ZigZagEscape coding task - Learn to Code

Elliot the Hawk has a very important task − the breeding season has come. He needs to prepare a nest in which his mating partner Eleonora will lay eggs, then look after her until they switch responsibility for taking care of the eggs.

There are N birds' nests standing in a line, one after another. Every two nests are positioned at distinct heights.

Elliot needs to pick a nest in which Eleonora will lay her eggs. Then, each day, Elliot will hunt from one of the other nests. At the end of the day, he will bring the food to Eleonora and move to some other nest on the opposite side of their own nest. He can hunt from each nest at most once. Moreover, on each day he needs to hunt from a nest that is positioned higher than the previous nest, and higher than their own nest.

Elliot can return to their own nest and switch roles with Eleonora at any time. In particular, he may simply prepare their nest, then refrain from hunting at all.

For example, assume the nests are positioned at heights 4 6 2 1 5. Elliot can, for instance, prepare the nest at height 1, then hunt from the nest at height 4, on the next day hunt from the nest at height 5, and on the last day hunt from the nest at height 6:

Note that in this situation, Elliot cannot hunt from the nest at height 6 just after hunting from the nest at height 4, because these two nests are on the same side of his own nest. Also, after hunting from the rightmost nest, he cannot hunt from the leftmost nest, as it is lower than the previous one. If Elliot chooses the nest at height 6 as their own nest, then he cannot hunt at all, because all other nests are placed lower.

Elliot wonders how many possible ways there are for him to choose their nest and then hunt until he changes places with Eleonora. As the result may be very large, count the number of possibilities modulo 10⁹ + 7 (1,000,000,007).

Write a function:

int solution(int H[], int N);

that, given a sequence of heights of nests, returns the remainder from the division by 1,000,000,007 of the number of possible ways for Elliot to choose the nest and hunt.

For example, given:

H = [ 13, 2, 5 ]

the function should return 7. All the possible ways for Elliot to choose the nest and hunt are as follows, listed one per line. The first number in each line denotes the height of Elliot's own nest, and each consecutive number describes the height of a nest he will hunt from.

13 5 13 5 2 5 13 2 5 2 13 2

On the other hand, for the following array:

H = [ 4, 6, 2, 1, 5 ]

the function should return 23. One of the possible ways Elliot can act is depicted in the figure above.

Write an efficient algorithm for the following assumptions:

N is an integer within the range [1..50,000];

each element of array H is an integer within the range [1..1,000,000,000];

the elements of H are all distinct.

Elliot the Hawk has a very important task − the breeding season has come. He needs to prepare a nest in which his mating partner Eleonora will lay eggs, then look after her until they switch responsibility for taking care of the eggs.

There are N birds' nests standing in a line, one after another. Every two nests are positioned at distinct heights.

Elliot needs to pick a nest in which Eleonora will lay her eggs. Then, each day, Elliot will hunt from one of the other nests. At the end of the day, he will bring the food to Eleonora and move to some other nest on the opposite side of their own nest. He can hunt from each nest at most once. Moreover, on each day he needs to hunt from a nest that is positioned higher than the previous nest, and higher than their own nest.

Elliot can return to their own nest and switch roles with Eleonora at any time. In particular, he may simply prepare their nest, then refrain from hunting at all.

For example, assume the nests are positioned at heights 4 6 2 1 5. Elliot can, for instance, prepare the nest at height 1, then hunt from the nest at height 4, on the next day hunt from the nest at height 5, and on the last day hunt from the nest at height 6:

Note that in this situation, Elliot cannot hunt from the nest at height 6 just after hunting from the nest at height 4, because these two nests are on the same side of his own nest. Also, after hunting from the rightmost nest, he cannot hunt from the leftmost nest, as it is lower than the previous one. If Elliot chooses the nest at height 6 as their own nest, then he cannot hunt at all, because all other nests are placed lower.

Elliot wonders how many possible ways there are for him to choose their nest and then hunt until he changes places with Eleonora. As the result may be very large, count the number of possibilities modulo 10⁹ + 7 (1,000,000,007).

Write a function:

int solution(vector<int> &H);

that, given a sequence of heights of nests, returns the remainder from the division by 1,000,000,007 of the number of possible ways for Elliot to choose the nest and hunt.

For example, given:

H = [ 13, 2, 5 ]

the function should return 7. All the possible ways for Elliot to choose the nest and hunt are as follows, listed one per line. The first number in each line denotes the height of Elliot's own nest, and each consecutive number describes the height of a nest he will hunt from.

13 5 13 5 2 5 13 2 5 2 13 2

On the other hand, for the following array:

H = [ 4, 6, 2, 1, 5 ]

the function should return 23. One of the possible ways Elliot can act is depicted in the figure above.

Write an efficient algorithm for the following assumptions:

N is an integer within the range [1..50,000];

each element of array H is an integer within the range [1..1,000,000,000];

the elements of H are all distinct.

Elliot the Hawk has a very important task − the breeding season has come. He needs to prepare a nest in which his mating partner Eleonora will lay eggs, then look after her until they switch responsibility for taking care of the eggs.

There are N birds' nests standing in a line, one after another. Every two nests are positioned at distinct heights.

Elliot needs to pick a nest in which Eleonora will lay her eggs. Then, each day, Elliot will hunt from one of the other nests. At the end of the day, he will bring the food to Eleonora and move to some other nest on the opposite side of their own nest. He can hunt from each nest at most once. Moreover, on each day he needs to hunt from a nest that is positioned higher than the previous nest, and higher than their own nest.

