Inductive Reasoning & Conditionals

Inductive reasoning is a method of reasoning in which a general conclusion is drawn from specific examples or patterns.

A conditional statement is an if-then statement that expresses a relationship between two propositions, where one proposition implies the other.

A counterexample is an example that disproves a statement or proposition.

The converse of a conditional statement 'If P, then Q' is 'If Q, then P'.

The contrapositive of a conditional statement 'If P, then Q' is 'If not Q, then not P'.

To identify a pattern, look for a consistent rule or relationship between the numbers in the sequence.

A statement asserts a condition, while its converse reverses the condition and conclusion.

If the sun has risen in the east every day of your life, you might conclude that the sun always rises in the east.

A statement is true if it accurately reflects reality or a fact.

A statement is false if it does not accurately reflect reality or a fact.