Find maximum gap between elements of an array
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I am solving interview questions from here.
Problem : Given an array A of integers, find the maximum of j - i subjected to the constraint of A[i] <= A[j].
Example : A = [3 5 4 2] Output : 2 for the pair (3, 4)
Here is my solution:
def maximum_gap( A):
"""find maximum gap between index(j -i ) with A[i] <= A[j]"""
gap = 0
A = list(map( list,enumerate(A))) # get list of [index,value]
for item in A:
item[0],item[1] = item[1], item[0] # swap index with value
a = sorted(A) # sort list A as per values
max_index = a[0][1] # initialise max_index to first index in sorted list
min_index = a[0][1] # initialise min_index to first index in sorted list
for v,i in a:
if i > max_index: # if current > max_index, set max to current
max_index = i
if i < min_index: # if current < min_index, set min to current
min_index = i
max_index = i # reset max to current
gap_new = max_index - min_index # find the maximum gap
if gap < gap_new:
gap = gap_new
return gap
Test cases:
print maximum_gap([-1,-1,2]) == 2
print maximum_gap([1,3,5,7,2,4,10]) == 6
print maximum_gap([3,2,1]) == 0
print maximum_gap([3,2,1,4]) == 3
print maximum_gap([2,2,1,4,3]) == 4
print maximum_gap([ 0,1,2,3]) == 3
print maximum_gap([ 100,100,100,100,100]) == 4
How can I make this code better?
python array interview-questions
add a comment |Â
up vote
6
down vote
favorite
I am solving interview questions from here.
Problem : Given an array A of integers, find the maximum of j - i subjected to the constraint of A[i] <= A[j].
Example : A = [3 5 4 2] Output : 2 for the pair (3, 4)
Here is my solution:
def maximum_gap( A):
"""find maximum gap between index(j -i ) with A[i] <= A[j]"""
gap = 0
A = list(map( list,enumerate(A))) # get list of [index,value]
for item in A:
item[0],item[1] = item[1], item[0] # swap index with value
a = sorted(A) # sort list A as per values
max_index = a[0][1] # initialise max_index to first index in sorted list
min_index = a[0][1] # initialise min_index to first index in sorted list
for v,i in a:
if i > max_index: # if current > max_index, set max to current
max_index = i
if i < min_index: # if current < min_index, set min to current
min_index = i
max_index = i # reset max to current
gap_new = max_index - min_index # find the maximum gap
if gap < gap_new:
gap = gap_new
return gap
Test cases:
print maximum_gap([-1,-1,2]) == 2
print maximum_gap([1,3,5,7,2,4,10]) == 6
print maximum_gap([3,2,1]) == 0
print maximum_gap([3,2,1,4]) == 3
print maximum_gap([2,2,1,4,3]) == 4
print maximum_gap([ 0,1,2,3]) == 3
print maximum_gap([ 100,100,100,100,100]) == 4
How can I make this code better?
python array interview-questions
add a comment |Â
up vote
6
down vote
favorite
up vote
6
down vote
favorite
I am solving interview questions from here.
Problem : Given an array A of integers, find the maximum of j - i subjected to the constraint of A[i] <= A[j].
Example : A = [3 5 4 2] Output : 2 for the pair (3, 4)
Here is my solution:
def maximum_gap( A):
"""find maximum gap between index(j -i ) with A[i] <= A[j]"""
gap = 0
A = list(map( list,enumerate(A))) # get list of [index,value]
for item in A:
item[0],item[1] = item[1], item[0] # swap index with value
a = sorted(A) # sort list A as per values
max_index = a[0][1] # initialise max_index to first index in sorted list
min_index = a[0][1] # initialise min_index to first index in sorted list
for v,i in a:
if i > max_index: # if current > max_index, set max to current
max_index = i
if i < min_index: # if current < min_index, set min to current
min_index = i
max_index = i # reset max to current
gap_new = max_index - min_index # find the maximum gap
if gap < gap_new:
gap = gap_new
return gap
Test cases:
print maximum_gap([-1,-1,2]) == 2
print maximum_gap([1,3,5,7,2,4,10]) == 6
print maximum_gap([3,2,1]) == 0
print maximum_gap([3,2,1,4]) == 3
print maximum_gap([2,2,1,4,3]) == 4
print maximum_gap([ 0,1,2,3]) == 3
print maximum_gap([ 100,100,100,100,100]) == 4
How can I make this code better?
python array interview-questions
I am solving interview questions from here.
