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The 17-Tone Puzzle — and the Neo-Medieval Key That Unlocks It
The 17-tone Puzzle — And the Neo-medieval Key That Unlocks It by George Secor A Grave Misunderstanding The 17 division of the octave has to be one of the most misunderstood alternative tuning systems available to the microtonal experimenter. In comparison with divisions such as 19, 22, and 31, it has two major advantages: not only are its fifths better in tune, but it is also more manageable, considering its very reasonable number of tones per octave. A third advantage becomes apparent immediately upon hearing diatonic melodies played in it, one note at a time: 17 is wonderful for melody, outshining both the twelve-tone equal temperament (12-ET) and the Pythagorean tuning in this respect. The most serious problem becomes apparent when we discover that diatonic harmony in this system sounds highly dissonant, considerably more so than is the case with either 12-ET or the Pythagorean tuning, on which we were hoping to improve. Without any further thought, most experimenters thus consign the 17-tone system to the discard pile, confident in the knowledge that there are, after all, much better alternatives available. My own thinking about 17 started in exactly this way. In 1976, having been a microtonal experimenter for thirteen years, I went on record, dismissing 17-ET in only a couple of sentences: The 17-tone equal temperament is of questionable harmonic utility. If you try it, I doubt you’ll stay with it for long.1 Since that time I have become aware of some things which have caused me to change my opinion completely. -
Tunings Thru Reverie
The Nightshift Watchman: 1) The Nightshift Watchman (D-G-D-G-B-D, capo 5) 2) Frozen in the Snow() 3) Daddy's Money (D-A-D-G-B-E, capo 1st fret) 4) That's Why I'm Laughing() 5) Come Away to Sea (C-G-C-F-C-E) 6) It's Almost Time() 7) Gone to Santa Fe() 8) Golden Key() 9) Do I Dare (D-A-D-G-A-D) 10) High Hill (C-G-D-G-A-D, capo 4th fret) 11) Sunshine on the Land (D-A-D-G-A-D, capo 1st fret) How Did You Find Me Here: 1) Eye of the Hurricane (C-G-C-G-C-E, capo 3rd fret) 2) Language of the Heart (C#-G#-C#-F#-G#-C# or DADGAD) 3) Rusty Old American Dream (C-G-C-G-C-E, capo 2nd then 3rd fret) 4) How Did You Find Me Here (D-A-D-E-A-D) 5) Leave It Like It Is (Standard E-A-D-G-B-E, capo 4th fret) 6) Saturday They'll All Be Back Again (Standard E-A-D-G-B-E, capo 4th fret) 7) Jamie's Secret (D-A-D-G-B-E) 8) It's Almost Time (C-G-D-G-B-D) 9) Just a Vehicle (C-G-D-G-B-D) 10) Common as the Rain (D-A-D-G-B-E) 11) The Kid (C-G-D-G-B-D, capo 1st fret) Home Again (For the First Time): 1) Burgundy Heart-Shaped Medallion (E-A-C#-E-A-C#) 2) Farther to Fall (D-A-D-G-A-D) 3) (You Were) Going Somewhere (D-A-D-G-B-E) 4) Wildberry Pie (D-A-D-F#-A-D) 5) Let Them In (Even Wilcox does't recall this one. -
An Adaptive Tuning System for MIDI Pianos
David Løberg Code Groven.Max: School of Music Western Michigan University Kalamazoo, MI 49008 USA An Adaptive Tuning [email protected] System for MIDI Pianos Groven.Max is a real-time program for mapping a renstemningsautomat, an electronic interface be- performance on a standard keyboard instrument to tween the manual and the pipes with a kind of arti- a nonstandard dynamic tuning system. It was origi- ficial intelligence that automatically adjusts the nally conceived for use with acoustic MIDI pianos, tuning dynamically during performance. This fea- but it is applicable to any tunable instrument that ture overcomes the historic limitation of the stan- accepts MIDI input. Written as a patch in the MIDI dard piano keyboard by allowing free modulation programming environment Max (available from while still preserving just-tuned intervals in www.cycling74.com), the adaptive tuning logic is all keys. modeled after a system developed by Norwegian Keyboard tunings are compromises arising from composer Eivind Groven as part of a series of just the intersection of multiple—sometimes oppos- intonation keyboard instruments begun in the ing—influences: acoustic ideals, harmonic flexibil- 1930s (Groven 1968). The patch was first used as ity, and physical constraints (to name but three). part of the Groven Piano, a digital network of Ya- Using a standard twelve-key piano keyboard, the maha Disklavier pianos, which premiered in Oslo, historical problem has been that any fixed tuning Norway, as part of the Groven Centennial in 2001 in just intonation (i.e., with acoustically pure tri- (see Figure 1). The present version of Groven.Max ads) will be limited to essentially one key. -
The Science of String Instruments
