  We describe wild embeddings of polyhedra into $\mathbb{R}^N$ which show that
the answer to the question of B.J. Baker--M. Laidacker (1989) concerning
uncountable families of pairwise disjoint compacta can be twofold. The central
idea of our construction is the use of specific wild Cantor sets, namely,
Antoine--Blankinship--Ivanov necklaces and Krushkal sticky sets. Our basic
tools are Antoine's methods and Shtan'ko demension theory.
