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L i s t < E x c eption > u n i q ueExceptions = new L i s t < E x c e pt i on > ( ) j for ( int i = 0 j i < exception s Lengt h j i++ )

E x c eption c u r rent = e x c e p t i on s [ i ] j if ( c u rrent GetType ( ) == typeof ( DivideByZero E x c eption

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for ( i nt j = 0 j j < u n i q u e E x c e pt i o n s Count j j + + ) { E x c eption compare = u n i q u e E x c e p t i on s [ j ] j if ( compare GetType ( ) ==typeof ( DivideByZero E x c eption ) && compare Ta rgetSite == c u rrent Ta rget S it e ) { brea k j } e l s e if ( j == u n i q u e E x c e pt i on s Count 1)

} } } }

ret u r n u n i q u e E x c eption s ToArraY ( ) j }

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Rejecting the null hypothesis when it is true is called a Type I error In this case, we reject the null hypothesis when the number of germinating bulbs is 11 or more The probability this occurs when the null hypothesis is true is P(Type I error) = 00417 + 00139 + 00032 + 00004 + 00000 = 00592 So about 6% of the time, bulbs that have a germination rate of 50% will behave as if the germination rate were 75% Accepting the null hypothesis when it is false is called a Type II error In this case, we accept the null hypothesis when the number of germinating bulbs is 10 or less The probability this occurs when the null hypothesis is false is P(Type II error) = 00000 + 00000 + 00000 + 00000 + 00001 + 00007 + 00033 + 00131 + 00393 + 00917 + 01651 = 03133 So about 31% of the time, bulbs with a germination rate of 75% will behave as though the germination rate were only 50% The experiment will always result in some value of X We must decide in advance which values of X cause us to accept the null hypothesis and which values of X cause us to reject the null hypothesis The values of X that cause us to reject H0 comprise what we call the critical region for the test In this case, large values of X are more likely to come from a distribution with p = 075 than from a distribution with p = 050 We have used the critical region X 11 here So it is reasonable to conclude that if X 11, then p = 075 The errors calculated above are usually denoted by and In general then = P(H0 is rejected if it is true) where is often called the size or the signi cance level of the test The size of the Type II error is denoted by In general then = P(H0 is accepted if it is false) In this case, with the critical region X 11, we nd = 00542 and = 03133 Note that and are calculated under quite different assumptions, since presumes the null hypothesis true and presumes the null hypothesis false, so they bear no particular relationship to one another It is of course possible to decrease by reducing the critical region to say X 12 This produces = 00175, but unfortunately, the Type II error increases to 05385 The only way to decrease both and simultaneously is to increase the sample size Finally note that both and increase or decrease in nite amounts It is not possible to nd a critical region that would produce between the values 00175 and 00542 It is possible to decrease both and by increasing the sample size as we now show.

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