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Ural Championship 2012

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B. Space Elevators

Time limit: 1.0 second
Memory limit: 64 MB
Nowadays spaceships are never launched from the Earth's surface. There is a huge spaceport placed in the geostationary orbit and connected to the Earth with carbon nanotube cables. People and cargo are delivered to the orbit by elevators moving along these cables. It turned out that the space elevator is much more comfortable and cheaper than a spaceship.
Tomorrow a group of key employees of the “Akross” corporation will go to the spaceport with a secret mission. The spaceport management has reserved a special double elevator for the group. The Head of “Akross” demanded that at any given time the total importance of staff in the elevator must not exceed some fixed value. Under this condition, even in case of fatal accident the corporation will be able to recover. Employees enter the elevator in turns. The elevator is sent up if two people entered, or if only one person entered and the following person behind him is so significant for the corporation that it is impossible to send them together in one elevator.
The spaceport management wants to know the maximum number of elevator runs required to deliver all employees, so the right amount of oxygen cylinders and charged batteries can be prepared in advance.


The first line contains integers n and s that are the amount of employees of “Akross” assigned to the mission, and the maximum total importance of two employees which can go together in the elevator (1 ≤ n ≤ 105; 1 ≤ s ≤ 109). The second line contains integers v1, …, vn that are the importance of the employees (1 ≤ vis).


In the first line output the maximum amount of trips of the elevator. In the second line output the importance of staff in order from the first employee in the line to the last, for which the elevator will do this amount of trips. If there are several possible answers, output any of them.


6 6
1 2 3 3 4 5
2 5 1 3 4 3
Problem Author: Alex Samsonov
Problem Source: Ural Championship 2012
To submit the solution for this problem go to the Problem set: 1901. Space Elevators