My Generation/Understand
"My Generation/Understand" is the ninth single by the Japanese artist Yui. Even though this is a double-A single, "Understand" is not included on the album I Loved Yesterday, but the song is included in the B-side compilation album, My Short Stories. "My Generation" was used as the theme song for the drama Seito Shokun!.
"My Generation/Understand" | ||||
---|---|---|---|---|
Single by Yui | ||||
from the album I Loved Yesterday | ||||
A-side | "My Generation / Understand" | |||
B-side | "Cherry (Acoustic Version) / My Generation (Instrumental)" | |||
Released | 13 June 2007 | |||
Genre | J-pop | |||
Length | 14:49 | |||
Label | Sony Music Japan | |||
Songwriter(s) | Yui (lyrics & music) | |||
Producer(s) | Hisashi Kondo | |||
Yui singles chronology | ||||
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Track listing
All tracks are written by Yui.
No. | Title | Arranger(s) | Length |
---|---|---|---|
1. | "My Generation" | northa+ | |
2. | "Understand" | northa+ | |
3. | "Cherry ~Yui Acoustic Version~" | Yui & northa+ | |
4. | "My Generation ~Instrumental~" | northa+ |
Charts
Oricon sales chart (Japan)
Release | Chart | Peak Position | Sales Total | Chart Run |
---|---|---|---|---|
June 13, 2007 | Oricon Daily Singles Chart | 1 | ||
Oricon Weekly Singles Chart | 1 | 135,093 | 9 weeks | |
Oricon Monthly Singles Chart | 9 | |||
Oricon Yearly Singles Chart | 55 |
gollark: you PENGUINS.
gollark: HAS YOUR NOSE EXPLODED?
gollark: ```haskellimport Data.Listimport Data.Bits fib :: Int -> Integerfib n = snd . foldl_ fib_ (1, 0) . dropWhile not $ [testBit n k | k <- let s = bitSize n in [s-1,s-2..0]] where fib_ (f, g) p | p = (f*(f+2*g), ss) | otherwise = (ss, g*(2*f-g)) where ss = f*f+g*g foldl_ = foldl' -- '```
gollark: import Data.Listimport Data.Bits fib :: Int -> Integerfib n = snd . foldl_ fib_ (1, 0) . dropWhile not $ [testBit n k | k <- let s = bitSize n in [s-1,s-2..0]] where fib_ (f, g) p | p = (f*(f+2*g), ss) | otherwise = (ss, g*(2*f-g)) where ss = f*f+g*g foldl_ = foldl' -- '
gollark: 3.1 Using 2x2 matricesThe argument of iterateabove is a linear transformation, so we can represent it as matrix and compute the nth power of this matrix with O(log n) multiplications and additions.For example, using the simple matrix implementation in Prelude extensions,fib n = head (apply (Matrix [[0,1], [1,1]] ^ n) [0,1])
External links
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