#VRML V2.0 utf8
# plot3d
Viewpoint {
	position 0 0 1000
	orientation 0 0 1 0
}

PROTO Node [ ] {
    Shape { 
	geometry Sphere { radius 7 }
	appearance Appearance {
	    material Material {
		diffuseColor 0 1 0
		specularColor 1 1 1
		transparency .1
	    }
	}
    }
}
PROTO Node0 [ ] {
    Shape { 
	geometry Sphere { radius 7 }
	appearance Appearance {
	    material Material {
		diffuseColor 0 0 1
		specularColor 1 1 1
		transparency .1
	    }
	}
    }
}

PROTO Node1 [ ] {
    Shape { 
	geometry Sphere { radius 7 }
	appearance Appearance {
	    material Material {
		diffuseColor 1 0 0
		specularColor 1 1 1
		transparency .1
	    }
	}
    }
}

PROTO Node2 [ ] {
    Shape { 
	geometry Sphere { radius 7 }
	appearance Appearance {
	    material Material {
		diffuseColor 0 1 0
		specularColor 1 1 1
		transparency .1
	    }
	}
    }
}

PROTO Node9 [ ] {
    Shape { 
	geometry Sphere { radius 7 }
	appearance Appearance {
	    material Material {
		diffuseColor 1 1 0
		specularColor 1 1 1
		transparency .1
	    }
	}
    }
}

Shape {
	geometry IndexedLineSet {
                coord DEF Nodes Coordinate {
                        point [
			0 0 0,	# 0 [0]
			33 -51 4,	# 1 [1]
			72 -112 23,	# 2 [2]
			114 -165 50,	# 3 [3]
			161 -213 82,	# 4 [4]
			211 -255 117,	# 5 [5]
			265 -291 153,	# 6 [6]
			322 -320 190,	# 7 [7]
			383 -344 229,	# 8 [8]
			431 -359 265,	# 9 [9]
			-51 -9 22,	# 10 [10]
			-22 -71 39,	# 11 [11]
			20 -128 66,	# 12 [12]
			67 -177 99,	# 13 [13]
			117 -220 135,	# 14 [14]
			170 -259 172,	# 15 [15]
			226 -292 210,	# 16 [16]
			286 -319 248,	# 17 [17]
			348 -340 288,	# 18 [18]
			406 -355 322,	# 19 [19]
			-108 -18 66,	# 20 [20]
			-78 -77 91,	# 21 [21]
			-33 -133 125,	# 22 [22]
			17 -179 161,	# 23 [23]
			70 -219 200,	# 24 [24]
			126 -255 239,	# 25 [25]
			185 -286 278,	# 26 [26]
			247 -311 317,	# 27 [27]
			313 -330 356,	# 28 [28]
			371 -343 389,	# 29 [29]
			-152 -12 121,	# 30 [30]
			-121 -68 151,	# 31 [31]
			-75 -123 188,	# 32 [32]
			-24 -168 226,	# 33 [33]
			30 -208 265,	# 34 [34]
			88 -243 305,	# 35 [35]
			149 -272 344,	# 36 [36]
			213 -295 383,	# 37 [37]
			280 -313 422,	# 38 [38]
			339 -325 455,	# 39 [39]
			-186 5 183,	# 40 [40]
			-153 -47 215,	# 41 [41]
			-108 -101 253,	# 42 [42]
			-57 -147 292,	# 43 [43]
			-3 -188 331,	# 44 [44]
			55 -223 371,	# 45 [45]
			116 -252 410,	# 46 [46]
			181 -273 448,	# 47 [47]
			249 -290 487,	# 48 [48]
			308 -302 520,	# 49 [49]
			-215 29 247,	# 50 [50]
			-180 -21 280,	# 51 [51]
			-135 -74 319,	# 52 [52]
			-86 -121 358,	# 53 [53]
			-33 -163 397,	# 54 [54]
			24 -199 436,	# 55 [55]
			85 -228 475,	# 56 [56]
			150 -250 513,	# 57 [57]
			218 -267 552,	# 58 [58]
			276 -279 585,	# 59 [59]
			-240 56 311,	# 60 [60]
			-204 8 345,	# 61 [61]
			-160 -45 385,	# 62 [62]
			-113 -93 424,	# 63 [63]
			-62 -136 463,	# 64 [64]
			-7 -174 502,	# 65 [65]
