Business Process Models Representation by Deducing Interpretative Evidences on Intuitively Common Symbols

Business Process Models Representation by Deducing Interpretative Evidences on Intuitively Common Symbols

Saleh Alwahaishi (VŠB–Technical University of Ostrava, Czech Republic), Ahmad Jaffar (United Arab Emirates University, UAE), Ivo Vondrák (VŠB–Technical University of Ostrava, Czech Republic) and Václav Snášel (VŠB–Technical University of Ostrava, Czech Republic)
DOI: 10.4018/ijpmat.2012010103
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Abstract

Through quantitative analysis, previous researchers have proven a significant preference towards a specific set of notations for modeling business processes. The drawn conclusion revealed a significantly correlated coefficient preference to Norm Process Chart for using easily recognizable symbols to intuitively elicit understanding in representing business process models. Further interpretative analysis to qualitatively enhance these findings will only prove and strengthen the above claimed beyond reasonable doubt. The approach is to measure respondent level of accuracy in interpreting 3 different case studies modeled using 3 different modeling techniques shown to respondents in 3 different randomized sequences. The analysis includes correlating the finding against the time taken as well as respondents’ level of confidence in interpreting these models. The significantly correlated results again confirmed beyond reasonable doubt Norm Process Chart being respondents ultimate choice. Further comparative analysis between results from an earlier investigation against the latter, revealed similar patterns in respondents’ responses despite respondents dispersed ethnicity and educational backgrounds.
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2. Designing An Interpretative Survey

An experiment was proposed with the aim of comparing which notation is accurately interpreting a given model. The term accurate interpretation determines the number of correct answers to questions in interpreting a given model for representing business processes. The hypothesis asserts that there is a significant accuracy in interpretation for one notation; its opposite asserts otherwise.

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