# Wydawnictwa / Czasopisma IMPAN / Fundamenta Mathematicae / Wszystkie zeszyty

## Countable 1-transitive coloured linear orderings II

### Tom 183 / 2004

Fundamenta Mathematicae 183 (2004), 185-213 MSC: Primary 06A05. DOI: 10.4064/fm183-3-1

#### Streszczenie

This paper gives a structure theorem for the class of countable $1$-transitive coloured linear orderings for a countably infinite colour set, concluding the work begun in [1]. There we gave a complete classification of these orders for finite colour sets, of which there are $\aleph _1$. For infinite colour sets, the details are considerably more complicated, but many features from [1] occur here too, in more marked form, principally the use (now essential it seems) of coding trees, as a means of describing the structures in our list, of which there are now $2^{\aleph _0}$.

#### Autorzy

M{é}xico, D.F. 04510, Mexico
e-mail
• J. K. TrussDepartment of Pure Mathematics
University of Leeds
Leeds LS2 9JT, England
e-mail

## Przeszukaj wydawnictwa IMPAN

Zbyt krótkie zapytanie. Wpisz co najmniej 4 znaki.

Odśwież obrazek