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In mathematics, the Robinson–Schensted correspondence is a bijective correspondence between permutations and pairs of standard Young tableaux of the same shape. It has various descriptions, all of which are of algorithmic nature, it has many remarkable properties, and it has applications in combinatorics and other areas such as representation theory.
The Robinson–Schensted correspondence is a bijective mapping between permutations and pairs of standard Young tableaux, both having the same shape.This bijection can be constructed using an algorithm called Schensted insertion, starting with an empty tableau and successively inserting the values σ 1, ..., σ n of the permutation σ at the numbers 1, 2, ..., n; these form the second line ...
An Ohio man allegedly slammed a 15-month-old girl on the floor after she wouldn’t stop crying, fracturing her skull. Two weeks later, she died of her injuries.
A North Carolina father was arrested Monday after allegedly storming into a high school and choking a teenage student in a caught-on-video attack. Quinton Lofton, 43, was charged with felony ...
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The Specht module of the partition λ is the module generated by the elements E T as T runs through all tableaux of shape λ. The Specht module has a basis of elements E T for T a standard Young tableau. A gentle introduction to the construction of the Specht module may be found in Section 1 of "Specht Polytopes and Specht Matroids". [1]
(The Center Square) – The Seattle City Council’s first action of the new year will be finding a replacement for the District 2 position. Earlier this month, Tammy Morales announced that she ...