In a positional game, a pairing strategy is a strategy that a player can use to guarantee victory, or at least force a draw. It is based on dividing the positions on the game-board into disjoint pairs. Whenever the opponent picks a position in a pair, the player picks the other position in the same pair. (Wikipedia).
Simultaneous Equations: Verifying Solutions Graphically
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From playlist Types of Relationships
Matched Pairs Design and Pairing
Matched Pairs covers some different sub types of experiments. Pairing is also explained.
From playlist Unit 4: Sampling and Experimental Design
Mechanisms of Natural Selection Part 1: Types of Sexual Selection
We touched upon sexual selection when we learned about natural selection. Essentially when there is a variance in the reproductive success of a particular sex for a given species, secondary sex characteristics will develop in that species, because one sex has the opportunity to choose a ma
From playlist Biology/Genetics
Review Questions (Simultaneous Equations)
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From playlist Types of Relationships
Make A Combination Lock - Intro to Algorithms
This video is part of an online course, Intro to Algorithms. Check out the course here: https://www.udacity.com/course/cs215.
From playlist Introduction to Algorithms
This is the first in a series of videos about the merge sort. It describes the principle of the merge sort algorithm, which takes a ‘divide and conquer’ approach to the problem of sorting and unordered list. The videos that follow build on these principles, leading towards a recursive im
From playlist Sorting Algorithms
Combination Locks - Intro to Algorithms
This video is part of an online course, Intro to Algorithms. Check out the course here: https://www.udacity.com/course/cs215.
From playlist Introduction to Algorithms
Math for Liberal Studies: Sequential Pairwise Voting
In this video, we practice using sequential pairwise voting to find the winner of an election. We also discuss how sequential pairwise voting is related to the Condorcet method. If you haven't learned about the Condorcet method yet, you should watch this video first: http://www.youtube
From playlist Math for Liberal Studies
Intro to Simultaneous Equations (2 of 2: Solving visually)
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From playlist Types of Relationships
This is Lecture 22 of the COMP510 (Computational Finance) course taught by Professor Steven Skiena [http://www.cs.sunysb.edu/~skiena/] at Hong Kong University of Science and Technology in 2008. The lecture slides are available at: http://www.algorithm.cs.sunysb.edu/computationalfinance/pd
From playlist COMP510 - Computational Finance - 2007 HKUST
Sylver coinage is a mathematical game invented by John Conway. The number 16 is the smallest number that is currently unsolved.
From playlist Summer of Math Exposition Youtube Videos
Sudoku Solver in Python (using 10 different solving strategies)
I wrote sudoku solver in Python - and this video is about how I did it. I implemented 10 different strategies - from simple elimination to brute force. Puzzled to solve taken from the game Sudoku Universe. Source code: https://github.com/gamescomputersplay/sudoku-solver Sudoku Universe o
From playlist Bots Playing Games
Dylan Peifer, Cornell University Title: Learning Selection Strategies in Buchberger's Algorithm Abstract: Buchberger's algorithm is the classical algorithm for computing a Gröbner basis, and highly-tuned and optimized versions are a critical part of many computer algebra systems. In prac
From playlist Fall 2019 Symbolic-Numeric Computing Seminar
High-Frequency Cryptocurrency Trading With Python | Hummingbot | PyChain 2022
This is a video recording of the PyChain 2022 conference sessions. Speaker - Federico Cardoso - Hummingbot How to develop high-frequency and market making trading strategies with Python Hummingbot is an open-source client-side framework that helps you build, manage, and run automated tr
From playlist PyChain 2022
Gamification of Bell's Theorem
This video shows a gamified version of Bell's Theorem called the "CHSH Game". The theorem proves the non-local nature of quantum physics, known sometimes as "Spooky action at a distance". The gamified version further shows that quantum entanglement can be useful. See more about the usef
From playlist Animated Physics Simulations
1. Introduction: five first lessons
Game Theory (ECON 159) We introduce Game Theory by playing a game. We organize the game into players, their strategies, and their goals or payoffs; and we learn that we should decide what our goals are before we make choices. With some plausible payoffs, our game is a prisoners' dilemma.
From playlist Game Theory with Ben Polak
Peter Imkeller: An introduction to BSDE
Abstract: Backward stochastic differential equations have been a very successful and active tool for stochastic finance and insurance for some decades. More generally they serve as a central method in applications of control theory in many areas. We introduce BSDE by looking at a simple ut
From playlist Probability and Statistics
Learning selection strategies in Buchberger's algorithm: Daniel Halpern-Leinster
Machine Learning for the Working Mathematician: Week Eleven 12 May 2022 Daniel Halpern-Leinster, Learning selection strategies in Buchberger's algorithm Abstract: Studying the set of exact solutions of a system of polynomial equations largely depends on a single iterative algorithm, know
From playlist Machine Learning for the Working Mathematician
Applied Portfolio Management | Hedge Funds (Part 2) How Hedge Funds Invest | Trading Strategies
All slides are available on my Patreon page: https://www.patreon.com/PatrickBoyleOnFinance Applied Portfolio Management - How Hedge Funds Invest. Part Two In yesterdays class we learned what a hedge fund is, why people invest in them, and how hedge funds and other alternative investments
From playlist Applied Portfolio Management
Solving Simultaneous Equations by Elimination (1 of 2: Reviewing other methods)
More resources available at www.misterwootube.com
From playlist Types of Relationships