0.00/0.34	YES
0.00/0.36	
0.00/0.36	
0.00/0.36	The system was inverted.
0.00/0.36	
0.00/0.36	Remains to prove termination of the 6-rule system
0.00/0.36	{ a a c -> c c c ,
0.00/0.36	  a c b -> a a c ,
0.00/0.36	  b c a -> b a b ,
0.00/0.36	  a b c -> b a c ,
0.00/0.36	  b c b ->= a b c ,
0.00/0.36	  a c b ->= c c b }
0.00/0.36	
0.00/0.36	
0.00/0.36	
0.00/0.36	
0.00/0.36	The system was filtered by the following matrix interpretation
0.00/0.36	of type E_J with J = {1,...,2} and dimension 4:
0.00/0.36	
0.00/0.36	c is interpreted by
0.00/0.36	 /       \
0.00/0.36	| 1 0 1 0 |
0.00/0.36	| 0 1 0 0 |
0.00/0.36	| 0 0 0 1 |
0.00/0.36	| 0 1 0 0 |
0.00/0.36	 \       /
0.00/0.36	a is interpreted by
0.00/0.36	 /       \
0.00/0.36	| 1 0 0 0 |
0.00/0.36	| 0 1 0 0 |
0.00/0.36	| 0 0 0 0 |
0.00/0.36	| 0 0 0 0 |
0.00/0.36	 \       /
0.00/0.36	b is interpreted by
0.00/0.36	 /       \
0.00/0.36	| 1 0 0 0 |
0.00/0.36	| 0 1 0 0 |
0.00/0.36	| 0 0 0 0 |
0.00/0.36	| 0 0 0 0 |
0.00/0.36	 \       /
0.00/0.36	
0.00/0.36	Remains to prove termination of the 5-rule system
0.00/0.36	{ a a c -> a c b ,
0.00/0.36	  b a b -> b c a ,
0.00/0.36	  b a c -> a b c ,
0.00/0.36	  a b c ->= b c b ,
0.00/0.36	  c c b ->= a c b }
0.00/0.36	
0.00/0.36	
0.00/0.36	Applying context closure of depth 1 in the following form: System R over Sigma
0.00/0.36	maps to { fold(xly) -> fold(xry) | l -> r in R, x,y in Sigma } over Sigma^2,
0.00/0.36	where fold(a_1,...,a_n) = (a_1,a_2)...(a_{n-1}a_{n})
0.00/0.36	
0.00/0.36	Remains to prove termination of the 45-rule system
0.00/0.36	{ [a, a] [a, a] [a, c] [c, a] -> [a, a] [a, c] [c, b] [b, a] ,
0.00/0.36	  [a, b] [b, a] [a, b] [b, a] -> [a, b] [b, c] [c, a] [a, a] ,
0.00/0.36	  [a, b] [b, a] [a, c] [c, a] -> [a, a] [a, b] [b, c] [c, a] ,
0.00/0.36	  [a, a] [a, b] [b, c] [c, a] ->= [a, b] [b, c] [c, b] [b, a] ,
0.00/0.36	  [a, c] [c, c] [c, b] [b, a] ->= [a, a] [a, c] [c, b] [b, a] ,
0.00/0.36	  [a, a] [a, a] [a, c] [c, c] -> [a, a] [a, c] [c, b] [b, c] ,
0.00/0.36	  [a, b] [b, a] [a, b] [b, c] -> [a, b] [b, c] [c, a] [a, c] ,
0.00/0.36	  [a, b] [b, a] [a, c] [c, c] -> [a, a] [a, b] [b, c] [c, c] ,
0.00/0.36	  [a, a] [a, b] [b, c] [c, c] ->= [a, b] [b, c] [c, b] [b, c] ,
0.00/0.36	  [a, c] [c, c] [c, b] [b, c] ->= [a, a] [a, c] [c, b] [b, c] ,
0.00/0.36	  [a, a] [a, a] [a, c] [c, b] -> [a, a] [a, c] [c, b] [b, b] ,
0.00/0.36	  [a, b] [b, a] [a, b] [b, b] -> [a, b] [b, c] [c, a] [a, b] ,
0.00/0.36	  [a, b] [b, a] [a, c] [c, b] -> [a, a] [a, b] [b, c] [c, b] ,
0.00/0.36	  [a, a] [a, b] [b, c] [c, b] ->= [a, b] [b, c] [c, b] [b, b] ,
0.00/0.36	  [a, c] [c, c] [c, b] [b, b] ->= [a, a] [a, c] [c, b] [b, b] ,
0.00/0.36	  [c, a] [a, a] [a, c] [c, a] -> [c, a] [a, c] [c, b] [b, a] ,
0.00/0.36	  [c, b] [b, a] [a, b] [b, a] -> [c, b] [b, c] [c, a] [a, a] ,
0.00/0.36	  [c, b] [b, a] [a, c] [c, a] -> [c, a] [a, b] [b, c] [c, a] ,
0.00/0.36	  [c, a] [a, b] [b, c] [c, a] ->= [c, b] [b, c] [c, b] [b, a] ,
0.00/0.36	  [c, c] [c, c] [c, b] [b, a] ->= [c, a] [a, c] [c, b] [b, a] ,
0.00/0.36	  [c, a] [a, a] [a, c] [c, c] -> [c, a] [a, c] [c, b] [b, c] ,
0.00/0.36	  [c, b] [b, a] [a, b] [b, c] -> [c, b] [b, c] [c, a] [a, c] ,
0.00/0.36	  [c, b] [b, a] [a, c] [c, c] -> [c, a] [a, b] [b, c] [c, c] ,
0.00/0.36	  [c, a] [a, b] [b, c] [c, c] ->= [c, b] [b, c] [c, b] [b, c] ,
0.00/0.36	  [c, c] [c, c] [c, b] [b, c] ->= [c, a] [a, c] [c, b] [b, c] ,
