The zero divisor and augmentation conjectures for medial quandle rings YG5EX49042

Expressions

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

Item	Kind	Where	Source
2BDGBJ1JJ6	statement	proposition 2.13	arxiv
4A8JSWT6RH	statement	theorem 4.3	arxiv
Cf.\ *{Sec.\ 3	definition	definition 2.2	arxiv
*{Conj.\ 6.2	conjecture	conjecture 1.2	arxiv
cf.\ *{Cor.\ 4.7	statement	proposition 2.15	arxiv
84FXEGER1F	example	example 2.6	arxiv
cf.\ *{proof of Prop.\ 6.1	statement	lemma 5.2	arxiv
CMK4NE0Y2E	definition	definition 3.2	arxiv
cf.\ *{Ex.\ 6.7	statement	lemma 3.4	arxiv
*{Conj.\ 3.15	conjecture	conjecture 1.1	arxiv
CTS94V7P51	statement	lemma 5.4	arxiv
D0XGBGVNSP	definition	definition 2.4	arxiv
FH7E8KFMBA	example	example 2.7	arxiv
G0KD3NEW7A	statement	proposition 3.3	arxiv
GD3PD7ZQ5N	statement	proposition 6.1	arxiv
HQ8HTFCZFC	definition	definition 2.10	arxiv
K14Y6NVHPW	statement	proposition 5.1	arxiv
KGVVD61JVC	example	example 2.3	arxiv
{Sec.\ 2.1}, {Sec.\ 2.4}, *{Sec.\ 3.2	definition	definition 2.8	arxiv
P4KRAZ7B3Y	example	example 6.4	arxiv
QC8T3BRF18	statement	proposition 3.1	arxiv
RAAP516CMF	statement	proposition 6.6	arxiv
RDA5JGP1G5	definition	definition 2.11	arxiv
SNBPWWW2PF	statement	theorem 6.3	arxiv
T86R9EA56T	statement	lemma 5.3	arxiv
VX6WHW4X9E	statement	lemma 4.1	arxiv
W6RSRBDYQM	statement	proposition 3.5	arxiv
WE4PMTJNPH	definition	definition 2.1	arxiv
Y3KJDFBWEG	statement	theorem 6.7	arxiv
YCQYJY8XHQ	example	example 2.5	arxiv
ZCP7DJB7MF	statement	lemma 6.5	arxiv