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    Cac khoi Platon.cg3

    Nhấn vào đây để tải về
    Báo tài liệu có sai sót
    Nhắn tin cho tác giả
    (Tài liệu chưa được thẩm định)
    Nguồn:
    Người gửi: Hoàng An Dinh (trang riêng)
    Ngày gửi: 14h:28' 17-02-2009
    Dung lượng: 32.7 KB
    Số lượt tải: 37
    Số lượt thích: 0 người
    2.0.0 (279,Windows NT) stopped off 1.000 %8 %1 O_point defined (0,0,0,1) sphere_point_style very_large_point_size red default_layer point3_base_point_size I_vector defined (0,0,0,1) (2,0,0) sphere_point_style very_small_point_size tomato default_layer solid_curve_style normal_curve_radius red vector3_base_point_size vector3_base_curve_radius J_vector defined (0,0,0,1) (0,2,0) sphere_point_style very_small_point_size tomato default_layer solid_curve_style normal_curve_radius spring_green vector3_base_point_size vector3_base_curve_radius K_vector defined (0,0,0,1) (0,0,2) sphere_point_style very_small_point_size tomato default_layer solid_curve_style normal_curve_radius blue vector3_base_point_size vector3_base_curve_radius document_toolbar 3d_geometry_toolbar Z0_Plane no_hidden defined (0,0,1,0) normal_surface_thickness solid_surface_style silver default_layer solid_curve_style large_curve_radius medium_purple plane3_base_surface_thickness plane3_base_curve_radius doc_settings -215 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F(R(4,1),X(0.74327911000296498,5.7266378948006969,1.6126861634882186),Q(0.011023852749268545,0.49214419260892128,-0.50773427467654086,0.70702084457996173),D3.2253723269764385), F(R(4,1),X(-0.36095618233254134,6.90197660388292,3.2253723269764381),Q(-0.69599699183069319,0,0,0.71804469732923026),D3.2253723269764385), F(R(4,1),X(-1.5362948914147661,5.7977413115474148,1.6126861634882186),Q(0.70702084457996173,0.49214419260892123,-0.50773427467654075,-0.011023852749268566),D3.2253723269764385), L(0,0,2,3,90), L(0,2,5,2,90), L(1,0,0,3,90), L(1,1,5,1,90), L(1,2,4,2,90), L(2,0,1,3,90), L(2,1,4,1,90), L(3,0,5,3,90), L(3,1,0,1,90), L(3,2,2,2,90), L(3,3,4,0,90), L(5,0,4,3,90) ) normal_surface_thickness solid_surface_style crimson sphere_point_style very_large_point_size red default_layer solid_curve_style large_curve_radius ivory polynet3_base_surface_thickness polynet3_base_point_size polynet3_base_curve_radius %25 defined (-0.28985276558582246,9.1815506053006519,0,1) sphere_point_style 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F(R(3,1),X(-6.7272451805065536,-1.1865208936265803,2.5832021757333479),Q(0.79897788070958409,0.429794080337214,-0.38550017099921208,-0.16822904863158564),D4.7456454247455211), F(R(3,1),X(-6.9251348153812833,0.62932778750461549,1.2916010878666748),Q(-0.56496267746780349,0.1682290486315858,0.79897788070958398,0.11895590107995571),D4.7456454247455211), F(R(3,1),X(-3.7799926408051152,0.97208268939890141,1.2916010878666746),Q(-0.56496267746780327,0.60782061744055971,-0.54517957012423302,0.11895590107995574),D4.7456454247455211), F(R(3,1),X(-3.582103005930386,-0.84376599173229327,2.5832021757333497),Q(-0.25379831058535135,0.42979408033721411,-0.38550017099921208,0.77604966607214532),D4.7456454247455211), F(R(3,1),X(-5.2536189106558346,-0.10721910211383889,3.8748032636000263),Q