A Note on Deconstruction

Deconstruction in a nutshell.

What is deconstruction? Nothing, of course. (Derrida, 1991, p. 275) . . . deconstruction doesn’t consist in a set of theorems, axioms, tools, rules, techniques, methods . . . there is no deconstruction, deconstruction has no specific object . . . (Derrida, 1996, p. 218) . . . deconstruction is neither an analysis nor a critique. . . . I would say the same about method. Deconstruction is not a m...

On the Deconstruction of Time

In this note we discuss the possibility to get a time rather than space in the scenario of (de)construction of new dimension. 1. Recently it was suggested in refs. [1, 2] that a four-dimensional gauge theory with a large gauge symmetry behaves in the infrared region in a manner which is very similar to a five-dimensional gauge theory with a smaller gauge group. This leads to an idea of (De)cons...

A note on vague graphs

In this paper, we introduce the notions of product vague graph, balanced product vague graph, irregularity and total irregularity of any irregular vague graphs and some results are presented. Also, density and balanced irregular vague graphs are discussed and some of their properties are established. Finally we give an application of vague digraphs.

A note on lifting projections

Suppose $pi:mathcal{A}rightarrow mathcal{B}$ is a surjective unital $ast$-homomorphism between C*-algebras $mathcal{A}$ and $mathcal{B}$, and $0leq aleq1$ with $ain  mathcal{A}$. We give a sufficient condition that ensures there is a proection $pin mathcal{A}$ such that $pi left( pright) =pi left( aright) $. An easy consequence is a result of [L. G. Brown and G. k. Pedersen, C*-algebras of real...

A Note on Finsler Modules