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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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Vespidianism
Non-FictionA very old concept in nature that is the definition of society. A tiny insect with brains smaller than grains of sand grasp all the fundamental concepts of systems and networking. how did this become their lifestyle? They have been this way, in all...