/*----------------------------------------------------------------
%W% %G%
ri18um.dat translated Tue Jun 27 20:56:15 1995 by ntscable 2.0
source file syntax: Nevin
output file syntax: CABLE
soma: diameter = 1 um length = 0.1 um area = 0.314159 um2
3 three-D points numbered 1-3
1 primary neurites
72 branches totaling 8066.41 um in length, 29667.9 um2 in area
1092 tree points translated to 1531 segments (1 requested)
Neurites divided into segments of equal dx between adjacent digitized
points.
Segment length constrained to be < 10 um, or < 10 times
mean diameter of translation interval, whichever is less.
/*
ri18um.dat, Cell Ri18
coordinates and diameters in Nevin format
pt type x y z diam
--------------
Nelson's notes
--------------
-the compartment called soma is really part of the axon that was
reconstructed
-an additional axon is added to this "soma" by ntscable, and therefore
serves as an extension of the axon
-the reconstructed axon also includes dend1[0] to dend1[13]
-the real soma is dend1[14] to dend1[27]
-dend1[21] is the middle of the soma
-dend1[183] (beginning, ie, 0) is the dendritic recording location
----------------------------------------------------------------*/
/* make geometry explicit */
primary_branches_cell = 1
branches_cell = 72
max_dx_cell = 10
points_cell = 1092
nseg_cell = 1531
double sections_cell[1]
sections_cell[0] = 1091
nsec_cell = 1093
strdef name_soma, name_section, name_axon
name_soma = "soma"
name_section = "dend"
name_axon = "axon"
use_axon = 1 /* create sections */
create soma,\
axon,\
dend1[1091]
/*----------------------------------------------------------------*/
proc geometry() { local i, j
/* soma geometry */
soma {
nseg = 1
pt3dclear()
for j = 1, fscan() {
pt3dadd(fscan(),fscan(),fscan(),fscan())
}
}
/* axon geometry */
axon {
nseg = 10
pt3dclear()
pt3dadd(0,0,0,1)
pt3dadd(0,0,100,1)
}
/* connect axon */
soma connect axon (0), 0.5
/* connect primary neurites */
soma connect dend1[0] (0), 0.5
/* neurite geometry*/
for i = 0,1090 {
dend1[i] {
nseg = fscan()
pt3dclear()
for j = 1, fscan() {
pt3dadd(fscan(),fscan(),fscan(),fscan())
}
}
}
/* branching topology*/
for i = 1,1090 {
dend1[fscan()] connect dend1[i] (0), fscan()
}
}
geometry()
SOMA COORDINATES AND DIAMETERS:
3
2.8 -117.1 2 1
2.8 -117.1 2.05 1
2.8 -117.1 2.1 1
NEURITE COORDINATES AND DIAMETERS:
1 2
5.9 -113.8 3.3 0.9
3.7 -108 3.3 1.3
1 2
3.7 -108 3.3 1.3
4.6 -104 2 1.3
1 2
4.6 -104 2 1.3
3.9 -101.8 2.2 1
1 2
3.9 -101.8 2.2 1
5.1 -96.9 2.2 1.2
1 2
5.1 -96.9 2.2 1.2
3.7 -94.7 2.2 1
2 2
3.7 -94.7 2.2 1
4.6 -82.4 2.2 1.1
3 2
4.6 -82.4 2.2 1.1
3.1 -56.9 -0.6 1.2
2 2
3.1 -56.9 -0.6 1.2
-0.2 -45.1 -0.6 1.3
1 2
-0.2 -45.1 -0.6 1.3
-0.7 -37.3 1.4 1.3
1 2
-0.7 -37.3 1.4 1.3
0.1 -33.9 2.6 1.5
1 2
0.1 -33.9 2.6 1.5
