Not on the report · Oct 16, 02:43 PM UTC · report fresh
#21Ousmane Dieng
Milwaukee Bucks
F
Unconfirmed
7.6PTS
2.4AST
3.2REB
19.1MIN
42.2%FG%
34.1%3P%
Next game@
Oct 21, 11:00 PM UTCPTS per game
Season 2025-26
Shooting and other averages
- FGM / FGA
- 2.9 / 7.0
- FG%
- 42.2%
- 3PM / 3PA
- 1.1 / 3.2
- 3P%
- 34.1%
- FTM / FTA
- 0.6 / 0.8
- FT%
- 71.1%
- REB
- 3.2
- AST
- 2.4
- OREB / DREB
- 0.5 / 2.6
- STL / BLK
- 0.4 / 0.3
- TOV / PF
- 1.3 / 1.4
- MIN
- 19.1
Sample: 57 games · Descriptive averages, not projections.
Game log
Season 2025-26- Mean
- 7.6. Average of the games with data
- Median
- 7.0. Middle value of the games with data
- Std. dev.
- 6.9. Sample standard deviation (n−1); needs 2+ games
- CV
- 91%. Coefficient of variation = standard deviation / mean; lower = more consistent; needs 2+ games
- P25–P75
- 2.0–11.0. Interquartile range (linear interpolation); needs 4+ games
- Min–Max
- 0.0–36.0. Minimum and maximum value
- Trend
- +0.24/game. Least-squares slope per game, in chronological order; needs 3+ games
- Last 5 vs earlier
- +6.4. Mean of the latest games minus the mean of the earlier ones; needs 4+ games
What does it mean?
- Mean: Average of the games with data
- Median: Middle value of the games with data
- Std. dev.: Sample standard deviation (n−1); needs 2+ games
- CV: Coefficient of variation = standard deviation / mean; lower = more consistent; needs 2+ games
- P25–P75: Interquartile range (linear interpolation); needs 4+ games
- Min–Max: Minimum and maximum value
- Trend: Least-squares slope per game, in chronological order; needs 3+ games
- Last 5 vs earlier: Mean of the latest games minus the mean of the earlier ones; needs 4+ games
Descriptive of 57 games with data · history, not a probability.
Recorded career
- MIL2025-26
OKC2022-23 – 2025-26
Team of each game in the history (team-at-game); not the current roster.
Line frequency by span · PTS ≥ 7.5
- Last 3100%3/3
- Last 5100%5/5
- Last 1090%9/10
- Last 2080%16/20
- All shown44%25/57
Games shown at or above the line. History only, not a probability.