irrational-numbers
Here are 16 public repositories matching this topic...
Código capaz de aproximarse a determinados numeros irracionales a través de métodos probabilísticos.
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May 12, 2019 - C++
A formal proof of the irrationality of sqrt(2) written in lean
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Dec 4, 2019 - Lean
Make expressions like 2π behave as irrational numbers in Julia
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Feb 8, 2020 - Julia
A brand-new compression algorithm using the Pi number
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Mar 4, 2020 - Python
An generic-types Math<T> and Real numeric library for .NETCore 3.1/5.0
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May 26, 2020 - C#
A variety of tasks completed using Jupyter Notebook.
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Dec 31, 2020 - Jupyter Notebook
Notes: "A 3SUM algorithm on the binary addition level of atomic generated real numbers" , id: notes_000X, Notes
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Jan 9, 2021 - TeX
The Golden Ratio (why it is so irrational) - Numberphile : https://www.youtube.com/watch?v=sj8Sg8qnjOg
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Nov 5, 2022 - HTML
A sequence of digits that never ends and never exhibits any clear patterns, is scratchy for any questioning mind. The main question in regard to this project is: Are there patterns in the digits of irrational numbers? PI laboratory is a scanner that tries to show patterns in the digits of irrational numbers, in a graphical manner.
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Nov 17, 2022 - Visual Basic 6.0
Small project about finding "nerdy anniversaries". E.g. after 3.1415... years one could celebrate the π-th anniversary.
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Jan 4, 2023 - Python
Generate any a-by-( b + c ) finite rectangle SVG containing potentially Infinitely many a-by-( 2 * b ) finite rectangles animated along a number line of ( ( c - b ) / a )^n scale symmetry.
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Mar 28, 2023 - HTML
The following is a brief analysis of "XYX" patterns, within natural constants that also happen to be irrational numbers (some are trascendental numbers). La versión en español de los archivos no tiene el sufijo _ENG.
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Jun 18, 2023 - Jupyter Notebook
Numbers that produce accurate results when used as arguments to trigonometric functions
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Jun 29, 2023 - Julia
A visualization for the irrationality of pi by rendering r(θ) = e^θi + e^πθi using 2 pendulums and demonstrating pi's irrationality through the fact that the pendulum never repeats the same path.
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Mar 29, 2024 - JavaScript
Object-oriented continued fractions with Python.
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Aug 16, 2024 - Python
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