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Concise way to draw this pyramid


Restricted accumulation of valuesElegant way to handle columns operationsBreaking down a 3D model into patchesLooking for a way to insert multiple elements into multiple positions simultaneously in a listConcise way to generate multiset listsSeek a quick way to bring standard order back to original after ComplementMore elegant wayHow to Fold (FoldList) this in a more compact (efficient) way?Nearest numbers in the listBest way to draw personalized bloch sphere on mathematica













13












$begingroup$


enter image description here



I wrote the following to draw a pyramid, this approach uses functions TranslationTransform and Tuples, is there a way to do the same thing more concise? Maybe Table, Nest, ArrayPad is useful.



cubes = 
c1 = Cuboid[],
TranslationTransform[##, -1][c1] & @@@ Tuples[-1, 1/2, 2],
TranslationTransform[##, -2][c1] & @@@ Tuples[-1, 0, 1, 2],
TranslationTransform[##, -3][c1] & @@@ Tuples[-3, -1, 1, 3/2, 2],
TranslationTransform[##, -4][c1] & @@@ Tuples[-2, -1, 0, 1, 2, 2]
;
Graphics3D[cubes]


Thank you all.










share|improve this question











$endgroup$











  • $begingroup$
    Please don't include the answer in your question -- post it as an answer, instead.
    $endgroup$
    – David Richerby
    May 30 at 18:21










  • $begingroup$
    @DavidRicherby All right.
    $endgroup$
    – mathe
    May 31 at 2:22















13












$begingroup$


enter image description here



I wrote the following to draw a pyramid, this approach uses functions TranslationTransform and Tuples, is there a way to do the same thing more concise? Maybe Table, Nest, ArrayPad is useful.



cubes = 
c1 = Cuboid[],
TranslationTransform[##, -1][c1] & @@@ Tuples[-1, 1/2, 2],
TranslationTransform[##, -2][c1] & @@@ Tuples[-1, 0, 1, 2],
TranslationTransform[##, -3][c1] & @@@ Tuples[-3, -1, 1, 3/2, 2],
TranslationTransform[##, -4][c1] & @@@ Tuples[-2, -1, 0, 1, 2, 2]
;
Graphics3D[cubes]


Thank you all.










share|improve this question











$endgroup$











  • $begingroup$
    Please don't include the answer in your question -- post it as an answer, instead.
    $endgroup$
    – David Richerby
    May 30 at 18:21










  • $begingroup$
    @DavidRicherby All right.
    $endgroup$
    – mathe
    May 31 at 2:22













13












13








13


1



$begingroup$


enter image description here



I wrote the following to draw a pyramid, this approach uses functions TranslationTransform and Tuples, is there a way to do the same thing more concise? Maybe Table, Nest, ArrayPad is useful.



cubes = 
c1 = Cuboid[],
TranslationTransform[##, -1][c1] & @@@ Tuples[-1, 1/2, 2],
TranslationTransform[##, -2][c1] & @@@ Tuples[-1, 0, 1, 2],
TranslationTransform[##, -3][c1] & @@@ Tuples[-3, -1, 1, 3/2, 2],
TranslationTransform[##, -4][c1] & @@@ Tuples[-2, -1, 0, 1, 2, 2]
;
Graphics3D[cubes]


Thank you all.










share|improve this question











$endgroup$




enter image description here



I wrote the following to draw a pyramid, this approach uses functions TranslationTransform and Tuples, is there a way to do the same thing more concise? Maybe Table, Nest, ArrayPad is useful.



cubes = 
c1 = Cuboid[],
TranslationTransform[##, -1][c1] & @@@ Tuples[-1, 1/2, 2],
TranslationTransform[##, -2][c1] & @@@ Tuples[-1, 0, 1, 2],
TranslationTransform[##, -3][c1] & @@@ Tuples[-3, -1, 1, 3/2, 2],
TranslationTransform[##, -4][c1] & @@@ Tuples[-2, -1, 0, 1, 2, 2]
;
Graphics3D[cubes]


