Uncategorized | Math Research of Victor Porton

Bad Response of a Math Editor

Dear Prof. Nicolas, I attach as an official submission to Publications mathématiques de l’IHÉS my breakthrough article which defines a

$beautiful tree$

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$What-is-Calculus-and-How-Might-AGT-Change-it$

Differential and integral calculus are two of the most important mathematical discoveries of the last few centuries. Since the work

$AGT and Calculus$

Calculus has served a crucial role in most fields of human inquiry. Anyone who’s done even basic geometry and algebra

$The Potential Role of AGT in Economic Analysis$

One of the fields of human inquiry that make extensive use of mathematics and calculus is economics. Contemporary economic theory

$Differentiating between Topological and Discrete Continuity$

Topological continuity is a key concept within mathematical theory. Topological analysis has opened paths to a deeper understanding of continuity

$Filters an introduction$

We apply filters to existing sets to express otherwise inexpressible statements.They effectively allow us to refer to infinitely small or

$Continuity-as-Convergence-of-Sequences-Expanding-Our-Definition-of-Continuity$

I feel that continuity is best understood when we consider convergence at different levels of abstraction. While it’s fairly easy

$Understanding Functional Discontinuities - The Building Blocks Of AGT$

A discontinuity is any point on a function where one of the three possibilities arise: The right-side limit is unequal

$Understanding Continuity from the Perspective of AGT$

Continuity and limits, as understood in traditional calculus, rely on infinitesimally small sets to arrive at limits for arbitrary functions.