Here We Are (Alabama song)
"Here We Are" is a song written by Vince Gill and Beth Nielsen Chapman, and recorded by American country music group Alabama. It was released in June 1991 as the fifth and final single from their album Pass It On Down. The song reached number 2 on the Billboard Hot Country Singles & Tracks chart in August 1991.[2]
"Here We Are" | ||||
---|---|---|---|---|
Single by Alabama | ||||
from the album Pass It On Down | ||||
B-side | "Gulf of Mexico"[1] | |||
Released | June 3, 1991 | |||
Recorded | February 1990 | |||
Genre | Country | |||
Length | 2:52 | |||
Label | RCA Nashville | |||
Songwriter(s) | Beth Nielsen Chapman Vince Gill | |||
Producer(s) | Alabama Larry Michael Lee Josh Leo | |||
Alabama singles chronology | ||||
|
Chart performance
Chart (1991) | Peak position |
---|---|
Canada Country Tracks (RPM)[3] | 3 |
US Hot Country Songs (Billboard)[4] | 2 |
Year-end charts
Chart (1991) | Position |
---|---|
Canada Country Tracks (RPM)[5] | 35 |
US Country Songs (Billboard)[6] | 20 |
gollark: If you multiply the `(x-1)` by `(ax^3+bx^2+cx+d)` it should expand out into having an x^4 term.
gollark: I'm probably explaining this badly, hmmm.
gollark: Then set the x^4/x^3/x^2/x^1 coefficients and constant terms on each side to be equal and work out a/b/c/d.
gollark: Set it equal to `(x-1)(ax^3+bx^2+cx+d)` (the thing you know it's divisible by times the generalized cubic thingy), and expand that out/simplify.
gollark: It would be annoying and inconsistent if it was 0. It's 1.
References
- Whitburn, Joel (2008). Hot Country Songs 1944 to 2008. Record Research, Inc. p. 19. ISBN 0-89820-177-2.
- Billboard Hot Country Singles & Tracks
- "Top RPM Country Tracks: Issue 1598." RPM. Library and Archives Canada. August 17, 1991. Retrieved August 16, 2013.
- "Alabama Chart History (Hot Country Songs)". Billboard.
- "RPM Top 100 Country Tracks of 1991". RPM. December 21, 1991. Retrieved August 16, 2013.
- "Best of 1991: Country Songs". Billboard. Prometheus Global Media. 1991. Retrieved August 16, 2013.
External links
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