Quiesseture

Cladio Enriste PhD., Nathaniel N. Morto PhD., Giovanni G. Remier, Desmil A. Bright MD.


Received: May 20th A-T695
Published: February 13th A-T697
To appear in: EVF Institute Review, Issue 22, pg 15-16

Abstract

Background: With the emergence of Labyrinths, the materials and manifestations of cores in subjects across the world has led to an increase of interest in the abilities and substances produced from these subjects. The ability and substances produced will be referred to as Quiesseture or ‘Esse’ for the sake of brevity. Esse enables those that have manifested cores to manipulate matter through a series of lengthy procedures and material manipulation that alters the world in enigmatic ways. While many experiments have been conducted on the use and scope of Esse, no experiment since its discovery has shown the results of exposing subjects or the labyrinth environment to Esse that has been altered outside of the Core Managers and a Labyrinth Environment. After repeated negotiations with the Ego of Labyrinth Grames who has agreed to lend the team and the research subjects its territory, the team took 3 instruments used to measure Esse activity and record our findings. Professor Enriste managed the tools necessary for the Esse Conversion, Diffusion, and Integration(ECDI) procedures, Professor Morto as a core user utilized the Measurement Protocol Gloves(MPG), and Professor Remier took Assistant Bright who possesses a core suitable for absorption as well as the Artificial Synthesis Core that has received approval from Institute to be taken on its first test run.

All subjects are voluntary (n=85) and the institute has received informed consent from the subjects and the experiment design was approved by both the Board of Labyrinth Management Ethics and The National Labyrinth Foundation.

What Changed the World?

I'm literally tired I'll write this tomorrow

Role of Esse

Please I'll write more of this I dont want to transfer it tonight.

Theoretical Origins

"Insert nasty quote here" 

I will make everything sick and nasty eventually

Alterations Caused by Esse

I have to go through 200 pages and cut it down why did I do this no one wanted me to do this.

<div class="theorem">...</div>
<div class="definition">...</div>
<div class="lemma">...</div>
<div class="proof">...</div>

Below are some examples.

Proofs & Theorems

The real numbers $\mathbb{R}$ are uncountable.
If $\mathbb{R}$ is countable, then [0, 1] is countable as well. Hence there exists a map C from $\mathbb{N}$ onto [0, 1] with $$C(n)=\sum_{i=1}^{\infty} c_{i}(n) 10^{-i}$$ where $c_{i}(n) \in\{0,1, \ldots, 9\},$ are the digits in decimal expansion. Now consider a real number $$x=\sum_{i=1}^{\infty} \bar{c}_{i} 10^{-i} \in[0,1]$$ with $\bar{c}_{i} \neq c_{i}(i)$. Obviously $C(n) \neq x$ for all $n \in \mathbb{N} .$ Hence $C$ is not onto. A contradiction.
If $S$ is both countable and infinite, then there is a bijection between $S$ and $\boldsymbol{N}$ itself.1
For any $s \in S,$ we let $f(s)$ denote the value of $k$ such that $s$ is the $k$ the smallest element of $S .$ This map is well defined for any $s,$ because there are only finitely many natural numbers between 1 and $s .$ It is impossible for two different elements of $S$ to both be the $k$ the smallest element of $S$. Hence $f$ is one-to-one. Also, since $S$ is infinite, $f$ is onto.

Lemmas

An even number plus an even number results in an even number.

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Blockquotes

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Binomial theorem
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Description 1 Description 2 Description 3
Example table taken from this paper on how to produce quality tables with LaTeX.
Item
Animal Description Price ($)
Gnat per gram 13.65
Gnu stuffed 92.50
Emu stuffed 33.33
Armadillo frozen 8.99
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Example table with custom borders and aligment.
De Morgan's Law: $\lnot P \lor \lnot Q \iff \lnot (P \land Q)$
TRUTH TABLE
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T T F F T F F
F T F T T
F T T F F T T
F T F T T
Close approaches to the Earth by NEOs.
CA Date Object Name Diameter Dist. Min. (LD)
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2023-Jul-10 2023 LN1 45m-00m 17.813
2023-Jul-11 2023 MD2 36m-80m 5.570
2023-Jul-11 2023 NE 32m-70m 11.253
2023-Jul-11 2023 MQ1 28m-62m 10.716
2023-Jul-12 2023 OM 20m-46m 7.628
2023-Jul-12 2018 UY 190m-420m 7.412

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Mountain landscape
Mountain landscape by John Towner.

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1. From https://www.math.brown.edu/~res/MFS/handout8.pdf.

2. “Definition.” Merriam-Webster.com Dictionary, Merriam-Webster, https://www.merriam-webster.com/dictionary/definition. Accessed 18 May. 2020.