Re: List of integers L.I.S. (SPOILER)

2005-09-15 Thread n00m
Thank you both for your replies.
And my personal Thank you! to Mr. Hettinger for
all his tremendous work!

 Perhaps because you are not using a real Usenet client?
Yes! And I don't even know what is the beast - Usenet client.
I just keep in Favorites of my browser (IE 6.0) this link:
http://groups.google.com/group/comp.lang.python/

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Re: List of integers L.I.S. (SPOILER)

2005-09-14 Thread n00m

Tim Peters wrote:
 The chance that Raymond Hettinger is going to recode _your_
 functions in C is approximately 0 ;-)
Who is Raymond Hettinger?

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Re: List of integers L.I.S. (SPOILER)

2005-09-14 Thread Reinhold Birkenfeld
n00m wrote:
 Tim Peters wrote:
 The chance that Raymond Hettinger is going to recode _your_
 functions in C is approximately 0 ;-)
 Who is Raymond Hettinger?

See python-dev and, wrt this thread, 
http://docs.python.org/whatsnew/node12.html.

Reinhold
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Re: List of integers L.I.S. (SPOILER)

2005-09-14 Thread n00m
Got it! He is a kind of pythonic monsters.

Btw, why it's impossible to reply to old threads?
Namely, there're no more Reply link in them.
Only Reply to author etc.

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Re: List of integers L.I.S. (SPOILER)

2005-09-14 Thread Terry Reedy

n00m [EMAIL PROTECTED] wrote in message 
news:[EMAIL PROTECTED]
 Who is Raymond Hettinger?

The Python developer who, in the last few years, has perhaps been the most 
active in coding or recoding library modules, such as itertools and sets, 
in C.  He also partipates in development discussions, helps with 
SourceForge tracker items (RFEs, bugs, and patches) and occasionally posts 
here, especially about his modules, for which he is the expert.

Terry J. Reedy



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Re: List of integers L.I.S. (SPOILER)

2005-09-14 Thread Reinhold Birkenfeld
n00m wrote:
 Got it! He is a kind of pythonic monsters.
 
 Btw, why it's impossible to reply to old threads?
 Namely, there're no more Reply link in them.
 Only Reply to author etc.

Perhaps because you are not using a real Usenet client?

Reinhold
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Re: List of integers L.I.S. (SPOILER)

2005-09-11 Thread n00m
Tim Peters;
INCREDIBLE~
 241433 2005-09-11 04:23:40 Tim Peters accepted  3.44  7096  PYTH
BRAVO!
I just wonder have I grey cells enough for to understand how your
algo works... and hopefully it's not your last solved problem on
the contester.

 I'm pretty sure they're using
 slower HW than mine (3.4 GHz P5).
As I mentioned before their 4 identical machines are PIII Xeon 700MHz.

PS:
each accepted solution automatically gets into Best Solutions list.

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Re: List of integers L.I.S. (SPOILER)

2005-09-11 Thread Tim Peters
[Tim Peters, on the problem at
 http://spoj.sphere.pl/problems/SUPPER/
]
 ...

[EMAIL PROTECTED]
 INCREDIBLE~
 241433 2005-09-11 04:23:40 Tim Peters accepted  3.44  7096  PYTH
 BRAVO!

It's different now ;-)  I added the two lines

import psyco
psyco.full()

and time dropped to 2.29, while memory consumption zoomed:

2005-09-11 18:44:57 Tim Peters accepted  2.29  42512  PYTH

That surprised me:  my own test cases on Windows using Python 2.4.1
enjoyed the same order of speedup, but barely increased RAM usage. 
Perhaps they installed an older (or newer 0.9 wink) version of
psyco.

 I just wonder have I grey cells enough for to understand how your
 algo works...

You do!  Work out some small examples by hand, and it will become
clear; be sure to read the comments before the code, because they
explain it.

 and hopefully it's not your last solved problem on the contester.

I have to stop now, else I wouldn't do anything else 0.3 wink.