Problem : Given an array A of integers, find the maximum of j - i subjected to the constraint of A[i] <= A[j].
Example : A = [3 5 4 2] Output : 2 for the pair (3, 4)
Here is my solution:
def maximum_gap( A):
"""find maximum gap between index(j -i ) with A[i] <= A[j]"""
gap = 0
A = list(map( list,enumerate(A))) # get list of [index,value]
for item in A:
item[0],item[1] = item[1], item[0] # swap index with value
a = sorted(A) # sort list A as per values
max_index = a[0][1] # initialise max_index to first index in sorted list
min_index = a[0][1] # initialise min_index to first index in sorted list
for v,i in a:
if i > max_index: # if current > max_index, set max to current
max_index = i
if i < min_index: # if current < min_index, set min to current
min_index = i
max_index = i # reset max to current
gap_new = max_index - min_index # find the maximum gap
if gap < gap_new:
gap = gap_new
return gap
Test cases:
print maximum_gap([-1,-1,2]) == 2
print maximum_gap([1,3,5,7,2,4,10]) == 6
print maximum_gap([3,2,1]) == 0
print maximum_gap([3,2,1,4]) == 3
print maximum_gap([2,2,1,4,3]) == 4
print maximum_gap([ 0,1,2,3]) == 3
print maximum_gap([ 100,100,100,100,100]) == 4
How can I make this code better?
python array interview-questions
edited May 20 at 20:38
Stephen Rauch
3,49951430
3,49951430
asked May 20 at 18:40
Latika Agarwal
861216
861216
add a comment |Â
add a comment |Â
2 Answers
2
active
oldest
votes
up vote
6
down vote
accepted
The documentation for itertools.accumulate
notes that you can pass min
as the second argument to get a running minimum. So the maximum gap can be computed like this:
from itertools import accumulate
def maximum_gap(A):
"Return maximum j-i subject to A[i] <= A[j]."
B = sorted(range(len(A)), key=A.__getitem__)
return max(j - i for i, j in zip(accumulate(B, min), B))
As for the test cases, this kind of problem is suitable for random testing. That's because it's straightforward to write a test oracle, a function solving the problem that is clearly correct (but inefficient). Here we could write:
from itertools import product
def maximum_gap_slow(A):
"Return maximum j-i subject to A[i] <= A[j]."
return max(j - i for i, j in product(range(len(A)), repeat=2) if A[i] <= A[j])
Then we can generate random test cases and use the test oracle to check the result, for example using the unittest
module:
from random import randrange
from unittest import TestCase
class TestMaximumGap(TestCase):
def test_random(self):
for n in range(1, 100):
A = [randrange(n) for _ in range(n)]
self.assertEqual(maximum_gap(A), maximum_gap_slow(A), A)
Thanks for the review. I am using Python 2.7 so i think i cant use itertools.accumulate but i will keep a note of it. Secondly i wanted to ask how does " B = sorted(range(len(A)), key=A.__getitem__)" works?
â Latika Agarwal
May 21 at 16:23
1
@LatikaAgarwal: (1) The documentation foritertools.accumulate
has a recipe for implementing it that ought to work in Python 2.7. (2) It would be a good exercise to try to figure it out.
â Gareth Rees
May 21 at 16:27
add a comment |Â
up vote
6
down vote
The code looks pretty good. Here are a few suggestions to make it more Pythonic.
Use generator expressions to their fullest
The entirety of the initialization of a
can be reduced from:
A = list(map(list, enumerate(A))) # get list of [index,value]
for item in A:
item[0], item[1] = item[1], item[0] # swap index with value
a = sorted(A) # sort list A as per values
for v, i in a:
....
To:
for v, i in sorted((v, i) for i, v in enumerate(A)):
....
Use Python's builtins:
Python has the max()
function that will replace
gap_new = max_index - min_index # find the maximum gap
if gap < gap_new:
gap = gap_new
with:
gap = max(gap, max_index - min_index)
similarly:
if i > max_index: # if current > max_index, set max to current
max_index = i
can be just:
max_index = max(max_index, i)
pep8
The violations were very minor, by I recommend formatting your code in accordance
with pep8. This is important
when sharing code, as the consistent style makes it much easier for other
programmers to read your code. There are various tools available to
assist in making the code pep8 compliant. I use the
PyCharm IDE which will show pep8
violations right in the editor.
