  Combining creature forcing approaches from arXiv:1003.3425 and
arXiv:1402.0367, we show that, under CH, there is a proper
$\omega^\omega$-bounding poset with $\aleph_2$-cc that forces continuum many
pairwise different cardinal characteristics, parametrised by reals, for each
one of the following six types: uniformity and covering numbers of Yorioka
ideals as well as both kinds of localisation and anti-localisation cardinals,
respectively. This answers several open questions from arXiv:1805.11005.
