Aug 28, 2020 · Logical/material conditional statements are not making claims of causal connection. A conditional statement is a compound statement, containing two clauses, the antecedent (sometimes …

Dec 30, 2016 · I understand the conditional relationship in almost all of its forms, except the form "q only if p" What I do not understand is, why is p the necessary condition and q the sufficient condition.

Jan 25, 2020 · Negation of "If ... then" statements Ask Question Asked 5 years, 10 months ago Modified 2 years, 3 months ago

Nov 9, 2021 · To say that the conditional is false does that imply anything other than that statement q is false when p is true. Does it say anything about the other truth table positions?

Jan 26, 2015 · This conditional statement is in the p only if form, so I translated it to "if a positive integer is a prime, it has no divisors other than 1 and itself. Converse - q -> p.

Sep 6, 2016 · My textbook states that for the conditional statement "p implies q", "p is a sufficient condition for q and q is a necessary condition for p." How is this so? One might be lead to believe …

Jan 17, 2015 · I'm having trouble trying to show that each of the conditional statement below is a tautology without using a truth table. I'm assuming you would have to use logical equivalence to …

What are some different ways to write the conditional statement $p\implies q\,$, but in English? There's the obvious "If p, then q", but are there any other ways to write it?

May 25, 2021 · However, both the OP and yourself are incorrectly stating that the (entire) conditional statement (the implication) is being assumed true whenever the supposition is known to be false.

Nov 26, 2018 · Sorry maybe it's not typical mathematics question, but Desmos is very helpful in solving and testing mathematics issues, so maybe anyone could help me. I can't figure it out how to use …