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Spherical Geometry Is Stranger Than Hyperbolic - Hyperbolica Devlog #24:01

Spherical Geometry Is Stranger Than Hyperbolic - Hyperbolica Devlog #2

1.8M views • 6 years ago
CodeParade
CodeParade's short devlog on how spherical geometry looks in 2D and 3D and why it feels so unusual, part of the Hyperbolica series on a non-Euclidean game.
What is a Geometry Kernel? C3D vs ACIS vs Parasolid9:27

What is a Geometry Kernel? C3D vs ACIS vs Parasolid

25K views • 4 years ago
nickkallen1
The Plasticity creator explains what a geometry kernel is and compares commercial options C3D, ACIS, and Parasolid, describing his months of research and why he chose as he did.
A Deep Dive into Nanite Virtualized Geometry1:10:00

A Deep Dive into Nanite Virtualized Geometry

278K views • 5 years ago
SIGGRAPH Advances in Real-Time Rendering
Brian Karis's SIGGRAPH 2021 talk explains how Unreal Engine 5's Nanite virtualized geometry works. It covers mesh import, the data structures, streaming, decompression, culling, software and hardware rasterization, and shading.
Hyperbolica: A Non-Euclidean Adventure [Old Trailer]0:51

Hyperbolica: A Non-Euclidean Adventure [Old Trailer]

662K views • 6 years ago
CodeParade
The old announcement trailer for Hyperbolica, CodeParade's Unity game set in hyperbolic and spherical space. The creator has since posted devlog videos on building it.
Topic match · Pure mathematics
The Maths of General Relativity (1/8) - Spacetime and Worldlines6:35

The Maths of General Relativity (1/8) - Spacetime and Worldlines

421K views • 5 years ago
ScienceClic English
The first of an eight-part ScienceClic series building general relativity, covering worldlines, proper time and coordinate systems with animated visualizations.
Topic match · Pure mathematics
Pentagons Are Terrible at One Thing9:27

Pentagons Are Terrible at One Thing

20.6M views • 6 years ago
CGP Grey
A CGP Grey video about why pentagons are bad at tiling and why hexagons are so special, in his usual playful style. It touches on honeycombs and tiling in nature.
Topic match · Pure mathematics
How Imaginary Numbers Were Invented23:29

How Imaginary Numbers Were Invented

22.7M views • 5 years ago
Veritasium
Veritasium tells the history of how imaginary numbers arose from the quest for a general solution to the cubic equation, including the duels and secrecy among Renaissance mathematicians. It argues math had to give up the requirement that it mirror reality.
Topic match · Pure mathematics
A Swift Introduction to Geometric Algebra44:23

A Swift Introduction to Geometric Algebra

1.1M views • 6 years ago
sudgylacmoe
An animated introduction to geometric algebra, presented as a language that can describe most of physics. It was made with manim and covers multivectors and how they generalize familiar tools like cross products and quaternions.
Topic match · Pure mathematics
Why can't you multiply vectors?51:16

Why can't you multiply vectors?

524K views • 3 years ago
Freya Holmér
Freya Holmer's Dutch Game Day 2023 talk asking why vectors can't be multiplied, building from complex numbers to a single axiom and arriving at geometric algebra, quaternions and multivectors.
Topic match · Pure mathematics
This equation will change how you see the world (the logistic map)18:39

This equation will change how you see the world (the logistic map)

17.1M views • 6 years ago
Veritasium
A Veritasium video on the logistic map, showing how a simple population equation leads to chaos and bifurcation. It connects the idea to convection, neuron firing and the Mandelbrot set, with interactive animations.
Topic match · Pure mathematics
The Infinite Pattern That Never Repeats21:12

The Infinite Pattern That Never Repeats

21.9M views • 6 years ago
Veritasium
Veritasium explains how Penrose tilings and quasicrystals overturned the belief that 5-fold symmetry and non-periodic crystals were impossible, including an interview with Paul Steinhardt.
Topic match · Pure mathematics
Do Complex Numbers Exist?11:26

Do Complex Numbers Exist?

