class Lazy_Evaluation_Tree():
    def __init__(self,L,calc,unit,op,comp,id,index):
        """calcを演算,opを作用とするリストLのSegment Treeを作成

        calc:演算
        unit:モノイドcalcの単位元 (xe=ex=xを満たすe)
        op:作用素
        comp:作用素の合成
        id:恒等写像

        [条件] M:Monoid,F={f:F x M→ M:作用素}に対して,以下が成立する.
        Fは恒等写像 id を含む.つまり,任意の x in M に対して id(x)=x
        Fは写像の合成に閉じている.つまり,任意の f,g in F に対して, comp(f,g) in F
        任意の f in F, x,y in M に対して,f(xy)=f(x)f(y)である.

        [注記]
        作用素は左から掛ける.更新も左から.
        """

        self.calc=calc
        self.unit=unit
        self.op=op
        self.comp=comp
        self.id=id
        self.index=index

        N=len(L)
        d=max(1,(N-1).bit_length())
        k=1<<d

        self.data=[unit]*k+L+[unit]*(k-len(L))
        self.lazy=[self.id]*(2*k)
        self.N=k
        self.depth=d

        for i in range(k-1,0,-1):
            self.data[i]=calc(self.data[i<<1],self.data[i<<1|1])

    def _eval_at(self,m):
        if self.lazy[m]==self.id:
            return self.data[m]
        return self.op(self.lazy[m],self.data[m])

    #配列の第m要素を下に伝搬
    def _propagate_at(self,m):
        self.data[m]=self._eval_at(m)

        if m<self.N and self.lazy[m]!=self.id:
            self.lazy[m<<1]=self.comp(
                self.lazy[m],
                self.lazy[m<<1]
                )

            self.lazy[m<<1|1]=self.comp(
                self.lazy[m],
                self.lazy[m<<1|1]
                )

        self.lazy[m]=self.id

    #配列の第m要素より上を全て伝搬
    def _propagate_above(self,m):
        H=m.bit_length()
        for h in range(H-1,0,-1):
            self._propagate_at(m>>h)

    #配列の第m要素より上を全て再計算
    def _recalc_above(self,m):
        while m>1:
            m>>=1
            self.data[m]=self.calc(
                self._eval_at(m<<1),
                self._eval_at(m<<1|1)
            )

    def get(self,k):
        index=self.index
        m=k-index+self.N
        self._propagate_above(m)
        self.data[m]=self._eval_at(m)
        self.lazy[m]=self.id
        return self.data[m]

    #作用
    def operate(self,From,To,alpha,left_closed=True,right_closed=True):
        index=self.index
        L=(From-index)+self.N+(not left_closed)
        R=(To-index)+self.N+(right_closed)

        L0=R0=-1
        X,Y=L,R-1
        while X<Y:
            if X&1:
                L0=max(L0,X)
                X+=1

            if Y&1==0:
                R0=max(R0,Y)
                Y-=1

            X>>=1
            Y>>=1

        L0=max(L0,X)
        R0=max(R0,Y)

        self._propagate_above(L0)
        self._propagate_above(R0)

        while L<R:
            if L&1:
                self.lazy[L]=self.comp(alpha,self.lazy[L])
                L+=1

            if R&1:
                R-=1
                self.lazy[R]=self.comp(alpha,self.lazy[R])

            L>>=1
            R>>=1

        self._recalc_above(L0)
        self._recalc_above(R0)

    def update(self,k,x):
        """ 第k要素をxに変更する.
        """
        index=self.index
        m=k-index+self.N
        self._propagate_above(m)
        self.data[m]=x
        self.lazy[m]=self.id
        self._recalc_above(m)

    def product(self,From,To,left_closed=True,right_closed=True):
        index=self.index
        L=(From-index)+self.N+(not left_closed)
        R=(To-index)+self.N+(right_closed)

