econometrics

Proposal that any one conundrum in economics has a one-to-one relationship with a conundrum in economics.

That is to say: any one problem in computer science pertains to a single problem in economics and vice versa.
Uniting a functional query-language and a data query-language into a single Json-DAG is an example of econometrics as it would solve the problem of manifolds' manufacturing at-scale.
by flightfacilities November 19, 2021
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The Greatest Fact

That the infinite line of complex numbers is divided by the uncountable set of complex integrals.

These complex integrals have a tautological relationship with a group of pseudorandom numbers.

Furthermore; one's intentions have a bijective relationship with one's thoughts because the pseudorandom numbers are one's thoughts.
The Greatest Fact In The Universe is the inversion of nominalism: inverted nominalism...

In inverted nominalism, the infinite set of complex numbers is divided by the uncountable set of trienes each of which have a surface area of one. Furthermore the uncountable SET of of trienes, called the triene-function, ALSO has a surface area of 1.

Thus, it is the complex INTEGRALS that are the trienes and NOT the complex numbers that are the trienes.

This is in contrast to nominalism in which an infinite number of Tarski breaks divides an uncountable group of Tarski lines due to the spinning of the dark-gravity-points at the edge of sublumination..
by flightfacilities May 07, 2022
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Dirac mathematics

Dirac mathematics is the discrete foundation of computer science.

It argues that if you lop off a portion of a circle with the line from one point of the cut to the other side of the cut in the circle being a-straight-line basically an arc-tangent-length the number points in the "lop" can be, qualitatively, discrete, infinite, or irrational.

If the circle is cut above-but-parallel-to the diameter the draw-distance of the points extracted from the cut portion will be discrete. If the circle is cut BELOW the diameter-halfway point--the line created from the number of points will have an IRRATIONAL draw-distance.
Dirac mathematics demarcates a corresponding draw-distance based on whether a circle is cut above or below the line of diameter. A cut at the diameter corresponds to an infinite draw-distance using the number of points (infinite) in the cut.

A cut above the diameter corresponds to a statistical inference; a cut AT the diameter (1/2 point) corresponds to CAUSATION.

A cut below the diameter-line corresponds to a regression--scientifically meaningless.
by flightfacilities May 17, 2022
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frequentism

A scientific-paradigm which states that data is an image.
Frequentism theorizes that the uncountable (green) values of data share a 1-to-1 relationship with the infinite corners of a skeuomorph...

Frequentism can be contrasted from hyperfrequentism, which states that human beings are "images of consumption" and hypermodernism which propounds that human beings are avatars on the edge of a skeuomorph.
by flightfacilities November 10, 2021
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stochastic

An adjective that states that a change in an open system in a line is a change in a closed system in a plane.
Temperature changes along a Tarski-line in an ultra-finite open system.

This translates to a color-change across a plane in quantum probability.

Quantum probability thus is a stochastic system and exists in a closed system.
by flightfacilities November 20, 2020
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stochastic

An adjective that states that a change in
an open system along a line is a change in a closed system in a plane.
Temperature changes along a Tarski-line in an ultra-finite open system.

This translates to a color-change across a
plane in quantum probability.

A color-change caused by a thermal differences is thus stochastic and exists in a quantum plane.
by flightfacilities November 20, 2020
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quantum field theory

Quantum field theory is a postulate that the most difficult "important" problem in mathematics--the Riemann Hypothesis--is the solution to the "hard incompleteness" problem in computer science.

In other words: the draw-distance that is equivalent to the surface area of a transfinite space is also equal to the surface area of a wavelet (complex number).
The most difficult problem in computer science is the hard problem of indeterminacy (also called the hard problem of incompleteness).

The most 'complete' difficult problem in mathematics is the Riemann Hypothesis: the idea that the surface area of a transfinite space is equal to the draw-distance between two trans-finite spaces and that that draw-distance is equivalent to the surface area of the complex number or wavelet between the transfinite space and its adjacent transfinite space.

Quantum field theory speculates that equivalency equates to equality by hypothesizing that the draw-distance between two transfinite spaces being equivalent to the surface area of a wavelet ('half-moon') is a statement of equality between a polynomial-complete time-series and non-polynomial complete time-series.

In other words; equality is a statement of equivalency.
by flightfacilities January 04, 2022
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