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36 Cards in this Set

  • Front
  • Back
inference = arguement, t/f?
false
A group of statements that purports to shed light on some event of phenomenom
explanation
the process of reasoning in going from premise to conclusion
inference
if__1__, then __2__
1 = antecedent, 2 = consequent
necessary condition
must be in place, but doestn't get job done by itself (~consequent in if/then)
sufficient condition
gets job done (~consequent in if/then)
an arguement that claims it is impossible for conclusion to be false given truth of premises
deductive arguement
____ arguements may be in form of mathematics, definitions, of categorical syllogisms
deductive
____ arguements may be in form of predictions, analogy, generalizations, or authority
inductive
valid deductive arguement
it is impossible for conclusion to be false given premises are true
sound deducitve arguement
arguement is valid AND premises are actually true
strong inductive arguement
it is unlikely that conclusion is false given that premises are true
cogent inductive arguement
arguement is strong AND premises are actually true
some
at least 1
vague
borderline/imprecise, unclear if term applies, eg bald, rich, poor
ambiguous
more than 1 meaning, eg: art
sorites
paradox where you cannot tell exact amound will make something happen, eg: how many dollars will make you rich?
intentional cognitive meaning
connotation, tell quantity or attributes
extential cognitive meaning
denotation: all objects that a term refers to, members of the class of the term
stipulative
assigned meaning to a term
lexical
meaning a term has in a language
persuasive
"begging the question"
ostensive
by pointing to members of a term, eg in learning as a child and translating words
~
not or negation directly to right
.
and,also,moreover: conjunction
V
or: disjunction
>
if antacedent then consequent: implication
=
if and only with: equivalence
modus ponens
p>q
p
q
modus tollens
p>q
~q
~p
hypothetical syllogism
p>q
q>r
p>r
disjunctive syllogism
pVq
~p
q
constructive dilemma
(p>q).(r>s)
pVr
qVs
simplification
p.q
p
conjunction
p
q
p>q
addition
p
pVq