Hello,
when solving a cubic equation
fk: 95.9271531456121*x - 1.7e-18/(x - 6.0e-7)**2
I get a strange result:
[6.10000000000001e-8 - 0.e-30*I, 3.85627081928849e-7 + 0.e-27*I,
7.53372918071151e-7 - 0.e-28*I]
What does the 0.e-30*I mean? I do not think that there should be an
imaginary
part...
Even worse, if I decleare x as real, I do get no solution at all.
Here is some reference code
import sympy as sp
sp.init_printing()
k,x=sp.symbols('k,x')
#k,x=sp.symbols('k,x',real=True)
f=k*x - 1.7e-18/(x - 6e-7)**2
x_test=6.1e-8
print("x_test set: ",x_test)
fx=f.subs(x,x_test)
print("fx: ",fx)
k0=sp.solvers.solve(fx,k)[0]
print("k: ",k0)
print("x_test:")
fk=sp.simplify(f.subs(k,k0))
print("fk: ",fk)
p1=sp.plotting.plot(fk,(x,0,1e-7))
x_test=sp.solvers.solve(fk,x)
print(x_test)
and the output
*** example end ***
(sympy) rd@h370-wlan:~$ python3 online2.py
x_test set: 6.1e-08
fx: 6.1e-8*k - 5.85155634188234e-6
/home/rd/virtualenv/sympy/lib/python3.7/site-packages/sympy/__init__.py:676:
SymPyDeprecationWarning:
importing sympy.solvers.solvers with 'from sympy import *' has been
deprecated since SymPy 1.6. Use import sympy.solvers.solvers instead.
See https://github.com/sympy/sympy/issues/18245 for more info.
deprecated_since_version="1.6").warn()
k: 95.9271531456121
x_test:
fk: 95.9271531456121*x - 1.7e-18/(x - 6.0e-7)**2
2.8e-06 | ..
| ...
| ...
| ...
| ..
| ...
| ...
| ...
| ..
| ...
-9.5e-0 |-------------------------...---------------------------
| ..
| ...
| ...
| ..
| ...
| ..
| ...
| ...
| ..
-4.7e-0 |_______________________________________________________
0 5e-08 1e-07
[6.10000000000001e-8 - 0.e-30*I, 3.85627081928849e-7 + 0.e-27*I,
7.53372918071151e-7 - 0.e-28*I]
(sympy) rd@h370-wlan:~$
***** Output end *****
Any hint is welcome
Thanks
Rainer
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