Restructured Code:
def maximum_gap(A):
"""find maximum gap between index(j -i ) with A[i] <= A[j]"""
min_index = max_index = len(A)
gap = 0
for v, i in sorted((v, i) for i, v in enumerate(A)):
if i < min_index: # if current < min, set min & max to current
min_index = max_index = i
else:
# if current > max, set max to current
max_index = max(max_index, i)
# find the maximum gap
gap = max(gap, max_index - min_index)
return gap
assert maximum_gap([-1, -1, 2]) == 2
assert maximum_gap([1, 3, 5, 7, 2, 4, 10]) == 6
assert maximum_gap([3, 2, 1]) == 0
assert maximum_gap([3, 2, 1, 4]) == 3
assert maximum_gap([2, 2, 1, 4, 3]) == 4
assert maximum_gap([0, 1, 2, 3]) == 3
assert maximum_gap([100, 100, 100, 100, 100]) == 4
add a comment |Â
2 Answers
2
active
oldest
votes
2 Answers
2
active
oldest
votes
active
oldest
votes
active
oldest
votes
up vote
6
down vote
accepted
The documentation for itertools.accumulate
notes that you can pass min
as the second argument to get a running minimum. So the maximum gap can be computed like this:
from itertools import accumulate
def maximum_gap(A):
"Return maximum j-i subject to A[i] <= A[j]."
B = sorted(range(len(A)), key=A.__getitem__)
return max(j - i for i, j in zip(accumulate(B, min), B))
As for the test cases, this kind of problem is suitable for random testing. That's because it's straightforward to write a test oracle, a function solving the problem that is clearly correct (but inefficient). Here we could write:
from itertools import product
def maximum_gap_slow(A):
"Return maximum j-i subject to A[i] <= A[j]."
return max(j - i for i, j in product(range(len(A)), repeat=2) if A[i] <= A[j])
Then we can generate random test cases and use the test oracle to check the result, for example using the unittest
module:
from random import randrange
from unittest import TestCase
class TestMaximumGap(TestCase):
def test_random(self):
for n in range(1, 100):
A = [randrange(n) for _ in range(n)]
self.assertEqual(maximum_gap(A), maximum_gap_slow(A), A)
Thanks for the review. I am using Python 2.7 so i think i cant use itertools.accumulate but i will keep a note of it. Secondly i wanted to ask how does " B = sorted(range(len(A)), key=A.__getitem__)" works?
â Latika Agarwal
May 21 at 16:23
1
@LatikaAgarwal: (1) The documentation foritertools.accumulate
has a recipe for implementing it that ought to work in Python 2.7. (2) It would be a good exercise to try to figure it out.
â Gareth Rees
May 21 at 16:27
add a comment |Â
up vote
6
down vote
accepted
The documentation for itertools.accumulate
notes that you can pass min
as the second argument to get a running minimum. So the maximum gap can be computed like this:
from itertools import accumulate
def maximum_gap(A):
"Return maximum j-i subject to A[i] <= A[j]."
B = sorted(range(len(A)), key=A.__getitem__)
return max(j - i for i, j in zip(accumulate(B, min), B))
As for the test cases, this kind of problem is suitable for random testing. That's because it's straightforward to write a test oracle, a function solving the problem that is clearly correct (but inefficient). Here we could write:
from itertools import product
def maximum_gap_slow(A):
"Return maximum j-i subject to A[i] <= A[j]."
return max(j - i for i, j in product(range(len(A)), repeat=2) if A[i] <= A[j])
Then we can generate random test cases and use the test oracle to check the result, for example using the unittest
module:
from random import randrange
from unittest import TestCase
class TestMaximumGap(TestCase):
def test_random(self):
for n in range(1, 100):
A = [randrange(n) for _ in range(n)]
self.assertEqual(maximum_gap(A), maximum_gap_slow(A), A)
Thanks for the review. I am using Python 2.7 so i think i cant use itertools.accumulate but i will keep a note of it. Secondly i wanted to ask how does " B = sorted(range(len(A)), key=A.__getitem__)" works?