854K views • 5 years ago
Sabine Hossenfelder
Sabine Hossenfelder asks whether complex numbers are just a convenient tool or necessary in physics. She discusses a recent paper arguing that quantum mechanics cannot be done with real numbers alone.
Topic match · Pure mathematics
HACKENBUSH: a window to a new world of math57:03

HACKENBUSH: a window to a new world of math

562K views • 5 years ago
Owen Maitzen
Owen Maitzen's animated hour-long introduction to Hackenbush, a simple combinatorial game, and how its strategy leads to surreal numbers and the roots of the number system.
Topic match · Pure mathematics
1. A strange determinant1:01:08

1. A strange determinant

30K views • 5 years ago
Timothy Gowers
Timothy Gowers thinks aloud, in real time, as he tries to understand why Pascal's determinant equals 1. He does not fully solve it in this episode, but shows his exploratory process.
Topic match · Pure mathematics
How Many Holes Does a Human Have?21:27

How Many Holes Does a Human Have?

16.2M views • 6 years ago
Vsauce
Vsauce asks how many holes a human has and uses topology to show the answer depends on what counts as a hole, with animations and expert input.
Topic match · Pure mathematics
What is Euler's formula actually saying? | Ep. 4 Lockdown live math51:16

What is Euler's formula actually saying? | Ep. 4 Lockdown live math

1.7M views • 6 years ago
3Blue1Brown
A 3Blue1Brown live lockdown math episode asking what Euler's formula e^(pi i) is actually saying. It builds intuition through exponentials, rotation and vectors landing on the unit circle.
Topic match · Pure mathematics
Group theory, abstraction, and the 196,883-dimensional monster21:58

Group theory, abstraction, and the 196,883-dimensional monster

3.8M views • 6 years ago
3Blue1Brown
3Blue1Brown introduces group theory and abstract groups, then builds toward classification of finite simple groups and the enormous Monster group with its 196,883 dimensions.
Topic match · Pure mathematics
Why is there no equation for the perimeter of an ellipse‽21:05

Why is there no equation for the perimeter of an ellipse‽

2.7M views • 6 years ago
Stand-up Maths
Stand-up Maths explains why the perimeter of an ellipse has no simple closed-form equation, showing the infinite series and presenting approximation formulas.
Topic match · Pure mathematics
Why Democracy Is Mathematically Impossible23:34

Why Democracy Is Mathematically Impossible

10.1M views • 2 years ago
Veritasium
Veritasium explains why no voting system can be perfectly fair, drawing on Arrow's theorem and the work of Eric Maskin. It looks at problems with systems like first-past-the-post and ranked-choice voting.
Topic match · Pure mathematics
Bertrand's Paradox (with 3blue1brown) - Numberphile10:43

Bertrand's Paradox (with 3blue1brown) - Numberphile

1.4M views • 4 years ago
Numberphile
Numberphile interviews Grant Sanderson of 3blue1brown about Bertrand's paradox, where different reasonable ways of picking a random chord of a circle give different probabilities.
A Brief History of the BSD Fast Filesystem by Marshall Kirk McKusick56:53

A Brief History of the BSD Fast Filesystem by Marshall Kirk McKusick

878 views • 6 years ago
EuroBSDCon
Marshall Kirk McKusick gives a talk at EuroBSDCon tracing filesystem and storage development from 1979 to today, using the BSD Fast Filesystem as the focus. It covers early disk-geometry optimization through later contiguous layout and small-file performance work.
Unreal Engine 5 Revealed! | Next-Gen Real-Time Demo Running on PlayStation 59:03

Unreal Engine 5 Revealed! | Next-Gen Real-Time Demo Running on PlayStation 5

19.2M views • 6 years ago
Unreal Engine
Epic Games' reveal of Unreal Engine 5, a real-time demo running on PlayStation 5. It showcases Nanite virtualized micropolygon geometry and Lumen global illumination.