Your approach is not correct. I am giving a counter example
say our input is
423, so by ur approach the solution is 243 or 234
but the correct answer is 342.
The approach given by dhyanesh and dazi is correct.
On 2/28/06, milochen <[EMAIL PROTECTED]> wrote:
Does it always have the solution?
What about that 123456789 ?
I think that it doesn't always have solution for all case.
I am sorry that I couldn't give you a C++ code ,
since I have no complier,so I couldn't ensure whether
the code will be compile successful.
Assume X=(x_1,x_2,x_3, ...,x_(n-2), x_(n-1), x_n) is
our instance s.t. Y=(y_1,y_2,y_3,...,y_(n-2), y_(n-1),y_n)
is the solution for X.
from n-1 to 1, we suppose i is the first i s.t. x_i > x_(i+1)
then the solution is almost like the followng
Y
=(y_1,y_2,y_3,...,y_(n-2), y_(n-1),y_n)
=
(x_1,x_2,x_3,...,x_(i-3),x_(i-2),
x_(i-1),x_(i+1),x_i, x_(i+2),x_(i+3)...
...x_(n-2),x_(n-1),x_n )
To pay attension for that
we just need to do one time swap to get
the solution.
From n-1 to 1, If you cannot find the
first i s.t. x_i > x_(i+1), then the instance X
have no solution.
http://ajay.mishra19.googlepages.com
IIT KGP
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