feat(fase1): spike C - blocking hybrid validator (IR/solver/monte-carlo) [skip-docs]

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# Spike C findings — blocking deterministic hybrid validator (B1)
**Assumption:** a blocking deterministic hybrid-validator can *structurally* block an
out-of-range proposal from ever reaching the expert — and a valid proposal yields a
risk distribution (P10/P50/P90) with a capped self-repair loop.
## Result — CONFIRMED (fully deterministic, no MAF, no endpoint)
Three stages over a typed Pydantic IR (`SavingsProposal`):
1. **IR schema gate.** Field validators + a cross-field `@model_validator` reject
malformed proposals at construction: negative quantities, and a claimed saving that
exceeds the affected items' own total (both proven to raise `ValidationError`).
2. **PuLP solver-in-the-loop.** A real **CBC** solve (PuLP's bundled binary, found at
`solverdir/cbc/osx/i64/cbc` on this Intel mac) bounds the maximum feasible saving at
`MAX_SAVING_FRACTION = 0.30` of the affected items' cost. CBC absence would
**escalate** (`CbcUnavailable`) — there is no silent LP-relaxation fallback (R2).
*(PuLP 3.x deprecates `PULP_CBC_CMD`; PuLP 4.0 will require `pip install pulp[cbc]` +
`COIN_CMD`. The spike silences the cosmetic warning — a Fase 2 migration note.)*
3. **Monte Carlo.** Seeded stdlib `random` + `statistics.quantiles` over uncertain
unit-costs give **P10 ≤ P50 ≤ P90** of the feasible saving, and are reproducible under
the fixed seed.
**Structural block (the B1 headline):** an out-of-range proposal returns a `Rejection`,
a *different type* from `ValidatedProposal` that carries **no percentiles** — accessing
`.p50` on it raises `AttributeError`, so a rejected proposal can never be consumed as
validated. A valid proposal (claim well under the feasible cap) returns a
`ValidatedProposal` with the percentiles. **`self_repair` is capped** at `max_attempts`
and hard-stops (verified it calls the generator exactly N times and no more, B4).
### Worked example (project FV42-GSV-E1, codes 05.2 + 03.1)
- Affected items' total ≈ **1 482 500 NOK**; 30% feasible cap ≈ **444 750 NOK**.
- Claim **200 000**`ValidatedProposal` with ordered P10/P50/P90 around the cap.
- Claim **800 000** → constructs (≤ total) but exceeds P90 feasible → **`Rejection`**.
## Token use
**0 — validator is fully deterministic; live LLM generation is gated.** The
`generate_via_llm` entry point `skip`s without a LOCAL endpoint; all validator / solver /
Monte-Carlo logic is exercised on crafted IR directly, with **zero** model tokens spent.
## Implication for Fase 2
The obligatory, blocking validator is realizable exactly as specified: typed IR +
real solver + risk percentiles + a type-level rejection that cannot leak downstream.
Fase 2 should keep the `Rejection`/`ValidatedProposal` type split (structural block, not
an advisory flag) and the CBC-absent escalate contract.

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spikes/c_validator.py Normal file
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"""Spike C — blocking deterministic hybrid validator (B1).
Fully deterministic; **no MAF builders**. Demonstrates that an out-of-range savings
proposal can be **structurally blocked** before it ever reaches an expert, via three
stages over a typed IR:
1. **Pydantic IR** (`SavingsProposal`) field validators + a cross-field
`@model_validator` reject malformed proposals at construction (negative quantities,
a claimed saving exceeding the affected items' own total).
2. **PuLP solver-in-the-loop** a real CBC solve bounds the maximum feasible saving
(R2). CBC ships in PuLP's wheel; if it is genuinely absent the step **escalates**
(`CbcUnavailable`) no silent LP-relaxation fallback.
3. **Monte Carlo** stdlib `random` (seeded) + `statistics.quantiles` over uncertain
unit-costs give P10/P50/P90 of the feasible saving. To honour D6 (no heavy runs) the
CBC solve runs **once**; the MC reuses that LP's closed-form optimum, which is exact
for this model.
The structural block (stage 4) returns a `Rejection` that is a *different type* from
`ValidatedProposal` and carries no percentiles, so it can never be consumed as validated.
"""
from __future__ import annotations
import random
import statistics
import warnings
from contextlib import contextmanager
from dataclasses import dataclass
import pulp
from pydantic import BaseModel, Field, model_validator
from portfolio_optimiser.reference_domain import Project
from spikes._harness import Budget, live_local_client_or_skip
MAX_SAVING_FRACTION = 0.30
"""Policy cap: at most 30% of an affected item's cost is realistically recoverable as a
saving. The LP bounds the feasible saving by this fraction."""
_MC_SAMPLES = 512
_MC_SEED = 20260624
class CbcUnavailable(RuntimeError):
"""PuLP's bundled CBC solver is not available — escalate (no silent fallback)."""
