http://www.teachastronomy.com/ Deduction is a way of combining observations or statements made in science logically. Deduction provides a very strong way of connecting observations with a conclusion. Typically we start with premises and combine them to draw conclusions. For example, if
From playlist 01. Fundamentals of Science and Astronomy
Verify the Deduction Rule: If P then Q. If (Not P) Then Q. Therefore Q.
This video explains how to verify a deduction rule using a truth table. mathispower4u.com
From playlist Symbolic Logic and Proofs (Discrete Math)
Introduction to Mathematical Induction (1 of 2: Two Different kinds of Logic)
More resources available at www.misterwootube.com
From playlist Introduction to Proof by Mathematical Induction
Is an Argument a Deduction Rule or Not: If (P and Q), Then R. Not P or Not Q. Therefore Not R
This video explains how to use a truth table to determine if an argument is a valid deduction rule or not. mathispower4u.com
From playlist Symbolic Logic and Proofs (Discrete Math)
Is an Argument a Deduction Rule or Not: If (P and Q) Then R. Not P or Not Q. Therefore Not R
This video explains how to use a truth table to determine if an argument is a valid deduction rule or not. mathispower4u.com
From playlist Symbolic Logic and Proofs (Discrete Math)
Determine if an Argument is a Deduction Rule or Not: If P Then R. If Q Then R. R. Therefore P or Q.
This video explains how to use a truth table to determine if an argument is a valid deduction rule or not. mathispower4u.com
From playlist Symbolic Logic and Proofs (Discrete Math)
Geometry - Ch. 2: Reasoning and Proofs (13 of 46) What is Deductive Reasoning?
Visit http://ilectureonline.com for more math and science lectures! In this video I will explain what is deductive reasoning. Sometime known as deductive logic or leading to a deductive conclusion. It is reasoning from one or more statements to reach a logical conclusion. And I will expla
From playlist GEOMETRY CH 2 PROOFS & REASONING
Billy Price and Will Troiani present a series of seminars on foundations of mathematics. In this seminar Billy introduces natural deduction as a proof system. You can join this seminar from anywhere, on any device, at https://www.metauni.org. This video was filmed in Deprecation (https:/
From playlist Foundations seminar
Deduction Rules: Modus Ponens and Modul Tollens
This video provides a definition of modus ponens and modus tollens and verifies them using a truth tables. mathispower4u.com
From playlist Symbolic Logic and Proofs (Discrete Math)
What if Current Foundations of Mathematics are Inconsistent? | Vladimir Voevodsky
Vladimir Voevodsky, Professor, School of Mathematics, Institute for Advanced Study http://www.ias.edu/people/faculty-and-emeriti/voevodsky In this lecture, Professor Vladimir Voevodsky begins with Gödel's second incompleteness theorem to discuss the possibility that the formal theory of f
From playlist Mathematics
Foundations S2 - Seminar 1 - Ax-Grothendieck and model theory
A seminar series on the foundations of mathematics, by Will Troiani and Billy Snikkers. This season the focus is on the proof of the Ax-Grothendieck theorem: an injective polynomial function from affine space (over the complex numbers) to itself is surjective. There is an interesting role
From playlist Foundations seminar
Topos seminar Lecture 15: Abstraction and adjunction (Part 1)
I begin by explaining in a simple example the connection between formal reasoning involving distinct concepts, and adjunctions between classifying topoi. This leads to a discussion of models in topoi (focused on the particular example of the theory of abelian groups) then to the syntactic
From playlist Topos theory seminar
Billy Price and Will Troiani present a series of seminars on foundations of mathematics. In this seminar Billy continues to introduce natural deduction as a proof system, and proves soundness. You can join this seminar from anywhere, on any device, at https://www.metauni.org. This video
From playlist Foundations seminar
Michael R. Douglas - How will we do mathematics in 2030?
Abstract: We make the case that over the coming decade, computer assisted reasoning will become far more widely used in the mathematical sciences. This includes interactive and automatic theorem verification, symbolic algebra, and emerging technologies such as formal knowledge repositories
From playlist 2nd workshop Nokia-IHES / AI: what's next?
Math 131 083116 Lecture #01 Ordered Sets and Boundedness
[Notes for the course and others may be downloaded at http://community.scrippscollege.edu/wcwou/online-resources/class-notes/.] Heading towards the real (and complex) numbers: problems with the rational numbers (algebraic incompleteness, analytic incompleteness). Square root of two is ir
From playlist Course 7: (Rudin's) Principles of Mathematical Analysis
Gödel's Incompleteness Theorems: An Informal Introduction to Formal Logic #SoME2
My entry into SoME2. Also, my first ever video. I hope you enjoy. The Book List: Logic by Paul Tomassi A very good first textbook. Quite slow at first and its treatment of first-order logic leaves a little to be desired in my opinion, but very good on context, i.e. why formal logic is im
From playlist Summer of Math Exposition 2 videos
Philosophy & Our Mental Life - Hilary Putnam (1973)
The question which troubles laymen, and which has long troubled philosophers, even if it is somewhat disguised by today's analytic style of writing philosophy, is this: Are we made of matter or soul-stuff? To put it as bluntly as possible, are we just material beings, or are we "something
From playlist Philosophy of Mind
Introduction to Deductive Reasoning
http://www.mathispower4u.yolasite.com
From playlist Introduction to Proof