$(2$ pts$.)$ Let's face it$.$ In Project $2,$ we failed miserably in our attempt to find a transformation that would produce normal distributions for both groups. So let's try a procedure that does not require normality.

Use either a Wilcoxon Rank Sum Test or a Kruskal$-$Wallis Test to test the hypotheses below at a significance level of $=0\mathrm{.}05.$ Fully explain how you made your decision, citing specific number$($s$)$ from the PROC NPARIWAY output.

$H_0$: Median ${?}_1=$ Median ${?}_2$

$H_A$: Median ${?}_1$ Median ${?}_2$

$()$

$(5$ pts$.)$ Write the necessary code and generate results.

$(1$ pt$.)$ Submit all electronic files through Teams.

$(1$ pt$.)$ Submit a hard $($paper$)$ copy of all results.

OPTIONAL $(1$ bonus point$)$ Attach a hard copy of an error that you made, along with the error message from your log file and an explanation of how you fixed the error.

The NPAR$1$WAY Procedure

$\backslash$table$[[\backslash$table$[[$Wilcoxon Scores $($Rank Sums$)$ for Variable HRPercent$],[$Classified by Variable Angina$]]],[$Angina$,N,\backslash$table$[[$Sum of$],[$Scores$]],\backslash$table$[[$Expected$],[$Under HO$]],\backslash$table$[[$Std Dev$],[$Under HO$]],\backslash$table$[[$Mean$],[$Score$]]],[0,204,35766\mathrm{.}50,31008\mathrm{.}0,715\mathrm{.}255708,175\mathrm{.}325980],[1,99,10289\mathrm{.}50,15048\mathrm{.}0,715\mathrm{.}255708,103\mathrm{.}934343],[$Average scores were used for ties.$]]$

$\backslash$table$[[$Wilcoxon Two$-$Sample Test$],[$Statistic$,$z Approximation