CS: Stats Flashcards
(1-sensitivity) / specificity=
likelihood ratio for a negative test result
How much the odds of the disease decrease when a test is negative
Correlation Tests
parametric & non-parametric:
Correlation
Pearson’s coefficient = parametric
non-parametric: Spearman’s coefficient
X values lie within 1 SD of the mean
68.3%
X values lie within 2 SD of the mean
95.4% of values lie within 2 SD of the mean
within 3 SD of the mean lie X of the sample values
99.7% of values
Likelihood ratio for a positive test result
= sensitivity / (1 - specificity)
Standard error of the mean =
standard deviation / square root (number of patients)
gets smaller as the sample size (n) increases
- accuracy with which a sample represents a population
What is use to indicate
sufficient ability to detect a difference between the two groups if indeed, a difference truly exists.
Power = 1 - the probability of a type II error
chance of NOT making a type 2 error
power increases (i.e. becomes closer to 1), the probability that making a type II error (incorrectly failing to reject the null hypothesis) decreases
What indicates
Probability of obtaining a result by chance at least as extreme as the one that was actually observed, assuming that the null hypothesis is true
P-value
equivalent to the risk of a type 1 error (rejecting the null hypothesis when it is in fact, true).
(EER - CER) / CER=
Relative risk reduction =
Absolute risk reduction =
Control event rate) - (Experimental event rate)
In statistics what is a type 2 error?
accepting null hypothesis when it is false
Type II error is inversely related to the statistical power - higher the statistical power, the lower the probability of making a Type II error.
What is Type I error
- Rejecting the null hypothesis when it’s actually true
-false positive results: you conclude that the drug intervention improved symptoms when it actually didn’t - If the p value< significance level, it means your results are statistically significant and consistent with the alternative hypothesis.
Define Odds
Odds - remember a ratio of the # of people who incur a particular outcome to the # of people who do not incur the outcome
compares the percentage/proportions of patients who improved following two different interventions
Chi-squared test