Outer Web | Explore

/explore

Click through on any links that interest you or select the planets on the right to continue exploring the Outer Web.

You are here		ilaba.wordpress.com The Coven-Meyerowitz conjecture - The Accidental Mathematician
\|	\|	mattbaker.blog Quadratic Reciprocity via Lucas Polynomials \| Matt Baker's Math Blog	3.6 parsecs away Travel
\|	\|	In this post, I'd like to explain a proof of the Law of Quadratic Reciprocity based on properties of Lucas polynomials. (There are over 300 known proofs of the Law of Quadratic Reciprocity in the literature, but to the best of my knowledge this one is new!) In order to keep this post as self-contained...	3.6 parsecs away Travel
\|	\|	terrytao.wordpress.com Some notes on the Coven-Meyerowitz conjecture \| What's new	1.5 parsecs away Travel
\|	\|	Let $latex {G = (G,+)}&fg=000000$ be a finite additive group. A tiling pair is a pair of non-empty subsets $latex {A, B}&fg=000000$ such that every element of $latex {G}&fg=000000$ can	1.5 parsecs away Travel
\|	\|	www.cambridge.org Combinatorial and harmonic-analytic methods for integer tilings \| Forum of Mathematics, Pi \| Cambridge Core	2.7 parsecs away Travel
\|	\|	Combinatorial and harmonic-analytic methods for integer tilings - Volume 10	2.7 parsecs away Travel
\|	\|	cp4space.hatsya.com The exceptional Jordan algebra \| Complex Projective 4-Space	24.9 parsecs away Travel
\|		In the early 1930s, Pascual Jordan attempted to formalise the algebraic properties of Hermitian matrices. In particular: Hermitian matrices form a real vector space: we can add and subtract Hermitian matrices, and multiply them by real scalars. That is to say, if $latex \lambda, \mu \in \mathbb{R}$ and $latex A, B$ are Hermitian matrices, then...	24.9 parsecs away Travel