Revision: 1.1.1.1 - (view) (download)
1 : | ktanaka | 1.1 | (subfont souchou mincho) |
2 : | ; | ||
3 : | (defun curve2 (p1 p2 dp1 dp2 w1 w2 dw1 dw2 ti) | ||
4 : | (lets ((titi (times ti ti)) | ||
5 : | (ddp1 (plus2 (times2 (quotient 6.0 titi) | ||
6 : | (diff2 p2 p1)) | ||
7 : | (times2 (quotient -4.0 ti) dp1) | ||
8 : | (times2 (quotient -2.0 ti) dp2))) | ||
9 : | (ddp2 (plus2 (times2 (quotient 6.0 titi) | ||
10 : | (diff2 p1 p2)) | ||
11 : | (times2 (quotient 4.0 ti) dp2) | ||
12 : | (times2 (quotient 2.0 ti) dp1))) | ||
13 : | (dp1_ddp1 (mul2 dp1 ddp1)) | ||
14 : | (dp2_ddp2 (mul2 dp2 ddp2)) | ||
15 : | (lendp1 (length2 dp1)) | ||
16 : | (lendp2 (length2 dp2)) | ||
17 : | (lendp1_3 (quotient 1.0 (times lendp1 lendp1 lendp1))) | ||
18 : | (lendp2_3 (quotient 1.0 (times lendp2 lendp2 lendp2))) | ||
19 : | (a1 (plus2 p1 (normlen2 w1 (rot270 dp1)))) | ||
20 : | (a2 (plus2 p2 (normlen2 w2 (rot270 dp2)))) | ||
21 : | (b1 (diff2 p1 (normlen2 w1 (rot270 dp1)))) | ||
22 : | (b2 (diff2 p2 (normlen2 w2 (rot270 dp2)))) | ||
23 : | ) | ||
24 : | ; (break) | ||
25 : | `(((angle .,a1) | ||
26 : | (,test | ||
27 : | .,(plus2 a1 | ||
28 : | (times2 (quotient ti 3.0) | ||
29 : | (plus2 dp1 | ||
30 : | (times2 (quotient dw1 lendp1) (rot270 dp1)) | ||
31 : | (times2 (quotient w1 lendp1) (rot270 ddp1)) | ||
32 : | (times2 (times -1.0 w1 dp1_ddp1 lendp1_3) | ||
33 : | (rot270 dp1)))))) | ||
34 : | (,test | ||
35 : | .,(plus2 a2 | ||
36 : | (times2 (quotient ti -3.0) | ||
37 : | (plus2 dp2 | ||
38 : | (times2 (quotient dw2 lendp2)(rot270 dp2)) | ||
39 : | (times2 (quotient w2 lendp2) (rot270 ddp2)) | ||
40 : | (times2 (times -1.0 w2 dp2_ddp2 lendp2_3) | ||
41 : | (rot270 dp2)))))) | ||
42 : | (angle .,a2)) | ||
43 : | ((angle .,b1) | ||
44 : | (,test | ||
45 : | .,(plus2 b1 | ||
46 : | (times2 (quotient ti 3.0) | ||
47 : | (plus2 dp1 | ||
48 : | (times2 (quotient dw1 lendp1) (rot90 dp1)) | ||
49 : | (times2 (quotient w1 lendp1) (rot90 ddp1)) | ||
50 : | (times2 (times -1.0 w1 dp1_ddp1 lendp1_3) | ||
51 : | (rot90 dp1)) | ||
52 : | )))) | ||
53 : | (,test | ||
54 : | .,(plus2 b2 | ||
55 : | (times2 (quotient ti -3.0) | ||
56 : | (plus2 dp2 | ||
57 : | (times2 (quotient dw2 lendp2) (rot90 dp2)) | ||
58 : | (times2 (quotient w2 lendp2) (rot90 ddp2)) | ||
59 : | (times2 (times -1.0 w2 dp2_ddp2 lendp2_3) | ||
60 : | (rot90 dp2)))))) | ||
61 : | (angle .,b2))))) | ||
62 : | ; | ||
63 : | (defkazari souchou (ten 2 ten 3) | ||
64 : | (lets ((p0 (vref cross 0)) | ||
65 : | (p1 (vref cross 1)) | ||
66 : | (p2 (vref cross 2)) | ||
67 : | (p3 (vref cross 3)) | ||
68 : | (p4 (times2 0.5 (plus2 p0 p1))) | ||
69 : | (p5 (plus2 p1 (times2 1.0 (diff2 p3 p1)))) | ||
70 : | (p6 (plus2 p0 (times2 0.6 (diff2 p2 p0))))) | ||
71 : | `((angle .,p6) | ||
72 : | (angle .,p4) | ||
73 : | (angle .,p5)))) | ||
74 : | ; | ||
75 : | (setq souchouwidth 12.0) | ||
76 : | (defelement souchou ten | ||
77 : | (lets ((p0 (car points)) | ||
78 : | (p1 (cadr points)) | ||
79 : | (w souchouwidth) | ||
80 : | (l1 (normlen2 w (rot90 (diff2 p1 p0)))) | ||
81 : | (p2 (plus2 p1 l1)) | ||
82 : | (len (metric2 p0 p2)) | ||
83 : | (p02 (plus2 (inter2 p0 p2 0.5)(normlen2 (times len 0.05) l1))) | ||
84 : | (d0 (times2 2 (diff2 p02 p0))) | ||
85 : | (d2 (times2 2 (diff2 p2 p02))) | ||
86 : | (dw (quotient w len))) | ||
87 : | (curve2 p0 p2 d0 d2 0 w w w 1))) | ||
88 : | (defelement souchou hidari | ||
89 : | (lets ((p0 (car points)) | ||
90 : | (p1 (cadr points)) | ||
91 : | (p2 (caddr points)) | ||
92 : | (w souchouwidth) | ||
93 : | (d0 (times2 2 (diff2 p1 p0))) | ||
94 : | (d2 (times2 2.5 (diff2 p2 p1))) | ||
95 : | (len1 (metric2 p0 p1)) | ||
96 : | (len2 (metric2 p1 p2)) | ||
97 : | (len (plus len1 len2)) | ||
98 : | (dw1 (quotient (times -0.5 w len) len)) | ||
99 : | (dw2 (times w -2))) | ||
100 : | (curve2 p0 p2 d0 d2 w 0 dw1 dw2 1))) |
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