4.1 -27.1 2.4 1.7
1 2
4.1 -27.1 2.4 1.7
4.7 -18.1 2.4 2
2 2
4.7 -18.1 2.4 2
1 -7.8 3.6 2.4
1 2
1 -7.8 3.6 2.4
0.2 -7.5 0.7 4.2
1 2
0.2 -7.5 0.7 4.2
0.2 -5.6 3.4 7.9
1 2
0.2 -5.6 3.4 7.9
0.2 -3.6 3.4 12
1 2
0.2 -3.6 3.4 12
0.2 -2.2 2.3 13.8
1 2
0.2 -2.2 2.3 13.8
0.2 0 4.1 18.9
1 2
0.2 0 4.1 18.9
0.2 0.9 2.5 20.5
1 2
0.2 0.9 2.5 20.5
0.2 3.8 0.4 24.9
1 2
0.2 3.8 0.4 24.9
0.2 5 0.4 26.3
1 2
0.2 5 0.4 26.3
0.2 6 0.4 24.8
1 2
0.2 6 0.4 24.8
0.2 9.7 1 21.9
1 2
0.2 9.7 1 21.9
0.2 14.4 2.1 17.1
1 2
0.2 14.4 2.1 17.1
0.2 16.6 2.1 14.7
1 2
0.2 16.6 2.1 14.7
0.2 19.5 2.1 11.3
1 2
0.2 19.5 2.1 11.3
0.2 20.9 2.1 9.2
1 2
0.2 20.9 2.1 9.2
0.2 22.9 2.1 7.6
1 2
0.2 22.9 2.1 7.6
0.2 29 2.1 7
1 2
0.2 29 2.1 7
-0.5 34.7 3.4 5.6
1 2
-0.5 34.7 3.4 5.6
-1.9 39 4 5.6
1 2
-1.9 39 4 5.6
-0.4 45.4 4.8 5
1 2
-0.4 45.4 4.8 5
-2 49.9 5.1 5.7
1 2
-2 49.9 5.1 5.7
0.6 51.2 4.4 1.2
1 2
0.6 51.2 4.4 1.2
3.6 54.5 4.9 1
1 2
3.6 54.5 4.9 1
3.6 56.8 8.9 1
1 2
3.6 56.8 8.9 1
0.7 57.8 8.6 0.8
1 2
3.6 56.8 8.9 1
6.2 57.1 8.9 1
1 2
6.2 57.1 8.9 1
6.2 59.3 7.5 1
1 2
6.2 59.3 7.5 1
8.7 60.1 8.8 0.6
1 2
8.7 60.1 8.8 0.6
11.4 58.2 11.2 0.6
1 2
11.4 58.2 11.2 0.6
14.5 61.7 11.2 0.6
1 2
14.5 61.7 11.2 0.6
21.1 62.8 10 0.7
1 2
-2 49.9 5.1 5.7
-4.5 59 5.2 5.1
1 2
-4.5 59 5.2 5.1
-4.5 66.6 5.2 5.1
1 2
-4.5 66.6 5.2 5.1
-4.5 72.9 5.2 4.3
1 2
-4.5 72.9 5.2 4.3
-4.9 78.2 5.2 3.7
1 2
-4.9 78.2 5.2 3.7
-4.9 83 4.6 4
1 2
-4.9 83 4.6 4
-8.9 84.9 0.3 1.4
1 2
-8.9 84.9 0.3 1.4
-15.5 84.5 -1.3 1.3
1 2
-15.5 84.5 -1.3 1.3
-19.2 88.6 -2.9 1.2
1 2
-19.2 88.6 -2.9 1.2
-24.3 90.2 -2.9 1.4
1 2
-24.3 90.2 -2.9 1.4
-27.6 94.7 -9.1 1.5
1 2
-27.6 94.7 -9.1 1.5
-34.5 94.7 -6.1 1.6
2 2
-34.5 94.7 -6.1 1.6
-34.5 104.5 -3.8 2.2
1 2
-34.5 104.5 -3.8 2.2
-35.7 109.7 -3.8 1.8
2 2
-35.7 109.7 -3.8 1.8
-43.5 122.2 -9.2 1.4
1 2
-43.5 122.2 -9.2 1.4
-48.3 126.7 -5 1.5
1 2
-48.3 126.7 -5 1.5
-51.6 133.2 -2.9 1.5
1 2
-51.6 133.2 -2.9 1.5
-54.8 138.3 -2.9 1.4
1 2
-54.8 138.3 -2.9 1.4
-56.2 142.6 -4.8 1.9
2 2
-56.2 142.6 -4.8 1.9
-64.3 151 -4.8 1.7
1 2
-64.3 151 -4.8 1.7
-66.4 155.3 -4.8 1.7
1 2
-66.4 155.3 -4.8 1.7
-66.4 161.8 -5.6 1.3
1 2
-66.4 161.8 -5.6 1.3
-68.9 165.5 -4.3 1
2 2
-68.9 165.5 -4.3 1
-79.6 167.6 0 0.9
1 2
-79.6 167.6 0 0.9
-81.5 172 0 0.9
2 2
-81.5 172 0 0.9
-87.6 183.6 -3.2 0.8
1 2
-87.6 183.6 -3.2 0.8
-89.9 188.1 -4.6 0.6
1 2
-89.9 188.1 -4.6 0.6
-96.3 193.3 -3.8 0.5
2 2
-96.3 193.3 -3.8 0.5
-96.3 205.1 -1.9 0.7
2 2
-4.9 83 4.6 4
-4.9 95 4.6 3.5
2 2
-4.9 95 4.6 3.5
-4.9 110.1 2.5 3.5
1 2
-4.9 110.1 2.5 3.5
-4.9 112.1 2.5 3.5
2 2
-4.9 112.1 2.5 3.5
-14.5 109.3 3.2 1.6
1 2
-14.5 109.3 3.2 1.6
-20.9 111.1 2.7 1.3
2 2
-20.9 111.1 2.7 1.3
-34.4 106.1 5.9 1.1
1 2
-34.4 106.1 5.9 1.1
-41.1 103.4 6.8 0.9
1 2
-41.1 103.4 6.8 0.9
-43.8 103.7 8.3 0.9
1 2
-43.8 103.7 8.3 0.9