Elliot can return to their own nest and switch roles with Eleonora at any time. In particular, he may simply prepare their nest, then refrain from hunting at all.

For example, assume the nests are positioned at heights 4 6 2 1 5. Elliot can, for instance, prepare the nest at height 1, then hunt from the nest at height 4, on the next day hunt from the nest at height 5, and on the last day hunt from the nest at height 6:

Note that in this situation, Elliot cannot hunt from the nest at height 6 just after hunting from the nest at height 4, because these two nests are on the same side of his own nest. Also, after hunting from the rightmost nest, he cannot hunt from the leftmost nest, as it is lower than the previous one. If Elliot chooses the nest at height 6 as their own nest, then he cannot hunt at all, because all other nests are placed lower.

Elliot wonders how many possible ways there are for him to choose their nest and then hunt until he changes places with Eleonora. As the result may be very large, count the number of possibilities modulo 10⁹ + 7 (1,000,000,007).

Write a function:

int solution(vector<int> &H);

that, given a sequence of heights of nests, returns the remainder from the division by 1,000,000,007 of the number of possible ways for Elliot to choose the nest and hunt.

For example, given:

H = [ 13, 2, 5 ]

the function should return 7. All the possible ways for Elliot to choose the nest and hunt are as follows, listed one per line. The first number in each line denotes the height of Elliot's own nest, and each consecutive number describes the height of a nest he will hunt from.

13 5 13 5 2 5 13 2 5 2 13 2

On the other hand, for the following array:

H = [ 4, 6, 2, 1, 5 ]

the function should return 23. One of the possible ways Elliot can act is depicted in the figure above.

Write an efficient algorithm for the following assumptions:

N is an integer within the range [1..50,000];

each element of array H is an integer within the range [1..1,000,000,000];

the elements of H are all distinct.

Elliot the Hawk has a very important task − the breeding season has come. He needs to prepare a nest in which his mating partner Eleonora will lay eggs, then look after her until they switch responsibility for taking care of the eggs.

There are N birds' nests standing in a line, one after another. Every two nests are positioned at distinct heights.

Elliot needs to pick a nest in which Eleonora will lay her eggs. Then, each day, Elliot will hunt from one of the other nests. At the end of the day, he will bring the food to Eleonora and move to some other nest on the opposite side of their own nest. He can hunt from each nest at most once. Moreover, on each day he needs to hunt from a nest that is positioned higher than the previous nest, and higher than their own nest.

Elliot can return to their own nest and switch roles with Eleonora at any time. In particular, he may simply prepare their nest, then refrain from hunting at all.

For example, assume the nests are positioned at heights 4 6 2 1 5. Elliot can, for instance, prepare the nest at height 1, then hunt from the nest at height 4, on the next day hunt from the nest at height 5, and on the last day hunt from the nest at height 6:

Note that in this situation, Elliot cannot hunt from the nest at height 6 just after hunting from the nest at height 4, because these two nests are on the same side of his own nest. Also, after hunting from the rightmost nest, he cannot hunt from the leftmost nest, as it is lower than the previous one. If Elliot chooses the nest at height 6 as their own nest, then he cannot hunt at all, because all other nests are placed lower.

Elliot wonders how many possible ways there are for him to choose their nest and then hunt until he changes places with Eleonora. As the result may be very large, count the number of possibilities modulo 10⁹ + 7 (1,000,000,007).

Write a function:

class Solution { public int solution(int[] H); }

that, given a sequence of heights of nests, returns the remainder from the division by 1,000,000,007 of the number of possible ways for Elliot to choose the nest and hunt.

For example, given:

H = [ 13, 2, 5 ]

the function should return 7. All the possible ways for Elliot to choose the nest and hunt are as follows, listed one per line. The first number in each line denotes the height of Elliot's own nest, and each consecutive number describes the height of a nest he will hunt from.

13 5 13 5 2 5 13 2 5 2 13 2

On the other hand, for the following array:

H = [ 4, 6, 2, 1, 5 ]

the function should return 23. One of the possible ways Elliot can act is depicted in the figure above.

Write an efficient algorithm for the following assumptions:

N is an integer within the range [1..50,000];

each element of array H is an integer within the range [1..1,000,000,000];

the elements of H are all distinct.

Elliot the Hawk has a very important task − the breeding season has come. He needs to prepare a nest in which his mating partner Eleonora will lay eggs, then look after her until they switch responsibility for taking care of the eggs.

There are N birds' nests standing in a line, one after another. Every two nests are positioned at distinct heights.

Elliot needs to pick a nest in which Eleonora will lay her eggs. Then, each day, Elliot will hunt from one of the other nests. At the end of the day, he will bring the food to Eleonora and move to some other nest on the opposite side of their own nest. He can hunt from each nest at most once. Moreover, on each day he needs to hunt from a nest that is positioned higher than the previous nest, and higher than their own nest.

Elliot can return to their own nest and switch roles with Eleonora at any time. In particular, he may simply prepare their nest, then refrain from hunting at all.

For example, assume the nests are positioned at heights 4 6 2 1 5. Elliot can, for instance, prepare the nest at height 1, then hunt from the nest at height 4, on the next day hunt from the nest at height 5, and on the last day hunt from the nest at height 6:

Note that in this situation, Elliot cannot hunt from the nest at height 6 just after hunting from the nest at height 4, because these two nests are on the same side of his own nest. Also, after hunting from the rightmost nest, he cannot hunt from the leftmost nest, as it is lower than the previous one. If Elliot chooses the nest at height 6 as their own nest, then he cannot hunt at all, because all other nests are placed lower.

