AngouriMath
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RealProducts
Description
Summary
The product, the quotient and the power of two numbers carried as Complex, real where both
are real. Complex forms the product's imaginary part asa.Re b.Im + a.Im b.Re ,
which is∞ · 0 , NaN , where a real factor is infinite, so a compiled -x at +oo was
(-∞, NaN) , a value with no imaginary part at all, where evaluation gives -oo .
https://github.com/asc-community/AngouriMath/issues/2222
are real. Complex forms the product's imaginary part as
which is
https://github.com/asc-community/AngouriMath/issues/2222
Members
Power(System.Numerics.Complex,System.Numerics.Complex)
MethodProduct(System.Numerics.Complex,System.Numerics.Complex)
MethodQuotient(System.Numerics.Complex,System.Numerics.Complex)
MethodRealRootPower
Method and its overloadsTakesTheRealRootOfANegative(PeterO.Numbers.ERational)
MethodWholePower(System.Numerics.Complex,System.Double)
Method
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