http://www.woodthatworks.com/kinetic-sculptures/infinity Infinity Kinetic sculpture by David C. Roy with actual sounds The video segments of the full sculpture have been endited to keep the total length of the video short. For a longer sequence https://youtu.be/nPUcQpyLBh0
From playlist Kinetic Sculpture
Epsilon delta limit (Example 3): Infinite limit at a point
This is the continuation of the epsilon-delta series! You can find Examples 1 and 2 on blackpenredpen's channel. Here I use an epsilon-delta argument to calculate an infinite limit, and at the same time I'm showing you how to calculate a right-hand-side limit. Enjoy!
From playlist Calculus
Epsilon delta limit (Example 4): Limits at infinity
This part of the epsilon-delta series covers limits at infinity. You can find Examples 1 and 2 on blackpenredpen's channel, and Example 3 on my channel. Enjoy! Note: I realized after the fact that this limit may be a bit too simple, but if you want to prove that the limit of f at infinity
From playlist Calculus
Hugging Face Infinity Launch - 09/28
On this live event, we shared for the first time in public details about our new inference product: 🤗 Infinity It achieves 1ms latency on Transformer models 🏎 and you can deploy it in your own infrastructure 🚀 If you'd like to see what 🤗 Infinity can do for your business, you can reques
From playlist Infinity
limit x to infinity ln(sqrt(x))/x = answer by L'Hopital's Rule LHR // #Shorts
limit ln(sqrt(x))/x = answer by L'Hopital's Rule LHR // #Shorts
From playlist Calc 2 #Shorts
A classic calculus 1 limit problem, evaluating the limit of x-th root of x as x goes to infinity. This is an inf^0 indeterminate form example. We will have to convert the x-root of x to x^(1/x) and then write x as e^ln(x) and use L'Hopital's Rule. Try this next: what do you think what (inf
From playlist Calculus Limits
Infinite Limits (Limit Example 10)
Epsilon Definition of a Limit In this video, I illustrate the epsilon-N definition of a limit by doing an example with an infinite limit. More precisely, I prove from scratch that the limit of sqrt(n-2)+3 is infinity Other examples of limits can be seen in the playlist below. Check ou
From playlist Sequences
Finding a Limit Using L'Hopital's Rule x^(1/x) as x approaches infinity
Please Subscribe here, thank you!!! https://goo.gl/JQ8Nys Finding a Limit Using L'Hopital's Rule x^(1/x) as x approaches infinity
From playlist Calculus
Michael Farber: Topology of large random spaces
The lecture was held within the framework of the Hausdorff Trimester Program : Applied and Computational Algebraic Topology I will discuss various models producing large random spaces (simplicial complexes and closed manifolds). The main goal is to analyse properties which hold with proba
From playlist HIM Lectures: Special Program "Applied and Computational Algebraic Topology"
Positive loops—on a question by Eliashberg- Polterovich... - Albers
Princeton/IAS Symplectic Geometry Seminar Topic: Positive loops—on a question by Eliashberg- Polterovich and a contact systolic inequality Speaker: Peter Albers Date: Thursday February 25 In 2000 Eliashberg-Polterovich introduced the concept of positivity in contact geometry. The notion
From playlist Mathematics
Elba Garcia-Failde - Quantisation of Spectral Curves of Arbitrary Rank and Genus via (...)
The topological recursion is a ubiquitous procedure that associates to some initial data called spectral curve, consisting of a Riemann surface and some extra data, a doubly indexed family of differentials on the curve, which often encode some enumerative geometric information, such as vol
From playlist Workshop on Quantum Geometry
Eyal Lubetzky - Entropic repulsion in 3D Ising
Fifty years ago, Dobrushin famously showed that the 3D Ising interface on a cylinder with plus/minus boundary condition is rigid. By now there is detailed understanding of the (2+1)D Solid-On-Solid model that approximates said interface, and notably, its entropic repulsion phenomenon above
From playlist 100…(102!) Years of the Ising Model
Poincare duality for loop spaces - Kai Cieliebak
Joint IAS/Princeton University Symplectic Geometry Seminar Topic: Poincare duality for loop spaces Speaker: Kai Cieliebak Affiliation: Augsburg University; Member, School of Mathematics Date: February 07, 2022
From playlist Mathematics
5: Hodgkin-Huxley Model Part 2 - Intro to Neural Computation
MIT 9.40 Introduction to Neural Computation, Spring 2018 Instructor: Michale Fee View the complete course: https://ocw.mit.edu/9-40S18 YouTube Playlist: https://www.youtube.com/playlist?list=PLUl4u3cNGP61I4aI5T6OaFfRK2gihjiMm Covers the Hodgkin-Huxley (HH) model of a circuit diagram, volt
From playlist MIT 9.40 Introduction to Neural Computation, Spring 2018
In search of quantum geometry by Pranav Pandit
COLLOQUIUM IN SEARCH OF QUANTUM GEOMETRY SPEAKER: Pranav Pandit (ICTS - TIFR, Bengaluru) DATE: Mon, 29 November 2021, 15:30 to 17:00 VENUE: Online and Ramanujan Lecture Hall RESOURCES ABSTRACT Notions of geometry have evolved throughout the history of mathematics, often in parallel
From playlist ICTS Colloquia
The Real Physics of Roller Coaster Loops
A look at the physics principles and calculations that engineers use to design roller coaster loops. Support Art of Engineering on Patreon: https://www.patreon.com/ArtofEngineering Shop Art of Engineering Merchandise: https://teespring.com/stores/ArtofEngineering Twitter: https://twitte
From playlist Theme Park Engineering
DON'T use logarithms (Limit Example 9)
Epsilon Definition of a Limit In this video, I illustrate the epsilon-N definition of a limit by showing directly, without using ln or l'Hopital's rule, that n^1/n goes to 1 as n goes to infinity. Enjoy this beautiful analysis example :) Other examples of limits can be seen in the playli
From playlist Sequences
Mark Pollicott - Dynamical Zeta functions (Part 3)
Dynamical Zeta functions (Part 1) Licence: CC BY NC-ND 4.0
From playlist École d’été 2013 - Théorie des nombres et dynamique
Alexander Hock: From noncommutative quantum field theory to blobbed topological recursion
Talk at the conference "Noncommutative geometry meets topological recursion", August 2021, University of Münster. Abstract: Scalar quantum field theory on noncommutative Moyal space can be approximated by matrix models with non-trivial covariance. One example is the Kontsevich model, which
From playlist Noncommutative geometry meets topological recursion 2021
Calculus 1: Limits & Derivatives (22 of 27) Finding the Limits of a Function - Example 9
Visit http://ilectureonline.com for more math and science lectures! In this video I will calculate the limit(x approaches infinity) of sqrt[(x^2-1)-x]. Next video in the series can be seen at: https://youtu.be/_tsA1MVkB9w
From playlist CALCULUS 1 CH 1 LIMITS & DERIVATIVES