RecursionError: maximum recursion depth exceeded in comparison calling integrate in sympy 1.12

[nasser1]

I do not know if this is known or reported before. Feel free to close if so.

I see number of exceptions RecursionError: maximum recursion depth exceeded in comparison in sympy 1.12. Here is just one example out of many

from sympy import *
x=symbols('x')
integrand="ln(x**2+x-1)**2/x**3"
integrate( sympify(integrand), x)

gives very long output the end of which is

File "/usr/lib/python3.11/site-packages/sympy/core/power.py", line 1440, in _is_one
    return (expr - 1).is_zero
            ~~~~~^~~
  File "/usr/lib/python3.11/site-packages/sympy/core/decorators.py", line 236, in _func
    return func(self, other)
           ^^^^^^^^^^^^^^^^^
  File "/usr/lib/python3.11/site-packages/sympy/core/decorators.py", line 106, in binary_op_wrapper
    return func(self, other)
           ^^^^^^^^^^^^^^^^^
  File "/usr/lib/python3.11/site-packages/sympy/core/expr.py", line 208, in __sub__
    return Add(self, -other)
           ^^^^^^^^^^^^^^^^^
  File "/usr/lib/python3.11/site-packages/sympy/core/cache.py", line 72, in wrapper
    retval = cfunc(*args, **kwargs)
             ^^^^^^^^^^^^^^^^^^^^^^
  File "/usr/lib/python3.11/site-packages/sympy/core/operations.py", line 98, in __new__
    c_part, nc_part, order_symbols = cls.flatten(args)
                                     ^^^^^^^^^^^^^^^^^
  File "/usr/lib/python3.11/site-packages/sympy/core/add.py", line 265, in flatten
    elif isinstance(o, TensExpr):
         ^^^^^^^^^^^^^^^^^^^^^^^
  File "<frozen abc>", line 119, in __instancecheck__
RecursionError: maximum recursion depth exceeded in comparison

Version info

>>> import sympy
>>> sympy.__version__
'1.12'

>python --version
Python 3.11.8
>

For reference the anti derivative should be

<< Rubi`
integrand = Log[x^2 + x - 1]^2/x^3
Integrate[integrand, x]

Log[x]-1/2 (1+Sqrt[5]) Log[1-Sqrt[5]+2 x]+3 Log[1/2 (-1+Sqrt[5])] Log[1-Sqrt[5]+2 x]-1/4 (3+Sqrt[5]) Log[1-Sqrt[5]+2 x]^2-1/2 (1-Sqrt[5]) Log[1+Sqrt[5]+2 x]-1/2 (3-Sqrt[5]) Log[-((1-Sqrt[5]+2 x)/(2 Sqrt[5]))] Log[1+Sqrt[5]+2 x]-1/4 (3-Sqrt[5]) Log[1+Sqrt[5]+2 x]^2-1/2 (3+Sqrt[5]) Log[1-Sqrt[5]+2 x] Log[(1+Sqrt[5]+2 x)/(2 Sqrt[5])]+3 Log[x] Log[1+(2 x)/(1+Sqrt[5])]+Log[-1+x+x^2]/x-3 Log[x] Log[-1+x+x^2]+1/2 (3+Sqrt[5]) Log[1-Sqrt[5]+2 x] Log[-1+x+x^2]+1/2 (3-Sqrt[5]) Log[1+Sqrt[5]+2 x] Log[-1+x+x^2]-Log[-1+x+x^2]^2/(2 x^2)+3 PolyLog[2,-((2 x)/(1+Sqrt[5]))]-1/2 (3+Sqrt[5]) PolyLog[2,-((1-Sqrt[5]+2 x)/(2 Sqrt[5]))]-1/2 (3-Sqrt[5]) PolyLog[2,(1+Sqrt[5]+2 x)/(2 Sqrt[5])]-3 PolyLog[2,1+(2 x)/(1-Sqrt[5])]