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suffix tree for "aabbccba$"
root
a
bbccba$
abbccba$
$
b
ccba$
bccba$
a$
c
ba$
cba$
$
suffix tree for "durand-bongo-play-previous-or-last"
root
d
-bongo-play-previous-or-last
urand-bongo-play-previous-or-last
u
s-or-last
rand-bongo-play-previous-or-last
r
evious-or-last
and-bongo-play-previous-or-last
-last
a
y-previous-or-last
nd-bongo-play-previous-or-last
st
n
go-play-previous-or-last
d-bongo-play-previous-or-last
-
p
revious-or-last
lay-previous-or-last
bongo-play-previous-or-last
or-last
last
bongo-play-previous-or-last
o
-play-previous-or-last
ngo-play-previous-or-last
us-or-last
r-last
go-play-previous-or-last
p
revious-or-last
lay-previous-or-last
la
st
y-previous-or-last
y-previous-or-last
evious-or-last
vious-or-last
ious-or-last
s
t
-or-last
t
suffix tree for strings: aaaaa$
root
a
$
a
$
a
$
a
$
a$
$
suffix tree for strings: aaaaabbb$
root
a
bbb$
a
bbb$
a
bbb$
a
bbb$
abbb$
b
$
b
$
b$
$
Generalized suffix tree for: abab, baba:
root
a
$ (1 : 3)
b
$ (0 : 2)
a
$ (1 : 1)
b$ (0 : 0)
b
$ (0 : 3)
a
$ (1 : 2)
b
a$ (1 : 0)
$ (0 : 1)
$ (1 : 4)$ (0 : 4)
Generalized suffix tree for: abab, baba, cbabd:
root
a
$ (1 : 3)
b
$ (0 : 2)
a
$ (1 : 1)
b$ (0 : 0)
d$ (2 : 2)
b
$ (0 : 3)
a
$ (1 : 2)
b
a$ (1 : 0)
$ (0 : 1)
d$ (2 : 1)
d$ (2 : 3)
$ (2 : 5)$ (1 : 4)$ (0 : 4)
cbabd$ (2 : 0)
d$ (2 : 4)
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