Explicit congruences for the class equations $H_{-7p}(X)$ and $H_{-28p}(X)$

preprint2022arXivOpen access

A computational proof is given for congruences modulo $p$ for the class equation $H_{-28p}(X)$ , when the prime $p$ satisfies $p \equiv 3$ (mod $4$ ), and for the product $H_{-7p}(X) H_{-28p}(X)$ , when $p \equiv 1$ (mod $4$ ).

Explore this paper’s authors, topics and related work.

Building this map preview

BZPEER is loading the nearby papers, people, topics and institutions for this page.

Write a reviewWrite

No reviews yet.

Add a commentWrite

No comments yet.

Explicit congruences for the class equations $H_{-7p}(X)$ and $H_{-28p}(X)$

Abstract

Connections

Building this map preview

Reviews 0

Discussion 0

Explicit congruences for the class equations H−7p(X)H_{-7p}(X)H−7p​(X) and H−28p(X)H_{-28p}(X)H−28p​(X)

Abstract

Connections

Building this map preview

Reviews 0

Discussion 0

Explicit congruences for the class equations $H_{-7p}(X)$ and $H_{-28p}(X)$