			53 -205 540,	# 66 [66]
			117 -228 578,	# 67 [67]
			185 -245 617,	# 68 [68]
			243 -256 650,	# 69 [69]
			-265 83 376,	# 70 [70]
			-228 37 411,	# 71 [71]
			-184 -15 451,	# 72 [72]
			-139 -63 490,	# 73 [73]
			-90 -108 529,	# 74 [74]
			-37 -148 568,	# 75 [75]
			21 -181 606,	# 76 [76]
			84 -205 643,	# 77 [77]
			151 -222 681,	# 78 [78]
			210 -233 714,	# 79 [79]
			-290 111 443,	# 80 [80]
			-252 66 478,	# 81 [81]
			-209 16 519,	# 82 [82]
			-165 -32 558,	# 83 [83]
			-118 -78 597,	# 84 [84]
			-67 -119 636,	# 85 [85]
			-10 -153 674,	# 86 [86]
			52 -178 710,	# 87 [87]
			118 -196 745,	# 88 [88]
			177 -208 778,	# 89 [89]
			-307 131 499,	# 90 [90]
			-274 93 536,	# 91 [91]
			-231 43 577,	# 92 [92]
			-187 -5 616,	# 93 [93]
			-140 -50 655,	# 94 [94]
			-89 -90 694,	# 95 [95]
			-33 -124 732,	# 96 [96]
			27 -150 768,	# 97 [97]
			92 -170 803,	# 98 [98]
			147 -185 827,	# 99 [99]
			]
		}
		coordIndex [
			33, 32, -1,	# [33 -> 32]
			33, 23, -1,	# [33 -> 23]
			33, 43, -1,	# [33 -> 43]
			33, 34, -1,	# [33 -> 34]
			32, 31, -1,	# [32 -> 31]
			32, 22, -1,	# [32 -> 22]
			32, 42, -1,	# [32 -> 42]
			32, 33, -1,	# [32 -> 33]
			90, 80, -1,	# [90 -> 80]
			90, 91, -1,	# [90 -> 91]
			63, 53, -1,	# [63 -> 53]
			63, 62, -1,	# [63 -> 62]
			63, 64, -1,	# [63 -> 64]
			63, 73, -1,	# [63 -> 73]
			21, 11, -1,	# [21 -> 11]
			21, 22, -1,	# [21 -> 22]
			21, 20, -1,	# [21 -> 20]
			21, 31, -1,	# [21 -> 31]
			71, 61, -1,	# [71 -> 61]
			71, 72, -1,	# [71 -> 72]
			71, 81, -1,	# [71 -> 81]
			71, 70, -1,	# [71 -> 70]
			7, 6, -1,	# [7 -> 6]
			7, 17, -1,	# [7 -> 17]
			7, 8, -1,	# [7 -> 8]
			80, 81, -1,	# [80 -> 81]
			80, 70, -1,	# [80 -> 70]
			80, 90, -1,	# [80 -> 90]
			26, 25, -1,	# [26 -> 25]
			26, 36, -1,	# [26 -> 36]
			26, 16, -1,	# [26 -> 16]
			26, 27, -1,	# [26 -> 27]
			99, 89, -1,	# [99 -> 89]
			99, 98, -1,	# [99 -> 98]
			18, 17, -1,	# [18 -> 17]
			18, 28, -1,	# [18 -> 28]
			18, 8, -1,	# [18 -> 8]
			18, 19, -1,	# [18 -> 19]
			72, 62, -1,	# [72 -> 62]
			72, 71, -1,	# [72 -> 71]
			72, 73, -1,	# [72 -> 73]
			72, 82, -1,	# [72 -> 82]
			16, 15, -1,	# [16 -> 15]
			16, 26, -1,	# [16 -> 26]
			16, 17, -1,	# [16 -> 17]
			16, 6, -1,	# [16 -> 6]
			44, 34, -1,	# [44 -> 34]
			44, 43, -1,	# [44 -> 43]
			44, 54, -1,	# [44 -> 54]
			44, 45, -1,	# [44 -> 45]
			55, 54, -1,	# [55 -> 54]
			55, 45, -1,	# [55 -> 45]
			55, 65, -1,	# [55 -> 65]
			55, 56, -1,	# [55 -> 56]
			84, 74, -1,	# [84 -> 74]
			84, 83, -1,	# [84 -> 83]
			84, 94, -1,	# [84 -> 94]
			84, 85, -1,	# [84 -> 85]
			27, 26, -1,	# [27 -> 26]
			27, 37, -1,	# [27 -> 37]
			27, 17, -1,	# [27 -> 17]
			27, 28, -1,	# [27 -> 28]
			74, 64, -1,	# [74 -> 64]
			74, 73, -1,	# [74 -> 73]
			74, 75, -1,	# [74 -> 75]
			74, 84, -1,	# [74 -> 84]
			95, 85, -1,	# [95 -> 85]
			95, 96, -1,	# [95 -> 96]
			95, 94, -1,	# [95 -> 94]
			57, 56, -1,	# [57 -> 56]