Elliot wonders how many possible ways there are for him to choose their nest and then hunt until he changes places with Eleonora. As the result may be very large, count the number of possibilities modulo 10⁹ + 7 (1,000,000,007).

Write a function:

int solution(List<int> H);

that, given a sequence of heights of nests, returns the remainder from the division by 1,000,000,007 of the number of possible ways for Elliot to choose the nest and hunt.

For example, given:

H = [ 13, 2, 5 ]

the function should return 7. All the possible ways for Elliot to choose the nest and hunt are as follows, listed one per line. The first number in each line denotes the height of Elliot's own nest, and each consecutive number describes the height of a nest he will hunt from.

13 5 13 5 2 5 13 2 5 2 13 2

On the other hand, for the following array:

H = [ 4, 6, 2, 1, 5 ]

the function should return 23. One of the possible ways Elliot can act is depicted in the figure above.

Write an efficient algorithm for the following assumptions:

N is an integer within the range [1..50,000];

each element of array H is an integer within the range [1..1,000,000,000];

the elements of H are all distinct.

Elliot the Hawk has a very important task − the breeding season has come. He needs to prepare a nest in which his mating partner Eleonora will lay eggs, then look after her until they switch responsibility for taking care of the eggs.

There are N birds' nests standing in a line, one after another. Every two nests are positioned at distinct heights.

Elliot needs to pick a nest in which Eleonora will lay her eggs. Then, each day, Elliot will hunt from one of the other nests. At the end of the day, he will bring the food to Eleonora and move to some other nest on the opposite side of their own nest. He can hunt from each nest at most once. Moreover, on each day he needs to hunt from a nest that is positioned higher than the previous nest, and higher than their own nest.

Elliot can return to their own nest and switch roles with Eleonora at any time. In particular, he may simply prepare their nest, then refrain from hunting at all.

For example, assume the nests are positioned at heights 4 6 2 1 5. Elliot can, for instance, prepare the nest at height 1, then hunt from the nest at height 4, on the next day hunt from the nest at height 5, and on the last day hunt from the nest at height 6:

Note that in this situation, Elliot cannot hunt from the nest at height 6 just after hunting from the nest at height 4, because these two nests are on the same side of his own nest. Also, after hunting from the rightmost nest, he cannot hunt from the leftmost nest, as it is lower than the previous one. If Elliot chooses the nest at height 6 as their own nest, then he cannot hunt at all, because all other nests are placed lower.

Elliot wonders how many possible ways there are for him to choose their nest and then hunt until he changes places with Eleonora. As the result may be very large, count the number of possibilities modulo 10⁹ + 7 (1,000,000,007).

Write a function:

func Solution(H []int) int

that, given a sequence of heights of nests, returns the remainder from the division by 1,000,000,007 of the number of possible ways for Elliot to choose the nest and hunt.

For example, given:

H = [ 13, 2, 5 ]

the function should return 7. All the possible ways for Elliot to choose the nest and hunt are as follows, listed one per line. The first number in each line denotes the height of Elliot's own nest, and each consecutive number describes the height of a nest he will hunt from.

13 5 13 5 2 5 13 2 5 2 13 2

On the other hand, for the following array:

H = [ 4, 6, 2, 1, 5 ]

the function should return 23. One of the possible ways Elliot can act is depicted in the figure above.

Write an efficient algorithm for the following assumptions:

N is an integer within the range [1..50,000];

each element of array H is an integer within the range [1..1,000,000,000];

the elements of H are all distinct.

Elliot the Hawk has a very important task − the breeding season has come. He needs to prepare a nest in which his mating partner Eleonora will lay eggs, then look after her until they switch responsibility for taking care of the eggs.

There are N birds' nests standing in a line, one after another. Every two nests are positioned at distinct heights.

Elliot needs to pick a nest in which Eleonora will lay her eggs. Then, each day, Elliot will hunt from one of the other nests. At the end of the day, he will bring the food to Eleonora and move to some other nest on the opposite side of their own nest. He can hunt from each nest at most once. Moreover, on each day he needs to hunt from a nest that is positioned higher than the previous nest, and higher than their own nest.

Elliot can return to their own nest and switch roles with Eleonora at any time. In particular, he may simply prepare their nest, then refrain from hunting at all.

For example, assume the nests are positioned at heights 4 6 2 1 5. Elliot can, for instance, prepare the nest at height 1, then hunt from the nest at height 4, on the next day hunt from the nest at height 5, and on the last day hunt from the nest at height 6:

Note that in this situation, Elliot cannot hunt from the nest at height 6 just after hunting from the nest at height 4, because these two nests are on the same side of his own nest. Also, after hunting from the rightmost nest, he cannot hunt from the leftmost nest, as it is lower than the previous one. If Elliot chooses the nest at height 6 as their own nest, then he cannot hunt at all, because all other nests are placed lower.

Elliot wonders how many possible ways there are for him to choose their nest and then hunt until he changes places with Eleonora. As the result may be very large, count the number of possibilities modulo 10⁹ + 7 (1,000,000,007).

Write a function:

class Solution { public int solution(int[] H); }

that, given a sequence of heights of nests, returns the remainder from the division by 1,000,000,007 of the number of possible ways for Elliot to choose the nest and hunt.