The Science of String Instruments Thomas D. Rossing Editor The Science of String Instruments Editor Thomas D. Rossing Stanford University Center for Computer Research in Music and Acoustics (CCRMA) Stanford, CA 94302-8180, USA [email protected] ISBN 978-1-4419-7109-8 e-ISBN 978-1-4419-7110-4 DOI 10.1007/978-1-4419-7110-4 Springer New York Dordrecht Heidelberg London # Springer Science+Business Media, LLC 2010 All rights reserved. This work may not be translated or copied in whole or in part without the written permission of the publisher (Springer Science+Business Media, LLC, 233 Spring Street, New York, NY 10013, USA), except for brief excerpts in connection with reviews or scholarly analysis. Use in connection with any form of information storage and retrieval, electronic adaptation, computer software, or by similar or dissimilar methodology now known or hereafter developed is forbidden. The use in this publication of trade names, trademarks, service marks, and similar terms, even if they are not identified as such, is not to be taken as an expression of opinion as to whether or not they are subject to proprietary rights. Printed on acid-free paper Springer is part of Springer ScienceþBusiness Media (www.springer.com) Contents 1 Introduction............................................................... 1 Thomas D. Rossing 2 Plucked Strings ........................................................... 11 Thomas D. Rossing 3 Guitars and Lutes ........................................................ 19 Thomas D. Rossing and Graham Caldersmith 4 Portuguese Guitar ........................................................ 47 Octavio Inacio 5 Banjo ...................................................................... 59 James Rae 6 Mandolin Family Instruments........................................... 77 David J. Cohen and Thomas D. Rossing 7 Psalteries and Zithers .................................................... 99 Andres Peekna and Thomas D. -
3 Manual Microtonal Organ Ruben Sverre Gjertsen 2013
3 Manual Microtonal Organ http://www.bek.no/~ruben/Research/Downloads/software.html Ruben Sverre Gjertsen 2013 An interface to existing software A motivation for creating this instrument has been an interest for gaining experience with a large range of intonation systems. This software instrument is built with Max 61, as an interface to the Fluidsynth object2. Fluidsynth offers possibilities for retuning soundfont banks (Sf2 format) to 12-tone or full-register tunings. Max 6 introduced the dictionary format, which has been useful for creating a tuning database in text format, as well as storing presets. This tuning database can naturally be expanded by users, if tunings are written in the syntax read by this instrument. The freely available Jeux organ soundfont3 has been used as a default soundfont, while any instrument in the sf2 format can be loaded. The organ interface The organ window 3 MIDI Keyboards This instrument contains 3 separate fluidsynth modules, named Manual 1-3. 3 keysliders can be played staccato by the mouse for testing, while the most musically sufficient option is performing from connected MIDI keyboards. Available inputs will be automatically recognized and can be selected from the menus. To keep some of the manuals silent, select the bottom alternative "to 2ManualMicroORGANircamSpat 1", which will not receive MIDI signal, unless another program (for instance Sibelius) is sending them. A separate menu can be used to select a foot trigger. The red toggle must be pressed for this to be active. This has been tested with Behringer FCB1010 triggers. Other devices could possibly require adjustments to the patch. -
The Group-Theoretic Description of Musical Pitch Systems
The Group-theoretic Description of Musical Pitch Systems Marcus Pearce [email protected] 1 Introduction Balzano (1980, 1982, 1986a,b) addresses the question of finding an appropriate level for describing the resources of a pitch system (e.g., the 12-fold or some microtonal division of the octave). His motivation for doing so is twofold: “On the one hand, I am interested as a psychologist who is not overly impressed with the progress we have made since Helmholtz in understanding music perception. On the other hand, I am interested as a computer musician who is trying to find ways of using our pow- erful computational tools to extend the musical [domain] of pitch . ” (Balzano, 1986b, p. 297) Since the resources of a pitch system ultimately depend on the pairwise relations between pitches, the question is one of how to conceive of pitch intervals. In contrast to the prevailing approach which de- scribes intervals in terms of frequency ratios, Balzano presents a description of pitch sets as mathematical groups and describes how the resources of any pitch system may be assessed using this description. Thus he is concerned with presenting an algebraic description of pitch systems as a competitive alternative to the existing acoustic description. In these notes, I shall first give a brief description of the ratio based approach (§2) followed by an equally brief exposition of some necessary concepts from the theory of groups (§3). The following three sections concern the description of the 12-fold division of the octave as a group: §4 presents the nature of the group C12; §5 describes three perceptually relevant properties of pitch-sets in C12; and §6 describes three musically relevant isomorphic representations of C12. -
Proceedings, the 50Th Annual Meeting, 1974
