$\mathbf{T_0=\epsilon}$	T0S=T1	T0a=T2
$S'\ensuremath{\rightarrow}\ensuremath{\mathbf{.}} S$	$S'\ensuremath{\rightarrow} S\ensuremath{\mathbf{.}}$	$S\ensuremath{\rightarrow} a\ensuremath{\mathbf{.}} Ac$
$S\ensuremath{\rightarrow}\ensuremath{\mathbf{.}} aAc$		$A\ensuremath{\rightarrow}\ensuremath{\mathbf{.}} aSc$
$S\ensuremath{\rightarrow}\ensuremath{\mathbf{.}} b$		$A\ensuremath{\rightarrow}\ensuremath{\mathbf{.}} b$
T0b=T3	T2A=T4	T2a=T5
$S\ensuremath{\rightarrow} b\ensuremath{\mathbf{.}}$	$S\ensuremath{\rightarrow} aA\ensuremath{\mathbf{.}} c$	$A\ensuremath{\rightarrow} a\ensuremath{\mathbf{.}} Sc$
		$S\ensuremath{\rightarrow}\ensuremath{\mathbf{.}} aAc$
		$S\ensuremath{\rightarrow}\ensuremath{\mathbf{.}} b$
T2b=T6	T4c=T7	T5S=T8
$A\ensuremath{\rightarrow} b\ensuremath{\mathbf{.}}$	$S\ensuremath{\rightarrow} aAc\ensuremath{\mathbf{.}}$	$A\ensuremath{\rightarrow} aS\ensuremath{\mathbf{.}} c$
T5a=T2	T5b=T3	T8c=T9
		$A\ensuremath{\rightarrow} aSc\ensuremath{\mathbf{.}}$

A táblázat:

	$\epsilon$	a	b	c	A	S
T0	S	T2	T3			T1
T1	A
T2	S	T5	T6		T4
T3	2
T4	S			T7
T5	S	T2	T3			T8
T6	4
T7	1
T8	S			T9
T9	3

És az elemzés:
$(T_0\;,\;aabcc\;,\;\epsilon)\ensuremath{\rightarrow}$
$(T_0aT_2\;,\;abcc\;,\;\epsilon)\ensuremath{\rightarrow}$
$(T_0aT_2aT_5\;,\;bcc\;,\;\epsilon)\ensuremath{\rightarrow}$
$(T_0aT_2aT_5bT_3\;,\;cc\;,\;\epsilon)\ensuremath{\rightarrow}$
$(T_0aT_2aT_5ST_8\;,\;cc\;,\;2)\ensuremath{\rightarrow}$
$(T_0aT_2aT_5ST_8cT_9\;,\;c\;,\;2)\ensuremath{\rightarrow}$
$(T_0aT_2AT_4\;,\;c\;,\;23)\ensuremath{\rightarrow}$
$(T_0aT_2AT_4cT_7\;,\;\epsilon\;,\;23)\ensuremath{\rightarrow}$
$(T_0ST_1\;,\;\epsilon\;,\;231)\ensuremath{\rightarrow}$Accept.