LR(0)
SLR(1)


S'->S
S->nScS|epszilon

H0=	closure([S'->.S])=[S'->.S],[S->.nScS],[S->.]
H1=	read(H0,S)=[S'->S.]
H2=	read(H0,n)=[S->n.ScS],[S->.nScS],[S->.]
H3=	read(H2,S)=[S->nS.cS]
H2=	read(H2,n)=[S->n.ScS],[S->.nScS],[S->.]
H4=	read(H3,c)=[S->nSc.S],[S->.nScS],[S->.]
H5=	read(H4,S)=[S->nScS.]
H2=	read(H4,n)=[S->n.ScS],[S->.nScS],[S->.]

FOLLOW(S)={c,#}

SLR(1)
	-------action--------------	----goto---
	n		c			#			S
0	s2		r(S->e)		r(S->e)		1
1						accept
2	s2		r(S->e)		r(S->e)		3
3			s4
4	s2		r(S->e)		r(S->e)		5
5			r(S->nScS)	r(S->nScS)

(#0,         nc#) ->			0/n: s2
(#0n2,       c#) ->				2/c: r(S->e)
(#0n2S3,     c#) ->				3/c: s4
(#0n2S3c4,   #) ->				4/#: r(S->e)
(#0n2S3c4S5, #) ->				5/#: r(S->nScS)
   --------
(#0S1,       #) ->				1/#: accept



LR(0)
	action			S	n	c
0	step/red(S->e)	1	2
1	accept
2	step/red(S->e)	3	2
3	step					4
4	step/red(S->e)	5	2
5	red(S->nScS)




LR(1)

A->bBDBfBE
B->g
D->a
E->a|b

	[B->g., a]
	[B->g., f]
	[B->g., a][B->g.,b]
	[B->g., a/b]
	[B->g., a/b/c/#]

	[A->absagasdf.dwfewfds, a]
	[A->., #]


	[A->dshafj.BDA, #]
		[B->.~~~~, ]

S->SnSc|epszilon

H0=	closure([S'->.S,#])
		=[S'->.S,#][S->.SnSc,#][S->.,#]
		 [S->.SnSc,n][S->.,n]
		=[S'->.S,#][S->.SnSc,#/n][S->.,#/n]
H1=	read(H0,S)=[S'->S.,#]