Geometric Realizations with Strong Self-Duality Part I: Non-Bipartite Quadrangulations of the Projective Plane and Strongly Involutive Self-Dual Graphs 751KSRS7WT

Expressions

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

Item	Kind	Where	Source
230TD4S8Z7	statement	lemma 5.8	arxiv
35HRHYVF75	statement	corollary 2.5	arxiv
Question of Lovász, Pach, and Szegedy , solved by Cairns and Nikolayevsky	statement	theorem 1.3	arxiv
4P59DA0KKH	statement	lemma 4.3	arxiv
5D63D863ZA	statement	lemma 5.5	arxiv
5V7KAXMGM7	statement	lemma 5.6	arxiv
61D4J0G6M0	statement	lemma 4.4	arxiv
796W7ZCDDN	statement	theorem 2.1	arxiv
7NDXJAGC6Y	statement	theorem 6.2	arxiv
9B5E2XJFA2	statement	lemma 5.2	arxiv
Conjecture of Kupitz , solved by Valtr	statement	theorem 1.4	arxiv
AAK5CE8JTS	statement	lemma 5.1	arxiv
Negami and Nakamoto, Lemma 9	statement	lemma 4.1	arxiv
B885M1G8JN	statement	lemma 5.3	arxiv
BG4XG6AC9W	statement	lemma 4.7	arxiv
C1RA44F9XY	statement	lemma 6.3	arxiv
SISD--NBQP correspondence	statement	theorem 2.2	arxiv
FRZH2QY2D6	statement	lemma 4.6	arxiv
Vázsonyi problem , solved by Grünbaum, Heppes, and Straszewicz	statement	theorem 1.2	arxiv
Special case of Theorem 4	statement	lemma 4.5	arxiv
K8D4TSXEJQ	statement	corollary 4.8	arxiv
K9SWASQBQB	statement	lemma 5.4	arxiv
N07W5D0EQQ	statement	theorem 2.4	arxiv
NMMQVZWVJJ	statement	corollary 4.2	arxiv
Grünbaum's conjecture, solved by Ackerman et al.	statement	theorem 1.1	arxiv
Folklore	statement	lemma 6.4	arxiv
X9CXVPYJ35	statement	theorem 2.3	arxiv
Consequence of the Euler formula	statement	theorem 1.5	arxiv
2-connected version of Corollary 2	statement	theorem 5.7	arxiv
ZZRDC61HQ4	statement	theorem 6.1	arxiv