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- Hsiang-Chuan Liu, Shih-Neng Wu, Chin-Chun Chen
- JSW
- 2011

Takeya’s item relational structure theory is a well-known ordering algorithm. However, its threshold limit value is a fixed value, lacking of statistical meaning, In this paper, the authors provide an improved threshold limit value by using the empirical distribution critical value of all the values of the relational structure indices between any two items,… (More)

- Kuan-Kai Huang, Jiunn-I Shieh, Kuei-Jen Lee, Shih-Neng Wu
- ICMLC
- 2010

- Hsiang-Chuan Liu, Shih-Neng Wu, Chih-Hswng Su, Yen-Kuei Yu
- ICMLC
- 2012

- Hsiang-Chuan Liu, Shih-Neng Wu, Hsien-Chang Tsai, Yih-Chang Ou, Shang-Ling Ou, Tung-Sheng Liu
- 2012 6th International Conference on New Trends…
- 2012

For any given test, the traditional item relational structure theory can be used for detecting the item relational structure of the students. However, we do not know whether each item of the test is efficient or not, for improving above-mentioned drawback, we can first use the Q-matrix theory to obtain a validate test with all items which are efficient. In… (More)

The well known fuzzy measures, λ-measure and P-measure, have only one formulaic solution. A multivalent fuzzy measure with infinitely many solutions based on Pmeasure was proposed by our previous work, called completed L-measure. In this paper, a further improved fuzzy measure, called extensional completed L-measure, is proposed. This new fuzzy measure is… (More)

- Hsiang-Chuan Liu, Shih-Neng Wu, Hsien-Chang Tsai, Yih-Chang Ou
- ICMLC
- 2011

Liu’s polytomous ordering theory algorithm can be used for any testing with homogeneous or heterogeneous polytomous response. It is more useful than other well known polytomous ordering theory. However, its threshold limit value is a fixed value, lacking of statistical meaning, In this paper, the authors provide an improved threshold limit value by using… (More)

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