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Section 2.4 - Conditional Statements

In this chapter, we've come to one of the core concepts of mathematics: The "if-then" statement, technically known as a conditional statement, that's used in so many mathematical propositions.

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Now that we're squared away on and's and or's, there are two more logical connectives we need to add to our toolbox: conditionals and biconditionals. (lecture slides)
There are several different ways that a conditional statement can be rephrased, each with its own name: converse, inverse and contrapositive. (lecture slides)
We can find equivalences with conditionals and biconditionals just like we could with conjunctions and disjunctions. (lecture slides)
Now that we've seen the negation of a negation and the negation of conjunctions and disjunctions, we can use those equivalences to find a simplified version for the negation of a conditional statement. (lecture slides)


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