-48.9 102.9 8.3 0.8
1 2
-48.9 102.9 8.3 0.8
-53.9 100.8 5.3 1.1
1 2
-53.9 100.8 5.3 1.1
-62.1 99.9 6.9 0.8
1 2
-62.1 99.9 6.9 0.8
-66.2 96.6 11.5 0.6
1 2
-66.2 96.6 11.5 0.6
-67.1 93.6 11.5 0.5
1 2
-67.1 93.6 11.5 0.5
-69.7 97 11.5 0.6
1 2
-4.9 112.1 2.5 3.5
-2.2 119.3 2.5 3.7
1 2
-2.2 119.3 2.5 3.7
-0.3 122.8 0.6 1
2 2
-0.3 122.8 0.6 1
8.5 120.9 5.6 1.2
1 2
8.5 120.9 5.6 1.2
18.2 122.6 5.1 0.8
1 2
18.2 122.6 5.1 0.8
24.7 127.6 6.8 0.8
1 2
24.7 127.6 6.8 0.8
27.3 133.6 6.8 0.8
1 2
27.3 133.6 6.8 0.8
30.8 135.4 6.8 0.8
1 2
30.8 135.4 6.8 0.8
30.8 138.1 7.4 1
1 2
30.8 138.1 7.4 1
38.7 139.4 7.7 1.1
1 2
38.7 139.4 7.7 1.1
48 142.2 6.5 1.3
2 2
48 142.2 6.5 1.3
56.8 142.4 12.3 0.9
1 2
56.8 142.4 12.3 0.9
60.1 145 7.5 0.9
1 2
60.1 145 7.5 0.9
62.2 145.6 12.1 0.4
1 2
62.2 145.6 12.1 0.4
63.3 144.7 13.6 0.4
1 2
63.3 144.7 13.6 0.4
69.1 143.2 13.3 0.4
1 2
69.1 143.2 13.3 0.4
70.1 147.4 13.4 0.7
1 2
70.1 147.4 13.4 0.7
77.4 142.7 17.4 0.6
1 2
77.4 142.7 17.4 0.6
79 142.7 17.4 0.6
1 2
48 142.2 6.5 1.3
53.7 138.3 9.6 0.7
1 2
53.7 138.3 9.6 0.7
59.3 139.9 10.9 1
2 2
59.3 139.9 10.9 1
69 132.5 11.4 0.9
2 2
69 132.5 11.4 0.9
74.8 125.4 8.4 0.6
2 2
74.8 125.4 8.4 0.6
81.6 118.4 5.6 0.5
1 2
-2.2 119.3 2.5 3.7
-2.2 125.6 2 3.9
1 2
-2.2 125.6 2 3.9
-0.3 130.4 2 3.7
3 2
-0.3 130.4 2 3.7
-5.8 152.4 2.9 3.3
2 2
-5.8 152.4 2.9 3.3
-1.5 162.9 4.9 3.6
1 2
-1.5 162.9 4.9 3.6
1.5 169 4.2 4.2
1 2
1.5 169 4.2 4.2
1.5 169 4.1 1.2
1 2
1.5 169 4.1 1.2
-3.6 172.2 4.2 0.8
2 2
-3.6 172.2 4.2 0.8
-11.1 179.1 -1.3 1.1
1 2
-11.1 179.1 -1.3 1.1
-13.6 177 -1.3 1.1
1 2
-13.6 177 -1.3 1.1
-16 183.7 -2.3 1
2 2
-16 183.7 -2.3 1
-22.6 190.3 -7.4 1
3 2
-22.6 190.3 -7.4 1
-42.3 205.3 -11.8 1
2 2
-42.3 205.3 -11.8 1
-53.3 205.3 -15 0.9
2 2
-53.3 205.3 -15 0.9
-69.5 207.6 -16.7 0.9
1 2
-11.1 179.1 -1.3 1.1
-6.5 180.5 -0.6 1
1 2
-6.5 180.5 -0.6 1
-7.2 183.3 -3.9 1
1 2
-7.2 183.3 -3.9 1
-3.9 185.7 -6 1
2 2
-3.9 185.7 -6 1
-6.4 195.8 -4.7 0.9
1 2
1.5 169 4.2 4.2
4.9 173.3 5.4 3.2
2 2
4.9 173.3 5.4 3.2
-1.5 188.4 4.6 3.2
1 2
-1.5 188.4 4.6 3.2
1 182.1 5.9 1
1 2
1 182.1 5.9 1
2.8 178.5 6.4 1
1 2
2.8 178.5 6.4 1
7.6 171.5 4.6 1.1
1 2
7.6 171.5 4.6 1.1
5.4 166.4 4.6 1.1
2 2
5.4 166.4 4.6 1.1
9.4 155.2 3 1
2 2
9.4 155.2 3 1
5.8 145.7 2.5 1
2 2
5.8 145.7 2.5 1
12.9 135.9 -1.1 1
1 2
12.9 135.9 -1.1 1
14.2 129.1 2.9 1
2 2
14.2 129.1 2.9 1
10.7 115.7 3.7 1.1
2 2
10.7 115.7 3.7 1.1
13.2 105.3 5.7 0.9
1 2
13.2 105.3 5.7 0.9
9.5 106.2 5.7 0.8
2 2
9.5 106.2 5.7 0.8
8.7 96.3 7.8 0.8
1 2
8.7 96.3 7.8 0.8
6.7 92.9 11.7 0.7
1 2
6.7 92.9 11.7 0.7
0.6 88.7 13.6 0.6
1 2
0.6 88.7 13.6 0.6
0.6 87.2 13.6 0.6
1 2
2.8 178.5 6.4 1
6.9 171.2 3.9 1
1 2
6.9 171.2 3.9 1
13.5 168.4 2.9 0.8
1 2
13.5 168.4 2.9 0.8
20.5 168.4 1.6 1.2
1 2
20.5 168.4 1.6 1.2
25.7 165.7 4.1 1
2 2
25.7 165.7 4.1 1
