Every countable group embeds in a group of type $\mathrm{FP}_n$ PYY8DFK2JS

URI	`m2://res/PYY8DFK2JS`
Kind	preprint
Creators	Laurent Bartholdi, Roman Mikhailov
Date	2026-09-29
MSC	20-XX
Subjects	arxiv math.GR
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
167TK66SKQ	statement	theorem A	arxiv
29XS5NYNP1	statement	proposition 3.2	arxiv
2D1KBAVVCG	statement	lemma 2.2	arxiv
2VQC7XTYJ3	statement	lemma A.8	arxiv
30RRTYJEN0	statement	corollary C	arxiv
5KEBHJ6W5N	statement	lemma 7.1	arxiv
86W4F4ZMR7	definition	definition 3.1	arxiv
8GRTNP66KV	statement	corollary 7.7	arxiv
9M730JRF3H	statement	lemma A.9	arxiv
A5MW7474W5	statement	corollary 5.3	arxiv
AZ37YSE66W	statement	theorem D	arxiv
B6NXR3YNT1	statement	lemma 4.2	arxiv
BY2BCJJ2WK	definition	definition A.3	arxiv
DD79DNZNRE	statement	theorem 7.3	arxiv
Controlled additivity	statement	lemma A.5	arxiv
GHB8QXCVTW	definition	definition 2.1	arxiv
GT6GYTTX7J	statement	proposition A.2	arxiv
H19H8SVP3X	statement	lemma 5.1	arxiv
H91R2CY0TR	statement	theorem A.1	arxiv
MDEPMKJQF2	statement	lemma 7.5	arxiv
PZNJGAXVCY	statement	theorem E	arxiv
QF0H72YPGD	statement	proposition A.6	arxiv
QR528WJE62	statement	corollary 6.1	arxiv
QRWJG9WX54	statement	lemma 7.2	arxiv
QS28ZHZE1D	statement	theorem B	arxiv
SRFRWN9F9Y	statement	lemma 4.1	arxiv
T3AVFFH7QK	statement	lemma 7.6	arxiv
VPCSRRKZWT	statement	lemma A.7	arxiv
W3DSFEKA76	statement	lemma A.4	arxiv