A Novel Proposal for the Middle Eastern Qānūn
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The Transcription of Çeçen Kızı in Byzantine Notation by Konstantinos Psahos in 1908
The transcription of Çeçen Kızı in Byzantine notation by Konstantinos Psahos in 1908 Çeçen Kızı is one of the most popular tunes in the repertoire of urban Ottoman music. The recording of the piece by Tanburi Cemil Bey contributed to its acceptance by a wide audience. Interestingly a variety of Çeçen Kızı versions exist on the island of Lesvos and in Preveza (mainland Western Greece)1. This paper focuses on a previously unknown transcription of Çeçen Kızı in the Byzantine notation system2 by Konstantinos Psahos, included in his collection Asias Lyra, published in Athens in 1908, preceding Cemil Bey’s recording. The recording of Çeçen Kızı by Tanburi Cemil Bey One of the most interesting aspects of Cemil Bey’ s artistic career was his engagement with discography production. It is known that the great performer, composer and multi-instrumentalist, recorded 78 rpm disks for Favorite Record, Gramophone Concert Record and Orfeon Record3 between 1905 and 1915. In his gramophone recordings he performed instrumental pieces that belong to major forms of Ottoman classical music, such as Peşrev and Saz Semâısi. Among them, he also performed his own compositions and numerous Taksim, the most standard- established improvisational genre in urban Ottoman music. In addition, he recorded Gazel (vocal improvisational genre) and Şarkı (songs with standard structure and morphology) accompanying singers such as Hafız Osman Efendi, Hafız Sabri Efendi, Hafız Yakub Efendi, Hafız Aşir Efendi, Hafız Yaşar [Okur] Bey. In his recordings Cemil Bey, apart from the tanbur, played kemençe, lavta, yaylı tanbur and cello. Furthermore, musicians who accompanied him with ud include Nevres Bey, Şevki 1In this paper, the case of Preveza will be not presented. -
Perceptual Interactions of Pitch and Timbre: an Experimental Study on Pitch-Interval Recognition with Analytical Applications
Perceptual interactions of pitch and timbre: An experimental study on pitch-interval recognition with analytical applications SARAH GATES Music Theory Area Department of Music Research Schulich School of Music McGill University Montréal • Quebec • Canada August 2015 A thesis submitted to McGill University in partial fulfillment of the requirements of the degree of Master of Arts. Copyright © 2015 • Sarah Gates Contents List of Figures v List of Tables vi List of Examples vii Abstract ix Résumé xi Acknowledgements xiii Author Contributions xiv Introduction 1 Pitch, Timbre and their Interaction • Klangfarbenmelodie • Goals of the Current Project 1 Literature Review 7 Pitch-Timbre Interactions • Unanswered Questions • Resulting Goals and Hypotheses • Pitch-Interval Recognition 2 Experimental Investigation 19 2.1 Aims and Hypotheses of Current Experiment 19 2.2 Experiment 1: Timbre Selection on the Basis of Dissimilarity 20 A. Rationale 20 B. Methods 21 Participants • Stimuli • Apparatus • Procedure C. Results 23 2.3 Experiment 2: Interval Identification 26 A. Rationale 26 i B. Method 26 Participants • Stimuli • Apparatus • Procedure • Evaluation of Trials • Speech Errors and Evaluation Method C. Results 37 Accuracy • Response Time D. Discussion 51 2.4 Conclusions and Future Directions 55 3 Theoretical Investigation 58 3.1 Introduction 58 3.2 Auditory Scene Analysis 59 3.3 Carter Duets and Klangfarbenmelodie 62 Esprit Rude/Esprit Doux • Carter and Klangfarbenmelodie: Examples with Timbral Dissimilarity • Conclusions about Carter 3.4 Webern and Klangfarbenmelodie in Quartet op. 22 and Concerto op 24 83 Quartet op. 22 • Klangfarbenmelodie in Webern’s Concerto op. 24, mvt II: Timbre’s effect on Motivic and Formal Boundaries 3.5 Closing Remarks 110 4 Conclusions and Future Directions 112 Appendix 117 A.1,3,5,7,9,11,13 Confusion Matrices for each Timbre Pair A.2,4,6,8,10,12,14 Confusion Matrices by Direction for each Timbre Pair B.1 Response Times for Unisons by Timbre Pair References 122 ii List of Figures Fig. -
