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- Hockey-stick identity - HandWiki
In combinatorial mathematics, the hockey-stick identity, Christmas stocking identity, boomerang identity, Fermat's identity or Chu's Theorem, states that if [math]\displaystyle{ n \geq r \ge 0 }[ math] are integers, then
- Hockey Stick Identity – Existsforall Academy
The hockey stick identity in combinatorics tells us that if we take the sum of the entries of a diagonal in Pascal’s triangle, then the answer will be another entry in Pascal’s triangle that forms a hockey stick shape with the diagonal
- Christmas Stocking Theorem -- from Wolfram MathWorld
The Christmas stocking theorem, also known as the hockey stick theorem, states that the sum of a diagonal string of numbers in Pascal's triangle starting at the nth entry from the top (where the apex has n=0) on left edge and continuing down k rows is equal to the number to the left and below (the "toe") bottom of the diagonal (the "heel"; Butterworth 2002) This follows from the identity sum
- Home [identityhockey. nl]
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- Hockey Stick Identity - YouTube
In this video, we explain the Hockey Stick Identity The Hockey Stick Identity is an interesting application of Pascal's Identity We will go through a simpl
- combinatorics - Hockey Stick Identity Summation Proof - Mathematics . . .
For example in the hockey stick identity that OP posted, if j=4, then the first summand would become 0C4, which is undefined $\endgroup$ – user140161
- COMBINATORIAL IDENTITIES (vandermonde and hockey stick identity) WITH . . .
Vandermonde's Identity Vandermonde's Identity states that , which can be proven combinatorially by noting that any combination of objects from a group of objects must have some objects from group and the remaining from group Hockey-Stick Identity For This identity is known as the hockey-stick identity because, on…
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