#include using namespace std; #define NDEBUG #include typedef long long ll; typedef long double Double; typedef unsigned long long ull; typedef pair ii; typedef pair llll; typedef pair dd; typedef vector vi; typedef vector> vvi; typedef vector vii; typedef vector> vvii; typedef vector vll; typedef vector> vvll; typedef vector vllll; typedef vector vb; typedef vector vs; typedef vector vd; typedef vector vD; #define sz(a) int((a).size()) #define pb push_back #define eb emplace_back #define FOR(var,from,to) for(int var=(from);var<=(to);++var) #define rep(var,n) for(int var=0;var<(n);++var) #define rep1(var,n) for(int var=1;var<=(n);++var) #define repC2(vari,varj,n) for(int vari=0;vari<(n)-1;++vari)for(int varj=vari+1;varj<(n);++varj) #define repC3(vari,varj,vark,n) for(int vari=0;vari<(n)-2;++vari)for(int varj=vari+1;varj<(n)-1;++varj)for(int vark=varj+1;vark<(n);++vark) #define ALL(c) (c).begin(),(c).end() #define RALL(c) (c).rbegin(),(c).rend() #define tr(i,c) for(auto i=(c).begin(); i!=(c).end(); ++i) #define found(s,e) ((s).find(e)!=(s).end()) #define mset(arr,val) memset(arr,val,sizeof(arr)) #define mid(x,y) ((x)+((y)-(x))/2) #define IN(x,a,b) ((a)<=(x)&&(x)<=(b)) #define cons make_pair #define clamp(v,lo,hi) min(max(v,lo),hi) template inline void amin(T1 & a, T2 const & b) { if (a>b) a=b; } template inline void amax(T1 & a, T2 const & b) { if (a auto vectors(X x, T a) { return vector(x, a); } template auto vectors(X x, Y y, Z z, Zs... zs) { auto cont = vectors(y, z, zs...); return vector(x, cont); } inline ll square(ll x) { return x * x; } inline ll gcd(ll a, ll b) { while(a) swap(a, b%=a); return b; } template inline T mod(T a, T b) { return ((a % b) + b) % b; } template int find_left(vector& v, T elem) { return (int)(upper_bound(v.begin(), v.end(), elem) - v.begin()) - 1; } template int find_right(vector& v, T elem) { return (int)(lower_bound(v.begin(), v.end(), elem) - v.begin()); } const ll MOD=1000000007LL; inline ll ADD(ll x, ll y) { return (x+y) % MOD; } inline ll SUB(ll x, ll y) { return (x-y+MOD) % MOD; } inline ll MUL(ll x, ll y) { return x*y % MOD; } inline ll POW(ll x, ll e) { ll v=1; for(; e; x=MUL(x,x), e>>=1) if (e&1) v = MUL(v,x); return v; } inline ll INV(ll y) { /*assert(y%MOD!=0);*/ return POW(y, MOD-2); } inline ll DIV(ll x, ll y) { return MUL(x, INV(y)); } #define INTSPACE 12 char _buf[INTSPACE*1000000 + 3]; int loadint() { if (fgets(_buf, INTSPACE+3, stdin)==NULL) return 0; return atoi(_buf); } int loadvec(vector& v, int N=-1) { if (N == 0) { v.clear(); return 0; } if (N == -1) { N = loadint(); if (N==0) return 0; } int bufsize = INTSPACE*N + 3; if (fgets(_buf, bufsize, stdin)==NULL) return 0; v.resize(N); int i=0; bool last = false; for (char *p=&_buf[0]; ;) { char *q = p; while (*q > ' ') ++q; if (*q == 0x0D || *q == 0x0A) last = true; *q = 0; v[i++] = atoi(p); if (last || i == N) break; p = q+1; } return i; } void read_cr() { fgets(_buf, 256, stdin); } void horizontal(vector& v) { int L = v.size(); for (int i=0; i& v) { int L = v.size(); for (int i=0; i class LazySegmentTree { public: MERGE_DATA_PROC