Sacred Music, Volume 134, Number 4
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Let Me Be Your Guide: 21St Century Choir Music in Flanders
Let me be your guide: 21st century choir music in Flanders Flanders has a rich tradition of choir music. But what about the 21st century? Meet the composers in this who's who. Alain De Ley Alain De Ley (° 1961) gained his first musical experience as a singer of the Antwerp Cathedral Choir, while he was still behind the school desks in the Sint-Jan Berchmans College in Antwerp. He got a taste for it and a few years later studied flute with Remy De Roeck and piano with Patrick De Hooghe, Freddy Van der Koelen, Hedwig Vanvaerenbergh and Urbain Boodts). In 1979 he continued his studies at the Royal Music Conservatory in Antwerp. Only later did he take private composition lessons with Alain Craens. Alain De Ley prefers to write music for choir and smaller ensembles. As the artistic director of the Flemish Radio Choir, he is familiar with the possibilities and limitations of a singing voice. Since 2003 Alain De Ley is composer in residence for Ensemble Polyfoon that premiered a great number of his compositions and recorded a CD dedicated to his music, conducted by Lieven Deroo He also received various commissions from choirs like Musa Horti and Amarylca, Kalliope and from the Flanders Festival. Alain De Ley’s music is mostly melodic, narrative, descriptive and reflective. Occasionally Alain De Ley combines the classical writing style with pop music. This is how the song Liquid Waltz was created in 2003 for choir, solo voice and pop group, sung by K’s Choice lead singer Sarah Bettens. He also regularly writes music for projects in which various art forms form a whole. -
The Low Countries. Jaargang 11
The Low Countries. Jaargang 11 bron The Low Countries. Jaargang 11. Stichting Ons Erfdeel, Rekkem 2003 Zie voor verantwoording: http://www.dbnl.org/tekst/_low001200301_01/colofon.php © 2011 dbnl i.s.m. 10 Always the Same H2O Queen Wilhelmina of the Netherlands hovers above the water, with a little help from her subjects, during the floods in Gelderland, 1926. Photo courtesy of Spaarnestad Fotoarchief. Luigem (West Flanders), 28 September 1918. Photo by Antony / © SOFAM Belgium 2003. The Low Countries. Jaargang 11 11 Foreword ριστον μν δωρ - Water is best. (Pindar) Water. There's too much of it, or too little. It's too salty, or too sweet. It wells up from the ground, carves itself a way through the land, and then it's called a river or a stream. It descends from the heavens in a variety of forms - as dew or hail, to mention just the extremes. And then, of course, there is the all-encompassing water which we call the sea, and which reminds us of the beginning of all things. The English once labelled the Netherlands across the North Sea ‘this indigested vomit of the sea’. But the Dutch went to work on that vomit, systematically and stubbornly: ‘... their tireless hands manufactured this land, / drained it and trained it and planed it and planned’ (James Brockway). As God's subcontractors they gradually became experts in living apart together. Look carefully at the first photo. The water has struck again. We're talking 1926. Gelderland. The small, stocky woman visiting the stricken province is Queen Wilhelmina. Without turning a hair she allows herself to be carried over the waters. -
IJR-1, Mathematics for All ... Syed Samsul Alam
