Acronym	gik vadixady
Name	great skewverted dishexacosidishecatonicosachoron
Cross sections	©
Circumradius	sqrt[13-4 sqrt(5)] = 2.013884
Colonel of regiment	gik vixathi
Face vector	7200, 21600, 14640, 1440
Confer	general polytopal classes: Wythoffian polychora
External links

As abstract polytope gik vadixady is isomorphic to sik vadixady, thereby replacing pentagrams by pentagons, resp. replacing the qrid by srid and siid by giid.

Incidence matrix according to Dynkin symbol

        _o_        
    _3-  |  5/3    
 x<     3/2     >x 
    -3_  |  _3-    
        -x-        

o3x3x3x5/3*a3/2*c

. . . .           | 7200 |    2    2    2 |    1    1    1    2    2    2 |   1   1   1   2
------------------+------+----------------+-------------------------------+----------------
. x . .           |    2 | 7200    *    * |    1    0    0    1    1    0 |   1   1   0   1
. . x .           |    2 |    * 7200    * |    0    1    0    1    0    1 |   1   0   1   1
. . . x           |    2 |    *    * 7200 |    0    0    1    0    1    1 |   0   1   1   1
------------------+------+----------------+-------------------------------+----------------
o3x . .           |    3 |    3    0    0 | 2400    *    *    *    *    * |   1   1   0   0
o . x .   *a3/2*c |    3 |    0    3    0 |    * 2400    *    *    *    * |   1   0   1   0
o . . x5/3*a      |    5 |    0    0    5 |    *    * 1440    *    *    * |   0   1   1   0
. x3x .           |    6 |    3    3    0 |    *    *    * 2400    *    * |   1   0   0   1
. x . x           |    4 |    2    0    2 |    *    *    *    * 3600    * |   0   1   0   1
. . x3x           |    6 |    0    3    3 |    *    *    *    *    * 2400 |   0   0   1   1
------------------+------+----------------+-------------------------------+----------------
o3x3x .   *a3/2*c ♦   12 |   12   12    0 |    4    4    0    4    0    0 | 600   *   *   *
o3x . x5/3*a      ♦   60 |   60    0   60 |   20    0   12    0   30    0 |   * 120   *   *
o . x3x5/3*a3/2*c ♦   60 |    0   60   60 |    0   20   12    0    0   20 |   *   * 120   *
. x3x3x           ♦   24 |   12   12   12 |    0    0    0    4    6    4 |   *   *   * 600

        _o_        
    3/2  |  5/2    
 x<      3      >x 
    -3_  |  _3-    
        -x-        

o3/2x3x3x5/2*a3*c

.   . . .         | 7200 |    2    2    2 |    1    1    1    2    2    2 |   1   1   1   2
------------------+------+----------------+-------------------------------+----------------
.   x . .         |    2 | 7200    *    * |    1    0    0    1    1    0 |   1   1   0   1
.   . x .         |    2 |    * 7200    * |    0    1    0    1    0    1 |   1   0   1   1
.   . . x         |    2 |    *    * 7200 |    0    0    1    0    1    1 |   0   1   1   1
------------------+------+----------------+-------------------------------+----------------
o3/2x . .         |    3 |    3    0    0 | 2400    *    *    *    *    * |   1   1   0   0
o   . x .   *a3*c |    3 |    0    3    0 |    * 2400    *    *    *    * |   1   0   1   0
o   . . x5/2*a    |    5 |    0    0    5 |    *    * 1440    *    *    * |   0   1   1   0
.   x3x .         |    6 |    3    3    0 |    *    *    * 2400    *    * |   1   0   0   1
.   x . x         |    4 |    2    0    2 |    *    *    *    * 3600    * |   0   1   0   1
.   . x3x         |    6 |    0    3    3 |    *    *    *    *    * 2400 |   0   0   1   1
------------------+------+----------------+-------------------------------+----------------
o3/2x3x .   *a3*c ♦   12 |   12   12    0 |    4    4    0    4    0    0 | 600   *   *   *
o3/2x . x5/2*a    ♦   60 |   60    0   60 |   20    0   12    0   30    0 |   * 120   *   *
o   . x3x5/2*a3*c ♦   60 |    0   60   60 |    0   20   12    0    0   20 |   *   * 120   *
.   x3x3x         ♦   24 |   12   12   12 |    0    0    0    4    6    4 |   *   *   * 600