Details Page for 0.1671

Complete Solution is Known:

MSV File: q-0.1671.msv

Growth Pattern:

(Click on a heap to see details)

Details for Q₂₈(0.1671):

Q = <a,b,c,d,e,f,g,h,i,j,k,l,m,n,o,p,q,r,s,t | a²=1, b⁵=b³, b⁴c=b²c, b²c²=b⁴, bc⁴=bc², c⁷=c⁵, b²d=ab⁴, c⁵d=c³d, d²=b⁴, b²e=b³c, bce=b⁴, c³e=bc², bde=ab²c, cde=bd, be²=b³, ce²=b²c, de²=ab⁴, e⁴=e², b²f=b²c, c⁵f=c³f, df=ab²c, bef=b⁴, cef=bf, e²f=b²c, f²=b⁴, bg=b³c, cg=b⁴, dg=ab²c, eg=b³, fg=b⁴, g²=b⁴, bh=ab³, c⁴h=c²h, dh=b⁴, ceh=ab³, fh=ab²c, gh=ab²c, ch²=b²c, eh²=aeh, h³=ah², b²i=ab⁴, bc³i=bci, c⁶i=c⁴i, bdi=bcf, c⁴di=c²di, bei=ab²c, c²ei=bci, dei=bf, e²i=ab⁴, fi=ab²c, gi=ab²c, c²hi=hi, ehi=b³c, h²i=ab⁴, i²=b⁴, b²j=ab³, c⁵j=c³j, bej=ab³c, e²j=ab³, bc²fj=achi, gj=ab³c, hj=b³, c⁴ij=c²ij, j²=b⁴, bk=ab⁴, c⁴k=c²k, dk=abd, ek=ab²c, fk=abf, gk=ab³c, hk=b³, c³ik=cik, k²=b⁴, b²l=abe, bcl=ab³, c²l=achi, dl=be, cel=ab³c, e²l=ab²c, bfl=ab³, cfl=ab²c, efl=ab³c, gl=fl, hl=be, il=be, bjl=be, cjl=b³, ejl=abel, fjl=b³, kl=b³c, cl²=be, el²=b³c, fl²=be, jl³=b³c, l⁴=b⁴, b²m=b³c, bcm=abcfj, c⁵m=c³m, dm=abf, bem=b³, cem=abfj, e²m=b³c, fm=b³, gm=b³, hm=ab³c, im=ab³c, bjm=ab³c, cjm=abij, ejm=ab³, km=bfj, blm=bel, clm=ab³c, elm=ab²c, jlm=abel, l²m=b³c, m²=b⁴, bn=be, c⁵n=c³n, dn=abf, en=abel, fn=ef, gn=b³, hn=ab³c, in=ab³c, kn=ab²c, ln=el, mn=em, n²=abel, bo=ab², co=ab³c, do=b³, eo=ab²c, fo=ab³c, go=ab³c, ho=b³, io=b³, jo=b⁴, ko=b⁴, l³o=b³c, mo=ab²c, no=ab²c, o²=b⁴, bp=ijk, c⁵p=c³p, dp=adij, c²ep=cijk, e²p=ab³, fp=ab³c, gp=ab³c, hp=b³, ip=b³, jp=aefj, kp=aijk, lp=b³c, mp=ab²c, np=ab²c, op=b⁴, p²=b⁴, bq=ab³, cq=adej, dq=b⁴, eq=ab³c, fq=ab²c, gq=ab²c, hq=b⁴, iq=aefj, jq=b³, kq=b³, lq=be, mq=ab³c, nq=ab³c, oq=b³, pq=b³, q²=b⁴, br=ab³c, c⁶r=c⁴r, dr=b²c, er=ab³, fr=ab⁴, gr=ab⁴, hr=abfj, ir=chi, jr=b³c, kr=b³c, lr=abel, mr=ab³, nr=ab³, or=b³c, pr=b³c, qr=b²c, r²=b⁴, b³s=bs, bc²s=bs, bds=abs, c⁴ds=c²ds, es=bcs, bfs=bcs, gs=b²cs, hs=ab²s, bis=abs, dis=cfs, js=abs, ks=abs, bls=abcs, cls=ab²s, fls=ab²s, l³s=ab²cs, ms=bcs, ns=bcs, os=abs, ps=abs, qs=ab²s, rs=ab²cs, s²=b⁴, bt=be, ct=abd, dt=ab³c, et=abel, ft=b³, gt=b³, ht=ab³c, it=abf, kt=ab²c, lt=el, mt=abel, nt=abel, ot=ab²c, pt=bfj, qt=ab³c, rt=ab³, st=bcs, t²=abel>

P = {a, b², b⁴, c², c⁴, c⁶, ad, ac²d, ac⁴d, ae, ae², ae³, cf, c³f, ach, ac³h, e³h, h², ai, ac²i, ac⁴i, di, c²di, abj, ac²j, bc³j, bdj, bc³dj, ac²ej, abcfj, aefj, bij, c²ij, jk, ac³jk, aijk, ac²ijk, ael, ajl, bl², ajl², abl³, ac⁴m, acjn, c⁴jn, aq, ar, ac²r, c⁵r, acs, ac³s, ac⁶s, c³ds, ac⁴fs, cis, c³is, ls, al²s}

Phi = 1 a 1 b b ab c a d e b b f g h i j k l be be m n o p q r s t b³c

Monoid Structure