ဝှာင်:Hexahedron.jpg

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ဝှာင်ဏအ် ဒှ်ဝှာင် နူကဵု ဝီကီမီဒီယာ ကွန်မွန်းစ် တုဲ မဒှ်ဝှာင် မသုင်စောဲလဝ် နကဵုပရဝ်ဂျေတ် တၞဟ်လေဝ် ဒှ်မာန်ရ၊၊ အရာမလဴထ္ၜး ပ္ဍဲဝှာင်တအ်ဂှ် မုက်လိက် မလဴထ္ၜး ဝှာင် ထ္ၜးကဵုလဝ် အတိုင်ဗွဲသၟဝ်ဝွံရ၊၊

သကေမ်

ကဵုယၟုHexahedron.jpg	English: A Hexahedron (cube). A regular polyhedron.
တမ်ရိုဟ်	see below
ကဝိ	The original uploader was Cyp at အင်္ဂလိက် ဝဳကဳပဳဒဳယာ.

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File:Hexahedron.jpg → File:Hexahedron.svg

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မသ္ဂုတ်သွာတ်လာင်ဇြေန်

လိက်တအ်ဂှ် သၠးကဵုလဝ် အခေါင် သွက်ဂွံ စၠောအ်ကပ်ပဳ၊ ပရး ကီု သီုကဵု ပလေဝ်ပခိုဟ်ပတိုန် အတိုင်သၞောတ်ဝ် GNU Free Documentation License, တုဲ မူ ၁.၂ ဟွံသေင်မ္ဂး မူတြေံနူဂှ် မတြးပတိတ် နကဵု သၞောတ်ဝ်လာင်ဇြေန် Free Software Foundation; with no Invariant Sections, no Front-Cover Texts, and no Back-Cover Texts. A copy of the license is included in the section entitled GNU Free Documentation License.

	ဝှာင်ဏအ်ဂှ် စၟတ်သမ္တီလဝ် နကဵုလာင်ဇြေန် Creative Commons Attribution-Share Alike 3.0 Unported ရ၊၊

	မၞးဂှ် ဗွဲမဗၠးၜး - သွက်ဂွံ ပါ်ပရအ် – သွက်ဂွံ စၠောအ်ပပ်ပဳ၊ တြးပတိတ်၊ ဗလး ကမၠောန် သွက်ဂွံ ပကောံနှဴ – သွက်ဂွံ ပလေဝ်ပညဳ ကမၠောန် နကဵု တင်မသ္ဒးဒ္ဂေတ်ဗက် ဗွဲသၟဝ်ဏအ်ဂှ် တင်မစှ်ေစိုတ် – မၞး သ္ဒးဒ္ဂေတ်ဗက် သၞောတ်ဝ် မဖျေဟ်လဝ် စပ်ကဵု အစာချူလိက် ဟွံသေင်မ္ဂး တၠမူတအ်ရောင်၊၊ (ဆဂး နကဵုနဲလဵု အကာဲအရာ ဗီုလဵုလေဝ် ဟွံကဵုကသပ် ဟွံထံက်ဂလာန် ကုမၞး ပ္ဍဲအရာမစကာ ဒြပ်ညးတၞဟ်တအ်ရောင်)။ ပါ်ပရအ် အရာမတုပ်သၟဟ် – ယဝ်ရ မၞး ပလေဝ်၊ ပြံင်လှာဲ ဟွံသေင်မ္ဂး ထပ်ခၞံဗဒှ်တၟိမ္ဂး အရာကမၠောန်တအ် သီုဖအိုတ်ဂှ် သ္ဒးပရးပတိတ် နကဵုသၟဝ် မတုပ် ဟွံသေင်မ္ဂး မသၟဟ် ကုလာင်ဇြေန် ကမၠောန်တြေံဂှ် ဟေင်ရ၊၊
	This licensing tag was added to this file as part of the GFDL licensing update.CC BY-SA 3.0truetrue

Povray src code

Hexahedron, made by me using POV-Ray, see en:User:Cyp/Poly.pov for source.}}

//Picture   ***  Use flashiness=1 !!! ***
//
//   +w1024 +h1024 +a0.3 +am2
//   +w512 +h512 +a0.3 +am2
//
//Movie   ***  Use flashiness=0.25 !!! ***
//
//   +kc +kff120 +w256 +h256 +a0.3 +am2
//   +kc +kff60 +w256 +h256 +a0.3 +am2
//"Fast" preview
//   +w128 +h128
#declare notwireframe=1;
#declare withreflection=0;
#declare flashiness=0.25; //Still pictures use 1, animated should probably be about 0.25.

