Table 4. Frequencies of SDP.
| SDP | Count (%) | Cumulative percentage |
|---|---|---|
| Common variants | ||
| 01000101 | 349 (23.82) | 23.82 |
| 01101111 | 320 (21.84) | 45.67 |
| 01101100 | 183 (12.49) | 58.16 |
| 00101111 | 120 (8.19) | 66.35 |
| 00000001 | 105 (7.17) | 73.52 |
| 00101000 | 88 (6.01) | 79.52 |
| 01000000 | 72 (4.92) | 84.44 |
| 01000111 | 56 (3.82) | 88.26 |
| 01101110 | 43 (2.94) | 91.20 |
| 00000011 | 40 (2.73) | 93.93 |
| 00000010 | 29 (1.98) | 95.90 |
| 01000100 | 25 (1.71) | 97.61 |
| 00101110 | 20 (1.37) | 98.98 |
| Rare variants | ||
| 00101010 | 6 (0.41) | 99.39 |
| 00101011 | 4 (0.27) | 99.66 |
| 00010000 | 2 (0.14) | 99.80 |
| 00100000 | 1 (0.07) | 99.86 |
| 00001000 | 1 (0.07) | 99.93 |
| 00000100 | 1 (0.07) | 100.00 |
Each SDP is represented as a string of 0s and 1s, with the first element constrained to be 0. Shown is the frequency at which the SDP was observed and the cumulative percentage of variants for a given SDP.