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cosmoformalism

The question of whether surface area is an open or closed shape.
Cosmoformalism ponders (in two dimensions) whether a circle is open or closed.
by metawave October 22, 2020
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zeta-nihilism

A paradigm in which the lateral surface of a circle becomes smooth by having an uncountable number of corners.

Zeta-nihilism argues that circles in themselves don't have infinite corners; rather they have uncountable (infinity^infinity) corners.
In zeta-nihilism each corner of a circle is called "zeta."
by metawave April 1, 2020
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memrator

Idea of reality as a camera.

The idea that when in reality one is not in a painting, videogame, or image but rather, one is inside of a camera.

The thesis that time records one's location in-space.
The hypothesis behind the memrator is that when you think, you remember time; but when you move time remembers you.
by metawave February 17, 2020
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tuning

The discretization of space by consciousness.
Tuning proffers that consciousness "tunes" the uncountable nature of space.
by metawave April 7, 2019
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Jewish messiah

A mathematical structure of the mind that also acts as the pre-eminent language of science.

The Jewish Messiah is a non-Tarski space (a space which contains its boundaries INSIDE of its surface).
The Jewish messiah is understood to be mathematical structure of the mind.
It is also the sublime-language of science.

In computer language it appears as a Json-DAG on Kafka-in-serverless mode: a mainframe language that can query itself.
by metawave November 10, 2021
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Neo-Natalism

Neo-natalism.

A paradigm in which countries are partitioned by each religion's respective view on abortion.
In national natalism (neo-natalism), Catholics get South America, Jews get the Carribean Islands, Germanic Protestants get the contiguous United States, Anglican Protestants procure Canada, Animists procure Europe, and Muslims receive northern Africa.
by metawave January 24, 2019
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boolean nihilism

Paradigm that Godel's Theorem of Incompleteness refers to the uncountability of the other set of points on a non-Tarski object.

Ie. the incompleteness Theorem is saying that human beings can count numbers; but mathematics cannot count numbers.
The Baruch-Tarski Theorem declares that each object has twice as many points as it needs to cohere internallistically.

Boolean nihilism states that Godel's incompleteness is referring--not to mathematics' undecidability--but rather to its inability to count Tarski's second set of numbers. More broadly mathematics is unable to count numbers-in general..
by metawave February 21, 2022
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