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Что (кто) такое quadratic lattice graph - определение
Niemeier lattices; Kneser neighborhood graph; Neimeier lattice
Quadratic irrational number
MATHEMATICAL CONCEPT
Quadratic surd; Quadratic irrationality; Quadratic Irrational Number; Quadratic irrationalities; Quadratic irrational; Quadratic irrational numbers
In mathematics, a quadratic irrational number (also known as a quadratic irrational, a quadratic irrationality or quadratic surd) is an irrational number that is the solution to some quadratic equation with rational coefficients which is irreducible over the rational numbers.Jörn Steuding, Diophantine Analysis, (2005), Chapman & Hall, p.
Quadratic reciprocity
THEOREM
Law of quadratic reciprocity; Quadratic reciprocity rule; Aureum Theorema; Law of Quadratic Reciprocity; Quadratic reciprocity law; Quadratic reciprocity theorem; Quadratic Reciprocity; Qr theorem
In number theory, the law of quadratic reciprocity is a theorem about modular arithmetic that gives conditions for the solvability of quadratic equations modulo prime numbers. Due to its subtlety, it has many formulations, but the most standard statement is:
Lattice graph
![Square grid]] graph](https://commons.wikimedia.org/wiki/Special:FilePath/Square grid graph.svg?width=200 "Square grid]] graph")
![Triangular grid]] graph](https://commons.wikimedia.org/wiki/Special:FilePath/Triangular grid graph.svg?width=200 "Triangular grid]] graph")
GRAPH THAT CAN BE DRAWN WITHIN A REPEATING ARRANGEMENT OF POINTS
Grid graph; Lattice Graph; Grid Graph; Mesh graph; Mesh Graph; Square grid graph; Triangular grid graph; Grid (graph theory)
In graph theory, a lattice graph, mesh graph, or grid graph is a graph whose drawing, embedded in some Euclidean space , forms a regular tiling. This implies that the group of bijective transformations that send the graph to itself is a lattice in the group-theoretical sense.
Википедия
Niemeier lattice
In mathematics, a Niemeier lattice is one of the 24 positive definite even unimodular lattices of rank 24, which were classified by Hans-Volker Niemeier (1973). Venkov (1978) gave a simplified proof of the classification. Witt (1941) has a sentence mentioning that he found more than 10 such lattices, but gives no further details. One example of a Niemeier lattice is the Leech lattice.
