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C. G. Conn survived as a brand of musical instruments manufactured by Conn-Selmer, retaining several instruments for which it was known: the Conn 8D horn, 88H trombone, 62H bass trombone, 52BSP trumpet and the 1FR flugelhorn.
Tuning machines (with spiral metal worm gears) are mounted on the back of the headstock on the bass guitar neck. The standard design for the electric bass guitar has four strings, tuned E, A, D and G, in fourths such that the open highest string, G, is an eleventh (an octave and a fourth) below middle C, making the tuning of all four strings the same as that of the double bass (E 1 –A 1 –D ...
Bass, electric bass, 6-string bass, contrabass guitar Essentially a 4-string bass with either added high and low strings. Guitar, bass (8-string) 8 strings 4 courses. E 2 E 1 •A 2 A 1 •D 3 D 2 •G 3 G 2: Eight-string bass guitar, 8-string bass US Essentially a 4-string bass with each string doubled at the upper octave. Guitar, bass (12 ...
Conn-Selmer, Inc. is an American manufacturer of musical instruments for concert bands, marching bands and orchestras.It is a wholly owned subsidiary of Steinway Musical Instruments and was formed in 2003 by combining the Steinway properties, The Selmer Company and United Musical Instruments.
In its archetypal steel-string Jazz/Orchestre form, the Selmer is distinguished by a fairly large body with squarish bouts, either a D-shaped or longitudinal oval sound hole, and a cutaway in the upper right bout. The strings pass over a movable bridge and are gathered at the tail, as on a mandolin. Two "moustache" markers are fixed to the ...
Hence, it required unusually thick strings for the bottom notes, on the order of 0.6 to 0.7 mm (0.024 to 0.028 in). [7] The Viennese bass octave gradually went out of style. However, Maunder notes instruments with Viennese bass octave built even in 1795, and observe that advertisements for such instruments appear even up to the end of the century.
The Selmer group is finite. This implies that the part of the Tate–Shafarevich group killed by f is finite due to the following exact sequence. 0 → B(K)/f(A(K)) → Sel (f) (A/K) → Ш(A/K)[f] → 0. The Selmer group in the middle of this exact sequence is finite and effectively computable.
Selmer "Buescher 400" (1963-ca. 1977): alto, tenor, and baritone non-professional models with large bell, no bell flare ring; nickel-plated keys; left side bell keys on altos and tenors, right rear on baritones; top-pivot neck octave key (some early examples with bottom-pivot); one-piece side B♭ key; white or yellow rollers; "Buescher 400 ...