LEC 12 Simple & Multiple Logistic Regression Flashcards

1
Q

When to do logistic regression?

A

Nominal (dichotomous) variables (dependent variable)

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2
Q

2 types of logistic regressions

A
  1. Simple logistic regression
    - 1 independent variable
  2. Multiple logistic regression
    - >=2 independent variables
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3
Q

Simple logistic regression model equation

& Odds ratio equation

A

loge(odds of outcome) = alpha + beta(x)

odds ratio (OR) = e^beta

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4
Q

Multiple logistic regression model equation

& Odds ratio equation

A

loge(odds of outcome) = alpha + beta(xi) + …

odds ratio (OR) = e^beta(i) after controlling for all other independent variables

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5
Q

Range of values of OR

A

0 - infinity

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6
Q

Simple logistic regression

- to test null hypothesis __

A

To test the null hypothesis that there is no association between the independent variable and the dependent variable

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7
Q

Multiple logistic regression

- to test null hypothesis __

A

To test the null hypothesis that there is no association between the independent variable(xi) and the dependent variable, after controlling for all other independent variables

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8
Q

Odds ratio calculation for cross-product ratio

A

= (no. of events or outcome)/(no. of no events or outcome)
= ad/bc

no. of events or outcome = a/c
no. of no events or outcome = b/d

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9
Q

Simple logistic regression assumptions (3)

A
  1. The dependent variable should be a dichotomous variable (2 categories only)
  2. The observations are independent of one another
  3. There is a linear relationship between the independent variable and the loge(odds of outcome)
    - scatter plot to predict
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10
Q

Multiple logistic regression assumptions (4)

A
  1. The dependent variable should be a dichotomous variable (2 categories only)
  2. The observations are independent of one another
  3. There is a linear relationship between the independent variable and the loge(odds of outcome)
    - scatter plot to predict
  4. There is little or no multicollinearity among the independent variables / independent variables should not be too highly correlated with each other
    eg weight and BMI
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11
Q

OR = 1

A
  • no association between exposure and outcome
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12
Q

OR >1

A
  • positive association between exposure and outcome (_ times more)
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13
Q

OR<1

A
  • inverse association between exposure and outcome (_% reduction)
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14
Q

Simple logistic regression hypothesis

A

Ho : OR = 1

H1 : OR =/ 1 or OR<1 or OR>1

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15
Q

Multiple logistic regression hypothesis

A

Ho : ORi = 1

H1 : ORi =/ 1 or ORi<1 or ORi>1

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