			57, 47, -1,	# [57 -> 47]
			57, 58, -1,	# [57 -> 58]
			57, 67, -1,	# [57 -> 67]
			61, 51, -1,	# [61 -> 51]
			61, 62, -1,	# [61 -> 62]
			61, 60, -1,	# [61 -> 60]
			61, 71, -1,	# [61 -> 71]
			20, 10, -1,	# [20 -> 10]
			20, 21, -1,	# [20 -> 21]
			20, 30, -1,	# [20 -> 30]
			92, 82, -1,	# [92 -> 82]
			92, 91, -1,	# [92 -> 91]
			92, 93, -1,	# [92 -> 93]
			89, 88, -1,	# [89 -> 88]
			89, 79, -1,	# [89 -> 79]
			89, 99, -1,	# [89 -> 99]
			10, 0, -1,	# [10 -> 0]
			10, 20, -1,	# [10 -> 20]
			10, 11, -1,	# [10 -> 11]
			31, 21, -1,	# [31 -> 21]
			31, 30, -1,	# [31 -> 30]
			31, 41, -1,	# [31 -> 41]
			31, 32, -1,	# [31 -> 32]
			35, 34, -1,	# [35 -> 34]
			35, 25, -1,	# [35 -> 25]
			35, 45, -1,	# [35 -> 45]
			35, 36, -1,	# [35 -> 36]
			11, 10, -1,	# [11 -> 10]
			11, 1, -1,	# [11 -> 1]
			11, 21, -1,	# [11 -> 21]
			11, 12, -1,	# [11 -> 12]
			91, 81, -1,	# [91 -> 81]
			91, 92, -1,	# [91 -> 92]
			91, 90, -1,	# [91 -> 90]
			78, 77, -1,	# [78 -> 77]
			78, 88, -1,	# [78 -> 88]
			78, 68, -1,	# [78 -> 68]
			78, 79, -1,	# [78 -> 79]
			48, 47, -1,	# [48 -> 47]
			48, 58, -1,	# [48 -> 58]
			48, 38, -1,	# [48 -> 38]
			48, 49, -1,	# [48 -> 49]
			87, 86, -1,	# [87 -> 86]
			87, 77, -1,	# [87 -> 77]
			87, 97, -1,	# [87 -> 97]
			87, 88, -1,	# [87 -> 88]
			93, 83, -1,	# [93 -> 83]
			93, 92, -1,	# [93 -> 92]
			93, 94, -1,	# [93 -> 94]
			77, 76, -1,	# [77 -> 76]
			77, 67, -1,	# [77 -> 67]
			77, 78, -1,	# [77 -> 78]
			77, 87, -1,	# [77 -> 87]
			29, 28, -1,	# [29 -> 28]
			29, 39, -1,	# [29 -> 39]
			29, 19, -1,	# [29 -> 19]
			65, 55, -1,	# [65 -> 55]
			65, 64, -1,	# [65 -> 64]
			65, 66, -1,	# [65 -> 66]
			65, 75, -1,	# [65 -> 75]
			50, 51, -1,	# [50 -> 51]
			50, 40, -1,	# [50 -> 40]
			50, 60, -1,	# [50 -> 60]
			39, 38, -1,	# [39 -> 38]
			39, 29, -1,	# [39 -> 29]
			39, 49, -1,	# [39 -> 49]
			64, 54, -1,	# [64 -> 54]
			64, 63, -1,	# [64 -> 63]
			64, 65, -1,	# [64 -> 65]
			64, 74, -1,	# [64 -> 74]
			97, 87, -1,	# [97 -> 87]
			97, 96, -1,	# [97 -> 96]
			97, 98, -1,	# [97 -> 98]
			58, 57, -1,	# [58 -> 57]
			58, 68, -1,	# [58 -> 68]
			58, 48, -1,	# [58 -> 48]
			58, 59, -1,	# [58 -> 59]
			41, 31, -1,	# [41 -> 31]
			41, 42, -1,	# [41 -> 42]
			41, 40, -1,	# [41 -> 40]
			41, 51, -1,	# [41 -> 51]
			12, 11, -1,	# [12 -> 11]
			12, 2, -1,	# [12 -> 2]
			12, 13, -1,	# [12 -> 13]
			12, 22, -1,	# [12 -> 22]
			15, 14, -1,	# [15 -> 14]
			15, 5, -1,	# [15 -> 5]
			15, 25, -1,	# [15 -> 25]
			15, 16, -1,	# [15 -> 16]
			81, 71, -1,	# [81 -> 71]
			81, 82, -1,	# [81 -> 82]
			81, 91, -1,	# [81 -> 91]
			81, 80, -1,	# [81 -> 80]
			52, 42, -1,	# [52 -> 42]
			52, 51, -1,	# [52 -> 51]
			52, 53, -1,	# [52 -> 53]
			52, 62, -1,	# [52 -> 62]
			60, 50, -1,	# [60 -> 50]
			60, 61, -1,	# [60 -> 61]
			60, 70, -1,	# [60 -> 70]
			56, 55, -1,	# [56 -> 55]
			56, 46, -1,	# [56 -> 46]
			56, 66, -1,	# [56 -> 66]
