Large cardinals | Determinacy | Constructible universe | Real numbers
In the mathematical discipline of set theory, 0# (zero sharp, also 0#) is the set of true formulae about indiscernibles and order-indiscernibles in the Gödel constructible universe. It is often encoded as a subset of the integers (using Gödel numbering), or as a subset of the hereditarily finite sets, or as a real number. Its existence is unprovable in ZFC, the standard form of axiomatic set theory, but follows from a suitable large cardinal axiom. It was first introduced as a set of formulae in Silver's 1966 thesis, later published as , where it was denoted by Σ, and rediscovered by , p.52), who considered it as a subset of the natural numbers and introduced the notation O# (with a capital letter O; this later changed to the numeral '0'). Roughly speaking, if 0# exists then the universe V of sets is much larger than the universe L of constructible sets, while if it does not exist then the universe of all sets is closely approximated by the constructible sets. (Wikipedia).
What are zeros of a polynomial
👉 Learn about zeros and multiplicity. The zeroes of a polynomial expression are the values of x for which the graph of the function crosses the x-axis. They are the values of the variable for which the polynomial equals 0. The multiplicity of a zero of a polynomial expression is the number
From playlist Zeros and Multiplicity of Polynomials | Learn About
What is the multiplicity of a zero?
👉 Learn about zeros and multiplicity. The zeroes of a polynomial expression are the values of x for which the graph of the function crosses the x-axis. They are the values of the variable for which the polynomial equals 0. The multiplicity of a zero of a polynomial expression is the number
From playlist Zeros and Multiplicity of Polynomials | Learn About
What is multiplicity and what does it mean for the zeros of a graph
👉 Learn about zeros and multiplicity. The zeroes of a polynomial expression are the values of x for which the graph of the function crosses the x-axis. They are the values of the variable for which the polynomial equals 0. The multiplicity of a zero of a polynomial expression is the number
From playlist Zeros and Multiplicity of Polynomials | Learn About
Overview of zeros of a polynomial - Online Tutor - Free Math Videos
👉 Learn about zeros and multiplicity. The zeroes of a polynomial expression are the values of x for which the graph of the function crosses the x-axis. They are the values of the variable for which the polynomial equals 0. The multiplicity of a zero of a polynomial expression is the number
From playlist Zeros and Multiplicity of Polynomials | Learn About
Overview of Multiplicity of a zero - Online Tutor - Free Math Videos
👉 Learn about zeros and multiplicity. The zeroes of a polynomial expression are the values of x for which the graph of the function crosses the x-axis. They are the values of the variable for which the polynomial equals 0. The multiplicity of a zero of a polynomial expression is the number
From playlist Zeros and Multiplicity of Polynomials | Learn About
Overview Zeros of a functions - Online Math Tutor - Free Math Videos
👉 Learn about zeros and multiplicity. The zeroes of a polynomial expression are the values of x for which the graph of the function crosses the x-axis. They are the values of the variable for which the polynomial equals 0. The multiplicity of a zero of a polynomial expression is the number
From playlist Zeros and Multiplicity of Polynomials | Learn About
One Sided Limit with Absolute Value |x-2|/(x-2)
Please Subscribe here, thank you!!! https://goo.gl/JQ8Nys One Sided Limit with Absolute Value |x-2|/(x-2)
From playlist Calculus
Learn how and why multiplicity of a zero make sense
👉 Learn about zeros and multiplicity. The zeroes of a polynomial expression are the values of x for which the graph of the function crosses the x-axis. They are the values of the variable for which the polynomial equals 0. The multiplicity of a zero of a polynomial expression is the number
From playlist Zeros and Multiplicity of Polynomials | Learn About
👉 Learn about zeros and multiplicity. The zeroes of a polynomial expression are the values of x for which the graph of the function crosses the x-axis. They are the values of the variable for which the polynomial equals 0. The multiplicity of a zero of a polynomial expression is the number
From playlist Zeros and Multiplicity of Polynomials | Learn About
A new basis theorem for ∑13 sets
Distinguished Visitor Lecture Series A new basis theorem for ∑13 sets W. Hugh Woodin Harvard University, USA and University of California, Berkeley, USA
From playlist Distinguished Visitors Lecture Series
Almost Sharp Sharpness for Boolean Percolation - Barbara Dembin
Topic: Almost Sharp Sharpness for Boolean Percolation Speaker: Barbara Dembin Affiliation: ETH Zurich Date: December 16, 2022 We consider a Poisson point process on Rd with intensity lambda for d =2. On each point, we independently center a ball whose radius is distributed according to s
From playlist Mathematics
C# Arrays Tutorial | C# Tutorial For Beginners | How To Program C# Arrays | C# Tutorial |Simplilearn
🔥Post Graduate Program In Full Stack Web Development: https://www.simplilearn.com/pgp-full-stack-web-development-certification-training-course?utm_campaign=CSharpArraysSharp-fHDuf1ARC70&utm_medium=DescriptionFF&utm_source=youtube 🔥Caltech Coding Bootcamp (US Only): https://www.simplilearn.
From playlist C++ Tutorial Videos
Differentiability at a point: graphical | Derivatives introduction | AP Calculus AB | Khan Academy
Sal gives a couple of examples where he finds the points on the graphs of a functions where the functions aren't differentiable. Practice this lesson yourself on KhanAcademy.org right now: https://www.khanacademy.org/math/ap-calculus-ab/ab-derivative-intro/ab-differentiability/e/different
From playlist Derivatives introduction | AP Calculus AB | Khan Academy
F. Andreatta - The height of CM points on orthogonal Shimura varieties and Colmez conjecture (part4)
We will first introduce Shimura varieties of orthogonal type, their Heegner divisors and some special points, called CM (Complex Multiplication) points. Secondly we will review conjectures of Bruinier-Yang and Buinier-Kudla-Yang which provide explicit formulas for the arithmetic intersecti
From playlist Ecole d'été 2017 - Géométrie d'Arakelov et applications diophantiennes
F. Andreatta - The height of CM points on orthogonal Shimura varieties and Colmez conjecture (part2)
We will first introduce Shimura varieties of orthogonal type, their Heegner divisors and some special points, called CM (Complex Multiplication) points. Secondly we will review conjectures of Bruinier-Yang and Buinier-Kudla-Yang which provide explicit formulas for the arithmetic intersecti
From playlist Ecole d'été 2017 - Géométrie d'Arakelov et applications diophantiennes
I Bought $500 of Stocks Using Graph Theory and the Sharpe Ratio
My Patreon : https://www.patreon.com/user?u=49277905 We invest $500 using financial data science! 0:00 Intro 2:38 Graph Theory 4:56 Sharpe Ratio 15:00 Buying the Stocks
From playlist Stock Trading Principles
You've probably heard of Quantum Computing, but it still remains a mystery? In this deep-dive session, I will explain important concepts like qubits, superposition, and entanglement. Theoretical knowledge about quantum physics, quantum gates, and quantum algorithms will be associated with
From playlist Quantum Computing
Modular forms with small Fourier coefficients - Florian Sprung
Members' Seminar Topic: Modular forms with small Fourier coefficients Speaker: Florian Sprung, Princeton University; Visitor, School of Mathematics
From playlist Mathematics
Ex 2: Determine the Zeros of Linear Functions
This video explains how to determine the zeros of a linear function. http://mathispower4u.com
From playlist Introduction to Functions: Function Basics
Asymptotic analysis of phase-field and sharp-interface models for surface diffusion
Andreas Münch University of Oxford, UK
From playlist 2018 Modeling and Simulation of Interface Dynamics in Fluids/Solids and Their Applications