Lattice theory | Unification (computer science)
Subsumption lattice
A subsumption lattice is a mathematical structure used in the theoretical background of automated theorem proving and other symbolic computation applications. (Wikipedia).
Lattice theory | Unification (computer science)
A subsumption lattice is a mathematical structure used in the theoretical background of automated theorem proving and other symbolic computation applications. (Wikipedia).
What is set subtraction? In this video we go over that, the set minus set operation, and an example of subtraction in set theory. This is a handy concept to grasp to understand the complement of a set and universal sets, which I also have videos on. Links below. I hope you find this vide
From playlist Set Theory
01b Spatial Data Analytics: Subsurface Data
Lecture of the data available for subsurface modeling.
From playlist Spatial Data Analytics and Modeling
Lattice Structures in Ionic Solids
We've learned a lot about covalent compounds, but we haven't talked quite as much about ionic compounds in their solid state. These will adopt a highly ordered and repeating lattice structure, but the geometry of the lattice depends entirely on the types of ions and their ratio in the chem
From playlist General Chemistry
01 Spatial Data Analytics: Subsurface Modeling
Lecture discussing the concept of subsurface modeling, integrating information sources, quantification over volume and properties of interest for decision support.
From playlist Spatial Data Analytics and Modeling
This shows an interactive illustration that shows vector subtraction. The clip is from the book "Immersive Linear Algebra" at http://www.immersivemath.com.
From playlist Chapter 2 - Vectors
Calculus on the unit circles | Arithmetic and Geometry Math Foundations 78 | N J Wildberger
We illustrate algebraic calculus on the simplest algebraic curves: the unit circle and its imaginary counterpart. Starting with a polynumber/polynomial of two variables, the derivation of the Taylor polynumber, subderivatives, Taylor expansion around a point [r,s] and various tangents are
From playlist Math Foundations
Geometric Algebra - Rotors and Quaternions
In this video, we will take note of the even subalgebra of G(3), see that it is isomorphic to the quaternions and, in particular, the set of rotors, themselves in the even subalgebra, correspond to the set of unit quaternions. This brings the entire subject of quaternions under the heading
From playlist Math
François Potier - 2/2 The practice and theory of Mezzo
The programming language Mezzo is a member of the ML family, from whom it inherits algebraic data types, first-class functions, and automatic memory management. It is equipped with a rich type system that controls aliasing and access to mutable memory. This static discipline rules out cert
From playlist T2-2014 : Semantics of proofs and certified mathematics
19. Architectures: GPS, SOAR, Subsumption, Society of Mind
MIT 6.034 Artificial Intelligence, Fall 2010 View the complete course: http://ocw.mit.edu/6-034F10 Instructor: Patrick Winston In this lecture, we consider cognitive architectures, including General Problem Solver, SOAR, Emotion Machine, Subsumption, and Genesis. Each is based on a diffe
From playlist MIT 6.034 Artificial Intelligence, Fall 2010
What Did Marx Have to Say about Cooking Dinner? Social Reproduction Theory and Labor Theory of Value
Tithi Bhattacharya is Professor of South Asian History and Director of Global Studies at Purdue University. She is the author of The Sentinels of Culture: Class, Education, and the Colonial Intellectual in Bengal (2005) and the editor of the now classic study Social Reproduction Theory: Re
From playlist Whitney Humanities Center
Math 131 Fall 2018 102918 Subsequences
Definition of subsequence. A sequence converges iff every subsequence converges. Sequence in a compact space has a convergent subsequence. Corollary: bounded sequences in Euclidean space have convergent subsequences. Cauchy sequences. Convergent implies Cauchy. Definition of diameter
From playlist Course 7: (Rudin's) Principles of Mathematical Analysis (Fall 2018)
Intro to Subsequences | Real Analysis
What are subsequences in real analysis? In today's lesson we'll define subsequences, and see examples and nonexamples of subsequences. We can learn a lot about a sequence by studying its subsequence, so let's talk about it! If (a_n) is a sequence, we can denote a subsequence of (a_n) as (
From playlist Real Analysis
A Web-scale system for scientific knowledge exploration | AISC
Discussion Lead: Ramya Balasubramaniam Facilitators: Ehsan Amjadian , Karim Khayrat For more details including paper and slides, visit https://aisc.a-i.science/events/2019-05-02/
From playlist Machine Learning for Scientific Discovery
Heribert Watzke: The brain in your gut
http://www.ted.com Did you know you have functioning neurons in your intestines -- about a hundred millions of them? Food scientist Heribert Watzke tells us about the "hidden brain" in our gut and the surprising things it makes us feel. TEDTalks is a daily video podcast of the best talks
From playlist TED Talk Tuesdays @ Caltech
From playlist Exploratory Data Analysis