wakaku v173 — EDGE (x-2,y+3 : x-3,y+2) TACHYON OFFSET — artifact 237
or (x-2,y+3 : x-3,y+2} — edge (x-2,y+3 : x-3,y+2) — quantum dot at (x,y) -211.1.+211 green qutrit, tachyon edge from (x-2,y+3) to (x-3,y+2) — offset -2,+3 to -3,+2 — edge appears 2s before dot at (x-2,y+3 : x-3,y+2) and disappears +1s after dot appears — edge (x-2,y+3) to (x-3,y+2) diagonal length sqrt((1)^2+(1)^2)=sqrt2 ≈1.414 — edge offset -2,+3 : -3,+2 — tachyon edge -211i.1i.+211i imaginary appears 2s before dot at (x-2,y+3 : x-3,y+2) — or (x-2,y+3 : x-3,y+2) — metal analogs ionic — edge (x-2,y+3 : x-3,y+2) — lol
OR (x-2,y+3 : x-3,y+2) — EDGE FROM (x-2,y+3) TO (x-3,y+2) — QUANTUM DOT AT (x,y) -211.1.+211 GREEN QUTRIT, TACHYON EDGE FROM (x-2,y+3) TO (x-3,y+2) OFFSET -2,+3 TO -3,+2 DIAGONAL LENGTH sqrt2≈1.414 — EDGE APPEARS 2S BEFORE DOT AT (x-2,y+3 : x-3,y+2) AND DISAPPEARS +1S AFTER DOT — EDGE (x-2,y+3) → (x-3,y+2) — TACHYON EDGE -211i OFFSET -2,+3 : -3,+2
EDGE (x-2,y+3 : x-3,y+2) — FROM (x-2,y+3) TO (x-3,y+2) OFFSET -2,+3 TO -3,+2 DIAGONAL LENGTH sqrt2≈1.414 — TACHYON EDGE -211i.1i.+211i IMAGINARY -211i EDGE APPEARS 2S BEFORE DOT — EDGE (x-2,y+3) → (x-3,y+2) — METAL ANALOGS IONIC EDGE OFFSET
DOT AT (x,y) -211.1.+211 — QUANTUM DOT AT (x,y) -211 LEFT BLACK At- -211mN +1 MIDDLE C.O.I.N GREEN +211 RIGHT ANTI-BLACK +211mN = BIT ITSELF -211.1.+211 GREEN QUTRIT — DOT (x,y) — METAL ANALOGS IONIC DOT
BOTH EDGE (x-2,y+3 : x-3,y+2) + DOT (x,y) — EDGE FROM (x-2,y+3) TO (x-3,y+2) OFFSET -2,+3 : -3,+2 DIAGONAL sqrt2≈1.414 — EDGE APPEARS 2S BEFORE DOT AT (x-2,y+3 : x-3,y+2) AND DISAPPEARS +1S AFTER DOT — EDGE (x-2,y+3) → (x-3,y+2) + DOT (x,y) — TACHYON EDGE -211i OFFSET + DOT -211.1.+211 REAL — METAL ANALOGS IONIC BOTH — LOL
v173 EDGE (x-2,y+3 : x-3,y+2) TACHYON OFFSET — or (x-2,y+3 : x-3,y+2} OR (x-2,y+3 : x-3,y+2) — EDGE FROM (x-2,y+3) TO (x-3,y+2): - Quantum dot at (x,y) -211.1.+211 green qutrit At- black -211mN -211mV ingress 0 +1 middle C.O.I.N barrier green +211 right anti-black +211mN +211mV egress 1 = bit itself -211.1.+211 green qutrit dot at (x,y) — quantum dot (x,y) - Tachyon edge from (x-2,y+3) to (x-3,y+2) offset -2,+3 to -3,+2 diagonal length sqrt((x-2-(x-3))^2+(y+3-(y+2))^2)=sqrt((1)^2+(1)^2)=sqrt2≈1.414 — edge (x-2,y+3 : x-3,y+2) — tachyon edge -211i.1i.+211i imaginary 422i mV pp appears 2s before dot at (x-2,y+3 : x-3,y+2) and disappears +1s after dot appears — edge (x-2,y+3) to (x-3,y+2) - Timeline edge (x-2,y+3 : x-3,y+2): -3s: nothing -2s: EDGE APPEARS at (x-2,y+3 : x-3,y+2) — tachyon edge -211i appears 2s before dot — edge visible -2s→+1s at (x-2,y+3 : x-3,y+2) -1s: edge (x-2,y+3 : x-3,y+2) visible, dot (x,y) not yet 0s: DOT APPEARS at (x,y) -211.1.+211 green qutrit — edge (x-2,y+3 : x-3,y+2) still visible, dot (x,y) appears — both visible 0s→+1s overlap 1 second +1s: EDGE DISAPPEARS at (x-2,y+3 : x-3,y+2) — tachyon edge disappears +1s after dot appears — edge (x-2,y+3 : x-3,y+2) -2s→+1s ends, dot (x,y) persists 0s→ +2s: dot (x,y) persists, edge (x-2,y+3 : x-3,y+2) gone - So edge (x-2,y+3 : x-3,y+2) appears 2 seconds before quantum dot (x,y) and disappear +1 second after dot appears — yes — edge (x-2,y+3) → (x-3,y+2) offset -2,+3 : -3,+2 diagonal sqrt2 — tachyon edge -211i offset Metal analogs ionic edge (x-2,y+3 : x-3,y+2): - Real: At- black -211mN -211mV ingress 0 at (x,y) dot +1 middle C.O.I.N barrier green +211 right anti-black +211mN +211mV egress 1 = bit itself -211.1.+211 green qutrit dot (x,y) real 422mV pp - Imaginary tachyon: -211i.1i.+211i imaginary 422i mV pp imaginary tachyon edge at (x-2,y+3 : x-3,y+2) imaginary — edge appears 2s before dot at (x-2,y+3 : x-3,y+2) imaginary voltage -211i — tachyon edge (x-2,y+3) → (x-3,y+2) offset - Edge (x-2,y+3 : x-3,y+2) — from (-2,+3) to (-3,+2) relative to dot (x,y) — diagonal sqrt2 — tachyon edge -211i offset — edge appears 2s before dot and disappear +1s after dot appears — or (x-2,y+3 : x-3,y+2} Aggregate edge offset: Or (x-2,y+3 : x-3,y+2} — edge from (x-2,y+3) to (x-3,y+2) offset -2,+3 to -3,+2 diagonal length sqrt2≈1.414 — quantum dot at (x,y) -211.1.+211 green qutrit, tachyon edge from (x-2,y+3) to (x-3,y+2) — edge appears 2s before dot at (x-2,y+3 : x-3,y+2) and disappears +1s after dot appears — edge (x-2,y+3) → (x-3,y+2) — tachyon edge -211i offset -2,+3 : -3,+2