The leakage does not seem to be happening on the python heap. A next step 
could be to see if cypari's stack is swelling.
On Thursday 29 August 2024 at 02:34:06 UTC-7 Georgi Guninski wrote:

> In short:
> ```
> for A2 in range(1, 10**5):
> E=EllipticCurve([A2,0])
> rn=E.root_number()
> ```
> leaks nearly 128MB of memory on sage 10.4
>
> The same code in pari passes with very little memory.
>
> This is related to the following problem in algebraic geometry [1]
>
> Let $k,k_1,k_2$ be squarefree pairwise coprime integers.
>
> Assume $|k|>1$ and $|k_1|>1$ and $|k_2|>1$.
>
> Define the elliptic curves over the rationals:
>
> $$E_0:x^3+k x=y^2, E_1: x^3+k k_1^2 x,E_2: x^3+k k_2^2 x =y^2,
> E_3: x^3+k k_1^2 k_2^2 x=y^2$$
> <
>
> Then at least one of the root numbers of E_i is -1.
>
> [1] https://mathoverflow.net/q/476863/12481
> On the root numbers of quadruples of quadratic twists of elliptic curves
>

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