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# here I compressed all products of up to 18 digits that don't end up at 0
factorials_compressed = 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"

import pickle
import zlib
import base64
from itertools import chain
from sys import stdin, stdout


def mult(s):
    s_str = str(s)
    if len(s_str) == 1:
        return s
    ilocz = 1
    for c in s_str:
        ilocz *= int(c)
    return mult(ilocz)


def multinomial(d, krotnosci):
    wynik = 1
    mianownik_iter = chain.from_iterable(range(1, k + 1) for k in krotnosci)
    for licznik, mianownik in zip(range(d, 0, -1), mianownik_iter):
        wynik *= licznik
        wynik //= mianownik
    return wynik


def wszystkie_kombinacje(f, d):
    if len(f) == 0:
        return 1
    if 1 not in f:
        f = f.copy()
        f[1] = d - sum(f.values())
    krotnosci = [x for x in f.values() if x > 0]
    return multinomial(d, krotnosci)


def licz_stalej_dlugosci_kombinacje(f, limit):
    assert limit > 0
    limit_str = str(limit)
    l_cyfry = len(limit_str)
    l_czynniki = sum(f.values())
    assert l_cyfry >= l_czynniki

    if l_cyfry == 1:
        if len(f) == 0:
            return 1
        c = list(f.keys())[0]
        assert f[c] == 1, f
        if c <= limit:
            return 1
        else:
            return 0

    if limit_str[:2] == "10":
        return 0

    pierwsza_cyfra = int(limit_str[0])
    sufiks = int(limit_str[1:])
    # starting with 1
    if l_cyfry > l_czynniki:
        if pierwsza_cyfra == 1:
            wynik = licz_stalej_dlugosci_kombinacje(f, sufiks)
        elif pierwsza_cyfra > 1:
            wynik = wszystkie_kombinacje(f, l_cyfry - 1)
    else:
        wynik = 0

    for c in f.keys():
        if c > pierwsza_cyfra:
            break
        g = f.copy()
        g[c] -= 1
        if g[c] == 0:
            del g[c]
        if c == pierwsza_cyfra:
            if limit_str[1] == "0":
                break
            wynik += licz_stalej_dlugosci_kombinacje(g, sufiks)
        elif c < pierwsza_cyfra:
            wynik += wszystkie_kombinacje(g, l_cyfry - 1)
    return wynik


def licz_wszystkie_kombinacje(f, limit):
    limit_str = str(limit)
    l_cyfry = len(limit_str)
    l_czynniki = sum(f.values())
    if l_czynniki > l_cyfry:
        return 0
    if l_cyfry == 1:
        wynik = licz_stalej_dlugosci_kombinacje(f, limit) 
        return wynik
    wynik = 0
    for x in range(max(l_czynniki, 1), l_cyfry):
        wynik += wszystkie_kombinacje(f, x)
    wynik += licz_stalej_dlugosci_kombinacje(f, limit)
    return wynik


data = pickle.loads(zlib.decompress(base64.b64decode(factorials_compressed)))

t = int(stdin.readline())
l_zabaw = [int(x) for x in stdin.readline().split()]

for zabawa in l_zabaw:
    wynik = [0] * 10
    for f, koncowa_cyfra in data:
        przyrost = licz_wszystkie_kombinacje(f, zabawa)
        if przyrost == 0:
            break
        wynik[koncowa_cyfra] += przyrost
    wynik[0] = zabawa - sum(wynik[1:])

    stdout.write(" ".join([str(x) for x in wynik]) + "\n")