of vegetables consumed in the diet. How would you interpret this result? What would you need to do to evaluate possible alternative explanations?
Correlation does not determine cause and effect. - There are 3 options A causes B, B causes A or an outside source C Causes A and B Independently. - I would say the glyphosate and amount of vegetables consumed are not independent. - you would need an experiment as well as a post-hoc test to determine which predictor.
26
given the following data, Write the equation for the bivariate linear regression reported: - Constant unstandardized B= 2.820 - mass unstandardized B= .024 - dependent variable=Wingspan
Wingspan= 0.024 (mass) +2.820
27
given the following data, what is the calculated model and variation in wingspan predicted: - mass = 0.021 - shoulder width = 0.024 - constant= 2.255 - r-squared= 0.431 - adjusted r-squared= 0.410
calculated model: wingspan= 0.021(mass)+ 0.024(Shoulder width)+2.255 Variation in wingspan predicted: 0.410
28
Why does explanatory power increase as a model becomes more complex? Why is this a problem?
- when you include more predictors it grows more specific. - Each predictor has error with it. With the r-squared increasing it initially is thought as a good thing, but the data is becoming too specific - more predictors= data is better at determining the noise
29
Why is it important that researchers choose the appropriate shape of model they want to use before they look at the data?
- you should choose the shape first to avoid p-hacking. When looking at data, you are tempted to choose a model that gives the best results rather than reflecting the actual data. - it will also prevent overfitting.
30
Autocorrelation
one dependent directly determines the other
31
Omnibus test
looks at both together followed by a univariate test
32
Spearman's correlation
- non-parametric - ranks points for each variable and calculating the difference between ranks