//  [cpp]
#include<bits/stdc++.h>
using namespace std;

/* FastIO by rsk0315 (last update: 2018/02/21 00:36) */

namespace FastIn {
    static constexpr size_t BUF_SIZE=1<<17, INT_LEN=24, FLT_LEN=400;
    static char buf[BUF_SIZE|1]={}, *pos=buf, *endbuf=nullptr;
    FILE *fin;

    inline bool rebuffer() {
        // returns true <=> there is at least one unread character
        size_t rest=endbuf-pos;
        if (buf+rest > pos) {
            // buf[:pos] and buf[-pos:] are overlapping, which std::memcpy()
            // causes undefined behavior.
            return true;
        }

        std::memcpy(buf, pos, rest);
        pos = buf;
        size_t len=std::fread(pos+rest, 1, BUF_SIZE-rest, fin);
        *(endbuf = buf + (rest+len)) = 0;

        return *pos;
    }

    inline bool scan(char &in) {
        if ((in = *pos)) {
            ++pos;
            return true;
        }

        return rebuffer() && (in = *pos++);
    }

    inline bool scan(char *in) {
        if ((*in = *pos) == 0) {
            if (rebuffer() && (*in = *pos) == 0) {
                return false;
            }
        }
        ++in;
        while (true) {
            if ((*in = *pos++) == 0) {
                if (rebuffer() && (*in = *pos++) == 0) {
                    return true;
                }
            }
            ++in;
        }
    }

    inline bool scan(double &in) {
        if (pos + FLT_LEN >= endbuf && !rebuffer()) {
            in = 0.0;
            return false;
        }

        char *tmp;
        in = std::strtod(pos, &tmp);
        pos = tmp;
        return true;
    }

    template <class Int>
    inline bool scan(Int &in) {
        in = 0;

        // assume that no redundant whitespace appears
        if (pos + INT_LEN >= endbuf && !rebuffer()) {
            return false;
        }

        if (std::is_signed<Int>::value) {
            if (*pos == '-') {
                in = ~*++pos+'1';
                while (*++pos >= '0') {
                    in = in*10 + ~*pos+'1';
                }
                ++pos;
                return true;
            }
        }

        // assume that numbers are separated by the character whose value is
        // less than '0' (e.g. whitespaces, newlines)
        do {
            in = in*10 + *pos-'0';
        } while (*++pos >= '0');
        ++pos;
        return true;
    }

    inline bool eat() {
        if (*pos > ' ') {
            return true;
        }

        do {
            if (*pos == 0 && !rebuffer()) {
                return false;
            }
        } while (*++pos <= ' ');

        return true;
    }

    inline bool eat(char ch) {
        if (*pos == ch) {
            return true;
        }

        do {
            if (*pos == 0 && !rebuffer()) {
                return false;
            }
        } while (*++pos != ch);

        return true;
    }

    class Scanner {
        bool rebuffer() {
            return FastIn::rebuffer();
        }

    public:
        Scanner(FILE *fin=stdin) {
            FastIn::fin = fin;
            endbuf = pos + std::fread(buf, 1, BUF_SIZE, fin);
        }

        template <class T>
        inline bool scan(T &in) {
            return FastIn::scan(in);
        }

        template <class First, class... Rest>
        inline bool scan(First &in, Rest &...ins) {
            return scan(in) && scan(ins...);
        }
    };
}

namespace FastOut {
    static constexpr size_t BUF_SIZE=1<<17, INT_LEN=24, FLT_LEN=400;
    static constexpr char FLT_FMT[]="%.16f";
    static char buf[BUF_SIZE|1]={}, *pos=buf, *endbuf=pos+BUF_SIZE;
    FILE *fout;

    inline void flush() {
        std::fwrite(buf, 1, pos-buf, fout);
        pos = buf;
    }

    inline void print(const char out) {
        if (pos == endbuf) {
            flush();
        }
        *pos++ = out;
    }