29.1 152.6 6.5 0.6
1 2
25.7 165.7 4.1 1
34.9 164.9 4.1 1.1
1 2
34.9 164.9 4.1 1.1
39.2 166.6 6.8 1
1 2
39.2 166.6 6.8 1
42.8 160.9 6.8 1
1 2
42.8 160.9 6.8 1
48.6 159.9 6.8 0.9
1 2
48.6 159.9 6.8 0.9
52.8 154.1 7.9 0.9
1 2
52.8 154.1 7.9 0.9
57.3 151.4 7.9 0.9
1 2
57.3 151.4 7.9 0.9
59.4 144.2 5.2 1
1 2
59.4 144.2 5.2 1
62 142.7 5.2 1
2 2
62 142.7 5.2 1
67.3 131.8 0.3 0.6
2 2
67.3 131.8 0.3 0.6
73.4 119.4 -0.6 0.6
2 2
73.4 119.4 -0.6 0.6
82.1 111.7 -0.6 0.6
2 2
82.1 111.7 -0.6 0.6
94 101.7 -0.8 0.6
1 2
-1.5 188.4 4.6 3.2
-1.5 189.8 4.6 3.2
2 2
-1.5 189.8 4.6 3.2
-4.4 199.5 3.1 3.4
1 2
-4.4 199.5 3.1 3.4
1.5 201.6 -0.6 0.8
1 2
1.5 201.6 -0.6 0.8
-0.2 208.3 -4.8 0.8
3 2
-4.4 199.5 3.1 3.4
-8.1 227.6 4.3 3.4
2 2
-8.1 227.6 4.3 3.4
-5 241.2 5.2 3.1
1 2
-5 241.2 5.2 3.1
-0.4 241.2 7.7 1.1
1 2
-0.4 241.2 7.7 1.1
3.5 246.6 9.9 1.1
1 2
3.5 246.6 9.9 1.1
8.3 246 12.3 0.8
1 2
8.3 246 12.3 0.8
10 251.6 11 0.6
2 2
10 251.6 11 0.6
18.1 256.8 15.1 0.6
2 2
-5 241.2 5.2 3.1
-0.3 256.7 5.2 3.1
2 2
-0.3 256.7 5.2 3.1
-4.5 272 9.7 3.1
3 2
-4.5 272 9.7 3.1
-7.5 295.5 6.9 3.3
3 2
-7.5 295.5 6.9 3.3
-5.1 323.4 9.2 3.2
3 2
-5.1 323.4 9.2 3.2
-11.2 350.4 9.2 3.3
3 2
-11.2 350.4 9.2 3.3
-12.8 375.5 11.3 3.4
4 2
-12.8 375.5 11.3 3.4
-21.7 406.9 10.2 2.5
2 2
-21.7 406.9 10.2 2.5
-23.1 422.4 10.2 2.9
4 2
-23.1 422.4 10.2 2.9
-28.1 455.2 11.9 2.6
3 2
-28.1 455.2 11.9 2.6
-26.1 475.2 10.8 3
5 2
-26.1 475.2 10.8 3
-37.5 518.3 10.8 2.4
2 2
-37.5 518.3 10.8 2.4
-40.1 534.8 9.7 3
5 2
-40.1 534.8 9.7 3
-40.1 576.1 9.7 2.6
2 2
-40.1 576.1 9.7 2.6
-42.9 588.7 10.6 2.6
2 2
-42.9 588.7 10.6 2.6
-40.8 604 12 1.8
1 2
-40.8 604 12 1.8
-42.7 610.9 9.9 1.9
2 2
-42.7 610.9 9.9 1.9
-37.8 625.7 9.9 2
2 2
-37.8 625.7 9.9 2
-38.5 639.2 9.2 1.6
1 2
-38.5 639.2 9.2 1.6
-34.4 641.9 9.2 0.7
1 2
-34.4 641.9 9.2 0.7
-34 646.4 9.2 0.6
1 2
-34 646.4 9.2 0.6
-30.8 648.5 9.2 0.6
1 2
-30.8 648.5 9.2 0.6
-26.9 648.5 11.8 0.6
2 2
-26.9 648.5 11.8 0.6
-20.8 657.8 6.5 0.7
1 2
-20.8 657.8 6.5 0.7
-20.8 661.4 6.5 0.6
2 2
-20.8 661.4 6.5 0.6
-13.7 674.5 -0.4 0.6
5 2
-13.7 674.5 -0.4 0.6
0.7 713.1 -5 0.5
4 2
-38.5 639.2 9.2 1.6
-36.8 670.7 8.7 1.3
4 2
-36.8 670.7 8.7 1.3
-36.8 701.4 8.7 2
2 2
-36.8 701.4 8.7 2
-39.5 718.9 11.9 1.2
1 2
-39.5 718.9 11.9 1.2
-36.1 724.7 11.9 1.1
1 2
-36.1 724.7 11.9 1.1
-38 733.6 11.9 1.2
2 2
-38 733.6 11.9 1.2
-38 750.9 11.6 1
1 2
-38 750.9 11.6 1
-39.2 760.4 12.5 0.8
3 2
-39.2 760.4 12.5 0.8
-39.2 785.6 12.5 0.4
1 2
-39.2 785.6 12.5 0.4
-41 794.6 11.8 0.4
1 2
-41 794.6 11.8 0.4
-39.4 798.9 11.8 0.4
1 2
-39.4 798.9 11.8 0.4
-44.6 806.3 11.8 0.4
1 2
-44.6 806.3 11.8 0.4
-42.2 811.8 10.2 0.5
2 2
-42.2 811.8 10.2 0.5
-47.3 826.1 6.9 0.5
1 2
-47.3 826.1 6.9 0.5
-47.3 833.9 6.9 0.5
1 2
-47.3 833.9 6.9 0.5
-44.5 842 6.9 0.5
2 2
-44.5 842 6.9 0.5
