Linear Laurent phenomenon algebras are of finite type 9Q8S0NWHP2

URI	`m2://res/9Q8S0NWHP2`
Kind	preprint
Creators	Oliver Daisey
Date	2026-10-12
MSC	05-XX, 13-XX, 16-XX, 20-XX, 22-XX
Subjects	arxiv math.CO, arxiv math.AC, arxiv math.RA, arxiv math.RT
Scope	in

Expressions

The mentions of the inventory that name this resource. Each name links to the card of its inventory row.

Item	Kind	Where	Source
Laurent phenomenon	statement	proposition 2.8	arxiv
Polynomial residues	statement	lemma 3.5	arxiv
2RF9MXWP8R	statement	lemma 4.2	arxiv
3JG6HEGF2W	statement	lemma 4.7	arxiv
Nonvanishing criterion	statement	proposition 4.6	arxiv
Laurent phenomenon algebra	definition	definition 2.7	arxiv
Seed rigidity	statement	lemma 5.5	arxiv
9X4Y2ZXN7A	definition	definition 4.5	arxiv
BFAN4D47WN	statement	theorem 1.2	arxiv
Basic mutation properties	statement	proposition 2.5	arxiv
E5R2HD1QE7	statement	lemma 3.4	arxiv
FYGS8513HD	statement	corollary 5.2	arxiv
Seed equivalence	definition	definition 2.6	arxiv
Seed	definition	definition 2.1	arxiv
Upper-bound invariance	statement	proposition 3.3	arxiv
Exchange Laurent polynomials	definition	definition 2.2	arxiv
N9DWBSBQT5	statement	theorem 5.1	arxiv
N9JPX8W23D	statement	lemma 2.3	arxiv
Mutation	definition	definition 2.4	arxiv
Caterpillar intersection	statement	lemma 3.2	arxiv
TZ6W2X95QX	example	example 4.3	arxiv
Normalisation and finite type	definition	definition 2.9	arxiv
WBCSEBCGD2	statement	lemma 5.3	arxiv
WTZFY1SY1E	statement	proposition 5.4	arxiv
XEZBGX7WCD	statement	proposition 5.6	arxiv
XH29ADSS7C	example	example 3.6	arxiv
XNBGC3XY2J	definition	definition 3.1	arxiv