Discrete Math - 1.6.1 Rules of Inference for Propositional Logic

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Building a valid argument using rules of inference for propositions.

Video Chapters:
Introduction 0:00
A Valid Argument 0:07
Modus Ponens and Modus Tollens 3:08
Hypothetical Syllogism and Disjunctive Syllogism 6:01
Addition and Simplification 7:56
Conjunction and Resolution 9:39
Build a Valid Argument Using Premise 12:10
Practice with Me (Assign Propositions) 16:40
Practice with Me (Challenging) 21:45
Up Next 28:19

Textbook: Rosen, Discrete Mathematics and Its Applications, 7e

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Thank you, Kimberly, for your videos. I finally understood deductive thinking (going from universal to particular: particular being necessarily true when the said particular belongs to the group of the universal), premise, logical symbols etc. thanks to your videos. I also read an article on inductive and deductive thinking on Wikipedia, and inductive thinking clicked as well. The definition on Wikipedia was horrible, but I got that inductive thinking is the opposite of deductive thinking i.e. Going from the particular instance(s) to universal. I also understood that inductive conclusions can never be true but their likelihood of being true can be increased. However even a single instance to the contrary of the conclusion leads to a revision of the conclusion (ideally).

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