Description Usage Arguments Details Value Note Author(s) See Also Examples
a hypothesis test to test a claim about mu=H0 of a population.
| 1 | 
| TrnX | the observed values of a random sample from a distribution which must be input as vectors | 
| TrnY | the observed values of a random sample from another distribution which must be input as vectors | 
| m | the mean of the bias of TrnX and TrnY | 
| u0 | the claim that H0: u=u0 | 
| n1 | the amount of the sample TrnX | 
| n2 | the amount of the sample TrnY | 
| s1 | the standard deviation of the sample TrnX | 
| s2 | the standard deviation of the sample TrnY | 
| sigma1 | the standard deviation of the population TrnX | 
| sigma2 | the standard deviation of the population TrnY | 
| alpha | the confident level of the hypothesis test | 
| method | the distribution of the samples follow | 
| H0 | the claim about the population | 
| p | p value which correspond to the z score | 
you can either input the original data of TrnX and TrnY,or just input s1,s2,n1,n2
| refuse H0 | at the confident level of alpha,we choose to refuse H0 | 
| we can not reject H0. | at the confident level of alpha,we choose not to refuse H0 | 
must input the distribution that the samples follow:normal distribution, standard normal distribution, chi-square and t-distribution.When there are two samples,please input m which is the average of TrnX-TrnY
Chengfeng Liu, Huiqing Liu, Yingyan Liang and Ruibin Feng Maintainer: Chengfeng Liu (478996606@qq.com)
| 1 2 3 4 5 6 7 8 9 | 
[1] "we can not reject H0."
[1] "t is"
[1] 4.302673
[1] "Q is"
[1] 0
[1] "p-value is"
[1] 1
Add the following code to your website.
For more information on customizing the embed code, read Embedding Snippets.