January 31, 2015 [IISRR-International Journal of Research ] MATHEMATICS FOR ALL AND FOREVER Prof. Syed Samsul Alam Former Vice-Chancellor Alaih University, Kolkata, India; Former Professor & Head, Department of Mathematics, IIT Kharagpur; Ch. Md Koya chair Professor, Mahatma Gandhi University, Kottayam, Kerala , Dr. S. N. Alam Assistant Professor, Department of Metallurgical and Materials Engineering, National Institute of Technology Rourkela, Rourkela, India This article briefly summarizes the journey of mathematics. The subject is expanding at a fast rate Abstract and it sometimes makes it essential to look back into the history of this marvelous subject. The pillars of this subject and their contributions have been briefly studied here. Since early civilization, mathematics has helped mankind solve very complicated problems. Mathematics has been a common language which has united mankind. Mathematics has been the heart of our education system right from the school level. Creating interest in this subject and making it friendlier to students’ right from early ages is essential. Understanding the subject as well as its history are both equally important. This article briefly discusses the ancient, the medieval, and the present age of mathematics and some notable mathematicians who belonged to these periods. Mathematics is the abstract study of different areas that include, but not limited to, numbers, 1.Introduction quantity, space, structure, and change. In other words, it is the science of structure, order, and relation that has evolved from elemental practices of counting, measuring, and describing the shapes of objects. Mathematicians seek out patterns and formulate new conjectures. They resolve the truth or falsity of conjectures by mathematical proofs, which are arguments sufficient to convince other mathematicians of their validity. -
Music and Measurement
Music and Measurement: On the Eidetic Principles of Harmony and Motion Jeffrey C. Kalb, Jr. Released into the public domain: The Feast of St. Cecilia November 22, 2016 Beatae Mariae Semper Virgini, Mediatrici, Coredemptrici, et Advocatae ταὐτὸν γὰρ ποιοῦσι τοῖς ἐν τῇ ἀστρονομίᾳ· τοὺς γὰρ ἐν ταύταις ταῖς συμφωνίαις ταῖς ακουομέναις ἀριθμοὺς ζητοῦσιν, ἀλλ᾽ οὐκ εἰς προβλήματα ἀνίασιν ἐπισκοπεῖν, τίνες ξύμφωνοι ἀριθμοὶ καὶ τίνες οὔ, καὶ διὰ τί ἑκάτεροι.1 For they do the same thing as those in astronomy: they seek the numbers in these harmonies being heard, but they do not ascend to contemplate the problems of which numbers harmonize and which do not, and the reason for each. ― Plato, Republic Index 1. Musica Abscondita 1 1.1 The Definition of Music 3 1.2 Mathematical, Physical, and Intermediate Sciences of Music 5 Figure 1: The Decomposition of a Periodic Waveform into Harmonics 5 1.3 Against the Beat Theory of Harmony 8 Figure 2: The Formation of Beats 9 Figure 3: Standing Waves Formed on a Vibrating String 10 1.4 The Classical Theory of Number and Magnitude 12 1.5 Theoretical Logistic 13 1.6 Common Axioms 15 1.7 Symbolic Mathematics 17 1.8 The Stepwise Symbolic Origin of Algebra 19 1.9 Symbolic Abstraction and the Problem of Measurement 21 1.10 The Act of Measurement 22 Figure 4: Failure in Measurement 22 1.11 Fraction and Meter 23 1.12 A Critique of Metrical Theories of Harmony 24 1.13 The Meaning of Exponents 26 Figure 5: The Classical and Modern Expressions of Area 26 1.14 The Algebraic Division of Operation 28 1.15 Algebra as Confused Music 29 Table 1: The Harmonic Intervals of Simon Stevin 31 2. -
Romantic Choral Music from Flanders
Romantic Choral Music from Flanders Compiled on the authority of Studiecentrum voor Vlaamse Muziek (SVM) and the Flemish Choral Organisation Koor&Stem by Vic Nees & Michaël Scheck Final editing: Erik Demarbaix, Vic Nees, Liesbeth Segers Music engraving: Dirk Goedseels Afzonderlijke uitgaven van de werken uit deze bundel zijn te verkrijgen bij Musikproduktion Höflich, Munchen [email protected] en Koor&Stem, Antwerpen, [email protected] Separate publications of the works in this anthology can be obtained from Musikproduktion Höflich, München [email protected] and Koor&Stem, Antwerpen, [email