Acronym	quipdohi
Name	quasiprismatodishecatonicosachoron
Circumradius	sqrt[4-sqrt(5)] = 1.328131
Colonel of regiment	gidipthi
Dihedral angles	at {3} between gike and trip:   150° at {4} between pip and trip:   arccos(-sqrt[(10-2 sqrt(5))/15]) = 127.377368° at {5} between gad and pip:   126°
Face vector	1440, 7200, 7440, 2160
Confer	decompositions: gofix || quipdohi   general polytopal classes: Wythoffian polychora
External links

As abstract polytope quipdohi is isomorphic to padohi, thereby replacing pentagons and pentagrams, resp. replacing gike by ike, gad by sissid and pip by stip.

If considered with according densities, then quipdohi can be thought of as the external blend of 1 gofix + 120 gadpies + 720 peppyps + 1200 triddips + 120 gipes. This decomposition is described as the degenerate segmentoteron ox5oo5/2oo3xx&#x.

Incidence matrix according to Dynkin symbol

x3o5/2o5x

. .   . . | 1440 |    5    5 |    5   10    5 |   1    5   5   1
----------+------+-----------+----------------+-----------------
x .   . . |    2 | 3600    * |    2    2    0 |   1    2   1   0
. .   . x |    2 |    * 3600 |    0    2    2 |   0    1   2   1
----------+------+-----------+----------------+-----------------
x3o   . . |    3 |    3    0 | 2400    *    * |   1    1   0   0
x .   . x |    4 |    2    2 |    * 3600    * |   0    1   1   0
. .   o5x |    5 |    0    5 |    *    * 1440 |   0    0   1   1
----------+------+-----------+----------------+-----------------
x3o5/2o . ♦   12 |   30    0 |   20    0    0 | 120    *   *   *
x3o   . x ♦    6 |    6    3 |    2    3    0 |   * 1200   *   *
x .   o5x ♦   10 |    5   10 |    0    5    2 |   *    * 720   *
. o5/2o5x ♦   12 |    0   30 |    0    0   12 |   *    *   * 120

x3o5/3o5/4x

. .   .   . | 1440 |    5    5 |    5   10    5 |   1    5   5   1
------------+------+-----------+----------------+-----------------
x .   .   . |    2 | 3600    * |    2    2    0 |   1    2   1   0
. .   .   x |    2 |    * 3600 |    0    2    2 |   0    1   2   1
------------+------+-----------+----------------+-----------------
x3o   .   . |    3 |    3    0 | 2400    *    * |   1    1   0   0
x .   .   x |    4 |    2    2 |    * 3600    * |   0    1   1   0
. .   o5/4x |    5 |    0    5 |    *    * 1440 |   0    0   1   1
------------+------+-----------+----------------+-----------------
x3o5/3o   . ♦   12 |   30    0 |   20    0    0 | 120    *   *   *
x3o   .   x ♦    6 |    6    3 |    2    3    0 |   * 1200   *   *
x .   o5/4x ♦   10 |    5   10 |    0    5    2 |   *    * 720   *
. o5/3o5/4x ♦   12 |    0   30 |    0    0   12 |   *    *   * 120

x3/2o5/2o5/4x

.   .   .   . | 1440 |    5    5 |    5   10    5 |   1    5   5   1
--------------+------+-----------+----------------+-----------------
x   .   .   . |    2 | 3600    * |    2    2    0 |   1    2   1   0
.   .   .   x |    2 |    * 3600 |    0    2    2 |   0    1   2   1
--------------+------+-----------+----------------+-----------------
x3/2o   .   . |    3 |    3    0 | 2400    *    * |   1    1   0   0
x   .   .   x |    4 |    2    2 |    * 3600    * |   0    1   1   0
.   .   o5/4x |    5 |    0    5 |    *    * 1440 |   0    0   1   1
--------------+------+-----------+----------------+-----------------
x3/2o5/2o   . ♦   12 |   30    0 |   20    0    0 | 120    *   *   *
x3/2o   .   x ♦    6 |    6    3 |    2    3    0 |   * 1200   *   *
x   .   o5/4x ♦   10 |    5   10 |    0    5    2 |   *    * 720   *
.   o5/2o5/4x ♦   12 |    0   30 |    0    0   12 |   *    *   * 120

x3/2o5/3o5x

.   .   . . | 1440 |    5    5 |    5   10    5 |   1    5   5   1
------------+------+-----------+----------------+-----------------
x   .   . . |    2 | 3600    * |    2    2    0 |   1    2   1   0
.   .   . x |    2 |    * 3600 |    0    2    2 |   0    1   2   1
------------+------+-----------+----------------+-----------------
x3/2o   . . |    3 |    3    0 | 2400    *    * |   1    1   0   0
x   .   . x |    4 |    2    2 |    * 3600    * |   0    1   1   0
.   .   o5x |    5 |    0    5 |    *    * 1440 |   0    0   1   1
------------+------+-----------+----------------+-----------------
x3/2o5/3o . ♦   12 |   30    0 |   20    0    0 | 120    *   *   *
x3/2o   . x ♦    6 |    6    3 |    2    3    0 |   * 1200   *   *
x   .   o5x ♦   10 |    5   10 |    0    5    2 |   *    * 720   *
.   o5/3o5x ♦   12 |    0   30 |    0    0   12 |   *    *   * 120