AngouriMath
TrySolveOverRationals(AngouriMath.Entity[][],AngouriMath.Entity[],AngouriMath.Entity[]@,System.Boolean@)
Method (no overloads)
Summary
Gauss-Jordan elimination over the rationals, for a system whose every entry is one:
a row reducing to0 = c with c not zero declines the system, and an
unknown no row pivots on is set to zero. Exact, and free of the entity arithmetic
the elimination below runs on -- a system of fifteen rows of the series
coefficients of a square root took a minute there and takes a moment here. Where
every entry is rational the verdict is final, andeveryEntryRational says so; where one is not, nothing is decided.
a row reducing to
unknown no row pivots on is set to zero. Exact, and free of the entity arithmetic
the elimination below runs on -- a system of fifteen rows of the series
coefficients of a square root took a minute there and takes a moment here. Where
every entry is rational the verdict is final, and
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