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Author: user202729

src/sage/schemes/elliptic_curves/hom_composite.py

@@ -187,18 +187,18 @@ def _compute_factored_isogeny_prime_power(P, l, n, split=.8, velu_sqrt_bound=Non
     All choices of ``split`` produce the same result, albeit
     not equally fast::
 
-        sage: # needs sage.rings.finite_rings
+        sage: # needs sage.rings.finite_rings, long time (:issue:`39569`)
         sage: E = EllipticCurve(GF(2^127 - 1), [1,0])
         sage: P, = E.gens()
         sage: (l,n), = P.order().factor()
         sage: phis = hom_composite._compute_factored_isogeny_prime_power(P,l,n)
         sage: phis == hom_composite._compute_factored_isogeny_prime_power(P,l,n, split=0)  # long time -- about 10s
         True
-        sage: phis == hom_composite._compute_factored_isogeny_prime_power(P,l,n, split=0.1)  # long time (:issue:`39569`)
+        sage: phis == hom_composite._compute_factored_isogeny_prime_power(P,l,n, split=0.1)
         True
-        sage: phis == hom_composite._compute_factored_isogeny_prime_power(P,l,n, split=0.5)  # long time (:issue:`39569`)
+        sage: phis == hom_composite._compute_factored_isogeny_prime_power(P,l,n, split=0.5)
         True
-        sage: phis == hom_composite._compute_factored_isogeny_prime_power(P,l,n, split=0.9)  # long time (:issue:`39569`)
+        sage: phis == hom_composite._compute_factored_isogeny_prime_power(P,l,n, split=0.9)
         True
         sage: phis == hom_composite._compute_factored_isogeny_prime_power(P,l,n, split=1)
         True