POV-Ray revision revision01 Copyright c Daikoku Manabu This tutorial
|
|
|
- けいざぶろう つなかわ
- 5 years ago
- Views:
Transcription
1 POV-Ray revision01
2 POV-Ray revision revision01 Copyright c Daikoku Manabu This tutorial is licensed under a Creative Commons Attribution 2.1 Japan License.
3 3 1 POV-Ray POV-Ray POV-Ray POV-Team POV-Ray
4
5 CSG CSG CSG CSG CSG CSG
6 colors.inc shapes.inc shapes2.inc shapesq.inc woods.inc stones.inc metals.inc golds.inc
7
8 POV-Ray clock clock clock
9
10 10 1 POV-Ray 1 POV-Ray 1.1 POV-Ray (two-dimensional graphics) 3 3 (three-dimensional graphics) 2 3 (rendering) 3 (modeling) POV-Ray (renderer) POV-Ray POV-Ray Persistence of Vision Raytracer POV-Team POV-Ray POV-Team POV-Ray POV-Ray (scene) (scene description language, SDL) POV-Ray POV-Ray 1.2 POV-Ray POV-Ray POV-Ray 1 POV-Ray URL
11 Windows POV-Ray [New] [Untitled] [Save] sphere.pov sphere.pov location <0, 0, -3> light_source { <-5, 5, -5> color rgb 1.6 sphere { 0, 1 pigment { color rgb 1 POV-Ray.pov Windows POV-Ray [Run] [Run] [Stop] [Stop] POV-Ray Windows POV-Ray (antialiasing) No AA AA 0.3 No AA AA POV-Ray (camera) (light source) (object)... light_source {......
12 12 1 POV-Ray (space) (tab) (line feed) (white space) POV-Ray 1 light_source { <-5, 5, -5> color rgb 1.6 light_source { <-5, 5, -5> color rgb (comment) POV-Ray POV-Ray ( // ) // POV-Ray // I am a comment. ( /* ) ( */ ) 2 /* */ POV-Ray /* I am a comment which contains a line feed. */ (comment out) POV-Ray (expression) (evaluation) (value) (literal) (numeric literal)
13 e 1e e (operator) (operation) (arithmetic operator) POV-Ray A + B A - B A * B A / B A B A B A B A B * / + - * / + - 7* *(3+4) (vector) (component) (dimension) n n (n-dimensional vector) 1 1 (scalar) <,,, > <75, 34, 81>
14 14 1 POV-Ray 3 20 <20, 20, 20> (sum) + <5, 3, 4> + <2, 7, 8> <7, 10, 12> (product) * <5, 2, 3> * 40 <200, 80, 120> (coordinate system) (axis) x (x-axis) y (y-axis) z (z-axis) 1 (origin) x y z (coordinates) 3 x (x-coordinate) y (y-coordinate) z (z-coordinate)
15 x x y y z z 3 <7, 3, -6> 7 x 3 y 6 z (right-handed system) (left-handed system) x y z x y z 3 POV-Ray (red) (green) (blue) RGB POV-Ray RGB color rgb <0, 0, 0> <1, 1, 0> <1, 1, 1> <0, 1, 1> <1, 0, 0> <1, 0, 1> <0, 1, 0> <0, 0.5, 0> <0, 0, 1> <1, 0.5, 0> <0.5, 0.5, 0.5> <0, 0.5, 1> (lime) POV-Ray
16 16 1 POV-Ray sphere { 0, 1 pigment { color rgb 1 sphere { 0, 1 pigment { color rgb POV-Ray (primitive) sphere { 0, 1 (sphere) sphere { sphere, 3 sphere { <3, 2, 7>, 5 <3, 2, 7> sphere { 0, 1 0 <0, 0, 0> 3 1 sphere2.pov location <0, 0, -3> light_source { <-5, 5, -5> color rgb 1.6 sphere { <0, 0, 0>, 0.2 pigment { color rgb 1
17 sphere { <0, -101, 0>, 100 pigment { color rgb (box) box box box { 1, box { <0, 1, 2>, <3, 4, 5> <0, 1, 2> <3, 4, 5> box x y z <1, 1, 1> <2, 2, 2> box.pov location <0, 0, -3> light_source { <-5, 5, -5> color rgb 1.6 box { <1, 1, 1>, <2, 2, 2> pigment { color rgb (pigment) 5 pigment { pigment { color rgb 1 1 <1, 1, 1> 3 pigment.pov
18 18 1 POV-Ray location <0, 0, -3> light_source { <-5, 5, -5> color rgb 1.6 sphere { <0, 0, 0>, 1 pigment { color rgb <0.5, 1, 0> POV-Ray sphere { 0, 1 pigment { color rgb 1 sphere { 0, 1 pigment { color rgb POV-Ray (ambient light) POV-Ray light_source {... light_source { <-5, 5, -5> color rgb 1.6 <-5, 5, -5> color rgb 1.6 <5, 0, 0> <-5, 0, 0> lightlocation.pov location <0, 0, -3>
19 light_source { <5, 0, 0> color rgb 1.6 light_source { <-5, 0, 0> color rgb 1.6 sphere { 0, 1 pigment { color rgb lightcolor.pov location <0, 0, -3> light_source { <-5, 5, -5> color rgb <1.6, 0.8, 0> sphere { 0, 1 pigment { color rgb POV-Ray POV-Ray location 3 location <0, 0, -3> z 3
20 20 1 POV-Ray x y x 3 <10, 5, -10> location.pov location <10, 5, -10> light_source { <20, 30, -20> color rgb 1.6 box { <-10, -1, -1>, <10, 1, 1> pigment { color rgb <1, 1, 0> box { <-1, -10, -1>, <1, 10, 1> pigment { color rgb <1, 0, 1> box { <-1, -1, -10>, <1, 1, 10> pigment { color rgb <0, 1, 1> look_at 3 0 <0, 0, 0> <-10, 0, 0> lookat.pov location <10, 5, -10> look_at <-10, 0, 0> light_source { <20, 30, -20> color rgb 1.6 box { <-10, -1, -1>, <10, 1, 1> pigment { color rgb <1, 1, 0> box { <-1, -10, -1>, <1, 10, 1> pigment { color rgb <1, 0, 1> box { <-1, -1, -10>, <1, 1, 10>
21 pigment { color rgb <0, 1, 1> POV-Ray angle angle.pov location <10, 5, -10> angle 30 light_source { <20, 30, -20> color rgb 1.6 box { <-10, -1, -1>, <10, 1, 1> pigment { color rgb <1, 1, 0> box { <-1, -10, -1>, <1, 10, 1> pigment { color rgb <1, 0, 1> box { <-1, -1, -10>, <1, 1, 10> pigment { color rgb <0, 1, 1> POV-Ray (identifier) 58.3 Yokohaba Yokohaba 58.3
22 22 1 POV-Ray POV-Ray ( _ ) 1 40 (reserved word) camera object sphere a A a8 namako back_to_the_future a A nam@ko 8a camera POV-Ray (declare) (declaration) #declare = #declare Hako = box { <0, 0, 0>, <1, 1, 1> pigment { color rgb 1 Hako object pigment Midori pigment { Midori declare.pov
23 #declare Camera = location <0, 0, -3> #declare Light = light_source { <-5, 5, -5> color rgb 1.6 #declare Sphere = sphere { 0, 1 #declare SkyBlue = pigment { color rgb <0.3, 0.6, 1> #declare Object = Sphere pigment { SkyBlue Camera Light Object #declare = ; ( ; ) #declare Takasa = 80; Takasa 80 #declare Houkou = <3, 2, 5>; Houkou <3, 2, 5> #declare = color rgb 3 ; #declare Orange = color rgb <1, 0.5, 0>; Orange semicolon.pov #declare CameraLocation = <0, 0, -3>; #declare CameraLookAt = <0, 0, 0>; #declare CameraAngle = 70; #declare LightLocation = <-5, 5, -5>; #declare LightColor = color rgb <1.6, 1.6, 1.6>; #declare SphereLocation = <0, 0, 0>; #declare SphereRadius = 1; #declare Crimson = color rgb <0.86, 0.07, 0.23>; location CameraLocation look_at CameraLookAt angle CameraAngle light_source { LightLocation LightColor
24 24 2 sphere { SphereLocation, SphereRadius pigment { Crimson (elementary vector) 3 POV-Ray x = <1, 0, 0> y = <0, 1, 0> z = <0, 0, 1> x y z x y z POV-Ray (built-in identifier) POV-Ray (transformation) (translation) x y z translate
25 Katachi pigment { Iro translate <20, 10, -30> x 20 y 10 z 30 <3, 4, 5> translate.pov #declare Box = box { -1, 1 location <10, 5, -10> light_source { <20, 30, -20> color rgb 1.6 Box pigment { color rgb 1 Box pigment { color rgb <0, 1, 1> translate <3, 4, 5> (scaling) x y z scale 3 Katachi pigment { color Iro scale <2, 0.5, 3>
26 26 2 x 2 y 0.5 z 3 x 5 y 0.2 z 0.5 scale.pov #declare Box = box { -1, 1 location <10, 5, -10> light_source { <20, 30, -20> color rgb 1.6 Box pigment { color rgb 1 Box pigment { color rgb <0, 1, 1> scale <5, 0.2, 0.5> scale 2 translate 2 3 order.pov #declare Box = box { -1, 1 location <10, 5, -10> light_source { <20, 30, -20> color rgb 1.6 Box pigment { color rgb 1 Box pigment { color rgb <0, 1, 1> scale 2
27 translate 2 Box pigment { color rgb <1, 1, 0> translate 2 scale scale (spheroid) rugby.pov #declare RugbyBall = sphere { 0, 1 scale <1.8, 1, 1> location <0, 0, -4> light_source { <-10, 5, -10> color rgb 1.6 RugbyBall pigment { color rgb <0.6, 0.2, 0.1> (rotation) x y z 3 <20, -50, 30> x 20 y 50 z 30 (degree) <30, 0, 0> 30*x rotate 3 Katachi
28 28 2 pigment { color Iro rotate 120*z z 120 z 120 rotate.pov #declare Box = box { 0, <1, 10, 1> location <0, 0, -26> light_source { <-50, 50, -50> color rgb 1.6 Box pigment { color rgb 1 Box pigment { color rgb <0, 1, 1> rotate 120*z x 30 y 60 y 60 x 30 3 y 90 z 90 z 90 y 90 rotate2.pov #declare Box = box { 0, <1, 10, 5> location <10, 15, -10> look_at <0, 5, 0> light_source { <20, 30, -20> color rgb 1.6 Box pigment { color rgb 1 Box pigment { color rgb <0, 1, 1> rotate 90*y rotate 90*z
29 29 Box pigment { color rgb <1, 1, 0> rotate 90*z rotate 90*y POV-Ray (primitive) sphere box (cylinder) (base) POV-Ray cylinder cylinder cylinder { 1, 2, cylinder { <2, 0, 3>, <2, 5, 3>, 4 <2, 0, 3> <2, 5, 3> 4 cylinder cylinder.pov location <0, 4, -6> light_source { <-5, 5, -5> color rgb 1.6 cylinder { <0, -2, 0>, <0, 2, 0>, 1 pigment { color rgb 1
30 (frustum) (base) 0 (cone) POV-Ray cone cone cone { 1, 1, 2, cone { <2, 0, 3>, 6, <2, 5, 3>, 4 <2, 0, 3> 6 <2, 5, 3> cone cone.pov location <0, 4, -10> light_source { <-5, 5, -5> color rgb 1.6 cone { <0, -2, 0>, 3, <0, 2, 0>, 2 pigment { color rgb (torus) POV-Ray torus torus torus { 1,
