Let's decode the expression \( B + S \times T - L + G - M \div Q \).
1. \( B + S \) means B is the father of S (since + means father).
2. \( S \times T \) means S is the mother of T (since \( \times \) means mother).
3. \( T - L \) means T is the brother of L (since \( - \) means brother).
4. \( L + G \) means L is the son of G (since \( + \) means son).
5. \( G - M \) means G is the brother of M (since \( - \) means brother).
6. \( M \div Q \) means M is the father of Q (since \( \div \) means father).
From this, we know that M is the brother of G, and G is the father of Q, so M must be the father's brother.