1. Intro
2. Bossa Nova
3. Mag Atlan wie immer sein
4. Der Galaktische Lockvogel
5. Die Fischer des Universums
6. Sweetheart, my Darling, my Dear
7. Die Elixiere von Chubbid
8. Dämon der roten Zwerge
9. Cän Cän

1. Aus dem Aralon-Walzer
2. Der tödliche Aktivator
3. Als die Kröten kamen
4. Das Gesetz der gläsernen Vögel
5. Die Meister der Insel
6. Die Tochter des Roboters
7. Vorstoss nach Arkon
8. Ich, Rhodans Mörder
9. Terra in Trance
10. Outro

Credits
Note to the title: "Transita" is Arkon-spelling and pronounced "Transista" on Terra. "Logon" is a typo indeed.

 "Transita de Luxe" was recorded at Blueberry Way (05/25/1996) and at Ballyhoo Valley (05/23/1996 and 08/01/1996) by the Logan Brothers. Mastered at Blueberry Way (09/13/1996).
Deke Logan: organ, guitar, percussions, bass, melodica, vocals
Dan Logan: organ, guitar, synth, percussions, vocals, piping.  Some copyright stuff:
Lyrics to "Fischer" by Jello Biafra,
lyrics to "Sweet" by William S. Burroughs,
lyrics to "Dämon" by Stephen Weinberg,
lyrics to "Lockvogel" from the movie "Liane, Tochter des Dschungels",
"Atlan" by Carl Zeller,
"Cän Cän" by J. Offenbach,
"Sweet" by Werner Müller,
"Aralon" by Johann Strauss,
and everything else by the Logan Brothers, especially the rematerialisation by Will.

Thanks to Velvet Louse and Niko for "The hard way to get into outer space".

This is a stereo recording. Please play on cheap equipment.

Notes
The listener will probably be familiar with the concept of a vector space (or, what is synonymous, the linear space) of finite dimension. Provided this concept is encountered and defined in a manner free of initial reference to any selected basis, or to the assumed existence of a finite basis or generating set, no change is required in the formation of the concept of an infinite dimensional space. We shall be concerned solely with linear spaces over either the real field or the complex field: often our results and arguments are indifferent to which of these two scalar fields is involved, and so we shall generally denote the scalar field by L (for Logan).

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