When I tried to count, I found 24 tetrahedral voids(each formed by 2 body centers of 2 unit cells sharing a face and 2 vertices of the same edge of that face).As each void is being shared by 2 unit cells, there are 12 voids per unit cell. Does it mean that it defies the rule that there are 2*n tetrahedral voids for n packed spheres(because bcc has 2 atoms effectively pr uni cell.It should have had only 4 tetrahedral voids then). Or is this process wrong?

Also,I found 6 octahedral voids(6 at face centers being shard by 2 unit cells each and 12 at every edge center being shared by 4 unit cells each)

When I tried to count, I found 24 tetrahedral holes (each formed by 2 body centers of 2 unit cells sharing a face and 2 vertices of the same edge of that face). As each hole is being shared by 2 unit cells, there are 12 holes per unit cell.

Also,I found 6 octahedral holes (6 at face centers being shard by 2 unit cells each and 12 at every edge center being shared by 4 unit cells each).

Generally I was taught that for $n$ packed spheres, there should be $2n$ tetrahedral holes. Does the analysis above mean that this rule doesn't apply here?