An Introduction to Pythagorean Arithmetic
AN INTRODUCTION TO PYTHAGOREAN ARITHMETIC by JASON SCOTT NICHOLSON B.Sc. (Pure Mathematics), University of Calgary, 1993 A THESIS SUBMITTED IN PARTIAL FULFILLMENT OF THE REQUIREMENTS FOR THE DEGREE OF MASTER OF SCIENCE in THE FACULTY OF GRADUATE STUDIES Department of Mathematics We accept this thesis as conforming tc^ the required standard THE UNIVERSITY OF BRITISH COLUMBIA March 1996 © Jason S. Nicholson, 1996 In presenting this thesis in partial fulfilment of the requirements for an advanced degree at the University of British Columbia, I agree that the Library shall make it freely available for reference and study. I further agree that permission for extensive copying of this thesis for scholarly purposes may be granted by the head of my i department or by his or her representatives. It is understood that copying or publication of this thesis for financial gain shall not be allowed without my written permission. Department of The University of British Columbia Vancouver, Canada Dale //W 39, If96. DE-6 (2/88) Abstract This thesis provides a look at some aspects of Pythagorean Arithmetic. The topic is intro• duced by looking at the historical context in which the Pythagoreans nourished, that is at the arithmetic known to the ancient Egyptians and Babylonians. The view of mathematics that the Pythagoreans held is introduced via a look at the extraordinary life of Pythagoras and a description of the mystical mathematical doctrine that he taught. His disciples, the Pythagore• ans, and their school and history are briefly mentioned. Also, the lives and works of some of the authors of the main sources for Pythagorean arithmetic and thought, namely Euclid and the Neo-Pythagoreans Nicomachus of Gerasa, Theon of Smyrna, and Proclus of Lycia, are looked i at in more detail. -
Pietro Aaron on Musica Plana: a Translation and Commentary on Book I of the Libri Tres De Institutione Harmonica (1516)
Pietro Aaron on musica plana: A Translation and Commentary on Book I of the Libri tres de institutione harmonica (1516) Dissertation Presented in Partial Fulfillment of the Requirements for the Degree Doctor of Philosophy in the Graduate School of The Ohio State University By Matthew Joseph Bester, B.A., M.A. Graduate Program in Music The Ohio State University 2013 Dissertation Committee: Graeme M. Boone, Advisor Charles Atkinson Burdette Green Copyright by Matthew Joseph Bester 2013 Abstract Historians of music theory long have recognized the importance of the sixteenth- century Florentine theorist Pietro Aaron for his influential vernacular treatises on practical matters concerning polyphony, most notably his Toscanello in musica (Venice, 1523) and his Trattato della natura et cognitione de tutti gli tuoni di canto figurato (Venice, 1525). Less often discussed is Aaron’s treatment of plainsong, the most complete statement of which occurs in the opening book of his first published treatise, the Libri tres de institutione harmonica (Bologna, 1516). The present dissertation aims to assess and contextualize Aaron’s perspective on the subject with a translation and commentary on the first book of the De institutione harmonica. The extensive commentary endeavors to situate Aaron’s treatment of plainsong more concretely within the history of music theory, with particular focus on some of the most prominent treatises that were circulating in the decades prior to the publication of the De institutione harmonica. This includes works by such well-known theorists as Marchetto da Padova, Johannes Tinctoris, and Franchinus Gaffurius, but equally significant are certain lesser-known practical works on the topic of plainsong from around the turn of the century, some of which are in the vernacular Italian, including Bonaventura da Brescia’s Breviloquium musicale (1497), the anonymous Compendium musices (1499), and the anonymous Quaestiones et solutiones (c.1500). -
