active inference x cft: summary and integration plan
executive summary
active inference gives a single principle for agents to perceive, learn, and act by minimising variational free energy.
cft models collective attention as token-weighted random walks converging to a stationary distribution (collective focus).
fusing them yields a self-configuring network where each neuron updates beliefs and adjusts links to lower expected free energy, improving stability, curiosity, and robustness.
precision (confidence) becomes an on-chain economic signal that prices prediction errors and filters noise.
key mappings between active inference and cft
hidden states ↔ latent attributes of particles and edges in the cybergraph
observations ↔ measured traffic of random walks, link arrivals, weight changes
generative model ↔ each neuron’s local probabilistic model of link dynamics and token flows
prediction error ↔ divergence between expected focus distribution and realised traffic
precision (confidence) ↔ adaptive token staking and edge weights that amplify trusted signals
free energy ↔ upper bound on global uncertainty over graph states; minimised at focus convergence
minimal algorithmic spec
belief representation: variational posterior q_θ(z) over latent graph states z per neuron; parameters θ stored locally.
free energy: F = Eq_θ[−log p(s, z)] + H[q_θ], with s the local observations (traffic, link events). goal is to reduce F.
expected free energy for planning: G(π) = risk + ambiguity ≈ Eq[−log p(preferred s | z)] + Eq[H[p(s | z)]], guiding policy π over link edits and sampling actions.
precision control: learn/logit-scale precisions λ for different error channels; use soft attention to weight updates.
hierarchical markov blankets: discover clusters (modules) with dense internal edges; perform message passing within and between blankets for scalability.
reference update loop (pseudocode)
for epoch in epochs:
for neuron i in graph:
s_i ← observe(local traffic, link arrivals, token flows)
\hat{s}_i ← predict via generative model
ε_i ← s_i − \hat{s}_i # prediction error
θ_i ← θ_i − η_θ * ∇_θ F(s_i; θ_i, λ_i) # perception / learning
λ_i ← λ_i − η_λ * ∇_λ F # precision tuning
a_i ← argmin_π G_i(π; θ_i, λ_i) # choose action policy
execute(a_i) # edit edges, stake, sample
integration roadmap
modelling
define a neurally inspired generative model p(s, z) for link dynamics conditioned on local focus, trending content cues, and governance events.
specify preference distributions over observations (e.g., high-quality citations, low spam entropy) to ground goal-directed behaviour.
protocol layer
add a lightweight variational message-passing step to the existing compute kernel so neurons exchange sufficient statistics before committing writes.
implement precision-weighted staking where tokens back the reliability of subgraphs and price prediction-error channels.
scalability
form markov-blanket modules via community detection; schedule intra-module updates at high frequency and inter-module updates at lower frequency.
use sparse, low-rank approximations for θ and amortised inference for q_θ(z) to keep costs bounded.
evaluation
run ablations on the test-net comparing baseline cft vs cft + active inference on convergence speed, adversarial resilience, retrieval accuracy, and compute cost.
track free-energy and precision maps as primary diagnostics.
expected benefits and risks
benefits
faster, more stable convergence under uncertainty and drift
intrinsic curiosity drives exploration without central control
robustness: anomalous regions get down-weighted via precision control
interpretability: free-energy heatmaps show why attention moves
risks / mitigations
overfitting preferences: adopt plural preference priors and rotate committees
precision gaming: require skin-in-the-game with slashing on bad forecasts; diversify error channels
what precision-staking regime best aligns epistemic efficiency with token economics under real traffic?
where are phase transitions in emergent intelligence when adding hierarchical markov blankets to cft?
how to calibrate preference distributions without central authority while avoiding sybil manipulation?
which approximate-inference methods (e.g., natural gradients, lo-fi variational families) give the best performance-compute tradeoff on very large graphs?
immediate next actions
formalise a concrete free-energy objective for the current cyberrank kernel and derive local gradients.
prototype the message-passing layer on a small subgraph and measure free-energy descent and retrieval quality.
design and test precision-weighted staking rules with simulated adversaries before on-chain trials.
prepare ablation metrics, dashboards, and free-energy map visualisations for the next test-net cycle.