 ...
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Re: List of integers L.I.S. (SPOILER)

2005-09-11 Thread Bryan Olson
Tim Peters wrote:
  [Bryan Olson, on the problem at
  http://spoj.sphere.pl/problems/SUPPER/
  ]
 
 I never intended to submit this program for competition. The
 contest ranks in speed order, and there is no way Python can
 compete with truly-compiled languages on such low-level code.
 I'd bet money that the algorithm I used (coded in C) can run
 with the winners. I also think I'd wager that the Python version
 outright trumps them on code size.
 
  Oh, it's not that bad wink.  I took a stab at a Python program for
  this, and it passed (3.44 seconds).
[...]
  I didn't make any effort to speed this, beyond picking a reasonable
  algorithm, so maybe someone else can slash the runtime

Hmmm ... I used the Theta(n lg n) algorithm ... how the heck...
Aha! The 'bisect' module changed since last I looked. It still
has the Python implementation, but then the last few lines say:

 # Overwrite above definitions with a fast C implementation
 try:
 from _bisect import bisect_right, bisect_left, insort_left, 
insort_right, insort, bisect
 except ImportError:
 pass

Binary-search is the inner-loop in this algorithm. I wrote my
own binary-search, so I was executing Theta(n lg n) Python
statements. Tim's use of bisect means that his inner-loop is
in C, so he does Theta(n) Python statements and Theta(n lg n) C
statement.

The key to fast Python: use a good algorithm, and keep the inner
loop in C.


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Re: List of integers L.I.S. (SPOILER)

2005-09-11 Thread Tim Peters
[Tim Peters, on the problem at
 http://spoj.sphere.pl/problems/SUPPER/
]
 Oh, it's not that bad wink.  I took a stab at a Python program for
 this, and it passed (3.44 seconds).
 ...
 I didn't make any effort to speed this, beyond picking a reasonable
 algorithm, so maybe someone else can slash the runtime

[Bryan Olson]
 Hmmm ... I used the Theta(n lg n) algorithm ... how the heck...
 Aha! The 'bisect' module changed since last I looked. It still
 has the Python implementation, but then the last few lines say:

 # Overwrite above definitions with a fast C implementation
 try:
 from _bisect import bisect_right, bisect_left, insort_left, 
 insort_right, insort, bisect
 except ImportError:
 pass
 
 Binary-search is the inner-loop in this algorithm. I wrote my
 own binary-search, so I was executing Theta(n lg n) Python
 statements. Tim's use of bisect means that his inner-loop is
 in C, so he does Theta(n) Python statements and Theta(n lg n) C
 statement.

That's part of it, but doesn't account for enough.  If I disable the C
implementation of bisect (replace the from ... import above with a
pass), the program takes about 50% longer, which would still leave
it well under the 9-second SPOJ time limit.  That's without psyco. 
With psyco, it takes about the same time with the Python
implementation of bisect as with the C implementation.

Proably more important was my findall() routine.  It does redundant
work, and its runtime seems hard to analyze, but it's conceptually
simple and actual timing showed it takes about a third of the time
consumed by my crack() on random 100,000-element permutations.  In
fact, findall() takes very close to the amount of time needed just to
read a giant line of input and convert it to a list of ints (without
psyco; with psyco converting the input takes longer than findall()).

Possible surprise:  there's a simple trick that allows rewriting
findall() to produce the result list in sorted order directly, instead
of building it in random order and sorting it at the end.  That made
no measurable difference.

 The key to fast Python: use a good algorithm,

Absolutely!

 and keep the inner loop in C.

Usually ;-)

Add another:  especially for long-term maintenance, readability,
stability and performance, use a library function instead of rolling
your own.  The chance that Raymond Hettinger is going to recode _your_
functions in C is approximately 0 ;-)
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Re: List of integers L.I.S. (SPOILER)

2005-09-10 Thread n00m

Bryan Olson wrote:
 Could be. Yet you did write:
 It's incredibly fast!
I just was obliged to exclaim It's incredibly fast!
because I THOUGHT your first version handled ALL TEN
testcases from the input. But the code read from the
*20-lines* input *ONLY 2* its first lines.