Ancient Greek Music a New Technical History
ANCIENT GREEK MUSIC A NEW TECHNICAL HISTORY This book endeavours to pinpoint the relations between musical, and especially instrumen- tal, practice and the evolving conceptions of pitch systems. It traces the development of ancient melodic notation from reconstructed origins, through various adaptations necessi- tated by changing musical styles and newly invented instruments, to its final canonical form. It thus emerges how closely ancient harmonic theory depended on the culturally dominant instruments, the lyre and the aulos. These threads are followed down to late antiquity, when details recorded by Ptolemy permit an exceptionally clear perspective on the harmonic relations underlying the extant melody fragments. Dr Hagel discusses the textual and pictorial evidence, introducing mathematical approaches wherever feasible, but also contrib- utes to the interpretation of instruments in the archaeological record and occasionally is able to outline the general features of instruments not directly attested. The book will be indispensable to all those interested in Greek music, technology and performance culture and the general history of musicology. STEFAN HAGEL holds a research post at the Commission for Ancient Literature of the Aus- trian Academy of Sciences. His interests focus on ancient Greek music and metre, including reconstruction of instruments and performance techniques. He also creates dedicated soft- ware for scholarly purposes and his Classical Text Editor received the European Academic Software Award. ANCIENT GREEK MUSIC A NEW TECHNICAL HISTORY STEFAN HAGEL Austrian Academy of Sciences CAMBRIDGE UNIVERSITY PRESS Cambridge, New York, Melbourne, Madrid, Cape Town, Singapore, São Paulo, Delhi, Dubai, Tokyo Cambridge University Press The Edinburgh Building, Cambridge CB2 8RU, UK Published in the United States of America by Cambridge University Press, New York www.cambridge.org Information on this title: www.cambridge.org/9780521517645 © Stefan Hagel 2009 This publication is in copyright. -
Analyzing Modular Smoothness in Video Game Music
Analyzing Modular Smoothness in Video Game Music Elizabeth Medina-Gray KEYWORDS: video game music, modular music, smoothness, probability, The Legend of Zelda: The Wind Waker, Portal 2 ABSTRACT: This article provides a detailed method for analyzing smoothness in the seams between musical modules in video games. Video game music is comprised of distinct modules that are triggered during gameplay to yield the real-time soundtracks that accompany players’ diverse experiences with a given game. Smoothness —a quality in which two convergent musical modules fit well together—as well as the opposite quality, disjunction, are integral products of modularity, and each quality can significantly contribute to a game. This article first highlights some modular music structures that are common in video games, and outlines the importance of smoothness and disjunction in video game music. Drawing from sources in the music theory, music perception, and video game music literature (including both scholarship and practical composition guides), this article then introduces a method for analyzing smoothness at modular seams through a particular focus on the musical aspects of meter, timbre, pitch, volume, and abruptness. The method allows for a comprehensive examination of smoothness in both sequential and simultaneous situations, and it includes a probabilistic approach so that an analyst can treat all of the many possible seams that might arise from a single modular system. Select analytical examples from The Legend of Zelda: The Wind Waker and Portal -
