Is it weird to get a very big odds ratio in logistic regression?

Is it weird to get a very big odds ratio in logistic regression?

Odds radio wouldn’t come very huge value. Kindly check your analysis and find out the 95% Confidence Interval where the odds ratio value lie in between the 95% C.I or not. Out of 180, 37 missing value were also there in your data.

What do you need to know about logistic regression?

A logistic regression model allows us to establish a relationship between a binary outcome variable and a group of predictor variables. It models the logit-transformed probability as a linear relationship with the predictor variables.

Is there a problem with logistic regression for rare events?

Although King and Zeng accurately described the problem and proposed an appropriate solution, there are still a lot of misconceptions about this issue. The problem is not specifically the rarity of events, but rather the possibility of a small number of cases on the rarer of the two outcomes.

How to determine how well a binary logistic regression fits your data?

To determine how well the model fits your data, examine the statistics in the Model Summary table. For binary logistic regression, the data format affects the deviance R 2 statistics but not the AIC. For more information, go to For more information, go to How data formats affect goodness-of-fit in binary logistic regression.

How to calculate odds ratio and 95% confidence interval?

How to calculate Odds ratio and 95% confidence interval for logistic regression for the following data?

How to calculate the confidence level in logistic regression?

Logistic regression equation: Log(P/(1-P)) = β0 + β1×X, where P = Pr(Y = 1|X) and X is binary. Confidence Level is the proportion of studies with the same settings that produce a confidence interval that includes the true ORyx. is the sample size.

Which is the log of the odds ratio?

For large sample, the log of odds ratio, ln(θˆ), follows asymptotically a normal distribution. The (1 – α)100% confidence interval estimate for the Log Odds Ratio is ln(θˆ)±z ⋅αs*/ 2