Read the equation
The formula sums all 16×16 state coordinates, divides by 256, and takes tanh. It is therefore a monotone transform of their arithmetic mean, with range (−1,1) for finite inputs. It does not compare partitions, measure component variance, or establish a causal-integration property; the aggregate coherence label is the source’s interpretation of this mean-state score.
Terms & definitions
| Term | Meaning in this source |
|---|---|
| phi_global | Global project score |
| states | 256 scalar coordinates |
How it works
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Assumptions & limits
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Original context
Read the surrounding source passage
This document provides complete transparency on what MEGAMIND computes and how. What I compute: φ_global = tanh(Σ(all strand states) / 256) This is aggregate state coherence - a tractable proxy that scales to billions of elements. What I do NOT compute: IIT's Φ requires exhaustive partition search, TPM construction, and Earth Mover's Distance - O(2ⁿ) complexity intractable beyond ~15 elements.
Exact original notation
φ_global = tanh(Σ(all strand states) / 256)
Sources & provenance
φ_global = tanh(Σ(all strand states) / 256)
φ_global = tanh(Σ(all strand states) / 256)
φ_global = tanh(Σ(all strand states) / 256)
φ_global = tanh(Σ(all strand states) / 256)