Everybody's Trying To Be My Baby (track)
by The Beatles
Year: 1988
From the album The Beatles Box Set (track #58)
Listen on Spotify
Everybody's Trying To Be My Baby appears on the following album(s) by The Beatles:
- Beatles For Sale (track #14) (1964)
- The Beatles Box Set (track #58) (this album) (compilation) (1988)
- Beatles '65 (track #11) (compilation) (1964)
- Rock 'N' Roll Music (track #18) (compilation) (1976)
- Anthology 2 (track #13) (compilation) (1996)
- Live At The BBC (track #54) (compilation) (1994)
- Live! At The Star-Club In Hamburg, Germany; 1962 (track #21) (1977)
- Solid Gold The Greatest Hits 1962-65 (track #26) (compilation) (2016)
- The Beatles In Mono (track #55) (compilation) (2009)
- Mono Collection (track #55) (compilation) (1982)
Upcoming concerts
Listen to Everybody's Trying To Be My Baby on YouTube
Everybody's Trying To Be My Baby ratings
Average Rating = (n ÷ (n + m)) × av + (m ÷ (n + m)) × AVwhere:
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 |
|---|---|---|---|---|
| ! | 01/27/2025 19:17 | Johnnyo | 41,681 | 80/100 |
| ! | 07/05/2021 17:14 | lwarner | 4,057 | 81/100 |
| ! | 02/18/2019 02:39 | saacsquatch | 18,116 | 77/100 |
| ! | 01/01/2018 09:38 |  Brad1770 | 19,991 | 64/100 |
| ! | 03/01/2017 21:51 |  sorry1516 | 2,946 | 100/100 |
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 75.6/100, a mean average of 71.2/100, and a trimmed mean (excluding outliers) of 75.3/100. The standard deviation for this track is 19.4.
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