-38.5 853.2 7.4 0.5
1 2
-38.5 853.2 7.4 0.5
-40.8 857.5 7.4 0.4
1 2
-40.8 857.5 7.4 0.4
-39.2 863.8 3.9 0.4
1 2
-39.2 863.8 3.9 0.4
-36.2 868.6 3.9 0.4
1 2
-36.2 868.6 3.9 0.4
-37.1 872.7 3.9 0.4
1 2
-37.1 872.7 3.9 0.4
-35 875.5 2.9 0.4
1 2
-35 875.5 2.9 0.4
-37.3 879.9 2.9 0.4
1 2
-37.3 879.9 2.9 0.4
-36 883 0.3 0.4
1 2
-36 883 0.3 0.4
-38.8 885.9 0.3 0.4
1 2
-38.8 885.9 0.3 0.4
-42.7 891.6 -0.1 0.4
4 2
-42.7 891.6 -0.1 0.4
-42.3 916.5 -9.8 0.4
1 2
-42.3 916.5 -9.8 0.4
-41.1 921.2 -16.1 0.5
1 2
-41.1 921.2 -16.1 0.5
-37.9 920.9 -16.1 0.5
1 2
-37.9 920.9 -16.1 0.5
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1 2
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1 2
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2 2
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1 2
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7.1 -5.8 3.4 2
1 2
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2 2
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1 2
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16.9 -16.5 10.3 2
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2 2
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-16.3 -28.3 4.4 1.6
1 2
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-16.7 -29.8 10 1
1 2
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-13.8 -29.8 10 0.8
1 2
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1 2
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1 2
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1 2
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1.6 -10.1 8.4 2
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2 2
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1 2
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1 2
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1 2
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1 2
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2 2
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1 2
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1 2
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2 2
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1 2
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1 2
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CONNECTIONS:
0 1
1 1
2 1
3 1
4 1
5 1
6 1
7 1
8 1
9 1
10 1
11 1
12 1
13 1
14 1
15 1
16 1
17 1
18 1
19 1
20 1
21 1
22 1
23 1
24 1
25 1
26 1
27 1
28 1
29 1
30 1
31 1
32 1
33 1
34 1
35 1
35 1
37 1
38 1
39 1
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41 1
32 1
43 1
44 1
45 1
46 1
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48 1
49 1
50 1
51 1
52 1
53 1
54 1
55 1
56 1
57 1
58 1
59 1
60 1
61 1
62 1
63 1
64 1
65 1
66 1
67 1
68 1
69 1
47 1
71 1
72 1
73 1
74 1
75 1
76 1
77 1
78 1
79 1
