0.00/0.86	YES
0.00/0.86	
0.00/0.86	Problem:
0.00/0.86	f(x) -> e() <= d() = l()
0.00/0.86	h(x, x) -> A()
0.00/0.86	
0.00/0.86	Proof:
0.00/0.86	This system is confluent.
0.00/0.86	By \cite{ALS94}, Theorem 4.1.
0.00/0.86	This system is of type 3 or smaller.
0.00/0.86	This system is strongly deterministic.
0.00/0.86	All 0 critical pairs are joinable.
0.00/0.86	This system is quasi-decreasing.
0.00/0.86	By \cite{O02}, p. 214, Proposition 7.2.50.
0.00/0.86	This system is of type 3 or smaller.
0.00/0.86	This system is deterministic.
0.00/0.86	System R transformed to U(R).
0.00/0.86	This system is terminating.
0.00/0.86	Call external tool:
0.00/0.86	./ttt2.sh
0.00/0.86	Input:
0.00/0.86	  ?1(l(), x) -> e()
0.00/0.86	  f(x) -> ?1(d(), x)
0.00/0.86	  h(x, x) -> A()
0.00/0.86	
0.00/0.86	 Polynomial Interpretation Processor:
0.00/0.86	  dimension: 1
0.00/0.86	  interpretation:
0.00/0.86	   [A] = 0,
0.00/0.86	   
0.00/0.86	   [h](x0, x1) = 2x0 + 4x1 + 1,
0.00/0.86	   
0.00/0.86	   [d] = 0,
0.00/0.86	   
0.00/0.86	   [f](x0) = 2x0x0 + 4,
0.00/0.86	   
0.00/0.86	   [e] = 0,
0.00/0.86	   
0.00/0.86	   [?1](x0, x1) = 2x0 + x1x1 + 1,
0.00/0.86	   
0.00/0.86	   [l] = 4
0.00/0.86	  orientation:
0.00/0.86	   ?1(l(),x) = x*x + 9 >= 0 = e()
0.00/0.86	   
0.00/0.86	   f(x) = 2x*x + 4 >= x*x + 1 = ?1(d(),x)
0.00/0.86	   
0.00/0.86	   h(x,x) = 6x + 1 >= 0 = A()
0.00/0.86	  problem:
0.00/0.86	   
0.00/0.86	  Qed
0.00/0.86	
0.00/0.87	EOF