Thank you all.







list-manipulation graphics3d code-review






share|improve this question















share|improve this question













share|improve this question




share|improve this question








edited May 31 at 2:12







mathe

















asked May 30 at 9:41









mathemathe

2,80411846




2,80411846











  • $begingroup$
    Please don't include the answer in your question -- post it as an answer, instead.
    $endgroup$
    – David Richerby
    May 30 at 18:21










  • $begingroup$
    @DavidRicherby All right.
    $endgroup$
    – mathe
    May 31 at 2:22
















  • $begingroup$
    Please don't include the answer in your question -- post it as an answer, instead.
    $endgroup$
    – David Richerby
    May 30 at 18:21










  • $begingroup$
    @DavidRicherby All right.
    $endgroup$
    – mathe
    May 31 at 2:22















$begingroup$
Please don't include the answer in your question -- post it as an answer, instead.
$endgroup$
– David Richerby
May 30 at 18:21




$begingroup$
Please don't include the answer in your question -- post it as an answer, instead.
$endgroup$
– David Richerby
May 30 at 18:21












$begingroup$
@DavidRicherby All right.
$endgroup$
– mathe
May 31 at 2:22




$begingroup$
@DavidRicherby All right.
$endgroup$
– mathe
May 31 at 2:22










3 Answers
3






active

oldest

votes


















10












$begingroup$

n = 5;
Graphics3D[Table[Cuboid[#[[1]], #[[2]], -i] & /@ Tuples[Range[-i/2, i/2], 2],
i, 0, n - 1]]


enter image description here



A more concise version (thanks: Vitaliy Kaurov):



Graphics3D[Table[Cuboid[#, #2, -i] & @@@ Tuples[Range[-i/2, i/2], 2], i, 0, n - 1]]





share|improve this answer











$endgroup$








  • 2




    $begingroup$
    NIce +1 ! For code-golf i'd pack this as Graphics3D[Table[Cuboid[#1,#2,-i]&@@@Tuples[Range[-i,i]/2,2], i,0,4]] ;-) I deleted my answer, it was essentially the same.
    $endgroup$
    – Vitaliy Kaurov
    May 30 at 10:21











  • $begingroup$
    Thank you @Vitaliy. Updated with you suggestion.
    $endgroup$
    – kglr
    May 30 at 11:02


















3












$begingroup$

Inspired by @kglr, now I got another simpler way



Graphics3D[Table[Cuboid[x,y,-z],z,0,4,y,-z/2,z/2,x,-z/2,z/2]]


or



Graphics3D[Table[Cuboid[x-z/2,y-z/2,-z],z,5,y,z,x,z]]





share|improve this answer









$endgroup$




















    2












    $begingroup$

    Not concise



    n = 7;

    Standardize[GraphEmbedding@GridGraph@#, Mean, 1&] & /@ Array[#,#&, n] //
    Cuboid /@ Join@@MapIndexed[Append[#1, - First@#2 +.5]&, #, 2] & // Graphics3D


    enter image description here



    but fun to play with:



     n = 20;

    Standardize[ #(CycleGraph@#~GraphEmbedding~"CircularEmbedding"), Mean, 1&] & /@ Array[#&, n] //
    Ball /@ Join@@MapIndexed[Append[#1, - 1.5 First@#2 +.5]&, #, 2] & // Graphics3D


    enter image description here






    share|improve this answer









    $endgroup$













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      3 Answers
      3






      active

      oldest

      votes








      3 Answers
      3






      active

      oldest

      votes









      active

      oldest

      votes






      active

      oldest

      votes









      10












      $begingroup$

      n = 5;
      Graphics3D[Table[Cuboid[#[[1]], #[[2]], -i] & /@ Tuples[Range[-i/2, i/2], 2],
      i, 0, n - 1]]


      enter image description here



      A more concise version (thanks: Vitaliy Kaurov):