			56, 57, -1,	# [56 -> 57]
			66, 65, -1,	# [66 -> 65]
			66, 56, -1,	# [66 -> 56]
			66, 67, -1,	# [66 -> 67]
			66, 76, -1,	# [66 -> 76]
			73, 63, -1,	# [73 -> 63]
			73, 72, -1,	# [73 -> 72]
			73, 74, -1,	# [73 -> 74]
			73, 83, -1,	# [73 -> 83]
			45, 44, -1,	# [45 -> 44]
			45, 35, -1,	# [45 -> 35]
			45, 55, -1,	# [45 -> 55]
			45, 46, -1,	# [45 -> 46]
			86, 76, -1,	# [86 -> 76]
			86, 85, -1,	# [86 -> 85]
			86, 96, -1,	# [86 -> 96]
			86, 87, -1,	# [86 -> 87]
			19, 18, -1,	# [19 -> 18]
			19, 9, -1,	# [19 -> 9]
			19, 29, -1,	# [19 -> 29]
			76, 66, -1,	# [76 -> 66]
			76, 75, -1,	# [76 -> 75]
			76, 86, -1,	# [76 -> 86]
			76, 77, -1,	# [76 -> 77]
			62, 52, -1,	# [62 -> 52]
			62, 61, -1,	# [62 -> 61]
			62, 63, -1,	# [62 -> 63]
			62, 72, -1,	# [62 -> 72]
			54, 44, -1,	# [54 -> 44]
			54, 53, -1,	# [54 -> 53]
			54, 64, -1,	# [54 -> 64]
			54, 55, -1,	# [54 -> 55]
			67, 66, -1,	# [67 -> 66]
			67, 57, -1,	# [67 -> 57]
			67, 68, -1,	# [67 -> 68]
			67, 77, -1,	# [67 -> 77]
			70, 71, -1,	# [70 -> 71]
			70, 60, -1,	# [70 -> 60]
			70, 80, -1,	# [70 -> 80]
			68, 67, -1,	# [68 -> 67]
			68, 58, -1,	# [68 -> 58]
			68, 78, -1,	# [68 -> 78]
			68, 69, -1,	# [68 -> 69]
			2, 1, -1,	# [2 -> 1]
			2, 12, -1,	# [2 -> 12]
			2, 3, -1,	# [2 -> 3]
			17, 16, -1,	# [17 -> 16]
			17, 27, -1,	# [17 -> 27]
			17, 7, -1,	# [17 -> 7]
			17, 18, -1,	# [17 -> 18]
			1, 0, -1,	# [1 -> 0]
			1, 11, -1,	# [1 -> 11]
			1, 2, -1,	# [1 -> 2]
			88, 87, -1,	# [88 -> 87]
			88, 78, -1,	# [88 -> 78]
			88, 98, -1,	# [88 -> 98]
			88, 89, -1,	# [88 -> 89]
			30, 20, -1,	# [30 -> 20]
			30, 31, -1,	# [30 -> 31]
			30, 40, -1,	# [30 -> 40]
			82, 72, -1,	# [82 -> 72]
			82, 81, -1,	# [82 -> 81]
			82, 83, -1,	# [82 -> 83]
			82, 92, -1,	# [82 -> 92]
			25, 24, -1,	# [25 -> 24]
			25, 35, -1,	# [25 -> 35]
			25, 15, -1,	# [25 -> 15]
			25, 26, -1,	# [25 -> 26]
			28, 27, -1,	# [28 -> 27]
			28, 18, -1,	# [28 -> 18]
			28, 38, -1,	# [28 -> 38]
			28, 29, -1,	# [28 -> 29]
			40, 30, -1,	# [40 -> 30]
			40, 41, -1,	# [40 -> 41]
			40, 50, -1,	# [40 -> 50]
			83, 73, -1,	# [83 -> 73]
			83, 84, -1,	# [83 -> 84]
			83, 82, -1,	# [83 -> 82]
			83, 93, -1,	# [83 -> 93]
			75, 65, -1,	# [75 -> 65]
			75, 74, -1,	# [75 -> 74]
			75, 85, -1,	# [75 -> 85]
			75, 76, -1,	# [75 -> 76]
			14, 13, -1,	# [14 -> 13]
			14, 4, -1,	# [14 -> 4]
			14, 24, -1,	# [14 -> 24]
			14, 15, -1,	# [14 -> 15]
			69, 59, -1,	# [69 -> 59]
			69, 68, -1,	# [69 -> 68]
			69, 79, -1,	# [69 -> 79]
			59, 58, -1,	# [59 -> 58]
			59, 49, -1,	# [59 -> 49]
			59, 69, -1,	# [59 -> 69]
			49, 48, -1,	# [49 -> 48]
			49, 39, -1,	# [49 -> 39]
			49, 59, -1,	# [49 -> 59]
			24, 23, -1,	# [24 -> 23]
			24, 34, -1,	# [24 -> 34]
			24, 14, -1,	# [24 -> 14]
			24, 25, -1,	# [24 -> 25]
			53, 43, -1,	# [53 -> 43]
			53, 52, -1,	# [53 -> 52]
			53, 54, -1,	# [53 -> 54]
			53, 63, -1,	# [53 -> 63]