80 1
81 1
82 1
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73 1
85 1
86 1
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88 1
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90 1
91 1
92 1
93 1
94 1
95 1
96 1
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98 1
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100 1
101 1
94 1
103 1
104 1
105 1
106 1
85 1
108 1
109 1
110 1
111 1
112 1
113 1
114 1
115 1
116 1
117 1
118 1
119 1
120 1
115 1
122 1
123 1
124 1
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126 1
127 1
128 1
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133 1
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135 1
136 1
137 1
138 1
139 1
140 1
141 1
129 1
143 1
144 1
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148 1
149 1
150 1
151 1
152 1
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154 1
155 1
156 1
157 1
158 1
127 1
160 1
161 1
162 1
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164 1
165 1
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167 1
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165 1
171 1
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203 1
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206 1
207 1
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210 1
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212 1
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214 1
215 1
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218 1
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220 1
221 1
222 1
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224 1
225 1
226 1
227 1
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230 1
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232 1
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240 1
241 1
203 1
243 1
244 1
245 1
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248 1
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250 1
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272 1
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283 1
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286 1
287 1
288 1
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290 1
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293 1
294 1
295 1
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297 1
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300 1
301 1
301 1
303 1
304 1
305 1
306 1
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308 1
309 1
297 1
311 1
312 1
313 1
314 1
287 1
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317 1
318 1
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325 1
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328 1
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331 1
