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Nov 28th, 2014
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  1. N=n-1;
  2. k=(n-1)/2;
  3.  
  4. x=n-p-1;
  5.  
  6. % q=2;
  7. for j=0:(n-1)/2
  8. s_RHS(j+1)=(-1)^j*nCk(n-p,j)*T_mn(p,(n-1)/2-j);
  9. % The Kravchuk polynomial has following alternative expressions:
  10. s_LHS_1(j+1) = (-1)^j * nCk(x,j)* nCk((n-1)-(n-p-1),((n-1)/2)-j);
  11. s_LHS_2(j+1)=(-2)^j * nCk((n-1)-j,((n-1)/2)-j)* nCk((n-p-1),j);
  12. s_LHS_3(j+1)=(-1)^j* 2^(((n-1)/2)-j)* nCk(((n-1)/2)+j,j)* nCk(p,((n-1)/2)-j) ;
  13. end
  14. [s_RHS' s_LHS_1' s_LHS_2' s_LHS_3']
  15. [ sum([s_RHS' s_LHS_1' s_LHS_2' s_LHS_3'])]
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