Cognitive Contribution Score (CCS)
1. Purpose of CCS
CCS exists to quantify cognitive reliability, not intelligence.
It measures:
How often an agent contributes useful, stable symbolic laws
How well it detects contradictions
How responsibly it participates in consensus
CCS is non-transferable, non-monetary, and time-evolving.
Stake measures economic trust
CCS measures cognitive trustBoth are required for a functioning CLE-Net.
2. CCS Definition
Let each agent $a$ have a Cognitive Contribution Score:
$$CCS_a(t) \in \mathbb{R}^+$$
CCS is updated discretely per epoch $t$.
3. CCS Components
CCS is a weighted sum of normalized components:
$$CCS_a = w_1 Q_a + w_2 S_a + w_3 R_a + w_4 U_a - w_5 P_a$$
Term |
Meaning |
|---|---|
$Q_a$ |
Law Quality Score |
$S_a$ |
Law Survival Score |
$R_a$ |
Resolution Contribution |
$U_a$ |
Uptime & Availability |
$P_a$ |
Penalty Term |
Weights $w_i$ are protocol constants.
4. Law Quality Score ($Q_a$)
For each law $l$ proposed by agent $a$:
$$Q(l) = \alpha \cdot C(l) + \beta \cdot G(l) - \gamma \cdot X(l)$$
Where:
$C(l)$: Empirical confirmation rate
$G(l)$: Graph coherence (no contradictions)
$X(l)$: Conflict count
Then:
$$Q_a = \frac{1}{N_a} \sum_{l \in L_a} Q(l)$$
This discourages spam laws.
5. Law Survival Score ($S_a$)
Measures how long laws remain valid:
$$S(l) = \int_{t_{obs}}^{t_{dep}} \lambda(t) , dt$$
Where:
$\lambda(t)$: Confidence decay function
$t_{dep}$: Deprecation time
Then:
$$S_a = \frac{1}{N_a} \sum S(l)$$
Long-lived laws increase CCS more than short-lived ones.
6. Resolution Contribution ($R_a$)
Agents earn CCS by resolving conflicts.
For each conflict $c$:
$$R(c) = \delta \cdot \text{Impact}(c) \cdot \text{AcceptanceRate}$$
Then:
$$R_a = \sum_{c \in C_a} R(c)$$
This incentivizes cleaning cognition, not just adding to it.
7. Uptime Score ($U_a$)
Simple availability metric:
$$U_a = \frac{\text{online epochs}}{\text{total epochs}}$$
Prevents “drive-by cognition.”
8. Penalty Term ($P_a$)
Applied for:
Approving invalid state transitions
Repeated contradiction approval
Malicious fork behavior
$$P_a = \sum p_i$$
Penalties decay slowly to allow recovery.
9. CCS Decay
To prevent ossification:
$$CCS_a(t+1) = CCS_a(t) \cdot e^{-\mu \Delta t} + \Delta CCS_a$$
Old reputation fades without new contribution.
10. Implementation Considerations
10.1 Weight Configuration
Suggested initial weights:
Weight |
Value |
Purpose |
|---|---|---|
$w_1$ |
0.35 |
Quality matters most |
$w_2$ |
0.25 |
Stability rewarded |
$w_3$ |
0.20 |
Conflict resolution valued |
$w_4$ |
0.10 |
Participation required |
$w_5$ |
0.40 |
Penalties are significant |
10.2 Decay Parameters
$\mu$: 0.001 per epoch (gradual decay)
Epoch length: 1 hour
10.3 Minimum Requirements
Agents must maintain:
$CCS_a \geq 0.1$ to participate in consensus
$U_a \geq 0.5$ to avoid inactivity penalties