      Graphics3D[Table[Cuboid[#, #2, -i] & @@@ Tuples[Range[-i/2, i/2], 2], i, 0, n - 1]]





      share|improve this answer











      $endgroup$








      • 2




        $begingroup$
        NIce +1 ! For code-golf i'd pack this as Graphics3D[Table[Cuboid[#1,#2,-i]&@@@Tuples[Range[-i,i]/2,2], i,0,4]] ;-) I deleted my answer, it was essentially the same.
        $endgroup$
        – Vitaliy Kaurov
        May 30 at 10:21











      • $begingroup$
        Thank you @Vitaliy. Updated with you suggestion.
        $endgroup$
        – kglr
        May 30 at 11:02















      10












      $begingroup$

      n = 5;
      Graphics3D[Table[Cuboid[#[[1]], #[[2]], -i] & /@ Tuples[Range[-i/2, i/2], 2],
      i, 0, n - 1]]


      enter image description here



      A more concise version (thanks: Vitaliy Kaurov):



      Graphics3D[Table[Cuboid[#, #2, -i] & @@@ Tuples[Range[-i/2, i/2], 2], i, 0, n - 1]]





      share|improve this answer











      $endgroup$








      • 2




        $begingroup$
        NIce +1 ! For code-golf i'd pack this as Graphics3D[Table[Cuboid[#1,#2,-i]&@@@Tuples[Range[-i,i]/2,2], i,0,4]] ;-) I deleted my answer, it was essentially the same.
        $endgroup$
        – Vitaliy Kaurov
        May 30 at 10:21











      • $begingroup$
        Thank you @Vitaliy. Updated with you suggestion.
        $endgroup$
        – kglr
        May 30 at 11:02













      10












      10








      10





      $begingroup$

      n = 5;
      Graphics3D[Table[Cuboid[#[[1]], #[[2]], -i] & /@ Tuples[Range[-i/2, i/2], 2],
      i, 0, n - 1]]


      enter image description here



      A more concise version (thanks: Vitaliy Kaurov):



      Graphics3D[Table[Cuboid[#, #2, -i] & @@@ Tuples[Range[-i/2, i/2], 2], i, 0, n - 1]]





      share|improve this answer











      $endgroup$



      n = 5;
      Graphics3D[Table[Cuboid[#[[1]], #[[2]], -i] & /@ Tuples[Range[-i/2, i/2], 2],
      i, 0, n - 1]]


      enter image description here



      A more concise version (thanks: Vitaliy Kaurov):



      Graphics3D[Table[Cuboid[#, #2, -i] & @@@ Tuples[Range[-i/2, i/2], 2], i, 0, n - 1]]






      share|improve this answer














      share|improve this answer



      share|improve this answer








      edited May 30 at 11:57

























      answered May 30 at 9:53









      kglrkglr

      198k10223449




      198k10223449







      • 2




        $begingroup$
        NIce +1 ! For code-golf i'd pack this as Graphics3D[Table[Cuboid[#1,#2,-i]&@@@Tuples[Range[-i,i]/2,2], i,0,4]] ;-) I deleted my answer, it was essentially the same.
        $endgroup$
        – Vitaliy Kaurov
        May 30 at 10:21











      • $begingroup$
        Thank you @Vitaliy. Updated with you suggestion.
        $endgroup$
        – kglr
        May 30 at 11:02












      • 2




        $begingroup$
        NIce +1 ! For code-golf i'd pack this as Graphics3D[Table[Cuboid[#1,#2,-i]&@@@Tuples[Range[-i,i]/2,2], i,0,4]] ;-) I deleted my answer, it was essentially the same.
        $endgroup$
        – Vitaliy Kaurov
        May 30 at 10:21











      • $begingroup$
        Thank you @Vitaliy. Updated with you suggestion.
        $endgroup$
        – kglr
        May 30 at 11:02