#macro This_shape_will_be_drawn()
   //PLATONIC SOLIDS ***********
  //tetrahedron() #declare rotation=seed(1889/*1894*/);
  //hexahedron() #declare rotation=seed(7122);
  //octahedron() #declare rotation=seed(4193);
  //dodecahedron() #declare rotation=seed(4412);
  //icosahedron() #declare rotation=seed(7719);


  //weirdahedron() #declare rotation=seed(7412);


   //ARCHIMEDIAN SOLIDS ***********
  //cuboctahedron() #declare rotation=seed(1941);
  //icosidodecahedron() #declare rotation=seed(2241);

  //truncatedtetrahedron() #declare rotation=seed(8717);
  //truncatedhexahedron() #declare rotation=seed(1345);
  //truncatedoctahedron() #declare rotation=seed(7235);
  //truncateddodecahedron() #declare rotation=seed(9374);
  //truncatedicosahedron() #declare rotation=seed(1666);

  //rhombicuboctahedron() #declare rotation=seed(6124);
  //truncatedcuboctahedron() #declare rotation=seed(1156);
  //rhombicosidodecahedron() #declare rotation=seed(8266);
  //truncatedicosidodecahedron() #declare rotation=seed(1422);

  //snubhexahedron(-1) #declare rotation=seed(7152);
  //snubhexahedron(1) #declare rotation=seed(1477);
  //snubdodecahedron(-1) #declare rotation=seed(5111);
  //snubdodecahedron(1) #declare rotation=seed(8154);


   //CATALAN SOLIDS ***********
  //rhombicdodecahedron() #declare rotation=seed(7154);
  //rhombictriacontahedron() #declare rotation=seed(1237);

  //triakistetrahedron() #declare rotation=seed(7735);
  //triakisoctahedron() #declare rotation=seed(5354);
  //tetrakishexahedron() #declare rotation=seed(1788);
  //triakisicosahedron() #declare rotation=seed(1044);
  //pentakisdodecahedron() #declare rotation=seed(6100);

  //deltoidalicositetrahedron() #declare rotation=seed(5643);
  //disdyakisdodecahedron() #declare rotation=seed(1440);
  //deltoidalhexecontahedron() #declare rotation=seed(1026);
  //disdyakistriacontahedron() #declare rotation=seed(1556);

  //pentagonalicositetrahedron(-1) #declare rotation=seed(7771);
  //pentagonalicositetrahedron(1) #declare rotation=seed(3470);
  //pentagonalhexecontahedron(-1) #declare rotation=seed(1046);
  //pentagonalhexecontahedron(1) #declare rotation=seed(1096);

   //PRISMS, ANTIPRISMS, ETC... ***********
  //rprism(5) #declare rotation=seed(6620);
  antiprism(5) #declare rotation=seed(6620);
  //bipyramid(5) #declare rotation=seed(6620);
  //trapezohedron(17) #declare rotation=seed(6620);

#end


#declare tau=(1+sqrt(5))/2;
#declare sq2=sqrt(2);
#declare sq297=sqrt(297);
#declare xi=(pow(sq297+17,1/3)-pow(sq297-17,1/3)-1)/3;
#declare sqweird=sqrt(tau-5/27);
#declare ouch=pow((tau+sqweird)/2,1/3)+pow((tau-sqweird)/2,1/3);
#declare alfa=ouch-1/ouch;
#declare veta=(ouch+tau+1/ouch)*tau;

