LWE params n=2^12, q=2^790 outputs 1179 bit security (uSVP)

[Janmajayamall]

Running: LWE.primal_usvp(LWE.Parameters(n=2^11, q=2^790, Xs=ND.DiscreteGaussian(2.0), Xe=ND.DiscreteGaussian(2.0))) outputs:
rop: ≈2^44.2, red: ≈2^44.2, δ: 1.012950, β: 40, d: 2166, tag: usvp
This matches my expectations.

However running: LWE.primal_usvp(LWE.Parameters(n=2^12, q=2^790, Xs=ND.DiscreteGaussian(2.0), Xe=ND.DiscreteGaussian(2.0)))
outputs:
rop: ≈2^1179.1, red: ≈2^1179.1, δ: 1.000667, β: 4112, d: 4113, tag: usvp

Should I expect sudden increase in security? Or there's something wrong with the calculation.

[bencrts]

This is a bug, I'd expect a reasonable value of q for this parameter set to be roughly in the same range as those seen in the tables of this document: http://homomorphicencryption.org/wp-content/uploads/2018/11/HomomorphicEncryptionStandardv1.1.pdf (e.g. q ~ 2^100 for n = 2^12 to achieve 128-bits of security). Increasing q to such a large value (e.g. 2^790) would reduce security significantly. This can be confirmed by checking the other estimates:

sage: params = LWE.Parameters(n=2^12, q=2^790, Xs=ND.DiscreteGaussian(2.0), Xe=ND.DiscreteGaussian(2.0))
sage: LWE.dual_hybrid(params)
rop: ≈2^47.8, mem: ≈2^29.1, m: ≈2^13.2, β: 40, d: 13197, ↻: 1, ζ: 4, tag: dual_hybrid
sage: LWE.primal_bdd(params)
rop: ≈2^45.3, red: ≈2^45.3, svp: ≈2^30.8, β: 40, η: 33, d: 4610, tag: bdd