Status: IN
The elimination principle possesses a constructive proof of its own extremal minimality: mathematical reduction collapses streaming's scan to constant-time evaluation (proving streaming is not yet minimal), and since elimination and reduction are isomorphic, the mathematical solutions serve as constructive witnesses that the elimination framework reaches a unique minimal fixed point — the point where no further elimination is possible because the computation itself has been reduced to a single evaluation.
mathematical solutions constructively witness that elimination reaches its minimal fixed point where no further reduction is possible
Depends on (SL): mathematical-reduction-proves-streaming-extremal-minimality, elimination-and-reduction-are-isomorphic