f; APPLY_LAZY_PROC g; MERGE_LAZY_PROC h; Elem elem_ident; LazyOperand lazy_operand_ident; vector elems; vector lazy_operands; int n, height; inline void assign_merged_lazy(LazyOperand& dest, LazyOperand x) { dest = h(dest, x); } LazySegmentTree(MERGE_DATA_PROC f, APPLY_LAZY_PROC g, MERGE_LAZY_PROC h, Elem elem_ident, LazyOperand lazy_operand_ident) : f(f), g(g), h(h), elem_ident(elem_ident), lazy_operand_ident(lazy_operand_ident) { } void init(int n_temp) { n = 1; height = 0; while (n < n_temp) { n <<= 1; ++height; } elems.assign(2*n, elem_ident); lazy_operands.assign(2*n, lazy_operand_ident); } void build(const vector& v){ int n_temp = v.size(); init(n_temp); rep(i,n_temp) elems[n+i] = v[i]; for (int i=n-1; i>0; --i) { elems[i] = f(elems[i*2], elems[i*2+1]); } } inline Elem reflect(int k){ return (lazy_operands[k] == lazy_operand_ident) ? elems[k] : g(elems[k], lazy_operands[k]); } inline void _eval(int k){ if (lazy_operands[k] != lazy_operand_ident) { assign_merged_lazy(lazy_operands[k*2], lazy_operands[k]); assign_merged_lazy(lazy_operands[k*2+1], lazy_operands[k]); elems[k] = reflect(k); lazy_operands[k] = lazy_operand_ident; } } inline void eval_down(int k) { for (int i=height; i>0; --i) { _eval(k >> i); } } inline void recalc(int k) { while (k >>= 1) { elems[k] = f(reflect(k*2), reflect(k*2+1)); } } void update(int a, int b, LazyOperand x) { a += n; b += n; eval_down(a); eval_down(b-1); for (int l=a,r=b; l>=1,r>>=1) { if (l & 1) assign_merged_lazy(lazy_operands[l++], x); if (r & 1) assign_merged_lazy(lazy_operands[--r], x); } recalc(a); recalc(b-1); } void set_val(int a, Elem e) { a += n; eval_down(a); elems[a] = e; lazy_operands[a] = lazy_operand_ident; recalc(a); } Elem query(int a, int b) { a += n; b += n; eval_down(a); eval_down(b-1); Elem vl = elem_ident, vr = elem_ident; for (int l=a,r=b; l>=1,r>>=1) { if (l & 1) vl = f(vl, reflect(l++)); if (r & 1) vr = f(reflect(--r), vr); } Elem merged = f(vl, vr); return merged; } void desc() { } }; /*** using ll2 = pair; auto f_sum = [](ll2 a, ll2 b){ return ll2(a.first + b.first, a.second + b.second); }; auto g = [](ll2 a, ll b){ ll p = a.second * b; return ll2(a.first + p, a.second); }; auto h = [](ll a, ll b){ return a+b; }; LazySegmentTree st(f_sum, g, h, ll2(0,0), 0); st.build(vector(N, ll2(0, 1))); auto g = [](ll2 a, ll b){ return ll2((a.second % 2) ? a.first^b : a.first, a.second); } auto h = [](ll a, ll b){ return a^b; }; LazySegmentTree st(f_sum, g, h, ll2(0,0), 0); st.build(vector(N, ll2(0,1)); auto g = [](ll2 a, ll b){ ll p = a.second * b; return ll2(p ? p-a.first : a.first, a.second); } auto h = [](ll a, ll b){ return a^b; }; LazySegmentTree st(f_sum, g, h, ll2(0,0), 0); st.build(vector(N, ll2(0,1)); auto f = [](ll a, ll b){ return min(a,b); } auto g = [](ll a, ll b){ return b; } auto h = [](ll a, ll b){ return min(a,b); }; LazySegmentTree st(f, g, h, LLONG_MAX, LLONG_MAX); st.build(vector(N, LLONG_MAX)); auto f = [](ll a, ll b){ return min(a,b); }; auto g = [](ll a, ll b){ return min(a,b); }; auto h = [](ll a, ll b){ return min(a,b); }; LazySegmentTree