(0.20603766453062083,-3.2284298250899199e-32,-3.5993759069190933e-32,0.97854406175438402),D4.7456454247455211), F(R(3,1),X(-5.4515085455305634,1.7086295790173576,2.5832021757333497),Q(0.54517957012423302,-0.42979408033721417,0.38550017099921213,0.6078206174405596),D4.7456454247455211), L(0,0,4,0,109.47122063449069), L(0,1,1,2,109.47122063449069), L(1,0,5,0,109.47122063449069), L(1,1,2,2,109.47122063449069), L(2,0,6,0,109.47122063449069), L(3,1,0,2,109.47122063449069), L(3,2,2,1,109.47122063449069), L(4,1,7,2,109.47122063449069), L(5,1,4,2,109.47122063449069), L(5,2,6,1,109.47122063449069), L(7,0,3,0,109.47122063449069), L(7,1,6,2,109.47122063449069) ) normal_surface_thickness solid_surface_style crimson sphere_point_style very_large_point_size red default_layer solid_curve_style large_curve_radius ivory polynet3_base_surface_thickness polynet3_base_point_size polynet3_base_curve_radius %32 defined (-5.5504533629679278,2.6165539195829535,-3.3306690738754696e-16,1) sphere_point_style very_large_point_size red default_layer point3_base_point_size %33 defined (-2.7463450535676617,-1.2120394365415217,-3.3306690738754696e-16,1) sphere_point_style very_large_point_size red default_layer point3_base_point_size %34 true %31 canonic_octahedron %33 %32 %30 %35 (-5.6356837681939522,-2.444289936083051,-3.3306690738754711e-16,1) %30 %36 (-2.7463450535676617,-1.2120394365415217,-3.3306690738754696e-16,1) %33 %37 (-5.5504533629679278,2.6165539195829535,-3.3306690738754696e-16,1) %32 %38 defined (-2.3538821656505702,-4.7542504774605785,0,1) sphere_point_style very_large_point_size red hidden_layer point3_base_point_size %45 (-2.3538821656505702,-4.7542504774605785,0,1) %38 %46 true %48 canonic_dodecahedron %47 %50 %49 %47 defined (0.27719364526954815,-2.8386216019700701,4.4408920985006257e-16,1) sphere_point_style very_large_point_size red default_layer point3_base_point_size %48 no_hidden defined ( F(R(5,1),X(-0.81759977868717204,-4.5042127863154926,4.4408920985006207e-16),Q(-5.6757800902829887e-32,0.43300573345149801,0.90139116636348859,1.2739000112247155e-31),D2.3431236543380751), F(R(5,1),X(-0.92684135976602167,-2.173115234266251,1.4422786193044432),Q(-0.46271352757656586,0.76676912430848976,-0.3683366771815848,-0.24957843185594339),D2.3431236543380751), F(R(5,1),X(1.365648233263187,-3.6799691096510121,1.4422786193044428),Q(0.52104162887182814,-0.40382638560181589,0.74868621467324514,-0.070062994744823956),D2.3431236543380751), F(R(5,1),X(0.64096327964763633,-6.3258997311739069,1.4422786193044428),Q(0.38034953749166051,0.11336430685073048,0.84306306506822626,-0.36294273870667382),D2.3431236543380751), F(R(5,1),X(-2.0994062458516236,-6.4543209117644285,1.4422786193044432),Q(0.094376850394981143,0.58725368719737048,0.61541847926680926,-0.51719069245254656),D2.3431236543380751), 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L(9,0,6,3,116.56505117707799), L(9,2,4,2,116.56505117707799), L(9,3,3,3,116.56505117707799), L(9,4,8,1,116.56505117707799), L(10,2,5,2,116.56505117707799), L(10,3,4,3,116.56505117707799), L(10,4,9,1,116.56505117707799), L(11,0,6,1,116.56505117707799), L(11,1,7,4,116.56505117707799), L(11,4,10,1,116.56505117707799) ) normal_surface_thickness solid_surface_style