(floatp #C(1.2 0)) --> T
but the standard specifies that when the real part is floating point, the imaginary part must become floating point, and #c(1.2 0.0) is complexp, not floatp.
12.1.5.3 Rule of Canonical Representation for Complex Rationals
12.1.5.3.1 Examples of Rule of Canonical Representation for Complex Rationals
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this is a clisp extension: complex numbers with different types of real and imaginary parts.
http://clisp.org/impnotes/num-concepts.html#complex-comp
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