31 torus { 12, torus torus.pov location <0, 4, -8> light_source { <-5, 5, -5> color rgb 1.6 torus { 3, 1 pigment { color rgb torus 3 torus2.pov #declare Torus = torus { 3, 1 location <0, 8, -12> light_source { <-5, 5, -5> color rgb 1.6 Torus pigment { color rgb 1 Torus pigment { color rgb <0, 1, 1> translate <0, 0, 16> Torus pigment { color rgb <1, 1, 0> rotate 90*x translate <3, 0, 0>
32 plane plane (plane) 2 plane 3 plane 3 (normal vector) plane plane {, 3 plane { <0, 1, 2>, 3 <0, 1, 2> 3 y <0, 1, 0> plane plane.pov location <0, 1, -1> look_at <0, 1, 0> light_source { <0, 50, 0> color rgb 1.6 plane { y, 0 pigment { color rgb text text (text) 2 3 POV-Ray TrueType
33 (string literal) ( " ) "namako" namako (\) ab"cd "ab\"cd" ab\cd "ab\\cd" text text { ttf,,, 3 TrueType 3 0 <0, 0, 0> text { ttf "timrom.ttf", "umiushi", 3, 0 timrim.ttf TrueType umiushi 3 0 x text text.pov location <0, 2, -5> light_source { <-5, 5, -5> color rgb 1.6 text { ttf "timrom.ttf", "namako", 1, 0 pigment { color rgb text
34 text2.pov #declare Text = text { ttf "timrom.ttf", "m", 1, 0 location <0, 2, -3> light_source { <-5, 5, -5> color rgb 1.6 Text pigment { color rgb 1 Text pigment { color rgb <0, 1, 1> translate <1, 0, 0> Text pigment { color rgb <1, 1, 0> rotate -135*z Text pigment { color rgb <1, 0, 1> scale 2 translate <-2, 0, 0> x y 0.7*x 0.3*y offset.pov location <3, 3, -5> look_at <3, 1, 0> light_source { <-5, 5, -5> color rgb 1.6 text { ttf "timrom.ttf", "hitode", 1, 0.7*x pigment { color rgb 1 text { ttf "timrom.ttf", "kamenote", 1, 0.3*y pigment { color rgb 1
35 translate <0, 0, 2> POV-Ray POV-Ray timrom.ttf cyrvetic.ttf crystal.ttf TrueType timrom.ttf cyrvetic.ttf crystal.ttf 3 font.pov location <1.7, 0, -3> look_at <1.7, 1, 0> light_source { <-5, 5, -5> color rgb 1.6 text { ttf "timrom.ttf", "timrom", 1, 0 pigment { color rgb 1 translate <0, 2, 0> text { ttf "cyrvetic.ttf", "cyrvetic", 1, 0 pigment { color rgb 1 translate <0, 1, 0> text { ttf "crystal.ttf", "crystal", 1, 0 pigment { color rgb (blob) (metaball) (blob component) 0 (threshold) POV-Ray blob
36 blob blob { threshold sphere cylinder sphere cylinder sphere sphere {,, cylinder cylinder { 1, 2,, 0 blob { threshold 0.5 sphere { <-1, 0, 0>, 1.5, 1 sphere { <1, 0, 0>, 1.5, blob.pov location <0, 0, -4> light_source { <-5, 5, -5> color rgb 1.6 blob { threshold 0.5 sphere { <-1, 0, 0>, 1.5, 1 sphere { <1, 0, 0>, 1.5, 1 pigment { color rgb sphere cylinder blob2.pov
37 location <0, 0, -5> light_source { <-5, 5, -5> color rgb 1.6 blob { threshold 0.5 sphere { <-1, 0, 0>, 1.5, 1 cylinder { <1, -1, 0>, <1, 1, 0>, 1.5, 1 pigment { color rgb blob3.pov location <0, 0, -4> light_source { <-5, 5, -5> color rgb 1.6 blob { threshold 0.5 sphere { <-1, 0, 0>, 1.5, 1 pigment { color rgb <1, 1, 0> sphere { <1, 0, 0>, 1.5, 1 pigment { color rgb <0, 1, 1> blob4.pov location <5, 0, -3>
38 38 3 light_source { <5, 3, -5> color rgb 1.6 blob { threshold 0.5 sphere { <0, 0, 0>, 4, 1 sphere { <2, 0, 0>, 1.5, -1 pigment { color rgb (prism) (base) POV-Ray prism prism xz y prism prism { y 1, y 2,, 1, 2,..., n y 1 y 2 y 1 2 n x 2 z xz 1 4 <0, 1>, <1, 0>, <-1, 0>, <0, 1> Parse Warning: Linear prism not closed. Closing it. prism prism.pov location <0, 5, -5>
39 look_at <0, 0.5, 0> light_source { <-5, 5, -5> color rgb 1.6 prism { -2, 2, 6, <0, 3>, <2, 1>, <1, -1>, <-1, -1>, <-2, 1>, <0, 3> pigment { color rgb prismwithhole.pov location <0, 5, -10> light_source { <-2, 5, -5> color rgb 1.6 prism { 0, 1, 8, <0, 8>, <4, -4>, <-4, -4>, <0, 8>, <0, 2>, <2, -3>, <-2, -3>, <0, 2> pigment { color rgb (quadratic spline curve) 3 (cubic spline curve) (Bézier curve) (Bézier curve) prism { bezier_spline... 2
40 bezier.pov location <0, 4, -8> light_source { <-2, 5, -5> color rgb 1.6 prism { bezier_spline 0, 1, 8, <0, -4>, <-12, 8>, <-2, 20>, <0, 6>, <0, 6>, <2, 20>, <12, 8>, <0, -4> pigment { color rgb egg.pov location <0, 10, -12> light_source { <-2, 5, -10> color rgb 1.6 prism { bezier_spline 0, 1, 8, <0, 5>, <10, 3>, <10, -3>, <0, -5>, <0, -5>, <-10, -7>, <-10, 7>, <0, 5> pigment { color rgb (lathe) lathe POV-Ray lathe
41 lathe xy y 360 xy x lathe lathe {, 1, 2,..., n 1 2 n x 2 y xy lathe.pov location <0, 6, -16> look_at <0, -2, 0> light_source { <-2, 5, -10> color rgb 1.6 lathe { 6, <5, 3>, <7, 3>, <6, 0>, <7, -3>, <5, -3>, <5, 3> pigment { color rgb lathe { bezier_spline... 2 bezierlathe.pov location <0, 30, -70> look_at <0, -2, 0>
42 42 3 light_source { <-20, 40, -50> color rgb 1.6 lathe { bezier_spline 8, <30, -4>, <18, 8>, <26, 20>, <30, 10>, <30, 10>, <34, 20>, <42, 8>, <30, -4> pigment { color rgb (sphere sweep) POV-Ray sphere_sweep sphere_sweep sphere_sweep { linear_spline, 1, 1, 2, 2,..., n, n n n 3 spheresweep.pov location <8, 10, -8> look_at <0, 2, 0> light_source { <5, 20, -10> color rgb 1.6 sphere_sweep { linear_spline 4, <-10, -5, 0>, 1, <0, -5, 0>, 1, <0, 5, 0>, 1, <0, 5, 10>, 1 pigment { color rgb 1
43 POV-Ray superellipsoid 2 (superellipsoid) superellipsoid 2 superellipsoid { < E, N > E N E 2 z N x y E N superellipsoid 2 2 superellipsoid.pov location <2, 1.6, -3> light_source { <4, 6, -5> color rgb 1.6 superellipsoid { <0.3, 0.3> pigment { color rgb 1 E N 4 CSG 4.1 CSG CSG CSG (constructive solid geometry) POV-Ray CSG CSG (set operation) union
44 44 4 CSG CSG CSG { CSG CSG (union) (sum set) POV-Ray union CSG union { union.pov location <3, 3, -4> look_at <-1, -0.5, 0> light_source { <6, 8, -5> color rgb 1.6 union { cylinder { <-1, -0.8, -1>, <-1, 0.8, -1>, 1.4 box { <-1, -1, -1>, <1, 1, 1> pigment { color rgb hammer.pov #declare Hammer = union { cylinder { <-2, 3, 0>, <2, 3, 0>, 1 box { <-0.3, 5, -0.2>, <0.3, -5, 0.2> location <8, 0, -8> light_source { <7, 0, -5> color rgb 1.6
45 Hammer pigment { color rgb table.pov #declare Table = union { box { <-5, -0.2, -5>, <5, 0.2, 5> cylinder { <-4, 0, -4>, <-4, -7, -4>, 0.3 cylinder { <4, 0, -4>, <4, -7, -4>, 0.3 cylinder { <-4, 0, 4>, <-4, -7, 4>, 0.3 cylinder { <4, 0, 4>, <4, -7, 4>, 0.3 location <8, 2, -14> look_at <0, -4, 0> light_source { <10, 10, 0> color rgb 1.3 light_source { <0, -5, -10> color rgb 1.2 Table pigment { color rgb union 5.4 POV-Ray union merge merge union union merge merge.pov location <0, 3, -6> light_source { <6, 8, -5> color rgb 1.6 union { box { <-1, -1, -1>, <1, 1, 1> box { <-0.5, -0.5, -0.5>, <1.5, 1.5, 1.5> pigment { color rgbf <1, 1, 1, 0.8> translate <-2, 0, 0> merge {
46 46 4 CSG box { <-1, -1, -1>, <1, 1, 1> box { <-1.5, -0.5, -0.5>, <0.5, 1.5, 1.5> pigment { color rgbf <1, 1, 1, 0.8> translate <2, 0, 0> (intersection) (product) POV-Ray intersection CSG intersection { intersection.pov location <2, 2, -3> look_at <-1, -0.5, 0> light_source { <6, 8, -5> color rgb 1.6 intersection { cylinder { <-1, -0.8, -1>, <-1, 0.8, -1>, 1.4 box { <-1, -1, -1>, <1, 1, 1> pigment { color rgb (prism) (base) (octagonal prism) octagonal.pov #declare Octagonal = intersection { box { <-1, -1, -1>, <1, 1, 1> box { <-1, -2, -1>, <1, 2, 1> rotate y*45 location <0, 3, -3>
47 light_source { <-5, 10, -5> color rgb 1.6 Octagonal pigment { color rgb A 2 B 1 B 2 B 3 A B 1 B 2 B 3 (subtraction) (difference set) POV-Ray difference CSG difference { 1 2 difference.pov location <2, 4, -4> look_at <-1, -0.5, 0> light_source { <2, 6, -5> color rgb 1.6 difference { cylinder { <-1, -0.8, -1>, <-1, 0.8, -1>, 1.4 box { <-1, -1, -1>, <1, 1, 1> pigment { color rgb 1 translate <-0.5, 0, -0.5> difference { box { <-1, -1, -1>, <1, 1, 1> cylinder { <-1, -0.8, -1>, <-1, 0.8, -1>, 1.4 pigment { color rgb 1 translate <0.5, 0, 0.5> goendama.pov
48 48 4 CSG #declare Goendama = difference { cylinder { <0, -0.1, 0>, <0, 0.1, 0>, 2 cylinder { <0, -1, 0>, <0, 1, 0>, 0.6 location <0, 2, -4> look_at <0, -0.4, 0> light_source { <-5, 7, -5> color rgb 1.6 Goendama pigment { color rgb (hemisphere) 3.4 hemisphere.pov #declare Hemisphere = difference { sphere { 0, 1 plane { -y, 0 location <0, 0.5, -2> look_at <0, -0.4, 0> light_source { <-5, 4, -5> color rgb 1.6 Hemisphere pigment { color rgb CSG CSG CSG CSG CSG CSG difference { union {......
