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ELF > $ @ x @ 8 @ ( ( 0 0 0 * $ $ Std Ptd @ @ @ Qtd Rtd 0 0 0 GNU GNU !"G%1f , @ , f8 | 0 k @ n s I f b w b r ] , D F " ~ v U ! __gmon_start__ _ITM_deregisterTMCloneTable _ITM_registerTMCloneTable __cxa_finalize PyInit_cmath PyModule_Create2 PyFloat_FromDouble PyModule_AddObject _Py_dg_infinity PyComplex_FromCComplex _Py_dg_stdnan PyComplex_AsCComplex PyErr_Occurred __errno_location log1p atan2 _Py_c_neg hypot PyExc_ValueError PyErr_SetString log sqrt PyExc_OverflowError tanh tan cosh sincos sin asinh ldexp _Py_c_quot PyErr_SetFromErrno _PyArg_CheckPositional PyBool_FromLong _Py_c_abs Py_BuildValue PyFloat_Type PyFloat_AsDouble _PyArg_UnpackKeywords _Py_c_diff __stack_chk_fail libm.so.6 libc.so.6 GLIBC_2.29 GLIBC_2.2.5 GLIBC_2.4 / 0 C ui N 9 ii Z ui N 0 8 @ @ ` h p x @ 0D E ( P 8 @ K H N X @ ` P h x V - [ 8 @ A Y F ^ a c e ( 0 8 @ m H @ X @ ` v h x | 0 4 0i r 0 ; ( @ 8 @ L H pw X ` Q h `| x @ ` W 0 \ ? 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D~ ! fD(-!! )-g )-g )-g )=g )=g )=g )- h )% h D) h )-h )=#h )=,h )=5h )->h D)-Fh D)Nh )-Wh )=`h )=ih )=rh )-{h )-h )-h )-h )=h )=h D) h )-h D)5h D) h H6i H;G )-h D) h D) h )=h )=h h h h h h h h h h F F F F 5F 5F F F F F F F F F F F F HF HF HG H"G H G H G HG HG HG H G H%G H"G "F "F "F "F "F "F "F "F "F "F 2F 2F 2F :F :F :F :F jF jF rF F HF HF HF H~F H#G KF kF kF kF kF kF kF kF kF kF kF kF kF kF kF kF kF kF kF kF kF kF sF sF sF sF sF sF HF HF ]F ]F ]F ]F ]F eF mF mF mF mF mF mF LA\ HH pi tau infj nanj math domain error math range error log dd rect acos acosh asin asinh atan atanh exp isclose isfinite isinf isnan log10 phase polar sqrt a b rel_tol abs_tol cmath tolerances must be non-negative tanh($module, z, /) -- Return the hyperbolic tangent of z. tan($module, z, /) -- Return the tangent of z. sqrt($module, z, /) -- Return the square root of z. sinh($module, z, /) -- Return the hyperbolic sine of z. sin($module, z, /) -- Return the sine of z. rect($module, r, phi, /) -- Convert from polar coordinates to rectangular coordinates. polar($module, z, /) -- Convert a complex from rectangular coordinates to polar coordinates. r is the distance from 0 and phi the phase angle. phase($module, z, /) -- Return argument, also known as the phase angle, of a complex. log10($module, z, /) -- Return the base-10 logarithm of z. log($module, z, base=<unrepresentable>, /) -- log(z[, base]) -> the logarithm of z to the given base. If the base not specified, returns the natural logarithm (base e) of z. isnan($module, z, /) -- Checks if the real or imaginary part of z not a number (NaN). isinf($module, z, /) -- Checks if the real or imaginary part of z is infinite. isfinite($module, z, /) -- Return True if both the real and imaginary parts of z are finite, else False. isclose($module, /, a, b, *, rel_tol=1e-09, abs_tol=0.0) -- Determine whether two complex numbers are close in value. rel_tol maximum difference for being considered "close", relative to the magnitude of the input values abs_tol maximum difference for being considered "close", regardless of the magnitude of the input values Return True if a is close in value to b, and False otherwise. For the values to be considered close, the difference between them must be smaller than at least one of the tolerances. -inf, inf and NaN behave similarly to the IEEE 754 Standard. That is, NaN is not close to anything, even itself. inf and -inf are only close to themselves. exp($module, z, /) -- Return the exponential value e**z. cosh($module, z, /) -- Return the hyperbolic cosine of z. cos($module, z, /) -- Return the cosine of z. atanh($module, z, /) -- Return the inverse hyperbolic tangent of z. atan($module, z, /) -- Return the arc tangent of z. asinh($module, z, /) -- Return the inverse hyperbolic sine of z. asin($module, z, /) -- Return the arc sine of z. acosh($module, z, /) -- Return the inverse hyperbolic cosine of z. acos($module, z, /) -- Return the arc cosine of z. This module provides access to mathematical functions for complex numbers. -DT!@_ ? ? @ @ Ҽz+#@9B.? ?9B.? Q?7'{O^B@Gz?& .>!3|@ -DT! @ -DT! @ !3|@ !3| -DT! -DT! @ !3|@ -DT! -DT!? -DT! -DT!?|)b,g|)b,g ? ? -DT!? iW @iW @Uk@Uk@-DT!? !3|@ -DT! @ ; 2 1 @4 6P 6 6 7 7 8H 8 8L F9 V9 f9l 9 :8 ;p ; ; ;T ; < >L > > Dp D J P UP `` j oh u z l 0 4 P p @ 0 ` zR x $ 0` FJ w ?:*3$" D X2P \ ! 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