# name
A consistency result on long cardinal sequences

# metadata.dc.description.abstract[].value
For any regular cardinal $\kappa$ and ordinal $\eta<\kappa^{++}$it is consistent that $2^{\kappa}$ is as large as you wish, and every function $f: \eta \longrightarrow\left[\kappa, 2^{\kappa}\right] \cap$ Card with $f(\alpha)=\kappa$ for $c f(\alpha)<\kappa$ is the cardinal sequence of some locally compact scattered space.

# metadata.dc.relation.ispartof[].value
Annals of Pure and Applied Logic, 2021, vol. 172

# metadata.dc.rights[].value
cc-by (c) Martínez Alonso, Juan Carlos et al., 2021

# metadata.dc.source[].value
Articles publicats en revistes (Matemàtiques i Informàtica)

# metadata.dc.title[].value
A consistency result on long cardinal sequences