The “Vertical” Generalization of the Binary Goldbach’s Conjecture as Applied on “Iterative” Primes with (Recursive) Prime Indexes (i-primeths)


Book Description

This article proposes a synthesized classification of some Goldbach-like conjectures, including those which are “stronger” than the Binary Goldbach’s Conjecture (BGC) and launches a new generalization of BGC briefly called “the Vertical Binary Goldbach’s Conjecture” (VBGC), which is essentially a metaconjecture, as VBGC states an infinite number of conjectures stronger than BGC, which all apply on “iterative” primes with recursive prime indexes (i-primeths).




The "Vertical" Generalization of Goldbach’s Conjecture – An Infinite Class of Conjectures Stronger than Goldbach’s


Book Description

This work proposes the generalization of the binary (strong) Goldbach’s Conjecture, briefly called “the Vertical Binary Goldbach’s Conjecture”, which is essentially a meta-conjecture because it states an infinite number of conjectures stronger than Goldbach’s, which all apply on “iterative” primes with recursive prime indexes, with many potential theoretical and practical applications in mathematics and physics) and a very special self-similar property of the primes subset of positive integers.




Quantum Black Holes


Book Description

Written by foremost experts, this short book gives a clear description of the physics of quantum black holes. The reader will learn about quantum black holes in four and higher dimensions, primordial black holes, the production of black holes in high energy particle collisions, Hawking radiation, black holes in models of low scale quantum gravity and quantum gravitational aspects of black holes.




Verifying Goldbach's Conjecture


Book Description

Research Paper (postgraduate) from the year 2012 in the subject Computer Science - Applied, Northcentral University, language: English, abstract: Paper discusses Goldbach's Conjecture that all even integers can be represented as the sum of two prime numbers and presents an algorithm to verify the conjecture which is only limited by the size of the primes that can be generated.