        L0=R0=-1
        X,Y=L,R-1
        while X<Y:
            if X&1:
                L0=max(L0,X)
                X+=1

            if Y&1==0:
                R0=max(R0,Y)
                Y-=1

            X>>=1
            Y>>=1

        L0=max(L0,X)
        R0=max(R0,Y)

        self._propagate_above(L0)
        self._propagate_above(R0)

        vL=vR=self.unit

        while L<R:
            if L&1:
                vL=self.calc(vL,self._eval_at(L))
                L+=1

            if R&1:
                R-=1
                vR=self.calc(self._eval_at(R),vR)

            L>>=1
            R>>=1

        return self.calc(vL,vR)

    def all_product(self):
        return self.product(1,self.N,1)

    #リフレッシュ
    def refresh(self):
        for m in range(1,2*self.N):
            self.data[m]=self._eval_at(m)

            if m<self.N and self.lazy[m]!=self.id:
                self.lazy[m<<1]=self.comp(
                    self.lazy[m],
                    self.lazy[m<<1]
                    )

                self.lazy[m<<1|1]=self.comp(
                    self.lazy[m],
                    self.lazy[m<<1|1]
                    )

            self.lazy[m]=self.id

    def __getitem__(self,k):
        return self.get(k)

    def __setitem__(self,k,x):
        self.update(k,x)
#================================================
class S:
    def __init__(self,x,y,z,w,m):
        self.x=x
        self.y=y
        self.z=z
        self.w=w
        self.m=m

    def __str__(self):
        return "[{}, {}, {}, {}] ({})".format(self.x,self.y,self.z,self.w,self.m)

    def __repr__(self):
        return str(self)

    def __neg__(self):
        return S(Mod-self.x,Mod-self.y,Mod-self.z,Mod-self.w,-m)

    def __add__(self,other):
        return S(
            (self.x+other.x)%Mod,
            (self.y+other.y)%Mod,
            (self.z+other.z)%Mod,
            (self.w+other.w)%Mod,
            self.m+other.m)

    def __iter__(self):
        yield from (self.x,self.y,self.z,self.w,self.m)
#================================================
def op(a,p):
    m=p.m
    x=(m*a)%Mod
    y=(m*a*a)%Mod
    z=(m*a*a*a)%Mod
    w=(m*a*a*a*a)%Mod
    return S(x,y,z,w,m)

def comp(a,b):
    return a
#================================================
def product_mod(*A):
    x=1
    for a in A:
        x*=a
        x%=Mod
    return x
#================================================
import sys
from operator import add
input=sys.stdin.readline
write=sys.stdout.write

N=int(input())

A=list(map(int,input().split()))

Mod=10**9+7
L_inv=[0]*(N+1)
L_inv[1]=1
for k in range(2,N+1):
    q,r=divmod(Mod,k)
    L_inv[k]=(-q*L_inv[r])%Mod

X=[]
A=[S(a,(a*a)%Mod,pow(a,3,Mod),pow(a,4,Mod),1) for a in A]
Z=Lazy_Evaluation_Tree(A,add,S(0,0,0,0,0),op,comp,-1,1)

Q=int(input())

for _ in range(Q):
    T,*Y=map(int,input().split())
    if T==0:
        U,V,W,B=Y
        if U>V:
            U,V=V,U

        if U<W<V:
            Z.operate(U,V,B)
        else:
            Z.operate(1,U,B)
            Z.operate(V,N,B)
        continue

    if T==1:
        #1次中心化モーメントは0確定
        X.append(0)
        continue

    U,V,W=Y
    if U>V:
        U,V=V,U

    if U<W<V:
        T1,T2,T3,T4,L=Z.product(U,V)
    else:
        T1,T2,T3,T4,L=Z.product(1,U)+Z.product(V,N)

    l_inv=L_inv[L]

    if T==2:
        E=T2-product_mod(T1,T1,l_inv)
    elif T==3:
        E=T3-3*product_mod(T2,T1,l_inv)+2*product_mod(T1,T1,T1,l_inv,l_inv)
    else:
        E=T4-4*product_mod(T3,T1,l_inv)+6*product_mod(T2,T1,T1,l_inv,l_inv)-3*product_mod(pow(T1,4,Mod),pow(l_inv,3,Mod))

    E%=Mod
    E=(E*l_inv)%Mod
    X.append(E)

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