Lecture 5
2025-02-10
Use simple linear regression to model the relationship between a quantitative outcome (\(Y\)) and a single quantitative predictor (\(X\)): \[\Large{Y = \beta_0 + \beta_1 X + \epsilon}\]
Use multiple linear regression to model the relationship between a quantitative outcome (\(Y\)) and a multiple quantitative predictors and factors (\(X\)): \[\Large{Y = \beta_0 + \beta_1 X_1 + \beta_2 X_2 + \epsilon}\]
Similar to linear regression…. but
Modeling tool when our response is categorical
Variables with binary outcomes follow the Bernouilli distribution:
\(y_i \sim Bern(p)\)
\(p\): Probability of success
\(1-p\): Probability of failure
We can’t model \(y\) directly, so instead we model \(p\)
\[ p_i = \beta_o + \beta_1 \times X_1 + \cdots + \epsilon \]
But remember that \(p\) must be between 0 and 1
We need a link function that transforms the linear model to have an appropriate range
The logit function take values between 0 and 1 (probabilities) and maps them to values in the range negative infinity to positive infinity:
\[ logit(p) = log \bigg( \frac{p}{1 - p} \bigg) \]
Recall, the goal is to take values between -\(\infty\) and \(\infty\) and map them to probabilities.
We need the opposite of the link function… or the inverse
Taking the inverse of the logit function will map arbitrary real values back to the range [0, 1]
\[ logit(p) = log \bigg( \frac{p}{1 - p} \bigg) = \beta_o + \beta_1 \times X1_i + \cdots + \epsilon \]
\[ p_i = \frac{e^{\beta_o + \beta_1 \times X1_i + \cdots + \epsilon}}{1 + e^{\beta_o + \beta_1 \times X1_i + \cdots + \epsilon}} \]
Generalized linear models allow us to fit models to predict non-continuous outcomes
Predicting binary outcomes requires modeling the log-odds of success, where p = probability of success
drop_na()
function InseminationNumber Parity Pregnant
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[ reached 'max' / getOption("max.print") -- omitted 174801 rows ]
How to interpret
Call:
glm(formula = Pregnant ~ Parity, family = "binomial", data = df_inseminations)
Coefficients:
Estimate Std. Error z value Pr(>|z|)
(Intercept) -0.860655 0.007856 -109.55 <2e-16 ***
Parity2 -0.124067 0.012381 -10.02 <2e-16 ***
Parity>2 -0.217551 0.011478 -18.95 <2e-16 ***
---
Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1
(Dispersion parameter for binomial family taken to be 1)
Null deviance: 244757 on 208133 degrees of freedom
Residual deviance: 244393 on 208131 degrees of freedom
AIC: 244399
Number of Fisher Scoring iterations: 4
2.5 % 97.5 %
(Intercept) 0.4164167 0.4294401
Parity2 0.8621356 0.9050095
Parity>2 0.7865882 0.8227859