Baroque Binary Definitions

Baroque Binary Definitions

MU 110A ? (The Professor Formerly Known As Feurzeig) Baroque Binary Forms some definitions A movement in classical music means a complete musical object, potentially performable on its own (though usually grouped with others to make an entire “work”). Classical instrumental music is descended chiefly from dance forms, hence the term movement. Don’t call classical instrumental movements “songs,” even if iTunes does! Binary form describes a movement in two clearly distinguished sections. In Baroque binary forms (what Roig-Francoli calls “two-reprise form”) both sections are always repeated. In sectional binary form (what Roig-Francoli calls “tonic type”; you should learn both terms) the A section ends in the tonic key, and on the tonic chord. In continuous binary form the A section ends on V, III, minor v, or (rarely) another non-tonic chord. (“Continuous” binary movements still have a double bar between sections, and both repeats!) R-F calls continuous binary “dominant type” or “relative major type” as the case may be. Learn all these variant terms. In a rounded binary form the return to the tonic key partway through the B section is marked by the restatement of the opening material of the A section. In a balanced binary form the end of the B section uses the same material as the end of the A section, though it may be transposed (so that in a continuous binary form, the B section final cadence will be in the tonic). Note that the properties rounded and balanced are independent: a movement can be both, either, or neither. The Baroque binary forms are also important as the precursors of Classical sonata-allegro form, to be studied in more detail in MU 209 and in music literature and history classes. .

View Full Text

Details

  • File Type
    pdf
  • Upload Time
    -
  • Content Languages
    English
  • Upload User
    Anonymous/Not logged-in
  • File Pages
    1 Page
  • File Size
    -

Download

Channel Download Status
Express Download Enable

Copyright

We respect the copyrights and intellectual property rights of all users. All uploaded documents are either original works of the uploader or authorized works of the rightful owners.

  • Not to be reproduced or distributed without explicit permission.
  • Not used for commercial purposes outside of approved use cases.
  • Not used to infringe on the rights of the original creators.
  • If you believe any content infringes your copyright, please contact us immediately.

Support

For help with questions, suggestions, or problems, please contact us