Ernest G. Mcclain the MYTH of INVARIANCE the Origin of the Gods, Mathematics and Music from the Ṛg Veda to Plato
THE MYTH OF INVARIANCE Ernest G. McClain THE MYTH OF INVARIANCE The Origin of the Gods, Mathematics and Music From the Ṛg Veda to Plato Introduction by Siegmund Levarie Edited by Patrick A. Heelan Nicolas-Hays, Inc. York Beach, Maine v First published in 1976 by Nicolas-Hays, Inc. P.O. Box 612 York Beach, ME 03910 This paperback edition, 1984 Distributed exclusively by Samuel Weiser, Inc. York, Beach, ME 03910 Copyright © Ernest G. McClain All rights reserved. No part of this publication may be reproduced, copied, or transmitted in any form or by any means without permission in writing from the publisher. ISBN 0-89254-012-5 Library of Congress Cataloging in Publication Data McClain, Ernest G The myth of invariance. Includes index. 1. Music—Philosophy and aesthetics. 2. Music and mythology. 3. Music—Theory—To 400. 1. Title. ML3800.M15 780'.1 76 -28411 Printed in the United States by Mitchell-Shear, Inc. Ann Arbor, MI This Child is Augusta's Let us with tuneful skill proclaim these generations of the Gods, That one may see them when these hymns are chanted in a future age. Ṛgveda 10.72.1 “It was clear to me for a long time that the origins of science had their deep roots in a particular myth, that of invariance." Giorgio de Santillana Preface to HAMLET'S MILL vii CONTENTS Charts and Tables ix Introduction by Siegmund Levarie xi Acknowledgments xv Glossary of Terms xix 1. Introduction: the problem ; de Nicolás' challenge; a 1 musical hypothesis; procedure 2. Tone Maṇḍala and Sun's Chariot: the Hindu-Greek 9 diatonic scale 3. -
Tambûrî Cemil
I Sayfa m ini ÖLÜMÜNÜN 51. YILDÖNÜMÜNDE SEVİLEN ŞARKILAR TURK Mahur şarkı Müzik: Tanburi Cemil bey Var iken zatında böyle hüsn-ii an olma nihan Seyre çık reftar edüp uşşak] eyle şaduman Sen kimin meftunusun mahzun durursun her zama» Tambûrî Cemil Bey m Seyre çık reftar edüp uşşakı eyle şaduman Türk musikisinin gelmiş geçmiş en büyük virtüözü sayılan Eviç şarkı Hazırlayan: Müzik: Tanburi Cemil bey Cemil beyr 1916 yılının 29 Temmuz sabahı veremden ölmüştü... Nazirin yok senin ey mâh yerde HİLMİ RİT Arar gönlüm seni seyyarelerde Bakar biçare her şeb ah eder de ÜRK musikisinin gelmiş okşamış, alnından öpmüş ve aşa da, modem anlamda izahını Arar gönlüm seni seyyarelerde geçmiş en büyük virtüözü ğı yukarı «Evlâdım, bunca sene yapmaya çalışan ilk eserdir. Ce Illllllllllllllllllll T tamburi Cemil bey’in, eli dir bu sazı çaldık.. Eh., şöyle mil’in garp musikisi ile teması ne aldığı her hangi bir tahta böyle biraz onu yendik de sanır ve meşguliyetine saray muhitin 1916 yılı Temmuzunun yirmi Hüseynî şarkı parçasından bile güzel sesler çı dım. Şimdi seni dinledikten son de Burhaneddin efendi, Abdür- sekizinci gününü yirmidokuzu- Müzik: Tanburi Cemil bey karacak değerde doğuştan bir ra, bir daha tamburu elime al rahim efendi, Tevfik efendi gibi na bağlayan gece yarısmdan son Görmek ister gözlerim herdem seni sanatkâr olduğu şüphesizdir. mayacağım.» gibi bir cümle sar- şehzadeler. Şerif Ali Haydarpaşa- ra karısı ile helâllaştı. Tutuldu Yadet Allah aşkına sen de beni Ancak, şahsiyetinin tahlilinde o fetmiş ve toplulukta bulunanla zade, Damat Mecit bey ve kar ğu verem hastalığından kurtula Çünki söyler ağlarım ben hep seni zamanlar meydana çıkarılama rı bu sözleri ile allak bullak et deşi Şerif Muhiddin bey. -