proceedings of tl^e ai^i^iVepsapy EQeetiiig national association of schools of music NUMBER 63 MARCH 1975 NATIONAL ASSOCIATION OF SCHOOLS OF MUSIC PROCEEDINGS OF THE 50 th ANNIVERSARY MEETING HOUSTON, TEXAS 1974 Published by the National Association of Schools of Music 11250 Roger Bacon Drive, No. 5 Reston, Virginia 22090 LIBRARY OF CONGRESS CATALOGUE NUMBER 58-38291 COPYRIGHT ® 1975 NATIONAL ASSOCIATION OF SCHOOLS OF MUSIC 11250 ROGER BACON DRIVE, NO. 5, RESTON, VA. 22090 All rights reserved including the right to reproduce this book or parts thereof in any form. CONTENTS Officers of the Association 1975 iv Commissions 1 National Office 1 Photographs 2-8 Minutes of the Plenary Sessions 9-18 Report of the Community/Junior College Commission Nelson Adams 18 Report of the Commission on Undergraduate Studies J. Dayton Smith 19-20 Report of the Commission on Graduate Studies Himie Voxman 21 Composite List of Institutions Approved November 1974 .... 22 Report of the Library Committee Michael Winesanker 23-24 Report of the Vice President Warner Imig 25-29 Report of the President Everett Timm 30-32 Regional Meeting Reports 32-36 Addresses to the General Session Welcoming Address Vance Brand 37-41 "Some Free Advice to Students and Teachers" Paul Hume 42-46 "Teaching in Hard Times" Kenneth Eble 47-56 "The Arts and the Campus" WillardL. Boyd 57-62 Papers Presented at Regional Meetings "Esthetic Education: Dialogue about the Musical Experience" Robert M. Trotter 63-65 "Aflfirmative Action Today" Norma F. Schneider 66-71 "Affirmative Action" Kenneth -
2015-16-Course-Descriptions.Pdf
Courses ACC - Accounting ACC 201 - Accounting Principles I (3) Emphasizes the process of generating and communicating accounting information in the form of financial statements to those outside the organization. No prerequisite. Crosslisted as: ACC. ACC 202 - Accounting Principles II (3) Emphasizes the process of producing accounting information for the internal use of a company's management. Prerequisite: ACC-201. Crosslisted as: ACC. ACC 210 - Using Spreadsheets in Accounting (3) This course introduces the student to the Microsoft Spreadsheet application. The course provides intensive training in the use of spreadsheets on microcomputers for the accounting profession. The student is taught to automate many of the routine accounting functions. The student will also be taught how to develop spreadsheets for common business functions. Crosslisted as: ACC. ACC 220 - Payroll Accounting and Taxation (3) This is a comprehensive payroll course in which federal and state requirements are studied. This includes computation of compensation and withholdings, processing and preparation of paychecks, completing deposits and payroll tax returns, informational returns, and issues relating to identification and compensation of independent contractors. In addition, students will overview electronic commercial systems such as ADP, as well as review the requirements for certification through the American Payroll Association (APA). Crosslisted as: ACC. ACC 230 - Business Taxation (3) This course is an introduction to the federal tax system. This includes the basic income tax models, business entity choices, the tax practice environment, income and expense determination, property transactions, and corporate, sole proprietorship, and flow-through entities. In addition, individual and wealth transfer taxes will be overviewed. Crosslisted as: ACC. ACC 304 - Current Topics in Accounting (1) A seminar class with the objective of using a current book and/or articles as the basis for discussing new ideas or issues facing the accounting profession. -
Helmholtz's Dissonance Curve
Tuning and Timbre: A Perceptual Synthesis Bill Sethares IDEA: Exploit psychoacoustic studies on the perception of consonance and dissonance. The talk begins by showing how to build a device that can measure the “sensory” consonance and/or dissonance of a sound in its musical context. Such a “dissonance meter” has implications in music theory, in synthesizer design, in the con- struction of musical scales and tunings, and in the design of musical instruments. ...the legacy of Helmholtz continues... 1 Some Observations. Why do we tune our instruments the way we do? Some tunings are easier to play in than others. Some timbres work well in certain scales, but not in others. What makes a sound easy in 19-tet but hard in 10-tet? “The timbre of an instrument strongly affects what tuning and scale sound best on that instrument.” – W. Carlos 2 What are Tuning and Timbre? 196 384 589 amplitude 787 magnitude sample: 0 10000 20000 30000 0 1000 2000 3000 4000 time: 0 0.23 0.45 0.68 frequency in Hz Tuning = pitch of the fundamental (in this case 196 Hz) Timbre involves (a) pattern of overtones (Helmholtz) (b) temporal features 3 Some intervals “harmonious” and others “discordant.” Why? X X X X 1.06:1 2:1 X X X X 1.89:1 3:2 X X X X 1.414:1 4:3 4 Theory #1:(Pythagoras ) Humans naturally like the sound of intervals de- fined by small integer ratios. small ratios imply short period of repetition short = simple = sweet Theory #2:(Helmholtz ) Partials of a sound that are close in frequency cause beats that are perceived as “roughness” or dissonance. -
