### BUGGY CODE ###

from fractions import gcd

class SegmentTree:
    """Segment Tree

    Attributes:
        n (int):       要素数
        num (int):     n以上の最小の2の累乗
        ide_ele (int): 単位元
            - RmQ(Range Minimum Query): inf
            - RMQ(Range Maximum Query): -1
            - RSQ(Range Sum Query):     0
            - RPQ(Range Product Query): 1
            - RGQ(Range GCD Query):     0
        seg (list):    要素の格納先
    """
    def __init__(self, a):
        """初期化 O(N)
        
        Args:
            a (list): 対象の配列
        """
        self.n = len(a)
        self.num = 2 ** (self.n - 1).bit_length()
        self.ide_ele = 0
        self.seg = [self.ide_ele] * (2*self.num-1)

        for i in range(self.n):
            self.seg[self.num+i-1] = a[i]    
        for i in range(self.num-2, -1, -1) :
            self.seg[i] = self.st_func(self.seg[2*i+1], self.seg[2*i+2])

    def query(self, a, b, k=0, l=0, r=-1):
        """区間クエリの計算 O(logN)

        Args:
            a (int): 要求区間の左端
            b (int): 要求区間の右端
            k (int): 
            l (int): 対象区間の左端
            r (int): 対象区間の右端
        
        Returns:
            int: [a, b)についての区間クエリ
        """

        if r < 0:
            r = self.num
        
        if r <= a or b <= l:
            return self.ide_ele
        elif a <= l and r <= b:
            return self.seg[k]
        else:
            vl = self.query(a, b, 2*k+1, l, (l+r)//2)
            vr = self.query(a, b, 2*k+2, (l+r)//2, r)
            return self.st_func(vl, vr)

        """
        if r <= l:
            return self.ide_ele
        
        l += self.num - 1
        r += self.num - 2
        res = self.ide_ele

        while r - l > 1:
            if l & 1 == 0:
                res = self.st_func(res, self.seg[l])
            if r & 1 == 1:
                res = self.st_func(res, self.seg[r])
                r -= 1
            l = l // 2
            r = (r - 1) // 2
        
        if l == r:
            res = self.st_func(res, self.seg[l])
        else:
            res = self.st_func(res, self.st_func(self.seg[l], self.seg[r]))
        
        return res
        """

    def update(self, i, v):
        """値の更新 O(logN)

        Args:
            i (int): 更新対象のindex
            v (int): 更新値
        """
        i += self.num - 1
        self.seg[i] = v
        while i > 0:
            i = (i - 1) // 2
            self.seg[i] = self.st_func(self.seg[i*2+1], self.seg[i*2+2])
    
    def st_func(self, x, y):
        """問題に応じた処理

        Returns:
            int: 問題に応じた値
                - RmQ(Range Minimum Query): min(x, y)
                - RMQ(Range Maximum Query): max(x, y)
                - RSQ(Range Sum Query):     x + y
                - RPQ(Range Product Query): x * y
                - RGQ(Range GCD Query):     gcd(x, y)
        """
        return gcd(x, y)


n = int(input())
a = list(map(int, input().split()))

st = SegmentTree(a)

res = 0
for i in range(n):
    res = max(res, gcd(st.query(0, i), st.query(i+1, n)))

print(res)

### FIXED CODE ###

from fractions import gcd

# 配列aで初期化
def init(a):
    for i in range(n):
        seg[i+num-1] = a[i]    
    for i in range(num-2, -1, -1) :
        seg[i] = gcd(seg[2*i+1], seg[2*i+2]) 


# a[k]の値をxに更新
def update(k, x):
    k += num - 1
    seg[k] = x
    while k:
        k = (k - 1) // 2
        seg[k] = gcd(seg[k*2+1], seg[k*2+2])


# [p, q)についてsegfuncを適用したものを返す
def query(p,q):
    if q <= p:
        return ide_ele
    
    p += num - 1
    q += num - 2
    res = ide_ele

    while q - p > 1:
        if p & 1 == 0:
            res = gcd(res, seg[p])
        if q & 1 == 1:
            res = gcd(res, seg[q])
            q -= 1
        p = p // 2
        q = (q - 1) // 2
    if p == q:
        res = gcd(res, seg[p])
    else:
        res = gcd(gcd(res, seg[p]), seg[q])
    
    return res


n = int(input())
a = list(map(int, input().split()))

ide_ele = 0
num = 2 ** (len(bin(n - 1)) - 2)
seg = [ide_ele] * 2 * num
init(a)

res = 0
for i in range(n):
    res = max(res, gcd(query(0, i), query(i+1, n)))

print(res)