gh-36852: `failing doctest on Apple M1`: corrected the test case by sorting the result 
    
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I have added `rts = sorted(rts, key=lambda x: (x.real(), x.imag()))`
after `rts = f.roots(ring=fld_out, multiplicities=False)` in
```
for (fld_in, fld_out) in flds:
        x = polygen(fld_in)
        f = x^3 - fld_in(2)
        x2 = polygen(fld_out)
        f2 = x2^3 - fld_out(2)
        for algo in (None, 'pari', 'numpy'):
            rts = f.roots(ring=fld_out, multiplicities=False)
            if fld_in == fld_out and algo is None:
                print("{} {}".format(fld_in, rts))
            for rt in rts:
                assert(abs(f2(rt)) <= 1e-10)
                assert(rt.parent() == fld_out)
```
I have sorted the rts; first based on the real part of the complex
number and then based on the complex part.
I have also updated the test result by sorting them aswell.
This ensures that the output matches the test results, resulting in a
passing test.
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Fixes #36850
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URL: #36852
Reported by: Aman Moon
Reviewer(s): Dima Pasechnik

Author: Release Manager

src/sage/rings/polynomial/polynomial_element.pyx

@@ -8105,6 +8105,7 @@ cdef class Polynomial(CommutativePolynomial):
             ....:     f2 = x2^3 - fld_out(2)
             ....:     for algo in (None, 'pari', 'numpy'):
             ....:         rts = f.roots(ring=fld_out, multiplicities=False)
+            ....:         rts = sorted(rts, key=lambda x: x.imag())
             ....:         if fld_in == fld_out and algo is None:
             ....:             print("{} {}".format(fld_in, rts))
             ....:         for rt in rts:
@@ -8113,9 +8114,9 @@ cdef class Polynomial(CommutativePolynomial):
             Real Field with 53 bits of precision [1.25992104989487]
             Real Double Field [1.25992104989...]
             Real Field with 100 bits of precision [1.2599210498948731647672106073]
-            Complex Field with 53 bits of precision [1.25992104989487, -0.62996052494743... - 1.09112363597172*I, -0.62996052494743... + 1.09112363597172*I]
-            Complex Double Field [1.25992104989..., -0.629960524947... - 1.0911236359717...*I, -0.629960524947... + 1.0911236359717...*I]
-            Complex Field with 100 bits of precision [1.2599210498948731647672106073, -0.62996052494743658238360530364 - 1.0911236359717214035600726142*I, -0.62996052494743658238360530364 + 1.0911236359717214035600726142*I]
+            Complex Field with 53 bits of precision [-0.62996052494743... - 1.09112363597172*I, 1.25992104989487, -0.62996052494743... + 1.09112363597172*I]
+            Complex Double Field [-0.629960524947... - 1.0911236359717...*I, 1.25992104989487..., -0.629960524947... + 1.0911236359717...*I]
+            Complex Field with 100 bits of precision [-0.62996052494743658238360530364 - 1.0911236359717214035600726142*I, 1.2599210498948731647672106073, -0.62996052494743658238360530364 + 1.0911236359717214035600726142*I]
 
         Note that we can find the roots of a polynomial with algebraic
         coefficients::