Most powerful test for discrete uniform Neyman Pearson Lemma
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This is with regard to the question whose link is given below-
Most powerful test for discrete uniform
I obtained the most powerful test function as-
$phi(x)$ = 1 if X < 3 ;
$gamma$ if X=3 ;
0 if X >3 .
So here when would the most powerful test reject $H_0$?
Also can anyone please check whether I have obtained the test function correctly?
statistics estimation hypothesis-testing parameter-estimation order-statistics
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up vote
0
down vote
favorite
This is with regard to the question whose link is given below-
Most powerful test for discrete uniform
I obtained the most powerful test function as-
$phi(x)$ = 1 if X < 3 ;
$gamma$ if X=3 ;
0 if X >3 .
So here when would the most powerful test reject $H_0$?
Also can anyone please check whether I have obtained the test function correctly?
statistics estimation hypothesis-testing parameter-estimation order-statistics
add a comment |
up vote
0
down vote
favorite
up vote
0
down vote
favorite
This is with regard to the question whose link is given below-
Most powerful test for discrete uniform
I obtained the most powerful test function as-
$phi(x)$ = 1 if X < 3 ;
$gamma$ if X=3 ;
0 if X >3 .
So here when would the most powerful test reject $H_0$?
Also can anyone please check whether I have obtained the test function correctly?
statistics estimation hypothesis-testing parameter-estimation order-statistics
This is with regard to the question whose link is given below-
Most powerful test for discrete uniform
I obtained the most powerful test function as-
$phi(x)$ = 1 if X < 3 ;
$gamma$ if X=3 ;
0 if X >3 .
So here when would the most powerful test reject $H_0$?
Also can anyone please check whether I have obtained the test function correctly?
statistics estimation hypothesis-testing parameter-estimation order-statistics
statistics estimation hypothesis-testing parameter-estimation order-statistics
edited Nov 15 at 20:35
asked Nov 15 at 20:30
Jor_El
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