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= 1 ∙2 ∙∙ n.
| (0) | 10 | 20 | n0 | 0 | ||
| (∆(1)) | 11 | 20 | n0 | (1) | (1)- 0 | |
| (∆(2)) | 11 | 21 | n0 | (2) | (2) - (1) | |
| n- (∆(n)) | 11 | 21 | n1 | 1 | 1 - (n-1) | |
| (∆) | 1 - 0 = ∑∆i |
| Q0= T0 ∙ V0 | ||
| QT= T1∙ V0 | ∆Q(T) = QT - Q0 | |
| Q1 = T1∙ V1 | ∆Q(V) = Q1- QT | |
| ∆Q = Q1 Q0 | ∆Q = ∆Q(T) + ∆Q(V) |
, .
| (∆(1)) | 11- 10 | 20 | n0 | ∆(1)= ∆1∙ 20∙∙ n0 | |
| (∆(2)) | 11 | 21- 20 | n0 | ∆(2)= 11∙∆ 2∙∙ n0 | |
| n- (∆(n)) | 11 | 21 | n1- n0 | ∆(xn)= 11∙ 21∙∙∆ n | |
| (∆) | 1 - 0 = ∑∆i |
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∆Q(T) = (T1 - T0) ∙ V0
∆Q(V) = T1 ∙ (V1 V0)
∆Q = ∆Q(T) + ∆Q(V)
.
| (∆(1)) | I1-1 | y0 | ∆(1) = (I1-1) ∙ y0 | |||
| (∆(2)) | I1 | I2-1 | y0 | ∆(2) = I1 ∙ (I2-1) ∙ y0 | ||
| n- (∆(n)) | I1 | I2 | In-1 | y0 | ∆(n) = I1∙ I2 ∙ ∙ (In-1) ∙ y0 | |
| (∆) | 1 - 0 = ∑∆i |
| ∆Q(T) = (IT - 1) ∙ Q0 |
| ∆Q(V) = IT ∙ (IV 1) ∙ Q0 = (IQ IT) ∙ Q0 |
 ∆Q = ∆Q(T) + ∆Q(V)
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