49 4.5. CSG 49 diffuni.pov location <0, 2, -4> look_at <-0.8, -0.8, 0> light_source { <-6, 8, -5> color rgb 1.6 difference { union { cylinder { <-1, -0.8, -1>, <-1, 0.8, -1>, 1.4 box { <-1, -1, -1>, <1, 1, 1> sphere { <-1, 0.5, -1>, 1.6 pigment { color rgb pacman.pov #declare PacMan = difference { sphere { 0, 1 intersection { plane { <-0.7, 1, 0>, 0 plane { <-0.7, -1, 0>, 0 location <0.8, 0, -3> light_source { <-2, 2, -3> color rgb 1.6 light_source { <4, 1, 0> color rgb 1.2 PacMan pigment { color rgb <1, 1, 0> magcup.pov #declare MagCup = union { difference { cylinder { <0, 0, 0>, <0, 2, 0>, 1 cylinder { <0, 0.1, 0>, <0, 3, 0>, 0.9 difference { torus { 0.6, 0.1 plane { x, 0 rotate 90*x
50 50 5 translate <0.9, 1.2, 0> location <2, 3, -2> look_at <0, 1, 0> light_source { <4, 6, -2> color rgb 1.6 MagCup pigment { color rgb (pigment) (pigment) (finish) (normal) texture { texture {
51 (pigment) pigment { (color list) (color map) (pigment map) (image map) (color list) (color list pigment) checker hexagon brick checker 2 3 checker brick 2 hexagon checker checker checker 1, 2 checker color rgb <1, 0, 0>, color rgb <0, 0, 1>
52 52 5 checker.pov location <10, 10, -15> light_source { <10, 20, -20> color rgb 1.6 box { -5, 5 pigment { checker color rgb 1, color rgb <0, 0.6, 0> hexagon y hexagon hexagon 1, 2, 3 hexagon color rgb <0, 1, 1>, color rgb <1, 1, 0>, color rgb <1, 0, 1> hexagon.pov location <10, 10, -15> light_source { <10, 20, -20> color rgb 1.6 box { -5, 5 pigment { hexagon color rgb 1, color rgb <0.3, 0.6, 1>, color rgb <0, 0, 0.5> brick brick brick 1, brick color rgb <0, 1, 1>, color rgb <1, 1, 0> brick.pov
53 location <10, 10, -15> light_source { <10, 20, -20> color rgb 1.6 box { -5, 5 pigment { brick color rgb 1, color rgb <0.6, 0, 0> x 5 z 30 x 3 tranpig.pov location <10, 10, -15> light_source { <10, 20, -20> color rgb 1.6 box { -5, 5 pigment { checker color rgb 1, color rgb <0, 0.6, 0> scale <5, 1, 1> rotate 30*z translate <3, 0, 0> (color map) color_map { [ ] 0 1
54 54 5 [0.4 color rgb <1, 0, 0>] pigment { (pattern type) gradient cylindrical spherical wood onion spotted cells crackle gradient (gradient) gradient gradient 3 3 gradient y y y 0.4 gradient.pov location <3, 2, -3> light_source { <5, 5, -5> color rgb 1.6
55 box { -1, 1 pigment { gradient y color_map { [0 color rgb 1 ] [1 color rgb <0, 0, 1> ] scale cylindrical (cylindrical) y xz 1 y 0 cylindrical cylindrical y x 90 x 1 cylindrical.pov location <3, 2, -3> light_source { <5, 5, -5> color rgb 1.6 box { -1, 1 pigment { cylindrical color_map { [0 color rgb 1 ] [1 color rgb <0, 0, 1> ] rotate 90*x translate <1, 0, 0> spherical (sphere) 1 y 0 spherical spherical 2 <1, 1, -1> spherical.pov location <3, 2, -3>
56 56 5 light_source { <5, 5, -5> color rgb 1.6 box { -1, 1 pigment { spherical color_map { [0 color rgb 1 ] [1 color rgb <0, 0, 1> ] scale 2 translate <1, 1, -1> wood (annual ring) z xy wood wood 0.2 x 1 wood.pov location <3, 2, -3> light_source { <5, 5, -5> color rgb 1.6 box { -1, 1 pigment { wood color_map { [0 color rgb 1 ] [1 color rgb <0, 0, 1> ] scale 0.2 translate <1, 0, 0> onion (onion) onion onion 0.2 <1, 1, -1> onion.pov location <3, 2, -3> light_source { <5, 5, -5> color rgb 1.6
57 box { -1, 1 pigment { onion color_map { [0 color rgb 1 ] [1 color rgb <0, 0, 1> ] scale 0.2 translate <1, 1, -1> spotted (spot) spotted spotted 0.3 spotted.pov location <3, 2, -3> light_source { <5, 5, -5> color rgb 1.6 box { -1, 1 pigment { spotted color_map { [0 color rgb 1 ] [1 color rgb <0, 0, 1> ] scale cells (cell) cells cells 0.4 cells.pov location <3, 2, -3> light_source { <5, 5, -5> color rgb 1.6 box { -1, 1 pigment { cells color_map {
58 58 5 [0 color rgb 1 ] [1 color rgb <0, 0, 1> ] scale crackle (crackle) crackle crackle form metric offset solid form 1 3 <-1, 1, 0> metric 1 2 offset 1 0 solid metric 0.4 crackle.pov location <3, 2, -3> light_source { <5, 5, -5> color rgb 1.6 box { -1, 1 pigment { crackle metric 1 color_map { [0 color rgb 1 ] [1 color rgb <0, 0, 1> ] scale 0.4 solid solid 0.6 cracklesolid.pov location <3, 2, -3> light_source { <5, 5, -5> color rgb 1.6 box { -1, 1
59 pigment { crackle solid color_map { [0 color rgb 1 ] [1 color rgb <0, 0, 1> ] scale POV-Ray RGB (filter) (transmit) 0 1 RGB RGB RGB color rgbf color rgbf <1, 0, 0, 1> filter.pov location <0, 0, -5> light_source { <0, 0, -10> color rgb 1.6 box { <-4, -4, 0>, <4, 4, 1> pigment { checker color rgb 1, color rgb <0, 0, 1> sphere { <0, 0, -2>, 1 pigment { color rgbf <0, 1, 0, 1>
60 (index of refraction) interior { ior ior.pov location <0, 0, -5> light_source { <0, 0, -10> color rgb 1.6 box { <-4, -4, 0>, <4, 4, 1> pigment { checker color rgb 1, color rgb <0, 0, 1> sphere { <0, 0, -2>, 1 pigment { color rgbf <1, 1, 1, 1> interior { ior POV-Ray global_settings { max_trace_level global_settings { max_trace_level maxtracelevel.pov global_settings { max_trace_level 7 #declare Lens =
61 sphere { 0, 1 pigment { color rgbf <1, 1, 1, 1> interior { ior 1.5 scale <1, 1, 0.05> location <0, 0, -5> light_source { <0, 0, -10> color rgb 1.6 box { <-4, -4, 0>, <4, 4, 1> pigment { checker color rgb 1, color rgb <0, 0, 1> Lens translate <0.4, -0.3, -1> Lens translate <-0.4, -0.3, -1.5> Lens translate <0, 0.3, -2> (sky) sky_sphere { sky_sphere { pigment { color rgb <1, 1, 0> sky.pov #declare Radius = 6.4e6; // Earth radius location <0, 1, 0> look_at <0, 1.2, 1> light_source { <0, 1e10, 0> color rgb 1.6 sky_sphere { pigment { color rgb <0.3, 0.6, 1> sphere { <0, -Radius, 0>, Radius pigment { checker color rgb 1, color rgb <0, 0.4, 0>
62 realsky.pov #declare Radius = 6.4e6; // Earth radius location <0, 1, 0> look_at <0, 1.2, 1> light_source { <0, 1e10, 0> color rgb 1.6 sky_sphere { pigment { gradient y color_map { [0 color rgb <0.7, 0.9, 1>] [0.5 color rgb <0, 0.5, 1>] sphere { <0, -Radius, 0>, Radius pigment { checker color rgb 1, color rgb <0, 0.4, 0> (finish) 2 (diffuse reflection) (specular reflection) (reflectance) finish { diffuse 0 1
63 diffuse.pov location <0, 0, -3> light_source { <-5, 5, -5> color rgb 1.6 sphere { 0, 1 pigment { color rgb 1 finish { diffuse reflection reflection.pov location <0, 0, -3> light_source { <-5, 5, -5> color rgb 1.6 box { <-5, -3, -5>, <5, -2, 5> pigment { checker color rgb 1, color rgb <0, 0.4, 0> sphere { 0, 1 pigment { color rgb 1 finish { diffuse 0.2 reflection (highlight) POV-Ray phong phong_size
64 highlight.pov location <0, 0, -3> light_source { <-5, 5, -5> color rgb 1.6 box { <-5, -3, -5>, <5, -2, 5> pigment { checker color rgb 1, color rgb <0, 0.4, 0> sphere { 0, 1 pigment { color rgb 1 finish { diffuse 0.2 reflection 0.4 phong 0.6 phong_size (normal) POV-Ray normal { bumps facets 5.7.3
65 bumps (bump) bumps 65 bumps bumps.pov location <0, 0, -3> light_source { <-5, 5, -5> color rgb 1.6 sphere { 0, 1 pigment { color rgb 1 normal { bumps 0.4 scale facets (facet) facets facets facets.pov location <0, 0, -3> light_source { <-5, 5, -5> color rgb 1.6 sphere { 0, 1 pigment { color rgb 1 normal { facets size POV-Ray
66 66 6 colors.inc shapes.inc shapes2.inc shapesq.inc woods.inc stones.inc metals.inc golds.inc shapes.inc shapes.inc colors.inc colors.inc 6.1: (include) (include file) POV-Ray.pov POV-Ray.inc #include " " #include "namako.inc" namako.inc POV-Ray POV-Ray POV- Ray (standard include file) 6.1 POV-Ray Windows POV-Ray POV-Ray include colors.inc #include "colors.inc"
67 colors.inc colors.inc colors.inc colors.pov #include "colors.inc" #declare Box = box { <-1, -1, -1>, <1, 1, 1> location <6, 3, -4> look_at <1.4, 0, 0> light_source { <8, 10, -12> color rgb 1.6 Box pigment { SkyBlue translate <-3, 0, 0> Box pigment { Orange Box pigment { SpringGreen translate <3, 0, 0> shapes.inc shapes2.inc shapesq.inc shapes.inc shapes.inc shapes.inc shapes.pov #include "shapes.inc" location <0, 0, -10> light_source { <3, 2, -5> color rgb 1.6 Hyperboloid_Y pigment { color rgb shapes2.inc shapes2.inc shapes2.inc shapes.inc
