#include <bits/stdc++.h>
#include <bits/extc++.h>
using namespace std;
using namespace __gnu_pbds;
#define rep(i,a,b) for(int i=(a); i<(b); ++i)
#define all(x) begin(x), end(x)
#define sz(x) (int)(x).size()
using ll = long long;
using ld = long double;
using pii = pair<ll,ll>;
template<class T>
using Tree = tree<T, null_type, less<T>, rb_tree_tag, tree_order_statistics_node_update>;
const ld EPS = 1e-28L;
struct Segment {
using S = Segment;
pair<ld,ld> x, y;
explicit Segment(pair<ld, ld> ox, pair<ld, ld> oy) {
if (ox.first > oy.first) swap(ox, oy);
x = ox; y = oy;
}
ld evaluate(ld xv) const {
if (x.first == y.first) return x.second;
ld slope = (x.second - y.second) / (x.first - y.first);
return x.second + (xv - x.first) * slope;
}
ld common_x(S s) const {
ld l = max(x.first, s.x.first);
ld r = min(y.first, s.y.first);
return l + (r - l) / 2.0L;
}
bool operator==(S s) const {
ld xv = common_x(s);
return fabsl(evaluate(xv) - s.evaluate(xv)) < EPS;
}
bool operator<(S s) const {
ld xv = common_x(s);
return !((*this) == s) && evaluate(xv) < s.evaluate(xv);
}
};
static inline ll mygcd(ll a, ll b) {
if (a < 0) a = -a;
if (b < 0) b = -b;
while (b) { ll t = a % b; a = b; b = t; }
return a;
}
struct Fraction {
using F = Fraction;
ll x, y;
explicit Fraction(ll xx=0, ll yy=1) {
if (yy < 0) xx = -xx, yy = -yy;
ll d = mygcd(llabs(xx), llabs(yy));
x = xx / d; y = yy / d;
}
F operator+(F o) const { return F(x*o.y + o.x*y, y*o.y); }
F operator-(F o) const { return F(x*o.y - o.x*y, y*o.y); }
F operator*(F o) const { return F(x*o.x, y*o.y); }
F operator/(F o) const { return F(x*o.y, y*o.x); }
bool operator<(F o) const { return x*o.y < o.x*y; }
bool operator==(F o) const { return x*o.y == o.x*y; }
bool operator<=(F o) const { return (*this) == o || (*this) < o; }
};
struct SegmentInt {
using S = SegmentInt;
pii x, y;
explicit SegmentInt(pii ox, pii oy) {
if (tie(ox.first, ox.second) > tie(oy.first, oy.second)) swap(ox, oy);
x = ox; y = oy;
}
Fraction evaluate(ll xv) const {
if (x.first == y.first) return Fraction(x.second, 1);
Fraction slope = Fraction(x.second - y.second, x.first - y.first);
return Fraction(x.second) + (Fraction(xv) - Fraction(x.first)) * slope;
}
pair<ll,ll> common_x_range(S s) const {
ll l = max(x.first, s.x.first);
ll r = min(y.first, s.y.first);
return {l, r};
}
bool operator==(S s) const {
pair<ll,ll> cr = common_x_range(s);
ll l = cr.first, r = cr.second;
Fraction ta = evaluate(l), tb = evaluate(r);
Fraction sa = s.evaluate(l), sb = s.evaluate(r);
return (ta == sa) && (tb == sb);
}
bool operator<(S s) const {
pair<ll,ll> cr = common_x_range(s);
ll l = cr.first, r = cr.second;
return !((*this) == s) && (evaluate(l) <= s.evaluate(l) && evaluate(r) <= s.evaluate(r));
}
};
static inline int lower_idx_ld(const vector<ld>& v, ld x) {
return int(lower_bound(all(v), x) - v.begin());
}
static inline int lower_idx_ll(const vector<ll>& v, ll x) {
return int(lower_bound(all(v), x) - v.begin());
}
static inline pair<ld,ld> rotate_point(pii p) {
static const ld c = cosl(1.0L), s = sinl(1.0L);