â Latika Agarwal
May 21 at 16:23
1
@LatikaAgarwal: (1) The documentation foritertools.accumulate
has a recipe for implementing it that ought to work in Python 2.7. (2) It would be a good exercise to try to figure it out.
â Gareth Rees
May 21 at 16:27
add a comment |Â
up vote
6
down vote
accepted
up vote
6
down vote
accepted
The documentation for itertools.accumulate
notes that you can pass min
as the second argument to get a running minimum. So the maximum gap can be computed like this:
from itertools import accumulate
def maximum_gap(A):
"Return maximum j-i subject to A[i] <= A[j]."
B = sorted(range(len(A)), key=A.__getitem__)
return max(j - i for i, j in zip(accumulate(B, min), B))
As for the test cases, this kind of problem is suitable for random testing. That's because it's straightforward to write a test oracle, a function solving the problem that is clearly correct (but inefficient). Here we could write:
from itertools import product
def maximum_gap_slow(A):
"Return maximum j-i subject to A[i] <= A[j]."
return max(j - i for i, j in product(range(len(A)), repeat=2) if A[i] <= A[j])
Then we can generate random test cases and use the test oracle to check the result, for example using the unittest
module:
from random import randrange
from unittest import TestCase
class TestMaximumGap(TestCase):
def test_random(self):
for n in range(1, 100):
A = [randrange(n) for _ in range(n)]
self.assertEqual(maximum_gap(A), maximum_gap_slow(A), A)
The documentation for itertools.accumulate
notes that you can pass min
as the second argument to get a running minimum. So the maximum gap can be computed like this:
from itertools import accumulate
def maximum_gap(A):
"Return maximum j-i subject to A[i] <= A[j]."
B = sorted(range(len(A)), key=A.__getitem__)
return max(j - i for i, j in zip(accumulate(B, min), B))
As for the test cases, this kind of problem is suitable for random testing. That's because it's straightforward to write a test oracle, a function solving the problem that is clearly correct (but inefficient). Here we could write:
from itertools import product
def maximum_gap_slow(A):
"Return maximum j-i subject to A[i] <= A[j]."
return max(j - i for i, j in product(range(len(A)), repeat=2) if A[i] <= A[j])
Then we can generate random test cases and use the test oracle to check the result, for example using the unittest
module:
from random import randrange
from unittest import TestCase
class TestMaximumGap(TestCase):
def test_random(self):
for n in range(1, 100):
A = [randrange(n) for _ in range(n)]
self.assertEqual(maximum_gap(A), maximum_gap_slow(A), A)
edited May 21 at 9:32
answered May 20 at 21:43
Gareth Rees
41.1k394166
41.1k394166
Thanks for the review. I am using Python 2.7 so i think i cant use itertools.accumulate but i will keep a note of it. Secondly i wanted to ask how does " B = sorted(range(len(A)), key=A.__getitem__)" works?
â Latika Agarwal
May 21 at 16:23
1
@LatikaAgarwal: (1) The documentation foritertools.accumulate
has a recipe for implementing it that ought to work in Python 2.7. (2) It would be a good exercise to try to figure it out.
â Gareth Rees
May 21 at 16:27
add a comment |Â
Thanks for the review. I am using Python 2.7 so i think i cant use itertools.accumulate but i will keep a note of it. Secondly i wanted to ask how does " B = sorted(range(len(A)), key=A.__getitem__)" works?
â Latika Agarwal
May 21 at 16:23
1
@LatikaAgarwal: (1) The documentation foritertools.accumulate
has a recipe for implementing it that ought to work in Python 2.7. (2) It would be a good exercise to try to figure it out.
â Gareth Rees
May 21 at 16:27
Thanks for the review. I am using Python 2.7 so i think i cant use itertools.accumulate but i will keep a note of it. Secondly i wanted to ask how does " B = sorted(range(len(A)), key=A.__getitem__)" works?
â Latika Agarwal
May 21 at 16:23
Thanks for the review. I am using Python 2.7 so i think i cant use itertools.accumulate but i will keep a note of it. Secondly i wanted to ask how does " B = sorted(range(len(A)), key=A.__getitem__)" works?
