Mathematical tools

Mathematical Models (Cundy and Rollett)

Mathematical Models is a book on the construction of physical models of mathematical objects for educational purposes. It was written by Martyn Cundy and A. P. Rollett, and published by the Clarendon Press in 1951, with a second edition in 1961. Tarquin Publications published a third edition in 1981. The vertex configuration of a uniform polyhedron, a generalization of the Schläfli symbol that describes the pattern of polygons surrounding each vertex, was devised in this book as a way to name the Archimedean solids, and has sometimes been called the Cundy–Rollett symbol as a nod to this origin. (Wikipedia).

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How Musicians and Artists Become Great Entrepreneurs and Entrepreneurial Employees

In this Dynamic Communication interview, author @dynamicjill Jill Schiefelbein chats with @gregrollett Greg Rollett, Emmy Award Winning Producer and Founder of Ambitious.com who gives a tip that can help you LEAD your business. Greg talks about why his team is made up of former musicians a

From playlist Grow, Lead, and Manage Your Business with Dynamic Communication Book Interviews

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(ML 13.6) Graphical model for Bayesian linear regression

As an example, we write down the graphical model for Bayesian linear regression. We introduce the "plate notation", and the convention of shading random variables which are being conditioned on.

From playlist Machine Learning

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(ML 13.7) Graphical model for Bayesian Naive Bayes

As an example, we write down the graphical model for Bayesian naïve Bayes.

From playlist Machine Learning

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C43 Example problem solving a Cauchy Euler equation

Another Cauchy-Euler equation example problem solved.

From playlist Differential Equations

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Linear regression

Linear regression is used to compare sets or pairs of numerical data points. We use it to find a correlation between variables.

From playlist Learning medical statistics with python and Jupyter notebooks

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B27 Introduction to linear models

Now that we finally now some techniques to solve simple differential equations, let's apply them to some real-world problems.

From playlist Differential Equations

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C36 Example problem solving a Cauchy Euler equation

An example problem of a homogeneous, Cauchy-Euler equation, with constant coefficients.

From playlist Differential Equations

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Systems of linear equations

Systems of linear equations seek a common solution for the unknowns across more than one equation. It can be very simple to calculate a solution using simple algebra. Alternatively you can use elementary row operations or even lines and planes in two- and three-dimensional space. At th

From playlist Introducing linear algebra

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Kobbari Bondam | Full Length Telugu Movie | Rajendra Prasad, Nirosha | TeluguOne

Kobbari Bondam Full Movie : Kobbari Bondam is a Telugu comedy film, produced by K.Achi Reddy & S. V. Krishna Reddy on Manisha Films, presented by Kishore Rathi and directed by Katragadda Raviteja. The film stars Rajendra Prasad, Nirosha in the lead roles. The film recorded as Super Hit at

From playlist Telugu Movies

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The changing role of national statistics offices in a data-driven future - Professor Sir Ian Diamond

Introduction We are joined by the UK's National Statistician, Professor Sir Ian Diamond, for this Turing Lecture hosted by Institute Director, Professor Sir Adrian Smith and Ethics Research Fellow, Dr Mhairi Aitken About the event The role of data, statistics and analysis has never been

From playlist Turing Lectures

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C53 Introduction to modelling

An introduction to modelling with higher order differential equations.

From playlist Differential Equations

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C37 Example problem solving a Cauchy Euler equation

Example problem solving a homogeneous Cauchy-Euler equation.

From playlist Differential Equations

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How can mathematicians contribute to planetary challenges? – ICM2018

IMU Discussion Panels Panel 5 - How can mathematicians contribute to planetary challenges? Moderator: Hans Engler Panelists: Amit Apte, Maria J. Esteban, Pedro Leite da Silva Dias, Edward Lungu, Claudia Sagastizábal © ICM 2018 – International Congress of Mathematicians www.icm2018.or

From playlist IMU Discussion Panels

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What's the Point of Maths? - with Nira Chamberlain

All around the world children, and even some adults, ask the question: ‘What is the point of mathematics?’. The field of mathematical modelling not only helps answer this question, it can help quench the human thirst for knowledge. Watch the Q&A: https://youtu.be/veMihd8yzwk Subscribe for

From playlist Livestreams

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Ivan Guo: Financial models of the future

Dr Ivan Guo's research lies predominantly in the areas of stochastic control and financial mathematics. In this interview, he reflects on his SMRI visit and explains the models behind financial mathematics. Find out how transport theory applies to quantitative finance (as well as logisti

From playlist SMRI Interviews

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Wolfram Physics Project: Working Session Saturday, July 25, 2020 [Metamathematics | Part 2]

This is a Wolfram Physics Project progress update at the Wolfram Summer School. This is a continuation of part two found here: https://youtu.be/x5v3KFFWv2o Originally livestreamed at: https://twitch.tv/stephen_wolfram Stay up-to-date on this project by visiting our website: http://wolfr.

From playlist Wolfram Physics Project Livestream Archive

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Wolfram Physics Project: a Conversation on Current Work (Jan. 26, 2021)

This is a Wolfram Physics Project conversation on our continuing efforts to make progress on the fundamental theory of physics. Begins at 3:00 Originally livestreamed at: https://twitch.tv/stephen_wolfram Stay up-to-date on this project by visiting our website: http://wolfr.am/physics Ch

From playlist Wolfram Physics Project Livestream Archive

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C47 Example problem solving a Cauchy Euler equation

The last problem solved in this section, before we move on to another technique for linear differential equations.

From playlist Differential Equations

Related pages

Vertex configuration | Sphere packing | Platonic solid | Differential analyser | Möbius strip | Harmonograph | Heawood conjecture | Klein bottle | Central limit theorem | Surface (mathematics) | Archimedean solid | Schläfli symbol | Vertex (geometry) | Uniform polyhedron compound | Pythagorean theorem | Harold Scott MacDonald Coxeter | Golden ratio | Torus | Tessellation | Deltahedron | Mathematics of paper folding | Solid geometry | Stellation | Polyhedron model | Dissection problem | Manifold | Uniform polyhedron | Dual polyhedron | Quadric | Plane curve