Analysis of Social Aspects of Migrant Labourers Living with by W.B. Vasantha Kandasamy

By W.B. Vasantha Kandasamy

HIV/AIDS is everybody's enterprise. this present day, it truly is extra a subject matter of society, than a question of medicine...

In this daring try out that searches for sociological options, the gripping actual lifestyles tales of sixty migrant labourers dwelling with HIV/AIDS in rural Tamil Nadu, India, were documented. Their socio-psychological features were analyzed utilizing the newest fuzzy mathematical instruments like Fizzy Cognitive Maps, Bidirectional Associative thoughts, and Fuzzy Relational Maps. end result of the have to signify the realm, Neutrosophy (the philosophy of neutralities) and its attached constitution, Neutrosophic Cognitive Maps, were hired for his or her designated skill to deal with indeterminacy among innovations.

Presented in a lucid demeanour, this publication is a crucial contribution to HIV/AIDS literature.

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Thus Xi, on passing through the dynamical system gives a fixed point so mathematically without any doubt we can say easy money based on profession (ie coolie, construction labourer, truck driver etc. easy money related to the individual who do not care for the family) leads to wrongful company, socially irresponsible and free, visiting of CSWs, male ego, more leisure. Only the node awareness of the disease remains in the off state, that is resulting in a fixed point. e. e. all other states are in the off state, passing Y in the connection matrix YA ↪ (0 1 1 0 1 0 0) of course after updating and thresholding the resultant vector YA, let YA ↪ (0 1 1 0 1 0 0) = Y1.

When the causal relations flow through a cycle in a revolutionary way, the FCM is called a dynamical system. , C n −1C n be a cycle. When Ci is switched on and if the causality flows through the edges of a cycle and if it again causes Ci , we say that the dynamical system goes round and round. This is true for any node Ci, for i = 1,2,…, n. The equilibrium state for this dynamical system is called the hidden pattern. 10: If the equilibrium state of a dynamical system is a unique state vector, then it is called a fixed point.

C n −1C n be a cycle. When Ci is switched on and if the causality flows through the edges of a cycle and if it again causes Ci , we say that the dynamical system goes round and round. This is true for any node Ci, for i = 1,2,…, n. The equilibrium state for this dynamical system is called the hidden pattern. 10: If the equilibrium state of a dynamical system is a unique state vector, then it is called a fixed point. 2: Consider a FCM with C1, C2, …, Cn as nodes. For example let us start the dynamical system by switching on C1.

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