For example, given:

H = [ 13, 2, 5 ]

the function should return 7. All the possible ways for Elliot to choose the nest and hunt are as follows, listed one per line. The first number in each line denotes the height of Elliot's own nest, and each consecutive number describes the height of a nest he will hunt from.

13 5 13 5 2 5 13 2 5 2 13 2

On the other hand, for the following array:

H = [ 4, 6, 2, 1, 5 ]

the function should return 23. One of the possible ways Elliot can act is depicted in the figure above.

Write an efficient algorithm for the following assumptions:

N is an integer within the range [1..50,000];

each element of array H is an integer within the range [1..1,000,000,000];

the elements of H are all distinct.

Elliot the Hawk has a very important task − the breeding season has come. He needs to prepare a nest in which his mating partner Eleonora will lay eggs, then look after her until they switch responsibility for taking care of the eggs.

There are N birds' nests standing in a line, one after another. Every two nests are positioned at distinct heights.

Elliot needs to pick a nest in which Eleonora will lay her eggs. Then, each day, Elliot will hunt from one of the other nests. At the end of the day, he will bring the food to Eleonora and move to some other nest on the opposite side of their own nest. He can hunt from each nest at most once. Moreover, on each day he needs to hunt from a nest that is positioned higher than the previous nest, and higher than their own nest.

Elliot can return to their own nest and switch roles with Eleonora at any time. In particular, he may simply prepare their nest, then refrain from hunting at all.

For example, assume the nests are positioned at heights 4 6 2 1 5. Elliot can, for instance, prepare the nest at height 1, then hunt from the nest at height 4, on the next day hunt from the nest at height 5, and on the last day hunt from the nest at height 6:

Note that in this situation, Elliot cannot hunt from the nest at height 6 just after hunting from the nest at height 4, because these two nests are on the same side of his own nest. Also, after hunting from the rightmost nest, he cannot hunt from the leftmost nest, as it is lower than the previous one. If Elliot chooses the nest at height 6 as their own nest, then he cannot hunt at all, because all other nests are placed lower.

Elliot wonders how many possible ways there are for him to choose their nest and then hunt until he changes places with Eleonora. As the result may be very large, count the number of possibilities modulo 10⁹ + 7 (1,000,000,007).

Write a function:

class Solution { public int solution(int[] H); }

that, given a sequence of heights of nests, returns the remainder from the division by 1,000,000,007 of the number of possible ways for Elliot to choose the nest and hunt.

For example, given:

H = [ 13, 2, 5 ]

the function should return 7. All the possible ways for Elliot to choose the nest and hunt are as follows, listed one per line. The first number in each line denotes the height of Elliot's own nest, and each consecutive number describes the height of a nest he will hunt from.

13 5 13 5 2 5 13 2 5 2 13 2

On the other hand, for the following array:

H = [ 4, 6, 2, 1, 5 ]

the function should return 23. One of the possible ways Elliot can act is depicted in the figure above.

Write an efficient algorithm for the following assumptions:

N is an integer within the range [1..50,000];

each element of array H is an integer within the range [1..1,000,000,000];

the elements of H are all distinct.

Elliot the Hawk has a very important task − the breeding season has come. He needs to prepare a nest in which his mating partner Eleonora will lay eggs, then look after her until they switch responsibility for taking care of the eggs.

There are N birds' nests standing in a line, one after another. Every two nests are positioned at distinct heights.

Elliot needs to pick a nest in which Eleonora will lay her eggs. Then, each day, Elliot will hunt from one of the other nests. At the end of the day, he will bring the food to Eleonora and move to some other nest on the opposite side of their own nest. He can hunt from each nest at most once. Moreover, on each day he needs to hunt from a nest that is positioned higher than the previous nest, and higher than their own nest.

Elliot can return to their own nest and switch roles with Eleonora at any time. In particular, he may simply prepare their nest, then refrain from hunting at all.

For example, assume the nests are positioned at heights 4 6 2 1 5. Elliot can, for instance, prepare the nest at height 1, then hunt from the nest at height 4, on the next day hunt from the nest at height 5, and on the last day hunt from the nest at height 6:

Note that in this situation, Elliot cannot hunt from the nest at height 6 just after hunting from the nest at height 4, because these two nests are on the same side of his own nest. Also, after hunting from the rightmost nest, he cannot hunt from the leftmost nest, as it is lower than the previous one. If Elliot chooses the nest at height 6 as their own nest, then he cannot hunt at all, because all other nests are placed lower.

Elliot wonders how many possible ways there are for him to choose their nest and then hunt until he changes places with Eleonora. As the result may be very large, count the number of possibilities modulo 10⁹ + 7 (1,000,000,007).

Write a function:

fun solution(H: IntArray): Int

that, given a sequence of heights of nests, returns the remainder from the division by 1,000,000,007 of the number of possible ways for Elliot to choose the nest and hunt.

For example, given:

H = [ 13, 2, 5 ]

the function should return 7. All the possible ways for Elliot to choose the nest and hunt are as follows, listed one per line. The first number in each line denotes the height of Elliot's own nest, and each consecutive number describes the height of a nest he will hunt from.

13 5 13 5 2 5 13 2 5 2 13 2

On the other hand, for the following array:

H = [ 4, 6, 2, 1, 5 ]

the function should return 23. One of the possible ways Elliot can act is depicted in the figure above.

Write an efficient algorithm for the following assumptions:

N is an integer within the range [1..50,000];

each element of array H is an integer within the range [1..1,000,000,000];

the elements of H are all distinct.

