A auf 1. Blatt

D auf 2. Blatt 

Beide Blätter der Riemann'schen Fläche

dr: 1 / 24
dphi: π / 24
D = (1.5186406074656085, 1.2834193022063494)
A = (2.204238974017692, 1.4622710500025449)
l2 = Sequence(((1 / 4 * exp(((dr * n) * ln(4)))); ((2 * n) * dphi)), n, 0, 24)
l3 = Sequence(((1 / 4 * ℯ^(((dr * n) * ln(4)))); ((2 * n) * dphi)), n, 24, 48)
l4 = Sequence(((1 / 2 * ℯ^(((dr * n) * ln(2)))); (n * dphi)), n, 24, 48)
l1 = Sequence(((1 / 2 * ℯ^(((dr * n) * ln(2)))); (n * dphi)), n, 0, 24)
argR(x, y) = If[arg(x + (ί * y)) < 0, arg(x + (ί * y)) + (2 * π), arg(x + (ί * y))]
A': ((abs(x(A) + (ί * y(A))))^(0.5); (0.5 * argR(x(A), y(A))))
D': ((abs(x(D) + (ί * y(D))))^(0.5); π + (0.5 * argR(x(D), y(D))))
B = (3.78032032043061, -2.6538032013626833)
C = (4.709355788149736, -2.6538032013626833)