#macro tetrahedron()
  addpointsevensgn(<1,1,1>)
  autoface()
#end

#macro hexahedron()
  addpointssgn(<1,1,1>,<1,1,1>)
  autoface()
#end

#macro octahedron()
  addevenpermssgn(<1,0,0>,<1,0,0>)
  autoface()
#end

#macro dodecahedron()
  addpointssgn(<1,1,1>,<1,1,1>)
  addevenpermssgn(<0,1/tau,tau>,<0,1,1>)
  autoface()
#end

#macro icosahedron()
  addevenpermssgn(<0,1,tau>,<0,1,1>)
  autoface()
#end


#macro weirdahedron()
  addpermssgn(<1,2,3>,<1,1,1>)
  autoface()
#end


#macro cuboctahedron()
  addevenpermssgn(<0,1,1>,<0,1,1>)
  autoface()
#end

#macro icosidodecahedron()
  addevenpermssgn(<0,0,2*tau>,<0,0,1>)
  addevenpermssgn(<1,tau,1+tau>,<1,1,1>)
  autoface()
#end


#macro truncatedtetrahedron()
  addevenpermsevensgn(<1,1,3>)
  autoface()
#end

#macro truncatedhexahedron()
  addevenpermssgn(<sq2-1,1,1>,<1,1,1>)
  autoface()
#end

#macro truncatedoctahedron()
  addpermssgn(<0,1,2>,<0,1,1>)
  autoface()
#end

#macro truncateddodecahedron()
  addevenpermssgn(<0,1/tau,2+tau>,<0,1,1>)
  addevenpermssgn(<1/tau,tau,2*tau>,<1,1,1>)
  addevenpermssgn(<tau,2,1+tau>,<1,1,1>)
  autoface()
#end

#macro truncatedicosahedron()
  addevenpermssgn(<0,1,3*tau>,<0,1,1>)
  addevenpermssgn(<2,1+2*tau,tau>,<1,1,1>)
  addevenpermssgn(<1,2+tau,2*tau>,<1,1,1>)
  autoface()
#end


#macro rhombicuboctahedron()
  addevenpermssgn(<1+sq2,1,1>,<1,1,1>)
  autoface()
#end

#macro truncatedcuboctahedron()
  addpermssgn(<1,1+sq2,1+sq2*2>,<1,1,1>)
  autoface()
#end

#macro rhombicosidodecahedron()
  addevenpermssgn(<1,1,1+2*tau>,<1,1,1>)
  addevenpermssgn(<tau,2*tau,1+tau>,<1,1,1>)
  addevenpermssgn(<2+tau,0,1+tau>,<1,0,1>)
  autoface()
#end

#macro truncatedicosidodecahedron()
  addevenpermssgn(<1/tau,1/tau,3+tau>,<1,1,1>)
  addevenpermssgn(<2/tau,tau,1+2*tau>,<1,1,1>)
  addevenpermssgn(<1/tau,1+tau,3*tau-1>,<1,1,1>)
  addevenpermssgn(<2*tau-1,2,2+tau>,<1,1,1>)
  addevenpermssgn(<tau,3,2*tau>,<1,1,1>)
  autoface()
#end


#macro snubhexahedron(s)
  addpermsaltsgn(<1,1/xi,xi>*s)
  autoface()
#end

#macro snubdodecahedron(s)
  addevenpermsevensgn(<2*alfa,2,2*veta>*s)
  addevenpermsevensgn(<alfa+veta/tau+tau,-alfa*tau+veta+1/tau,alfa/tau+veta*tau-1>*s)
  addevenpermsevensgn(<-alfa/tau+veta*tau+1,-alfa+veta/tau-tau,alfa*tau+veta-1/tau>*s)
  addevenpermsevensgn(<-alfa/tau+veta*tau-1,alfa-veta/tau-tau,alfa*tau+veta+1/tau>*s)
  addevenpermsevensgn(<alfa+veta/tau-tau,alfa*tau-veta+1/tau,alfa/tau+veta*tau+1>*s)
  autoface()
#end

