Complex Neutrosophic Graph

Or we may take, for example: T = [4.9, 5.1], I = [4.7, 4.9)  (5.1, 5.2], considering thresholds 0.1 and 0.2 respectively; and F what is left: F = [0, 4.7)  (5.2,  ). In each case the threshold may vary depending on expert and application.

Complex Neutrosophic Graph

To W. B. Vasantha Kandasamy Did you think about complex neutrosophic graphs where not only the edges but also the vertices are complex neutrosophic numbers (of the form a + bi + cI + diI, where: a, b, c, d are real numbers, i = 1 , and I = literal indeterminacy with I2 = I)? What applications or connections with our everyday life should we find? We can design Complex Neutrosophic Cognitive Maps or

Complex Neutrosophic Cognitive relations and apply them to social sciences for example. Let's say we have a complex neutrosophic graph. How to interpret an edge: 2 - 3i + 4I + 6iI A B Also, how to interpret a vertex: V(1 + 2i - 5I + 7iI) with respect to our real world ?

W. B. Vasantha Kandasamy We see if A and B are two vertices then edge AB may or may not exist, this is universally true for all graphs. In math model we say A and B, concept or node, are both complex that is imaginary and indeterminate and if there is some complex and imaginary relational tie existing between them we have the edge regards, we need no comparison they are not lattices, we usually never compare two vertices of a graph in general regards. See we can say a edge can exist according to the model in hand for an expert may feel the relation between two vertices is imaginary and is an indeterminate. For instance take the case of the mentally ill patient; he may suffer from imaginary grievances and the true problem in such case it is imaginary, but the true cause is indeterminate regards. So such situations occur there are concept or more or vertices which can be both imaginary and indeterminable regards. More in medical diagnostics, also child psychology. Interpretations of poetry verses in literature regards.