One-stage Rotation Method For Second-order Factor Analysis

碩士 === 國立中正大學 === 心理學研究所 === 100 === Traditionally, in second-order factor analysis, the first-order factors are extracted and such factors are subsequently regarded as new observed variables so second- order factors are extracted. Since the second-order factors are determined by the first-order...

Full description

Bibliographic Details
Main Authors: Hsieh, Hsingchuan, 謝幸娟
Other Authors: Cheng, Chungping
Format: Others
Language:en_US
Published: 2012
Online Access:http://ndltd.ncl.edu.tw/handle/12119684686134489819
id ndltd-TW-100CCU00071008
record_format oai_dc
spelling ndltd-TW-100CCU000710082015-10-13T21:01:53Z http://ndltd.ncl.edu.tw/handle/12119684686134489819 One-stage Rotation Method For Second-order Factor Analysis 同時轉軸的探索性二階因素分析 Hsieh, Hsingchuan 謝幸娟 碩士 國立中正大學 心理學研究所 100 Traditionally, in second-order factor analysis, the first-order factors are extracted and such factors are subsequently regarded as new observed variables so second- order factors are extracted. Since the second-order factors are determined by the first-order ones, the conventional two-staged method will cause problems if the preselection for the first-order factors is inappropriate. An intuitive way to solve the problem is, when extracting the first-order factors, to evaluate its effect upon the second -order ones. Specifically, we’d like to define a new rotation criterion to assess the performance for both pattern matrices simultaneously. Such estimation process is hence reduced to a one-staged method. To testify the efficiency of such criterion, we analyzed three simulated and one real datasets, then compared the results between the two-staged and one-staged methods. The results showed that the proposed method performed better when the first-order pattern matrix is complex but worse when so is the second-order pattern matrix. The proposed method can also apply to other rotation criteria. Besides, assumption about the correct numbers of first- and second-order factors is not always the case. A future research for determining the numbers of these factors is needed. Cheng, Chungping Su, Yahui 鄭中平 蘇雅蕙 2012 學位論文 ; thesis 119 en_US
collection NDLTD
language en_US
format Others
sources NDLTD
description 碩士 === 國立中正大學 === 心理學研究所 === 100 === Traditionally, in second-order factor analysis, the first-order factors are extracted and such factors are subsequently regarded as new observed variables so second- order factors are extracted. Since the second-order factors are determined by the first-order ones, the conventional two-staged method will cause problems if the preselection for the first-order factors is inappropriate. An intuitive way to solve the problem is, when extracting the first-order factors, to evaluate its effect upon the second -order ones. Specifically, we’d like to define a new rotation criterion to assess the performance for both pattern matrices simultaneously. Such estimation process is hence reduced to a one-staged method. To testify the efficiency of such criterion, we analyzed three simulated and one real datasets, then compared the results between the two-staged and one-staged methods. The results showed that the proposed method performed better when the first-order pattern matrix is complex but worse when so is the second-order pattern matrix. The proposed method can also apply to other rotation criteria. Besides, assumption about the correct numbers of first- and second-order factors is not always the case. A future research for determining the numbers of these factors is needed.
author2 Cheng, Chungping
author_facet Cheng, Chungping
Hsieh, Hsingchuan
謝幸娟
author Hsieh, Hsingchuan
謝幸娟
spellingShingle Hsieh, Hsingchuan
謝幸娟
One-stage Rotation Method For Second-order Factor Analysis
author_sort Hsieh, Hsingchuan
title One-stage Rotation Method For Second-order Factor Analysis
title_short One-stage Rotation Method For Second-order Factor Analysis
title_full One-stage Rotation Method For Second-order Factor Analysis
title_fullStr One-stage Rotation Method For Second-order Factor Analysis
title_full_unstemmed One-stage Rotation Method For Second-order Factor Analysis
title_sort one-stage rotation method for second-order factor analysis
publishDate 2012
url http://ndltd.ncl.edu.tw/handle/12119684686134489819
work_keys_str_mv AT hsiehhsingchuan onestagerotationmethodforsecondorderfactoranalysis
AT xièxìngjuān onestagerotationmethodforsecondorderfactoranalysis
AT hsiehhsingchuan tóngshízhuǎnzhóudetànsuǒxìngèrjiēyīnsùfēnxī
AT xièxìngjuān tóngshízhuǎnzhóudetànsuǒxìngèrjiēyīnsùfēnxī
_version_ 1718053149340598272