Dimension subrings of Lie rings P3HWTYFDBX

URI	`m2://res/P3HWTYFDBX`
Kind	preprint
Creators	Vasily Ionin, Roman Mikhailov, Tima Petrov
Date	2026-10-01
MSC	20-XX, 16-XX
Subjects	arxiv math.GR, arxiv math.RA
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
2D9F7W3PDE	statement	theorem B	arxiv
38TR0TD461	statement	theorem 5.1	arxiv
3NYAVNYVKK	statement	lemma 3.7	arxiv
4BTSDSXRC1	statement	lemma 6.9	arxiv
5CMTMJ5BYT	statement	corollary 6.16	arxiv
694N5QKSAS	statement	theorem 2.2	arxiv
6AJJCX8DNP	statement	theorem A	arxiv
6RSYVZMZDK	example	example 3.2	arxiv
7BFR63QS6E	statement	corollary E	arxiv
7RSQWM1VDC	statement	corollary D	arxiv
AGR63DA1QE	statement	corollary 6.7	arxiv
BVTNYBBVJ7	statement	corollary 6.17	arxiv
DAPXV8VVQJ	statement	lemma 4.1	arxiv
E60RR8WJZ3	statement	lemma 3.3	arxiv
EEK7HGDCCQ	statement	lemma 3.11	arxiv
EVQBFF84TS	statement	lemma 5.3	arxiv
EXHQZHB0F9	statement	corollary 2.4	arxiv
GEM9VRFA24	statement	lemma 3.6	arxiv
HTZ1J9QFCZ	statement	theorem C	arxiv
HXHN8JVPNE	statement	lemma 6.8	arxiv
J9JN84ZG1K	statement	lemma 6.4	arxiv
KZWRH0HQCM	statement	lemma 6.13	arxiv
NQ9X2ES3PT	statement	lemma 3.10	arxiv
P6BEPCB3S4	statement	corollary 6.14	arxiv
R7D5JWVPFX	statement	corollary 5.8	arxiv
Poincar\'e--Birkhoff--Witt	statement	theorem 2.3	arxiv
W41FMB3S8F	statement	theorem 6.1	arxiv
WSHDJHA31F	statement	proposition 6.12	arxiv
XZNB5Z0JES	statement	corollary 6.15	arxiv
Z6Q5QC6F9Z	statement	lemma 6.10	arxiv