#macro rhombicdodecahedron()
  cuboctahedron() dual()
#end

#macro rhombictriacontahedron()
  icosidodecahedron() dual()
#end

#macro triakistetrahedron()
  truncatedtetrahedron() dual()
#end

#macro triakisoctahedron()
  truncatedhexahedron() dual()
#end

#macro tetrakishexahedron()
  truncatedoctahedron() dual()
#end

#macro triakisicosahedron()
  truncateddodecahedron() dual()
#end

#macro pentakisdodecahedron()
  truncatedicosahedron() dual()
#end

#macro deltoidalicositetrahedron()
  rhombicuboctahedron() dual()
#end

#macro disdyakisdodecahedron()
  truncatedcuboctahedron() dual()
#end

#macro deltoidalhexecontahedron()
  rhombicosidodecahedron() dual()
#end

#macro disdyakistriacontahedron()
  truncatedicosidodecahedron() dual()
#end

#macro pentagonalicositetrahedron(s)
  snubhexahedron(s) dual()
#end

#macro pentagonalhexecontahedron(s)
  snubdodecahedron(s) dual()
#end

#macro rprism(n)
  #local a=sqrt((1-cos(2*pi/n))/2);
  #local b=0; #while(b<n-.5)
    addpointssgn(<sin(2*pi*b/n),cos(2*pi*b/n),a>,<0,0,1>)
  #local b=b+1; #end
  autoface()
#end

#macro antiprism(n)
  #local a=sqrt((cos(pi/n)-cos(2*pi/n))/2);
  #local b=0; #while(b<2*n-.5)
    addpoint(<sin(pi*b/n),cos(pi*b/n),a>)
  #local a=-a; #local b=b+1; #end
  autoface()
#end

#macro bipyramid(n)
  rprism(n) dual()
#end

#macro trapezohedron(n)
  antiprism(n) dual()
#end


#declare points=array[1000];
#declare npoints=0;
#declare faces=array[1000];
#declare nfaces=0;
#macro addpoint(a)
  #declare points[npoints]=a;
  #declare npoints=npoints+1;
#end
#macro addevenperms(a)
  addpoint(a)
  addpoint(<a.y,a.z,a.x>)
  addpoint(<a.z,a.x,a.y>)
#end
#macro addperms(a)
  addevenperms(a)
  addevenperms(<a.x,a.z,a.y>)
#end
#macro addpointssgn(a,s)
  addpoint(a)
  #if(s.x) addpointssgn(a*<-1,1,1>,s*<0,1,1>) #end
  #if(s.y) addpointssgn(a*<1,-1,1>,s*<0,0,1>) #end
  #if(s.z) addpoint(a*<1,1,-1>) #end
#end
#macro addevenpermssgn(a,s)
  addpointssgn(a,s)
  addpointssgn(<a.y,a.z,a.x>,<s.y,s.z,s.x>)
  addpointssgn(<a.z,a.x,a.y>,<s.z,s.x,s.y>)
#end
#macro addpermssgn(a,s)
  addevenpermssgn(a,s)
  addevenpermssgn(<a.x,a.z,a.y>,<s.x,s.z,s.y>)
#end
#macro addpointsevensgn(a)
  addpoint(a)
  addpoint(a*<-1,-1,1>)
  addpoint(a*<-1,1,-1>)
  addpoint(a*<1,-1,-1>)
#end
#macro addevenpermsevensgn(a)
  addevenperms(a)
  addevenperms(a*<-1,-1,1>)
  addevenperms(a*<-1,1,-1>)
  addevenperms(a*<1,-1,-1>)
#end
#macro addpermsaltsgn(a)
  addevenpermsevensgn(a)
  addevenpermsevensgn(<a.x,a.z,-a.y>)
#end
/*#macro addevenpermssgn(a,s) //Calls addevenperms with, for each 1 in s, a.{x,y,z} replaced with {+,-}a.{x,y,z}
  addevenperms(a)
  #if(s.x) addevenpermssgn(a*<-1,1,1>,s*<0,1,1>) #end
  #if(s.y) addevenpermssgn(a*<1,-1,1>,s*<0,0,1>) #end
  #if(s.z) addevenperms(a*<1,1,-1>) #end
#end*/
#macro addface(d,l)
  #local a=vnormalize(d)/l; 
  #local f=1;
  #local n=0; #while(n<nfaces-.5)
    #if(vlength(faces[n]-a)<0.00001) #local f=0; #end
  #local n=n+1; #end
  #if(f)
    #declare faces[nfaces]=a;
    #declare nfaces=nfaces+1;
  #end
#end
#macro dual()
  #declare temp=faces;
  #declare faces=points;
  #declare points=temp; 
  #declare temp=nfaces;
  #declare nfaces=npoints;
  #declare npoints=temp; 
#end

