Chuck Miesch
| Date | Course | Tee | Slope | Rating | Score | Equation | Differential |
|---|---|---|---|---|---|---|---|
| Nov. 5, 2025 | Sleepy Hole Golf Course | Red | 111 | 64.9 | 105 | (105 - 64.9) x 113 ÷ 111 = | 40.8 |
| Oct. 15, 2025 | Battlefield Golf Club | Red | 112 | 63.5 | 102 | (102 - 63.5) x 113 ÷ 112 = | 38.8 |
| Sept. 3, 2025 | Cypress Creek Golfers' Club | Red | 117 | 64.9 | 105 | (105 - 64.9) x 113 ÷ 117 = | 38.7 |
| Aug. 27, 2025 | Stumpy Lake Golf Course | Red | 99 | 64.2 | 100 | (100 - 64.2) x 113 ÷ 99 = | 40.9 |
| Aug. 13, 2025 | Bide-A-Wee Golf Course | Red | 111 | 63.9 | 99 | (99 - 63.9) x 113 ÷ 111 = | 35.7 |
| June 11, 2025 | Ocean View Golf Course | Gold | 105 | 63.7 | 98 | (98 - 63.7) x 113 ÷ 105 = | 36.9 |
| June 4, 2025 | Cypress Creek Golfers' Club | Red | 117 | 64.9 | 103 | (103 - 64.9) x 113 ÷ 117 = | 36.8 |
| April 23, 2025 | Red Wing Lake Golf Course | Green | 102 | 62.8 | 98 | (98 - 62.8) x 113 ÷ 102 = | 39.0 |
| Nov. 6, 2024 | Eagle Creek Golf Course | Red | 100 | 63.5 | 102 | (102 - 63.5) x 113 ÷ 100 = | 43.5 |
| Oct. 30, 2024 | Bide-A-Wee Golf Course | Red | 111 | 63.9 | 100 | (100 - 63.9) x 113 ÷ 111 = | 36.8 |
| Oct. 9, 2024 | Ocean View Golf Course | Gold | 105 | 63.7 | 100 | (100 - 63.7) x 113 ÷ 105 = | 39.1 |
| Sept. 11, 2024 | Red Wing Lake Golf Course | Green | 102 | 62.8 | 98 | (98 - 62.8) x 113 ÷ 102 = | 39.0 |
| Aug. 21, 2024 | Eagle Creek Golf Course | Red | 100 | 63.5 | 99 | (99 - 63.5) x 113 ÷ 100 = | 40.1 |
| July 31, 2024 | Sewells Point Golf Course | Sewells Point Golf Course | 110 | 65.1 | 103 | (103 - 65.1) x 113 ÷ 110 = | 38.9 |
| Oct. 11, 2023 | Kempsville Greens Golf Course | Kempsville Greens Golf Course | 112 | 63.8 | 99 | (99 - 63.8) x 113 ÷ 112 = | 35.5 |
| Aug. 2, 2023 | Heron Ridge Golf Course | Gold | 123 | 66.9 | 101 | (101 - 66.9) x 113 ÷ 123 = | 31.3 |
| July 19, 2023 | Ocean View Golf Course | Black | 111 | 66.0 | 97 | (97 - 66.0) x 113 ÷ 111 = | 31.6 |
| June 28, 2023 | Ocean View Golf Course | Black | 111 | 66.0 | 95 | (95 - 66.0) x 113 ÷ 111 = | 29.5 |
Then we use the 6 lowest differentials according to this USGA table:
We add the lowest 6 differentials together, which are
29.5,
31.3,
31.6,
35.5,
35.7,
36.8,
and get 200.40000000000003.
Then we take that total and get the average differential score 200.40000000000003 ÷ 6 = 33.400000000000006
Lastly we lop off all numbers past the first decimal point and we get
Then we take that total and get the average differential score 200.40000000000003 ÷ 6 = 33.400000000000006
Lastly we lop off all numbers past the first decimal point and we get