Human Racing (track)
by Nik Kershaw

Human Racing by Nik Kershaw
Year: 1984
From the album Human Racing (track #10)
Average Rating: 
72/100 (from 11 votes)
     

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Human Racing (10 tracks) « Previous track (#9) This track (#10) Next track »
I Won't Let The Sun Go Down On MeHuman Racing-

Human Racing appears on the following album(s) by Nik Kershaw:


Product Details
Availability

eBay
eBay
Nik Kershaw - Human Racing [New CD] Bonus Tracks, UK - Import
Condition: Brand New


eBay
eBay
NIK KERSHAW - HUMAN RACING [BONUS CD] NEW CD
Condition: Brand New


eBay
eBay
Nik Kershaw - Human Racing Vinyl LP (Japan 1984 MCA) VIM-6326 NM/NM
Condition: Used

$134.00


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Upcoming concerts

Dec
06
Sat
22:00
Sammy Kershaw
The Showroom at the Golden Nugget, Las Vegas, United States. United States
Tickets from Ticketmaster Get tickets
 
Jan
10
Sat
19:00
Sammy Kershaw
Evangeline Downs Racetrack & Casino, Opelousas, United States. United States
Tickets from Ticketmaster Get tickets
 
Jan
30
Fri
20:30
Sammy Kershaw (21 and Over)
Golden Nugget - Lake Charles, Lake Charles, United States. United States
Tickets from Ticketmaster Get tickets
 
Discover more upcoming concerts

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Human Racing ratings

Average Rating: 
72/100 (from 11 votes)
   Help Average Rating = (n ÷ (n + m)) × av + (m ÷ (n + m)) × AV
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.
Sort by
RatingDate updatedMemberTrack ratingsAvg. track rating
 
70/100
 !
08/20/2025 05:40 LammyTS1   11,81256/100
 
75/100
 !
02/26/2024 07:10 PAPPITUFO   2,78275/100
 
55/100
 !
07/22/2023 23:22 sssvnnn   72,46568/100
 
75/100
 !
05/15/2020 16:48 byuzak   32,61178/100
 
70/100
 !
02/23/2018 20:21 Rich150   4,88579/100

Rating metrics: Help 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 72.3/100, a mean average of 68.6/100, and a trimmed mean (excluding outliers) of 68.6/100. The standard deviation for this track is 13.3.

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