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M_{K}=\frac{1}{2^{k+1}-2}\sum_{i=0}^{L-1}\sum_{l=1}^{K}\binom{K}{l}h_{i}i^{l}M_{K-l}

[/itex]

[itex]M_0=1[/itex] and the size of [itex]h_i[/itex] is [itex]L[/itex].

I tried to compute this summation in matlab, my attempt is as following:

But i'm not sure whether the codes are correct or not. If the codes are not correct how can i fix them?Code (Text):clear

h=[ (1+sqrt(3))/4 (3+sqrt(3))/4 (3-sqrt(3))/4 (1-sqrt(3))/4]';

% for simplicity i take K=4 and L=4

K=4;

L=4;

k=1;

M=zeros(1,K+1);

M(1)=1;

for l=1:K

for i=1:L

for j=1:k

M(l+1)=M(l+1)+nchoosek(k,j)*h(i)*((i-1)^l)*M(l);

end

end

k=k+1;

M(l+1)=(1/(2^(K+1)-2))*M(l+1);

end

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# Computing nested summation

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