{0.594, 0.928, 0.515, 0.055, 0.507, 0.351, 0.262, 0.797, 0.788, 0.442, 0.097, 0.798, 0.227, 0.127, 0.474, 0.825, 0.007, 0.182, 0.929, 0.852} Use $\alpha$=0.05, $\chi ^2 _{(0.05,1)}$= 3.84 p

Poker Test

N = 20

Let us assume 3 digit nos. { 594, 928, 515, ..., 852}

Step 1: Define hypothesis

$H_0: R_i \sim$ independently

$H_a: R_i \not{\sim}$ independently

Step 2: Generate frequency distribution table