A DECOMPOSITION OF CONDITIONAL SYMMETRY MODEL AND SEPARABILITY OF ITS TEST STATISTIC FOR SQUARE CONTINGENCY-TABLES

被引：0

作者：

TOMIZAWA, S ^{[1
]}

机构：

[1] SCI UNIV TOKYO,FAC SCI & TECHNOL,DEPT INFORMAT SCI,NODA,CHIBA 278,JAPAN

来源：

SANKHYA-THE INDIAN JOURNAL OF STATISTICS SERIES B | 1992年 / 54卷

关键词：

MODIFIED MARGINAL HOMOGENEITY; QUASI-ODDS SYMMETRY; SEPARABILITY;

D O I：

暂无

中图分类号：

O21 [概率论与数理统计]; C8 [统计学];

学科分类号：

020208 ; 070103 ; 0714 ;

摘要：

For square contingency tables with ordered categories, the conditional symmetry (CS) model is decomposed into the quasi-odds symmetry (QOS) model (Tomizawa 1985, 1989a) and a modified marginal homogeneity (MMH) model (Tomizawa, 1989b). Also it is shown that for large sample, a test statistic for the CS model approximately equals to sum of those for the QOS and MMH models.

引用

页码：36 / 41

页数：6

共 50 条

[1] ANALYSIS OF DATA IN SQUARE CONTINGENCY-TABLES WITH ORDERED CATEGORIES USING THE CONDITIONAL SYMMETRY MODEL AND ITS DECOMPOSED MODELS
TOMIZAWA, S
[J]. ENVIRONMENTAL HEALTH PERSPECTIVES, 1985, 63 (NOV) : 235 - 239
[2] DECOMPOSITION OF INDEPENDENCE MODEL AND SEPARABILITY OF ITS TEST STATISTIC FOR TWO-WAY CONTINGENCY TABLES WITH ORDERED CATEGORIES
Tomizawa, Sadao
Miyamoto, Nobuko
Sakurai, Masaya
[J]. ADVANCES AND APPLICATIONS IN STATISTICS, 2008, 8 (02) : 209 - 218
[3] Odds-symmetry model for cumulative probabilities and decomposition of a conditional symmetry model in square contingency tables
Ando, Shuji
[J]. AUSTRALIAN & NEW ZEALAND JOURNAL OF STATISTICS, 2021, 63 (04) : 674 - 684
[4] A DECOMPOSITION OF LINEAR DIAGONALS-PARAMETER SYMMETRY MODEL FOR SQUARE CONTINGENCY-TABLES WITH ORDERED CATEGORIES
TOMIZAWA, S
[J]. BIOMETRICAL JOURNAL, 1990, 32 (06) : 761 - 766
[5] CHI-SQUARE TEST FOR CONTINGENCY-TABLES
KIRKWOOD, BR
[J]. BRITISH JOURNAL OF HOSPITAL MEDICINE, 1981, 25 (03): : 291 - 292
[6] POLYNOMIAL COLUMNS-PARAMETER SYMMETRY MODEL AND ITS DECOMPOSITION FOR SQUARE CONTINGENCY TABLES
Ando, Shuji
[J]. STATISTICA, 2021, 81 (02): : 123 - 134
[7] Contaminated normal type symmetry model and decomposition of symmetry for square contingency tables
Yamamoto K.
Kurakami H.
Iwashita T.
Tomizawa S.
[J]. Journal of Statistical Theory and Practice, 2008, 2 (4) : 651 - 661
[8] CONDITIONAL PLAUSIBILITY INFERENCE IN CONTINGENCY-TABLES
JENSEN, EB
[J]. SCANDINAVIAN JOURNAL OF STATISTICS, 1978, 5 (03) : 129 - 140
[9] DIRICHLET MODELS FOR SQUARE CONTINGENCY-TABLES
PLACKETT, RL
PAUL, SR
[J]. COMMUNICATIONS IN STATISTICS PART A-THEORY AND METHODS, 1978, 7 (10): : 939 - 952
[10] Symmetry Plus Quasi Uniform Association Model and Its Orthogonal Decomposition for Square Contingency Tables
Yamamoto, Kouji
Tomizawa, Sadao
[J]. JOURNAL OF MODERN APPLIED STATISTICAL METHODS, 2010, 9 (01) : 255 - 262

← 1 2 3 4 5 →