Category Archives: summary

One sample T test and Binomial

Binomial Test Options (One-Sample Nonparametric Tests)

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The binomial test is intended for flag fields (categorical fields with only two categories), but is applied to all fields by using rules for defining “success”.

What it does: The One-Sample T Test compares the mean score of a sample to a known value. Usually, the known value is a population mean.

Binomial or T Test

To select the right test, ask yourself two questions: What kind of data have you collected? What is your goal? Then refer to Table 37.1.

Type of Data
Goal Measurement (from Gaussian Population) Rank, Score, or Measurement (from Non- Gaussian Population) Binomial
(Two Possible Outcomes)
Survival Time
Describe one group Mean, SD Median, interquartile range Proportion Kaplan Meier survival curve
Compare one group to a hypothetical value One-sample ttest Wilcoxon test Chi-square
or
Binomial test **
Compare two unpaired groups Unpaired t test Mann-Whitney test Fisher’s test
(chi-square for large samples)
Log-rank test or Mantel-Haenszel*
Compare two paired groups Paired t test Wilcoxon test McNemar’s test Conditional proportional hazards regression*
Compare three or more unmatched groups One-way ANOVA Kruskal-Wallis test Chi-square test Cox proportional hazard regression**
Compare three or more matched groups Repeated-measures ANOVA Friedman test Cochrane Q** Conditional proportional hazards regression**
Quantify association between two variables Pearson correlation Spearman correlation Contingency coefficients**
Predict value from another measured variable Simple linear regression
or
Nonlinear regression
Nonparametric regression** Simple logistic regression* Cox proportional hazard regression*
Predict value from several measured or binomial variables Multiple linear regression*
or
Multiple nonlinear regression**
Multiple logistic regression* Cox proportional hazard regression*

Z Score

How many standard deviations from the mean translates to what is the z score…

longhand version.

score / SD =

mean / SD =

Mean – Score = z score

or

score – mean =

answer / SD = Z score

It is also possible to calculate how many standard deviations 1.85 is from the mean

How far is 1.85 from the mean?

It is 1.85 – 1.4 = 0.45m from the mean

How many standard deviations is that? The standard deviation is 0.15m, so:

0.45m / 0.15m = 3 standard deviations

this is called standadising

Z-Scores

To obtain Z-scores, go to the Analyze menu, choose Descriptive Statistics, then Descriptives. Move the variable(s) for which you would like to create Z-scores into the Variables box. In the example below, we used the variable called “rosen.” Before you click OK, be sure that the box marked “Save Standardized Values as Variables” is checked.

 

Referencing

Referencing

Referencing

confidence interval

<a href=” ” title=”confidence interval”>confidence interval

Week 5

Week 5

Relationships

Theories behind Significance

Theories behind Significance

Week 4

Making sense of Academic Texts

Making sense of Academic Texts

Week 3

Summary week 3-RM

Summary week 3

http://www.mediafire.com/view/?wp9kr6c0g5ktes9

Summarising Data

Summarising Data

Week 2