HighlightsA brief glimpse into the past
Jose Quintana says his pitching performance 'wasn't good' in 4-2 loss to Atlanta Braves | SNY
Following the Mets 4-2 loss to the Atlanta Braves, starter Jose Quintana spoke about how disappointed he was in his outing.
BRUINS FAN RANT 2024 | Florida Panthers Defeat Boston Bruins 6-2 | BRUINS CAN'T COME BACK LATE
bostonbruins #floridapanthers #NHL.
Divincenzo Drops 35 But Knicks Can't Hold On Late in Game 3 Loss vs Indiana Pacers | New York Knicks
Donte Divincenzo was on fire, hitting seven threes, but The Indiana Pacers scraped by the New York Knicks in the end.
NBA Gametime reacts to Indiana Pacers beat New York Knicks 111-106 in Game 3; Haliburton KO Brunson
NBA Gametime reacts to Indiana Pacers beat New York Knicks 111-106 in Game 3; Haliburton K.O DiVincenzo & Brunson.
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Chicago Cubs vs Pirates [Highlights] 05/10/24 | Yasmani Grandal can’t hold on at the plate!
ChicagoCubs #PittsburghPirates #CubsVsPirates Chicago Cubs vs Pirates [Highlights] 05/10/24 | Yasmani Grandal can't hold on ...
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Tampa Bay Rays vs New York Yankees TODAY [Highlights] | Trevi on target 🎯😱 Can't Be Stopped 👊
NewYorkYankees #TampaBayRays #YankeesvsRays NY Yankees vs TB Rays: Juan Soto & Judge Hits Solo Home Run [TODAY] ...
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Philadelphia Phillies vs Marlins [Highlights] May 10, 2024 1 hit 2 Run. Can't Be Stopped Phillies
MiamiMarlins #PhiladelphiaPhillies #MarlinsVsPhillies Philadelphia Phillies vs Marlins [Highlights] May 10, 2024 1 hit 2 Run.
Team, Place & City Details
Khabibullin
Khabibullin or Khabibulin is a Tatar masculine surname, its feminine counterpart is Khabibullina or Khabibulina.
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.