[Discrete Mathematics] Logic Laws Examples

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In this video we use logic laws to reduce propositional logic as much as possible.

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It comes with video lectures, text lectures, practice problems, solutions, and a practice final exam!

Trevtutor
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4:49 "I don't know how we call this... whatever, I'll say it's a negation."
The most sincere teacher ever! hahahah

JuanDeSouza
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thnx for these videos. i know they arent very popular, but dont feel that they are helping users, because they are.

isaaccastillo
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my lecturer really leaves it up to us to study for discrete structure so YOU ARE A GOD SENT THANK YOU MAN

esmaerlefrankie
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Hello! I'm taking up Discrete Structures now, and I'm thankful for your videos! Your explanations are easy to understand! Thank you so much!

marielkayeorlido
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At 2:15 theres a mistake, indempodent law is used which states
that :PVP==P, P^P==P
so for P^(P^Q), we arrange it as( P^P)^Q
as due to indempotent law P^P==P, so our conclusion is (P^Q) & next is so on with the video ..Btw thank you sir your videos are lifesaver🤍

nooneg
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At 2:14, I think it's supposed to be idempotent law

corporalwaffles
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so can we say that q -> q <=> T is a definition by itself, like if A, then A is always TRUE?

johnangeloperez
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This is very helpful. Please do some examples (problems and solutions) for Venn Diagram. Thank you :)

darwinmanalo
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3:35 why isnt the first one idempotant law

sarkersaadahmed
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~(p + q) + (~p × q) equivalent to ~p
Prove it by laws
+ For or
x for and
~ for negation

shubhamgoswami
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I don't understand the distribution law with different connectives at 3:38 ... can you explain more...?

edberaga
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7:38 the most elegant phi I've ever seen

louis
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One question. For the first example step 3,
(p & q) v ((p & q) & not p)

for the second bracket set, since it's pretty associative, can we really just remove the brackets inside and think of it as (p & q & not p) as well?

SO-oyli
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This video is super helpful. Question, can't you just say that (Q implies Q) is a T?

christophermalecki
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Do you have any videos on Rules of Inference?

Snoopfrogg.
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P v (~p ^ q ) can i use absorb law and the result is ~p . Is that true??

Ackk
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Question; are we allowed to have not p v p, or is this rule strictly for not p and p?

CURE
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At 5:12 can you just use the absorption law for step 4?

djswagmac
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what's the definition of the arrow?

everchann