Logic Word Scramble

 
 

 
 

 
 

 
 
 
 
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A being given as trueE is False, I is true, O is False
E being given as trueA is False, I is false, O is true
I being given as trueE is false, A and O Undetermined
O being given as trueA is false; E and I are undetermined
A being given as falseO is true; E and I are undetermined
E being given as falseI is true; A and O are undetermined
I being given as falseA is false; E is true; O is true.
O being given as falseA is true; E is false; I is true.
Sq opposition: A to EContraries
Sq opposition: A to OContradictories
Sq opposition: I to EContradictories
Sq opposition: I to OSubcontraries
ConverseChange Subject and Predicate
Obversion(All) quality P to NonP; All pure G. >No B are non-G.
ContrapositionSwitch position and replace with complement. A and O if limited, but no longer works with E.
All A are B. Some A are B.Will Show Invalid with diagram
No A are B. Some A are Not B.Will show Invalid with diagram.
How many circles draw syllagism?three
Represent first?Major Premise
Represent second?Minor Premise
Represent third?Don't draw in conclusion.
x in areaat least 1 in area
x on a linedon't know, might be in bothor in just one.
curly cues?nothing. not applicable.
Four TermsEquivication, Ambiguity, Amphiboly; All A's are B's. All B's are C. Therefore, As are Ds. Look different but different not okay.
Undistributed Middlemiddle term not distributed in either premise. All A's are B's. All Cs are Bs. Therefore, All As are Cs.
Distribution: AAll (A) are B
Distribution: ENo (A) are (B)
Distribution: ISome A are B
Distribution: OSome A are not (B)
Illicit MajorPremises make no assertion about all mammals, but conclude no cats are mammals. All B's are C's. No A are B. Therefore, No As are Cs.
Illicit MinorMinor term undistributed; assertion about all opponents of abortion but the premises make no assertion; they say nothing about all abortion opponents.All Cs are Bs. All Bs are As. Therefore, all As are Cs.
Exclusive premiseNo, No, therefore No. Avoid two negative premises.
Can we have two Os?No
Can we have two Es?No
Affirmative Concl from Neg PremiseAll As are Bs. No Cs are Bs. Therefore All As are Cs. If either premise is neg. then the conclusion must be neg.
Valid categorical syllogism with all Is or OsNo matter will get undistributed middle or illcit major
E and I, but what if limited?A if limited by Some. Conversion does not exist for Boolean.
A and O-Sometimes what?Sometimes E if limited, no longer works with E.
Relational sides of the square are undone, but...diagonal contradictory relations remain in force.
First FigureM-P, S-M
Second FigureP-M, S-M
Third FigureM-P, M-S
Fourth FigureP-M, M-S
Existential FallacyA and E>Can't get particular IO All As are Bs All Bs are Cs. Th. Some As are Cs. From two universal premises, no particular conclusion may be drawn.