0.00/0.36	  [c, a] [a, a] [a, c] [c, b] -> [c, a] [a, c] [c, b] [b, b] ,
0.00/0.36	  [c, b] [b, a] [a, b] [b, b] -> [c, b] [b, c] [c, a] [a, b] ,
0.00/0.36	  [c, b] [b, a] [a, c] [c, b] -> [c, a] [a, b] [b, c] [c, b] ,
0.00/0.36	  [c, a] [a, b] [b, c] [c, b] ->= [c, b] [b, c] [c, b] [b, b] ,
0.00/0.36	  [c, c] [c, c] [c, b] [b, b] ->= [c, a] [a, c] [c, b] [b, b] ,
0.00/0.36	  [b, a] [a, a] [a, c] [c, a] -> [b, a] [a, c] [c, b] [b, a] ,
0.00/0.36	  [b, b] [b, a] [a, b] [b, a] -> [b, b] [b, c] [c, a] [a, a] ,
0.00/0.36	  [b, b] [b, a] [a, c] [c, a] -> [b, a] [a, b] [b, c] [c, a] ,
0.00/0.36	  [b, a] [a, b] [b, c] [c, a] ->= [b, b] [b, c] [c, b] [b, a] ,
0.00/0.36	  [b, c] [c, c] [c, b] [b, a] ->= [b, a] [a, c] [c, b] [b, a] ,
0.00/0.36	  [b, a] [a, a] [a, c] [c, c] -> [b, a] [a, c] [c, b] [b, c] ,
0.00/0.36	  [b, b] [b, a] [a, b] [b, c] -> [b, b] [b, c] [c, a] [a, c] ,
0.00/0.36	  [b, b] [b, a] [a, c] [c, c] -> [b, a] [a, b] [b, c] [c, c] ,
0.00/0.36	  [b, a] [a, b] [b, c] [c, c] ->= [b, b] [b, c] [c, b] [b, c] ,
0.00/0.36	  [b, c] [c, c] [c, b] [b, c] ->= [b, a] [a, c] [c, b] [b, c] ,
0.00/0.36	  [b, a] [a, a] [a, c] [c, b] -> [b, a] [a, c] [c, b] [b, b] ,
0.00/0.36	  [b, b] [b, a] [a, b] [b, b] -> [b, b] [b, c] [c, a] [a, b] ,
0.00/0.36	  [b, b] [b, a] [a, c] [c, b] -> [b, a] [a, b] [b, c] [c, b] ,
0.00/0.36	  [b, a] [a, b] [b, c] [c, b] ->= [b, b] [b, c] [c, b] [b, b] ,
0.00/0.36	  [b, c] [c, c] [c, b] [b, b] ->= [b, a] [a, c] [c, b] [b, b] }
0.00/0.36	
0.00/0.36	
0.00/0.36	
0.00/0.36	The system was filtered by the following matrix interpretation
0.00/0.36	of type E_J with J = {1,...,2} and dimension 2:
0.00/0.36	
0.00/0.36	[a, a] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[a, c] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[c, a] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[c, b] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[b, a] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[a, b] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[b, c] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[c, c] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 1 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[b, b] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	
0.00/0.36	Remains to prove termination of the 30-rule system
0.00/0.36	{ [a, a] [a, a] [a, c] [c, a] -> [a, a] [a, c] [c, b] [b, a] ,
0.00/0.36	  [a, b] [b, a] [a, b] [b, a] -> [a, b] [b, c] [c, a] [a, a] ,
0.00/0.36	  [a, b] [b, a] [a, c] [c, a] -> [a, a] [a, b] [b, c] [c, a] ,
0.00/0.36	  [a, a] [a, b] [b, c] [c, a] ->= [a, b] [b, c] [c, b] [b, a] ,
0.00/0.36	  [a, b] [b, a] [a, b] [b, c] -> [a, b] [b, c] [c, a] [a, c] ,
0.00/0.36	  [a, b] [b, a] [a, c] [c, c] -> [a, a] [a, b] [b, c] [c, c] ,
0.00/0.36	  [a, a] [a, a] [a, c] [c, b] -> [a, a] [a, c] [c, b] [b, b] ,
0.00/0.36	  [a, b] [b, a] [a, b] [b, b] -> [a, b] [b, c] [c, a] [a, b] ,
0.00/0.36	  [a, b] [b, a] [a, c] [c, b] -> [a, a] [a, b] [b, c] [c, b] ,
0.00/0.36	  [a, a] [a, b] [b, c] [c, b] ->= [a, b] [b, c] [c, b] [b, b] ,
0.00/0.36	  [c, a] [a, a] [a, c] [c, a] -> [c, a] [a, c] [c, b] [b, a] ,
0.00/0.36	  [c, b] [b, a] [a, b] [b, a] -> [c, b] [b, c] [c, a] [a, a] ,
0.00/0.36	  [c, b] [b, a] [a, c] [c, a] -> [c, a] [a, b] [b, c] [c, a] ,
0.00/0.36	  [c, a] [a, b] [b, c] [c, a] ->= [c, b] [b, c] [c, b] [b, a] ,
0.00/0.36	  [c, b] [b, a] [a, b] [b, c] -> [c, b] [b, c] [c, a] [a, c] ,
