Pseudorandom number generators
The Mersenne Twister is a general-purpose pseudorandom number generator (PRNG) developed in 1997 by (松本 眞) and (西村 拓士). Its name derives from the fact that its period length is chosen to be a Mersenne prime. The Mersenne Twister was designed specifically to rectify most of the flaws found in older PRNGs. The most commonly used version of the Mersenne Twister algorithm is based on the Mersenne prime . The standard implementation of that, MT19937, uses a 32-bit word length. There is another implementation (with five variants) that uses a 64-bit word length, MT19937-64; it generates a different sequence. (Wikipedia).
http://www.greenpowerscience.com/ DEMONSTRATION MODEL OF A FRESNEL LENS PERFECT FOR FAST DEMOS
From playlist FRESNEL LENS
Frank Merle - 1/4 Comportement asymptotique des solutions de l'équation des ondes critique
Les principales questions abordées dans cette série de cours concernent l'existence locale et globale en temps, explosion en temps fini et la résolution en solitons des solutions de l'équation des ondes non linéaire énergie critique. Les lectures ne demanderont pas de pré-requis.
From playlist Frank Merle - Comportement asymptotique des solutions de
From playlist Cryptography
Frank Merle - 4/4 Comportement asymptotique des solutions de l'équation des ondes critique
Les principales questions abordées dans cette série de cours concernent l'existence locale et globale en temps, explosion en temps fini et la résolution en solitons des solutions de l'équation des ondes non linéaire énergie critique. Les lectures ne demanderont pas de pré-requis.
From playlist Frank Merle - Comportement asymptotique des solutions de
Frank Merle - 3/4 Comportement asymptotique des solutions de l'équation des ondes critique
Les principales questions abordées dans cette série de cours concernent l'existence locale et globale en temps, explosion en temps fini et la résolution en solitons des solutions de l'équation des ondes non linéaire énergie critique. Les lectures ne demanderont pas de pré-requis.
From playlist Frank Merle - Comportement asymptotique des solutions de
!!Con 2016 - lol im so random! By Mark Wunsch
lol im so random! By Mark Wunsch Randomness has many applications in computing ranging from cryptography and statistics to generative art and simulation, but where does randomness come from? When you ask for a random number from your system, how truly random is it? This talk will explore
From playlist RailsConf 2016
Jérôme Lelong : Introduction to HPC, Random generation and OpenMP
Recording during the CEMRACS 2017 : "Numerical Methods for Stochastic Models: Control, Uncertainty Quantification, Mean-field " the July 24, 2017 at the Centre International de Rencontres Mathématiques (Marseille, France) Filmmaker: Guillaume Hennenfent Find this video and other talks gi
From playlist Numerical Analysis and Scientific Computing
Coding Math: Episode 52 - Pseudo Random Number Generators, Part II
This time we look at a couple of existing PRNG libraries available in JavaScript, and look at some examples of how PRNGs can be used in cryptography, games, and generative art. Support Coding Math: http://patreon.com/codingmath Source Code: Crypto: http://jsbin.com/kipequk/2/edit?js,cons
From playlist Episodes
Sampling from a FINITE Population and the Mersenne Twister (11-2)
A population is finite if it is possible to count all its elements. The sampling method for a finite population is a simple random sample. We can use the RAND() function in Excel to select a sample from a finite population. The Mersenne Twister is a pseudorandom number generator (PRNG) use
From playlist Sampling And Populations in Statistics (WK 11 - QBA 237)
Slider crank mechanism with satellite pulley
The diameter of the big pulley is double the one of the green pulley. The length of each crank = R The slider's stroke = 4R The belt should be toothed. It is possible to use chain drive instead of belt one. STEP files of this video: http://www.mediafire.com/file/frn0cmys8sedruy/SliderCrank
From playlist Mechanisms
Procedural Generation: Programming The Universe
In this video I look at how we can manipulate randomness to generate coherent and well formed structures on demand, which allows truly vast and complex resources to be created with no effort from a designer Source: https://github.com/OneLoneCoder/Javidx9/blob/master/PixelGameEngine/Smalle
From playlist Interesting Programming
Stanford Seminar - PCG: A Family of Better Random Number Generators
"PCG: A Family of Better Random Number Generators" - Melissa O'Neill of Harvey Mudd College Colloquium on Computer Systems Seminar Series (EE380) presents the current research in design, implementation, analysis, and use of computer systems. Topics range from integrated circuits to operat
From playlist Engineering
Levitation magnet on a stirrer (Foucault currents)!!!
In this video i demonstrate levitation magnet on aluminum plate with stirrer. Enjoy!
From playlist ELECTROMAGNETISM
My #MegaFavNumbers is 2^82589933-1 // The largest Mersenne prime…..yet
This video is part of the #MegaFavNumbers series where a tonne of math youtubers like @numberphile @standupmaths and @3blue1brown share their favourite MEGA numbers, i.e. numbers over a million. Check out the full playlist here: https://www.youtube.com/playlist?list=PLar4u0v66vIodqt3KSZPs
From playlist MegaFavNumbers
Steam Engine Powered ROCK CRUSHER tubalcain
Here's a Steam Engine Powered ROCK CRUSHER. Its probably only about 10% easier this way than using a chain gang.
From playlist ANTIQUE TRACTORS
The Biggest Known Prime Number - Keith Conrad [2018]
Slides for this talk: https://ctnt-summer.math.uconn.edu/wp-content/uploads/sites/1632/2018/05/mersennetalkCTNT.pdf May 29: Keith Conrad (UConn) Title: The Biggest Known Prime Number. Abstract: There are infinitely many primes, but at any moment there is a biggest known prime. Earlier t
From playlist Number Theory
CTNT 2018 - "The Biggest Known Prime Number" by Keith Conrad
This is lecture on "The Biggest Known Prime Number", by Keith Conrad, during CTNT 2018, the Connecticut Summer School in Number Theory. For more information about CTNT and other resources and notes, see https://ctnt-summer.math.uconn.edu/
From playlist CTNT 2018 - Guest Lectures
Perfect Numbers and Mersenne Primes
Perfect numbers and Mersenne primes might seem like unrelated branches of math, but work by Euclid and Euler over 2000 years apart showed they are so deeply connected that a one-to-one correspondence exists between the even perfect numbers and the Mersenne primes. The existence of odd perf
From playlist Mathstars
Perfect Number Proof - Numberphile
This video follows on from: http://youtu.be/T0xKHwQH-4I More links & stuff in full description below ↓↓↓ Objectivity: https://www.youtube.com/c/objectivityvideos Mersenne Primes and Perfect Numbers, featuring Matt Parker. Matt is the author of Things to Make and Do in the Fourth Dimensio
From playlist Director's Cut on Numberphile