Cranes
Bio
The innovative and atmospheric CRANES were formed in Portsmouth, England in 1988, by siblings Alison and Jim Shaw. The band's first release Self non Self on local indie label Bite Back in 1989 had a peculiar intensity which seemed very unusual at the time. Legendary BBC DJ John Peel immediately recognized their breakthrough sound, which fused classical and rock influences. He invited them to record a set for his historic Peel Sessions after only one week after the record's release.
CRANES' first major label release, 1991's Wings of Joy, further cemented their place in British pop history. They toured the globe with The Cure and headlined many shows in the U.K. and Europe.
Links
www.cranes-fan.com
www.myspace.com/cranes
Press
Wendy Weisberg @ Hello Wendy
wendy@hellowendy.com
(818) 762-7063
Releases
Cranes
Particles & Waves
CD + DVD

[Click Here To Purchase]
[Download From iTunes]
CRANES first release in over four years, particles & waves, sees the band retaining their trademark sound. The U.S. and Canadian release includes a bonus live performance DVD of four tracks from particles & waves. This is the first-ever DVD release of any CRANES material.
Fluid, languid and spacey, particles & waves is the sound of someone drifting in and out of consciousness on a hot summer day. Ali Shaw's voice floats perfectly over electronic waves of noise and acoustic guitars. Jim Shaw sings on the country leaning "Every Town," while "Here Comes the Snow" lures you gently into its blissfully distorted center. "Avenue A" is more upbeat and focused, while "Light Song" ends the album sounding like something out of a David Lynch movie about lost travelers on the way to Mars.
On the album's elegant and simple cover, Ali Shaw notes, "When we were recording the album I was reading about fractals and chaos theory and vibrating waves and how the universe is made and all that stuff. The image that we have on the front cover of the album is called a Koch Snowflake. It's a geometric fractal, with a combination of triangles around the edge which makes the circumference infinite, even though the shape itself doesn't change size. I liked the idea of something being both infinite and finite at the same time!" Order now!