return {p.first * c - p.second * s, p.first * s + p.second * c};
}
int main() {
ios::sync_with_stdio(false);
cin.tie(nullptr);
int n, m;
if (!(cin >> n >> m)) return 0;
vector<pii> poly(n), points(m);
set<pii> on_vertex;
vector<ll> xs_int; xs_int.reserve(n + m);
rep(i,0,n) {
ll x, y; cin >> x >> y;
poly[i] = {x, y};
on_vertex.insert(poly[i]);
xs_int.push_back(x);
}
vector<int> result(m, -1);
rep(i,0,m) {
ll x, y; cin >> x >> y;
points[i] = {x, y};
if (on_vertex.count(points[i])) result[i] = 1;
xs_int.push_back(x);
}
sort(all(xs_int));
xs_int.erase(unique(all(xs_int)), xs_int.end());
vector<vector<SegmentInt>> add_int(sz(xs_int)), rem_int(sz(xs_int)), vertical_int(sz(xs_int));
vector<vector<pair<pii,int>>> queries_int(sz(xs_int));
rep(i,0,n) {
SegmentInt seg(poly[i], poly[(i+1)%n]);
if (seg.x.first != seg.y.first) {
int a = lower_idx_ll(xs_int, seg.x.first);
int b = lower_idx_ll(xs_int, seg.y.first);
add_int[a].push_back(seg);
rem_int[b].push_back(seg);
} else {
int id = lower_idx_ll(xs_int, seg.x.first);
vertical_int[id].push_back(seg);
}
}
rep(i,0,m) if (result[i] == -1) {
int id = lower_idx_ll(xs_int, points[i].first);
queries_int[id].push_back({points[i], i});
}
Tree<SegmentInt> active_int;
rep(i,0,sz(xs_int)) {
for (auto& seg : rem_int[i]) active_int.erase(seg);
for (auto& qp : queries_int[i]) {
SegmentInt tmp(qp.first, qp.first);
int k = active_int.order_of_key(tmp);
auto it = active_int.find_by_order(k);
if (it != active_int.end() && (*it) == tmp) result[qp.second] = 1;
}
for (auto& seg : add_int[i]) active_int.insert(seg);
}
rep(i,0,sz(xs_int)) {
map<ll, vector<int>> buckets;
for (auto& qp : queries_int[i]) buckets[qp.first.second].push_back(qp.second);
for (auto& seg : vertical_int[i]) {
auto it = buckets.lower_bound(seg.x.second);
while (it != buckets.end() && it->first <= seg.y.second) {
for (int idx : it->second) result[idx] = 1;
++it;
}
}
}
vector<pair<ld,ld>> poly_r(n), pts_r(m);
vector<ld> xs; xs.reserve(n + m);
rep(i,0,n) { poly_r[i] = rotate_point(poly[i]); xs.push_back(poly_r[i].first); }
rep(i,0,m) { pts_r[i] = rotate_point(points[i]); xs.push_back(pts_r[i].first); }
sort(all(xs));
xs.erase(unique(all(xs)), xs.end());
vector<vector<Segment>> addSeg(sz(xs)), remSeg(sz(xs));
vector<vector<pair<pair<ld,ld>,int>>> queries(sz(xs));
rep(i,0,n) {
Segment s(poly_r[i], poly_r[(i+1)%n]);
int a = lower_idx_ld(xs, s.x.first);
int b = lower_idx_ld(xs, s.y.first);
addSeg[a].push_back(s);
remSeg[b].push_back(s);
}
rep(i,0,m) if (result[i] == -1) {
int id = lower_idx_ld(xs, pts_r[i].first);
queries[id].push_back({pts_r[i], i});
}
Tree<Segment> active;
rep(i,0,sz(xs)) {
for (auto& s : remSeg[i]) active.erase(s);
for (auto& qp : queries[i]) {
Segment tmp(qp.first, qp.first);
int k = active.order_of_key(tmp);
result[qp.second] = (k % 2 == 1);
}
for (auto& s : addSeg[i]) active.insert(s);
}
rep(i,0,m) cout << (result[i] ? "YES\n" : "NO\n");
return 0;
}
#include <bits/stdc++.h>
#include <bits/extc++.h>
using namespace std;
using namespace __gnu_pbds;

