Van Lier sequences
type: Item
instance of: scholarly article
title: Van Lier sequences
zbMATH Open document ID: 0707.11016
DOI: 10.1016/0166-218X(90)90066-L
author: Peter Fishburn
author: Fred Roberts
author: Helen M. Marcus-Roberts
published in: Discrete Applied Mathematics
publication date: 1990-01-01T00:00:00Z
review text: The authors study Van Lier sequences, introduced by the first two authors [J. Math. Psychol. 33, No.2, 117-130 (1989; Zbl 0693.92022)], and regular sequences. Among other results, they show that every regular sequence without gaps is a Van Lier sequence. They also show that every sub- Fibonacci sequence is a Van Lier sequence.
reviewed by: Andreas N. Philippou
Mathematics Subject Classification ID: 11B39
Mathematics Subject Classification ID: 11B83
zbMATH DE Number: 4160825
zbMATH Keywords: Van Lier sequences
zbMATH Keywords: sub-Fibonacci sequence
MaRDI profile type: Publication
cites work: The axioms of subjective probability
cites work: Unique Finite Difference Measurement
cites work: Q3834778
cites work: Axioms for unique subjective probability on finite sets
cites work: Q3481545
cites work: Q5595249
cites work: Intuitive Probability on Finite Sets
cites work: Q5639713
cites work: Sufficient Conditions for the Existence of a Finitely Additive Probability Measure
cites work: Qualitative independence in probability theory
cites work: Measurement Theory
cites work: Necessary and sufficient conditions for existence of a unique measure strictly agreeing with a qualitative probability ordering
cites work: A simple sufficient condition for the unique representability of a finite qualitative probability by a probability measure
description: scientific article; zbMATH DE number 4160825