68 68 6 shapes2.inc shapes2.pov #include "shapes.inc" #include "shapes2.inc" location <3, 1, -2> light_source { <6, 8, -4> color rgb 1.6 Hexagon pigment { color rgb shapesq.inc shapesq.inc shapesq.inc shapes.inc shapesq.inc Quartic_Cylinder shapesq.pov #include "shapes.inc" #include "shapesq.inc" location <0, 1, -3> light_source { <4, 8, -4> color rgb 1.6 light_source { <0, -1, -1> color rgb 0.8 Quartic_Cylinder pigment { color rgb woods.inc stones.inc metals.inc golds.inc woods.inc woods.inc woods.inc colors.inc
69 woods.inc T_Wood10 woods.pov #include "colors.inc" #include "woods.inc" location <2, 2, -3> light_source { <6, 8, -5> color rgb 1.6 box { <-1, -1, -1>, <1, 1, 1> texture { T_Wood stones.inc stones.inc stones.inc colors.inc stones.inc T_Stone17 stones.pov #include "colors.inc" #include "stones.inc" location <2, 2, -3> light_source { <6, 8, -5> color rgb 1.6 box { <-1, -1, -1>, <1, 1, 1> texture { T_Stone metals.inc metals.inc metals.inc T_Chrome_2A metals.pov #include "metals.inc" location <0, 1, -3> look_at <0, 2, 0> light_source { <10, 10, -10> color rgb 1.6 plane { y, 0
70 70 6 pigment { checker color rgb 1, color rgb <0, 0.4, 0> sphere { <0, 2, 0>, 1 texture { T_Chrome_2A golds.inc golds.inc golds.inc T_Gold_1A golds.pov #include "golds.inc" location <0, 1, -3> look_at <0, 2, 0> light_source { <10, 10, -10> color rgb 1.6 plane { y, 0 pigment { checker color rgb 1, color rgb <0, 0.4, 0> sphere { <0, 2, 0>, 1 texture { T_Gold_1A POV-Ray (1) (2) POV-Ray #ifndef ( )
71 POV-Ray #declare = version; #ifndef POV-Ray POV-Ray #version ; POV-Ray POV-Ray #version ; #end #ifndef Frame frame.inc #ifndef (Frame_Inc_Temp) #declare Frame_Inc_Temp = version; #version 3.6; #declare Frame = difference { box { <-1, -0.05, -1>, <1, 0.05, 1> box { <-0.9, -0.1, -0.9>, <0.9, 0.1, 0.9> #version Frame_Inc_Temp; #end frame.inc Frame frame.pov #include "frame.inc" location <0, 2, -2>
72 72 7 light_source { <0, 4, -3> color rgb 1.6 Frame pigment { color rgb POV-Ray POV-Ray (iteration) (selection) (condition) (true) (false) (Boolean) POV-Ray POV-Ray #declare Takasa = 80; 80 Takasa #declare Takasa = 230; 230 Takasa (redeclare)
73 #declare Takasa = Takasa + 50; Takasa (relational operator) (1) (0) A > B A < B A >= B A <= B A B A B A B A B A B A B X < 100 X A = B A!= B A B A B X = 100 X (logical operator) POV-Ray A & B A B A B A B! A A & 7.3.2
74 74 7 & (logical AND operator) A B 1 & & & & 0 0 X > 100 & X < 200 X 100 X (logical OR operator) A B X == 100 Y == 100 X 100 Y ! (logical negation operator) A! 1 0! POV-Ray #while ( ) #end (1) (2) (3) (1)
75 #while (X < 10) #end X < 10 #declare X = 0; #while (X < 10) #declare X = X + 1; #end X X 10 X < x 10 sequence.pov location <9, 0, -18> look_at <9, 0, 0> light_source { <-50, 50, -50> color rgb 1.6 #declare X = 0; #while (X < 20) sphere { <X, 0, 0>, 1 pigment { color rgb 1 #declare X = X + 2; #end colorseq.pov location <9, 0, -18> look_at <9, 0, 0> light_source { <-50, 50, -50> color rgb 1.6 #declare G = 0; #declare X = 0; #while (X < 20) sphere { <X, 0, 0>, 1 pigment { color rgb <1, G, 0> #declare G = G + 0.1; #declare X = X + 2; #end
76 holeseq.pov #declare HoleSequence = difference { box { <-2, -0.1, -2>, <20, 0.1, 2> union { #declare X = 0; #while (X < 20) cylinder { <X, -1, 0>, <X, 1, 0>, 0.5 #declare X = X + 2; #end location <9, 12, -14> look_at <9, 0, 0> light_source { <-50, 40, -50> color rgb 1.6 HoleSequence pigment { color rgb x 10 y 10 sequsequ.pov location <9, 9, -22> look_at <9, 9, 0> light_source { <-50, 50, -50> color rgb 1.6 #declare Y = 0; #while (Y < 20) #declare X = 0; #while (X < 20) sphere { <X, Y, 0>, 1 pigment { color rgb 1 #declare X = X + 2; #end #declare Y = Y + 2; #end
77 x 10 y 10 z 10 seqseqseq.pov location <-8, 24, -18> look_at <4, 12, 0> light_source { <-50, 50, -50> color rgb 1.6 #declare Z = 0; #while (Z < 20) #declare Y = 0; #while (Y < 20) #declare X = 0; #while (X < 20) sphere { <X, Y, Z>, 1 pigment { color rgb 1 #declare X = X + 2; #end #declare Y = Y + 2; #end #declare Z = Z + 2; #end CSG x 10 torusseq.pov location <9, 10, -14> look_at <9, 0, 0>
78 78 7 light_source { <-50, 50, -50> color rgb 1.6 #declare X = 0; #while (X < 20) torus { 1.6, 0.2 pigment { color rgb 1 translate <X, 0, 0> #declare X = X + 2; #end x 10 hammerseq.pov #declare Hammer = union { cylinder { <-2, 3, 0>, <2, 3, 0>, 1 box { <-0.3, 5, -0.2>, <0.3, -5, 0.2> location <27, 0, -50> look_at <27, 0, 0> light_source { <-50, 50, -50> color rgb 1.6 #declare X = 0; #while (X < 60) Hammer pigment { color rgb 1 translate <X, 0, 0> #declare X = X + 6; #end x 5 30 circle.pov location <0, 0, -14> light_source { <-50, 50, -50> color rgb 1.6
79 #declare Theta = 0; #while (Theta < 360) sphere { <5, 0, 0>, 1 pigment { color rgb 1 rotate <0, 0, Theta> #declare Theta = Theta + 30; #end (spiral) spiral.pov location <0, 0, -80> light_source { <-50, 50, -50> color rgb 1.6 #declare X = 0; #declare Theta = 0; #while (Theta < 1000) sphere { <X, 0, 0>, 1 pigment { color rgb 1 rotate <0, 0, Theta> #declare X = X + 0.4; #declare Theta = Theta + 11; #end (helix) helix.pov location <20, 0, -40> look_at <20, 0, 0> light_source { <-20, 0, -50> color rgb 1.6 #declare X = 0; #declare Theta = 0; #while (Theta < 1800) sphere { <X, 10, 0>, 1 pigment { color rgb 1 rotate <Theta, 0, 0> #declare X = X + 0.3; #declare Theta = Theta + 15; #end
80 POV-Ray #if ( ) #else #end #if (X < 10) #else #end X < 10 x 10 x select.pov location <9, 0, -18> look_at <9, 0, 0> light_source { <-50, 50, -50> color rgb 1.6 #declare X = 0; #while (X < 20) sphere { <X, 0, 0>, 1 #if (X < 10) pigment { color rgb <0, 0, 1> #else pigment { color rgb <1, 0, 0> #end #declare X = X + 2; #end #if ( ) #end
81 #if (X < 10) #end X < 10 x 10 x 12 y 2 doornotdo.pov location <9, 0, -18> look_at <9, 0, 0> light_source { <-50, 50, -50> color rgb 1.6 #declare X = 0; #while (X < 20) sphere { <X, 0, 0>, 1 pigment { color rgb 1 #if (X = 12) translate <0, 2, 0> #end #declare X = X + 2; #end (multibranch selection) POV-Ray #switch ( ) #end #case ( ) #break
82 82 7 #switch #case x 10 x 6 z 90 x 10 y 2 x 14 y 2 case.pov location <9, 0, -18> look_at <9, 0, 0> light_source { <-50, 50, -50> color rgb 1.6 #declare X = 0; #while (X < 20) sphere { <X, 0, 0>, 1 pigment { color rgb 1 #switch (X) #case (6) rotate 90*z #break #case (10) translate <0, 2, 0> #break #case (14) scale <1, 2, 1> #break #end #declare X = X + 2; #end #range ( 1, 2 ) #break 1 2 #switch #case x 10 x 4 y 0.5 x 6 12 y 2 x 14 y 0.5 range.pov location <9, 0, -18> look_at <9, 0, 0> light_source { <-50, 50, -50> color rgb 1.6
83 #declare X = 0; #while (X < 20) sphere { <X, 0, 0>, 1 pigment { color rgb 1 #switch (X) #case (4) scale <1, 0.5, 1> #break #range (6, 12) scale <1, 2, 1> #break #case (14) scale <1, 0.5, 1> #break #end #declare X = X + 2; #end #else x 10 x 6 x 10 x 14 else.pov location <9, 0, -18> look_at <9, 0, 0> light_source { <-50, 50, -50> color rgb 1.6 #declare X = 0; #while (X < 20) sphere { <X, 0, 0>, 1 #switch (X) #case (6) pigment { color rgb <1, 0, 0> #break #case (10) pigment { color rgb <1, 0.5, 0> #break #case (14) pigment { color rgb <1, 1, 0> #break #else pigment { color rgb <0, 1, 1> #end #declare X = X + 2; #end
84 POV-Ray (function) (call) (function name) POV-Ray (macro) (call) (macro name) (macro call) (argument) (return value) (built-in function) POV-Ray POV-Ray POV-Ray POV-Ray (user-defined function) POV-Ray 3 (numeric function) (string function) (vector function) POV-Ray
