Details Page for 0.7073

Complete Solution is Known:

Period:  
Preperiod:  
Quotient Size:   364
P-Portion Size:   91
Tame?   No

MSV File: q-0.7073.msv

Growth Pattern:

Heap   Q-Size   P-Size
121
462
982
15123
19184
23246
27327
314010
355011
396015
437216
478421
519822
5511228
5912829
6314436
6716237
7118045
7520046
7922055
8324256
8726466
9128867
9531278
9933879
10336491

(Click on a heap to see details)

Details for Q75(0.7073):

Q = <a,b,c,d,e,f,g,h,i,j,k,l,m,n,o,p,q,r,s | a2=1, b19=b17, bc=ab3, c2=b4, b2d=ab5, cd=b5, d2=b6, b3e=ab7, ce=ab2e, de=b7, e2=b8, b4f=ab9, cf=ab2f, df=ab3f, ef=b9, f2=b10, b5g=ab11, cg=ab2g, dg=ab3g, eg=ab4g, fg=b11, g2=b12, b6h=ab13, ch=ab2h, dh=ab3h, eh=ab4h, fh=ab5h, gh=b13, h2=b14, b7i=ab15, ci=ab2i, di=ab3i, ei=ab4i, fi=ab5i, gi=ab6i, hi=b15, i2=b16, b8j=ab17, cj=ab2j, dj=ab3j, ej=ab4j, fj=ab5j, gj=ab6j, hj=ab7j, ij=b17, j2=b18, b9k=ab17, ck=ab2k, dk=ab3k, ek=ab4k, fk=ab5k, gk=ab6k, hk=ab7k, ik=ab8k, jk=b17, k2=b18, b8l=b7k, cl=ab2l, dl=ab3l, el=ab4l, fl=ab5l, gl=ab6l, hl=ab7l, il=ab7k, jl=ab8k, kl=b17, l2=b18, b7m=b6l, cm=ab2m, dm=ab3m, em=ab4m, fm=ab5m, gm=ab6m, hm=ab6l, im=ab7l, jm=ab7k, km=ab8k, lm=b17, m2=b18, b6n=b5m, cn=ab2n, dn=ab3n, en=ab4n, fn=ab5n, gn=ab5m, hn=ab6m, in=ab6l, jn=ab7l, kn=ab7k, ln=ab8k, mn=b17, n2=b18, b5o=b4n, co=ab2o, do=ab3o, eo=ab4o, fo=ab4n, go=ab5n, ho=ab5m, io=ab6m, jo=ab6l, ko=ab7l, lo=ab7k, mo=ab8k, no=b17, o2=b18, b4p=b3o, cp=ab2p, dp=ab3p, ep=ab3o, fp=ab4o, gp=ab4n, hp=ab5n, ip=ab5m, jp=ab6m, kp=ab6l, lp=ab7l, mp=ab7k, np=ab8k, op=b17, p2=b18, b3q=b2p, cq=ab2q, dq=ab2p, eq=ab3p, fq=ab3o, gq=ab4o, hq=ab4n, iq=ab5n, jq=ab5m, kq=ab6m, lq=ab6l, mq=ab7l, nq=ab7k, oq=ab8k, pq=b17, q2=b18, b2r=bq, cr=abq, dr=ab2q, er=ab2p, fr=ab3p, gr=ab3o, hr=ab4o, ir=ab4n, jr=ab5n, kr=ab5m, lr=ab6m, mr=ab6l, nr=ab7l, or=ab7k, pr=ab8k, qr=b17, r2=b18, bs=r, cs=abr, ds=abq, es=ab2q, fs=ab2p, gs=ab3p, hs=ab3o, is=ab4o, js=ab4n, ks=ab5n, ls=ab5m, ms=ab6m, ns=ab6l, os=ab7l, ps=ab7k, qs=ab8k, rs=b17, s2=b18>

P = {a, b2, b4, b6, b8, b10, b12, b14, b16, b18, ad, abe, af, ab2f, abg, ab3g, ah, ab2h, ab4h, abi, ab3i, ab5i, aj, ab2j, ab4j, ab6j, abk, ab3k, ab5k, ab7k, al, ab2l, ab4l, ab6l, abm, ab3m, ab5m, an, ab2n, ab4n, abo, ab3o, ap, ab2p, abq, ar}

Phi = 1 a 1 a b ab b ab 1 c ac c b ab3 b3 d b2 bd b4 e b3 be b5 f b4 bf b6 g b5 bg b7 h b6 bh b8 i b7 bi b9 j b8 bj b10 k b9 bk b11 l b10 bl b12 m b11 bm b13 n b12 bn b14 o b13 bo b15 p b14 bp b16 q b15 bq b17 r b16 br b18 s b17 r b17

Monoid Structure

Idempotent  |G|  |Arch|
122
b18 *4198