Geometrical Equivalents of Goldbach Conjecture and Fermat Like Theorem
Five geometrical eqivalents of Goldbach conjecture are given, calling one of them Fermat Like Theorem.
arXiv subjects
Publications and source records attributed to Kannan Nambiar.
Five geometrical eqivalents of Goldbach conjecture are given, calling one of them Fermat Like Theorem.
The mathematical universe discussed here gives models of possible structures our physical universe can have.
Intellectual space is defined as the set of all proofs of mathematical logic, contained in The Book conceived by Erdos. Physical and intellectual spaces are visualized, making use of concepts from intuitive set theory.
Intuitive Set Theory (IST) is defined as the theory we get, when we add Axiom of Monotonicity and Axiom of Fusion to Zermelo-Fraenkel set theory. In IST, Continuum Hypothesis is a theorem, Axiom of Choice is a theorem, Skolem paradox does not appear, nonLebesgue measurable sets are not possible, and the unit interval splits into a set of infinitesimals.