For square contingency tables with ordered categories, this paper gives s decomposition for h R B s n ' 8 (1983) linear diagonals-parameter symmetry (LDPS) model into GOODMAN'S (1971)) diagonals-parameter symmetry model and the linear diagonals-parameter marginal symmetry model introduced in this p
Decompositions for 2-Ratios-Parameter Symmetry Model in Square Contingency Tables with Ordered Categoriesat
โ Scribed by Dr. Sadao Tomizawa
- Publisher
- John Wiley and Sons
- Year
- 1987
- Tongue
- English
- Weight
- 483 KB
- Volume
- 29
- Category
- Article
- ISSN
- 0323-3847
No coin nor oath required. For personal study only.
โฆ Synopsis
For square contingency tables with ordered Categories, AGBESTI (1983) considered the linear diagonals-parameter symmetry model. An extended model including that model is pro@ which has only one more parameter than that model. The model also includes the conditional symmetry model considered by MCCULLAGH (1978). Decompositions for the proposed model and Agresti's model are given. Key w d s : Decomposition ; Extended quasi-symmetry ; Linear diagonals-parameter symmetry ; 2-ratios-parameter symmetry ; %weights modified marginal homogeneity .
๐ SIMILAR VOLUMES
In (L squere oontingency teble four kindaof eymmetry modele are proposed and their decompositione are given. Two models of them areexteneions of the locsl point-eymmetry model and the reverse local point-symmetry model by TOXIZAWA (1086), and the other two models are concerned with the inclined poin
In a square contingency table the inclined point-symmetry model which is an extension of the point-symmet,ry model is propoeed and a decomposition for its model is shown. Moreover a test theory for the decomposed models and an example are given.