Biostatistics and Research Design Flashcards
(105 cards)
what test to run?
comparing blood pressure to patients before and after taking their meds
paired t-test
DV: BP (continuous)
IV: before/after meals (2 paired observations)
what test to run?
comparing blood pressure values with patients on vs off their medication
2-sample t-test
DV: BP (continuous)
IV: on/off medication (2 samples, binary)
what test to run?
comparing length of hospital stay to age
correlation
DV: length of stay (continuous)
IV: age (continuous)
what test to run?
comparing length of hospital stay to age and also mobility
linear regression
DV: length of stay (continuous)
IV: age (continuous) and mobility (confounding factor)
what test to run?
comparing mortality of hospital patients by age and also mobility
logistic regression
DV: mortality (binary)
IV: age (continuous) and mobility (confounding variable)
what test to run?
comparing mortality of patients with high vs low blood glucose
chi-squared (2x2 table)
DV: mortality (binary)
IV: high vs low glucose (binary)
what test to run?
comparing patient Hgb A1c levels to one of 3 types of diet
ANOVA
DV: Hgb A1c (continuous)
IV: type of diet (more than 2 samples)
what test to run?
DV: binary
IV: binary
chi-squared (2x2 table)
what test to run?
DV: binary
IV: continuous or categorical/binary + confounding variables
logistic regression
what test to run?
DV: continuous
IV: 2 paired observations
paired t-test
What test to run?
DV: continuous
IV: 2 samples (binary)
2-sample t-test
what test to run?
DV: continuous
IV: continuous
correlation
what test to run?
DV: continuous
IV: continuous or categorical/binary + confounding variables
linear regression
what test to run?
DV: continuous
IV: more than 2 samples
ANOVA
type 1 error
false positive - reject the null hypothesis (detect a difference) when the null hypothesis is true
alpha: probability of false positive
type 2 error
false negative - fail to reject null hypothesis when there is truly a difference
beta: probability of false negative
how to calculate power?
1 - beta
aka
1 - the probability of a false negative
what is the probability of a true negative in relation to alpha,
and the probability of a true positive in relation to beta?
probability of true negative = 1 - alpha (probability of false positive)
probability of true positive = 1 - beta (probability of false negative)
*false positive = type 1 error, false negative = type 2 error
what does the p value represent?
probability of finding an outcome more extreme than your findings (closer to being an outlier, outer edges of bell curve), assuming null hypothesis is true
study is “statistically significantly” if p value is below a certain level of ____
alpha - probability of false positive
alpha cutoff is usually 0.05
what is meant by power? what is statistically significant power? when is it especially important?
the probability of rejecting the null hypothesis by obtaining a p value less than 0.05% (alpha)
power should be at least 0.80 (80% chance of rejecting null hypothesis is difference truly exists)
power is very important only if experiment fails to reject null hypothesis (assuming a meaningful difference actually exists) … but an experience that with low power can still be statistically significant if p value is < 0.05
give an example of when negative studies might be used (looking for evidence to support null hypothesis)
testing side effects of a new drug compared to a conventionally used drug - hoping the new drug will not cause effects more adverse than current drug
contrast nominal categorical data to ordinal categorical data
nominal data: categories with no hierarchy (ex - ethnicity)
ordinal data: data does not have numeric assignment, but rather falls into specific bucket with some rank or order (ex - level of schooling)
define:
Bernoulli distribution
log-normal distribution
binomial distribution
Bernoulli distribution: proportions expected in binary outcome (think pie chart with 2 options), ex: infected v uninflected
log-normal distribution: continuous data that cannot be negative (think right skewed bell curve), ex: income v age
binomial distribution: counting up multiple binary (Bernoulli) outcomes in discrete observations (think bell curve made of bars), ex: number of positive tests per batch of 100 tests