C-002 - Section 2
Methodology distinguishes legal status categories and number types
Qualified status categories, waiting-period rules, appropriations, obligations, outlays, and transfer values are treated as distinct analytical objects.
Claim Record
Claims are first-class structured records so the evidence platform can point every published conclusion back to its sources, decisions, and unresolved questions.
The opening section preserves lane separation instead of collapsing obligations, outlays, cumulative military lines, and domestic program examples into one number.
C-002 - Section 2
Qualified status categories, waiting-period rules, appropriations, obligations, outlays, and transfer values are treated as distinct analytical objects.
C-003 - Section 3
Section 3 preserves separate accounting states while carrying the unresolved beneficiary-capture share as an open question.
C-006 - Section 5
Section 5 excludes allied-funded sales and already-counted assistance while preserving drawdown value versus replacement-cost separation.
C-007 - Section 6
Refugee and entrant assistance stays in one canonical domestic section so it is not double-counted against foreign-assistance accounts.
C-008 - Section 6
The public record identifies the ORR lane but does not yet publish a defensible entrant-versus-provider split.
C-009 - Section 7
Section 7 preserves the measurable lane while carrying the missing federal-only share as an explicit open question.
C-011 - Section 9
The current edition relies on SSA-published noncitizen recipient and payment inputs while preserving the point-in-time limitation.
C-014 - Section 12
Section 12 is a routing and reconciliation lens that guards against double counting once federal money passes through state systems.
C-016 - Section 14
Section 14 is locked to a blueprint that preserves incompatible bases instead of flattening them into a false grand total.
C-017 - Section 15
Section 15 preserves missing-record constraints as governance rules for what the audit may claim.
C-018 - Section 16
Section 16 does not create a new theory of the numbers; it restates bounded findings from the locked sections.