Title: Geometry of Projective Perfectoid and Integer Partitions,
Abstract: Line bundles of rational degree are defined using Perfectoid spaces, and
their co-homology computed via standard Čech complex along with Kunneth
formula. A new concept of `braided dimension' is introduced, which helps
convert the curse of infinite dimensionality into a boon, which is then used to
do Bezout type computations, define euler characters, describe ampleness and
link integer partitions with geometry. This new concept of 'Braided dimension'
gives a space within a space within a space an infinite tower of spaces, all
intricately braided into each other. Finally, the concept of Blow Up over
perfectoid space is introduced.