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Suppose the odds ratio for the first exposure is $1.5$ and the odds ratio for the second exposure is $1.8$ Ask question asked 8 years, 2 months ago modified 6 years, 3 months ago Does this mean that cases are $1.5$ times as likely to have exposure 1 than the controls?

What are the advantages of using either approach How to calculate odds ratio and 95% confidence interval for logistic regression for the following data Why are relative probability contrasts so often represented using relative odds instead of probability ratios, when risk contrasts are represented using relative risks instead of odds ratios (calculated using incidence proportions instead of probabilities)?

The ratio of the odds in the second case to the odds in the first case is therefore $\exp (\beta_i)$

Hence the interpretation of the exponential of the parameter as an odds ratio. 0.25 is not negative, but from my understanding of odds ratios if the odds ratio is less than 1 (still greater than 0 though) that means the experimental group of the explanatory variable has a negative effect on the outcome of disease But i am unsure how to properly express this in a sentence. An odds ratio is a (somewhat unintuitive) measure of how large an effect is

A p value is a measure of how confident we can be that the effect size is significantly different from no effect at all (which, if you are talking about odds ratios, corresponds to a value of 1). There are two papers, however, where one measure is continuous and the other one binary, and only the odds ratio with its confidence interval is available I can calculate the standardized (log) odds ratio since i have the standard deviation of the continuous predictor but, then, is there a way to convert it into a correlation? 27 i've been having a hard time trying to understand the use of logistic regression in a paper

The paper available here uses logistic regression to predict probability of complications during cataract surgery

What is confusing me is that the paper presents a model that assigns odds ratio of 1 to baseline described as follows: There are two primary methods used to get adjusted odds ratios Second, and more common because of its flexibility in handling continuous variables and more variables in general, is logistic.

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