Boethius's Music
/ OTHER PUBLlSHED VOlUMES IN THE MUSIC THEORY nANSLATION SElUES: Fundamentals of Musiy The Praetieal Harm oni st at the Harpsiehord, 1708. by Francesco Gas parini, translated by Frank S, Stillings. edited by David L. Burrows. The An 01Couruerpoint, Pan Three of Le tstinaioni harmoniche, 1558, by AN ICIUS MANLIUS SEVERINUS BOETHIUS G ioseffo Zar lino, translated by Guy A , Marco and Claude V. Palisca . Hucbaìd, Guido, and Iohn 0 11 Music, Three Medieval ìreatises, translated by Warren Babb, edited with Introductions by Claude V. Patisca, The An 01 Stria Musical Composition, 1771-1 779, by Johann Philipp Kim berger, translated by David Beach and Jurgen Thym. Translaced, wùh Introduai on and Notes by lntroductory Essay on Composùion , 1782-1793 . by Heinrich Ch risto ph Koch , translated by Nancy Kovaleff Baker, Calvin M. Bower Aristides Qllintilianus 0 11 Music, in Three Books, translated with lnt ro duet ion , Commemery, and A nnotations, by Thomas J, Mathiesen . On ,!le Modes, Part Four of Le lstitutìoni harmoniche, 1558, by Gioseffo Edired by Za rlìno, translated by Vered Co hen, edited with an Introduction by Oaude V. Patisca. Claude V. Patisca The Fiorentine Camerata: Documentary Studies and Tm nsk uions by Claude V. Patisca. 1989 Yale University Press New Haven & London xii CONTENTS Ptolemy adap ts ratios te the dlvision of the enharmonic genus 182 23. Ptolemy's division of the soft chromatic genus 182 Preface by Series Editor 24. Ptole my's division of the sharp chromarìc genus 182 25. Disposition of Ptclemy's compaci gene ra with numbe rs and ratics 183 26. -
On the Bimodular Approximation and Equal Temperaments
On the Bimodular Approximation and Equal Temperaments Martin Gough DRAFT June 8 2014 Abstract The bimodular approximation, which has been known for over 300 years as an accurate means of computing the relative sizes of small (sub-semitone) musical intervals, is shown to provide a remarkably good approximation to the sizes of larger intervals, up to and beyond the size of the octave. If just intervals are approximated by their bimodular approximants (rational numbers defined as frequency difference divided by frequency sum) the ratios between those intervals are also rational, and under certain simply stated conditions can be shown to coincide with the integer ratios which equal temperament imposes on the same intervals. This observation provides a simple explanation for the observed accuracy of certain equal divisions of the octave including 12edo, as well as non-octave equal temperaments such as the fifth-based temperaments of Wendy Carlos. Graphical presentations of the theory provide further insights. The errors in the bimodular approximation can be expressed as bimodular commas, among which are many commas featuring in established temperament theory. Introduction Just musical intervals are characterised by small-integer ratios between frequencies. Equal temperaments, by contrast, are characterised by small-integer ratios between intervals. Since interval is the logarithm of frequency ratio, it follows that an equal temperament which accurately represents just intervals embodies a set of rational approximations to the logarithms (to some suitable base) of simple rational numbers. This paper explores the connection between these rational logarithmic approximations and those obtained from a long-established rational approximation to the logarithm function – the bimodular approximation. -
ÇOLAKOĞLU, Gözde-EKEN, Merve-TÜRK MUSİKİSİ İCRASINDA