      2




      2




      $begingroup$
      NIce +1 ! For code-golf i'd pack this as Graphics3D[Table[Cuboid[#1,#2,-i]&@@@Tuples[Range[-i,i]/2,2], i,0,4]] ;-) I deleted my answer, it was essentially the same.
      $endgroup$
      – Vitaliy Kaurov
      May 30 at 10:21





      $begingroup$
      NIce +1 ! For code-golf i'd pack this as Graphics3D[Table[Cuboid[#1,#2,-i]&@@@Tuples[Range[-i,i]/2,2], i,0,4]] ;-) I deleted my answer, it was essentially the same.
      $endgroup$
      – Vitaliy Kaurov
      May 30 at 10:21













      $begingroup$
      Thank you @Vitaliy. Updated with you suggestion.
      $endgroup$
      – kglr
      May 30 at 11:02




      $begingroup$
      Thank you @Vitaliy. Updated with you suggestion.
      $endgroup$
      – kglr
      May 30 at 11:02











      3












      $begingroup$

      Inspired by @kglr, now I got another simpler way



      Graphics3D[Table[Cuboid[x,y,-z],z,0,4,y,-z/2,z/2,x,-z/2,z/2]]


      or



      Graphics3D[Table[Cuboid[x-z/2,y-z/2,-z],z,5,y,z,x,z]]





      share|improve this answer









      $endgroup$

















        3












        $begingroup$

        Inspired by @kglr, now I got another simpler way



        Graphics3D[Table[Cuboid[x,y,-z],z,0,4,y,-z/2,z/2,x,-z/2,z/2]]


        or



        Graphics3D[Table[Cuboid[x-z/2,y-z/2,-z],z,5,y,z,x,z]]





        share|improve this answer









        $endgroup$















          3












          3








          3





          $begingroup$

          Inspired by @kglr, now I got another simpler way



          Graphics3D[Table[Cuboid[x,y,-z],z,0,4,y,-z/2,z/2,x,-z/2,z/2]]


          or



          Graphics3D[Table[Cuboid[x-z/2,y-z/2,-z],z,5,y,z,x,z]]





          share|improve this answer









          $endgroup$



          Inspired by @kglr, now I got another simpler way



          Graphics3D[Table[Cuboid[x,y,-z],z,0,4,y,-z/2,z/2,x,-z/2,z/2]]


          or



          Graphics3D[Table[Cuboid[x-z/2,y-z/2,-z],z,5,y,z,x,z]]






          share|improve this answer












          share|improve this answer



          share|improve this answer










          answered May 31 at 2:14









          mathemathe

          2,80411846




          2,80411846





















              2












              $begingroup$

              Not concise



              n = 7;

              Standardize[GraphEmbedding@GridGraph@#, Mean, 1&] & /@ Array[#,#&, n] //
              Cuboid /@ Join@@MapIndexed[Append[#1, - First@#2 +.5]&, #, 2] & // Graphics3D


              enter image description here



              but fun to play with:



               n = 20;

              Standardize[ #(CycleGraph@#~GraphEmbedding~"CircularEmbedding"), Mean, 1&] & /@ Array[#&, n] //
              Ball /@ Join@@MapIndexed[Append[#1, - 1.5 First@#2 +.5]&, #, 2] & // Graphics3D


              enter image description here






              share|improve this answer









              $endgroup$

















                2












                $begingroup$

                Not concise



                n = 7;

                Standardize[GraphEmbedding@GridGraph@#, Mean, 1&] & /@ Array[#,#&, n] //
                Cuboid /@ Join@@MapIndexed[Append[#1, - First@#2 +.5]&, #, 2] & // Graphics3D


                enter image description here



                but fun to play with:



                 n = 20;