266 1
333 1
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335 1
336 1
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338 1
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340 1
341 1
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344 1
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338 1
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372 1
373 1
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375 1
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380 1
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384 1
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386 1
394 1
395 1
396 1
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398 1
399 1
400 1
401 1
402 1
403 1
404 1
184 1
406 1
407 1
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410 1
411 1
412 1
413 1
414 1
415 1
416 1
417 1
418 1
419 1
420 1
421 1
422 1
423 1
424 1
425 1
426 1
427 1
428 1
429 1
430 1
431 1
432 1
433 1
434 1
435 1
436 1
437 1
438 1
439 1
440 1
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438 1
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465 1
466 1
467 1
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481 1
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495 1
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500 1
501 1
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489 1
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514 1
515 1
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524 1
525 1
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527 1
528 1
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612 1
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647 1
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650 1
651 1
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653 1
654 1
655 1
656 1
657 1
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670 1
671 1
672 1
673 1
674 1
675 1
676 1
677 1
678 1
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680 1
681 1
682 1
683 1
684 1
685 1
641 1
687 1
688 1
689 1
690 1
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692 1
693 1
694 1
690 1
696 1
697 1
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699 1
700 1
701 1
702 1
703 1
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706 1
707 1
708 1
709 1
710 1
711 1
712 1
713 1
714 1
715 1
716 1
717 1
718 1
719 1
720 1
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722 1
723 1
724 1
725 1
726 1
727 1
728 1
729 1
730 1
731 1
732 1
733 1
734 1
735 1
736 1
737 1
738 1
739 1
730 1
741 1
742 1
743 1
744 1
745 1
746 1
747 1
728 1
749 1
750 1
751 1
752 1
753 1
754 1
755 1
756 1
757 1
758 1
30 1
760 1
761 1
762 1
763 1
764 1
765 1
766 1
767 1
768 1
769 1
770 1
771 1
761 1
773 1
774 1
775 1
