Acronym | bicypdrahi |
Name | (bistratic) bi-cyclopentadiminished rectified hecatonicosachoron |
© © | |
Circumradius | sqrt[(21+9 sqrt(5))/2] = 4.534568 |
Lace city in approx. ASCII-art |
x5x i o5F k F5o o5V F=ff=x+f=2x+v l s V=2f=2x+2v x5F x5F F5x o' o F5x p' p V5o F5f F5f V5o t q' B5o q t f5F u f5F F5o r' r l x5x i F5x o5B demi(V5f) o5B F5x p f5F v m v f5F p' r r' o5F x5F demi(f5V) demi(f5V) x5F k o n n o' demi(F5F) demi(F5F) F5f j j F5f q q' o5V o5V s demi(F5F) demi(F5F) s B5o j j B5o u demi(V5f) demi(V5f) u m m o5F F5f F5f k x5F q' q x5F o' o x5x demi(F5F) demi(F5F) i j j F5x F5x F5o p' f5F f5F p l r' r demi(f5V) demi(f5V) o5B n n o5B v demi(F5F) demi(F5F) v V5o j j V5o t t f5F f5F r demi(F5F) demi(F5F) r' j j F5x demi(V5f) demi(V5f) F5x p m m p' F5o F5f F5f l x5F q B5o demi(f5V) B5o q' x5F o u n u o' x5x F5f F5f o5F i q' o5B q k o5V f5F v f5F o5V s r' r s x5F x5F o' F5x F5x o p' p o5F V5o k t F5o x5x l i |
General of army | (is itself convex) |
Colonel of regiment | (is itself locally convex) |
Pattern
(of cells) |
tid 1 tid 2 i x5x a-----b-----a-----b-----a----... j .5. k-----l-----k-----l-----k----... \ / \ / \ \ / \ / \ l F5o c c c m .5. m m m | | | | | | t V5o d d d u .5o n n n / \ / \ / / \ / \ / p F5x _e---f_ _e---f_ _e--... q'/q _o---p_ _o---p_ _o--... o x5F g h---g h---g r'/r q r---q r---q \ / \ / \ / \ / s o5V i i v o5. s s | | | | k o5F j j n .5. t t / \ / \ / \ / \ i x5x a-----b-----a-----b-----a----... j .5. k-----l-----k-----l-----k----... pero 1 pero 2 i x5. _b_-----_a_ p .5x _e-------f_ k o5. _- -j- -_ o .5F _- / \ -_ l F5. c / \ c q .5f g----o_ _A----h o' x5. / \ _ --u---v-- _ / \ u .5o / \ -_n_- / \ p' F5. / _w-_ / \ _-x_ \ s .5V / \_- -_/ \ t V5. d- y_ _r -d q' .5f i_ _p B_ _i r' f5. \ / -_ _- \ / o' .5F \ -v-_ \ / _-u- / v o5. \ / _s_ \ / p' .5x \ / -_x---w_- \ / p F5. f_---z_- -_q---_e k .5F j_ \ / _j r f5. -_ \ / _- l .5o -_ _-c-_ _- o x5. h-------g i .5x a-------b pero 3 pero 4 j .5. _l_-----_k_ q'/q _o-------p_ n .5. _- -t- -_ r'/r _- / \ -_ m .5. m / \ m o'/o q----g_ _v----r r'/r / \ _ --y---z-- _ / \ s .5. / \ -_i_- / \ q'/q / _B-_ / \ _-A_ \ v .5. / \_- -_/ \ u .5. n- w_ _f -n o'/o s_ _h u_ _s p'/p \ / -_ _- \ / r'/r \ -z-_ \ / _-y- / t .5. \ / _d_ \ / q'/q \ / -_A---B_- \ / q'/q p_---x_- -_e---_o n .5. t_ \ / _t p'/p -_ \ / _- m .5. -_ _-m-_ _- r'/r r-------q j .5. k-------l tet 1 tet 2 tet 3 tet 4 l .5. c s .5. i m .5. m v .5. s / | \ / | \ / | \ / | \ p' .5. x---|---w o' .5. u---|---v q'/q A---|---B r'/r y---|---z \ | / \ | / \ | / \ | / t .5. d k .5. j u .5. n n .5. t tet 5 tet 6 tet 7 tet 8 r q_ r z_ r' r_ r' y_ p / \ - _e p / \ - _f p' / \ - _x p' / \ - _w / _ - / / _ - / / _ - / / _ - / o g_- \ / o h_- \ / o' v_- \ / o' u_- \ / q - _o q - _A q' - _p q' - _B |
Face vector | 700, 1800, 1410, 310 |
Confer |
This polytope can be obtained as a bi-cyclical application of a bistratic diminishing of rahi. The first picture displays not only the sectioning bases, the tids of those chopped off bistratic caps, quite well, but also display that a specific type of tets (type 5) fully spreads between those 2 rings of tids. By this very diminishing further all (not fully erased) ids (of the former rahi) get halved into peroes.
The above provided vertex pattern allows for higher symmetrical identifications. E.g. the grouping of the following vertex types into further equivalence classes: (a,k), (b,l), (c,j,m,t), (d,i,n,s), (e,g,o,q), (f,h,p,r), (u,w,y,B), (v,x,z,A). The according reduced matrix is appended below.
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