Usually they place heavy data testcase(s) at the end
of the (whole) input. Like this:

3
2 3 1
7
4 5 6 1 2 7 3
...
...
...
10
456 2 6789 ... ... ... ... ... 55444 1 ... 234

Surely producing an answer for list [2, 3, 1] will
be incredibly fast for ANY language and for ANY
algorithm.

 My first version bombed for the zero-length sequence. That was a
 mistake, sorry, but it may not be one of their test-cases.
In my turn I can bet there's not an empty sequence testcase in the
input.

 I
 wonder how many of the accepted entries would perform properly.
Info of such kind they keep in secret (along with what the input
data are).

One more thing.
They (the e-judge's admins) are not gods and they don't warrant
that if they put 9 sec timelimit for a problem then this problem
can be solved in all accepted languages (e.g. in Python).

 I never intended to submit this program for competition.
Competition is not quite relevant word here. It just LOOKS as
if it is a regular competetion. There nobody blames anybody.
Moreover, judging on my own experience, there nobody is even
interested in anybody. It's just a fun (but very useful fun).

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Re: List of integers L.I.S. (SPOILER)

2005-09-10 Thread n00m
Bryan;
My own version also timed out.
And now I can tell: it's incredibly SLOW.
Nevertheless it would be interesting to compare
speed of my code against yours. I can't do it myself
because my Python is of 2.3.4 version.

Just uncomment your part.


import bisect

def oops(w,a,b):
for m in w:
j=bisect.bisect_left(a,m)
a.insert(j,m)
b.insert(j,max(b[:j]+[0])+1)

def n00m(n,w):
a,b=[],[]
oops(w,a,b)
v=map(lambda x: -x, w[::-1])
c,d=[],[]
oops(v,c,d)
e=map(sum, zip(b, d[::-1]))
mx=max(e)
f=[]
for i in xrange(n):
if e[i]==mx:
f.append(i+1)
print len(f)


def one_way(seq):
n = len(seq)
dominators = [n + 1] * (n * 1)
score = [None] * n
end = 0
for (i, x) in enumerate(seq):
low, high = 0, end
while high - low  10:
mid = (low + high)  1
if dominators[mid]  x:
low = mid + 1
else:
high = mid + 1
while dominators[low]  x:
low += 1
dominators[low] = x
score[i] = low
end = max(end, low + 1)
return score

def supernumbers(seq):
forscore = one_way(seq)
opposite = [len(seq) - x for x  in reversed(seq)]
backscore = reversed(one_way(opposite))
score = map(sum, zip(forscore, backscore))
winner = max(score + [0])
return sorted([seq[i] for i in range(len(seq)) if score[i] ==
winner])

def b_olson(sequence):
supers = supernumbers(sequence)
print len(supers)



import random, time
n=5
w=range(1,n+1)
random.shuffle(w)

t=time.time()
n00m(n,w)
print 'n00m:',time.time()-t


t=time.time()
b_olson(w)
print 'b_olson:',time.time()-t


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Re: List of integers L.I.S. (SPOILER)

2005-09-10 Thread Tim Peters
[Bryan Olson, on the problem at
http://spoj.sphere.pl/problems/SUPPER/
]
 I never intended to submit this program for competition. The
 contest ranks in speed order, and there is no way Python can
 compete with truly-compiled languages on such low-level code.
 I'd bet money that the algorithm I used (coded in C) can run
 with the winners. I also think I'd wager that the Python version
 outright trumps them on code size.

Oh, it's not that bad wink.  I took a stab at a Python program for
this, and it passed (3.44 seconds).  It just barely made it onto the
list of best solutions, which I also guess is ranked by elapsed
runtime.  The Java program right above it took 2.91 seconds, but ate
more than 27x as much RAM ;-)

I didn't make any effort to speed this, beyond picking a reasonable
algorithm, so maybe someone else can slash the runtime (while I
usually enjoy such silliness, I can't make time for it at present). 
I'll include the code below.