#define rep(i,a,b) for(int i=(a); i<(b); ++i)
#define all(x) begin(x), end(x)
#define sz(x) (int)(x).size()
using ll = long long;
using ld = long double;
using pii = pair<ll,ll>;

template<class T>
using Tree = tree<T, null_type, less<T>, rb_tree_tag, tree_order_statistics_node_update>;

const ld EPS = 1e-28L;

struct Segment {
    using S = Segment;
    pair<ld,ld> x, y;
    explicit Segment(pair<ld, ld> ox, pair<ld, ld> oy) {
        if (ox.first > oy.first) swap(ox, oy);
        x = ox; y = oy;
    }
    ld evaluate(ld xv) const {
        if (x.first == y.first) return x.second;
        ld slope = (x.second - y.second) / (x.first - y.first);
        return x.second + (xv - x.first) * slope;
    }
    ld common_x(S s) const {
        ld l = max(x.first, s.x.first);
        ld r = min(y.first, s.y.first);
        return l + (r - l) / 2.0L;
    }
    bool operator==(S s) const {
        ld xv = common_x(s);
        return fabsl(evaluate(xv) - s.evaluate(xv)) < EPS;
    }
    bool operator<(S s) const {
        ld xv = common_x(s);
        return !((*this) == s) && evaluate(xv) < s.evaluate(xv);
    }
};

static inline ll mygcd(ll a, ll b) {
    if (a < 0) a = -a;
    if (b < 0) b = -b;
    while (b) { ll t = a % b; a = b; b = t; }
    return a;
}

struct Fraction {
    using F = Fraction;
    ll x, y;
    explicit Fraction(ll xx=0, ll yy=1) {
        if (yy < 0) xx = -xx, yy = -yy;
        ll d = mygcd(llabs(xx), llabs(yy));
        x = xx / d; y = yy / d;
    }
    F operator+(F o) const { return F(x*o.y + o.x*y, y*o.y); }
    F operator-(F o) const { return F(x*o.y - o.x*y, y*o.y); }
    F operator*(F o) const { return F(x*o.x, y*o.y); }
    F operator/(F o) const { return F(x*o.y, y*o.x); }
    bool operator<(F o) const { return x*o.y < o.x*y; }
    bool operator==(F o) const { return x*o.y == o.x*y; }
    bool operator<=(F o) const { return (*this) == o || (*this) < o; }
};

struct SegmentInt {
    using S = SegmentInt;
    pii x, y;
    explicit SegmentInt(pii ox, pii oy) {
        if (tie(ox.first, ox.second) > tie(oy.first, oy.second)) swap(ox, oy);
        x = ox; y = oy;
    }
    Fraction evaluate(ll xv) const {
        if (x.first == y.first) return Fraction(x.second, 1);
        Fraction slope = Fraction(x.second - y.second, x.first - y.first);
        return Fraction(x.second) + (Fraction(xv) - Fraction(x.first)) * slope;
    }
    pair<ll,ll> common_x_range(S s) const {
        ll l = max(x.first, s.x.first);
        ll r = min(y.first, s.y.first);
        return {l, r};
    }
    bool operator==(S s) const {
        pair<ll,ll> cr = common_x_range(s);
        ll l = cr.first, r = cr.second;
        Fraction ta = evaluate(l), tb = evaluate(r);
        Fraction sa = s.evaluate(l), sb = s.evaluate(r);
        return (ta == sa) && (tb == sb);
    }
    bool operator<(S s) const {
        pair<ll,ll> cr = common_x_range(s);
        ll l = cr.first, r = cr.second;
        return !((*this) == s) && (evaluate(l) <= s.evaluate(l) && evaluate(r) <= s.evaluate(r));
    }
};

static inline int lower_idx_ld(const vector<ld>& v, ld x) {
    return int(lower_bound(all(v), x) - v.begin());
}
static inline int lower_idx_ll(const vector<ll>& v, ll x) {
    return int(lower_bound(all(v), x) - v.begin());
}
static inline pair<ld,ld> rotate_point(pii p) {
    static const ld c = cosl(1.0L), s = sinl(1.0L);
    return {p.first * c - p.second * s, p.first * s + p.second * c};
}

int main() {
    ios::sync_with_stdio(false);
    cin.tie(nullptr);

