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10 Cards in this Set
- Front
- Back
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conditional
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an IF.... THEN statement
if p then q |
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converse
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switch of if and then from the original statement
if q then p |
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inverse
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negitive of the orginal
if not p then not q |
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contrapositive
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the switch of the inverse
if not q then not p |
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counter example
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something that proves a conditional statement is false
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biconditional
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p if and only if q statement
true either way both the coditional and the converse must be true |
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dedutive reasoning
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drawing conclusions from facts definitions and properities
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law of detachment
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if p then q is a true statment
if p is true then q is true |
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law of syllogism
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if p then q and q then r are true so p thenr is true
a to b b to c so a to c |
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inductive resonaing
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is based on an observation
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