AngouriMath
Agree(AngouriMath.Numerics.ComplexInterval,AngouriMath.Numerics.ComplexInterval,System.Double)
Method (no overloads)
Summary
Whether the two agree to relativeTolerance of the larger's size (or
of one, where both are smaller): true where the whole of their difference is within
it, false where the whole of it is beyond, null where the intervals cannot tell.
of one, where both are smaller): true where the whole of their difference is within
it, false where the whole of it is beyond, null where the intervals cannot tell.
Remarks
The sizes are taken without squaring. Squared, a size past about 1.3e154 was
infinite, and so was the tolerance relative to it, and any two values that large agreed:
a coefficient ofc^294 read at c = 3.71 was taken for zero, which dropped
two of the three terms of(b x^(-4) + b x^(-6) + b x^(-8))/sqrt(1/c^2 + x^2) 's
antiderivative, and an answer that large at a sampled point was passed whatever it was.
A size past the doubles is left to the decimals.
https://github.com/asc-community/AngouriMath/issues/1019
infinite, and so was the tolerance relative to it, and any two values that large agreed:
a coefficient of
two of the three terms of
antiderivative, and an answer that large at a sampled point was passed whatever it was.
A size past the doubles is left to the decimals.
https://github.com/asc-community/AngouriMath/issues/1019
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