Artificial life | Cellular automaton rules

Langton's loops

Langton's loops are a particular "species" of artificial life in a cellular automaton created in 1984 by Christopher Langton. They consist of a loop of cells containing genetic information, which flows continuously around the loop and out along an "arm" (or pseudopod), which will become the daughter loop. The "genes" instruct it to make three left turns, completing the loop, which then disconnects from its parent. (Wikipedia).

Langton's loops
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Laplace transform of 1/sqrt(t), *SPEED RUN*

laplace transform of 1/sqrt(t), L{1/sqrt(t)}, laplace transform examples, laplace transform lessons, blackpenredpen

From playlist Properties of Laplace Transform (Nagle's Sect7.3)

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Dots On A Circle

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From playlist Recreational Math Videos

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Derivative Of A Square Root!! (Calculus)

#Math #Calculus #Physics #Tiktok #Studyhacks #NicholasGKK #Shorts

From playlist Calculus

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Coding Challenge #89: Langton's Ant

Langton's Ant is a cellular automaton that starts off with simples rules but takes on complex emergent behavior. Code: https://thecodingtrain.com/challenges/89-langtons-ant 🕹️ p5.js Web Editor Sketch: https://editor.p5js.org/codingtrain/sketches/svbAzt8sb 🎥 Next video: https://youtu.be/0

From playlist Coding Challenges

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Doodle Music

A visual and musical expression of mathematical symmetry groups. The transformations done to the video are equivalent to the transformations done to the notes. These type of repeating patterns are called frieze patterns. A couple wallpaper groups are also represented. My personal website

From playlist Doodling in Math and more | Math for fun and glory | Khan Academy

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From playlist Differential Equations

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From playlist Convolution & Laplace Transform (Nagle Sect7.7)

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We establish a formula involving the Laplace transform of the derivative of a function. http://www.michael-penn.net http://www.randolphcollege.edu/mathematics/

From playlist The Laplace Transform

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Langton's Ant - Numberphile

Langton's Ant - starring Katie Steckles (and Audrey). More links & stuff in full description below ↓↓↓ Extra footage: https://youtu.be/oTssNuDEkSc The 104-steps: https://youtu.be/xU072T4V12A John Conway videos: http://bit.ly/ConwayNumberphile Support us on Patreon: http://www.patreon.co

From playlist Women in Mathematics - Numberphile

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From playlist MegaFavNumbers

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There is a audio sync problem at the beginning of the video. To avoid it, skip to 13:10 Happy New Year! As promised, with the new year comes the continuation of my series on neural networks. https://www.youtube.com/playlist?list=PLRqwX-V7Uu6aCibgK1PTWWu9by6XFdCfh 29:30 - Using ES6 synt

From playlist Live Stream Archive

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Adam P. Goucher - Evolving Lifeforms on Lattices - G4G13 April 2018

In October 1970, Martin Gardner famously introduced the world to Conway's 'Game of Life', a simple set of rules exhibiting breathtaking emergent complexity. We explore a wide range of lattice-based rules which are more conducive to supporting rich interactions and biological processes such

From playlist G4G13 Videos

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Langton's Ant (extra footage) - Numberphile

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From playlist Women in Mathematics - Numberphile

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From playlist Infosys-ICTS Ramanujan Lectures

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From playlist Calculus, Sect 11.1, Sequences

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From playlist English and British History

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[Discrete Mathematics] Combinations with Repetition Examples

In this video we look at positive integer solutions, as well as a problem with pseudocode. LIKE AND SHARE THE VIDEO IF IT HELPED! Visit our website: http://bit.ly/1zBPlvm Subscribe on YouTube: http://bit.ly/1vWiRxW *--Playlists--* Discrete Mathematics 1: https://www.youtube.com/playlist

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Session 20 | MIT 4.370 Interrogative Design Workshop

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From playlist MIT 4.370 Interrogative Design Workshop, Fall 2005

Related pages

Icosahedral symmetry | Rotational symmetry | Von Neumann neighborhood | Byl's loop | Moore neighborhood | Von Neumann cellular automaton | Conway's Game of Life | Neighbourhood (graph theory) | Cellular automaton | Computable function | Edgar F. Codd | Self-replicating machine | Asymptote | Artificial life | Codd's cellular automaton | John von Neumann