#macro autoface() //WARNING: ONLY WORKS IF ALL EDGES HAVE EQUAL LENGTH
  //Find edge length 
  #declare elength=1000;
  #local a=0; #while(a<npoints-.5) #local b=0; #while(b<npoints-.5)
    #local c=vlength(points[a]-points[b]); #if(c>0.00001 & c<elength) #local elength=c; #end
  #local b=b+1; #end #local a=a+1; #end

  //Find planes
  //#macro planes()
  #local a=0; #while(a<npoints-.5)
    #local b=a+1; #while(b<npoints-.5)
      #if(vlength(points[a]-points[b])<elength+0.00001) #local c=b+1; #while(c<npoints-.5)
        #if(vlength(points[a]-points[c])<elength+0.00001)
          #local n=vnormalize(vcross(points[b]-points[a],points[c]-points[a]));
          #local d=vdot(n,points[a]);
          #if(d<0) #local n=-n; #local d=-d; #end
          #local f=1;
          #local e=0; #while(e<npoints-.5)
            #if(vdot(n, points[e])>d+0.00001) #local f=0; #end
          #local e=e+1; #end
          #if(f)
            #declare ld=d;
            addface(n,d) //plane { n, d }
          #end
        #end
      #local c=c+1; #end #end
    #local b=b+1; #end
  #local a=a+1; #end
#end

This_shape_will_be_drawn()

//Random rotations are (hopefully) equally distributed...
#declare rot1=rand(rotation)*pi*2;
#declare rot2=acos(1-2*rand(rotation));
#declare rot3=(rand(rotation)+clock)*pi*2;
#macro dorot()
  rotate rot1*180/pi*y
  rotate rot2*180/pi*x
  rotate rot3*180/pi*y
#end

//Scale shape to fit in unit sphere
#local b=0;
#local a=0; #while(a<npoints-.5)
  #local c=vlength(points[a]); #if(c>b) #local b=c; #end
#local a=a+1; #end
#local a=0; #while(a<npoints-.5)
  #local points[a]=points[a]/b;
#local a=a+1; #end
#local a=0; #while(a<nfaces-.5)
  #local faces[a]=faces[a]*b;
#local a=a+1; #end

//Draw edges
#macro addp(a)
  #declare p[np]=a;
  #declare np=np+1;
#end
#local a=0; #while(a<nfaces-.5)
  #declare p=array[20];
  #declare np=0;
  #local b=0; #while(b<npoints-.5)
    #if(vdot(faces[a],points[b])>1-0.00001) addp(b) #end
  #local b=b+1; #end
  #local c=0; #while(c<np-.5)
    #local d=0; #while(d<np-.5) #if(p[c]<p[d]-.5)
      #local f=1;
      #local e=0; #while(e<np-.5) #if(e!=c & e!=d & vdot(vcross(points[p[c]],points[p[d]]),points[p[e]])<0)
        #local f=0;
      #end #local e=e+1; #end
      #if(f)
        object {
          cylinder { points[p[c]], points[p[d]], .01 dorot() }
          pigment { colour <.3,.3,.3> }
          finish { ambient 0 diffuse 1 phong 1 }
        }
      #end #end        
    #local d=d+1; #end
  #local c=c+1; #end
#local a=a+1; #end
/*#local a=0; #while(a<npoints-.5)
  #local b=a+1; #while(b<npoints-.5)
    #if(vlength(points[a]-points[b])<elength+0.00001)
      object {
        cylinder { points[a], points[b], .01 dorot() }
        pigment { colour <.3,.3,.3> }
        finish { ambient 0 diffuse 1 phong 1 }
      }
    #end
  #local b=b+1; #end
#local a=a+1; #end*/

//Draw points
#local a=0; #while(a<npoints-.5)
  object {
    sphere { points[a], .01 dorot() }
    pigment { colour <.3,.3,.3> }
    finish { ambient 0 diffuse 1 phong 1 }
  }
#local a=a+1; #end