@contextmanager
def _quiet_pulp():
"""Silence PuLP 3.x's `PULP_CBC_CMD` DeprecationWarning. The bundled CBC is only
reachable via `PULP_CBC_CMD`; PuLP 4.0 will require `pip install pulp[cbc]` + COIN_CMD
(a Fase 2 migration note). The warning is cosmetic here."""
with warnings.catch_warnings():
warnings.simplefilter("ignore", DeprecationWarning)
yield
class AffectedItem(BaseModel):
"""One project cost line a proposal claims to save against."""
code: str
quantity: float = Field(ge=0) # quantities must be >= 0
unit_cost: float = Field(gt=0)
@property
def total(self) -> float:
return self.quantity * self.unit_cost
class SavingsProposal(BaseModel):
"""Typed IR for a candidate cost-saving measure (B1)."""
project_id: str
measure: str
affected_items: list[AffectedItem] = Field(min_length=1)
claimed_saving_nok: float = Field(gt=0)
# code -> (low_unit_cost, high_unit_cost) for the Monte Carlo step; empty = degenerate.
assumptions: dict[str, tuple[float, float]] = Field(default_factory=dict)
@model_validator(mode="after")
def _claim_within_affected_total(self) -> SavingsProposal:
total = sum(item.total for item in self.affected_items)
if self.claimed_saving_nok > total:
raise ValueError(
f"claimed saving {self.claimed_saving_nok} exceeds affected items' total {total}"
)
return self
@dataclass(frozen=True)
class ValidatedProposal:
"""A proposal that passed every stage. Carries the Monte Carlo percentiles."""
proposal: SavingsProposal
p10: float
p50: float
p90: float
nominal_feasible: float
@dataclass(frozen=True)
class Rejection:
"""A structurally-blocked proposal. Distinct type, no percentiles — it can never be
consumed as a ``ValidatedProposal``."""
proposal: SavingsProposal
reason: str
def _solve_max_feasible(items: list[AffectedItem], fraction: float) -> float:
"""Real CBC solve: maximize total saving subject to a per-item upper bound and a
global fraction cap. Raises ``CbcUnavailable`` if CBC is genuinely missing."""
with _quiet_pulp():
solver = pulp.PULP_CBC_CMD(msg=False)
if not solver.available():
raise CbcUnavailable("PuLP's bundled CBC solver is not available on this platform")
prob = pulp.LpProblem("max_feasible_saving", pulp.LpMaximize)
xs = [pulp.LpVariable(f"x_{i}", lowBound=0, upBound=it.total) for i, it in enumerate(items)]
prob += pulp.lpSum(xs)
prob += pulp.lpSum(xs) <= fraction * sum(it.total for it in items)
status = prob.solve(solver)
if pulp.LpStatus[status] != "Optimal":
raise CbcUnavailable(f"CBC did not reach an optimal solution (status={pulp.LpStatus[status]})")
return float(pulp.value(prob.objective))
def _monte_carlo(proposal: SavingsProposal, *, fraction: float = MAX_SAVING_FRACTION) -> tuple[float, float, float]:
"""Vary uncertain unit-costs (seeded) and return (P10, P50, P90) of the feasible
saving. Uses the LP's closed-form optimum (= fraction x sum of sampled totals), which
is exact here, so we do NOT spawn a CBC subprocess per sample (D6)."""
rng = random.Random(_MC_SEED)
feasibles: list[float] = []
for _ in range(_MC_SAMPLES):
total = 0.0
for item in proposal.affected_items:
rng_range = proposal.assumptions.get(item.code)
unit_cost = rng.uniform(*rng_range) if rng_range else item.unit_cost
total += item.quantity * unit_cost
feasibles.append(fraction * total)
deciles = statistics.quantiles(feasibles, n=10, method="inclusive")
return deciles[0], deciles[4], deciles[8] # P10, P50, P90
def validate_proposal(proposal: SavingsProposal) -> ValidatedProposal | Rejection:
"""Deterministic blocking validation. Returns a ``ValidatedProposal`` only when the
claim is feasible; otherwise a ``Rejection`` that cannot be consumed as validated."""
# Stage 1 (Pydantic) already ran at construction. Stage 2: real CBC solve.
nominal = _solve_max_feasible(proposal.affected_items, MAX_SAVING_FRACTION)
# Stage 3: Monte Carlo percentiles of the feasible saving.
p10, p50, p90 = _monte_carlo(proposal)
# Stage 4: structural block — a claim above the optimistic feasible (P90) is out of range.
if proposal.claimed_saving_nok > p90:
return Rejection(
proposal=proposal,
reason=f"claimed saving {proposal.claimed_saving_nok:.0f} exceeds P90 feasible {p90:.0f}",
)
return ValidatedProposal(proposal=proposal, p10=p10, p50=p50, p90=p90, nominal_feasible=nominal)
def self_repair(
generate: object,
*,
max_attempts: int = 3,
) -> ValidatedProposal | Rejection:
"""Call ``generate(attempt)`` and validate; retry on rejection up to ``max_attempts``,
then hard-stop and return the last rejection. Bounded never loops forever (B4)."""
