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45 Cards in this Set
- Front
- Back
**WHAT TYPE OF KEYWORD?**
IF |
SUFFICIENT
|
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**WHAT TYPE OF KEYWORD?**
WHAT |
SUFFICIENT
|
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**WHAT TYPE OF KEYWORD?**
WHENEVER |
SUFFICIENT
|
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**WHAT TYPE OF KEYWORD?**
EVERY |
SUFFICIENT
|
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**WHAT TYPE OF KEYWORD?**
ALL |
SUFFICIENT
|
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**WHAT TYPE OF KEYWORD?**
ANY |
SUFFICIENT
|
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**WHAT TYPE OF KEYWORD?**
PEOPLE WHO |
SUFFICIENT
|
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**WHAT TYPE OF KEYWORD?**
IN ORDER TO |
SUFFICIENT
|
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**WHAT TYPE OF KEYWORD?**
THEN |
NECC
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**WHAT TYPE OF KEYWORD?**
ONLY |
NECC
|
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**TRANSLATE INTO IF/THEN**
ONLY E ARE F |
F -> E
|
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**TRANSLATE INTO IF/THEN**
G ONLY IF H |
G -> H
|
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**TRANSLATE INTO IF/THEN**
NO I UNLESS J |
I -> J
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**TRANSLATE INTO IF/THEN**
NO K IS L |
K -> -(L)
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**TRANSLATE INTO IF/THEN**
x is always y |
x->y
|
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**TRANSLATE INTO IF/THEN**
all x are y |
x->y
|
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**TRANSLATE INTO IF/THEN**
Every x is y |
x -> y
|
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What formula disguise is the following? "If B doesn't happen, then A can't either"
|
If/then
~B → ~A = A → B (CP) |
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What formula disguise is the following? "A can't occur without B"
|
If/then
~B → ~A = A → B (CP) |
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What formula disguise is the following? "You can't do A unless you do B"
|
If/then
~B → ~A = A → B (CP) |
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What formula disguise is the following? "There are no A's without B's"
|
If/then
Only if B then A = A → B |
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WHat formula disguise is the following? "Only B's are A's"
|
If/then
Only if B then A = A → B |
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Write If A then B
|
if A --->B
|
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Write All C are D
|
if C --->D
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Only E are F
|
if F--->E
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G only if H
|
if G--->H
|
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No I unless J
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if I then J
|
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No K is L
|
if K--->not L
|
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M if N or if O
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if N --->M
if O --->M ---or---- N or O --->M |
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M if N or if O
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if N --->M
if O --->M if N or O --->M |
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All C are D
|
if C ---> D
|
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Only E are F
|
if F --->E
|
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G only if H
|
if G --->H
|
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No I unless J
|
if I --->J
|
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if P or Q, then niether R nor S
|
P or Q ---> not R and Not S
|
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T if, but only if, U
|
T <---> U
|
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All except Z are Y
|
if not Y ---> Z
|
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Either Y or Z
|
not Y --->Z
|
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Y needs Z
|
if Y ---> Z
|
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Z is needed for Y
|
if Y then Z
|
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No Y unless Z
|
if Y ---> Z
|
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Y depends on Z
|
Y ---> Z
|
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Without Z, Y
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not Z ---> Y
|
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X if, but only if, Y
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X--->Y and Y--->X
|
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No X are Y
|
if X ---> not Y
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