Elliot the Hawk has a very important task − the breeding season has come. He needs to prepare a nest in which his mating partner Eleonora will lay eggs, then look after her until they switch responsibility for taking care of the eggs.

There are N birds' nests standing in a line, one after another. Every two nests are positioned at distinct heights.

Elliot needs to pick a nest in which Eleonora will lay her eggs. Then, each day, Elliot will hunt from one of the other nests. At the end of the day, he will bring the food to Eleonora and move to some other nest on the opposite side of their own nest. He can hunt from each nest at most once. Moreover, on each day he needs to hunt from a nest that is positioned higher than the previous nest, and higher than their own nest.

Elliot can return to their own nest and switch roles with Eleonora at any time. In particular, he may simply prepare their nest, then refrain from hunting at all.

For example, assume the nests are positioned at heights 4 6 2 1 5. Elliot can, for instance, prepare the nest at height 1, then hunt from the nest at height 4, on the next day hunt from the nest at height 5, and on the last day hunt from the nest at height 6:

Note that in this situation, Elliot cannot hunt from the nest at height 6 just after hunting from the nest at height 4, because these two nests are on the same side of his own nest. Also, after hunting from the rightmost nest, he cannot hunt from the leftmost nest, as it is lower than the previous one. If Elliot chooses the nest at height 6 as their own nest, then he cannot hunt at all, because all other nests are placed lower.

Elliot wonders how many possible ways there are for him to choose their nest and then hunt until he changes places with Eleonora. As the result may be very large, count the number of possibilities modulo 10⁹ + 7 (1,000,000,007).

Write a function:

function solution(H)

that, given a sequence of heights of nests, returns the remainder from the division by 1,000,000,007 of the number of possible ways for Elliot to choose the nest and hunt.

For example, given:

H = [ 13, 2, 5 ]

the function should return 7. All the possible ways for Elliot to choose the nest and hunt are as follows, listed one per line. The first number in each line denotes the height of Elliot's own nest, and each consecutive number describes the height of a nest he will hunt from.

13 5 13 5 2 5 13 2 5 2 13 2

On the other hand, for the following array:

H = [ 4, 6, 2, 1, 5 ]

the function should return 23. One of the possible ways Elliot can act is depicted in the figure above.

Write an efficient algorithm for the following assumptions:

N is an integer within the range [1..50,000];

each element of array H is an integer within the range [1..1,000,000,000];

the elements of H are all distinct.

Note: All arrays in this task are zero-indexed, unlike the common Lua convention. You can use #A to get the length of the array A.

Elliot the Hawk has a very important task − the breeding season has come. He needs to prepare a nest in which his mating partner Eleonora will lay eggs, then look after her until they switch responsibility for taking care of the eggs.

There are N birds' nests standing in a line, one after another. Every two nests are positioned at distinct heights.

Elliot needs to pick a nest in which Eleonora will lay her eggs. Then, each day, Elliot will hunt from one of the other nests. At the end of the day, he will bring the food to Eleonora and move to some other nest on the opposite side of their own nest. He can hunt from each nest at most once. Moreover, on each day he needs to hunt from a nest that is positioned higher than the previous nest, and higher than their own nest.

Elliot can return to their own nest and switch roles with Eleonora at any time. In particular, he may simply prepare their nest, then refrain from hunting at all.

For example, assume the nests are positioned at heights 4 6 2 1 5. Elliot can, for instance, prepare the nest at height 1, then hunt from the nest at height 4, on the next day hunt from the nest at height 5, and on the last day hunt from the nest at height 6:

Note that in this situation, Elliot cannot hunt from the nest at height 6 just after hunting from the nest at height 4, because these two nests are on the same side of his own nest. Also, after hunting from the rightmost nest, he cannot hunt from the leftmost nest, as it is lower than the previous one. If Elliot chooses the nest at height 6 as their own nest, then he cannot hunt at all, because all other nests are placed lower.

Elliot wonders how many possible ways there are for him to choose their nest and then hunt until he changes places with Eleonora. As the result may be very large, count the number of possibilities modulo 10⁹ + 7 (1,000,000,007).

Write a function:

int solution(NSMutableArray *H);

that, given a sequence of heights of nests, returns the remainder from the division by 1,000,000,007 of the number of possible ways for Elliot to choose the nest and hunt.

For example, given:

H = [ 13, 2, 5 ]

the function should return 7. All the possible ways for Elliot to choose the nest and hunt are as follows, listed one per line. The first number in each line denotes the height of Elliot's own nest, and each consecutive number describes the height of a nest he will hunt from.

13 5 13 5 2 5 13 2 5 2 13 2

On the other hand, for the following array:

H = [ 4, 6, 2, 1, 5 ]

the function should return 23. One of the possible ways Elliot can act is depicted in the figure above.

Write an efficient algorithm for the following assumptions:

N is an integer within the range [1..50,000];

each element of array H is an integer within the range [1..1,000,000,000];

the elements of H are all distinct.

Elliot the Hawk has a very important task − the breeding season has come. He needs to prepare a nest in which his mating partner Eleonora will lay eggs, then look after her until they switch responsibility for taking care of the eggs.

There are N birds' nests standing in a line, one after another. Every two nests are positioned at distinct heights.

Elliot needs to pick a nest in which Eleonora will lay her eggs. Then, each day, Elliot will hunt from one of the other nests. At the end of the day, he will bring the food to Eleonora and move to some other nest on the opposite side of their own nest. He can hunt from each nest at most once. Moreover, on each day he needs to hunt from a nest that is positioned higher than the previous nest, and higher than their own nest.

