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Jean-Michel Jarre - Revolutions | LP

Jean-Michel Jarre - Revolutions | LP

Label: Polydor,Polydor,Disques Dreyfus,Disques Dreyfus | Release Year: 1988 | Genre: ElectronicElectro, Synth-pop, Ambient | Edition: Europe

Regular price €9,00 EUR
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Media Condition: Very Good Plus (VG+)
Sleeve Condition: Very Good Plus (VG+)

 

Track List:

. Industrial Revolution:
A2. London Kid 4:34
B1. Revolutions 5:01
B2. Tokyo Kid 5:22
B3. Computer Weekend 5:00
B4. September 3:52
B5. The Emigrant 3:56

 

Notes:

Embossed no-ink stamp "PRS HANNOVER" present in the lower left on the back cover.

This record is dedicated to all the children of the revolution;
To the children of the industrial revolution,
To those of the 1960's and the computer age,
To the children of emigrants,
And to those of Dulcie September.

'September': A tribute to Dulcie September, one of the many South
African victims dedicated to the fight against apartheid. She was
assassinated in Paris on 29th March 1988.

There will only ever be one revolution - The revolution that
the children carry within them.

'Revolutions': Computer voice designed by Street Electronics, California.
Ney (Turkish Flute): Used for Sufi rituals and Whirling Dervishes.
Cristal Baschet: Designed by Bernard Baschet and François Baschet.

Recorded and mixed at Croissy Studio, France.
Recorded and mixed on Studer A820 Dolby SR.
'Ouverture' and 'Tokyo Kid' mixed at Guillaume Tell Studio, Paris.
'Revolutions' mixed at Studio Davout, Paris.

Hank Marvin appears with special courtesy of Polydor Ltd. (UK).

Published by Francis Dreyfus Music
℗ 1988 Disques Dreyfus, Paris
© 1988 Disques Dreyfus, Paris
Printed in West Germany 
Made in West Germany

Some copies come with a Polydor promo folder (German) and the back sleeve bar code striked out

 

Barcode and Other Identifiers:

Barcode 0 42283 70981 2
Barcode 042283709812
Price Code Y
Label Code LC 0309
Rights Society BIEM STEMRA
Matrix / Runout 837 098 - 1 S 1 = 2 320 1 >
Matrix / Runout 837 098 - 1 S 2 = 3 320 1 >
Matrix / Runout 837 098 - 1 S 1 = 2 320 2 1 >
Matrix / Runout 837 098 - 1 S 2 = 3 320 1 < >
Matrix / Runout 837 098 - 1 S 1 = 3 320 1 P
Matrix / Runout 837 098 - 1 S 2 = 3 320 2 A * D
Matrix / Runout 837 098 - 1 S 1 = 2 320 3 AB
Matrix / Runout 837 098 - 1 S 2 = 2 320 1 C
Matrix / Runout 837 098 - 1 S 1 = 2 320 4 AC
Matrix / Runout 837 098 - 1 S 2 = 2 320 1 AF
Matrix / Runout 837 098 - 1 S 1 = 3 320 1 T
Matrix / Runout 837 098 - 1 S 2 = 2 320 3 AD
Matrix / Runout 837 098 - 1 - S - 1 = 2 320 3 DK
Matrix / Runout 837 098 - 1 - S - 2 = 2 320 3 = >
Matrix / Runout 837 098 - 1 S 1 = 2 320 2 1 A
Matrix / Runout 837 098 - 1 S 2 = 3 320 1 V A
Matrix / Runout 837 098 - 1 S 1 = 2 320 4 C
Matrix / Runout 837 098 - 1 S 2 = 3 320 1 A
Matrix / Runout 837 098 - 1 S 1 = 2 320 A V 4
Matrix / Runout 837 098 - 1 S 2 = 3 320 A U 1
Matrix / Runout 837 098 - 1 S 1 = 2 320 B F 3
Matrix / Runout 837 098 - 1 S 2 = 2 320 3 A I
Matrix / Runout 837 098 - 1 S 1 = 2 320 1A A P
Matrix / Runout 837 098 - 1 S 2 = 3 320 A R 2

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