21 1
777 1
778 1
779 1
780 1
781 1
782 1
783 1
784 1
785 1
786 1
787 1
788 1
789 1
790 1
791 1
784 1
793 1
794 1
795 1
796 1
797 1
798 1
783 1
800 1
801 1
802 1
803 1
804 1
805 1
806 1
20 1
808 1
809 1
810 1
811 1
812 1
813 1
814 1
815 1
816 1
811 1
818 1
819 1
820 1
821 1
822 1
823 1
824 1
825 1
826 1
827 1
828 1
829 1
830 1
831 1
825 1
833 1
834 1
821 1
836 1
837 1
838 1
839 1
840 1
841 1
842 1
843 1
844 1
845 1
846 1
847 1
848 1
849 1
850 1
851 1
852 1
853 1
854 1
855 1
856 1
857 1
858 1
859 1
860 1
861 1
862 1
863 1
864 1
865 1
818 1
867 1
868 1
869 1
870 1
871 1
872 1
873 1
874 1
875 1
876 1
877 1
877 1
879 1
880 1
810 1
882 1
883 1
884 1
885 1
886 1
887 1
888 1
889 1
890 1
891 1
892 1
893 1
894 1
895 1
896 1
897 1
898 1
893 1
900 1
901 1
902 1
903 1
904 1
905 1
906 1
900 1
908 1
909 1
910 1
911 1
912 1
913 1
914 1
915 1
916 1
917 1
918 1
919 1
920 1
921 1
19 1
923 1
924 1
925 1
926 1
924 1
928 1
929 1
930 1
928 1
932 1
933 1
934 1
935 1
936 1
937 1
938 1
939 1
940 1
941 1
942 1
943 1
935 1
945 1
946 1
947 1
948 1
949 1
950 1
951 1
952 1
953 1
954 1
955 1
18 1
957 1
958 1
959 1
960 1
961 1
962 1
963 1
964 1
965 1
966 1
967 1
968 1
969 1
970 1
971 1
972 1
973 1
974 1
975 1
976 1
963 1
978 1
979 1
980 1
981 1
982 1
983 1
984 1
985 1
986 1
987 1
988 1
989 1
990 1
991 1
992 1
993 1
994 1
994 1
985 1
997 1
998 1
999 1
1000 1
1001 1
1002 1
1003 1
1004 1
16 1
1006 1
1007 1
1008 1
1009 1
1010 1
1011 1
1012 1
1013 1
1014 1
1015 1
1016 1
1017 1
1018 1
1019 1
1020 1
1021 1
1022 1
1023 1
1024 1
1025 1
1026 1
1027 1
1028 1
1029 1
1030 1
1031 1
1032 1
1033 1
1019 1
1035 1
1036 1
1037 1
1038 1
1039 1
1040 1
1041 1
1042 1
1043 1
1044 1
1045 1
1046 1
1047 1
1048 1
1049 1
1050 1
1051 1
1052 1
1053 1
15 1
1055 1
1056 1
1057 1
14 1
1059 1
1060 1
1061 1
1062 1
1063 1
1064 1
1065 1
13 1
1067 1
1068 1
1069 1
1070 1
1071 1
1072 1
1073 1
1074 1
1075 1
1076 1
1077 1
1078 1
1079 1
1080 1
1081 1
1082 1
1081 1
1084 1
1085 1
1086 1
1087 1
1088 1
1088 1
proc correct() {
/* correct diameters of dendrites at origins of basals */
dend1[777] {diam=1.40}
dend1[808] {diam=2.40}
dend1[923] {diam=1.40}
dend1[957] {diam=1.40}
dend1[1006] {diam=1.70}
dend1[1055] {diam=2.00}
dend1[1059] {diam=1.70}
dend1[1067] {diam=2.00}
/* correct diameters of dendrites at origins of obliques */
dend1[33] {diam=1.20}
dend1[48] {diam=1.35}
dend1[74] {diam=1.60}
dend1[86] {diam=2.45}
dend1[113] {diam=0.80}
dend1[128] {diam=1.00}
dend1[162] {diam=0.80}
dend1[760] {diam=1.30}
}
correct()
/*----------------------------------------------------------------*/
proc geometry() {
/* NULL geometry procedure: keeps the user from
calling the geometry procedure in isolation. */
printf("\nYou must re-read the entire geometry\n")
printf("file to execute geometry().\n\n")
}