J an 1 99 9 Comment on “ A landscape theory of aggregation ”

Policy, Theory, and Evaluation: Stop Mixing the Fruit Salad; Comment on “Developing a Framework for a Program Theory-Based Approach to Evaluating Policy Processes and Outcomes: Health in All Policies in South Australia”

The study of Health in All Policies (HiAP) is gaining momentum. Authors are increasingly turning to wide swathes of political and social theory to frame (Program) Theory Based (or Informed) Evaluation (TBE) approaches. TBE for HiAP is not only prudent, it adds a level of elegance and insight to the research toolbox. However, it is still necessary to organize theoretical thinking appropriately. ...

A Landscape Design Process Based on Alexandrian Theory (An Iranian Academic Study)

Use of Evidence-Informed Deliberative Processes – Learning by Doing; Comment on “Use of Evidence-informed Deliberative Processes by Health Technology Assessment Agencies Around the Globe”

The article by Oortwijn, Jansen, and Baltussen (OJB) is much more important than it appears because, in the absence of any good general theory of “evidence-informed deliberative processes” (EDP) and limited evidence of how they might be shaped and work in institutionalising health technology assessment (HTA), the best approach seems to be to accumulate the experience of...

Applying KT Network Complexity to a Highly-Partnered Knowledge Transfer Effort; Comment on “Using Complexity and Network Concepts to Inform Healthcare Knowledge Translation”

The re-conceptualization of knowledge translation (KT) in Kitson and colleagues’ manuscript “Using Complexity and Network Concepts to Inform Healthcare Knowledge Translation” is an advancement in how one can incorporate implementation into the KT process. Kitson notes that “the challenge is to explain how it might help in the healthcare policy, practice, and research communities.” We propose th...

ON THE FUZZY SET THEORY AND AGGREGATION FUNCTIONS: HISTORY AND SOME RECENT ADVANCES

Several fuzzy connectives, including those proposed by Lotfi Zadeh, can be seen as linear extensions of the Boolean connectives from the scale ${0,1}$ into the scale $[0,1]$. We discuss these extensions, in particular, we focus on the dualities arising from the Boolean dualities. These dualities allow to transfer the results from some particular class of extended Boolean functions, e.g., from c...