Step 1: Analyze circuit configuration.
- The circuit comprises two NOT gates applied to inputs \( A \) and \( B \), with their outputs subsequently fed into two AND gates, which then supply input to gate \( G \).
- The resultant truth table shows \( Y \) is true for input pairs \( (A, B) = (0,0) \) and \( (1,1) \), and false otherwise.
Step 2: Determine the logical expression.
- The observed output behavior aligns with the NOR logical operation:
\[Y = \overline{A + B}.\]
Step 3: Select the correct gate.
- The NOR gate is the sole logic gate capable of implementing the \( Y = \overline{A + B} \) function.
- Therefore, gate \( G \) must be a NOR gate.
The identified solution is \( \boxed{\text{NOR Gate}} \).