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Conditional Statements. A conditional statement (also called an If-Then Statement) is a statement with a hypothesis followed by a conclusion. Another way to define a conditional statement is to say, If this happens, then that will happen. The hypothesis is the first, or if, part of a conditional statement.
Definition: A conditional statement, symbolized by p q, is an if-then statement in which p is a hypothesis and q is a conclusion. The conditional is defined to be true unless a true hypothesis leads to a false conclusion.
Conditional sentences are made of two clauses: one beginning with if, and one main clause. The order of the clauses can change. Here are some examples: If you love me, let me go! I wouldn't be here if I had never met you.
Definition: A conditional statement, symbolized by p q, is an if-then statement in which p is a hypothesis and q is a conclusion. The logical connector in a conditional statement is denoted by the symbol. The conditional is defined to be true unless a true hypothesis leads to a false conclusion.
Definition: A conditional statement, symbolized by p q, is an if-then statement in which p is a hypothesis and q is a conclusion. The logical connector in a conditional statement is denoted by the symbol. The conditional is defined to be true unless a true hypothesis leads to a false conclusion.
Hypothesis. A statement that might be true, which might then be tested.
The conditional statement PQ means that Q is true whenever P is true. It says nothing about the truth value of Q when P is false. Using this as a guide, we define the conditional statement PQ to be false only when P is true and Q is false, that is, only when the hypothesis is true and the conclusion is false.
There are three ways to prove a statement of form If A, then B. They are called direct proof, contra- positive proof and proof by contradiction. DIRECT PROOF. To prove that the statement If A, then B is true by means of direct proof, begin by assuming A is true and use this information to deduce that B is true.
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