85 (function call) (,... ) (, ) pow pow A B A B pow(2, 4) pow (macro call) (,... ) (, ) Namako(27, 61) Namako POV-Ray POV-Ray POV-Ray POV-Ray / POV-Ray
86 86 8 div(a, B) mod(a, B) A B A B x 25 x 6 mod.pov location <24, 0, -40> look_at <24, 0, 0> light_source { <-50, 50, -50> color rgb 1.6 #declare X = 0; #while (X < 50) sphere { <X, 0, 0>, 1 #if (mod(x, 6) = 0) pigment { color rgb <1, 1, 0> #else pigment { color rgb <1, 0, 0> #end #declare X = X + 2; #end (random number sequence) (pseudorandom number sequence) POV-Ray seed (seed) seed 0 1 rand seed 1 x 10 y 0 2 rand.pov location <9, 0, -18> look_at <9, 0, 0> light_source { <-50, 50, -50> color rgb 1.6 #declare R = seed(91); #declare X = 0; #while (X < 20) sphere { <X, rand(r)*2, 0>, 1 pigment { color rgb 1 #declare X = X + 2; #end
87 seed 1000 rand2.pov location <50, 50, -50> look_at <50, 50, 0> light_source { <20, 20, -100> color rgb 1.6 #declare RL = seed(63); #declare RC = seed(127); #declare N = 0; #while (N < 1000) sphere { <rand(rl)*100, rand(rl)*100, rand(rl)*100>, rand(rl)*6 pigment { color rgb <rand(rc), rand(rc), rand(rc)> #declare N = N + 1; #end RL RC POV-Ray div mod seed rand abs(a) acos(a) acosh(a) asc(s) asin(a) asinh(a) atan2(a, B) atanh(a) ceil(a) cos(a) cosh(a) degrees(a) exp(a) floor(a) int(a) log(a) max( ) min( ) pow(a, B) radians(a) strcmp(s, T ) strlen(s) A A A S ASCII A A A B y/x A A A A A ( ) A A A A A B A S T S T S T S T 0 S
88 88 8 sin(a) sinh(a) sqrt(a) tan(a) tanh(a) val(s) vlength(v ) A A A A A S V str POV-Ray str str.pov location <-6, 0, -17> look_at <0, -6, 0> light_source { <-50, 40, -50> color rgb 1.6 #declare P = 1; #declare Y = 0; #while (P < ) text { ttf "timrom.ttf", str(p, 0, 0), 0.2, 0 pigment { color rgb 1 translate <0, Y, 0> #declare P = P * 2; #declare Y = Y - 1; #end POV-Ray str chr(n) concat( ) strlwr(s) strupr(s) substr(s, P, L) N 1 S S S P 1 L vstr(n, A, S, L, P ) A N S L
89 P (macro declaration) #macro (,... ) #end #macro Ball(Radius) sphere { 0, Radius #end Ball Ball(7) Radius #macro Hoge(A, B, C) #end Hoge(5, 7, 3) A 5 B 7 C 3 3 macrotorus.pov #macro Torus(Radius1, Radius2, Rotate, Translate, Color) torus { Radius1, Radius2 pigment { color rgb Color rotate Rotate translate Translate #end location <0, 12, -40>
Microsoft PowerPoint povray演習-2.pptx
povray 演習 2回目 1 2 コンピュータグラフィックス処理の構成 モデリング レンダリング modeling rendering 環境 空間 視点 空間配置 投影 クリッピング 光 光源(直射 間接) 被写体 形状 材質 時系列変化 動き 変形 画像 光線計算 照射 反射 屈折 散乱 など モデルの対象 実世界での光学系の再現に必要なものすべて たとえば... 環境 ( 形状 だけではありません)
PowerPoint プレゼンテーション
EnSight 補足資料 POV-Ray 出力 EnSight は 画面に表示されている形状をフリーのレイトレーシング ソフトウェア POV-Ray 用のスクリプト ファイルに出力することができます 出力されたスクリプト ファイルを編集して 物体の様々な属性 ( 表面の反射率 媒質の屈折率等 ) を設定することにより リアリスティックな画像の作成が可能になります それには少しだけファイルの加工が必要になります
2 VRML VRML.wrl VRML VRML VRML VRML Cosmo Software Cosmo Player VRML 1.4 VRML (header) (statement) VRML V2.0 VRML utf8 VRML
VRML version 1.00 2003 5 3 Copyright c 2003 Daikoku Manabu 1 VRML 1.1 Web3D Web3D Web3D 3 3 Web3D 1.2 VRML Web3D VRML Virtual Reality Modeling Language VRML ISO(International Standardization Organization)
Microsoft Word - povray.docx
POV-Ray 1. 3 次元の CG の作成 3 次元の CG(Computer Graphics) を体験してみましょう. 図 1 は,3 次元の CG を生成するための一般的な手順を示したものです. このような手順にしたがって CG を生成することをレンダリングといいます.POV-Ray( ポブレイ ) はこれらの一連の処理を行うことができるソフトウェアです.CG の理論等については, 関連する専門科目で学んで下さい.
Microsoft Word - shape
第 5 章リアルなイメージ生成 - 高度な形状の利用 - 第 2 章において, 基本的な立体とそれらからCSGを用いてより複雑な立体を構成する方法を説明しました. 本章では,CG 作成によく用いられ, また, 実際によく見かける 立体 の利用法を説明します. また, 様々な形をその表面の形から表現するための 面 の使用法を説明します. これにより, より現実的なCGイメージの作成ができるようになります.
POV-Ray による CG 作成 秋田工業高等専門学校竹下大樹 引用元釧路工業高等専門学校技術室報告集第 9 号二谷聡志著 オープンソースソフトウェアによる CG 作成および動画作成
POV-Ray による CG 作成 秋田工業高等専門学校竹下大樹 引用元釧路工業高等専門学校技術室報告集第 9 号二谷聡志著 オープンソースソフトウェアによる CG 作成および動画作成 http://www.kushiro-ct.ac.jp/info/staff/futaya/groom2007-practice-report.pdf 1. はじめに POV-Rayというフリーのソフトウェアを使って3DCG
2 4 2 POV-Ray 3 1 POV-Ray POV-Ray for Win- 3 1 Lesson-1 dows 1 Sphere( ) [OK] Cube( ) Cone_Y( ) Disk_Y( ) 2 [NEW] ( 4 ) 4 POV-Ray 3 1 [Save] ( 4 ) 5 5
![2 4 2 POV-Ray 3 1 POV-Ray POV-Ray for Win- 3 1 Lesson-1 dows 1 Sphere( ) [OK] Cube( ) Cone_Y( ) Disk_Y( ) 2 [NEW] ( 4 ) 4 POV-Ray 3 1 [Save] ( 4 ) 5 5](/thumbs/91/105399213.jpg "2 4 2 POV-Ray 3 1 POV-Ray POV-Ray for Win- 3 1 Lesson-1 dows 1 Sphere( ) [OK] Cube( ) Cone_Y( ) Disk_Y( ) 2 [NEW] ( 4 ) 4 POV-Ray 3 1 [Save] ( 4 ) 5 5")
1 2012 I T3 CG 3 CG 3 CG Computer Graphics:CG,, 3, 2 2 1 3 CG 3 CG 3 CG, 3 CG,,,,,,, POV-Ray 2 2 POV-Ray POV-Ray, PC 7 POV-Ray http://wwwpovrayorg/ 1 2 3 1 POV-Ray 3 CG 2 3 CG 3 CG 2 4 POV-Ray 2 2 4 1
compiler-text.dvi
2018.4 1 2 2.1 1 1 1 1: 1. (source program) 2. (object code) 3. 1 2.2 C if while return C input() output() fun var ( ) main() C (C-Prime) C A B C 2.3 Pascal P 1 C LDC load constant LOD load STR store AOP
1
PalmGauss SC PGSC-5G Instruction Manual PalmGauss SC PGSC-5G Version 1.01 PalmGauss SC PGSC5G 1.... 3 2.... 3 3.... 3 3.1... 3 3.2... 3 3.3 PalmGauss... 4 3.4... 4 3.4.1 (Fig. 4)... 4 3.4.2 (Fig. 5)...
Microsoft PowerPoint - RayTracing-A070
レイトレーシング入門 放送大学面接授業 担当講師 : 鈴木一史 ( 放送大学 教育支援センター 准教授 ) 担当講師の電子メールアドレス ouj.raytrace@gmail.com V.2015 10 改 6 レイトレーシング入門 放送大学 専門科目 : 情報 参考サイト http://goo.gl/6gzjl ( 土 ) ( 日 ) 1 レイトレーシングの仕組み POV RAYの操作 2 基本形状
alpha alpha03 Copyright c Daikoku Manabu This tutorial is licensed under a Creative Commons Attribution 2.1 Japan License.
alpha03 alpha03 2018 9 16 alpha03 Copyright c 2017 2018 Daikoku Manabu This tutorial is licensed under a Creative Commons Attribution 2.1 Japan License. 3 1 4 1.1......................................
h23w1.dvi
24 I 24 2 8 10:00 12:30 1),. Do not open this problem booklet until the start of the examination is announced. 2) 3.. Answer the following 3 problems. Use the designated answer sheet for each problem.
第7章 レンダリング
7 April 11, 2017 1 / 59 7.1 ( ) CG 3 ( ) 2 / 59 7.2 7.2.1 ( ) 3 (rendering) 1 / (hidden line/surface calculation) a (outer normal algorithm) b Z (Z-buffer algorithm) c (scan-line algorithm) 2 (shading)
第7章 レンダリング
7 May 18, 2012 1 / 60 71 ( ) CG 3 ( ) 2 / 60 72 71 ( ) 3 (rendering) 1 / (hidden line/surface calculation) a (outer normal algorithm) b Z (Z-buffer algorithm) c (scan-line algorithm) 2 (shading) a (flat
Microsoft Word - prog
第 6 章 POV-Ray プログラミング - より高度なイメージ生成 POV-Ray には, プログラミング機能が備えられています. 他のモデラーでは生成できないようなイメージを生成することができます. この章では, これらの機能について説明します. この機能を使用すれば, 物理現象を正しく表現したイメージを作ることができます ( 斜め上に打ち上げたボールの軌跡 ). 第 6 章 POV-Ray
2 PostScript PostScript (token) 437 == 437 == PostScript PostScript 437 == PostScript (operator) 437 == == ==
PostScript version 1.03 2003 1 24 Copyright c 2000 2003 Daikoku Manabu 1 PostScript 1.1 PostScript PostScript PostScript (page description language) PostScript Adobe Systems Incorporated PostScript PostScript
Java演習(4) -- 変数と型 --
50 20 20 5 (20, 20) O 50 100 150 200 250 300 350 x (reserved 50 100 y 50 20 20 5 (20, 20) (1)(Blocks1.java) import javax.swing.japplet; import java.awt.graphics; (reserved public class Blocks1 extends
Specview Specview Specview STSCI(Space Telescope SCience Institute) VO Specview Web page htt
Specview Specview Specview STSCI(Space Telescope SCience Institute) VO Specview Web page http://www.stsci.edu/resources/software_hardware/specview http://specview.stsci.edu/javahelp/main.html Specview
解きながら学ぶJava入門編
44 // class Negative { System.out.print(""); int n = stdin.nextint(); if (n < 0) System.out.println(""); -10 Ÿ 35 Ÿ 0 n if statement if ( ) if i f ( ) if n < 0 < true false true false boolean literalboolean
Blender 3D 3D IS Report No Report Medical Information System Laboratory
Blender 3D 3D 2014 11 25 IS Report No. 2014112501 Report Medical Information System Laboratory Abstract,2014 1 3D SYSTEMS 3D CubeX Duo 3D 3D : 3D Blender Shade 3D CubeX Duo 1............................
