#propositionallogic search results
#Logic #PropositionalLogic #SymbolicLogic #Philosopher #Philosophy #PhilosophyProfessor #Professor amazon.com/Familiar-Logic…
Starting a daily series on propositional logic! 🧠 From basic rules to more advanced proofs, we’ll build your logic skills step by step. Perfect for anyone looking to sharpen their reasoning. Follow along and prove your own theorems! #Logic #PropositionalLogic #Proofs
From what I've learnt this week: Aᶜ∪Bᶜ=(A∩B)ᶜ #proof. #settheory #propositionallogic #predicatelogic #mathematics
It’s a good morning when you write whole paragraphs on #PropositionalLogic and #InferenceRules and only much later notice that you were continuously writing about "modus ponies" thanks to #autocorrect. I don't know what they are, but I want one!
0 1 1 1 1 1 0 1 0 0 0 1 1 0 0 0 1 1 #PropositionalLogic 🤓
The Denver Nuggets will sweep WCF vs. Lakers. Let p = The Lakers win the series. q = I'll giveaway GCash credits. r = The Lakers win the 2023 NBA Finals. s = Magpaupaw ko. p ⇒ q. r ⇒ s. #PropositionalLogic
Am working on propositional logic, or minding my p's and q's. #Logic #propositionallogic #ifpthenq #psandqs
Let statement P: "I eat Burgers" . Let statement S: "I am racist" P is true for me, since I eat burgers. Then "P or S" is true. Then "Not Not P or S" is true. Then "if Not P then S" is true. Thus, If I don't eat burgers, I am racist. #PropositionalLogic #Philosophy
From what I've learnt this week: Aᶜ∪Bᶜ=(A∩B)ᶜ #proof. #settheory #propositionallogic #predicatelogic #mathematics
Example: If "I have bread (p) and I have butter (q)," we can conclude, "I have bread or butter (p ∨ q)." #Logic #PropositionalLogic #Proofs
Prove: p ∧ q ⊢ p ∨ q Using simplification and addition, prove that from 'p ∧ q', we can deduce 'p ∨ q'. Proof: 1. p ∧ q (assumption) 2. p (from 1, ∧ elimination) 3. p ∨ q (from 2, ∨ introduction) #Logic #PropositionalLogic #ProofsP
#Day4 After every three days of learning new rules, you'll get a proposition to prove using the concepts we've covered so far. These mini-challenges will help solidify your understanding! Let’s dive in! . ( see reply to this post) #Logic #PropositionalLogic #Proofs
Example: If "I have coffee (p)," we can conclude, "I have coffee or I will read a book (p ∨ q)," even if we don't know anything about the book. #Logic #PropositionalLogic #Proofs
#Day3 Addition (Or-introduction) "p ⊢ p ∨ q" If 'p' is true, we can introduce any arbitrary statement 'q' to form 'p ∨ q' (read as "p or q"). Proof: p (assumption) p ∨ q (from 1, ∨ introduction) #Logic #PropositionalLogic #Proofs
Explanation: Step 1 assumes that both 'p' and 'q' are true. Step 2 uses and-elimination to deduce that if 'p ∧ q' is true, 'p' must be true. #Logic #PropositionalLogic #Proofs
#Day 2: Simplification p ∧ q ⊢ p This introduces simplification, If 'p ∧ q' is true, then both 'p' and 'q' are true individually, so we can infer that 'p' is true. Proof: 1. p ∧ q (assumption) 2. p (from 1, ∧ elimination) #Logic #PropositionalLogic #Proofs
Day 1: Identity (Idempotence) "p ⊢ p" This is one of the simplest proofs. It says that if we assume a statement 'p' is true, we can also conclude that 'p' is true. This is called identity or idempotence. Proof: p (assumption) #Logic #PropositionalLogic #Proofs
Starting a daily series on propositional logic! 🧠 From basic rules to more advanced proofs, we’ll build your logic skills step by step. Perfect for anyone looking to sharpen their reasoning. Follow along and prove your own theorems! #Logic #PropositionalLogic #Proofs
For your reading! A Comprehensive Formalization of #PropositionalLogic in Coq: #DeductionSystems, Meta-Theorems, and #AutomationTactics buff.ly/3K1Gwrj #MDPIOpenAccess @ComSciMath_Mdpi
#Logic #PropositionalLogic #SymbolicLogic #Philosopher #Philosophy #PhilosophyProfessor #Professor amazon.com/Familiar-Logic…
From what I've learnt this week: Aᶜ∪Bᶜ=(A∩B)ᶜ #proof. #settheory #propositionallogic #predicatelogic #mathematics
Starting a daily series on propositional logic! 🧠 From basic rules to more advanced proofs, we’ll build your logic skills step by step. Perfect for anyone looking to sharpen their reasoning. Follow along and prove your own theorems! #Logic #PropositionalLogic #Proofs
It’s a good morning when you write whole paragraphs on #PropositionalLogic and #InferenceRules and only much later notice that you were continuously writing about "modus ponies" thanks to #autocorrect. I don't know what they are, but I want one!
For your reading! A Comprehensive Formalization of #PropositionalLogic in Coq: #DeductionSystems, Meta-Theorems, and #AutomationTactics buff.ly/3K1Gwrj #MDPIOpenAccess @ComSciMath_Mdpi
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