Statistical Interference Flashcards
What is a distribution?
- Describes the frequency (or probability) of
occurrence for a given value - Describes the shape of the data
What are examples of probability distributions for continuous variables?
e.g. -Height, Age, - Normal, skewed
What are examples of frequency distributions for discrete variables?
e.g. GP visits - Poisson, Binomial
Why is knowing the distribution useful?
- We can use the distribution of a sample to make inferences about a wider population
- to generate confidence intervals ( assessing
variability of estimates) - test hypotheses
- calculate sample size
What is the normal distribution?
A probability distribution that describes data that is symmetric around a mean
The normal has two parameters:
- mean
- standard deviation (SD)
What is skewness?
a measure of the asymmetry of the distribution
What would a negative skew look like?
Elongated tail at the left. More data in the left tail than would be expected in a normal distribution.
What would a positive skew look like?
Elongated tail at the right. More data in the right tail than would be expected in a normal distribution.
How do you distinguish between outcome and exposure?
By formulating a research question using PICO
- Determining whether the intervention
influenced the size or occurrence of the
outcome.
Why are statistical tests used?
Ensure data on a sample can be represented on the overall population.
Statistical methods are needed when outcomes are unpredictable
What is the null hypotheses?
= Outcome in not associated with exposure
What is the hypotheses?
= Outcome is associated with exposure
What is a Type I Error False - Positive Alpha (α)
Occurs if an investigator rejects a null hypothesis that is actually true in the population.
What is the significance level?
- The probability that you will find an effect
that does NOT actually exist - Strength of evidence needed to reject NULL
hypothesis - Normally set to 5%
What is Standard Deviation and is it a summary or inferential statistic?
SD = a measurer of how variable individual
measures are
- how spread out the values are of this
variable
= a summary statistic