Alternate Tuning Guide
1 Alternate Tuning Guide by Bill Sethares New tunings inspire new musical thoughts. Belew is talented... But playing in alternate Alternate tunings let you play voicings and slide tunings is impossible on stage, retuning is a between chord forms that would normally be nightmare... strings break, wiggle and bend out impossible. They give access to nonstandard of tune, necks warp. And the alternative - carry- open strings. Playing familiar fingerings on an ing around five special guitars for five special unfamiliar fretboard is exciting - you never know tuning tunes - is a hassle. Back to EBGDAE. exactly what to expect. And working out familiar But all these "practical" reasons pale com- riffs on an unfamiliar fretboard often suggests pared to psychological inertia. "I've spent years new sound patterns and variations. This book mastering one tuning, why should I try others?" helps you explore alternative ways of making Because there are musical worlds waiting to be music. exploited. Once you have retuned and explored a Why is the standard guitar tuning standard? single alternate tuning, you'll be hooked by the Where did this strange combination of a major unexpected fingerings, the easy drone strings, 3rd and four perfect 4ths come from? There is a the "new" open chords. New tunings are a way to bit of history (view the guitar as a descendant of recapture the wonder you experienced when first the lute), a bit of technology (strings which are finding your way around the fretboard - but now too high and thin tend to break, those which are you can become proficient in a matter of days too low tend to be too soft), and a bit of chance. -
Playing Music in Just Intonation: a Dynamically Adaptive Tuning Scheme
Karolin Stange,∗ Christoph Wick,† Playing Music in Just and Haye Hinrichsen∗∗ ∗Hochschule fur¨ Musik, Intonation: A Dynamically Hofstallstraße 6-8, 97070 Wurzburg,¨ Germany Adaptive Tuning Scheme †Fakultat¨ fur¨ Mathematik und Informatik ∗∗Fakultat¨ fur¨ Physik und Astronomie †∗∗Universitat¨ Wurzburg¨ Am Hubland, Campus Sud,¨ 97074 Wurzburg,¨ Germany Web: www.just-intonation.org [email protected] [email protected] [email protected] Abstract: We investigate a dynamically adaptive tuning scheme for microtonal tuning of musical instruments, allowing the performer to play music in just intonation in any key. Unlike other methods, which are based on a procedural analysis of the chordal structure, our tuning scheme continually solves a system of linear equations, rather than relying on sequences of conditional if-then clauses. In complex situations, where not all intervals of a chord can be tuned according to the frequency ratios of just intonation, the method automatically yields a tempered compromise. We outline the implementation of the algorithm in an open-source software project that we have provided to demonstrate the feasibility of the tuning method. The first attempts to mathematically characterize is particularly pronounced if m and n are small. musical intervals date back to Pythagoras, who Examples include the perfect octave (m:n = 2:1), noted that the consonance of two tones played on the perfect fifth (3:2), and the perfect fourth (4:3). a monochord can be related to simple fractions Larger values of mand n tend to correspond to more of the corresponding string lengths (for a general dissonant intervals. If a normally consonant interval introduction see, e.g., Geller 1997; White and White is sufficiently detuned from just intonation (i.e., the 2014). -
2021-2022 Undergraduate Catalog Mount St
2021-2022 Undergraduate Catalog Mount St. Joseph University compiled August 7, 2021, from https://registrar.msj.edu/undergraduate-catalog/ PDF Version History: March 21, 2021: v.2021-03 April 23, 2021: v.2021-04 – updated elective course options for requirements for the minor and the certificate in Gerontology – updated course number in requirements for the minor in Exercise Science & Fitness – updated "Graduate Courses for Undergraduates" policy – updated "Residency Requirement" policy – updated course descriptions – updated faculty listing June 14, 2021: v.2021-06 – requirements for Major in Computer Science with Concentration in Natural Language Processing: replaced five INF courses with five NLP courses – requirements for Minor in Exercise Science & Fitness: Renumbered ESF 323 and ESF 323A to ESC 323 and ESC 323A, repectively – updated Academic Dismissal policy – updated course descriptions – updated faculty listing August 7, 2021: v.2021-08 – program requirements for Minor in Forensic Science: removed option of CRM 395 – program requirements for Major in Criminology, Justice Studies Concentration: removed major elective option of CRM 395 – added teaching credential information regarding licensure programs to School of Education and State Licensure Requirements information – program requirements for Spec Ed (K-12) and Primary (P-5) Major Dual License, BA Degree, Concentration 1: added SED 215S, SED 332, SED 333, SED 334 – program requirements for Spec Ed (K-12) and Primary (P-5) Major Dual License, BA Degree, Concentration 2: correct