• Shuffle
    Toggle On
    Toggle Off
  • Alphabetize
    Toggle On
    Toggle Off
  • Front First
    Toggle On
    Toggle Off
  • Both Sides
    Toggle On
    Toggle Off
  • Read
    Toggle On
    Toggle Off
Reading...
Front

Card Range To Study

through

image

Play button

image

Play button

image

Progress

1/32

Click to flip

Use LEFT and RIGHT arrow keys to navigate between flashcards;

Use UP and DOWN arrow keys to flip the card;

H to show hint;

A reads text to speech;

32 Cards in this Set

  • Front
  • Back
Analytic method that should be selected depends on:
the nature of the data to be analyzed.
Characteristics of the sample and variables
Number of independent and dependent variables
Data scale the variables are measured
Nominal, ordinal, interval or ratio
Distribution of the variables
Parametric vs. non-parametric test
Overview of statistical tests
see slide 5
parametric tests
The variable is normally distributed or an assumption is made based on a large enough sample to consider the variable normally distributed (central limits theorem)
The variable is continuous or, if it is discrete, it at least approximates a normal distribution.
The variable is measured on an interval or ratio scale.
non-parametric test
Considered to be distribution-free methods
Useful in analyzing nominal and ordinal scale data

** when in doubt, use the non-parametric test **
T-tests for Independent samples
Statistical method to test for differences between the means of two independent groups.
--Dependent variable: interval or ratio scale
--Independent variable: nominal (binary)
Null hypothesis assumes that the means of the two populations are equal
T-tests for Independent Samples

assumptions:
The two samples are random samples drawn from two independent populations of interest
The measured variable is approximately normally distributed and continuous.
The variable is measured on an interval or ratio scale
The variance of the two groups are similar
example of T-test
on slide 9 thur 13
true
Mann-Whitney U Test
Also called the Wilcoxon rank-sum test

what type? para or non para?
Non-parametric test
Mann-Whitney U Test

when is it used?
when data are measured

Ordinal scale
Non-normally distributed
(compare with 2 independent samples)
Mann-Whitney U Test

test of the equality of:
medians rather than means
Mann-Whitney U Test

A more powerful test than student T when the assumptions of the T test are violated!!
true
Mann-Whitney U Test example
Suppose your are interested in examining risk factor for death in patients with S. aureus infection. In particular, you are interested in examining the relationship between death and length of hospitalization prior to infection. You hypothesize that patient who die have a longer length of hospitalization prior to infection than patients that do not die.
What would you do?
see slide 16 thru 20
Matched or Paired Data

When two samples are NOT drawn from two independent populations:
One group is measured twice
--Pre and post treatment/ intervention
--Purpose is to decide whether the intervention makes a difference

Subjects are matched on one or more relevant characteristics
--Analyzed as though they were the same subject
Pairing data:
the same subject is used to collect data for both groups
--Cross-over design
--Pre and post test
Matched data:
match subjects for certain characteristics
--Lodise et al. CID 2002.
--Comparison of outcomes between vancomycin resistant enterococcus (VRE) bacteremia and vancomycin susceptible enterococcus (VSE) bacteremia
Normally distributed continuous data
is:
paired T-test
Non-normally distributed continuous data or ordinal scale
Wilcoxon signed-ranks test
Paired design allows the researcher to detect the change more readily
true
Chi-Square for Two Independent Samples

used for:
≥1 groups and compares the actually number within a group to the expected number for that same group
Expected number is based on theory, previous experience or comparison groups
Chi-Square for Two Independent Samples

address research questions related to:
rates, proportions, or frequencies
Chi-Square for Two Independent Samples

which data ?
nominal and ordinal
Chi-Square for Two Independent Samples

assumptions:
--Frequency data
--The measures are independent of one another
--Categorization of the variables
“Yes” or “No”
“Presence” or “Absence”
“Treatment” or “placebo”
“Exposure” or “No Exposure”
The chi-square is the most commonly used method for comparing frequencies or proportions.
true
Chi-Square for Two Independent Samples

Categorical data often arranged in a table consisting of:
columns and rows.

Rows→ categories of one variable
Columns→ categories of the other variable
“2” x “2” table
Chi-square is a comparison of the expected frequencies in each cell compared to the actual or observed frequencies in those same cells

Can be used to measure differences and/or associations
true
Chi-Square for Two Independent Samples

example
Suppose you are interested in examining the relationship between prior antibiotic exposure and MRSA. You hypothesize that patients with MRSA are more likely to have a prior antibiotic exposure than patients without MRSA.
How would you address your hypothesis?
see slide 29 to 32
Other Methods of Inference for Categorical Data

Fisher's Exact Test
--Cell within a matrix→ expected frequency <5
--Small sample size
Other Methods of Inference for Categorical Data

McNemar's Test
(Paired or Matched Data)
Overview of Statistical Tests

see slides 34 and 35
trued
Comparing more than two groups

Analysis of Variance:
--The null hypothesis assumes that the means of the various groups being compared in the study are not different
--Assumptions
Each of the groups is a random sample from the population of interest
The measured variable is continuous
The variable is measured on a ratio or interval scale
The error variances are equal
The variable is approximately normally distributed
--If mean difference detected→ Post Hoc Comparisons