Performs a one- or two-sample test of proportions using counts of successes and trials, rather than binary data. This test can be approximate or exact.
Arguments
- x1
Number of successes in first sample
- n1
Number of trials in first sample
- x2
Number of successes in second sample
- n2
Number of trials in second sample
- exact
If true, performs a test of equality of proportions with Exact Binomial based confidence intervals.
- null.hypoth
a number specifying the null hypothesis for the mean (or difference in means if performing a two-sample test). Defaults to 0.5 for one-sample and 0 for two-sample.
- conf.level
confidence level of the test. Defaults to 0.95
- alternative
a string: one of
"less"
,"two.sided"
, or"greater"
specifying the form of the test. Defaults to a two-sided test. When either"less"
or"greater"
is used, the corresponding one-sided confidence interval is returned.- correct
a logical indicating whether to perform a continuity correction
- more.digits
a numeric value specifying whether or not to display more or fewer digits in the output. Non-integers are automatically rounded down.
Value
A list of class proptesti
. The print method lays out the information in an easy-to-read
format.
- tab
A formatted table of descriptive and inferential results (total number of observations, sample proportion, standard error of the proportion estimate), along with a confidence interval for the underlying proportion.
- zstat
the value of the test statistic, if using an approximate test.
- pval
the p-value for the test
- par
A vector of information about the type of test (null hypothesis, alternative hypothesis, etc.)
Examples
# Two-sample test
proptesti(10, 100, 15, 200, alternative = "less")
#>
#> Call:
#> proptesti(x1 = 10, n1 = 100, x2 = 15, n2 = 200, alternative = "less")
#>
#> Two-sample proportion test (approximate) :
#>
#> Group Obs Mean Std. Err. 95% CI
#> var1 100 0.1 0.03 [0.0412, 0.1588]
#> var2 200 0.075 0.0186 [0.0385, 0.1115]
#> Difference 300 0.025 0.0353 [-0.0442, 0.0942]
#> Summary:
#>
#> Ho: Difference in proportions >= 0
#> Ha: Difference in proportions < 0
#> Z = 0.739
#> p.value = 0.77