Details Page for 0.5644

Complete Solution is Known:

Period:  
Preperiod:  
Quotient Size:   674
P-Portion Size:   50
Tame?   No

MSV File: q-0.5644.msv

Growth Pattern:

Heap   Q-Size   P-Size
121
362
5102
8184
9265
10408
12529
16609
1719220
1823224
1924024
2025224
2530429
2751643
3451843
3552043
4464448
4664648
4964848
5067450

(Click on a heap to see details)

Details for Q35(0.5644):

Q = <a,b,c,d,e,f,g,h,i,j,k,l,m,n,o,p,q,r,s,t,u,v | a2=1, b4=b2, b2c2=b2, bc3=bc, c4=c2, b2d=b3c, cd=bc2, bd2=b3, d5=d3, b2e=ab2, ce=ac3, bde=ab2c, be2=abe, d3e2=b3c, e3=ae2, b2f=ab2, cf=ac3, bdf=ab2c, d4f=d2f, bef=abe, de2f=abc, f2=ae2f, b2g=ab3, cg=abc, dg=ab2c, beg=b2, e2g=be, efg=be, g2=b2, bh=b2, ch=bc, d3h=b2c, d2eh=ad2h, de2h=adeh, fh=abc2, gh=abfg, h2=b2, b2i=ab2c, bdi=abfg, d2i=ab2c, ei=ac2i, fi=ac2i, gi=abc2i, hi=bi, i2=b2, bj=ab2c, cj=abc2, d2j=ab3c, dej=d2e2, e2j=aej, fj=bc, gj=b2c, dhj=ad2h, ehj=ahj, ij=abci, j2=b2, djk=ad2e2k, ejk=ajk, k2=b2, b2l=b2k, bcl=b3ck, c2l=b2k, bdl=cl, d4l=d2l, bel=ab3k, d3el=del, e2l=b2k, d3fl=dfl, d2efl=efl, dhl=cl, ehl=aegl, cil=abfgl, jl=ab3ck, l2=b2, bm=bfg, cm=bc, dm=b2c, e2m=abe, fm=be, egm=bfg, hm=agm, im=bc2i, jm=ab2c, m2=b2, bn=ab2, cn=abc, dn=ab2c, e2n=abc2, fn=bc2, gn=bfgkl, hn=ab2, in=abc2i, jn=b2c, eln=egl, mn=gm, n2=b2, bo=ab2k, co=abck, d2o=ab3k, eo=abek, dfo=b2ck, ho=ab2k, dio=afgo, jo=b2ck, ko=abkl, lo=abkl, mo=fgo, no=b2k, o2=b2, bp=ab2k, cp=abck, d4p=d2p, ep=abek, d3fp=dfp, gp=go, hp=ab2k, ip=io, kp=abkl, lp=abkl, mp=fgo, np=b2k, op=b2, p2=b2, bq=b3k, c3q=cq, dq=b3ck, e2q=c2q, fq=ac2q, egq=b3k, hq=b3k, c2iq=iq, jq=ab3ck, c2kq=kq, ekq=akq, gkq=ab3, lq=b2, emq=gq, gmq=ab2k, kmq=b3, nq=ab3k, oq=ab3, pq=ab3, q2=b2, r=abci, b2s=b3k, c3s=cs, bds=b3ck, bes=abs, d3es=ab2ck, de2s=ades, bfs=abs, defs=bcs, e2fs=aefs, gs=abs, dehs=adhs, e2hs=aehs, bis=iq, c2is=is, dis=ciq, d3ks=b2c, eks=aks, dfks=abcks, ls=akln, kms=bks, ens=bc2s, kns=abc2ks, os=abks, d2ps=d2ekl, dfps=defkl, jps=abikl, qs=b3, s2=b2, t=hj, bu=b2, cu=b3c, du=b2c, eu=ad2h, fu=bfkl, gu=bgkl, hu=b2, iu=ab3c, ju=ab2c, ku=d2hk, lu=b3k, mu=bfgkl, nu=ab2, ou=ab2k, pu=ab2k, qu=b3k, su=d2hs, u2=b2, bv=ab3, cv=ab2c, dv=ab3c, ev=b2, fv=b2, gv=egkl, hv=aegkl, iv=b2c, jv=b3c, kv=ab2k, lv=ab2k, mv=eklm, nv=egkl, ov=b3k, pv=b3k, qv=ab2k, sv=ab3k, uv=ab3, v2=b2>

P = {a, b2, c2, d2, d4, de, d3e, e2, d2e2, af, ad2f, ae2f, ag, fg, bi, ac3i, adj, al, fl, gl, akl, d2kl, dekl, afkl, ad2fkl, agkl, fgkl, bikl, am, gm, aklm, gklm, gq, ackq, amq, ahs, bks, c2ks, adhks, aciks, hjks, ns, dps}

Phi = 1 a 1 b b c c d e f g h i ac j bc k l m n o p bc ab2c ab2c q abci s ab2 b3c b3c b2c hj b3 u v v b2k b2k ckl ckl ab3k ab3k ab2

Monoid Structure

Idempotent  |G|  |Arch|
122
b2 *16494
c246
d448
e224
ae2f26