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Raport de cercetare - Lorentz JÄNTSCHI

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Metoda Formula intervalului <strong>de</strong> încre<strong>de</strong>re<br />

0 . 5<br />

X ± z(<br />

X(<br />

n − X n)<br />

) + c ,<br />

Wald un<strong>de</strong> c=0(corectia standard);<br />

c=0.5 (corectia la continuitate)<br />

2<br />

X + z<br />

n ⋅<br />

2<br />

1 2<br />

2 ± z(<br />

z 4 + X(<br />

1−<br />

X n)<br />

)<br />

2<br />

n + z<br />

Wilson<br />

Corecţia la continuitate:<br />

2<br />

2<br />

X + z 2 − z(<br />

( z −1<br />

n ) 4 + X(<br />

1−<br />

( X −1)<br />

n)<br />

+ 1 2<br />

n ⋅<br />

2<br />

n + z<br />

2<br />

2<br />

X + z 2 + z(<br />

( z −1<br />

n ) 4 + X(<br />

1−<br />

( X −1)<br />

n)<br />

+ 1 2<br />

n ⋅<br />

2<br />

n + z<br />

sin ( arcsin X n z 2 n )<br />

2<br />

± sau 0 (X=0) sau 1 (X=1)<br />

Corecţia la continuitate:<br />

sin ( arcsin ( X 0.<br />

5)<br />

( n 3 4)<br />

z 2 n )<br />

2<br />

ArcSin<br />

± + ±<br />

sin arcsin X 0.<br />

5 n z 2 n<br />

2<br />

± ±<br />

sin 2<br />

( )<br />

( )<br />

( ( ) )<br />

( X + 3 8 ± 0.<br />

5)<br />

n + 3 4 ± z 2<br />

( arcsin<br />

n + 0.<br />

5)<br />

1 2<br />

1 2<br />

2<br />

2<br />

2<br />

2<br />

( X + z 2)<br />

( n + z − ( n ⋅ X + z 2)<br />

)( n + z )<br />

Agresti-<br />

Coull<br />

2<br />

X + z<br />

n ⋅<br />

2 ± z<br />

2<br />

n + z<br />

1 2<br />

Logit<br />

−1<br />

⎡<br />

1 2<br />

⎛<br />

⎞ ⎤<br />

⎢ ⎜ X ⎛<br />

⎞<br />

⎜ ⎛ n ⎞<br />

n ⋅ 1−<br />

1+<br />

exp ± z⎜<br />

⎟ ⎟⎟<br />

⎥ pentru 0

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