2
en, also [FS], [LW], [A₁A₂] durch einen
die Dreiecke
E₁FS, und R₁LW2,
[[EF] [R₁L]) ([FS2] [LW₂])] = [A₁ A₂]
die Addition 123 und Multiplikation 119 der
Distributive Gesetz
(q + r) p = qp + rp. (S. Fig. S. 121.)
QE1A0 A1) = (Q2E2 AA₂), r = (R₁ E₁ AA₁),
A₁), qp = (T₁E₁AA₁) = (T2 E2A, A₂),
,
qp + rp = (W2E2A0A2),
11) (P2 F2 A0 A2) = (W2E2AA₂),
EAA₁) = (W₂ PA, A₂),
0
22
2] und [P2E₁] auf [A₁A2]
0
[QA₁]), W' = ([T₁ A₂] [U₂ A₁])
[UA]),
N = ([SA][W₂ A₁])
1
][U₂A₁]), M' = ([R₁ A₂] [W₂ A₁]),
2