Symbolic verification of the asymptotic claims in Appendix C of the DDEVD paper.
It reproduces:
- the leading order of
int b_0(y) b_2(y) dy ~ -C_b * n^{-gamma}, - the leading order of
int V_2(y) dy ~ C_V * n^{1 - gamma/2}, - the resulting stability bound
m < n^{1 + gamma/2}.
ddevd_symbolic/
├── main.py # entry point — runs all three computations
└── ddevd_symbolic/
├── primitives.py # f_X, alpha, beta, rho, z_1, z_2, Z (in t)
├── coefficients.py # b_0, b_2, V_2 integrand expressions
├── watson.py # Watson's lemma + modified Watson + n-power extractor
└── asymptotics.py # driver applying Watson to each additive term
cd ddevd_symbolic
uv run python main.py # or: python main.pyOutput is the symbolic leading term and the corresponding power of n for each
of the two integrals plus the m-bound.