â Latika Agarwal
May 21 at 16:23
1
1
@LatikaAgarwal: (1) The documentation for
itertools.accumulate
has a recipe for implementing it that ought to work in Python 2.7. (2) It would be a good exercise to try to figure it out.â Gareth Rees
May 21 at 16:27
@LatikaAgarwal: (1) The documentation for
itertools.accumulate
has a recipe for implementing it that ought to work in Python 2.7. (2) It would be a good exercise to try to figure it out.â Gareth Rees
May 21 at 16:27
add a comment |Â
up vote
6
down vote
The code looks pretty good. Here are a few suggestions to make it more Pythonic.
Use generator expressions to their fullest
The entirety of the initialization of a
can be reduced from:
A = list(map(list, enumerate(A))) # get list of [index,value]
for item in A:
item[0], item[1] = item[1], item[0] # swap index with value
a = sorted(A) # sort list A as per values
for v, i in a:
....
To:
for v, i in sorted((v, i) for i, v in enumerate(A)):
....
Use Python's builtins:
Python has the max()
function that will replace
gap_new = max_index - min_index # find the maximum gap
if gap < gap_new:
gap = gap_new
with:
gap = max(gap, max_index - min_index)
similarly:
if i > max_index: # if current > max_index, set max to current
max_index = i
can be just:
max_index = max(max_index, i)
pep8
The violations were very minor, by I recommend formatting your code in accordance
with pep8. This is important
when sharing code, as the consistent style makes it much easier for other
programmers to read your code. There are various tools available to
assist in making the code pep8 compliant. I use the
PyCharm IDE which will show pep8
violations right in the editor.
Restructured Code:
def maximum_gap(A):
"""find maximum gap between index(j -i ) with A[i] <= A[j]"""
min_index = max_index = len(A)
gap = 0
for v, i in sorted((v, i) for i, v in enumerate(A)):
if i < min_index: # if current < min, set min & max to current
min_index = max_index = i
else:
# if current > max, set max to current
max_index = max(max_index, i)
# find the maximum gap
gap = max(gap, max_index - min_index)
return gap
assert maximum_gap([-1, -1, 2]) == 2
assert maximum_gap([1, 3, 5, 7, 2, 4, 10]) == 6
assert maximum_gap([3, 2, 1]) == 0
assert maximum_gap([3, 2, 1, 4]) == 3
assert maximum_gap([2, 2, 1, 4, 3]) == 4
assert maximum_gap([0, 1, 2, 3]) == 3
assert maximum_gap([100, 100, 100, 100, 100]) == 4
add a comment |Â
up vote
6
down vote
The code looks pretty good. Here are a few suggestions to make it more Pythonic.
Use generator expressions to their fullest
The entirety of the initialization of a
can be reduced from:
A = list(map(list, enumerate(A))) # get list of [index,value]
for item in A:
item[0], item[1] = item[1], item[0] # swap index with value
a = sorted(A) # sort list A as per values
for v, i in a:
....
To:
for v, i in sorted((v, i) for i, v in enumerate(A)):
....
Use Python's builtins:
Python has the max()
function that will replace
gap_new = max_index - min_index # find the maximum gap
if gap < gap_new:
gap = gap_new
with:
gap = max(gap, max_index - min_index)
similarly:
if i > max_index: # if current > max_index, set max to current
max_index = i
can be just:
max_index = max(max_index, i)
pep8
The violations were very minor, by I recommend formatting your code in accordance
with pep8. This is important
when sharing code, as the consistent style makes it much easier for other
programmers to read your code. There are various tools available to
assist in making the code pep8 compliant. I use the
PyCharm IDE which will show pep8
violations right in the editor.
Restructured Code:
def maximum_gap(A):
"""find maximum gap between index(j -i ) with A[i] <= A[j]"""
min_index = max_index = len(A)
gap = 0
for v, i in sorted((v, i) for i, v in enumerate(A)):
if i < min_index: # if current < min, set min & max to current
min_index = max_index = i
else:
# if current > max, set max to current
max_index = max(max_index, i)
# find the maximum gap
gap = max(gap, max_index - min_index)
return gap
assert maximum_gap([-1, -1, 2]) == 2
assert maximum_gap([1, 3, 5, 7, 2, 4, 10]) == 6
assert maximum_gap([3, 2, 1]) == 0
assert maximum_gap([3, 2, 1, 4]) == 3
assert maximum_gap([2, 2, 1, 4, 3]) == 4
assert maximum_gap([0, 1, 2, 3]) == 3
assert maximum_gap([100, 100, 100, 100, 100]) == 4
add a comment |Â
up vote
6
down vote
up vote
6
down vote
The code looks pretty good. Here are a few suggestions to make it more Pythonic.
