Smithson Valley HS Tournament This tournament completed April 26th, 2025.

Detailed breakdown of how Alice's M-S-C-O tiebreaks were calculated. Tiebreaks are used to order players who finish with the same score, in the order M, then S, then C, then O. Byes have no opponent, so they are listed but not counted in the opponent-based tiebreaks.

M - Modified Mean [8.0]

The Modified Mean adds up the scores of every opponent Alice Coleman has played, then discards one of them depending on how Alice Coleman is doing.

Alice's score (1.5 of 5.0 possible) is less than 50% of the possible points, so the highest opponent score is discarded.

Round	Opponent	Opponent's Score	Counted?
1	Luke Arriaga	2.5	Discarded
2	Mathew Fuller	2.0	Counted
3	Joseph Tripp	1.0	Counted
4	Adeline Mccabe	2.5	Counted
5	Maximus Weber	2.5	Counted
Modified Mean		8.0

S - Solkoff [10.5]

The Solkoff is the combined score of every opponent Alice Coleman has played, with nothing discarded. A higher Solkoff means Alice Coleman faced tougher opposition.

Round	Opponent	Opponent's Score
1	Luke Arriaga	2.5
2	Mathew Fuller	2.0
3	Joseph Tripp	1.0
4	Adeline Mccabe	2.5
5	Maximus Weber	2.5
Solkoff		10.5

C - Cumulative [5.0]

The Cumulative tiebreak adds together Alice's running score after each round. Early wins count more, because they carry forward into every later round's total.

Round	Result	Score After Round
1	0.5	0.5
2	0.0	0.5
3	0.5	1.0
4	0.5	1.5
5	0.0	1.5
Cumulative		5.0

O - Opponent's Cumulative [33.0]

The Opponent's Cumulative adds together the Cumulative tiebreak of every opponent Alice Coleman has played.

Round	Opponent	Opponent's Cumulative
1	Luke Arriaga	8.5
2	Mathew Fuller	8.0
3	Joseph Tripp	3.5
4	Adeline Mccabe	7.0
5	Maximus Weber	6.0
Opponent's Cumulative		33.0