                Standardize[ #(CycleGraph@#~GraphEmbedding~"CircularEmbedding"), Mean, 1&] & /@ Array[#&, n] //
                Ball /@ Join@@MapIndexed[Append[#1, - 1.5 First@#2 +.5]&, #, 2] & // Graphics3D


                enter image description here






                share|improve this answer









                $endgroup$















                  2












                  2








                  2





                  $begingroup$

                  Not concise



                  n = 7;

                  Standardize[GraphEmbedding@GridGraph@#, Mean, 1&] & /@ Array[#,#&, n] //
                  Cuboid /@ Join@@MapIndexed[Append[#1, - First@#2 +.5]&, #, 2] & // Graphics3D


                  enter image description here



                  but fun to play with:



                   n = 20;

                  Standardize[ #(CycleGraph@#~GraphEmbedding~"CircularEmbedding"), Mean, 1&] & /@ Array[#&, n] //
                  Ball /@ Join@@MapIndexed[Append[#1, - 1.5 First@#2 +.5]&, #, 2] & // Graphics3D


                  enter image description here






                  share|improve this answer









                  $endgroup$



                  Not concise



                  n = 7;

                  Standardize[GraphEmbedding@GridGraph@#, Mean, 1&] & /@ Array[#,#&, n] //
                  Cuboid /@ Join@@MapIndexed[Append[#1, - First@#2 +.5]&, #, 2] & // Graphics3D


                  enter image description here



                  but fun to play with:



                   n = 20;

                  Standardize[ #(CycleGraph@#~GraphEmbedding~"CircularEmbedding"), Mean, 1&] & /@ Array[#&, n] //
                  Ball /@ Join@@MapIndexed[Append[#1, - 1.5 First@#2 +.5]&, #, 2] & // Graphics3D


                  enter image description here







                  share|improve this answer












                  share|improve this answer



                  share|improve this answer










                  answered May 30 at 20:55









                  FortsaintFortsaint

                  850711




                  850711



























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                      Cegueira Índice Epidemioloxía | Deficiencia visual | Tipos de cegueira | Principais causas de cegueira | Tratamento | Técnicas de adaptación e axudas | Vida dos cegos | Primeiros auxilios | Crenzas respecto das persoas cegas | Crenzas das persoas cegas | O neno deficiente visual | Aspectos psicolóxicos da cegueira | Notas | Véxase tamén | Menú de navegación54.054.154.436928256blindnessDicionario da Real Academia GalegaPortal das Palabras"International Standards: Visual Standards — Aspects and Ranges of Vision Loss with Emphasis on Population Surveys.""Visual impairment and blindness""Presentan un plan para previr a cegueira"o orixinalACCDV Associació Catalana de Cecs i Disminuïts Visuals - PMFTrachoma"Effect of gene therapy on visual function in Leber's congenital amaurosis"1844137110.1056/NEJMoa0802268Cans guía - os mellores amigos dos cegosArquivadoEscola de cans guía para cegos en Mortágua, PortugalArquivado"Tecnología para ciegos y deficientes visuales. Recopilación de recursos gratuitos en la Red""Colorino""‘COL.diesis’, escuchar los sonidos del color""COL.diesis: Transforming Colour into Melody and Implementing the Result in a Colour Sensor Device"o orixinal"Sistema de desarrollo de sinestesia color-sonido para invidentes utilizando un protocolo de audio""Enseñanza táctil - geometría y color. Juegos didácticos para niños ciegos y videntes""Sistema Constanz"L'ocupació laboral dels cecs a l'Estat espanyol està pràcticament equiparada a la de les persones amb visió, entrevista amb Pedro ZuritaONCE (Organización Nacional de Cegos de España)Prevención da cegueiraDescrición de deficiencias visuais (Disc@pnet)Braillín, un boneco atractivo para calquera neno, con ou sen discapacidade, que permite familiarizarse co sistema de escritura e lectura brailleAxudas Técnicas36838ID00897494007150-90057129528256DOID:1432HP:0000618D001766C10.597.751.941.162C97109C0155020