0.00/0.36	  [c, b] [b, a] [a, c] [c, c] -> [c, a] [a, b] [b, c] [c, c] ,
0.00/0.36	  [c, a] [a, a] [a, c] [c, b] -> [c, a] [a, c] [c, b] [b, b] ,
0.00/0.36	  [c, b] [b, a] [a, b] [b, b] -> [c, b] [b, c] [c, a] [a, b] ,
0.00/0.36	  [c, b] [b, a] [a, c] [c, b] -> [c, a] [a, b] [b, c] [c, b] ,
0.00/0.36	  [c, a] [a, b] [b, c] [c, b] ->= [c, b] [b, c] [c, b] [b, b] ,
0.00/0.36	  [b, a] [a, a] [a, c] [c, a] -> [b, a] [a, c] [c, b] [b, a] ,
0.00/0.36	  [b, b] [b, a] [a, b] [b, a] -> [b, b] [b, c] [c, a] [a, a] ,
0.00/0.36	  [b, b] [b, a] [a, c] [c, a] -> [b, a] [a, b] [b, c] [c, a] ,
0.00/0.36	  [b, a] [a, b] [b, c] [c, a] ->= [b, b] [b, c] [c, b] [b, a] ,
0.00/0.36	  [b, b] [b, a] [a, b] [b, c] -> [b, b] [b, c] [c, a] [a, c] ,
0.00/0.36	  [b, b] [b, a] [a, c] [c, c] -> [b, a] [a, b] [b, c] [c, c] ,
0.00/0.36	  [b, a] [a, a] [a, c] [c, b] -> [b, a] [a, c] [c, b] [b, b] ,
0.00/0.36	  [b, b] [b, a] [a, b] [b, b] -> [b, b] [b, c] [c, a] [a, b] ,
0.00/0.36	  [b, b] [b, a] [a, c] [c, b] -> [b, a] [a, b] [b, c] [c, b] ,
0.00/0.36	  [b, a] [a, b] [b, c] [c, b] ->= [b, b] [b, c] [c, b] [b, b] }
0.00/0.36	
0.00/0.36	
0.00/0.36	The system was filtered by the following matrix interpretation
0.00/0.36	of type E_J with J = {1,...,2} and dimension 2:
0.00/0.36	
0.00/0.36	[a, a] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 1 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[a, c] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[c, a] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 2 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[c, b] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 1 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[b, a] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 2 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[a, b] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[b, c] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[c, c] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[b, b] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	
0.00/0.36	Remains to prove termination of the 14-rule system
0.00/0.36	{ [a, a] [a, a] [a, c] [c, a] -> [a, a] [a, c] [c, b] [b, a] ,
0.00/0.36	  [a, a] [a, b] [b, c] [c, a] ->= [a, b] [b, c] [c, b] [b, a] ,
0.00/0.36	  [a, b] [b, a] [a, b] [b, c] -> [a, b] [b, c] [c, a] [a, c] ,
0.00/0.36	  [a, b] [b, a] [a, b] [b, b] -> [a, b] [b, c] [c, a] [a, b] ,
0.00/0.36	  [c, a] [a, a] [a, c] [c, a] -> [c, a] [a, c] [c, b] [b, a] ,
0.00/0.36	  [c, a] [a, b] [b, c] [c, a] ->= [c, b] [b, c] [c, b] [b, a] ,
0.00/0.36	  [c, b] [b, a] [a, b] [b, c] -> [c, b] [b, c] [c, a] [a, c] ,
0.00/0.36	  [c, b] [b, a] [a, b] [b, b] -> [c, b] [b, c] [c, a] [a, b] ,
0.00/0.36	  [b, a] [a, a] [a, c] [c, a] -> [b, a] [a, c] [c, b] [b, a] ,
0.00/0.36	  [b, b] [b, a] [a, c] [c, a] -> [b, a] [a, b] [b, c] [c, a] ,
0.00/0.36	  [b, b] [b, a] [a, b] [b, c] -> [b, b] [b, c] [c, a] [a, c] ,
0.00/0.36	  [b, b] [b, a] [a, c] [c, c] -> [b, a] [a, b] [b, c] [c, c] ,
0.00/0.36	  [b, b] [b, a] [a, b] [b, b] -> [b, b] [b, c] [c, a] [a, b] ,
0.00/0.36	  [b, b] [b, a] [a, c] [c, b] -> [b, a] [a, b] [b, c] [c, b] }
0.00/0.36	
0.00/0.36	
0.00/0.36	The system was filtered by the following matrix interpretation
0.00/0.36	of type E_J with J = {1,...,2} and dimension 2:
0.00/0.36	