ProVisionaire Control V3.0セットアップガイド
ProVisionaire Control V3 1 Manual Development Group 2018 Yamaha Corporation JA 2 3 4 5 NOTE 6 7 8 9 q w e r t r t y u y q w u e 10 3. NOTE 1. 2. 11 4. NOTE 5. Tips 12 2. 1. 13 3. 4. Tips 14 5. 1. 2. 3.
listings-ext
(6) Python (2) ( ) ohsaki@kwansei.ac.jp 5 Python (2) 1 5.1 (statement)........................... 1 5.2 (scope)......................... 11 5.3 (subroutine).................... 14 5 Python (2) Python 5.1
n 第1章 章立ての部分は、書式(PC入門大見出し)を使います
FORTRAN FORTRAN FORTRAN ) DO DO IF IF FORTRAN FORTRAN(FORmula TRANslator)1956 IBM FORTRAN IV FORTRAN77 Fortran90 FORTRAN77 FORTRAN FORTARN IF, DO C UNIX FORTRAN PASCAL COBOL PL/I BASIC Lisp PROLOG Lisp
2. 4. 2 POV-Ray 1 POV-Ray POV-Ray for Windows. [OK]. 2 [NEW] ( 4 ). 3. 3. 1 Lesson-1 1 Sphere( ) Cube( ) Cone_Y( ) Disk_Y( ). 4 POV-Ray 3 1. [Save] (
![2. 4. 2 POV-Ray 1 POV-Ray POV-Ray for Windows. [OK]. 2 [NEW] ( 4 ). 3. 3. 1 Lesson-1 1 Sphere( ) Cube( ) Cone_Y( ) Disk_Y( ). 4 POV-Ray 3 1. [Save] (](/thumbs/40/20527314.jpg "2. 4. 2 POV-Ray 1 POV-Ray POV-Ray for Windows. [OK]. 2 [NEW] ( 4 ). 3. 3. 1 Lesson-1 1 Sphere( ) Cube( ) Cone_Y( ) Disk_Y( ). 4 POV-Ray 3 1. [Save] (")
2013 I T3 CG 3 CG 3 CG 1. Computer Graphics:CG.,, 3,. 2. 2. 1 3 CG 3 CG 3 CG., 3 CG,,,,,.,, POV-Ray. 2. 2 POV-Ray POV-Ray, PC. 7... POV-Ray http://www.povray.org/ 1 2. 3 1 POV-Ray 3 CG 2 3 CG 3 CG 2. 4
離散数学 第 2回 集合と論理 (2)：集合と論理の対応
2 (2) okamotoy@uec.ac.jp 2015 4 17 2015 4 15 14:10 ( ) (2) 2015 4 17 1 / 40 ( ) 1 (1) (4 10 ) 2 (2) (4 17 ) 3 (3) (4 24 ) 4 (1) (5 1 ) 5 (2) (5 8 ) 6 (4) (5 15 ) 7 (3) (5 22 ) 8 (1) (5 29 ) 9 (2) (6 5
JavaScript 1.! DOM Ajax Shelley Powers,, JavaScript David Flanagan, JavaScript 2
JavaScript (2) 1 JavaScript 1.! 1. 2. 3. DOM 4. 2. 3. Ajax Shelley Powers,, JavaScript David Flanagan, JavaScript 2 (1) var a; a = 8; a = 3 + 4; a = 8 3; a = 8 * 2; a = 8 / 2; a = 8 % 3; 1 a++; ++a; (++
course pptx
ParaView () 20105141CAE OPENFOAM (R) is a registered trade mark of OpenCFD Limited, the producer of the OpenFOAM software and owner of the OPENFOAM (R) and OpenCFD (R) trade marks. This offering is not
Copyright c 2008 Zhenjiang Hu, All Right Reserved.
2008 10 27 Copyright c 2008 Zhenjiang Hu, All Right Reserved. (Bool) True False data Bool = False True Remark: not :: Bool Bool not False = True not True = False (Pattern matching) (Rewriting rules) not
CX-Checker CX-Checker (1)XPath (2)DOM (3) 3 XPath CX-Checker. MISRA-C 62%(79/127) SQMlint 76%(13/17) XPath CX-Checker 3. CX-Checker 4., MISRA-C CX- Ch
CX-Checker: C 1 1 2 3 4 5 1 CX-Checker CX-Checker XPath DOM 3 CX-Checker MISRA-C CX-Checker: A Customizable Coding Checker for C TOSHINORI OSUKA, 1 TAKASHI KOBAYASHI, 1 JUNICHI MASE, 2 NORITOSHI ATSUMI,
\\afs001-0m0005\project02\A32\M
Technical Information 2004.09 2009.04 Store Request Query Request Retrieve Request DICOM Client Application Remote SCP Remote Query/Retrieve SCP Image Stored * DICOM Server Application Remote SCU Print
~/WWW-local/compIID (WWW IID ) $ mkdir WWW-local $ cd WWW-local $ mkdir compiid 3. Emacs index.html n (a) $ cd ~/WWW/compIID
10 10 10.1 1. 2. 3. HTML(HyperText Markup Language) Web [ ][ ] HTML Web HTML HTML Web HTML ~b08a001/www/ ( ) ~b08a001/www-local/ ( ) html ( ) 10.2 WWW WWW-local b08a001 ~b08a001/www/ ~b08a001/www-local/
Condition DAQ condition condition 2 3 XML key value
Condition DAQ condition 2009 6 10 2009 7 2 2009 7 3 2010 8 3 1 2 2 condition 2 3 XML key value 3 4 4 4.1............................. 5 4.2...................... 5 5 6 6 Makefile 7 7 9 7.1 Condition.h.............................
LAN Copyright c Daikoku Manabu This tutorial is licensed under a Creative Commons Attribution 2.1 Japan License
LAN 2014 3 19 Copyright c 1993 2014 Daikoku Manabu This tutorial is licensed under a Creative Commons Attribution 2.1 Japan License. 1 2 1.1................................... 2 1.2.........................
untitled
(Robot Vision) Vision ( (computer) Machine VisionComputer Vision ( ) ( ) ( ) ( ) ( ) 1 DTV 2 DTV D 3 ( ( ( ( ( DTV D 4 () 5 A B C D E F G H I A B C D E F G H I I = A + D + G - C - F - I J = A + B + C -
1. A0 A B A0 A : A1,...,A5 B : B1,...,B
1. A0 A B A0 A : A1,...,A5 B : B1,...,B12 2. 3. 4. 5. A0 A, B Z Z m, n Z m n m, n A m, n B m=n (1) A, B (2) A B = A B = Z/ π : Z Z/ (3) A B Z/ (4) Z/ A, B (5) f : Z Z f(n) = n f = g π g : Z/ Z A, B (6)
Copyright c 2006 Zhenjiang Hu, All Right Reserved.
1 2006 Copyright c 2006 Zhenjiang Hu, All Right Reserved. 2 ( ) 3 (T 1, T 2 ) T 1 T 2 (17.3, 3) :: (Float, Int) (3, 6) :: (Int, Int) (True, (+)) :: (Bool, Int Int Int) 4 (, ) (, ) :: a b (a, b) (,) x y
200708_LesHouches_02.ppt
Numerical Methods for Geodynamo Simulation Akira Kageyama Earth Simulator Center, JAMSTEC, Japan Part 2 Geodynamo Simulations in a Sphere or a Spherical Shell Outline 1. Various numerical methods used
1. A0 A B A0 A : A1,...,A5 B : B1,...,B12 2. 5 3. 4. 5. A0 (1) A, B A B f K K A ϕ 1, ϕ 2 f ϕ 1 = f ϕ 2 ϕ 1 = ϕ 2 (2) N A 1, A 2, A 3,... N A n X N n X N, A n N n=1 1 A1 d (d 2) A (, k A k = O), A O. f
untitled
Caché Agenda InterSystems Caché 2009.1.NET Gateway (2009.1) Truncate Caché Databases ( ( Studio Caché ObjectScript SQL Object Security InterSystems (200x.1, 200x.2) 5.2 : 2006/6 2007.1 : 2007/6 2008.1
New version (2.15.1) of Specview is now available Dismiss Windows Specview.bat set spv= Specview set jhome= JAVA (C:\Program Files\Java\jre<version>\
![New version (2.15.1) of Specview is now available Dismiss Windows Specview.bat set spv= Specview set jhome= JAVA (C:\Program Files\Java\jre<version>\](/thumbs/92/109450602.jpg "New version (2.15.1) of Specview is now available Dismiss Windows Specview.bat set spv= Specview set jhome= JAVA (C:\Program Files\Java\jre<version>\")
Specview VO 2012 2012/3/26 Specview Specview STSCI(Space Telescope SCience Institute) VO Specview Web page http://www.stsci.edu/resources/software hardware/specview http://specview.stsci.edu/javahelp/main.html
Microsoft Word - MetaFluor70取扱説明.doc
MetaFluor (Version 7.7) MetaFluor 1. MetaFluor MetaFluor Meta Imaging Series 7.x Meta Imaging Series Administrator CCD Meta Imaging Series Administrator CCD Molecular Devices Japan KK/ Imaging Team (1/14)
U400 U300 U300R MP3/WMA/WAV CD My-Kenwood My-Kenwood JVC KENWOOD Corporation B5A (JN)
U400 U300 U300R MP3/WMA/WAV CD My-Kenwood My-Kenwood https://jp.my-kenwood.com 2014 JVC KENWOOD Corporation B5A-0141-00 (JN) [ 2 3 [ 4 5 15 8 8 6 XX S T MODE ON 7 SRC SRC ATT SRC 8 1 1 FUNCTION 2 CLOCK
vrml.PDF
VRML VRML Shape V2.0 VRML (Presence) VR Toolkit World Toolkit VRML Java 3D VRML (Virtual Reality Modeling Language) JavaScript Java VRML (EAI) Java 3D Java utf8 1.0 VRML #VRML V1.0 ascii 2.0 (Interactivity)
# let st1 = {name = "Taro Yamada"; id = };; val st1 : student = {name="taro Yamada"; id=123456} { 1 = 1 ;...; n = n } # let string_of_student {n
II 6 / : 2001 11 21 (OCaml ) 1 (field) name id type # type student = {name : string; id : int};; type student = { name : string; id : int; } student {} type = { 1 : 1 ;...; n : n } { 1 = 1 ;...; n = n
0.2 Button TextBox: menu tab 2
