t

b_t

points

Time

model b_t

points

Time

A2 = 0
B2 = 22.1
A3 = 1
B3 = 23.4
A4 = 2
B4 = 26.1
A5 = 3
B5 = 27.5
A6 = 4
B6 = 30.5
A7 = 5
C2: (A2, B2)
C3: (A3, B3)
C4: (A4, B4)
C5: (A5, B5)
C6: (A6, B6)
text4 = RotateText("Population density", 1.5707963267948966)
p(x) = 0.0236 + 1.86E-4 * x + 0.00893 * x^(2)
B7 = 34.4
B8 = 36.6
A8 = 6
C7: (A7, B7)
C8: (A8, B8)
D2: B2
D3: D2 * 1.08
D4: D3 * 1.08
D5: D4 * 1.08
D6: D5 * 1.08
D7: D6 * 1.08
D8: D7 * 1.08
E2: (A2, D2)
E3: (A3, D3)
E4: (A4, D4)
E5: (A5, D5)
E6: (A6, D6)
E7: (A7, D7)
E8: (A8, D8)
text3 = RotateText("Population density", 1.5707963267948966)
A = (1.4534113060428835, 42.09417278106511)
B = (1.469395711500973, 39.916233088757416)
C = (0.02, 40.5026)
D = (0.02, 42)
poly1, a, b, c, d = Polygon(A, B, C, D)
E = (-1.00819, 40.5)
F = (-0.97622, 42)
G = (-0.01, 42)
H = (-0.01, 40.5)
poly2, e, f, g, h = Polygon(E, F, G, H)
I = (4.810136452241713, 17.634234698224855)
J = (7.127875243664715, 17.55046778698225)
K = (7.111890838206626, 15.540061917159763)
L = (4.762183235867444, 15.456295005917159)
poly3, i, j, k, l = Polygon(I, J, K, L)