I also read that starting with Aldous Broder and then switching to Wilson's Algorithm (reasoning: Aldous Broder is slow at the end, Wilson's Algorithm is slow at the start) is faster than either. However, I haven't seen proof that this combination still results in a uniform spanning tree (where all possible mazes have equal probability).

I did some searching, and the paper at [1] (2022) studies the problem. Based on the paper, a naive combination of the two algorithms can generate uniform spanning trees on complete graphs, but more work is needed for arbitrary graphs. [2] apparently cites this when discussing their hybrid maze generating algorithm, but I haven't been able to find a copy to check.

[1] https://arxiv.org/abs/2206.12378 [2] https://www.spiedigitallibrary.org/conference-proceedings-of...