
| LEGISLATIVE PROPOSAL FOR CHANGE IN NSAA RULES AND REGULATIONS | ||||
| Title: | Change in Determining Final Rounds at District and State Speech | |||
| Author: | A. J. Johnson | |||
| School: | Hartington-Newcastle | |||
| NSAA District: | 3 | |||
| Proposal for: | Activities Manual | |||
| Classes Affected: | All | |||
| Activities Affected: | Speech | |||
| This proposal: | WILL NOT increase costs to the school WILL NOT increase costs to the NSAA WILL NOT increase travel for participating schools WILL NOT decrease a student's or coach's instruction time | |||
| Implementation date: | 2027-08-01 | |||
| Sections affected in Activities Manual: | Page 12 | Article | Section | |
| Summary: | Determining Final Rounds at Districts and State:
The final round shall consist of six (6) contestants. The following procedures will be used to determine which students advance out of the preliminary rounds: 1 – Lowest Cumulative Speaker Rank If ties in cumulative score bring the number to more than (6), the following priority system shall be used to break ties: 2 – Head-to-Head Competition: A - If the tied speakers met in only one preliminary round, the speaker that ranked higher in that round advances. B – If the speakers met in both preliminary rounds, and the same speaker ranked higher in both rounds, that speaker advances. 3 – Reciprocals: Rank 1 2 3 4 5 6 7 Reciprocal 1 ½ 1/3 ¼ 1/5 1/6 1/7 As a Decimal 1 .5 .33 .25 .2 .17 .14 Then add these numbers and the contestant with the highest score is the best of the three, and the next highest score receives the next rank, etc. 4 – Opponent’s Average Rank (Strength of Schedule)- comparison of which students had more competitive rounds, based on the opponent’s average rank. 5 – Highest Cumulative Speaker Points | |||
| Rationale: | Moving head-to-head competition to second ‘protects the one’ in each round. This would also create a tie breaker that is based on actual head to head competition results rather than a mathematical formula. Currently, with the tie break of Opponent's Average Rank, a student can beat a competitor they are tied with in a round, but still lose the tie break. | |||
| Pros: | This takes the actual competition results more into play and it is also easier to explain with the head-to-head results. | |||
| Cons: | ||||