The discussion revolves around finding a four-digit number that is equal to two more than twice the reverse of its digits. Participants analyze the constraints of the problem, noting that the last digit must be 4 or less to ensure the result remains a four-digit number when reversed and doubled. They explore the implications of the first digit being doubled and added to two, concluding that it can only be certain values. Some express difficulty in solving the problem mentally, suggesting the use of a computer for verification, although this is deemed less enjoyable. Ultimately, the solution is revealed to be 5992, with one participant admitting to using Excel to arrive at the answer.