#include<bits/stdc++.h>

#define REP(i,s,n) for(int i=s;i<n;i++)
#define rep(i,n) REP(i,0,n)

using namespace std;

const int IINF = INT_MAX;

enum FACE { TOP, BOTTOM, FRONT, BACK, LEFT, RIGHT };
template <class T>
class Dice {
public:
  Dice() {
    id[TOP] = 0; id[FRONT] = 1; id[LEFT] = 2;
    id[RIGHT] = 3; id[BACK] = 4; id[BOTTOM] = 5;
  }
  T& operator[] (FACE f) { return var[id[f]]; }
  const T& operator[] (FACE f) const { return var[id[f]]; }
  bool operator==(const Dice<T>& b) const {
    const Dice<T> &a = *this;
    return a[TOP] == b[TOP] && a[BOTTOM] == b[BOTTOM] &&
      a[FRONT] == b[FRONT] && a[BACK] == b[BACK] &&
      a[LEFT] == b[LEFT] && a[RIGHT] == b[RIGHT];
  }
  void roll_x() { roll(TOP, BACK, BOTTOM, FRONT); }
  void roll_y() { roll(TOP, LEFT, BOTTOM, RIGHT); }
  void roll_z() { roll(FRONT, RIGHT, BACK, LEFT); }
  vector<Dice> all_rolls() {
    vector<Dice> ret;
    for (int k = 0; k < 6; (k&1?roll_y():roll_x()),++k)
      for (int i = 0; i < 4; roll_z(), ++i)
        ret.push_back(*this);
    return ret;
  }
  bool equivalent_to(const Dice& di) {
    for (int k = 0; k < 6; (k&1?roll_y():roll_x()),++k)
      for (int i = 0; i < 4; roll_z(), ++i)
        if (*this == di) return true;
    return false;
  }
private:
  void roll(FACE a, FACE b, FACE c, FACE d) {
    T tmp = id[a];
    id[a] = id[b]; id[b] = id[c];
    id[c] = id[d]; id[d] = tmp;
  }
  T var[6];
  int id[6];
};

FACE  face[] = {TOP,BOTTOM,FRONT,BACK,LEFT,RIGHT};
int  value[] = {  0,     5,    1,   4,   3,    2};

inline FACE rev(FACE f) { return ( ( f == TOP ) ? BOTTOM : ( ( f == BOTTOM ) ? TOP : ( ( f == FRONT ) ? BACK : ( ( f == BACK) ? FRONT : ( ( f == LEFT ) ? RIGHT : LEFT ) ) ) ) ); }


int around[6][4] = 
  {
    {1,2,4,3},
    {0,3,5,2},
    {0,1,5,4},
    {0,4,5,1},
    {0,2,5,3},
    {1,3,4,2}
  };

Dice<int> makeDice(int top,int front) {
  Dice<int> ret;
  ret[TOP] = top, ret[BOTTOM] = 5-top;
  ret[FRONT] = front, ret[BACK] = 5-front;
  int idx = IINF;
  for(int i=0;i<4;i++) {
    if(around[top][i] == front) {
      idx = i+1;
      break;
	}
  }
  assert(idx != IINF);
  idx %= 4;
  ret[RIGHT] = around[top][idx], ret[LEFT] = 5-around[top][idx];
  return ret;
}

int T[3][3], F[3][3];
Dice<int> G[3][3][3];
int dx[] = {-1,+0,+0};
int dy[] = {+0,-1,+0};
int dz[] = {+0,+0,-1};
FACE fs[] = {LEFT,BACK,TOP};
set<int> answer;

bool isValid(int x,int y,int z) { return 0 <= x && x < 3 && 0 <= y && y < 3 && 0 <= z && z < 3; }

string get(FACE f) {
  if( f == TOP ) return "TOP";
  if( f == BOTTOM ) return "BOTTOM";
  if( f == FRONT ) return "FRONT";
  if( f == BACK ) return "BACK";
  if( f == LEFT ) return "LEFT";
  if( f == RIGHT ) return "RIGHT";
  assert(false);
}

void dfs(int cur){

  if( cur >= 27 ) {
    int cost = 0;
    rep(y,3) rep(z,3) cost += (G[z][y][2][RIGHT]+1);
    answer.insert(cost);
    return;
  }

  int cx = cur % 3, cy = ( cur / 3 ) % 3, cz =  cur / 9;
  
  Dice<int> tmp = G[cz][cy][cx];
  vector<Dice<int> > rot = G[cz][cy][cx].all_rolls();
  rep(i,(int)rot.size()){
    G[cz][cy][cx] = rot[i];
    bool failed = false;
    if( cz == 0 ) if( T[cy][cx] != -1 && G[cz][cy][cx][TOP]   != T[cy][cx] ) { failed = true; }
    if( cy == 2 ) if( F[cz][cx] != -1 && G[cz][cy][cx][FRONT] != F[cz][cx] ) { failed = true; }
    if( failed ) continue;
    rep(j,3){
      int nx = cx + dx[j], ny = cy + dy[j], nz = cz + dz[j];
      if( !isValid(nx,ny,nz) ) continue;
      FACE rface = rev(fs[j]);
      if( ( G[cz][cy][cx][fs[j]] + G[nz][ny][nx][rface] ) != 5 ) { failed = true; break; }
    }
    if( failed ) continue;
    dfs(cur+1);
  }
  G[cz][cy][cx] = tmp;
}

void compute(){
  answer.clear();
  rep(z,3) rep(y,3) rep(x,3) rep(i,6) G[z][y][x][face[i]] = value[i];
  dfs(0);
  if( answer.empty() ) { puts("0"); return; }
  bool First = true;
  for(set<int>::iterator it = answer.begin(); it != answer.end(); it++ ) {
    if( !First ) cout << ' ';
    First = false;
    cout << *it;
  } cout << endl;
}

int main(){
  int t;
  cin >> t;
  while( t-- ){
    rep(i,3) rep(j,3) cin >> T[i][j];
    rep(i,3) rep(j,3) cin >> F[i][j];
    rep(i,3) rep(j,3) --T[i][j], --F[i][j];
    compute();
  }
  return 0;
}

Measured memory_bytes: 1248