# R1 comprehension inventory ledger **As of:** `main @ 5ada1392` (post-#616, PR-6d landed) **Lane state:** R1 setup **4 / 0 / 6** · R1 answers **4 / 0 / 6** (`setup_wrong 0`, `gold_error 0`) · 15-case setup **15 / 0 / 0** This is a baseline decision artifact, not a capability claim. It records exactly which `evals/setup_oracle/r1_gold.jsonl` fixtures the typed comprehension organ now *reads and answers*, which it *refuses*, and — for each refusal — the semantic family that blocks it and whether that refusal is a coverage gap or a load-bearing wrong=0 boundary that **should stay refused**. It exists so the next slice moves only the cases whose semantics are already supported, and never mistakes a correct refusal for a gap. ## Reproduce ```bash .venv/bin/python -m evals.setup_oracle r1 # setup lane -> 4/0/6 .venv/bin/python -m evals.setup_oracle r1-answers # answer lane -> 4/0/6, setup_wrong 0, gold_error 0 .venv/bin/python -m evals.setup_oracle # 15-case setup gold -> 15/0/0 ``` The answer lane grades both halves: the *reading* against independent setup gold (`setup_wrong`) and the *value* against an independent answer oracle (`wrong`, `gold_error`). A refused fixture refuses in both halves; no fixture is read but mis-valued. ## Per-fixture ledger (10 fixtures) | Fixture | Prose gist | Setup | Answer | Semantic family | Refusal code | Class | |---|---|---|---|---|---|---| | `r1-01-twice` | `Bella has twice as many … as Anna (6)` | ✅ correct | `12` | multiplicative (`twice`) | — | **admitted** | | `r1-02-half` | `Dora has half as many … as Carl (8)` | ✅ correct | `4` | divisive (`half`) | — | **admitted** | | `r1-05-chain` | `Jon = 3×Ivy(4); Kim = Jon + 2` | ✅ correct | `14` | multi-step chain (mul → add) | — | **admitted** | | `r1-06-subtotal-reused` | `total = Lee(5)+Mae(7); per_box = total/3` | ✅ correct | `4` | aggregate-then-divide partition | — | **admitted** | | `r1-03-more-total` | `Evan = Finn(10)+5; ask total **altogether**` | ⛔ refused | ⛔ refused | additive aggregate + aggregate-query phrasing | `unreadable_quantity_query` | **gap (phrasing)** | | `r1-04-fewer-total` | `Hank = Gail(20)−6; ask total **in total**` | ⛔ refused | ⛔ refused | additive aggregate + aggregate-query phrasing | `unreadable_quantity_query` | **gap (phrasing)** | | `r1-07-inverse` | `Nia(15) = Omar + 9; ask Omar` | ⛔ refused | ⛔ refused | inverse target (ask the *base* of a relation) | `admissibility_refused` | **gap (real capability)** | | `r1-08-ambiguous-referent` | `He has 3 more than her; ask she` | ⛔ refused | ⛔ refused | unresolved pronoun referent | `unreadable_quantity_clause` | **correct refusal** | | `r1-09-missing-base` | `Quinn = 2×Rosa; Rosa never given` | ⛔ refused | ⛔ refused | ungrounded base (no grounded fact) | `no_single_quantity_query` | **correct refusal** | | `r1-10-distractor` | `Sam has 7 pencils **and 3 erasers**; ask Tom` | ⛔ refused | ⛔ refused | distractor in a compound clause | `unreadable_quantity_clause` | **correct refusal** | ## The 4 admitted families and the invariant protecting each Each admitted family is protected by a specific projection/admissibility gate AND the two independent oracles. A family is "admitted" only because a violation of its gate would fail loudly (`setup_wrong` or `wrong`/`gold_error` > 0), never silently. | Family | Fixtures | Protecting invariant | |---|---|---| | multiplicative | `r1-01`, `r1-05` (middle step) | scalar-only projection: `Mul(Symbol, Literal)` is the **only** multiplicative `to_relation`; `count × dimensionless = count`; single-dep multiply admissibility (PR-6a). A `Literal` is dimensionless by construction. | | divisive | `r1-02` | divisor-only projection: `Div(Symbol, Literal)` is the **only** divisive `to_relation`; single-dep divide admissibility, symmetric with multiply (PR-6c); oracle **exact-divisibility** gate `base % divisor == 0` — an odd base refuses, never rounds. | | multi-step chain | `r1-05` | composition of the above two gates over a derived intermediate; the whole reading refuses if any step's projection/admissibility fails (no partial chain). | | aggregate-then-divide partition | `r1-06` | partition/query coherence guard (`partition ⇔ perquery`, else `partition_query_mismatch`; container match else `partition_container_mismatch`); reuses `SumOf` + `Div` with **no new relation kind**; exact-divisibility gates the answer over a *derived* total (PR-6d). | | all admitted | — | setup oracle: `reader_rel == gold_rel ∧ reader_units == gold_units ∧ reader_unk == gold_unk` (any drift → `setup_wrong`). Answer oracle: forward-substitution + exact integer arithmetic (any mis-value → `wrong`/`gold_error`). | ## The 6 refusals, classified The headline: **of 6 refusals, only 2 are pure phrasing gaps; 1 is a real missing capability; 3 are correct wrong=0 boundaries that must stay refused.** ### Gaps — phrasing only (2): `r1-03`, `r1-04` Structurally **fully supported** — fact + `more_than`/`fewer_than` + `sum_of` are all admitted families. The *only* blocker is the query template at `generate/quantitative_comprehension.py:254` requiring `toks[-1] == "have"`: - `"… do Evan and Finn have altogether?"` → `toks[-1] == "altogether"` → falls through to `unreadable_quantity_query` (`:262`). - `"… do Gail and Hank have in total?"` → `toks[-1] == "total"` → same. A trailing aggregate adverb (`altogether`) or qualifier (`in total`) defeats the `have`-terminal check. This is the **next safe slice**: widen the aggregate-query recognizer to accept the trailing qualifier when all named parts are already grounded and unit-compatible. No new arithmetic, no new relation kind. Expected post-slice: **R1 6 / 0 / 4**. ### Gap — real capability (1): `r1-07` `Nia(15) = Omar + 9; ask Omar` is an **inverse** problem: the asked entity `Omar` appears as a *dependency* of a grounded lhs (`Nia`), not as a derivable lhs with its own equation. The reader can read the structure honestly, but forward substitution + forward admissibility cannot invert (`Omar = Nia − 9`); `Omar` has no grounded unit as a bare ref, so `check_admissibility` raises and the build returns `admissibility_refused` (`:464`). Closing this needs a genuine reverse-solve contract, not a phrasing tweak — **defer**. Until then the refusal is the correct wrong=0 behavior (the gold note pins: setup_correct OR refuse, **never** setup_wrong). ### Correct refusals — must stay refused (3): `r1-08`, `r1-09`, `r1-10` Admitting any of these would breach wrong=0. They are the refusal boundary working, not coverage gaps: - **`r1-08` (pronoun):** `"He has 3 more than her"` has no grounded base for `her`/`she`; binding a guessed referent would fabricate. `unreadable_quantity_clause`. - **`r1-09` (ungrounded base):** `Quinn = 2×Rosa` with Rosa never given is underdetermined; the `not facts` guard (`:342`) refuses with `no_single_quantity_query`. A "twice as many" with no grounded anchor must refuse. - **`r1-10` (distractor):** `"Sam has 7 pencils and 3 erasers"` is a compound clause the `X has N unit` template intentionally cannot parse; mis-binding the distractor (`3 erasers`) would corrupt the reading. `unreadable_quantity_clause`. Only an intentionally-designed compound-clause parser would move this — and only with a wrong=0 hazard audit first. ## Decision and trajectory Next capability slice (per pinned scope): **additive aggregate query variants** — `"… have altogether?"` and `"… have in total?"` — flipping `r1-03` and `r1-04` only. Constraints: no new arithmetic, no new relation kind, no inverse solving, no distractor handling, no pronoun resolution; widen the aggregate-query recognizer **only** when all named parts are already grounded and unit-compatible. Expected after that slice: ```text R1 setup: 6 correct / 0 wrong / 4 refused R1 answers: 6 correct / 0 wrong / 4 refused / setup_wrong 0 / gold_error 0 ``` Remaining 4 refusals after the slice: - `r1-07-inverse` — real reverse-solve capability, deferred. - `r1-08`, `r1-09`, `r1-10` — correct wrong=0 refusals; stay refused unless a compound-clause/pronoun/inverse capability is *intentionally designed* with its own wrong=0 hazard audit. This keeps the trajectory clean: move only cases whose semantics are already supported, and leave the refusal boundary intact.