#if(notwireframe)
//Draw planes
object {
  intersection {
    #local a=0; #while(a<nfaces-.5)
      plane { faces[a], 1/vlength(faces[a]) }
    #local a=a+1; #end
    //planes()
    //sphere { <0,0,0>, 1 }
    //sphere { <0,0,0>, ld+.01 inverse }
    dorot()
  }
  pigment { colour rgbt <.8,.8,.8,.4> }
  finish { ambient 0 diffuse 1 phong flashiness #if(withreflection) reflection { .2 } #end }
  //interior { ior 1.5 }
  photons {
    target on
    refraction on
    reflection on
    collect on
  }
}
#end

//  CCC Y Y PP
//  C   Y Y P P
//  C    Y  PP
//  C    Y  P
//  CCC  Y  P

#local a=0;
#while(a<11.0001)
  light_source { <4*sin(a*pi*2/11), 5*cos(a*pi*6/11), -4*cos(a*pi*2/11)> colour (1+<sin(a*pi*2/11),sin(a*pi*2/11+pi*2/3),sin(a*pi*2/11+pi*4/3)>)*2/11 }
  #local a=a+1;
#end

background { color <1,1,1> }

camera {
  perspective
  location <0,0,0>
  direction <0,0,1>
  right x/2
  up y/2
  sky <0,1,0>
  location <0,0,-4.8>
  look_at <0,0,0>
}

global_settings {
  max_trace_level 40
  photons {
    count 200000
    autostop 0
  }
}

File:Hexahedron.svg is a vector version of this file. It should be used in place of this JPG file.

File:Hexahedron.jpg → File:Hexahedron.svg

For more information, see Help:SVG.

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ဝှာင် လၟေင်အပြံင်အလှာဲ

ဍဵု လတူ စၟတ်တ္ၚဲ/အခိင် မွဲမွဲ သွက်ဂွံ ထ္ၜးကဵု ဝှာင် မကတဵုဒှ်လဝ် ပ္ဍဲအခိင်ဂှ်၊၊

	စၟတ်တ္ၚဲ/အခိင်	ဗီုပြင်နမူနာ	ပမာဏ	ညးလွပ်	တင်ပသောင်ကလး
လၟုဟ်	၀၂:၅၈၊ ၇ ဇာန်နဝါရဳ ၂၀၀၅		၇၄၂ × ၈၂၆ (၅၁ KB)	Kjell André	A Hexahedron (cube). A regular polyhedron.