Alas, without access to the input data they use, it's hard to guess
what might be important in their data.  On my home box, chewing over
random 100,000-element permutations took less than a second each
(including the time to generate them); I'm pretty sure they're using
slower HW than mine (3.4 GHz P5).

 My first version bombed for the zero-length sequence. That was a
 mistake, sorry, but it may not be one of their test-cases. I
 wonder how many of the accepted entries would perform properly.

No idea here, and didn't even think about it.

Notes:  the `all` returned by crack() is a list such that all[i] is
list of all (index, value) pairs such that the longest increasing
subsequence ending with `value` is of length i+1; `value` is at index
`index` in the input permutation.  The maximal LISs thus end with the
values in all[-1].  findall() iterates backwards over `all`, to
accumulate all the values that appear in _some_ maximal LIS.  There's
clearly wasted work in findall() (if someone is looking for an
algorithmic point to attack).  Curiously, no use is made of that
values are integers, outside of input and output; any values with a
total ordering would work fine in crack() and findall().


# http://spoj.sphere.pl/problems/SUPPER/

def crack(xs):
from bisect import bisect_right as find
smallest = []
all = []
n = 0
for index, x in enumerate(xs):
i = find(smallest, x)
if i == n:
smallest.append(x)
all.append([(index, x)])
n += 1
else:
all[i].append((index, x))
if x  smallest[i]:
smallest[i] = x
return all

def findall(all):
constraints = all[-1]
allints = [pair[1] for pair in constraints]
for i in xrange(len(all) - 2, -1, -1):
survivors = []
for pair in all[i]:
index, value = pair
for index_limit, value_limit in constraints:
if index  index_limit and value  value_limit:
survivors.append(pair)
allints.append(value)
break
constraints = survivors
return sorted(allints)

def main():
import sys
while 1:
n = sys.stdin.readline()
if not n:
break
n = int(n)
perm = map(int, sys.stdin.readline().split())
assert n == len(perm)
supers = findall(crack(perm))
perm = None # just to free memory
print len(supers)
print  .join(map(str, supers))

if __name__ == __main__:
main()

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Re: List of integers L.I.S. (SPOILER)

2005-09-09 Thread n00m
Bravo, Bryan!
It's incredibly fast! But your code got WA (wrong answer).
See my latest submission: http://spoj.sphere.pl/status/SUPPER/
Maybe you slipped a kind of typo in it? Silly boundary cases?

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Re: List of integers L.I.S. (SPOILER)

2005-09-09 Thread n00m
Bravo, Bryan!
Looks very neat! (pity I can't give it a try in my Py 2.3.4
because of reversed() and sorted() functions)
And I've submitted it but got ... TLEs:
http://spoj.sphere.pl/status/SUPPER/
Funnily, the exec.time of the best C solution is only 0.06s!

PS
In my 1st submission I overlooked that your code handles only
1 testcase (there are 10 of them); hence its 0.13s exec. time.
PPS
This is the code's text I submitted:


#!/user/bin/env python
from sys import stdin

def one_way(seq):
 n = len(seq)
 dominators = [n + 1] * (n * 1)
 # dominators[j] is lowest final value of any increasing sequence
of
 # length j seen so far, as we left-right scan seq.
 score = [None] * n
 end = 0
 for (i, x) in enumerate(seq):
 # Binary search for x's place in dominators
 low, high = 0, end
 while high - low  10:
 mid = (low + high)  1
 if dominators[mid]  x:
 low = mid + 1
 else:
 high = mid + 1
 while dominators[low]  x:
 low += 1
 dominators[low] = x
 score[i] = low
 end = max(end, low + 1)
 return score

def supernumbers(seq):
 forscore = one_way(seq)
 opposite = [len(seq) - x for x  in reversed(seq)]
 backscore = reversed(one_way(opposite))
 score = map(sum, zip(forscore, backscore))
 winner = max(score)
 return sorted([seq[i] for i in range(len(seq)) if score[i] ==
winner])

for tc in range(10):
_ = stdin.readline()
sequence = [int(ch) for ch in stdin.readline().split()]
supers = supernumbers(sequence)
print len(supers) 
for i in supers: 
 print i,

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Re: List of integers L.I.S. (SPOILER)

2005-09-09 Thread Bryan Olson
n00m wrote:
  Bravo, Bryan!
  It's incredibly fast!

