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Distribuţia Binomială: Modelare Statistică, Optimizare Numerică, cu ...

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8<br />

7<br />

6<br />

5<br />

4<br />

3<br />

2<br />

1<br />

0<br />

Lorentz JÄNTSCHI (principal investigator) & Sorana D. BOLBOACĂ (co-investigator)<br />

Tabelul 8. Clasificarea metodelor în funcţie de criterii<br />

Metoda AiOE SdOE IdOE IiOE AdOE S8OE Suma Poziţia<br />

Wald_N 23 23 21 21 23 23 21 21 23 23 22 22 266 22<br />

Wald_C 21 21 22 22 21 21 22 22 21 21 21 21 256 21<br />

A_C__N 11 13 8 8 4 4 9 8 4 4 3 3 79 4<br />

A_C__C 12 1 20 20 20 20 20 20 18 18 20 20 209 20<br />

A_C__D 1 4 9 9 1 1 8 10 1 1 8 8 61 1<br />

Wilson_N 2 6 14 14 6 6 16 15 9 9 4 4 105 6<br />

Wilson_C 18 18 3 3 14 14 3 3 16 16 13 13 134 12<br />

ArcS_N 22 22 23 23 22 22 23 23 22 22 23 23 270 23<br />

ArcS_C 13 14 7 7 5 5 7 7 5 5 9 9 93 5<br />

ArcS_D 16 16 5 4 15 15 4 4 14 14 14 14 135 13<br />

ArcS_E 19 19 1 1 18 18 1 1 19 19 16 16 148 16<br />

Logit_N 15 15 4 6 12 12 6 6 13 13 12 12 126 9<br />

Logit_C 3 7 15 15 7 7 17 16 10 10 5 5 117 7<br />

BetaC00 8 10 19 18 13 13 13 9 8 8 18 18 155 17<br />

BetaC10 14 5 18 19 17 17 12 19 17 17 19 19 193 19<br />

BetaC01 17 17 6 5 16 16 5 5 15 15 15 15 147 15<br />

BetaE01 20 20 2 2 19 19 2 2 20 20 17 17 160 18<br />

BetaC11 4 8 16 16 8 8 18 17 11 11 6 6 129 10<br />

BetaCJ0 9 11 12 10 10 10 14 11 6 6 10 10 119 8<br />

BetaCJ1 10 12 13 11 11 11 15 12 7 7 11 11 131 11<br />

BetaCJ2 5 9 17 17 9 9 19 18 12 12 7 7 141 14<br />

BetaCJA 6 2 10 12 2 2 10 13 2 2 1 1 63 2<br />

OptiBin 7 3 11 13 3 3 11 14 3 3 2 2 75 3<br />

A_C__D A_C__N<br />

0 2 4 6 8 10 12 14 16 18 20 22 24 26 28 30<br />

Figura 4.a Eroarea intervalului de încredere Agresti-Coull<br />

68(157)

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