Three categories of mathematical proofs exploring the fundamental nature and behavior of infinite systems
The Laegna approach to infinity is built on five fundamental theorems organized into three methodological categories. Each category represents a distinct way of understanding and working with infinite systems.
Spatial infinity theorems explore how infinity manifests in coordinate systems and geometric constructions. These proofs reveal fundamental properties of space at infinite scales.
Infinity and Zero of coordinates (T inf) - Infinities of Circle
View theorem details →Infinity mapping theorems establish relationships between infinite and finite domains through functional transformations, revealing how infinity can be mapped to discrete structures.
Mapping infinite systems to discrete numerical structures
Finite functions of infinity mapping and their limiting behavior
Infinite geometry theorems apply projective geometry principles to understand how geometric relationships behave at infinite scales, including angular relationships and differentiation.
Orthogonal relationships in projective infinite geometry
Calculus concepts extended to infinite geometric systems