Singular supports working with floating-point complex numbers (CDF in Sage), 
so it should work. 

Having said that, floating-point computations with polynomials are often 
dangerous because of the limited precision. Its usually better to work with 
arbitrary-precision coefficients like QQ or cyclotomic numbers...

sage: R.<x,y>=QQ[]
sage: R.ideal(x).intersection(R.ideal(y))
Ideal (x*y) of Multivariate Polynomial Ring in x, y over Rational Field


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