Use generator expressions to their fullest
The entirety of the initialization of a
can be reduced from:
A = list(map(list, enumerate(A))) # get list of [index,value]
for item in A:
item[0], item[1] = item[1], item[0] # swap index with value
a = sorted(A) # sort list A as per values
for v, i in a:
....
To:
for v, i in sorted((v, i) for i, v in enumerate(A)):
....
Use Python's builtins:
Python has the max()
function that will replace
gap_new = max_index - min_index # find the maximum gap
if gap < gap_new:
gap = gap_new
with:
gap = max(gap, max_index - min_index)
similarly:
if i > max_index: # if current > max_index, set max to current
max_index = i
can be just:
max_index = max(max_index, i)
pep8
The violations were very minor, by I recommend formatting your code in accordance
with pep8. This is important
when sharing code, as the consistent style makes it much easier for other
programmers to read your code. There are various tools available to
assist in making the code pep8 compliant. I use the
PyCharm IDE which will show pep8
violations right in the editor.
Restructured Code:
def maximum_gap(A):
"""find maximum gap between index(j -i ) with A[i] <= A[j]"""
min_index = max_index = len(A)
gap = 0
for v, i in sorted((v, i) for i, v in enumerate(A)):
if i < min_index: # if current < min, set min & max to current
min_index = max_index = i
else:
# if current > max, set max to current
max_index = max(max_index, i)
# find the maximum gap
gap = max(gap, max_index - min_index)
return gap
assert maximum_gap([-1, -1, 2]) == 2
assert maximum_gap([1, 3, 5, 7, 2, 4, 10]) == 6
assert maximum_gap([3, 2, 1]) == 0
assert maximum_gap([3, 2, 1, 4]) == 3
assert maximum_gap([2, 2, 1, 4, 3]) == 4
assert maximum_gap([0, 1, 2, 3]) == 3
assert maximum_gap([100, 100, 100, 100, 100]) == 4
The code looks pretty good. Here are a few suggestions to make it more Pythonic.
Use generator expressions to their fullest
The entirety of the initialization of a
can be reduced from:
A = list(map(list, enumerate(A))) # get list of [index,value]
for item in A:
item[0], item[1] = item[1], item[0] # swap index with value
a = sorted(A) # sort list A as per values
for v, i in a:
....
To:
for v, i in sorted((v, i) for i, v in enumerate(A)):
....
Use Python's builtins:
Python has the max()
function that will replace
gap_new = max_index - min_index # find the maximum gap
if gap < gap_new:
gap = gap_new
with:
gap = max(gap, max_index - min_index)
similarly:
if i > max_index: # if current > max_index, set max to current
max_index = i
can be just:
max_index = max(max_index, i)
pep8
The violations were very minor, by I recommend formatting your code in accordance
with pep8. This is important
when sharing code, as the consistent style makes it much easier for other
programmers to read your code. There are various tools available to
assist in making the code pep8 compliant. I use the
PyCharm IDE which will show pep8
violations right in the editor.
Restructured Code:
def maximum_gap(A):
"""find maximum gap between index(j -i ) with A[i] <= A[j]"""
min_index = max_index = len(A)
gap = 0
for v, i in sorted((v, i) for i, v in enumerate(A)):
if i < min_index: # if current < min, set min & max to current
min_index = max_index = i
else:
# if current > max, set max to current
max_index = max(max_index, i)
# find the maximum gap
gap = max(gap, max_index - min_index)
return gap
assert maximum_gap([-1, -1, 2]) == 2
assert maximum_gap([1, 3, 5, 7, 2, 4, 10]) == 6
assert maximum_gap([3, 2, 1]) == 0
assert maximum_gap([3, 2, 1, 4]) == 3
assert maximum_gap([2, 2, 1, 4, 3]) == 4
assert maximum_gap([0, 1, 2, 3]) == 3
assert maximum_gap([100, 100, 100, 100, 100]) == 4
edited May 21 at 13:59
answered May 20 at 20:37
Stephen Rauch
3,49951430
3,49951430
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