crimson sphere_point_style very_large_point_size red default_layer solid_curve_style large_curve_radius ivory polynet3_base_surface_thickness polynet3_base_point_size polynet3_base_curve_radius %49 defined (-0.57546260333986998,-5.6832666030838901,4.4408920985006217e-16,1) sphere_point_style very_large_point_size red hidden_layer point3_base_point_size %50 defined (-2.0633613547100849,-2.94830638482054,4.4408920985006252e-16,1) sphere_point_style very_large_point_size red default_layer point3_base_point_size %51 (-0.57546260333986998,-5.6832666030838901,4.4408920985006217e-16,1) %49 %52 (-2.0633613547100849,-2.94830638482054,4.4408920985006252e-16,1) %50 %53 (0.27719364526954815,-2.8386216019700701,4.4408920985006257e-16,1) %47 %54 defined (3.4268070775122874,-1.2499669742255224,0,1) sphere_point_style very_large_point_size red default_layer point3_base_point_size %55 no_hidden defined ( F(R(3,1),X(5.2713198460670814,-1.2942223589955013,0),Q(0,0.85996615675497257,-0.51035106469574643,0),D3.1957092604503981), F(R(3,1),X(4.4999335003558514,0.11909938504991424,0.61501453392427208),Q(0.0042796914946128311,-0.45734930639910359,0.81456099107815383,0.35679642373592535),D3.1957092604503981), F(R(3,1),X(5.6328562271686069,0.95395955940492416,1.6101289533889198),Q(0.0069246862996473636,0.11995943427003335,0.80763630477850612,0.57730874066913684),D3.1957092604503981), F(R(3,1),X(7.1044273246773324,0.056609778964568092,1.6101289533889205),Q(0.0069246862996473566,0.65144774831922669,0.49222200060183813,0.57730874066913684),D3.1957092604503981), F(R(3,1),X(6.8809855529869539,-1.3328430594998375,0.6150145339242723),Q(0.0042796914946127878,0.93410516440506253,-0.011204377794260525,0.35679642373592529),D3.1957092604503981), F(R(3,1),X(4.4330404848584388,-2.6689234025365805,0.6150145339242723),Q(-0.004279691494612917,0.47675585800595893,0.80335661328389318,-0.35679642373592535),D3.1957092604503981), F(R(3,1),X(3.1849111590400914,-0.38212078363181878,1.6101289533889203),Q(-0.50342637839609872,0.65144774831922669,0.49222200060183852,-0.28265741608583572),D3.1957092604503981), F(R(3,1),X(5.0180186376503428,0.9687113543282504,3.220257906777841),Q(0.81028129958354078,-0.57730874066913707,0.0069246862996474728,0.10055288266317818),D3.1957092604503981), F(R(3,1),X(7.3990706902814463,-0.48323109022150157,3.2202579067778401),Q(0.80763630477850612,-0.28265741608583556,0.50342637839609905,-0.1199594342700334),D3.1957092604503981), F(R(3,1),X(7.0375343091799207,-2.731413008621927,1.61012895338892),Q(0.49650169209645123,0.1199594342700335,0.80763630477850623,-0.29465132458330123),D3.1957092604503981), F(R(3,1),X(5.5246210544838199,-3.5571560723192532,1.61012895338892),Q(0.50342637839609872,0.75200063098240466,-0.31805929898170254,0.28265741608583578),D3.1957092604503981), F(R(3,1),X(3.1435690018527174,-2.1052136277695013,1.6101289533889205),Q(0.49650169209645145,0.63945383982176118,-0.50770606989071199,-0.29465132458330129),D3.1957092604503981), F(R(3,1),X(3.505105382954242,0.14296829063092431,3.220257906777841),Q(-0.29993023488779452,-0.28265741608583567,0.50342637839609894,0.7594132740917946),D3.1957092604503981), F(R(3,1),X(6.1095992072757239,0.080478684545579826,4.2153723262424885),Q(0.011204377