if max_attempts <= 0:
raise ValueError(f"max_attempts must be positive, got {max_attempts}")
budget = Budget(max_tokens=10**9, max_rounds=max_attempts) # round cap == attempt cap
last: Rejection | None = None
for attempt in range(1, budget.max_rounds + 1):
result = validate_proposal(generate(attempt)) # type: ignore[operator]
if isinstance(result, ValidatedProposal):
return result
last = result
assert last is not None
return last
def proposal_for(
project: Project,
codes: list[str],
*,
claimed_saving_nok: float,
measure: str = "Reduce scope on selected cost codes",
assumptions: dict[str, tuple[float, float]] | None = None,
) -> SavingsProposal:
"""Build a `SavingsProposal` from a real reference project's cost items (test helper)."""
items = [
AffectedItem(code=ci.code, quantity=ci.quantity, unit_cost=ci.unit_cost)
for ci in project.cost_items
if ci.code in codes
]
return SavingsProposal(
project_id=project.id,
measure=measure,
affected_items=items,
claimed_saving_nok=claimed_saving_nok,
assumptions=assumptions or {},
)
def generate_via_llm(project: Project) -> SavingsProposal:
"""Gated LLM-generation entry (live arm). ``skip``s without a LOCAL endpoint — the
deterministic validator/solver/MC logic is what the gate proves."""
_client = live_local_client_or_skip() # pytest.skip if PORTFOLIO_LOCAL_* unset
raise NotImplementedError( # pragma: no cover - reached only with a live endpoint
"live LLM generation is a Fase 2 concern; the spike validates crafted IR directly"
)

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"""Spike C tests — blocking hybrid validator (B1). Crafted IR, deterministic.
Checks: structural block of an out-of-range proposal (P10/P50/P90 only exist on the
validated path); a valid proposal yields P10 <= P50 <= P90; Monte Carlo reproducibility;
self-repair capped. Pattern: tests/test_reference_domain.py + pytest.raises.
"""
import pytest
from pydantic import ValidationError
from portfolio_optimiser.reference_domain import load_reference_projects
from spikes.c_validator import (
Rejection,
SavingsProposal,
ValidatedProposal,
proposal_for,
self_repair,
validate_proposal,
)
_ASSUMPTIONS = {"05.2": (200.0, 230.0), "03.1": (290.0, 330.0)}
@pytest.fixture(scope="module")
def project():
return load_reference_projects()[0] # FV42-GSV-E1
def _valid(project) -> SavingsProposal:
# Affected total ~1.48M NOK; 30% feasible cap ~0.44M. Claim 200k is comfortably feasible.
return proposal_for(
project, ["05.2", "03.1"], claimed_saving_nok=200_000, assumptions=_ASSUMPTIONS
)
def _out_of_range(project) -> SavingsProposal:
# Constructs fine (800k <= 1.48M total) but far exceeds the ~0.44M feasible cap.
return proposal_for(
project, ["05.2", "03.1"], claimed_saving_nok=800_000, assumptions=_ASSUMPTIONS
)
def test_out_of_range_is_structurally_blocked(project) -> None:
result = validate_proposal(_out_of_range(project))
assert isinstance(result, Rejection)
# A Rejection carries no percentiles -> it can never be consumed as validated.
with pytest.raises(AttributeError):
_ = result.p50 # type: ignore[attr-defined]
def test_valid_proposal_yields_ordered_percentiles(project) -> None:
result = validate_proposal(_valid(project))
assert isinstance(result, ValidatedProposal)
# P10 <= P50 <= P90
assert result.p10 <= result.p50 <= result.p90
assert result.nominal_feasible > 0 # the CBC solve produced a feasible bound
def test_monte_carlo_is_reproducible(project) -> None:
a = validate_proposal(_valid(project))
b = validate_proposal(_valid(project))
assert isinstance(a, ValidatedProposal) and isinstance(b, ValidatedProposal)
assert (a.p10, a.p50, a.p90) == (b.p10, b.p50, b.p90)
def test_pydantic_blocks_claim_above_affected_total(project) -> None:
with pytest.raises(ValidationError):
proposal_for(project, ["05.2"], claimed_saving_nok=99_000_000)
def test_pydantic_blocks_negative_quantity() -> None:
with pytest.raises(ValidationError):
SavingsProposal(
project_id="X",
measure="bad",
affected_items=[{"code": "A", "quantity": -1, "unit_cost": 10}],
claimed_saving_nok=1,
)
def test_self_repair_stops_at_max_attempts(project) -> None:
calls = {"n": 0}
def always_bad(_attempt: int) -> SavingsProposal:
calls["n"] += 1
return _out_of_range(project)
result = self_repair(always_bad, max_attempts=3)
assert isinstance(result, Rejection)
assert calls["n"] == 3 # bounded — never exceeds max_attempts
def test_self_repair_returns_on_first_valid(project) -> None:
calls = {"n": 0}
def valid_on_second(attempt: int) -> SavingsProposal:
calls["n"] += 1
return _valid(project) if attempt >= 2 else _out_of_range(project)
result = self_repair(valid_on_second, max_attempts=3)
assert isinstance(result, ValidatedProposal)
assert calls["n"] == 2