st(f, g, h, LLONG_MAX, LLONG_MAX); st.build(vector(N, LLONG_MAX)); ***/ template class SegmentTree { public: int N; vector buf_; using MERGER = function; MERGER merge; T ident; int ceil2(int size) { int n = 1; while (n < size) n *= 2; return n; } SegmentTree(int size, MERGER merge, T ident) : merge(merge), ident(ident) { N = ceil2(size); buf_.assign(N*2, ident); } SegmentTree(vector ar, MERGER merge, T ident) : merge(merge), ident(ident) { int size = ar.size(); N = ceil2(size); buf_.assign(N*2, ident); for (int i=0; i 0) { i = (i - 1) / 2; buf_[i] = merge(buf_[i*2+1], buf_[i*2+2]); } } T query(int lo, int hi) { return query(lo, hi, 0, 0, N); } T query(int a, int b, int k, int l, int r) { if (r <= a || b <= l) return ident; if (a <= l && r <= b) { return buf_[k]; } else { T lv = query(a, b, 2*k+1, l, (l+r)/2); T rb = query(a, b, 2*k+2, (l+r)/2, r); return merge(lv, rb); } } void dump() { } }; template class MinSegmentTree : public SegmentTree { public: MinSegmentTree(int size) : SegmentTree(size, [](T a,T b){return min(a,b);}, numeric_limits::max()) {} MinSegmentTree(vector ar) : SegmentTree(ar, [](T a,T b){return min(a,b);}, numeric_limits::max()) {} }; template class MaxSegmentTree : public SegmentTree { public: MaxSegmentTree(int size) : SegmentTree(size, [](T a,T b){return max(a,b);}, numeric_limits::min()) {} MaxSegmentTree(vector ar) : SegmentTree(ar, [](T a,T b){return max(a,b);}, numeric_limits::min()) {} }; template class XorSegmentTree : public SegmentTree { public: XorSegmentTree(int size) : SegmentTree(size, [](T a,T b){return a ^ b;}, 0) {} XorSegmentTree(vector ar) : SegmentTree(ar, [](T a,T b){return a ^ b;}, 0) {} }; template class GcdSegmentTree : public SegmentTree { public: GcdSegmentTree(int size) : SegmentTree(size, [](T a,T b){return gcd(a,b);}, 0) {} GcdSegmentTree(vector ar) : SegmentTree(ar, [](T a,T b){return gcd(a,b);}, 0) {} }; template class SumSegmentTree : public SegmentTree { public: SumSegmentTree(int size) : SegmentTree(size, [](T a,T b){return a+b;}, 0) {} SumSegmentTree(vector ar) : SegmentTree(ar, [](T a,T b){return a+b;}, 0) {} }; int main() { using ll2 = pair; int N, Q; scanf("%d %d%*c", &N, &Q); vi a(N); loadvec(a,N); vector ar(N); rep(i,N) ar[i] = ll2(a[i], 1); auto f_sum = [](ll2 a, ll2 b){ return ll2(a.first + b.first, a.second + b.second); }; auto g = [](ll2 a, ll b){ ll p = a.second * b; return ll2(a.first + p, a.second); }; auto h = [](ll a, ll b){ return a+b; }; LazySegmentTree st(f_sum, g, h, ll2(0,0), 0); st.build(ar); vi dif(N-1,0); rep(i,N-1) { dif[i] = (int)(a[i] != a[i+1]); } SumSegmentTree sst(dif); int cnt = 0; rep(i,Q){ int op; scanf("%d ", &op); vi b(3); switch (op){ case 1: { loadvec(b, 3); int l = b[0]-1, r = b[1]-1, x = b[2]; st.update(l, r+1, (ll)x); if (0 <= l-1 && l+1 <= N) { ll u = st.query(l-1,l).first, v = st.query(l,l+1).first; sst.update(l-1, (int)(u != v)); } if (0 <= r && r+2 <= N) { ll u = st.query(r,r+1).first, v = st.query(r+1,r+2).first; sst.update(r, (int)(u != v)); } } break; case 2: { loadvec(b, 2); int l = b[0]-1, r = b[1]-1; printf("%d\n", 1 + sst.query(l, r)); } break; } } return 0; }