dChan - Q Origins Project Archive

Well… yeah.

Where you view experiences and express your perception of "What's going on here/now?"

Imagine you're looking through the thoughts or eyes of whichever "you" you're focusing on in each of the bubbles.

Granted, you've viewing a bunch of 7th dimensional perspectives focusing on an experience happening on the 3rd that just so happens to have a "linear progression of events" understanding of "time".

It's gonna come in handy later.

>>3694915

Omni: All the Multis

Meta: All the Omnis

Topol(ogy):

Flippant version: The Forest, the Trees, branches, leaves, dead leaves, bugs, animals, dirt, water, shrubberies, knights who say "ni", the atmostphere around the forests, all the… everything.

The Big Infinite One made up of all the groups and individual Finite Ones.

Short Fancy Answer Version:

https://en.wikipedia.org/wiki/General_topology

In mathematics, general topology is the branch of topology that deals with the basic set-theoretic definitions and constructions used in topology. It is the foundation of most other branches of topology, including differential topology, geometric topology, and algebraic topology. Another name for general topology is point-set topology.

Long-Ass Fancy Answer Version:

https://en.wikipedia.org/wiki/Topology

In mathematics, topology (from the Greek τόπος, place, and λόγος, study) is concerned with the properties of space that are preserved under continuous deformations, such as stretching, twisting, crumpling and bending, but not tearing or gluing.

An n-dimensional topological space is a space (not necessarily Euclidean) with certain properties of connectedness and compactness.[1]

The space may be continuous (like all points on a rubber sheet), or discrete (like the set of integers). It can be open (like the set of points inside a circle) or closed (like the set of points inside a circle, together with the points on the circle).

Topology developed as a field of study out of geometry and set theory, through analysis of concepts such as space, dimension, and transformation.[2] Such ideas go back to Gottfried Leibniz, who in the 17th century envisioned the geometria situs (Greek-Latin for "geometry of place") and analysis situs (Greek-Latin for "picking apart of place"). Leonhard Euler's Seven Bridges of Königsberg Problem and Polyhedron Formula are arguably the field's first theorems. The term topology was introduced by Johann Benedict Listing in the 19th century, although it was not until the first decades of the 20th century that the idea of a topological space was developed. By the middle of the 20th century, topology had become a major branch of mathematics.