ဝှာင် ဗီုဂွံစကာ

အရာမဆက်ဗက်ကၠုင် page links ကုဝှာင်ဏအ် ဂမၠိုင်ဂှ် -

ဓရီုကျာ:ဂေသြမေတြဳ

ဝှာင် သွက်ဂွံသုင်စောဲ ဂလုပ်ဗဴ

ဗွဲသၟဝ်ဏအ်ဂှ် ဒှ်အရာ ဝဳကဳတၞဟ် မစကာလဝ် ဝှာင်ဏအ်၊၊

ဗီုစကာ ပ္ဍဲ ar.wikipedia.org
- سداسي سطوح
ဗီုစကာ ပ္ဍဲ ary.wikipedia.org
- مكعب
ဗီုစကာ ပ္ဍဲ az.wikipedia.org
- Kub
- Düzgün çoxüzlülər
ဗီုစကာ ပ္ဍဲ bg.wikipedia.org
- Уикипедия:Файлове
- Платоново тяло
ဗီုစကာ ပ္ဍဲ ca.wikipedia.org
- Políedre
ဗီုစကာ ပ္ဍဲ cs.wikipedia.org
- Platónské těleso
- Mnohostěn
- Wikipedista:Jan Hložanka
ဗီုစကာ ပ္ဍဲ da.wikipedia.org
- Terning
- Platonisk legeme
- Polyeder
ဗီုစကာ ပ္ဍဲ de.wikipedia.org
- Benutzer:Raphneck
- Wikipedia:Löschkandidaten/17. Juli 2008
ဗီုစကာ ပ္ဍဲ en.wikipedia.org
- User:Cyp
- Regular polyhedron
- User:Fropuff/Tables/Platonic solids
- User:Mike40033/List of regular polytopes
- User:Cyp/Poly.pov
ဗီုစကာ ပ္ဍဲ en.wikibooks.org
- Supplementary mathematics/Area and volume
- Supplementary mathematics/Printable version
ဗီုစကာ ပ္ဍဲ en.wikiversity.org
- Distances/Vectors
ဗီုစကာ ပ္ဍဲ en.wiktionary.org
- kuutio
ဗီုစကာ ပ္ဍဲ eo.wikipedia.org
- Listo de regulaj hiperpluredroj
- Alternado (geometrio)
- Platona solido
- Kvazaŭregula romba kahelaro
- Okedra simetrio
- Regula pluredro
- Triangula kajtopluredro
ဗီုစကာ ပ္ဍဲ es.wikipedia.org
- Usuario:Maestro Cúbico
- Esfericidad
- Alternación (geometría)
ဗီုစကာ ပ္ဍဲ eu.wikipedia.org
- Ertz (geometria)
- Poliedro dual
- Trapezoedro triangeluar
ဗီုစကာ ပ္ဍဲ fr.wikipedia.org
- Théorème de Descartes-Euler
ဗီုစကာ ပ္ဍဲ fr.wiktionary.org
- sesedro
ဗီုစကာ ပ္ဍဲ gl.wikipedia.org
- Sólido platónico
ဗီုစကာ ပ္ဍဲ he.wikipedia.org
- קובייה
- פורטל:מתמטיקה/הידעת?/קטעי הידעת
- פורטל:מתמטיקה/הידעת?/9
- פורטל:יוון העתיקה/הידעת?/קטעי הידעת
- פורטל:יוון העתיקה/הידעת?/2
ဗီုစကာ ပ္ဍဲ he.wikibooks.org
- מה זה אומר בעצם?/קפלר והכוכבים
- מתמטיקה תיכונית/הנדסת המרחב/מנסרה
ဗီုစကာ ပ္ဍဲ he.wiktionary.org
- קביה
- עשרימון
- ארבעון

ဗဵု more global usage ဝှာင်ဏအ်၊၊

ဝှာင်:Hexahedron.jpg

သကေမ်

မသ္ဂုတ်သွာတ်လာင်ဇြေန်

Povray src code

ပုံစာများ

Items portrayed in this file

depicts ^{အင်္ဂလိက်}

မူပိုင်ခွင့် သတ်မှတ်မှု ^ဗၟာ

copyrighted ^{အင်္ဂလိက်}

မူပိုင်ခွင့် လိုင်စင် ^ဗၟာ

GNU Free Documentation License, version 1.2 or later ^{အင်္ဂလိက်}

CC BY-SA 3.0

ဝှာင် လၟေင်အပြံင်အလှာဲ

ဝှာင် ဗီုဂွံစကာ

ဝှာင် သွက်ဂွံသုင်စောဲ ဂလုပ်ဗဴ

သကေမ်

မသ္ဂုတ်သွာတ်လာင်ဇြေန်

Povray src code

ပုံစာများ

Items portrayed in this file

depicts အင်္ဂလိက်

မူပိုင်ခွင့် သတ်မှတ်မှု ဗၟာ

copyrighted အင်္ဂလိက်

မူပိုင်ခွင့် လိုင်စင် ဗၟာ

GNU Free Documentation License, version 1.2 or later အင်္ဂလိက်

CC BY-SA 3.0

ဝှာင် လၟေင်အပြံင်အလှာဲ

ဝှာင် ဗီုဂွံစကာ

ဝှာင် သွက်ဂွံသုင်စောဲ ဂလုပ်ဗဴ

depicts ^{အင်္ဂလိက်}

မူပိုင်ခွင့် သတ်မှတ်မှု ^ဗၟာ

copyrighted ^{အင်္ဂလိက်}

မူပိုင်ခွင့် လိုင်စင် ^ဗၟာ

GNU Free Documentation License, version 1.2 or later ^{အင်္ဂလိက်}