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# Package initialisation
from pypy.interpreter.mixedmodule import MixedModule
names_and_docstrings = {
'sqrt': "Return the square root of x.",
'acos': "Return the arc cosine of x.",
'acosh': "Return the hyperbolic arc cosine of x.",
'asin': "Return the arc sine of x.",
'asinh': "Return the hyperbolic arc sine of x.",
'atan': "Return the arc tangent of x.",
'atanh': "Return the hyperbolic arc tangent of x.",
'log': ("log(x[, base]) -> the logarithm of x to the given base.\n"
"If the base not specified, returns the natural logarithm "
"(base e) of x."),
'log10': "Return the base-10 logarithm of x.",
'exp': "Return the exponential value e**x.",
'cosh': "Return the hyperbolic cosine of x.",
'sinh': "Return the hyperbolic sine of x.",
'tanh': "Return the hyperbolic tangent of x.",
'cos': "Return the cosine of x.",
'sin': "Return the sine of x.",
'tan': "Return the tangent of x.",
'rect': "Convert from polar coordinates to rectangular coordinates.",
'polar': ("polar(z) -> r: float, phi: float\n"
"Convert a complex from rectangular coordinates "
"to polar coordinates. r is\n"
"the distance from 0 and phi the phase angle."),
'phase': "Return argument, also known as the phase angle, of a complex.",
'isinf': "Checks if the real or imaginary part of z is infinite.",
'isnan': "Checks if the real or imaginary part of z is not a number (NaN)",
'isfinite': "isfinite(z) -> bool\nReturn True if both the real and imaginary parts of z are finite, else False.",
}
class Module(MixedModule):
appleveldefs = {
}
interpleveldefs = {
'pi': 'space.newfloat(interp_cmath.pi)',
'tau': 'space.newfloat(interp_cmath.tau)',
'e': 'space.newfloat(interp_cmath.e)',
'inf': 'space.newfloat(interp_cmath.inf)',
'nan': 'space.newfloat(interp_cmath.nan)',
'infj': 'space.newcomplex(0.0, interp_cmath.inf)',
'nanj': 'space.newcomplex(0.0, interp_cmath.nan)',
'isclose': 'interp_cmath.isclose',
}
interpleveldefs.update(dict([(name, 'interp_cmath.wrapped_' + name)
for name in names_and_docstrings]))
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