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\phi(x) = f(x)   \lambda \int_a^b K(x,t)\,\phi(t)\,dt

\frac{\hat{p}' \frac{z^2_{\alpha/2}}{2N}\pm{}z_{\alpha/2}\sqrt{
\frac{\hat{p}'(1-\hat{p}') \frac{z^2_{\alpha/2}}{4N}}{N}
}}{1 \frac{z^2_{\alpha/2}}{N}}

\frac{\hat{p} \frac{z^2_{\alpha/2}}{2N}\pm{}z_{\alpha/2}\sqrt{
\frac{\hat{p}(1-\hat{p}) \frac{z^2_{\alpha/2}}{4N}}{N}
}}{1 \frac{z^2_{\alpha/2}}{N}}
\hat{p}=\frac{N_{\mbox{pos}}}{N_{\mbox{pos}} N_{\mbox{neg}}}
Adenin
\purinev{4==NH$\mathrm{_2}$;6==H;2==H;1==H}