A brief glimpse into the past

¡CONTUNDENTE GOLEADA DEL TIGRE EN LA PAZ PARA CLASIFICARSE! | The Strongest 4-0 Huachipato | RESUMEN
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Dodgers vs Giants | Dodgers Home Plate
Dodgers vs Giants | Dodgers Home Plate

Game Day: @dodgers vs. @giants Date: Wednesday, May 15, 2024 Time: 6:45 p.m. Location: Oracle Park, San Francisco Let's go ...



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Nikola Jokic 單場40分0失誤 帶領金塊完成聽牌 尼克隊真的讓我圈粉 ft @withmyhomies2508 | 帥搞連線

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Sandeep Lamichhane News | Patan High Court Nepal | के सन्दिप लामिछाने ले सफाई पाउलान्? | Sandy25
Sandeep Lamichhane News | Patan High Court Nepal | के सन्दिप लामिछाने ले सफाई पाउलान्? | Sandy25

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Luis SUAREZ VS Sergio AGUERO  Their total number of goals per season according to their age
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LEWANDOWSKI VS SERGIO AGUERO  Their level according to their age EA Sport FC rating
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Team, Place & City Details

Kravchuk

Kravchuk is a surname that derived from the occupation of tailor with addition of a common Ukrainian suffix -chuk.

Kravchuk polynomials

Kravchuk polynomials or Krawtchouk polynomials are discrete orthogonal polynomials associated with the binomial distribution, introduced by Mikhail Kravchuk (1929). The first few polynomials are (for q=2): K 0 ( x ; n ) = 1 {\displaystyle {\mathcal {K}}_{0}(x;n)=1} K 1 ( x ; n ) = − 2 x + n {\displaystyle {\mathcal {K}}_{1}(x;n)=-2x+n} K 2 ( x ; n ) = 2 x 2 − 2 n x + ( n 2 ) {\displaystyle {\mathcal {K}}_{2}(x;n)=2x^{2}-2nx+{n \choose 2}} K 3 ( x ; n ) = − 4 3 x 3 + 2 n x 2 − ( n 2 − n + 2 3 ) x + ( n 3 ) .

Krawtchouk matrices

In mathematics, Krawtchouk matrices are matrices whose entries are values of Krawtchouk polynomials at nonnegative integer points. The Krawtchouk matrix K is an (N+1)×(N+1) matrix.

Palacio de los Vivero
Palacio de los Vivero

The Palacio de los Vivero is located in Valladolid, in Castile and León, Spain in front of the Convent of Las Descalzas Reales. The Catholic Monarchs married there in 1469; from the 16th century, the Crown established in the palace the seat of the Real Audiencia y Chancillería de Valladolid.