Elliot can return to their own nest and switch roles with Eleonora at any time. In particular, he may simply prepare their nest, then refrain from hunting at all.

For example, assume the nests are positioned at heights 4 6 2 1 5. Elliot can, for instance, prepare the nest at height 1, then hunt from the nest at height 4, on the next day hunt from the nest at height 5, and on the last day hunt from the nest at height 6:

Note that in this situation, Elliot cannot hunt from the nest at height 6 just after hunting from the nest at height 4, because these two nests are on the same side of his own nest. Also, after hunting from the rightmost nest, he cannot hunt from the leftmost nest, as it is lower than the previous one. If Elliot chooses the nest at height 6 as their own nest, then he cannot hunt at all, because all other nests are placed lower.

Elliot wonders how many possible ways there are for him to choose their nest and then hunt until he changes places with Eleonora. As the result may be very large, count the number of possibilities modulo 10⁹ + 7 (1,000,000,007).

Write a function:

function solution(H: array of longint; N: longint): longint;

that, given a sequence of heights of nests, returns the remainder from the division by 1,000,000,007 of the number of possible ways for Elliot to choose the nest and hunt.

For example, given:

H = [ 13, 2, 5 ]

the function should return 7. All the possible ways for Elliot to choose the nest and hunt are as follows, listed one per line. The first number in each line denotes the height of Elliot's own nest, and each consecutive number describes the height of a nest he will hunt from.

13 5 13 5 2 5 13 2 5 2 13 2

On the other hand, for the following array:

H = [ 4, 6, 2, 1, 5 ]

the function should return 23. One of the possible ways Elliot can act is depicted in the figure above.

Write an efficient algorithm for the following assumptions:

N is an integer within the range [1..50,000];

each element of array H is an integer within the range [1..1,000,000,000];

the elements of H are all distinct.

Elliot the Hawk has a very important task − the breeding season has come. He needs to prepare a nest in which his mating partner Eleonora will lay eggs, then look after her until they switch responsibility for taking care of the eggs.

There are N birds' nests standing in a line, one after another. Every two nests are positioned at distinct heights.

Elliot needs to pick a nest in which Eleonora will lay her eggs. Then, each day, Elliot will hunt from one of the other nests. At the end of the day, he will bring the food to Eleonora and move to some other nest on the opposite side of their own nest. He can hunt from each nest at most once. Moreover, on each day he needs to hunt from a nest that is positioned higher than the previous nest, and higher than their own nest.

Elliot can return to their own nest and switch roles with Eleonora at any time. In particular, he may simply prepare their nest, then refrain from hunting at all.

For example, assume the nests are positioned at heights 4 6 2 1 5. Elliot can, for instance, prepare the nest at height 1, then hunt from the nest at height 4, on the next day hunt from the nest at height 5, and on the last day hunt from the nest at height 6:

Note that in this situation, Elliot cannot hunt from the nest at height 6 just after hunting from the nest at height 4, because these two nests are on the same side of his own nest. Also, after hunting from the rightmost nest, he cannot hunt from the leftmost nest, as it is lower than the previous one. If Elliot chooses the nest at height 6 as their own nest, then he cannot hunt at all, because all other nests are placed lower.

Elliot wonders how many possible ways there are for him to choose their nest and then hunt until he changes places with Eleonora. As the result may be very large, count the number of possibilities modulo 10⁹ + 7 (1,000,000,007).

Write a function:

function solution($H);

that, given a sequence of heights of nests, returns the remainder from the division by 1,000,000,007 of the number of possible ways for Elliot to choose the nest and hunt.

For example, given:

H = [ 13, 2, 5 ]

the function should return 7. All the possible ways for Elliot to choose the nest and hunt are as follows, listed one per line. The first number in each line denotes the height of Elliot's own nest, and each consecutive number describes the height of a nest he will hunt from.

13 5 13 5 2 5 13 2 5 2 13 2

On the other hand, for the following array:

H = [ 4, 6, 2, 1, 5 ]

the function should return 23. One of the possible ways Elliot can act is depicted in the figure above.

Write an efficient algorithm for the following assumptions:

N is an integer within the range [1..50,000];

each element of array H is an integer within the range [1..1,000,000,000];

the elements of H are all distinct.

Elliot the Hawk has a very important task − the breeding season has come. He needs to prepare a nest in which his mating partner Eleonora will lay eggs, then look after her until they switch responsibility for taking care of the eggs.

There are N birds' nests standing in a line, one after another. Every two nests are positioned at distinct heights.

Elliot needs to pick a nest in which Eleonora will lay her eggs. Then, each day, Elliot will hunt from one of the other nests. At the end of the day, he will bring the food to Eleonora and move to some other nest on the opposite side of their own nest. He can hunt from each nest at most once. Moreover, on each day he needs to hunt from a nest that is positioned higher than the previous nest, and higher than their own nest.

Elliot can return to their own nest and switch roles with Eleonora at any time. In particular, he may simply prepare their nest, then refrain from hunting at all.

For example, assume the nests are positioned at heights 4 6 2 1 5. Elliot can, for instance, prepare the nest at height 1, then hunt from the nest at height 4, on the next day hunt from the nest at height 5, and on the last day hunt from the nest at height 6:

Note that in this situation, Elliot cannot hunt from the nest at height 6 just after hunting from the nest at height 4, because these two nests are on the same side of his own nest. Also, after hunting from the rightmost nest, he cannot hunt from the leftmost nest, as it is lower than the previous one. If Elliot chooses the nest at height 6 as their own nest, then he cannot hunt at all, because all other nests are placed lower.