Not compared to a good implementation for a compiled, low-level
language.

  But your code got WA (wrong answer).
  See my latest submission: http://spoj.sphere.pl/status/SUPPER/
  Maybe you slipped a kind of typo in it? Silly boundary cases?

Hmmm ... wrong answer ... what could ... ah! Here's a problem: I
bomb on the empty sequence. Correction below.

I'm not a perfect programmer, but I like to think I'm a good
programmer. Good programmers own their bugs.

If there's another problem, I need more to go on. From what you
write, I cannot tell where it fails, nor even what submission is
yours and your latest.


--
--Bryan


#!/user/bin/env python


 Python solution to:

 http://spoj.sphere.pl/problems/SUPPER/

 By Bryan Olson


from sys import stdin


def one_way(seq):
 n = len(seq)
 dominators = [n + 1] * (n * 1)
 score = [None] * n
 end = 0
 for (i, x) in enumerate(seq):
 low, high = 0, end
 while high - low  10:
 mid = (low + high)  1
 if dominators[mid]  x:
 low = mid + 1
 else:
 high = mid + 1
 while dominators[low]  x:
 low += 1
 dominators[low] = x
 score[i] = low
 end = max(end, low + 1)
 return score

def supernumbers(seq):
 forscore = one_way(seq)
 opposite = [len(seq) - x for x  in reversed(seq)]
 backscore = reversed(one_way(opposite))
 score = map(sum, zip(forscore, backscore))
 winner = max(score + [0])
 return sorted([seq[i] for i in range(len(seq)) if score[i] == winner])


_ = stdin.readline()
sequence = [int(ch) for ch in stdin.readline().split()]
supers = supernumbers(sequence)
print len(supers)
for i in supers:
 print i,

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Re: List of integers L.I.S. (SPOILER)

2005-09-09 Thread n00m
Oops Bryan... I've removed my reply that you refer to...
See my previous - CORRECT - reply. The code just times
out... In some sense it doesn't matter right or wrong is
its output.
Btw, what is the complexity of your algorithm?
Currently I'm at work and it's not easy for me to concentrate
on our subject.

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Re: List of integers L.I.S. (SPOILER)

2005-09-09 Thread Bryan Olson
n00m wrote:
  Oops Bryan... I've removed my reply that you refer to...
  See my previous - CORRECT - reply. The code just times
  out... In some sense it doesn't matter right or wrong is
  its output.

If my code times out, then they are using an archaic platform.
With respect to my code, you noted:

 Bravo, Bryan! It's incredibly fast!

I myself did not claim 'incredibly fast'; but the code should
beat the 9-second mark on any currently-viable platform, even if
the machine were bought on special at Wal-Mart.

For this kind of low-level challenge, Python cannot compete with
the speed of C/C++, nor Ada, Pascal, ML, PL/1, nor even good
Java implementations. Nevertheless, even in the rare cases in
which efficiency of such computations is an issue, the Python
solution is usually worthy contender, and often the superior
solution.

Human time is more valuable than machine time. Python emphasizes
human-friendly code.


Alas, I would be (and, since I did cite it, was) wrong on that.
My code failed for the empty sequence. Wheter or not that was
one of the test cases, and whether or not it was a consideration
as the problem was defined, it was a bug. As I wrote:

 Good programmers own their bugs.


  Btw, what is the complexity of your algorithm?

For a list of n items, time Theta(n ln(n)), space Theta(n).


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Re: List of integers L.I.S. (SPOILER)

2005-09-09 Thread n00m
Oh!
Seems you misunderstand me!
See how the last block in your code should look:

for tc in range(10):
_ = stdin.readline()
sequence = [int(ch) for ch in stdin.readline().split()]
supers = supernumbers(sequence)
print len(supers)
for i in supers:
 print i,


When I submitted it (for the 1st time) without
 for tc in range(10):
the e-judge counted the output of your code as
Wrong Answer; just because the e-judge got an answer
for only the very 1st testcase (I think in it was not
too large input data).

