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Example text

Xy][z]] _ [[[[x]][[YD][z]] ref. [[[[x][z]][[y][z]]]] trans. [[x][z]] [[y][z]] ref Modified Transposition . [ [x] [yw][zw] ] _ [[x][y][z]] [[x][w]] Proof. [ [x] [Yw][zW] [ [x] [[ [Yw][zw] ]] ] ref. [ [x] [[[y][z]]w] ] trans. _ [ [x] [ [[Y][z]I [[Wl] I I ref [ [ [[x][y][z]] [[x][w]] I ] trans. [[x][y][z]] [[x][w]] ref. Majority . trans. reocc. trans. Retransposition (3 terms). [a,x][a2x][a3x] = [ [[a,][a2][a3]] x ] Proof [alx][a2x][a3x] _ [[[a,x][a2x]]] [a3x] ref. [[[a,][a2]]x] [a3x] trans. _ [[ [[[al1[a2]]xl [a3x] ]] ref.

M. M.? Is dawn day or night? Is dusk? Which side of the mirror is Alice on? Which country owns the border? Is zero plus or minus? If a statement is true at point A and false at point B, then somewhere inbetween lies a boundary. At any point on the boundary, is the statement true, or is it false? ) Chapter 2 Ternary Logic The Third Value Inner functions; not, and, or, yet, others Ternary circuits; phased-delay, dual-rail Brownian forms and laws Bracket forms A. The Third Value Chapter 1 posed the problem of paradox but left it undecided.

Reloc. Proof. [6] _ [[[6]][6]][6] Location. [x[x]] 6 = 6 Proof. , reloc. Situation. x[x] 6 = x[x] Proof x[x]6 = [6] x[x] fix. [ [x[x]] 6 ] x[x] loc. x[x] occ. Reflexion. [[x]] = x Proof. [[x]] [x] [ IN ] occ. [ ] [01 Ix trans. = x occ. Identity. [[]] x = x Proof. Directly from Occultation. Domination. [] x = [] Proof. , occ. Recall. , occ 3A. Bracket Algebra 41 Note: from Fixity, Reflexion, Domination, Recall, and Identity, we can derive the tables for [a] and ab. The bracket axioms yield the bracket arithmetic.

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AP1244-1 Minimizing Intrusion Effects when Probing with a Logic Analyzer (app note)


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