Specview VO 2012 2012/9/27 Specview Specview STSCI(Space Telescope SCience Institute) VO Specview Web page http://www.stsci.edu/resources/software hardware/specview http://specview.stsci.edu/javahelp/main.html
for item in bpy.context.scene.objects: if item.type == MESH : bpy.context.scene.objects.unlink(item) for item in bpy.data.objects: if item.type == MES
1 GUI 1.1 1.1.1 Smoothing Smoothing Object Object Tools Shading Smooth Smoothing Auto Smoothing Object Object Tools Shading Smooth Normals Auto Smooth 1.2 1.2.1 post porocessing Edge 1.3 1.3.1 F3 Image
Python Speed Learning
Python Speed Learning 1 / 76 Python 2 1 $ python 1 >>> 1 + 2 2 3 2 / 76 print : 1 print : ( ) 3 / 76 print : 1 print 1 2 print hello 3 print 1+2 4 print 7/3 5 print abs(-5*4) 4 / 76 print : 1 print 1 2
新・明解Ｃ言語 実践編
第 1 章 見 21 1-1 見えないエラー 見 List 1-1 "max2x1.h" a, b max2 List 1-1 chap01/max2x1.h max2 "max2x1.h" #define max2(a, b) ((a) > (b)? (a) : (b)) max2 List 1-2 List 1-2 chap01/max2x1test.c max2 #include
syspro-0405.ppt
3 4, 5 1 UNIX csh 2.1 bash X Window 2 grep l POSIX * more POSIX 3 UNIX. 4 first.sh #!bin/sh #first.sh #This file looks through all the files in the current #directory for the string yamada, and then prints
( )$("canvas").drawarc({strokestyle:"red", x:100, y:100, radius:20, start:0, end:360); drawline(x1:, y1:,... xn:, yn:) drawline n 2 n 3 x1: y1: xn: yn
0.1. jquaery jcanvas jquery John Resig OSS JavaScript Web JavaScript jquery jquery 1 0.2. jcanvas jcanvas 0.3. jcanvas HTML5 Canvas Canvas jcanvas jcanvas jquery Canvas API jcanvas Grouping Layer jcanvas
web06.dvi
73 6 MATLAB MATLAB GUI GUI M copyright c 2004 Tatsuya Kitamura / All rights reserved. 74 6 6.1 GUI MATLAB GUI property Windows MATLAB UNIX MATLAB GUI Graphical User Interface PC Red Hat Linux 5.2J Vine
新版 明解C++入門編
第 1 章画面 出力 入力 C++ C++ C++ C++ C++ C++ C++ C++ #include using C++ C++ C++ main C++ C++ C++ int double char C++ C++ C++ string C++ C++ C++ 21 1-1 C++ 歴史 C++ C++ 歴史 CC with classes Fig.1-1 C C++ Simula 67
K227 Java 2
1 K227 Java 2 3 4 5 6 Java 7 class Sample1 { public static void main (String args[]) { System.out.println( Java! ); } } 8 > javac Sample1.java 9 10 > java Sample1 Java 11 12 13 http://java.sun.com/j2se/1.5.0/ja/download.html
Step 1 Feature Extraction Featuer Extraction Feature Extraction Featuer Extraction Image Analysis Start>Programs>Agilent-Life Sciences>Feature Extract
Agilent G2565AA Feature Extraction Step 1 Feature Extraction Step 2 Step 3 Step 4 ( ) Step 5 ( ) Step 6 Step 7 Step 8 Feature Extraction Step 9 Step 10 Feature Extraction Step 11 Feature Extraction Step
. ωcen ωcen Bellini et al.2009 HR Horizontal Branch VizieR VizieR Catalog Service Row Selection All Rows Keyword omega cen Catalogue Selection UBV(RI)
TOPCAT VO 2009 2009/1/25 Introduction TOPCAT Tool for OPerations on Catalogues And Tables VO TOPCAT http://www.star.bris.ac.uk/ mbt/topcat/ Java OS http://www.star.bris.ac.uk/ mbt/topcat/sun253/index.html
ディベート
川崎市立橘高校情報科布村覚 2006-17(H18-29) 現任校 普通科 5 学級 国際科 1 学級 スポーツ科 1 学級 部活動加入 93~96% 前後 進路先 4 大進学 71~77 %( 直近 5 年 ) 男女比率男子 322(39%) 女子 505(61%) 特 色生徒会活動の自主運営 教科学習 部活動 / 行事全てを通した指導 学び陸上部 男女バレーボール部 ソフトテニス部 環境 教科情報と他教科
main.dvi
1 F77 5 hmogi-2008f@kiban.civil.saitama-u.ac.jp 2013/5/13 1 2 f77... f77.exe f77.exe CDROM (CDROM D D: setupond E E: setupone 5 C:work\T66160\20130422>f77 menseki.f -o menseki f77(.exe) f77 f77(.exe) C:work\T66160\20130422>set
JavaScript の使い方
JavaScript Release10.5 JavaScript NXJ JavaScript JavaScript JavaScript 2 JavaScript JavaScript JavaScript NXJ JavaScript 1: JavaScript 2: JavaScript 3: JavaScript 4: 1 1: JavaScript JavaScript NXJ Static
LSM5Pascal Ver 3.2 GFP 4D Image VisArt Carl Zeiss Co.,Ltd.
LSM5Pascal Ver 3.2 GFP 4D Image VisArt 2004.03 LSM5PASCAL V3.2 LSM5PASCAL SW3.2Axiovert200M 1 1 2 3 3 4 4 5 SingleTrack 9 Multi Track 10,18 5 / 21 6 3 27 7 35 8 ( OFF) 40 LSM5PASCAL V3.2 LSM5PASCAL 65
DiMP Users Manual Yuichi Tazaki
DiMP Users Manual Yuichi Tazaki 3 1 5 2 7 2.1............................. 7 2.2........................... 7 3 DiMP 9 3.1............................... 9 3.2........................... 10 3.3...................................
Cleaner XL 1.5 クイックインストールガイド
Autodesk Cleaner XL 1.5 Contents Cleaner XL 1.5 2 1. Cleaner XL 3 2. Cleaner XL 9 3. Cleaner XL 12 4. Cleaner XL 16 5. 32 2 1. Cleaner XL 1. Cleaner XL Cleaner XL Administrators Cleaner XL Windows Media
Q&A集
MapViewer & ver.2 EWEB-3C-N055 PreSerV for Web MapViewer & i 1... 1 1.1... 1 1.2... 2 1.3... 3 1.4... 4 1.5... 5 1.6... 6 1.7... 7 1.8... 8 1.9... 9 1.10...11 1.11...12 1.12...13 1.13...14 1.14...15 1.15...16
SCM (v0201) ( ) SCM 2 SCM 3 SCM SCM 2.1 SCM SCM SCM (1) MS-DOS (2) Microsoft(R) Windows 95 (C)Copyright Microsoft Corp
SCM (v0201) ( ) 14 4 20 1 SCM 2 SCM 3 SCM 4 5 2 SCM 2.1 SCM SCM 2 1 2 SCM (1) MS-DOS (2) Microsoft(R) Windows 95 (C)Copyright Microsoft Corp 1981-1996. 1 (3) C:\WINDOWS>cd.. C:\>cd scm C:\SCM> C:\SCM>
第 1 章 画面 出力 入力 2 問題 1-1 C++ List 1-1p.4 C++ // cout 
Microsoft Word - Meta70_Preferences.doc
Image Windows Preferences Edit, Preferences MetaMorph, MetaVue Image Windows Preferences Edit, Preferences Image Windows Preferences 1. Windows Image Placement: Acquire Overlay at Top Left Corner: 1 Acquire
BRC-X1000
C-455-100-02(1) BRC-X1000/H800 2016 Sony Corporation 2 3 4 5 6 4 D E 5 6 7 A B C F G 7 8 9 0 qa qs SYSTEM SELECT IN IR SELECT VISCA RS - 422 OUT OSD OFF CAMERA SETUP 1 qd 2 3 4 5 6 7 8 LAN 12V qf HDMI
untitled
II 4 Yacc Lex 2005 : 0 1 Yacc 20 Lex 1 20 traverse 1 %% 2 [0-9]+ { yylval.val = atoi((char*)yytext); return NUM; 3 "+" { return + ; 4 "*" { return * ; 5 "-" { return - ; 6 "/" { return / ; 7 [ \t] { /*
1 = = = (set) (element) a A a A a A a A a A {2, 5, (0, 1)}, [ 1, 1] = {x; 1 x 1}. (proposition) A = {x; P (x)} P (x) x x a A a A Remark. (i) {2, 0, 0,
![1 = = = (set) (element) a A a A a A a A a A {2, 5, (0, 1)}, [ 1, 1] = {x; 1 x 1}. (proposition) A = {x; P (x)} P (x) x x a A a A Remark. (i) {2, 0, 0,](/thumbs/91/105754557.jpg "1 = = = (set) (element) a A a A a A a A a A {2, 5, (0, 1)}, [ 1, 1] = {x; 1 x 1}. (proposition) A = {x; P (x)} P (x) x x a A a A Remark. (i) {2, 0, 0,")
2005 4 1 1 2 2 6 3 8 4 11 5 14 6 18 7 20 8 22 9 24 10 26 11 27 http://matcmadison.edu/alehnen/weblogic/logset.htm 1 1 = = = (set) (element) a A a A a A a A a A {2, 5, (0, 1)}, [ 1, 1] = {x; 1 x 1}. (proposition)
kubostat2015e p.2 how to specify Poisson regression model, a GLM GLM how to specify model, a GLM GLM logistic probability distribution Poisson distrib
kubostat2015e p.1 I 2015 (e) GLM kubo@ees.hokudai.ac.jp http://goo.gl/76c4i 2015 07 22 2015 07 21 16:26 kubostat2015e (http://goo.gl/76c4i) 2015 (e) 2015 07 22 1 / 42 1 N k 2 binomial distribution logit
For_Beginners_CAPL.indd
CAPL Vector Japan Co., Ltd. 目次 1 CAPL 03 2 CAPL 03 3 CAPL 03 4 CAPL 04 4.1 CAPL 4.2 CAPL 4.3 07 5 CAPL 08 5.1 CANoe 5.2 CANalyzer 6 CAPL 10 7 CAPL 11 7.1 CAPL 7.2 CAPL 7.3 CAPL 7.4 CAPL 16 7.5 18 8 CAPL
Rによる計量分析：データ解析と可視化 - 第3回 Rの基礎とデータ操作・管理
R 3 R 2017 Email: gito@eco.u-toyama.ac.jp October 23, 2017 (Toyama/NIHU) R ( 3 ) October 23, 2017 1 / 34 Agenda 1 2 3 4 R 5 RStudio (Toyama/NIHU) R ( 3 ) October 23, 2017 2 / 34 10/30 (Mon.) 12/11 (Mon.)
