Differentiable Trit
π(41) | Allπ 2026-02-06 09:19:01 -0800
β²οΈπ2026-02-06 09:17:41 -0800 | βοΈinfinivaeria | π·οΈ[trit] [differentiability]
(πͺ)
π₯οΈ...β¨οΈ A differentiable trit is a threeβstate unit whose value lives in a smooth, continuous space while still marking out three privileged logical positions.
Structure
- Three attractor states that act as the logical trit values
- One continuous underlying variable that moves smoothly rather than snapping
- Gradients defined everywhere except possibly at the attractor boundaries
Why it matters
It lets a ternary variable participate in gradientβbased processes while still behaving like a trit once collapsed or discretized.
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