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Any. General. Some A B. All A B. No A B. -#x(Ax&Bx) $x(Ax>-Bx). #x(Ax&Bx). $x(Ax>Bx). Any A B. Any. General. Some A B. All A B. No A B. -#x(Ax&Bx) $x(Ax>-Bx). #x(Ax&Bx). $x(Ax>Bx). Any A B All A B $x(Ax>Bx). Not Any. General. Some A B. All A B. No A B. -#x(Ax&Bx)
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Any General Some A B All A B No A B -#x(Ax&Bx) $x(Ax>-Bx) #x(Ax&Bx) $x(Ax>Bx) Any A B
Any General Some A B All A B No A B -#x(Ax&Bx) $x(Ax>-Bx) #x(Ax&Bx) $x(Ax>Bx) Any A B All A B $x(Ax>Bx)
Not Any General Some A B All A B No A B -#x(Ax&Bx) $x(Ax>-Bx) #x(Ax&Bx) $x(Ax>Bx) Not any A B
Not Any General Some A B All A B No A B -#x(Ax&Bx) $x(Ax>-Bx) #x(Ax&Bx) $x(Ax>Bx) Not any A B No A B Not some A B
Not Any General Some A B All A B No A B -#x(Ax&Bx) $x(Ax>-Bx) #x(Ax&Bx) $x(Ax>Bx) Not any A B There are not any COOKIES in the JAR.
Not Any General Some A B All A B No A B -#x(Ax&Bx) $x(Ax>-Bx) #x(Ax&Bx) $x(Ax>Bx) Not any A B There are not any COOKIES in the JAR. No COOKIES are in the JAR.
Not Any General Some A B All A B No A B -#x(Ax&Bx) $x(Ax>-Bx) #x(Ax&Bx) $x(Ax>Bx) Not any A B There are not any COOKIES in the JAR. No COOKIES are in the JAR. Not some COOKIES are in the JAR.
Not Any General Some A B All A B No A B -#x(Ax&Bx) $x(Ax>-Bx) #x(Ax&Bx) $x(Ax>Bx) Not any A B There are not any COOKIES in the JAR. No COOKIES are in the JAR. Not some COOKIES are in the JAR. -#x(Cx&Jx) $x(Cx>-Jx)
‘A’ can mean ‘all’ General Some A B All A B No A B -#x(Ax&Bx) $x(Ax>-Bx) #x(Ax&Bx) $x(Ax>Bx) An A is B A PENCIL is on the DESK. #x(Px&Dx)
‘A’ can mean ‘all’ General Some A B All A B No A B -#x(Ax&Bx) $x(Ax>-Bx) #x(Ax&Bx) $x(Ax>Bx) An A is B A WHALE is a MAMMAL. $x(Wx>Mx)
‘The’ can mean ‘all’ General Some A B All A B No A B -#x(Ax&Bx) $x(Ax>-Bx) #x(Ax&Bx) $x(Ax>Bx) The A is B The WHALE is a MAMMAL. $x(Wx>Mx)
As are Bs General Some A B All A B No A B -#x(Ax&Bx) $x(Ax>-Bx) #x(Ax&Bx) $x(Ax>Bx) As are Bs WHALES are MAMMALS. $x(Wx>Mx)
The Road Map General Some A B All A B No A B A road map for predicate logic translation. Is the statement singular? No Yes Pn -#x(Ax&Bx) $x(Ax>-Bx) #x(Ax&Bx) $x(Ax>Bx)