RubyKaigi2009 COBOL
RubyKaigi2009 COBOL seki@druby.org 3360 Pragmatic Bookshelf druby Web $32.00 International Journal of PARALLEL PROGRAMING !? MapReduce Rinda (map, reduce) map reduce key value [, ] [, ID] map()
Microsoft Word - RMD_75.doc
Review Multi Dimensional Data Multi Dimensional Acquire *.nd MetaMorph.nd Muliti Dimensional Acquisition Stack Tiff Multi Dimensional Acquisition Z nd nd 1 Review Multi Dimensional Data nd Review Multi
¥×¥í¥°¥é¥ß¥ó¥°±é½¬I Exercise on Programming I [1zh] ` `%%%`#`&12_`__~~~ alse
![¥×¥í¥°¥é¥ß¥ó¥°±é½¬I Exercise on Programming I [1zh] ` `%%%`#`&12_`__~~~ alse](/thumbs/97/134738565.jpg "¥×¥í¥°¥é¥ß¥ó¥°±é½¬I Exercise on Programming I [1zh] ` `%%%`#`&12_`__~~~ alse")
I Exercise on Programming I http://bit.ly/oitprog1 1, 2 of 14 ( RD S ) I 1, 2 of 14 1 / 44 Ruby Ruby ( RD S ) I 1, 2 of 14 2 / 44 7 5 9 2 9 3 3 2 6 5 1 3 2 5 6 4 7 8 4 5 2 7 9 6 4 7 1 3 ( RD S ) I 1, 2
Vol. 44 No. SIG 9(CVIM 7) ) 2) 1) 1 2) 3 7) 1) 2) 3 3) 4) 5) (a) (d) (g) (b) (e) (h) No Convergence? End (f) (c) Yes * ** * ** 1
Vol. 44 No. SIG 9(CVIM 7) July 2003, Robby T. Tan, 1 Estimating Illumination Position, Color and Surface Reflectance Properties from a Single Image Kenji Hara,, Robby T. Tan, Ko Nishino, Atsushi Nakazawa,
OpenCV IS Report No Report Medical Information System Labratry
OpenCV 2014 8 25 IS Report No. 2014090201 Report Medical Information System Labratry Abstract OpenCV OpenCV 1............................ 2 1.1 OpenCV.......................... 2 1.2......................
ストラドプロシージャの呼び出し方
Release10.5 Oracle DataServer Informix MS SQL NXJ SQL JDBC Java JDBC NXJ : NXJ JDBC / NXJ EXEC SQL [USING CONNECTION ] CALL [.][.] ([])
3dcg.PDF
3 13 2 9 1. Introduction 11.CG 2. 3 21. 3 22. 23. 231.3 24. 244. 3. 31. 32. 33. 34. 4. 2 1. Introduction 11.CG CRT CG TV CG CG CG CG NASA CG CG CG CG CG CG JCGL CG CG CG CG CG CG 3 CG LSI CG CG 4 2. 3
6 4 45 7ZS 5 59 7 8 94 05 4 5 6 4 5 5 6 8 8 40 45 48 56 60 64 66 66 68 7 78 80 8 7 8 0 0 0 90 0 57 64 69 66 66 69 0 4 4 4 4 4 0 7 48 5 4 4 5 4 4 4 7 46 46 6 46 8 46 48 46 46 4 46 46 4 4 5 4 6 4 9 9 0
CSSNite-LP54-kubo-ito.key
div { div { width: ; div { width: 100%; div { width: 100%; div { width: 100%!important; a { color: #000!important; .box { padding: 20px; border: 4px solid #666; h1 { color:
Z80.pdf Page 2 of 30 1... 3 1.1... 3 1.2... 3 1.3... 4 2.... 5 2.1... 5 3... 6 4.... 6 5... 6 6.... 6 7.... 7 8... 7 9.... 7 9.1... 7 10... 8 10.1 Z80 (XAS)... 8 10.2 Z80 (XLD)... 9 10.3 Z80 (XLD)... 10
r07.dvi
19 7 ( ) 2019.4.20 1 1.1 (data structure ( (dynamic data structure 1 malloc C free C (garbage collection GC C GC(conservative GC 2 1.2 data next p 3 5 7 9 p 3 5 7 9 p 3 5 7 9 1 1: (single linked list 1
コロナ社 Q&A Question and Answer Q&A
Q&A Question and Answer Q&A ii Q&A 1999 Q&A Q&A Q&A 8 Q&A 2007 2 1. 1.1... 1 1.1.1... 1 1.1.2... 6 1.2... 7 1.2.1... 7 1.2.2... 11 1.3... 18 1.3.1... 18 1.3.2... 20... 25 2. 2.1... 26 2.2... 33... 38 3.
ohp07.dvi
19 7 ( ) 2019.4.20 1 (data structure) ( ) (dynamic data structure) 1 malloc C free 1 (static data structure) 2 (2) C (garbage collection GC) C GC(conservative GC) 2 2 conservative GC 3 data next p 3 5
2
L C -24K 9 L C -22K 9 2 3 4 5 6 7 8 9 10 11 12 11 03 AM 04 05 0 PM 1 06 1 PM 07 00 00 08 2 PM 00 4 PM 011 011 021 041 061 081 051 071 1 2 4 6 8 5 7 00 00 00 00 00 00 00 00 30 00 09 00 15 10 3 PM 45 00
workshop2009course.ppt
OpenFOAM (R) ParaView (ParaView) () 2009117CAE OPENFOAM (R) is a registered trade mark of OpenCFD Limited, the producer of the OpenFOAM software and owner of the OPENFOAM (R) and OpenCFD (R) trade marks.
¥¤¥ó¥¿¡¼¥Í¥Ã¥È·×¬¤È¥Ç¡¼¥¿²òÀÏ Âè2²ó
2 2015 4 20 1 (4/13) : ruby 2 / 49 2 ( ) : gnuplot 3 / 49 1 1 2014 6 IIJ / 4 / 49 1 ( ) / 5 / 49 ( ) 6 / 49 (summary statistics) : (mean) (median) (mode) : (range) (variance) (standard deviation) 7 / 49
1 VisBAR edu H 2 O.....
VisBAR edu v1.03 ( ) 25 4 22 1 VisBAR edu 1 1.1....................................................... 1 1.2.................................................. 2 2 3 2.1 H 2 O.........................................
1 1.1 (JCPRG) 30 Nuclear Reaction Data File (NRDF) PC GSYS2.4 JCPRG GSYS2.4 Java Windows, Linux, Max OS X, FreeBSD GUI PNG, GIF, JPEG X Y GSYS2
(GSYS2.4) GSYS2.4 Manual SUZUKI Ryusuke Hokkaido University Hospital Abstract GSYS2.4 is an update version of GSYS version 2. Main features added in this version are Magnifying glass function, Automatically
XJTAG
LDRA/ T-VEC/ MetaEdit+ Domain Specific Modeling Ashling/Jtag ARC SmartCards LAUTERBACH /Jtag ARM PowerPC K MIPS XJTAG HW Domain-Specific Modeling Domain-Specific Modeling Software Technology 30 Copyright
10/ / /30 3. ( ) 11/ 6 4. UNIX + C socket 11/13 5. ( ) C 11/20 6. http, CGI Perl 11/27 7. ( ) Perl 12/ 4 8. Windows Winsock 12/11 9. JAV
tutimura@mist.i.u-tokyo.ac.jp kaneko@ipl.t.u-tokyo.ac.jp http://www.misojiro.t.u-tokyo.ac.jp/ tutimura/sem3/ 2002 11 20 p.1/34 10/16 1. 10/23 2. 10/30 3. ( ) 11/ 6 4. UNIX + C socket 11/13 5. ( ) C 11/20
L N P Y F C T V W Z I X Pentomino Form Name Caption Position FormMain podesktopcenter
1. 1 1 1.1 5 12 60 3 20 4 15 5 12 6 10 12 L N P Y F C T V W Z I X 1.1.1 1.2 Pentomino 1.2.1 Form Name Caption Position FormMain podesktopcenter 1.2.2 unit PentominoU; interface uses Windows, Messages,
(search: ) [1] ( ) 2 (linear search) (sequential search) 1
![(search: ) [1] ( ) 2 (linear search) (sequential search) 1](/thumbs/97/131825822.jpg "(search: ) [1] ( ) 2 (linear search) (sequential search) 1")
2005 11 14 1 1.1 2 1.2 (search:) [1] () 2 (linear search) (sequential search) 1 2.1 2.1.1 List 2-1(p.37) 1 1 13 n
D0050.PDF
Excel VBA 6 3 3 1 Excel BLOCKGAME.xls Excel 1 OK 2 StepA D B1 B4 C1 C2 StepA StepA Excel Workbook Open StepD BLOCKGAME.xls VBEditor ThisWorkbook 3 1 1 2 2 3 5 UserForm1 4 6 UsorForm2 StepB 3 StepC StepD
Evaluation of Anisotropy and Preferred Orientation of Carbon and Graphite Materials Yoshihiro Hishiyama Fig.1 Diffraction condition in Fourier space.
Evaluation of Anisotropy and Preferred Orientation of Carbon and Graphite Materials Yoshihiro Hishiyama Fig.1 Diffraction condition in Fourier space. Corresponding Author, E-mail: yhishiya@eng.musashi-tech.ac.jp
untitled
II yacc 005 : 1, 1 1 1 %{ int lineno=0; 3 int wordno=0; 4 int charno=0; 5 6 %} 7 8 %% 9 [ \t]+ { charno+=strlen(yytext); } 10 "\n" { lineno++; charno++; } 11 [^ \t\n]+ { wordno++; charno+=strlen(yytext);}
main.dvi
SGC - 70 2, 3 23 ɛ-δ 2.12.8 3 2.92.13 4 2 3 1 2.1 2.102.12 [8][14] [1],[2] [4][7] 2 [4] 1 2009 8 1 1 1.1... 1 1.2... 4 1.3 1... 8 1.4 2... 9 1.5... 12 1.6 1... 16 1.7... 18 1.8... 21 1.9... 23 2 27 2.1
/ 2 ( ) ( ) ( ) = R ( ) ( ) 1 1 1/ 3 = 3 2 2/ R :. (topology)
3 1 3.1. (set) x X x X x X 2. (space) Hilbert Teichmüller 2 R 2 1 2 1 / 2 ( ) ( ) ( ) 1 0 1 + = R 2 0 1 1 ( ) ( ) 1 1 1/ 3 = 3 2 2/ R 2 3 3.1:. (topology) 3.2 30 3 3 2 / 3 3.2.1 S O S (O1)-(O3) (O1) S
3360 druby Web Who is translating it? http://dx.doi.org/10.1007/s10766-008-0086-1 $32.00 International Journal of PARALLEL PROGRAMING Must buy! http://dx.doi.org/10.1007/s10766-008-0086-1 toruby The