Elliot wonders how many possible ways there are for him to choose their nest and then hunt until he changes places with Eleonora. As the result may be very large, count the number of possibilities modulo 10⁹ + 7 (1,000,000,007).

Write a function:

sub solution { my (@H) = @_; ... }

that, given a sequence of heights of nests, returns the remainder from the division by 1,000,000,007 of the number of possible ways for Elliot to choose the nest and hunt.

For example, given:

H = [ 13, 2, 5 ]

the function should return 7. All the possible ways for Elliot to choose the nest and hunt are as follows, listed one per line. The first number in each line denotes the height of Elliot's own nest, and each consecutive number describes the height of a nest he will hunt from.

13 5 13 5 2 5 13 2 5 2 13 2

On the other hand, for the following array:

H = [ 4, 6, 2, 1, 5 ]

the function should return 23. One of the possible ways Elliot can act is depicted in the figure above.

Write an efficient algorithm for the following assumptions:

N is an integer within the range [1..50,000];

each element of array H is an integer within the range [1..1,000,000,000];

the elements of H are all distinct.

Elliot the Hawk has a very important task − the breeding season has come. He needs to prepare a nest in which his mating partner Eleonora will lay eggs, then look after her until they switch responsibility for taking care of the eggs.

There are N birds' nests standing in a line, one after another. Every two nests are positioned at distinct heights.

Elliot needs to pick a nest in which Eleonora will lay her eggs. Then, each day, Elliot will hunt from one of the other nests. At the end of the day, he will bring the food to Eleonora and move to some other nest on the opposite side of their own nest. He can hunt from each nest at most once. Moreover, on each day he needs to hunt from a nest that is positioned higher than the previous nest, and higher than their own nest.

Elliot can return to their own nest and switch roles with Eleonora at any time. In particular, he may simply prepare their nest, then refrain from hunting at all.

For example, assume the nests are positioned at heights 4 6 2 1 5. Elliot can, for instance, prepare the nest at height 1, then hunt from the nest at height 4, on the next day hunt from the nest at height 5, and on the last day hunt from the nest at height 6:

Note that in this situation, Elliot cannot hunt from the nest at height 6 just after hunting from the nest at height 4, because these two nests are on the same side of his own nest. Also, after hunting from the rightmost nest, he cannot hunt from the leftmost nest, as it is lower than the previous one. If Elliot chooses the nest at height 6 as their own nest, then he cannot hunt at all, because all other nests are placed lower.

Elliot wonders how many possible ways there are for him to choose their nest and then hunt until he changes places with Eleonora. As the result may be very large, count the number of possibilities modulo 10⁹ + 7 (1,000,000,007).

Write a function:

def solution(H)

that, given a sequence of heights of nests, returns the remainder from the division by 1,000,000,007 of the number of possible ways for Elliot to choose the nest and hunt.

For example, given:

H = [ 13, 2, 5 ]

the function should return 7. All the possible ways for Elliot to choose the nest and hunt are as follows, listed one per line. The first number in each line denotes the height of Elliot's own nest, and each consecutive number describes the height of a nest he will hunt from.

13 5 13 5 2 5 13 2 5 2 13 2

On the other hand, for the following array:

H = [ 4, 6, 2, 1, 5 ]

the function should return 23. One of the possible ways Elliot can act is depicted in the figure above.

Write an efficient algorithm for the following assumptions:

N is an integer within the range [1..50,000];

each element of array H is an integer within the range [1..1,000,000,000];

the elements of H are all distinct.

Elliot the Hawk has a very important task − the breeding season has come. He needs to prepare a nest in which his mating partner Eleonora will lay eggs, then look after her until they switch responsibility for taking care of the eggs.

There are N birds' nests standing in a line, one after another. Every two nests are positioned at distinct heights.

Elliot needs to pick a nest in which Eleonora will lay her eggs. Then, each day, Elliot will hunt from one of the other nests. At the end of the day, he will bring the food to Eleonora and move to some other nest on the opposite side of their own nest. He can hunt from each nest at most once. Moreover, on each day he needs to hunt from a nest that is positioned higher than the previous nest, and higher than their own nest.

Elliot can return to their own nest and switch roles with Eleonora at any time. In particular, he may simply prepare their nest, then refrain from hunting at all.

For example, assume the nests are positioned at heights 4 6 2 1 5. Elliot can, for instance, prepare the nest at height 1, then hunt from the nest at height 4, on the next day hunt from the nest at height 5, and on the last day hunt from the nest at height 6:

Note that in this situation, Elliot cannot hunt from the nest at height 6 just after hunting from the nest at height 4, because these two nests are on the same side of his own nest. Also, after hunting from the rightmost nest, he cannot hunt from the leftmost nest, as it is lower than the previous one. If Elliot chooses the nest at height 6 as their own nest, then he cannot hunt at all, because all other nests are placed lower.

Elliot wonders how many possible ways there are for him to choose their nest and then hunt until he changes places with Eleonora. As the result may be very large, count the number of possibilities modulo 10⁹ + 7 (1,000,000,007).

Write a function:

def solution(h)

that, given a sequence of heights of nests, returns the remainder from the division by 1,000,000,007 of the number of possible ways for Elliot to choose the nest and hunt.

