El Condor Pasa (If I Could) (track) by Simon & Garfunkel
Year: 2003
From the album The Essential Simon And Garfunkel (track #23)
El Condor Pasa (If I Could) appears on the following album(s) by Simon & Garfunkel:
- Simon And Garfunkel's Greatest Hits (track #12) (compilation) (1972)
- The Essential Simon And Garfunkel (track #23) (this album) (compilation) (2003)
- The Best Of Simon & Garfunkel (track #17) (compilation) (1999)
- The Definitive Simon And Garfunkel (track #11) (compilation) (1991)
- Tales From New York (track #38) (compilation) (2000)
- Old Friends (track #54) (compilation) (1997)
- The Simon And Garfunkel Collection: 17 Of Their All-Time Greatest Recordings (track #6) (compilation) (1981)
- Collected Works (track #49) (compilation) (1981)
- The Complete Albums Collection (track #63) (compilation) (2014)
- The Complete Albums Collection (track #84) (compilation) (2014)
Price
eBay
Condition: Used
eBay
Condition: Used
eBay
Condition: Used
Upcoming concerts
Listen to El Condor Pasa (If I Could) on YouTube
El Condor Pasa (If I Could) ratings
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av = trimmed mean average rating an item has currently received.
n = number of ratings an item has currently received.
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| Rating | Date updated | Member | Track ratings | Avg. track rating |
|---|---|---|---|---|
95/100  | 08/27/2024 07:01 |  Tamthebam | | 79/100 |
95/100 | 07/28/2023 10:13 | MaxStorm98 | | 99/100 |
85/100 | 05/25/2020 18:23 |  nitomano | | 73/100 |
85/100 | 11/15/2019 11:54 | TheSmiths82-87 | | 86/100 |
95/100 | 12/02/2018 21:05 |  NowhereMan | | 85/100 |
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 is rated in the top 3% of all tracks on BestEverAlbums.com. This track has a Bayesian average rating of 83.2/100, a mean average of 90.0/100, and a trimmed mean (excluding outliers) of 90.0/100. The standard deviation for this track is 7.4.
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How do they do it? Even there less known songs are fantastic!
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