    inline void print(const char *out) {
        size_t len=std::strlen(out);
        if (pos + len >= endbuf) {
            flush();
            if (len >= BUF_SIZE) {
                std::fwrite(out, 1, len, fout);
                return;
            }
        }
        std::memcpy(pos, out, len);
        pos += len;
    }

    inline void print(char *out) {
        size_t len=std::strlen(out);
        if (pos + len >= endbuf) {
            flush();
            if (len >= BUF_SIZE) {
                std::fwrite(out, 1, len, fout);
                return;
            }
        }
        std::memcpy(pos, out, len);
        pos += len;
    }


    template <class Char, size_t Len>
    inline void print(const Char (&out)[Len]) {
        print(&out[0]);
    }

    inline void print(const double out) {
        char minibuf[FLT_LEN];
        size_t len=std::snprintf(minibuf, FLT_LEN, FLT_FMT, out);
        if (pos + len >= endbuf) {
            flush();
        }
        std::memcpy(pos, minibuf, len);
        pos += len;
    }

    inline void print(const bool out) {
        print(out? "true":"false");
    }

    template <class Int>
    inline void print(Int out) {
        static_assert(std::is_integral<Int>::value, "For integers only");

        if (out == 0) {
            if (pos == endbuf) {
                flush();
            }
            *pos++ = '0';
            return;
        }

        char minibuf[INT_LEN], *minipos=minibuf+INT_LEN;
        if (std::is_signed<Int>::value && out < 0) {
            if (pos == endbuf) {
                flush();
            }
            *pos++ = '-';
            if (out == std::numeric_limits<Int>::min() && Int(-1) == ~Int(0)) {
                // In two's complement representation, we could not represent the
                // absolute value of minimum (maximum-magnitude negative) value.
                // Without this branch, we would overflow (undefined behavior) by
                // the value.  If we know the input is never the value, we can
                // remove this branch and save (nanoseconds-order) time.
                switch (sizeof out) {
                    case 1:
                        return (void)(print("128"));
                    case 2:
                        return (void)(print("32768"));
                    case 3:
                        return (void)(print("8388608"));
                    case 4:
                        return (void)(print("2147483648"));
                    case 8:
                        return (void)(print("9223372036854775808"));
                    case 16:
                        return (void)(print("170141183460469231731687303715884105728"));
                    default:
                        // Regardless of the number of its bytes, lowest (decimal) digit
                        // is always eight, but other digits depend on it.
                        *--minipos = '8';
                        out /= -10;
                }
            } else {
                out = -out;
            }
        }

        // We know the division is too slow; we wish we could avoid using them
        // TWICE PER LOOP!  ...Now, we notice that compilers are so smart that
        // can replace it by shift operations...  The division-compatible
        // instructions for unsigned are shorter than ones for signed.
        typename std::make_unsigned<Int>::type out_=out;
        do {
            *--minipos = '0' + out_%10;
            out_ /= 10;
        } while (out_ > 0);

        size_t len=(minibuf+INT_LEN)-minipos;
        if (pos + len >= endbuf) {
            flush();
        }
        std::memcpy(pos, minipos, len);
        pos += len;
    }

    class Printer {
        inline void flush() {
            FastOut::flush();
        }

    public:
        Printer(FILE *fout=stdout) {
            FastOut::fout = fout;
        }

        ~Printer() {
            flush();
        }

        template <class T>
        inline void print(const T out) {
            FastOut::print(out);
        }

        template <class First, class... Rest>
        inline void print(const First &out, const Rest &...outs) {
            FastOut::print(out);
            Printer::print(outs...);
        }

        template <class T>
        inline void println(const T out) {
            FastOut::print(out);
            FastOut::print('\n');
        }
    };
}

int main(){
    FastIn::Scanner in;
    FastOut::Printer out;

    long N;
    in.scan(N);
    deque<long> A(N);
    for(auto& i : A)in.scan(i);

    N >>= 1;

    deque<long> B(A);

    nth_element(begin(A), begin(A) + N - 1, end(A));
    nth_element(begin(A) + N - 1, begin(A) + N, end(A));

    for(const auto i : B)out.println(i >= A[N] ? A[N - 1] : A[N]);
    
    return 0;
}