# Original solution
class Segment_Tree():
    def __init__(self,N,calc,unit,L=[]):
        """calcを演算とするN項のSegment Treeを作成

        N:要素数
        calc:演算(2変数関数,モノイド)
        unit:モノイドcalcの単位元 (xe=ex=xを満たすe)
        """
        self.calc=calc
        self.unit=unit

        N=max(N,len(L))

        d=max(1,(N-1).bit_length())
        k=2**d

        X=[unit]*(k-1)+L+[unit]*(k-len(L))

        self.num=k
        self.depth=d

        for i in range(k-2,-1,-1):
            X[i]=calc(X[2*i+1],X[2*i+2])

        self.data=X

    def index(self,k,index=0):
        return self.data[(self.num-1)+(k-index)]

    def update(self,k,x,index=0):
        """第k要素をxに変え,更新を行う.

        k:数列の要素
        x:更新後の値
        """

        m=(self.num-1)+(k-index)
        self.data[m]=x

        for _ in range(self.depth):
            m=(m-1)//2
            self.data[m]=self.calc(self.data[2*m+1],self.data[2*m+2])


    def sub_array(self,From,To,index=0,left_closed=True,right_closed=True):
        A=From-index+(not left_closed)
        B=To-index-(not right_closed)

        return self.__sub_array_second(A,B+1,0,0,self.num)

    def __sub_array_second(self,a,b,k,l,r):
        if r<=a or b<=l:
            return self.unit
        elif a<=l and r<=b:
            return self.data[k]
        else:
            alpha=self.__sub_array_second(a,b,2*k+1,l,(l+r)//2)
            beta=self.__sub_array_second(a,b,2*k+2,(l+r)//2,r)
            return self.calc(alpha,beta)

    def all_prod(self):
        return self.data[0]

    def max_right(self,l,r,cond,index=0):
        """以下の2つをともに満たすxの1つを返す.\n
        (1) r=l or cond(data[l]*data[l+1]*...*d[r-1]):True
        (2) r=x or cond(data[l]*data[l+1]*...*data[r]):False
        ※fが単調減少の時,cond(data[l]*...*data[r-1])を満たす最大のrとなる.

        cond:関数(引数が同じならば結果も同じ)
        cond(unit):True
        0<=l<=r<=n
        """
        l-=index
        assert 0<=l<=r<=self.num,"添字が範囲外"
        assert cond(self.unit),"単位元が条件を満たさない."

        if l==r:
            return r+index

        l+=(self.num-1)
        sm=self.unit

        calc=self.calc
        while True:
            while l%2:
                l=(l-1)>>1

            if not cond(calc(sm,self.data[l])):
                while l<self.num-1:
                    l=2*l+1

                    if cond(calc(sm,self.data[l])):
                        sm=calc(sm,self.data[l])
                        l+=1

                return min(l-(self.num-1)+index,r)

            sm=calc(sm,self.data[l])
            l+=1

            m=l+1
            if not (m&(-m) !=m):
                break

        return r+index
#================================================
N,Q=list(map(int,input().split()))
A=list(map(int,input().split()))

S=Segment_Tree(N,lambda x,y:max(x,y),-float("inf"),A)

X=[]
for _ in range(Q):
    T,alpha,beta=list(map(int,input().split()))

    if T==1:
        S.update(alpha,beta,1)
    elif T==2:
        X.append(S.sub_array(alpha,beta,1))
    else:
        X.append(S.max_right(alpha,N,lambda x:x<beta,1))

print(("\n".join(map(str,X))))

# Optimized solution
class Segment_Tree():
    def __init__(self,N,calc,unit,L=[]):
        """calcを演算とするN項のSegment Treeを作成

        N:要素数
        calc:演算(2変数関数,モノイド)
        unit:モノイドcalcの単位元 (xe=ex=xを満たすe)
        """
        self.calc=calc
        self.unit=unit

        N=max(N,len(L))

        d=max(1,(N-1).bit_length())
        k=2**d

        X=[unit]*(k-1)+L+[unit]*(k-len(L))

        self.num=k
        self.depth=d

        for i in range(k-2,-1,-1):
            X[i]=calc(X[2*i+1],X[2*i+2])

        self.data=X

    def index(self,k,index=0):
        return self.data[(self.num-1)+(k-index)]

    def update(self,k,x,index=0):
        """第k要素をxに変え,更新を行う.

        k:数列の要素
        x:更新後の値
        """

        m=(self.num-1)+(k-index)
        self.data[m]=x

        for _ in range(self.depth):
            m=(m-1)//2
            self.data[m]=self.calc(self.data[2*m+1],self.data[2*m+2])


    def sub_array(self,From,To,index=0,left_closed=True,right_closed=True):
        A=From-index+(not left_closed)
        B=To-index-(not right_closed)

        return self.__sub_array_second(A,B+1,0,0,self.num)

    def __sub_array_second(self,a,b,k,l,r):
        if r<=a or b<=l:
            return self.unit
        elif a<=l and r<=b:
            return self.data[k]
        else:
            alpha=self.__sub_array_second(a,b,2*k+1,l,(l+r)//2)
            beta=self.__sub_array_second(a,b,2*k+2,(l+r)//2,r)
            return self.calc(alpha,beta)

    def all_prod(self):
        return self.data[0]

    def max_right(self,l,r,cond,index=0):
        """以下の2つをともに満たすxの1つを返す.\n
        (1) r=l or cond(data[l]*data[l+1]*...*d[r-1]):True
        (2) r=x or cond(data[l]*data[l+1]*...*data[r]):False
        ※fが単調減少の時,cond(data[l]*...*data[r-1])を満たす最大のrとなる.

        cond:関数(引数が同じならば結果も同じ)
        cond(unit):True
        0<=l<=r<=n
        """
        l-=index
        assert 0<=l<=r<=self.num,"添字が範囲外"
        assert cond(self.unit),"単位元が条件を満たさない."

        if l==r:
            return r+index

        l+=(self.num-1)
        sm=self.unit

        calc=self.calc
        while True:
            while l%2:
                l=(l-1)>>1

            if not cond(calc(sm,self.data[l])):
                while l<self.num-1:
                    l=2*l+1

                    if cond(calc(sm,self.data[l])):
                        sm=calc(sm,self.data[l])
                        l+=1

                return min(l-(self.num-1)+index,r)

            sm=calc(sm,self.data[l])
            l+=1

            m=l+1
            if not (m&(-m) !=m):
                break

        return r+index
#================================================
N,Q=list(map(int,input().split()))
A=list(map(int,input().split()))

S=Segment_Tree(N,lambda x,y:max(x,y),-1,A)

X=[]
for _ in range(Q):
    T,alpha,beta=list(map(int,input().split()))

    if T==1:
        S.update(alpha,beta,1)
    elif T==2:
        X.append(S.sub_array(alpha,beta,1))
    else:
        X.append(S.max_right(alpha,N,lambda x:x<beta,1))

print(("\n".join(map(str,X))))