from sys import stdin
input=lambda :stdin.readline()[:-1]

class non_commutative_xor_segment_tree:
  def __init__(self,n,init,func,E):
    self.n=n
    self.N=1<<n
    self.m=n//2
    self.func=func
    self.E=E
    self.s=1<<self.m
    self.node=[E]*self.N*(self.m+1)
    for i in range(self.N):
      self.node[i]=init[i]
    for i in range(1,self.m+1):
      for j in range(self.N):
        self.merge(i,j)
  
  def merge(self,i,j):
    L=j
    R=L^(1<<(i-1))
    self.node[(i<<self.n)|j]=self.func(self.node[((i-1)<<self.n)|L],self.node[((i-1)<<self.n)|R])
  
  def update(self,x,y):
    self.node[x]=y
    for i in range(1,self.m+1):
      l=(x>>i)<<i
      r=l+(1<<i)
      for j in range(l,r):
        self.merge(i,j)
  
  def query(self,L,R,X):
    R+=1
    res=self.E
    for i in range(self.m):
      if (L>>i)&1 and L+(1<<i)<=R:
        res=self.func(res,self.node[(i<<self.n)|L^X])
        L+=1<<i

    while L+self.s<=R:
      res=self.func(res,self.node[(self.m<<self.n)|L^X])
      L+=self.s
    
    for i in range(self.m-1,-1,-1):
      if L+(1<<i)<=R:
        res=self.func(res,self.node[(i<<self.n)|L^X])
        L+=1<<i
    
    return res

mod=998244353

n=int(input())
S=input()

N=1<<n
pow11=[1]*N
pow2=[1]*N
for i in range(1,N):
  pow11[i]=pow11[i-1]*11%mod
  pow2[i]=pow2[i-1]*2%mod

def op(L,R):
  res0=L[0]*pow11[R[1]]+R[0]*pow2[L[1]]
  res1=L[1]+R[1]
  return (res0%mod,res1)

seg=non_commutative_xor_segment_tree(n,[(int(S[i]),1) for i in range(1<<n)],op,(0,0))
q=int(input())
for _ in range(q):
  query=list(map(int,input().split()))
  if query[0]==1:
    x,y=query[1:]
    seg.update(x,(y,1))
  else:
    L,R,X=query[1:]
    print(seg.query(L,R,X)[0])