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Fuzzy convergence in tourism economics
Author(s) -
Kurtuluş Bozkurt,
Nevin Güler Dinçer,
Ozan Bahar
Publication year - 2018
Publication title -
journal of tourism theory and research
Language(s) - English
Resource type - Journals
ISSN - 2458-7583
DOI - 10.24288/jttr.330951
Subject(s) - convergence (economics) , vagueness , fuzzy logic , divergence (linguistics) , convergence tests , mathematics , econometrics , rate of convergence , economics , computer science , artificial intelligence , computer network , linguistics , philosophy , channel (broadcasting) , economic growth
Economic convergence has two meanings: the first refers to a more equitative system of wealth distribution (sigma-convergence), whereas Beta convergence is related to a higher rate of growth within poor countries than in rich ones. Assessing Neoclassical Growth through the convergence hypothesis has been catching the attention of the researchers since the 1950s.  In order to test convergence, statistical methods such as regression analysis and panel data analysis are generally used. However, these methods are based on some strict assumptions that the practical problems do not support. This study purposes fuzzy convergence method that does not require any assumptions. Fuzzy convergence is based on fuzzy logic that is especially used to analyze problems including uncertainty, vagueness or impreciseness. Fuzzy convergence has been proposed for the first time in this study and has been used firstly to test whether fuzzy convergence is present or not in terms of international tourism receipts. This study aims to estimate which membership values of countries or regions are convergent or divergent, in the other words, introducing the part-convergence and part-divergence concept.  The results suggest that fuzzy convergence exists within countries. The originality of this study is to use convergence concept based on fuzzy logic. Thus, we aim to estimate which membership values of countries or regions are convergent or divergent, in other words, introducing the part-convergence and part-divergence concept.

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