12 A Problem of Perception

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A |- A, A v -A ; B |- -A, AvB.

*A believes that a thing is either there, or it is not there.

*B believes that if a thing is not there, then there must be another thing there.

given that for A B F M , c (x c z(n),y c z(n));(A,B c F,M)

for (AvB){if A{-B, A=F, B=M}}

Thus(|—){if B{B=F, A=M, -A}}

if (AvB)=M,-(AvB), if(AvB)=F,-(BvA)

(M c F);

if A{A+F, B+M, A-B} |— if A{AcB,(A+F)-(B+M)=A+F};

C=b0, b=Ce^(t*((A+F)-(B+M))); (A B F M c C);

t*((A+F)-(B+M))lnC = b

[A+F]v-[B+M]=(b/tlnC)-(-[B+M]v[A+F]),

AvF=(b/tlnC)+[BvM] ; BvM=-(b/tlnC)+[AvF]

*Thus, A will contradict B.

*A will always contradict B.

*F will always contradict M,

*F will always superject M.

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