    int n, m;
    if (!(cin >> n >> m)) return 0;

    vector<pii> poly(n), points(m);
    set<pii> on_vertex;
    vector<ll> xs_int; xs_int.reserve(n + m);
    rep(i,0,n) {
        ll x, y; cin >> x >> y;
        poly[i] = {x, y};
        on_vertex.insert(poly[i]);
        xs_int.push_back(x);
    }
    vector<int> result(m, -1);
    rep(i,0,m) {
        ll x, y; cin >> x >> y;
        points[i] = {x, y};
        if (on_vertex.count(points[i])) result[i] = 1;
        xs_int.push_back(x);
    }
    sort(all(xs_int));
    xs_int.erase(unique(all(xs_int)), xs_int.end());

    vector<vector<SegmentInt>> add_int(sz(xs_int)), rem_int(sz(xs_int)), vertical_int(sz(xs_int));
    vector<vector<pair<pii,int>>> queries_int(sz(xs_int));

    rep(i,0,n) {
        SegmentInt seg(poly[i], poly[(i+1)%n]);
        if (seg.x.first != seg.y.first) {
            int a = lower_idx_ll(xs_int, seg.x.first);
            int b = lower_idx_ll(xs_int, seg.y.first);
            add_int[a].push_back(seg);
            rem_int[b].push_back(seg);
        } else {
            int id = lower_idx_ll(xs_int, seg.x.first);
            vertical_int[id].push_back(seg);
        }
    }
    rep(i,0,m) if (result[i] == -1) {
        int id = lower_idx_ll(xs_int, points[i].first);
        queries_int[id].push_back({points[i], i});
    }

    Tree<SegmentInt> active_int;
    rep(i,0,sz(xs_int)) {
        for (auto& seg : rem_int[i]) active_int.erase(seg);
        for (auto& qp : queries_int[i]) {
            SegmentInt tmp(qp.first, qp.first);
            int k = active_int.order_of_key(tmp);
            auto it = active_int.find_by_order(k);
            if (it != active_int.end() && (*it) == tmp) result[qp.second] = 1;
        }
        for (auto& seg : add_int[i]) active_int.insert(seg);
    }

    rep(i,0,sz(xs_int)) {
        map<ll, vector<int>> buckets;
        for (auto& qp : queries_int[i]) buckets[qp.first.second].push_back(qp.second);
        for (auto& seg : vertical_int[i]) {
            auto it = buckets.lower_bound(seg.x.second);
            while (it != buckets.end() && it->first <= seg.y.second) {
                for (int idx : it->second) result[idx] = 1;
                ++it;
            }
        }
    }

    vector<pair<ld,ld>> poly_r(n), pts_r(m);
    vector<ld> xs; xs.reserve(n + m);
    rep(i,0,n) { poly_r[i] = rotate_point(poly[i]); xs.push_back(poly_r[i].first); }
    rep(i,0,m) { pts_r[i] = rotate_point(points[i]); xs.push_back(pts_r[i].first); }
    sort(all(xs));
    xs.erase(unique(all(xs)), xs.end());

    vector<vector<Segment>> addSeg(sz(xs)), remSeg(sz(xs));
    vector<vector<pair<pair<ld,ld>,int>>> queries(sz(xs));

    rep(i,0,n) {
        Segment s(poly_r[i], poly_r[(i+1)%n]);
        int a = lower_idx_ld(xs, s.x.first);
        int b = lower_idx_ld(xs, s.y.first);
        addSeg[a].push_back(s);
        remSeg[b].push_back(s);
    }
    rep(i,0,m) if (result[i] == -1) {
        int id = lower_idx_ld(xs, pts_r[i].first);
        queries[id].push_back({pts_r[i], i});
    }

    Tree<Segment> active;
    rep(i,0,sz(xs)) {
        for (auto& s : remSeg[i]) active.erase(s);
        for (auto& qp : queries[i]) {
            Segment tmp(qp.first, qp.first);
            int k = active.order_of_key(tmp);
            result[qp.second] = (k % 2 == 1);
        }
        for (auto& s : addSeg[i]) active.insert(s);
    }

    rep(i,0,m) cout << (result[i] ? "YES\n" : "NO\n");
    return 0;
}
