Café Planck

Modern Education

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Café Planck

Welcome to Café Planck

Created by Matin Bavardi & Dian Soha

Since 2010, Café Planck has stood as an open repository of mathematical and physical knowledge, representing a unique fusion of programming and scientific education. What began as a collection of educational materials has evolved into a comprehensive digital laboratory, demonstrating how programming can transform the way we learn and understand science.

Our Foundation

Built on Wolfram technology and powered by precise computational methods, Café Planck offers an extensive collection of over 30,000 pages of resources, including:

What Sets Us Apart

Resource Categories

Our Future

In 2020, marking a significant milestone, Café Planck’s entire collection was officially donated to PlayText Software Inc., a BC Benefit Company. This donation aligns with and supports the company’s humanitarian objectives in digital preservation and education accessibility. Our ongoing mission is to continuously update and develop these resources, making them more sophisticated and accessible to learners worldwide.

Note: To access .nb files, download the free Wolfram Player. All materials are available for public use under MIT license.

Join us in exploring the fundamental laws that govern our universe through the power of computational science and programming.


Café Planck: Transforming scientific education through programming excellence.


Table Of Contents

Mathematics

Coordinate System

Cartesian Coordinate System

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Cylindrical Coordinate System

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Spherical Coordinate System

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Polar Coordinate System

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Miscellaneous

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Plane Analytic Geometry

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Single variable calculus

Intervals

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Functions

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Limit

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Asymptote

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Derivative

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Curve
Differential

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Integral

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Sequence and Series

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Function Visualization

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Vector Calculus


Interactive visualization of Euclidean space

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Space

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Development of function

Inner product

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Norm

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Orthogonal Projection

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Orthogonalization

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Development of function

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Rodrigues’ Formula

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Sturm–Liouville theory

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Integral Transforms

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Classical orthogonal polynomials

version 1

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version 2

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Trigonométrie

Notbooks:

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Fourier Analysis

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Physics

Classical mechanics

Vectors

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Rectilinear motion

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Curvilinear motion

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Harmonic motion

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Dynamics

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Lagrangian Dynamics

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Vibrations and waves

Basic waves formulas

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Sinusoidal waveform

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Non sinusoidal waveform

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Helmholtz Equation

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Time Equations

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Classical wave equations

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Miscellaneous

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Sound waves

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Thermodynamics

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Quantum mechanics

Stern-gerlach Exêriment

Wave vs Particle

Wave

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Particle

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Bases bras et kets

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Mes Notes En Francais

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Les valeurs propres et les vecteurs propres

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Les matrices de Pauli

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Eigenvalues ​​and eigenvectors of angular momentum operator

Version 1
Version 2

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Optics

Un peu d’optique au niveau secondaire

Les miroirs

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Les lentilles

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L’oeil

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Special relativity

Under Construction

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