			79, 78, -1,	# [79 -> 78]
			79, 69, -1,	# [79 -> 69]
			79, 89, -1,	# [79 -> 89]
			42, 32, -1,	# [42 -> 32]
			42, 43, -1,	# [42 -> 43]
			42, 41, -1,	# [42 -> 41]
			42, 52, -1,	# [42 -> 52]
			22, 12, -1,	# [22 -> 12]
			22, 21, -1,	# [22 -> 21]
			22, 32, -1,	# [22 -> 32]
			22, 23, -1,	# [22 -> 23]
			0, 1, -1,	# [0 -> 1]
			0, 10, -1,	# [0 -> 10]
			46, 45, -1,	# [46 -> 45]
			46, 36, -1,	# [46 -> 36]
			46, 56, -1,	# [46 -> 56]
			46, 47, -1,	# [46 -> 47]
			23, 13, -1,	# [23 -> 13]
			23, 22, -1,	# [23 -> 22]
			23, 33, -1,	# [23 -> 33]
			23, 24, -1,	# [23 -> 24]
			13, 12, -1,	# [13 -> 12]
			13, 3, -1,	# [13 -> 3]
			13, 14, -1,	# [13 -> 14]
			13, 23, -1,	# [13 -> 23]
			96, 86, -1,	# [96 -> 86]
			96, 95, -1,	# [96 -> 95]
			96, 97, -1,	# [96 -> 97]
			6, 5, -1,	# [6 -> 5]
			6, 16, -1,	# [6 -> 16]
			6, 7, -1,	# [6 -> 7]
			85, 75, -1,	# [85 -> 75]
			85, 84, -1,	# [85 -> 84]
			85, 95, -1,	# [85 -> 95]
			85, 86, -1,	# [85 -> 86]
			3, 2, -1,	# [3 -> 2]
			3, 13, -1,	# [3 -> 13]
			3, 4, -1,	# [3 -> 4]
			36, 35, -1,	# [36 -> 35]
			36, 26, -1,	# [36 -> 26]
			36, 46, -1,	# [36 -> 46]
			36, 37, -1,	# [36 -> 37]
			94, 84, -1,	# [94 -> 84]
			94, 95, -1,	# [94 -> 95]
			94, 93, -1,	# [94 -> 93]
			9, 8, -1,	# [9 -> 8]
			9, 19, -1,	# [9 -> 19]
			51, 41, -1,	# [51 -> 41]
			51, 52, -1,	# [51 -> 52]
			51, 61, -1,	# [51 -> 61]
			51, 50, -1,	# [51 -> 50]
			47, 46, -1,	# [47 -> 46]
			47, 37, -1,	# [47 -> 37]
			47, 48, -1,	# [47 -> 48]
			47, 57, -1,	# [47 -> 57]
			38, 37, -1,	# [38 -> 37]
			38, 28, -1,	# [38 -> 28]
			38, 39, -1,	# [38 -> 39]
			38, 48, -1,	# [38 -> 48]
			8, 7, -1,	# [8 -> 7]
			8, 18, -1,	# [8 -> 18]
			8, 9, -1,	# [8 -> 9]
			98, 88, -1,	# [98 -> 88]
			98, 97, -1,	# [98 -> 97]
			98, 99, -1,	# [98 -> 99]
			4, 3, -1,	# [4 -> 3]
			4, 14, -1,	# [4 -> 14]
			4, 5, -1,	# [4 -> 5]
			34, 33, -1,	# [34 -> 33]
			34, 24, -1,	# [34 -> 24]
			34, 35, -1,	# [34 -> 35]
			34, 44, -1,	# [34 -> 44]
			37, 36, -1,	# [37 -> 36]
			37, 47, -1,	# [37 -> 47]
			37, 27, -1,	# [37 -> 27]
			37, 38, -1,	# [37 -> 38]
			43, 33, -1,	# [43 -> 33]
			43, 42, -1,	# [43 -> 42]
			43, 44, -1,	# [43 -> 44]
			43, 53, -1,	# [43 -> 53]
			5, 4, -1,	# [5 -> 4]
			5, 15, -1,	# [5 -> 15]
			5, 6, -1,	# [5 -> 6]
		]
	}
}

Transform { translation -24 -168 226 children Node2 { } } # 33 
Transform { translation -75 -123 188 children Node2 { } } # 32 
Transform { translation -307 131 499 children Node2 { } } # 90 
Transform { translation -113 -93 424 children Node2 { } } # 63 
Transform { translation -78 -77 91 children Node2 { } } # 21 
Transform { translation -228 37 411 children Node2 { } } # 71 
Transform { translation 322 -320 190 children Node2 { } } # 7 
Transform { translation -290 111 443 children Node2 { } } # 80 
Transform { translation 185 -286 278 children Node2 { } } # 26 
