[Untitled] (track) by Boris
[Untitled] appears on the following album(s) by Boris:
- Flood (track #1) (this album) (2000)
- Flood (track #2) (this album) (2000)
- Flood (track #3) (this album) (2000)
- Flood (track #4) (this album) (2000)
- Boris At Last: -Feedbacker- (track #1) (2003)
- Boris At Last: -Feedbacker- (track #2) (2003)
- Boris At Last: -Feedbacker- (track #3) (2003)
- Boris At Last: -Feedbacker- (track #4) (2003)
- Boris At Last: -Feedbacker- (track #5) (2003)
- Vein (Noise) (track #1) (2006)
Condition: Used
Condition: Like New
Upcoming concerts
Listen to [Untitled] on YouTube
[Untitled] ratings
where:
av = trimmed mean average rating an item has currently received.
n = number of ratings an item has currently received.
m = minimum number of ratings required for an item to appear in a 'top-rated' chart (currently 10).
AV = the site mean average rating.
Rating | Date updated | Member | Track ratings | Avg. track rating |
---|---|---|---|---|
11/10/2024 20:28 | II | 1,872 | 69/100 | |
12/11/2023 12:59 | JMGL95 | 25,252 | 82/100 | |
11/26/2023 15:54 | Pepeov | 5,504 | 78/100 | |
07/21/2023 06:33 | MaxStorm98 | 49,797 | 99/100 | |
01/18/2023 14:08 | DriftingOrpheus | 7,458 | 77/100 |
Rating metrics:
Outliers can be removed when calculating a mean average to dampen the effects of ratings outside the normal distribution. This figure is provided as the trimmed mean. A high standard deviation can be legitimate, but can sometimes indicate 'gaming' is occurring. Consider a simplified example* of an item receiving ratings of 100, 50, & 0. The mean average rating would be 50. However, ratings of 55, 50 & 45 could also result in the same average. The second average might be more trusted because there is more consensus around a particular rating (a lower deviation).
(*In practice, some tracks can have several thousand ratings)
This track has a Bayesian average rating of 72.8/100, a mean average of 71.3/100, and a trimmed mean (excluding outliers) of 71.3/100. The standard deviation for this track is 17.0.
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