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tuppers-formula.tk

Tupper's Formula Tools

Plots Tupper's formula for given. Where y ∈ k, k 17) and x ∈ 0, 106). Number for given image (graph). About Tupper's (self-referential) formula. Tupper's self-referential formula is a formula defined by Jeff Tupper that, when graphed in two dimensions. At a very specific location in the plane (.) visually reproduces the formula itself. Actually, it reproduces all possible images that are 106 pixels wide and 17 pixels high. The formula is an inequality. Is the modulo operation. Read more on Wikipedia.

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Tupper's Formula Tools | tuppers-formula.tk Reviews
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Plots Tupper's formula for given. Where y ∈ k, k 17) and x ∈ 0, 106). Number for given image (graph). About Tupper's (self-referential) formula. Tupper's self-referential formula is a formula defined by Jeff Tupper that, when graphed in two dimensions. At a very specific location in the plane (.) visually reproduces the formula itself. Actually, it reproduces all possible images that are 106 pixels wide and 17 pixels high. The formula is an inequality. Is the modulo operation. Read more on Wikipedia.
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1 language en
2 tupper's formula tools
3 this site
4 calculates
5 defined by
6 the 'everything' formula
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8 invert axes
9 plot method
10 number
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Tupper's Formula Tools | tuppers-formula.tk Reviews

https://tuppers-formula.tk

Plots Tupper's formula for given. Where y ∈ k, k 17) and x ∈ 0, 106). Number for given image (graph). About Tupper's (self-referential) formula. Tupper's self-referential formula is a formula defined by Jeff Tupper that, when graphed in two dimensions. At a very specific location in the plane (.) visually reproduces the formula itself. Actually, it reproduces all possible images that are 106 pixels wide and 17 pixels high. The formula is an inequality. Is the modulo operation. Read more on Wikipedia.

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tuppers-formula.tk tuppers-formula.tk
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Wzór Tuppera - Narzędzia

http://www.tuppers-formula.tk/index-pl.php

Wzór Tuppera - Narzędzia. Rysuje wykres dla nierówności opisanej wzorem Tuppera przy zadanej wartości. Gdzie y ∈ k, k 17) a x ∈ 0, 106). Wzór Tuppera, wymyślony przez Jeffa Tuppera, posiada taką właściwość, że jego wykres,. Narysowany w odpowiednim punkcie, przedstawia tenże wzór. W rzeczywistości przedstawia wszystkie możliwe obrazy o wymiarach 106 x 17 pikseli. Wzór ten jest określony przy pomocy następującej nierówności. Gdzie ⌊ • ⌋ oznacza funkcję podłoga. Więcej na Wikipedii. [EN]. Przekształca licz...

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takitamblog.tk takitamblog.tk

Wzór na wszystko (wzór Tuppera) – rysowanie i obliczanie | Taki Tam Blog

https://takitamblog.tk/wzor-na-wszystko-wzor-tuppera-rysowanie-i-obliczanie

O wszystkim i o niczym…. Free pdfnup for Windows (compiled to exe Python script – GPL 3). Wzór na wszystko (wzór Tuppera) – rysowanie i obliczanie. Poniższa nierówność zawiera w sobie wszystko:. Gdzie oznacza funkcję podłoga. Jest to wzór Tuppera, wymyślony przez Jeffa Tuppera – i mówiąc w skrócie – wykres tej nierówności zawiera wszystkie możliwe obrazy o wymiarach 106 x 17 pikseli, w tym także zapis samej funkcji. Po obejrzeniu na kanale Numberphile. Odcinka pt. The Everything’ Formula.

en.wikipedia.org en.wikipedia.org

Tupper's self-referential formula - Wikipedia, the free encyclopedia

https://en.wikipedia.org/wiki/Tupper's_self-referential_formula

From Wikipedia, the free encyclopedia. That, when graphed in two dimensions at a specific location in the plane, can be "programmed" to visually reproduce the formula itself. It was defined by Jeff Tupper. It is used in various math. Courses as an exercise in graphing formulae. While it is called " self-referential. Tupper did not name it as such. The formula was published in his 2001 SIGGRAPH. Paper discussing methods related to the GrafEq. Formula-graphing program Tupper developed. Or, as plaintext,.

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Tupper's Formula Tools

Plots Tupper's formula for given. Where y ∈ k, k 17) and x ∈ 0, 106). Number for given image (graph). About Tupper's (self-referential) formula. Tupper's self-referential formula is a formula defined by Jeff Tupper that, when graphed in two dimensions. At a very specific location in the plane (.) visually reproduces the formula itself. Actually, it reproduces all possible images that are 106 pixels wide and 17 pixels high. The formula is an inequality. Is the modulo operation. Read more on Wikipedia.

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