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Re: List of integers L.I.S. (SPOILER)

2005-09-09 Thread Bryan Olson
n00m wrote:
  Oh!
  Seems you misunderstand me!
  See how the last block in your code should look:
 
  for tc in range(10):
  _ = stdin.readline()
  sequence = [int(ch) for ch in stdin.readline().split()]
  supers = supernumbers(sequence)
  print len(supers)
  for i in supers:
   print i,

Ah, I misunderstood the input. I thought they'd run it once for
each of their test cases. Handling exactly ten inputs sucks, so
how about:

while True:
 if not stdin.readline().strip():
 break
 sequence = [int(ch) for ch in stdin.readline().split()]
 supers = supernumbers(sequence)
 print len(supers)
 for i in supers:
 print i,
 print


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Re: List of integers L.I.S. (SPOILER)

2005-09-09 Thread n00m
It also timed out:(

241056 2005-09-09 20:11:19 ZZZ time limit exceeded  -  7064  PYTH

Btw, have a look at this nicest problem:

http://spoj.sphere.pl/problems/COINS/

My py solution takes #64 place among its best solutions:

http://spoj.sphere.pl/ranks/COINS/start=60

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Re: List of integers L.I.S. (SPOILER)

2005-09-09 Thread n00m
PS:
ALL problems in problems.PDF file (weekly updated):

http://spoj.sphere.pl/problems.pdf

The friendliest online contester I've ever seen! JUST A NON-SUCH.

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Re: List of integers L.I.S. (SPOILER)

2005-09-09 Thread Bryan Olson
n00m wrote:
  It also timed out:(

Could be. Yet you did write:

It's incredibly fast!


I never intended to submit this program for competition. The
contest ranks in speed order, and there is no way Python can
compete with truly-compiled languages on such low-level code.
I'd bet money that the algorithm I used (coded in C) can run
with the winners. I also think I'd wager that the Python version
outright trumps them on code size.


My first version bombed for the zero-length sequence. That was a
mistake, sorry, but it may not be one of their test-cases. I
wonder how many of the accepted entries would perform properly.


-- 
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-- 
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Re: List of integers L.I.S. (SPOILER)

2005-09-08 Thread Bryan Olson
n00m wrote:

  Firstly I find ordering numbers when moving from left to the right;
  then I find ord. numbers for backward direction AND for DECREASING
  subsequences:

Sounds good.

  Btw, I did it in Pascal. Honestly, I don't believe it can
  be done in Python (of course I mean only the imposed time limit).
  http://spoj.sphere.pl/status/SUPPER/

Is there a platform specified? Below is an alleged solution in Python.

--
--Bryan


#!/user/bin/env python


 Python 2.4 solution to:

 http://spoj.sphere.pl/problems/SUPPER/


from sys import stdin


def one_way(seq):
 n = len(seq)
 dominators = [n + 1] * (n * 1)
 # dominators[j] is lowest final value of any increasing sequence of
 # length j seen so far, as we left-right scan seq.
 score = [None] * n
 end = 0
 for (i, x) in enumerate(seq):
 # Binary search for x's place in dominators
 low, high = 0, end
 while high - low  10:
 mid = (low + high)  1
 if dominators[mid]  x:
 low = mid + 1
 else:
 high = mid + 1
 while dominators[low]  x:
 low += 1
 dominators[low] = x
 score[i] = low
 end = max(end, low + 1)
 return score

def supernumbers(seq):
 forscore = one_way(seq)
 opposite = [len(seq) - x for x  in reversed(seq)]
 backscore = reversed(one_way(opposite))
 score = map(sum, zip(forscore, backscore))
 winner = max(score)
 return sorted([seq[i] for i in range(len(seq)) if score[i] == winner])


_ = stdin.readline()
sequence = [int(ch) for ch in stdin.readline().split()]
supers = supernumbers(sequence)
print len(supers)
for i in supers:
 print i,
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