Step 1: Fix the oldest couple first.
F is called the grandfather of E, and D is described only through "C is the daughter-in-law of D," which places D one generation above C. Since a family of 7 with 3 couples plus a single grandchild needs exactly one grandparent couple, D and F must be married to each other, giving couple (D, F).
Step 2: Identify D and F's two sons.
B, E's father, is one son of this couple, since F is E's grandfather through B. G, called E's uncle, must be the second son, because an uncle by blood is the sibling of a parent, and B already occupies the "parent" role.
Step 3: Fix B's marriage.
B is E's father, so B's wife is E's mother. Working through the remaining letters, the only person left with no fixed role yet is A, so A must be B's wife, giving couple (A, B).
Step 4: Fix G's marriage.
The only remaining unmarried person, other than E who stays single, is C. C is D's daughter-in-law, which fits marrying either of D's sons, and C is also called B's sister-in-law, a title that only fits if C is married to B's brother rather than to B himself. Since G is that brother, C must be married to G, giving couple (C, G).
Step 5: Put all three couples together.
The three married couples are (A, B), (C, G) and (D, F), which together with E makes the full family of 7.
Final Answer:
The couples are (A, B), (C, G) and (D, F).
\[ \boxed{(A,B),\ (C,G),\ (D,F)} \]