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ConsciousnessLearn · Explore · Joseph Anady

C++ variance-based integration proxy

The body computes Φ(mean)/(1+population variance) for at least two entries. It rewards a mean near one and uniform component values. The comment about a minimum over mutual-information partitions is not implemented here: there is no joint distribution, cut enumeration,…

Implementation mathematicsSource recovered; runtime not executed
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gh-eq-c2c2aff8b9d77e2bsource-comment-equation
Phiint=Phi(mean)∗(1−normalizedvariance)Phi_int = Phi(mean) * (1 - normalized_variance)

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The body computes Φ(mean)/(1+population variance) for at least two entries. It rewards a mean near one and uniform component values. The comment about a minimum over mutual-information partitions is not implemented here: there is no joint distribution, cut enumeration, or causal transition model.

Terms & definitions

TermMeaning in this source
Phi_int

Variance-penalized unity score

normalized_variance

variance/(1+variance)

How it works

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Original context

Read the surrounding source passage
/**
 * compute_integrated_phi - Integrated Information (IIT-inspired)
 *
 * Phi_integrated = min over partitions of mutual information
 * Simplified: uses variance as proxy for integration
 *
 * Phi_int = Phi(mean) * (1 - normalized_variance)
 *
 * @param data Activation array
 * @param size Array size
 * @return Integrated consciousness level
 */
inline double compute_integrated_phi(const double* data, size_t size) {
    if (size < 2) return compute_phi_vector(data, size);

    // Compute mean
    double mean = 0.0;
Exact original notation
Phi_int = Phi(mean) * (1 - normalized_variance)

Related builds

Sources & provenance

01
C++ score and layer-coupling API
Lines 181–181 · 33aa84f2aa61
02
C++ score and layer-coupling API
Lines 181–181 · 33aa84f2aa61

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