A Transcendental Diary (complete Five Volumes)

Claire Huangci proves herself to be a vividly expressive interpreter of Chopin, the first since Artur Rubinstein to offer a complete cycle of the Nocturnes by Frédéric Chopin. During her background research work into Chopin’s oeuvre she repeatedly came across poems by French authors such as Charles Baudelaire, Victor Hugo and Tristan Corbière. She began to form associations and found a poem contemporary to each of Chopin’s nocturnes. You will find the links between poetry and music in the CD booklet.

Before pianist Claire Huangci gave a private concert for Bill Clinton at the age of 10, before she studied at the prestigious Curtis Institute of Music in Philadelphia as a teen, before she performed with countless orchestras around the world and before she released two critically acclaimed albums, with another set for release later this year, she was like most children practicing the piano.

On A Short Diary, Sebastian Rochford leads from behind. The jazz drummer’s first release under his own name for ECM is unquestionably informed by recent events in his own life, yet Rochford—a former member of Sons of Kemet and Polar Bear who also works with Brian Eno and Andy Sheppard—settles into a restrained, secondary role. Pianist Kit Downes is the main animating force on an album where the two celebrated British players coexist in a gentle place clouded by melancholy.

This book is a survey of the most important directions of research in transcendental number theory. The central topics in this theory include proofs of irrationality and transcendence of various numbers, especially those that arise as the values of special functions. Questions of this sort go back to ancient times. An example is the old problem of squaring the circle, which Lindemann showed to be impossible in 1882, when he proved that $Öpi$ is a transcendental number. Euler's conjecture that the logarithm of an algebraic number to an algebraic base is transcendental was included in Hilbert's famous list of open problems; this conjecture was proved by Gel'fond and Schneider in 1934.