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.
The Decompositions for Point Symmetry Models in Two-way Contingency Tables
โ Scribed by S. Tomizawa
- Publisher
- John Wiley and Sons
- Year
- 1985
- Tongue
- English
- Weight
- 455 KB
- Volume
- 27
- Category
- Article
- ISSN
- 0323-3847
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โฆ Synopsis
The decomposition for the complete point symmetry model in a rectangular contingency table is shown. Also the respective decompositions for the local point symmetry model and the reverse local point symmetry model in a square contingency table are given. Moreover teat procedures for the decomposed models and an example are given.
๐ SIMILAR VOLUMES
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 MCCUL
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
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
## Abstract We consider in this paper, the behaviour of a class of the CRESSIE READ (1984) power divergence test statistics indexed by parameter ฮป โ __I__ (ฮป), with the modified __X__~2~ test statistics (LU) proposed by LAWAL and UPTON (1984), for sparse contingency tables ranging from the 3ร3 to t