The structure of irreducible cuspidal eta quotients N3ZA5MDZBW

Expressions

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

Item	Kind	Where	Source
2089JA6SYJ	statement	corollary 11	arxiv
2W38MXV4YM	statement	lemma 7	arxiv
2YJDRFR3C0	statement	corollary 3	arxiv
4BW9416WNF	conjecture	conjecture 3	arxiv
4HEPQYC4H9	statement	theorem B	arxiv
698HJZ98SS	conjecture	conjecture 1	arxiv
85EMNATCY8	statement	corollary 4	arxiv
A2DP0THWJW	statement	theorem E	arxiv
B33KRQV5J5	conjecture	conjecture 4	arxiv
E97YHGNHD6	statement	theorem 1	arxiv
EAQR18W00G	statement	corollary 2	arxiv
EE4JK42XDP	statement	lemma 6	arxiv
EEEKGCZCJA	statement	theorem 2	arxiv
ETPZRRW80M	statement	lemma 1	arxiv
Irreducible holomorphic eta quotients	definition	definition 1	arxiv
GFP1V20603	conjecture	conjecture 2	arxiv
GTG6MA0Y8X	statement	lemma 5	arxiv
K8SG5PF8J3	statement	lemma 2	arxiv
K916BR0PCC	statement	lemma 3	arxiv
MA8NX4GZBK	statement	corollary 1	arxiv
Special set of cusp classes	definition	definition 3	arxiv
MGGJH6XV69	statement	corollary C	arxiv
Q7JN57FJCQ	statement	corollary 7	arxiv
Q7W4TYJ738	statement	corollary 5	arxiv
QN0GAJ7393	statement	lemma 9	arxiv
\emph{Axial, generic and cuspidal eta quotients	definition	definition 2	arxiv
SKK47S0X27	statement	corollary 6	arxiv
T07HHHV7XZ	statement	corollary 8	arxiv
THKB0B80K6	statement	lemma 8	arxiv
V1VKD3ZK8Z	statement	corollary 12	arxiv
VY6EXR72M5	statement	theorem A	arxiv
VYW3KGGJE9	statement	corollary 10	arxiv
WYVC21SG8E	statement	corollary 9	arxiv
X9T6ZFRCWX	statement	lemma 4	arxiv
XNKP4D2Q11	statement	theorem D	arxiv