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619eebf6
Commit
619eebf6
authored
Feb 12, 2009
by
Eric Coissac
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draft loi hypergeometrique
parent
ac09697b
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noncentralhypergeo.py
src/obitools/statistics/noncentralhypergeo.py
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src/obitools/statistics/noncentralhypergeo.py
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619eebf6
from
decimal
import
*
from
math
import
log
from
obitools.utils
import
moduleInDevelopment
moduleInDevelopment
(
__name__
)
# from : http://www.programmish.com/?p=25
def
dec_log
(
self
,
base
=
10
):
cur_prec
=
getcontext
()
.
prec
getcontext
()
.
prec
+=
2
baseDec
=
Decimal
(
10
)
retValue
=
self
if
isinstance
(
base
,
Decimal
):
baseDec
=
base
elif
isinstance
(
base
,
float
):
baseDec
=
Decimal
(
"
%
f"
%
(
base
))
else
:
baseDec
=
Decimal
(
base
)
integer_part
=
Decimal
(
0
)
while
retValue
<
1
:
integer_part
=
integer_part
-
1
retValue
=
retValue
*
baseDec
while
retValue
>=
baseDec
:
integer_part
=
integer_part
+
1
retValue
=
retValue
/
baseDec
retValue
=
retValue
**
10
decimal_frac
=
Decimal
(
0
)
partial_part
=
Decimal
(
1
)
while
cur_prec
>
0
:
partial_part
=
partial_part
/
Decimal
(
10
)
digit
=
Decimal
(
0
)
while
retValue
>=
baseDec
:
digit
+=
1
retValue
=
retValue
/
baseDec
decimal_frac
=
decimal_frac
+
digit
*
partial_part
retValue
=
retValue
**
10
cur_prec
-=
1
getcontext
()
.
prec
-=
2
return
integer_part
+
decimal_frac
class
Interval
(
object
):
def
__init__
(
self
,
begin
,
end
,
facteur
=
1
):
self
.
_begin
=
begin
self
.
_end
=
end
self
.
_facteur
=
facteur
def
__str__
(
self
):
return
'[
%
d,
%
d] ^
%
d'
%
(
self
.
_begin
,
self
.
_end
,
self
.
_facteur
)
def
__repr__
(
self
):
return
'Interval(
%
d,
%
d,
%
d)'
%
(
self
.
_begin
,
self
.
_end
,
self
.
_facteur
)
def
begin
(
self
):
return
(
self
.
_begin
,
self
.
_facteur
,
True
)
def
end
(
self
):
return
(
self
.
_end
,
-
self
.
_facteur
,
False
)
def
cmpb
(
i1
,
i2
):
x
=
cmp
(
i1
[
0
],
i2
[
0
])
if
x
==
0
:
x
=
cmp
(
i2
[
2
],
i1
[
2
])
return
x
class
Product
(
object
):
def
__init__
(
self
,
i
=
None
):
if
i
is
not
None
:
self
.
prod
=
[
i
]
else
:
self
.
prod
=
[]
self
.
_simplify
()
def
_simplify
(
self
):
bornes
=
[]
prod
=
[]
if
self
.
prod
:
for
i
in
self
.
prod
:
bornes
.
append
(
i
.
begin
())
bornes
.
append
(
i
.
end
())
bornes
.
sort
(
cmpb
)
j
=
0
r
=
len
(
bornes
)
for
i
in
xrange
(
1
,
len
(
bornes
)):
if
bornes
[
i
][
0
]
==
bornes
[
j
][
0
]
and
bornes
[
i
][
2
]
==
bornes
[
j
][
2
]:
bornes
[
j
]
=
(
bornes
[
j
][
0
],
bornes
[
j
][
1
]
+
bornes
[
i
][
1
],
bornes
[
i
][
2
])
r
-=
1
else
:
j
+=
1
bornes
[
j
]
=
bornes
[
i
]
bornes
=
bornes
[
0
:
r
]
facteur
=
0
close
=
1
for
b
,
level
,
open
in
bornes
:
if
not
open
:
close
=
0
else
:
close
=
1
if
facteur
:
prod
.
append
(
Interval
(
debut
,
b
-
close
,
facteur
))
debut
=
b
+
1
-
close
facteur
+=
level
self
.
prod
=
prod
def
__mul__
(
self
,
p
):
res
=
Product
()
res
.
prod
=
list
(
self
.
prod
)
res
.
prod
.
extend
(
p
.
prod
)
res
.
_simplify
()
return
res
def
__div__
(
self
,
p
):
np
=
Product
()
np
.
prod
=
[
Interval
(
x
.
_begin
,
x
.
_end
,
-
x
.
_facteur
)
for
x
in
p
.
prod
]
return
self
*
np
def
__str__
(
self
):
return
str
(
self
.
prod
)
def
log
(
self
):
p
=
Decimal
(
0
)
for
k
in
self
.
prod
:
p
+=
Decimal
(
k
.
_facteur
)
*
reduce
(
lambda
x
,
y
:
x
+
dec_log
(
Decimal
(
y
),
Decimal
(
10
)),
xrange
(
k
.
_begin
,
k
.
_end
+
1
),
Decimal
(
0
))
return
p
def
product
(
self
):
p
=
Decimal
(
1
)
for
k
in
self
.
prod
:
p
*=
reduce
(
lambda
x
,
y
:
x
*
Decimal
(
y
),
xrange
(
k
.
_begin
,
k
.
_end
+
1
),
Decimal
(
1
))
**
Decimal
(
k
.
_facteur
)
return
p
def
__call__
(
self
,
log
=
True
):
if
log
:
return
self
.
log
()
else
:
return
self
.
product
()
def
fact
(
n
):
return
Product
(
Interval
(
1
,
n
))
def
cnp
(
n
,
p
):
return
fact
(
n
)
/
fact
(
p
)
/
fact
(
n
-
p
)
def
hypergeometic
(
x
,
n
,
M
,
N
):
'''
@param x: Variable aleatoire
@type x: int
@param n: taille du tirage
@type n: int
@param M: boule gagnante
@type M: int
@param N: nombre total dans l'urne
@type N: int
p(x)= cnp(M,x) * cnp(N-M,n-x) / cnp(N,n)
'''
return
cnp
(
M
,
x
)
*
cnp
(
N
-
M
,
n
-
x
)
/
cnp
(
N
,
n
)
def
nchypergeometique
(
x
,
n
,
M
,
N
,
r
):
'''
@param x: Variable aleatoire
@type x: int
@param n: taille du tirage
@type n: int
@param M: boule gagnante
@type M: int
@param N: nombre total dans l'urne
@type N: int
@param r: odd ratio
@type r: float
p(x)= cnp(M,x) * cnp(N-M,n-x) / cnp(N,n)
'''
xmin
=
max
(
0
,
n
-
N
+
M
)
xmax
=
min
(
n
,
M
)
xlr
=
x
*
dec_log
(
r
)
num
=
cnp
(
M
,
x
)
*
cnp
(
N
-
M
,
n
-
x
)
\ No newline at end of file
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