We extend uniform pseudo-Siegel bounds for neutral quadratic polynomials to    -quadratic-like Siegel maps. In this form, the bounds are compatible with the  -quadratic-like renormalization theory and are easily transferable to various families of rational maps. The main theorem states that the degeneration of a Siegel disk is equidistributed among combinatorial intervals. This provides a precise description of how the    -quadratic-like structure degenerates around the Siegel disk on all geometric scales except on the ``transitional scales'' between two specific combinatorial levels.

Submitted 30 September, 2025; v1 submitted 26 September, 2025; originally announced September 2025.

arXiv:2509.23031