import sys
class Node:
    def __init__(self, key, height):
        self.key = key #ノードの木
        self.height = height #このノードを根とする部分木の高さ
        self.left = None
        self.right = None

    def size(self, n): return 0 if n is None else n.height

    def bias(self): #左の方が高いと正、右が高いと負の値を返す
        return self.size(self.left) - self.size(self.right)

    #木の高さの計算
    def calcSize(self):
        self.height = 1 + max(self.size(self.left), self.size(self.right))

class AVLTree:
    def __init__(self):
        self.root = None #根
        self.change = False #修正フラグ
        self.lmax = None #左部分木のキーの最大値

    ###############
    #回転操作, 修正操作
    ###############
    def rotateL(self, n): #ノードnの左回転
        r = n.right; rl = r.left
        r.left = n; n.right = rl
        r.left.calcSize()
        r.calcSize()
        return r

    def rotateR(self, n):
        l = n.left; lr = l.right
        l.right = n; n.left = lr
        l.right.calcSize()
        l.calcSize()
        return l

    def rotateLR(self, n): #二重回転;左回転→右回転
        n.left = self.rotateL(n.left)
        return self.rotateR(n)

    def rotateRL(self, n):
        n.right = self.rotateR(n.right)
        return self.rotateL(n)
        
    def balanceL(self, n):
        if not self.change: return n
        h = n.height
        if n.bias() == 2:
            if n.left.bias() >= 0: n = self.rotateR(n)
            else: n = self.rotateLR(n)
        else: n.calcSize()
        self.change = (h != n.height)
        return n

    def balanceR(self, n):
        if not self.change: return n
        h = n.height
        if n.bias() == -2:
            if n.right.bias() <= 0: n = self.rotateL(n)
            else: n = self.rotateRL(n)
        else: n.calcSize()
        self.change = (h != n.height)
        return n

    ###############
    #Nodeの追加
    ###############
    def insert(self, key): self.root = self.insert_sub(self.root, key)
    
    def insert_sub(self, t, key): #新たなノードの挿入。初期位置は根。
        if t is None:
            self.change = True
            return Node(key, 1)
        if key < t.key:
            t.left = self.insert_sub(t.left, key)
            return self.balanceL(t)
        elif key > t.key:
            t.right = self.insert_sub(t.right, key)
            return self.balanceR(t)
        else:
            self.change = False
            t.value = value
            return t

    ###############
    #Nodeの削除
    ###############
    def delete(self, key): self.root = self.delete_sub(self.root, key)

    def delete_sub(self, t, key):
        if t is None:
            self.change = False
            return None
        if key < t.key:
            t.left = self.delete_sub(t.left, key)
            return self.balanceR(t)
        elif key > t.key:
            t.right - self.delete_sub(t.right, key)
            return self.balanceL(t)
        else:
            if t.left is None:
                self.change = True
                return t.right
            else:
                t.left = self.delete_max(t.left)
                t.key = self.lmax
                t.value = self.value
                return self.balanceR(t)
    
    def delete_max(self, n):
        if n.right is None: #nの右部分木が存在しない場合は左部分木を昇格させる
            self.change = True
            self.lmax = n.key
            self.value = n.value
            return n.left
        else:
            n.right = self.delete_max(n.right)
            return self.balanceL(n)

    ###############
    #Nodeの探索
    ###############
    def search(self, key, lower, higher):
        t = self.root
        lb, hb = lower, higher
        while t:
            if key < t.key:
                hb = t.key
                t = t.left
            else:
                lb = t.key
                t = t.right
        return lb, hb
                

def solve(): #デバッグ用コード
    N = int(input())
    A = [int(a) for a in input().split()]
    Ai = dict()
    for i, a in enumerate(A): Ai[a] = i
    Tree = AVLTree()
    ini = Ai[1]
    Ans = 1 * (ini + 1) * (N - ini)
    Tree.insert(ini)
    for i in range(2, N + 1):
        ai = Ai[i]
        l, r = Tree.search(ai, -1, N)
        Ans += i * (ai - l) * (r - ai)
        Tree.insert(ai)
    print(Ans)
        
    return 0

if __name__ == "__main__":
    solve()


Measured memory_bytes: 127044