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ADR-26048: Formalize Weighted Response Confidence (WRC) as Ecosystem Evaluation Metric


title: Formalize Weighted Response Confidence (WRC) as Ecosystem Evaluation Metric authors:


ADR-26048: Formalize Weighted Response Confidence (WRC) as Ecosystem Evaluation Metric

Date

2026-04-19

Status

proposed

Context

The AI system utilizes specialized consultant prompts (Hybrid, Local, DevOps) to provide high-stakes architectural advice. To avoid over-reliance on LLM-generated confidence scores (which are often poorly calibrated and prone to overconfidence), a structured, multi-component metric is needed to quantify the reliability of a response.

Currently, the Weighted Response Confidence (WRC) is embedded directly within the system prompts. While functional, this lacks governance; there is no authoritative record of the formula’s rationale, the weighting of its components, or the semantic meaning of its thresholds. This constitutes technical debt (TD-006).

Decision

We formalize the Weighted Response Confidence (WRC) as the ecosystem-wide standard for evaluating the quality and readiness of consultant outputs.

1. The WRC Formula

The WRC is a weighted average of three independent confidence dimensions:

WRC=0.35⋅E+0.25⋅A+0.40⋅P\text{WRC} = 0.35 \cdot E + 0.25 \cdot A + 0.40 \cdot P

Where:

2. Integration with SVA (Smallest Viable Architecture)

The PP component is not a raw value. It is subject to penalties derived from the SVA framework. Each violation of the six SVA constraints (C1-C6) applies a linear penalty to the probability score:

Pfinal=Praw−(violations⋅0.10)\text{P}_{\text{final}} = \text{P}_{\text{raw}} - (\text{violations} \cdot 0.10)

This ensures that an architecture that violates basic stability or efficiency constraints cannot be marked as high-confidence, regardless of the model’s internal certainty.

3. Readiness Thresholds

The final WRC score determines the operational status of the recommendation:

Consequences

Positive

Negative / Risks

Alternatives

References

Participants

  1. Vadim Rudakov