For example, given:

H = [ 13, 2, 5 ]

the function should return 7. All the possible ways for Elliot to choose the nest and hunt are as follows, listed one per line. The first number in each line denotes the height of Elliot's own nest, and each consecutive number describes the height of a nest he will hunt from.

13 5 13 5 2 5 13 2 5 2 13 2

On the other hand, for the following array:

H = [ 4, 6, 2, 1, 5 ]

the function should return 23. One of the possible ways Elliot can act is depicted in the figure above.

Write an efficient algorithm for the following assumptions:

N is an integer within the range [1..50,000];

each element of array H is an integer within the range [1..1,000,000,000];

the elements of H are all distinct.

Elliot the Hawk has a very important task − the breeding season has come. He needs to prepare a nest in which his mating partner Eleonora will lay eggs, then look after her until they switch responsibility for taking care of the eggs.

There are N birds' nests standing in a line, one after another. Every two nests are positioned at distinct heights.

Elliot needs to pick a nest in which Eleonora will lay her eggs. Then, each day, Elliot will hunt from one of the other nests. At the end of the day, he will bring the food to Eleonora and move to some other nest on the opposite side of their own nest. He can hunt from each nest at most once. Moreover, on each day he needs to hunt from a nest that is positioned higher than the previous nest, and higher than their own nest.

Elliot can return to their own nest and switch roles with Eleonora at any time. In particular, he may simply prepare their nest, then refrain from hunting at all.

For example, assume the nests are positioned at heights 4 6 2 1 5. Elliot can, for instance, prepare the nest at height 1, then hunt from the nest at height 4, on the next day hunt from the nest at height 5, and on the last day hunt from the nest at height 6:

Note that in this situation, Elliot cannot hunt from the nest at height 6 just after hunting from the nest at height 4, because these two nests are on the same side of his own nest. Also, after hunting from the rightmost nest, he cannot hunt from the leftmost nest, as it is lower than the previous one. If Elliot chooses the nest at height 6 as their own nest, then he cannot hunt at all, because all other nests are placed lower.

Elliot wonders how many possible ways there are for him to choose their nest and then hunt until he changes places with Eleonora. As the result may be very large, count the number of possibilities modulo 10⁹ + 7 (1,000,000,007).

Write a function:

public func solution(_ H : inout [Int]) -> Int

that, given a sequence of heights of nests, returns the remainder from the division by 1,000,000,007 of the number of possible ways for Elliot to choose the nest and hunt.

For example, given:

H = [ 13, 2, 5 ]

the function should return 7. All the possible ways for Elliot to choose the nest and hunt are as follows, listed one per line. The first number in each line denotes the height of Elliot's own nest, and each consecutive number describes the height of a nest he will hunt from.

13 5 13 5 2 5 13 2 5 2 13 2

On the other hand, for the following array:

H = [ 4, 6, 2, 1, 5 ]

the function should return 23. One of the possible ways Elliot can act is depicted in the figure above.

Write an efficient algorithm for the following assumptions:

N is an integer within the range [1..50,000];

each element of array H is an integer within the range [1..1,000,000,000];

the elements of H are all distinct.

Elliot the Hawk has a very important task − the breeding season has come. He needs to prepare a nest in which his mating partner Eleonora will lay eggs, then look after her until they switch responsibility for taking care of the eggs.

There are N birds' nests standing in a line, one after another. Every two nests are positioned at distinct heights.

Elliot needs to pick a nest in which Eleonora will lay her eggs. Then, each day, Elliot will hunt from one of the other nests. At the end of the day, he will bring the food to Eleonora and move to some other nest on the opposite side of their own nest. He can hunt from each nest at most once. Moreover, on each day he needs to hunt from a nest that is positioned higher than the previous nest, and higher than their own nest.

Elliot can return to their own nest and switch roles with Eleonora at any time. In particular, he may simply prepare their nest, then refrain from hunting at all.

For example, assume the nests are positioned at heights 4 6 2 1 5. Elliot can, for instance, prepare the nest at height 1, then hunt from the nest at height 4, on the next day hunt from the nest at height 5, and on the last day hunt from the nest at height 6:

Note that in this situation, Elliot cannot hunt from the nest at height 6 just after hunting from the nest at height 4, because these two nests are on the same side of his own nest. Also, after hunting from the rightmost nest, he cannot hunt from the leftmost nest, as it is lower than the previous one. If Elliot chooses the nest at height 6 as their own nest, then he cannot hunt at all, because all other nests are placed lower.

Elliot wonders how many possible ways there are for him to choose their nest and then hunt until he changes places with Eleonora. As the result may be very large, count the number of possibilities modulo 10⁹ + 7 (1,000,000,007).

Write a function:

Private Function solution(H As Integer()) As Integer

that, given a sequence of heights of nests, returns the remainder from the division by 1,000,000,007 of the number of possible ways for Elliot to choose the nest and hunt.

For example, given:

H = [ 13, 2, 5 ]

the function should return 7. All the possible ways for Elliot to choose the nest and hunt are as follows, listed one per line. The first number in each line denotes the height of Elliot's own nest, and each consecutive number describes the height of a nest he will hunt from.

13 5 13 5 2 5 13 2 5 2 13 2

On the other hand, for the following array:

H = [ 4, 6, 2, 1, 5 ]

the function should return 23. One of the possible ways Elliot can act is depicted in the figure above.

Write an efficient algorithm for the following assumptions:

N is an integer within the range [1..50,000];

each element of array H is an integer within the range [1..1,000,000,000];

the elements of H are all distinct.

ZigZagEscape

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