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3Blue1Brown
Nonsquare matrices as transformations between dimensions | Essence of linear algebra, footnote
How do you think about a non-square matrix as a transformation?
3Blue1Brown
Sneaky Topology | The Borsuk-Ulam theorem and stolen necklaces
Solving a discrete math puzzle, namely the stolen necklace problem, using topology, namely the Borsuk Ulam theorem
3Blue1Brown
Nonsquare matrices as transformations between dimensions: Essence of Linear Algebra - Part 8 of 15
How do you think about a non-square matrix as a transformation?
3Blue1Brown
Who cares about topology? (Inscribed rectangle problem)
This is an absolutely beautiful piece of math. It shows how certain ideas from topology, such as the mobius strip, can be used to solve a slightly softer form of an unsolved problem in geometry.
3Blue1Brown
Inverse matrices, column space and null space | Essence of linear algebra, chapter 7
How do you think about the column space and null space of a matrix visually? How do you think about the inverse of a matrix?
3Blue1Brown
Three-dimensional linear transformations | Essence of linear algebra, footnote
How to think of 3x3 matrices as transforming 3d space
SciShow
What If the Universe Was Shaped Like a Donut?
The universe could be a donut in a fourth spatial dimension. Which would mean that we could potentially see our own galaxy repeated from the past... Our 3D brains aren't ready for this.
SciShow
How to Make a Hologram
Augmented reality isn’t just science fiction anymore! In this episode, Michael becomes a hologram and Hank explains how one set of new technologies made it happen.
Curated Video
Quantum Holonomy Theory: A New Take on the Limits of Reductionism
Does a final theory exist that can end our reductionist probing into ever shorter distances? Or is there no end to reductionism? There should be an end point because as the object of our measurement gets small...
Math Fortress
Calculus III: Equations of Lines and Planes (Level 5) | Vector, Scalar, and Parametric Equations
This is the fifth video on the equations of lines and planes video series. In this video we derive the vector equation of a plane, the scalar equation of a plane and parametric equations of a plane in space.
Math Fortress
Calculus III: Equations of Lines and Planes (Level 2) | Vector, Parametric, and Symmetric Equations
This is the second video on the equations of lines and planes video series. In this video we will introduce vector form of the equation of a line, the parametric form of the equation of a line, the symmetric equations of a line, and the...
Math Fortress
Calculus III: Equations of Lines and Planes (Level 1) | Introduction to Vector Functions
This is the first video on the equations of lines and planes video series. In this video we will introduce vector-valued functions also known as vector functions, and go over the basics, focusing on notation and how they can be used to...
Zach Star
What if the universe had a higher dimensional twist in it?
What if the universe had a higher dimensional twist in it?
Curated Video
Evaluate visual representations of data that models real-world phenomena or processes : Visualizing Word Embedding Using TensorBoard Projector
From the section: NLP Visualization and Model Experimentation. Visualize text data and view data embeddings. View and track hyperparameter tuning and display training configurations to run reproducible experiments.
Let’s...
Let’s...
Curated Video
Hands-On WebAssembly for C++ Programmers - Providing Music in Our Applications
How do we integrate music into our games?
• Explore how music differs from s
ounds
• Integrate music tracks int
o our game
• Learn how to play/pause music
wi
th a keypress
This clip is from the chapter...
• Explore how music differs from s
ounds
• Integrate music tracks int
o our game
• Learn how to play/pause music
wi
th a keypress
This clip is from the chapter...
The Guardian
Flat Earth: meet the people casting aside 2,500 years of science
Though not a new phenomenon, flat Earth theory has enjoyed a huge resurgence recently. A YouGov poll indicated that a third of Americans aged 18 to 24 were unsure of the shape of our planet, in spite of scientific proofs from Pythagoras...