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Katerina Roukounaki
cloud-orbit
Commits
dac8563f
Commit
dac8563f
authored
Nov 13, 2014
by
Yiannis Tsiouris
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Implement the Table module
parent
7f15188a
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Table.hs
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dac8563f
--
-- orbit-int hash table (storing vertices on a worker)
--
module
Table
(
new
,
to_list
,
is_member
,
insert
,
get_freq
,
sum_freqs
,
sum_freqs2
,
freq_to_slots
,
freq_to_nonempty_slots
,
freq_to_vertices
,
max_freq
,
avg_freq
,
avg_nonempty_freq
--, freq_to_stat
--, freq_from_stat
,
fill_deg
)
where
import
Data.Array
(
Array
,
elems
,
listArray
,
(
!
),
(
//
))
-- Note: Hash tables have a fixed number of slots but each slot can store
-- a list of vertices. The functions is_member/3 and insert/3
-- expect its slot argument to be in range.
-- new(Size) creates a table with Size slots, each containing an empty list.
new
::
Int
->
Array
Int
[
Int
]
new
size
=
listArray
(
0
,
size
-
1
)
$
cycle
[
[]
]
-- to_list(T) converts a table T into a list of its entries.
to_list
::
Array
Int
[
Int
]
->
[
Int
]
to_list
=
concat
.
elems
-- is_member(X, I, T) is true iff X is stored in table T at slot I.
is_member
::
Int
->
Int
->
Array
Int
[
Int
]
->
Bool
is_member
x
i
t
=
elem
x
(
t
!
i
)
-- insert(X, I, T) inserts X into table T at slot I.
insert
::
Int
->
Int
->
Array
Int
[
Int
]
->
Array
Int
[
Int
]
insert
x
i
t
=
t
//
[(
i
,
x
:
t
!
i
)]
-- get_freq computes the fill frequency of table T;
-- the output is a list of integers where the number at position I
-- indicates how many slots of T are filled with I entries;
-- the sum of the output lists equals the number of slots of T.
get_freq
::
Array
Int
[
Int
]
->
[
Int
]
get_freq
t
=
elems
$
foldl
(
flip
inc
)
freqArr
freqs
where
freqs
=
map
length
$
elems
t
maxFreq
=
foldl
max
(
head
freqs
)
(
tail
freqs
)
freqArr
=
listArray
(
0
,
maxFreq
)
$
cycle
[
0
]
-- freq_to_slots computes the number of slots from a table fill frequency.
freq_to_slots
::
[
Int
]
->
Int
freq_to_slots
=
sum
-- freq_to_nonempty_slots computes the number of non empty slots from a table
-- fill frequency.
freq_to_nonempty_slots
::
[
Int
]
->
Int
freq_to_nonempty_slots
=
sum
.
tail
-- freq_to_vertices computes the number of vertices from a table fill frequency.
freq_to_vertices
::
[
Int
]
->
Int
freq_to_vertices
f
=
snd
$
foldl
(
\
(
i
,
x
)
n
->
(
i
+
1
,
(
i
*
n
+
x
)))
(
0
,
0
)
f
-- max_freq returns the maximum fill frequency.
max_freq
::
[
Int
]
->
Int
max_freq
f
=
length
f
-
1
-- avg_freq returns the average fill frequency
avg_freq
::
[
Int
]
->
Float
avg_freq
f
=
(
fi
$
freq_to_vertices
f
)
/
(
fi
$
freq_to_slots
f
)
-- avg_nonempty_freq returns the average fill frequency of non empty slots.
avg_nonempty_freq
::
[
Int
]
->
Float
avg_nonempty_freq
f
=
case
freq_to_vertices
f
of
verts
|
verts
>
0
->
(
fi
verts
)
/
(
fi
$
freq_to_nonempty_slots
f
)
otherwise
->
0.0
-- fill_deg determines the filling degree of the table.
fill_deg
::
[
Int
]
->
Float
fill_deg
f
=
(
fi
$
freq_to_nonempty_slots
f
)
/
(
fi
$
freq_to_slots
f
)
-- sum_freqs/2 sums two fill frequencies.
sum_freqs2
::
[
Int
]
->
[
Int
]
->
[
Int
]
sum_freqs2
[]
sumF
=
sumF
sum_freqs2
f
[]
=
f
sum_freqs2
(
n
:
f
)
(
m
:
sumF
)
=
n
+
m
:
sum_freqs2
f
sumF
-- sum_freqs/1 sums a list of fill frequencies.
sum_freqs
::
[[
Int
]]
->
[
Int
]
sum_freqs
fs
=
foldl
(
flip
sum_freqs2
)
[]
fs
{-
-- freq_to_stat produces a readable statistics from a table fill frequency;
-- the input frequency F is itself part of the statistics
freq_to_stat :: [Int] -> [(String, a)]
freq_to_stat frequency = [ --("freq", frequency)
("size", freq_to_vertices frequency)
, ("slots", freq_to_slots frequency)
, ("nonempty_slots", freq_to_nonempty_slots frequency)
, ("fill_deg", fill_deg frequency)
, ("max_freq", max_freq frequency)
, ("avg_freq", avg_freq frequency)
, ("nonempty_avg_freq", avg_nonempty_freq frequency)
]
-- freq_from_stat extracts a table fill frequency from a statistics Stat
-- (assuming Stat was produced by freq_to_stat/1, otherwise returns []);
freq_from_stat :: [(String, a)] -> [Int]
freq_from_stat stat =
case "freq" `lookup` stat of
Just val -> val
Nothing -> []
-}
--------------------------------------------------------------------------------
-- auxiliary functions
inc
::
Int
->
Array
Int
Int
->
Array
Int
Int
inc
i
t
=
t
//
[(
i
,
t
!
i
+
1
)]
fi
::
(
Integral
a
,
Num
b
)
=>
a
->
b
fi
=
fromIntegral
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