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多點記分核平滑化無參數試題反應理論及其應用

Kernel Smoothing Nonparametric IRT Models for Polytomous Response Testing and Its Application

摘要


本文提出基於標準規格化分數、積差相關加權及標準值常態轉換之多點記分核平化無參數IRT模式,藉以可進行異質測驗中任意二點或多點記分之試題分析,由於無局部獨立之限制,進而結合劉湘川之標準規格化多點記分順序理論,提出三種多點記分受試能力為θ之試題i至試題j之順序係數,藉以可分析個別受試在異質測驗中任意二點或多點記分之試題關聯結構分析個別受試之異質測驗中任意二點或多點記分之試題關聯結構順序以利於個別化教學診斷評量。

並列摘要


In this study, the kernel smoothing nonparametric IRT models for polytomous response testing based on standardization-normalization scoring and correlation weighting were proposed. These models can be applied to analyze the any types of heterogeneous testing with dichotomous items or polytomous items. Furthermore, these models without the constraint of local independence can be combined with the improved ordering theory for polytomous response testing proposed by Hsiang-Chuan Liu (2006) to analyze the ordering relationships of dichotomous items or polytomous items for any individual examinee.

參考文獻


劉湘川(2002)。高階相關比累進加權核平滑化試題選項綜合模式。測驗統計年刊。10,197-218。
劉湘川(2006)。標準規格化多點計分順序理論。測驗統計年刊。15,1-11。
劉湘川(2003)。核平滑化試題與選項分析模式之條件最大概似數值估計。測驗統計年刊。11,17-40。
劉湘川(2003)。混合型語義結構分析之研究。測驗統計年刊。11,1-16。
Airasian, P. W.,Bart, W. M.(1973).ordering theory: A new and useful measurement model.Journal of Education Technology.5,56-60.

被引用紀錄


吳世能(2008)。多點記分無參數試題反應理論與順序理論整合模式程式設計與應用〔碩士論文,亞洲大學〕。華藝線上圖書館。https://www.airitilibrary.com/Article/Detail?DocID=U0118-0807200916283725
張庭綱(2012)。建置華語文診斷與補救教學系統〔碩士論文,國立臺灣師範大學〕。華藝線上圖書館。https://www.airitilibrary.com/Article/Detail?DocID=U0021-1610201315294826

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