0.00/0.36	[a, a] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 1 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[a, c] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[c, a] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[c, b] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[b, a] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[a, b] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[b, c] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[c, c] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[b, b] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	
0.00/0.36	Remains to prove termination of the 10-rule system
0.00/0.36	{ [a, b] [b, a] [a, b] [b, c] -> [a, b] [b, c] [c, a] [a, c] ,
0.00/0.36	  [a, b] [b, a] [a, b] [b, b] -> [a, b] [b, c] [c, a] [a, b] ,
0.00/0.36	  [c, a] [a, b] [b, c] [c, a] ->= [c, b] [b, c] [c, b] [b, a] ,
0.00/0.36	  [c, b] [b, a] [a, b] [b, c] -> [c, b] [b, c] [c, a] [a, c] ,
0.00/0.36	  [c, b] [b, a] [a, b] [b, b] -> [c, b] [b, c] [c, a] [a, b] ,
0.00/0.36	  [b, b] [b, a] [a, c] [c, a] -> [b, a] [a, b] [b, c] [c, a] ,
0.00/0.36	  [b, b] [b, a] [a, b] [b, c] -> [b, b] [b, c] [c, a] [a, c] ,
0.00/0.36	  [b, b] [b, a] [a, c] [c, c] -> [b, a] [a, b] [b, c] [c, c] ,
0.00/0.36	  [b, b] [b, a] [a, b] [b, b] -> [b, b] [b, c] [c, a] [a, b] ,
0.00/0.36	  [b, b] [b, a] [a, c] [c, b] -> [b, a] [a, b] [b, c] [c, b] }
0.00/0.36	
0.00/0.36	
0.00/0.36	The system was filtered by the following matrix interpretation
0.00/0.36	of type E_J with J = {1,...,2} and dimension 2:
0.00/0.36	
0.00/0.36	[a, a] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[a, c] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[c, a] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[c, b] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[b, a] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[a, b] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[b, c] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[c, c] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[b, b] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 1 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	
0.00/0.36	Remains to prove termination of the 4-rule system
0.00/0.36	{ [a, b] [b, a] [a, b] [b, c] -> [a, b] [b, c] [c, a] [a, c] ,
0.00/0.36	  [c, a] [a, b] [b, c] [c, a] ->= [c, b] [b, c] [c, b] [b, a] ,
0.00/0.36	  [c, b] [b, a] [a, b] [b, c] -> [c, b] [b, c] [c, a] [a, c] ,
0.00/0.36	  [b, b] [b, a] [a, b] [b, c] -> [b, b] [b, c] [c, a] [a, c] }
0.00/0.36	
0.00/0.36	
0.00/0.36	The system was filtered by the following matrix interpretation
0.00/0.36	of type E_J with J = {1,...,2} and dimension 2:
0.00/0.36	
0.00/0.36	[a, a] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[a, c] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[c, a] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[c, b] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[b, a] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[a, b] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 1 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[b, c] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[c, c] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	[b, b] is interpreted by
0.00/0.36	 /   \
0.00/0.36	| 1 0 |
0.00/0.36	| 0 1 |
0.00/0.36	 \   /
0.00/0.36	
0.00/0.36	Remains to prove termination of the 0-rule system
0.00/0.36	{ }
0.00/0.36	
0.00/0.36	
0.00/0.36	The system is trivially terminating.
0.00/0.39	EOF