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Левый столбец (ячейки 1-5):
a_ik = (L_ik \sqrt(\lambda_k))/(\sqrt(L_1k^2 + L_2k^2 + ... + L_mk^2))
\eqarray((1 - \lambda)L_11 + r_12 L_21 + ... + r_1m L_m1 = 0 & r_21 L_11 + (1 - \lambda)L_21 + ... + r_2m L_m1 = 0 & ........................................................... & r_m1 L_11 + r_m2 L_21 + ... + (1 - \lambda)L_m1 = 0)
\sigma_x = \sqrt(\sum_(i=1)^n (x_i - \bar x)^2 (m_i)/N)
C = 1/(\int_a^b dx) = 1/x |_a^b = 1/(b - a)
F(x) = 1/(\sigma \sqrt(2\pi)) \int_(-\infty)^x e^(-((z-a)^2)/(2\sigma^2)) dz
Правый столбец (ячейки 1-5):
\matrix((1-\lambda) & r_12 & r_13 & ... & r_1m @ r_21 & (1-\lambda) & r_23 & ... & r_2m @ ... & ... & ... & ... & ... @ r_m1 & r_m2 & r_m3 & ... & (1-\lambda)) = 0
M[X] = a = \int_(-\infty)^(+\infty) x f(x) dx
D[\varphi(x)] = \int_(-\infty)^(+\infty) [\varphi^2(x) f(x) dx - [M^2 \varphi(x)]
f(x) = 1/(\sigma \sqrt(2\pi)) e^(-((x-a)^2)/(2\sigma^2))
P(|X| < \delta) = 2\Phi(\delta/\sigma)