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Copy file name to clipboardExpand all lines: autoform_cli/README.md
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@@ -220,8 +220,8 @@ An article asserts only facts a human or agent verified:
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|`statement: retracted`| A revision retracted the statement while `lean:` still names the old declaration, which stays in the build until Formalize restates the article and records `statement: formalized` in its place. Requires `lean:`; invalid with `proof: formalized` or `mathlib: true`. CI's `autoform check` at an older `AUTOFORM_REF` rejects the marker, so move the pin first; until then, retract by removing `statement` and `proof` and keeping `lean:`. |
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|`proof: formalized`| The Lean proof compiles. Requires `statement: formalized` and `lean:`. Under the open policy it may rest on open statements, and the article is then conditional; only the derived `fully_proved` means complete and `sorry`-free. |
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|`mathlib: true`| The result is upstreamed into Mathlib. |
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|`mathlib_declaration: add_comm`| Mathlib name(s) the article restates; `audit` requires one on a `mathlib: true` article. Render shows each on the article's page as text, without a link, since nothing checks it against the pinned Mathlib. |
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|`mathlib_file: Mathlib/Algebra/Group/Defs.lean`| The Mathlib file that declares it, as a portable relative path; `search` reports it. |
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|`mathlib_declaration: Nat.exists_infinite_primes`| Mathlib name(s) the article restates; `audit` requires one on a `mathlib: true` article. Render lists each in a Mathlib row of the article's statement box, as text without a link, since nothing checks it against the pinned Mathlib. |
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|`mathlib_file: Mathlib/Data/Nat/Prime/Infinite.lean`| The Mathlib file that declares the `mathlib_declaration` name(s), as a portable relative path; `search` reports it. |
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|`not_ready: true`| Needs more blueprint work before it can be attempted. |
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|`lean: Ns.decl`| Declaration name(s) that discharge the article. |
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|`discussion: 42`| Issue number or URL where the article is being discussed. |
@@ -254,7 +254,7 @@ is stated or retracted but not proved
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dependency counts together with whatever its statement prerequisites reach, and
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a proved dependency passes on
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everything it reaches. The site colours it violet, never green, and lists those
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open statements in an `Assumes` row on the article page. It is never
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open statements in an `Assumes` row of its statement box. It is never
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`fully_proved`, which keeps its meaning in both policies; a conditional result
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is complete only once every open statement it assumes is proved. The
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