📄 euler1.m
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%Euler: If k is a prime, then x^2+x+k (x=0~k-2) will always be
%prime. Using the code below, I found it is not right.
function y=euler1(n)
m=1;
for k=2:n
if(isprime(k))
p=0;
for x=0:k-2
if(isprime(x^2+x+k)) y(m,x+1)=x^2+x+k;
else y(m,x+1)=0;p=p+1;
end
z(m,1)=k;z(m,2)=p;
end
for x=k-1:n-2
y(m,n-1)=0; %zero padding
end
m=m+1;
end
end
disp('wrong number relating to a prime:')
z %the number of the k th prime's functions x^2+x+k (x=0~k-2)
%which are not prime.
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