179 TÜRK MUSİKİSİ İCRASINDA ARMUDÎ KEMENÇE VE GEÇİRDİĞİ TEKNOLOJİK GELİŞMELER* ÇOLAKOĞLU, Gözde-EKEN, Merve TÜRKİYE/ТУРЦИЯ ÖZET Armudî kemençe 18. yüzyıl sonlarında İstanbul’da çalgılı kahvehanelerde ve meyhanelerde icra edilen eğlence musikisinde kullanılan bir “kaba saz”dır. 19. yüzyıl sonlarında Vasilâki ve Tanbûri Cemil Bey’in icra açısından getirdiği yeni ekol ise çalgının kaba sazdan ince saza geçişini sağlamıştır. Bu icracılarla birlikte armudî kemençeye Klasik Türk Musikisi üslubu yerleşmiş, icra ediliş pozisyonu ve icra teknikleri açısından kemençe Türk Musikisi’nin vazgeçilmez bir yaylı çalgısı hâline gelmiştir. İcra tavrının oturması çalgıya birtakım teknik gelişimleri de getirmiştir. Tel boyları eşit olmayan üç telli kemençeye ilk kez Tanburi Cemil Bey ve Vasilaki dördüncü teli eklemişler ve kemençenin ses kapasitesini geliştirmişlerdir. Ancak bu ekleme tel boyları eşitlenmeden ve üst eşik eklenmeden yapılmıştır. İkinci bir gelişme ise Hüseyin Sadettin Arel’in kemençenin tel boylarını eşitlemesi ve çalgıyı soprano, alto, bas ve kontrbastan oluşacak kemençe beşlemesi ile çeşitlendirmesi olmuştur. Bu bildiride armudî kemençenin Türk toplumunda yepyeni bir icra üslubu ile var oluşu ve üç telliden dört telliye geçirdiği teknolojik gelişim irdelenecektir. Anahtar Kelimeler: Armudî kemençe, Türk musikisi icra üslubu, teknik gelişmeler. ABSTRACT At the end of the 18th century the pear shaped kemence mostly accompanied to the Ottoman dance and entertainment music in “Kaba Saz Ensemble” in Istanbul. During the last years of the nineteenth century, the masters of the kemenche Vasilaki and Tanburi Cemil Bey, who carried a new performance style to kemenche, achieved to install the pear shaped kemenche into the fasıl music. The pear shaped kemenche achieved performing type of Classical Music with these performers. -
Tanburi Cemil Bey'in Trt Repertuvarinda Kayitli
International JOURNAL OF SOCIAL, HUMANITIES AND ADMINISTRATIVE SCIENCES Open Access Refereed E-Journal & Refereed & Indexed JOSHAS Journal (e-ISSN:2630-6417) 2020 / Vol:6, Issue:32 / pp.1707-1715 Arrival Date : 09.10.2020 REVIEW ARTICLE Published Date : 19.11.2020 Doi Number : http://dx.doi.org/10.31589/JOSHAS.419 Reference : Kayaalp, G. & Çakırer, H.S. (2020). “Tanburi Cemil Bey’in Trt Repertuvarında Kayıtlı Isfahan Peşrevinin Makamsal Ve Form Analizi”, Journal Of Social, Humanities and Administrative Sciences, 6(32):1707-1715. TANBURİ CEMİL BEY’İN TRT REPERTUVARINDA KAYITLI ISFAHAN PEŞREVİNİN MAKAMSAL VE FORM ANALİZİ1 Modal And Form Analysis Of Tanburi Cemil’s Isfahan Peşrev (Overture) Which Registered In Trt Repertoire Gaye KAYAALP Sistem Koleji Müzik öğretmeni, Türkiye ORCID:http://orcid.org/0000-0001-7389-2394 Doç.Dr. H. Serdar ÇAKIRER N.E.Ü. Ahmet Keleşoğlu Eğitim Fakültesi Güzel Sanatlar Eğitimi Bölümü Müzik eğitimi Anabilim Dalı/ Türkiye ORCID: https://orcid.org/0000-0003-0770-6287 ÖZET Tanburi Cemil Bey’in TRT repertuvarına kayıtlı saz eserlerinin, Form ve Makamsal işleyişinin ele alındığı bu çalışmada; peşrev, saz semaisi, longa, sirto, zeybek, oyun havası formlarında bestelediği eserleri seçilmiştir. Tanburi Cemil Bey’in bestelediği Isfahan Peşrevinin Türk Makam Nazari ve uygulama tarihinde kullanılan form ve Makamsal kullanımları ile doğru orantılı olup olmadığı akademik ve bilimsel tespitlerle yapmak amaçlanmıştır. Bu çalışmada nitel araştırma yöntemi kullanılmıştır. Verilerin toplanması ve çözümlenebilmesi için tarama yönteminden yararlanılmış, tarama modellerinden de tekil tarama modeli uygulanmıştır. Sonuç olarak, Tanburi Cemil Bey’in bazı makamların seyrindeki özgün yaklaşımı, makamların seyir özelliklerinde bir takım farklılıklar ortaya koymuş, İncelenen Türk Makam Müziği tarihindeki makam tarifleri ile Cemil Bey’in bazı eserlerinde işlenen makam seyir yapısının farklı olduğu sonucuna ulaşılmıştır.