Transform { translation 147 -185 827 children Node2 { } } # 99 
Transform { translation 348 -340 288 children Node2 { } } # 18 
Transform { translation -184 -15 451 children Node2 { } } # 72 
Transform { translation 226 -292 210 children Node2 { } } # 16 
Transform { translation -3 -188 331 children Node2 { } } # 44 
Transform { translation 24 -199 436 children Node2 { } } # 55 
Transform { translation -118 -78 597 children Node2 { } } # 84 
Transform { translation 247 -311 317 children Node2 { } } # 27 
Transform { translation -90 -108 529 children Node2 { } } # 74 
Transform { translation -89 -90 694 children Node2 { } } # 95 
Transform { translation 150 -250 513 children Node2 { } } # 57 
Transform { translation -204 8 345 children Node2 { } } # 61 
Transform { translation -108 -18 66 children Node2 { } } # 20 
Transform { translation -231 43 577 children Node2 { } } # 92 
Transform { translation 177 -208 778 children Node2 { } } # 89 
Transform { translation -51 -9 22 children Node2 { } } # 10 
Transform { translation -121 -68 151 children Node2 { } } # 31 
Transform { translation 88 -243 305 children Node2 { } } # 35 
Transform { translation -22 -71 39 children Node2 { } } # 11 
Transform { translation -274 93 536 children Node2 { } } # 91 
Transform { translation 151 -222 681 children Node2 { } } # 78 
Transform { translation 249 -290 487 children Node2 { } } # 48 
Transform { translation 52 -178 710 children Node2 { } } # 87 
Transform { translation -187 -5 616 children Node2 { } } # 93 
Transform { translation 84 -205 643 children Node2 { } } # 77 
Transform { translation 371 -343 389 children Node2 { } } # 29 
Transform { translation -7 -174 502 children Node2 { } } # 65 
Transform { translation -215 29 247 children Node2 { } } # 50 
Transform { translation 339 -325 455 children Node2 { } } # 39 
Transform { translation -62 -136 463 children Node2 { } } # 64 
Transform { translation 27 -150 768 children Node2 { } } # 97 
Transform { translation 218 -267 552 children Node2 { } } # 58 
Transform { translation -153 -47 215 children Node2 { } } # 41 
Transform { translation 20 -128 66 children Node2 { } } # 12 
Transform { translation 170 -259 172 children Node2 { } } # 15 
Transform { translation -252 66 478 children Node2 { } } # 81 
Transform { translation -135 -74 319 children Node2 { } } # 52 
Transform { translation -240 56 311 children Node2 { } } # 60 
Transform { translation 85 -228 475 children Node2 { } } # 56 
Transform { translation 53 -205 540 children Node2 { } } # 66 
Transform { translation -139 -63 490 children Node2 { } } # 73 
Transform { translation 55 -223 371 children Node2 { } } # 45 
Transform { translation -10 -153 674 children Node2 { } } # 86 
Transform { translation 406 -355 322 children Node2 { } } # 19 
Transform { translation 21 -181 606 children Node2 { } } # 76 
Transform { translation -160 -45 385 children Node2 { } } # 62 
