Acronym  sladit 
Name 
small lanceal ditriacontahedron, strombic hexecontahedron, deltoidal hexecontahedron, tetragonal hexecontahedron 
©  
Inradius  sqrt[(97+43 sqrt(5))/82] = 1.534764 
Dihedral angles 

Dual  srid 
External links 
Only the lacings c and d survive as true edges. Those are the long resp. short ones. For their ratio one furthermore derives c/d = (7+sqrt(5))/6 = 1.539345. All other distances given below qualify as pseude edges only. Esp. x is nothing but the girding diagonal of the kites, and e is just the axial diagonal of the kites.
Incidence matrix according to Dynkin symbol
m3o5m = aoo3oxo5oob&#z(c,d,e) → height = 0 a = (3+sqrt(5))/3 = 1.745356 b = (8+2 sqrt(5))/11 = 1.133831 c = lacing(1,2) = sqrt[5+sqrt(5)]/3 = 0.896665 d = lacing(2,3) = sqrt[504 sqrt(5)]/11 = 0.582498 e = lacing(1,3) = sqrt[626+250 sqrt(5)]/33 = 1.043154 o..3o..5o..  12 * *  4 0  4 .o.3.o.5.o.  * 30 *  2 2  4 ..o3..o5..o  * * 20  0 3  3 +++ oo.3oo.5oo.&#c  1 1 0  60 *  2 c .oo3.oo5.oo&#d  0 1 1  * 60  2 d +++ ... oxo ...&#(c,d)t  1 2 1  2 2  60
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