0 QTRS
↳1 NonTerminationProof (⇒, 69 ms)
↳2 NO
Begin(s(x)) → Wait(Right1(x))
Begin(u(x)) → Wait(Right2(x))
Begin(u(x)) → Wait(Right3(x))
Begin(u(x)) → Wait(Right4(x))
Begin(u(x)) → Wait(Right5(x))
Begin(s(x)) → Wait(Right6(x))
Begin(r(x)) → Wait(Right7(x))
Begin(n(x)) → Wait(Right8(x))
Right1(r(End(x))) → Left(s(r(End(x))))
Right2(r(End(x))) → Left(u(r(End(x))))
Right3(s(End(x))) → Left(u(s(End(x))))
Right4(n(End(x))) → Left(u(n(End(x))))
Right5(c(End(x))) → Left(u(c(End(x))))
Right6(c(End(x))) → Left(s(c(End(x))))
Right7(c(End(x))) → Left(r(c(End(x))))
Right8(c(End(x))) → Left(n(c(End(x))))
Right1(r(x)) → Ar(Right1(x))
Right2(r(x)) → Ar(Right2(x))
Right3(r(x)) → Ar(Right3(x))
Right4(r(x)) → Ar(Right4(x))
Right5(r(x)) → Ar(Right5(x))
Right6(r(x)) → Ar(Right6(x))
Right7(r(x)) → Ar(Right7(x))
Right8(r(x)) → Ar(Right8(x))
Right1(s(x)) → As(Right1(x))
Right2(s(x)) → As(Right2(x))
Right3(s(x)) → As(Right3(x))
Right4(s(x)) → As(Right4(x))
Right5(s(x)) → As(Right5(x))
Right6(s(x)) → As(Right6(x))
Right7(s(x)) → As(Right7(x))
Right8(s(x)) → As(Right8(x))
Right1(u(x)) → Au(Right1(x))
Right2(u(x)) → Au(Right2(x))
Right3(u(x)) → Au(Right3(x))
Right4(u(x)) → Au(Right4(x))
Right5(u(x)) → Au(Right5(x))
Right6(u(x)) → Au(Right6(x))
Right7(u(x)) → Au(Right7(x))
Right8(u(x)) → Au(Right8(x))
Right1(n(x)) → An(Right1(x))
Right2(n(x)) → An(Right2(x))
Right3(n(x)) → An(Right3(x))
Right4(n(x)) → An(Right4(x))
Right5(n(x)) → An(Right5(x))
Right6(n(x)) → An(Right6(x))
Right7(n(x)) → An(Right7(x))
Right8(n(x)) → An(Right8(x))
Right1(c(x)) → Ac(Right1(x))
Right2(c(x)) → Ac(Right2(x))
Right3(c(x)) → Ac(Right3(x))
Right4(c(x)) → Ac(Right4(x))
Right5(c(x)) → Ac(Right5(x))
Right6(c(x)) → Ac(Right6(x))
Right7(c(x)) → Ac(Right7(x))
Right8(c(x)) → Ac(Right8(x))
Ar(Left(x)) → Left(r(x))
As(Left(x)) → Left(s(x))
Au(Left(x)) → Left(u(x))
An(Left(x)) → Left(n(x))
Ac(Left(x)) → Left(c(x))
Wait(Left(x)) → Begin(x)
r(s(x)) → s(r(x))
r(u(x)) → u(r(x))
s(u(x)) → u(s(x))
n(u(x)) → u(n(x))
c(u(x)) → u(c(x))
c(s(x)) → s(c(x))
c(r(x)) → r(c(x))
c(n(x)) → n(c(x))
Wait Left n c End → Wait Left n c End
Wait Left n → Wait Right8
by OverlapClosure OC 2Wait Left → Begin
by original rule (OC 1)Begin n → Wait Right8
by original rule (OC 1)
Right8 c End → Left n c End
by original rule (OC 1)