Transform { translation -33 -163 397 children Node2 { } } # 54 
Transform { translation 117 -228 578 children Node2 { } } # 67 
Transform { translation -265 83 376 children Node2 { } } # 70 
Transform { translation 185 -245 617 children Node2 { } } # 68 
Transform { translation 72 -112 23 children Node2 { } } # 2 
Transform { translation 286 -319 248 children Node2 { } } # 17 
Transform { translation 33 -51 4 children Node2 { } } # 1 
Transform { translation 118 -196 745 children Node2 { } } # 88 
Transform { translation -152 -12 121 children Node2 { } } # 30 
Transform { translation -209 16 519 children Node2 { } } # 82 
Transform { translation 126 -255 239 children Node2 { } } # 25 
Transform { translation 313 -330 356 children Node2 { } } # 28 
Transform { translation -186 5 183 children Node2 { } } # 40 
Transform { translation -165 -32 558 children Node2 { } } # 83 
Transform { translation -37 -148 568 children Node2 { } } # 75 
Transform { translation 117 -220 135 children Node2 { } } # 14 
Transform { translation 243 -256 650 children Node2 { } } # 69 
Transform { translation 276 -279 585 children Node2 { } } # 59 
Transform { translation 308 -302 520 children Node2 { } } # 49 
Transform { translation 70 -219 200 children Node2 { } } # 24 
Transform { translation -86 -121 358 children Node2 { } } # 53 
Transform { translation 210 -233 714 children Node2 { } } # 79 
Transform { translation -108 -101 253 children Node2 { } } # 42 
Transform { translation -33 -133 125 children Node2 { } } # 22 
Transform { translation 0 0 0 children Node9 { } } # 0 
Transform { translation 116 -252 410 children Node2 { } } # 46 
Transform { translation 17 -179 161 children Node2 { } } # 23 
Transform { translation 67 -177 99 children Node2 { } } # 13 
Transform { translation -33 -124 732 children Node2 { } } # 96 
Transform { translation 265 -291 153 children Node2 { } } # 6 
Transform { translation -67 -119 636 children Node2 { } } # 85 
Transform { translation 114 -165 50 children Node2 { } } # 3 
Transform { translation 149 -272 344 children Node2 { } } # 36 
Transform { translation -140 -50 655 children Node2 { } } # 94 
Transform { translation 431 -359 265 children Node2 { } } # 9 
Transform { translation -180 -21 280 children Node2 { } } # 51 
Transform { translation 181 -273 448 children Node2 { } } # 47 
Transform { translation 280 -313 422 children Node2 { } } # 38 
Transform { translation 383 -344 229 children Node2 { } } # 8 
Transform { translation 92 -170 803 children Node2 { } } # 98 
Transform { translation 161 -213 82 children Node2 { } } # 4 
Transform { translation 30 -208 265 children Node2 { } } # 34 
Transform { translation 213 -295 383 children Node2 { } } # 37 
Transform { translation -57 -147 292 children Node2 { } } # 43 
Transform { translation 211 -255 117 children Node2 { } } # 5