794260085,0.18210453342265776,0.30685492118744212,0.93410516440506219),D3.1957092604503981), F(R(3,1),X(7.3577285330940736,-2.2063239343591841,3.2202579067778414),Q(0.31805929898170215,0.57730874066913718,-0.0069246862996473913,0.75200063098240466),D3.1957092604503981), F(R(3,1),X(4.909783464965555,-3.5424042773959279,3.2202579067778405),Q(-0.29993023488779441,-0.29465132458330134,-0.49650169209645134,0.7594132740917946),D3.1957092604503981), F(R(3,1),X(3.4382123674568299,-2.6450544969555709,3.2202579067778405),Q(0.31805929898170221,-0.2946513245833014,-0.49650169209645156,0.75200063098240466),D3.1957092604503981), F(R(3,1),X(3.6616541391472084,-1.2556016584911673,4.2153723262424894),Q(0.8145609910781535,-0.18210453342265776,-0.30685492118744218,0.45734930639910354),D3.1957092604503981), F(R(3,1),X(5.2713198460670814,-1.2942223589955013,4.8303868601667652),Q(0.99992807049255028,0,0,-0.011993908497465646),D3.1957092604503981), F(R(3,1),X(6.0427061917783114,-2.7075441030409184,4.2153723262424903),Q(0.80335661328389318,0.18210453342265778,0.30685492118744223,-0.47675585800595877),D3.1957092604503981), L(0,0,5,0,138.18968510422141), L(0,2,4,1,138.18968510422141), L(1,0,6,0,138.18968510422141), L(1,1,2,2,138.18968510422141), L(1,2,0,1,138.18968510422141), L(2,0,7,0,138.18968510422141), L(2,1,3,2,138.18968510422141), L(3,0,8,0,138.18968510422141), L(3,1,4,2,138.18968510422141), L(4,0,9,0,138.18968510422141), L(7,2,13,2,138.18968510422141), L(8,1,13,1,138.18968510422141), L(9,1,14,1,138.18968510422141), L(10,1,5,1,138.18968510422141), L(10,2,9,2,138.18968510422141), L(11,1,6,1,138.18968510422141), L(11,2,5,2,138.18968510422141), L(12,1,7,1,138.18968510422141), L(12,2,6,2,138.18968510422141), L(14,0,19,0,138.18968510422141), L(14,2,8,2,138.18968510422141), L(15,0,10,0,138.18968510422141), L(15,1,19,2,138.18968510422141), L(16,0,11,0,138.18968510422141), L(16,1,15,2,138.18968510422141), L(17,0,12,0,138.18968510422141), L(17,1,16,2,138.18968510422141), L(17,2,18,1,138.18968510422141), L(18,0,13,0,138.18968510422141), L(18,2,19,1,138.18968510422141) ) normal_surface_thickness solid_surface_style crimson sphere_point_style very_large_point_size red default_layer solid_curve_style large_curve_radius ivory polynet3_base_surface_thickness polynet3_base_point_size polynet3_base_curve_radius %56 defined (6.1552499428794283,-2.9137449665536983,0,1) sphere_point_style very_large_point_size red default_layer point3_base_point_size %57 true %55 canonic_icosahedron %54 %56 %58 %58 defined (10.758478437598154,-1.8595392242089834,0,1) sphere_point_style very_large_point_size red hidden_layer point3_base_point_size %59 (10.758478437598154,-1.8595392242089834,0,1) %58 %60 (6.1552499428794283,-2.9137449665536983,0,1) %56 %61 (3.4268070775122874,-1.2499669742255224,0,1) %54 %65 20.000 1.500 8.000 18.000 %66 %66

    Năm loại khối Platon

    Tứ diện đều : 4 tam giác đều, 6 cạnh, 4 đỉnh.

    Hình lập phương hay đa diện đều 6 mặt : 6 hình vuông, 12 cạnh, 8 đỉnh.

    Bát diện đều : 8 tam giác đều, 12 cạnh, 6 đỉnh.

    Thập nhị diện đều : 12 ngũ giác đều, 30 cạnh, 20 đỉnh.

    Nhị thập diện đều : 20 tam giác đều, 30 cạnh, 12 đỉnh.

    ]]>
     
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