Iosif Petrakis: Myhill's system CST revisited
The lecture was held within the framework of the Hausdorff Trimester Program: Types, Sets and Constructions. Abstract: In his seminal paper [1] Myhill developed his formal system CST of sets and functions in order to formalize Bishop's informal system of constructive mathematics developed
From playlist Workshop: "Proofs and Computation"
Determine whether the Fuction is Even, Odd, or Neither from the Graph MyMathlab Homework
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From playlist College Algebra MyMathlab Homework Problems
Solve the Rational Inequality (x - 2)/(x - 1) ≤ 0 Using the Testing Point Method MyMathlab
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From playlist College Algebra MyMathlab Homework Problems
Determine if the Given Value is from a Discrete or Continuous Data Set MyMathlab Statistics
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From playlist Statistics
Is the Relation {(3, 1), (3, 4), (6, 1), (6, 4)} a Function? Find Domain and Range MyMathlab
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From playlist College Algebra MyMathlab Homework Problems
Is the Relation {(-5, -6), (4, 3), (-4, -4), (3, 3)} is a Function? Find Domain, Range MyMathlab
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From playlist College Algebra MyMathlab Homework Problems
Determine if f(x) = (x^2 - 7)/x^3 is a Polynomial Function MyMathlab
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From playlist College Algebra MyMathlab Homework Problems
Laurent Bartholdi: Amenable groups - Lecture 2
Abstract: I shall discuss old and new results on amenability of groups, and more generally G-sets. This notion traces back to von Neumann in his study of the Hausdorff-Banach-Tarski paradox, and grew into one of the fundamental properties a group may / may not have -- each time with import
From playlist Mathematical Aspects of Computer Science
Determine if x + 8 = y^2 is a Function of x College Algebra MyMathlab Homework
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From playlist College Algebra MyMathlab Homework Problems
Determine if f(x) = (1/2)x^10 + 3x^4 is Even, Odd, or Neither MyMathlab Homework
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From playlist College Algebra MyMathlab Homework Problems
Find the Intervals where the Function is Increasing and Decreasing from the Graph MyMathlab
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From playlist College Algebra MyMathlab Homework Problems
Visual Group Theory, Lecture 4.5: The isomorphism theorems
Visual Group Theory, Lecture 4.5: The isomorphism theorems There are four central results in group theory that are collectively known at the isomorphism theorems. We introduced the first of these a few lectures back, under the name of the "fundamental homomorphism theorem." In this lectur
From playlist Visual Group Theory
Visual Group Theory, Lecture 4.3: The fundamental homomorphism theorem
Visual Group Theory, Lecture 4.3: The fundamental homomorphism theorem The fundamental homomorphism theorem (FHT), also called the "first isomorphism theorem", says that the quotient of a domain by the kernel of a homomorphism is isomorphic to the image. We motivate this with Cayley diagr
From playlist Visual Group Theory
Algebra 1M - international Course no. 104016 Dr. Aviv Censor Technion - International school of engineering
From playlist Algebra 1M
Visual Group Theory, Lecture 7.3: Ring homomorphisms
Visual Group Theory, Lecture 7.3: Ring homomorphisms A ring homomorphism is a structure preserving map between rings, which means that f(x+y)=f(x)+f(y) and f(xy)=f(x)f(y) both must hold. The kernel is always a two-sided ideal. There are four isomorphism theorems for rings, which are compl
From playlist Visual Group Theory
Visual Group Theory, Lecture 4.4: Finitely generated abelian groups
Visual Group Theory, Lecture 4.4: Finitely generated abelian groups We begin this lecture by proving that the cyclic group of order n*m is isomorphic to the direct product of cyclic groups of order n and m if and only if gcd(n,m)=1. Then, we classify all finite abelian groups by decomposi
From playlist Visual Group Theory
Differential Isomorphism and Equivalence of Algebraic Varieties Board at 49:35 Sum_i=1^N 2/(x-phi_i(y,t))^2
From playlist Fall 2017
Determine if the Graph is that of a Polynomial MyMathlab Homework
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From playlist College Algebra MyMathlab Homework Problems
Chapter 6: Homomorphism and (first) isomorphism theorem | Essence of Group Theory
The isomorphism theorem is a very useful theorem when it comes to proving novel relationships in group theory, as well as proving something is a normal subgroup. But not many people can understand it intuitively and remember it just as a kind of algebraic coincidence. This video is about t
From playlist Essence of Group Theory