protected] Einzelausgaben der in diesem Band enthaltenen Werke sind erhältlich bei Musikproduktion Höflich, München, [email protected] und Koor&Stem, Antwerpen, [email protected] Les oeuvres de ce recueil sont également disponibles en édition séparée chez Musikproduktion Höflich, Munchen [email protected] et chez Koor&Stem, Anvers, [email protected] Although great care has been taken to trace all the sources, it is possible that some have been overlooked. Should this be the case, we apologise to any concerned author or publisher. The required supplements will be respected in future editions. TABLE OF CONTENTS Voorwoord 3 Preface 5 Vorwort 7 Préface 9 François-Auguste Gevaert (1828-1908) Adoro Te 11 Peter Benoit (1834-1901) Ave Maria 14 Jan Blockx (1851-1912) Ave Verum 20 Edgar Tinel (1854-1912) Hoe eenzaam is’t – Wie einsam ist ‘s 22 Emile Wambach (1854-1924) Salve Regina 33 August De Boeck (1865-1937) Ave Maria. Annuntiatio 36 Paul Gilson -
The University of Oklahoma Graduate College A
THE UNIVERSITY OF OKLAHOMA GRADUATE COLLEGE A CONDUCTOR’S RESOURCE GUIDE TO THE OFFICE OF COMPLINE A DOCUMENT SUBMITTED TO THE GRADUATE FACULTY in partial fulfillment of the requirements for the degree of Doctor of Musical Arts By D. JASON BISHOP Norman, Oklahoma 2006 UMI Number: 3239542 INFORMATION TO USERS The quality of this reproduction is dependent upon the quality of the copy submitted. Broken or indistinct print, colored or poor quality illustrations and photographs, print bleed-through, substandard margins, and improper alignment can adversely affect reproduction. In the unlikely event that the author did not send a complete manuscript and there are missing pages, these will be noted. Also, if unauthorized copyright material had to be removed, a note will indicate the deletion. UMI UMI Microform 3239542 Copyright 2007 by ProQuest Information and Learning Company. All rights reserved. This microform edition is protected against unauthorized copying under Title 17, United States Code. ProQuest Information and Learning Company 300 North Zeeb Road P.O. Box 1346 Ann Arbor, Ml 48106-1346 A CONDUCTOR’S RESOURCE GUIDE TO THE OFFICE OF COMPLINE A DOCUMENT APPROVED FOR THE SCHOOL OF MUSIC BY Dr. Dennis Shrock, Major Professor Dr. Irvin Wagner, Chair Dr. Sanna Pederson, Co-Chair Dr. Roland Barrett Dr. Steven Curtis Dr. Marilyn Ogilvie ' Copyright by D. JASON BISHOP 2006 All Rights Reserved. TABLE OF CONTENTS Chapter I: Introduction Purpose of the Study 1 Need for the Study 2 Survey of Related Literature 3 Scope & Limitations of the Study, -
MIT Physics 8.251: String Theory 8.251: String Theory for Undergraduates
MIT Physics 8.251: String Theory 8.251: String Theory for Undergraduates Lecturer: Professor Hong Liu Notes by: Andrew Lin Spring 2021 Introduction It’s good for all of us to have our videos on, so that we can all recognize each other in person and so that the pace can be adjusted based on face feedback. In terms of logistics, we should be able to find three documents on Canvas (organization, course outline, and pset 1). Sam Alipour-fard will be our graduate TA, doing recitations and problem set grading. • There are no official recitations for this class, but Sam has offered to hold a weekly Friday 11am recitation. • Office hours are Thursday 5-6 (Professor Liu) and Friday 12-1 (Sam). If any of those times don’t work for us, we should email both of the course staff for a separate meeting time. Professor Zwiebach’s “A First Course in String Theory” is the main textbook for this course, which we’ll loosely follow (and have assigned readings and problems taken from). We won’t have any tests or exams for this class – grading is based on problem sets (75%) and a final project (25%) where we read Chapter 23 and do calculations and problems on our own. The idea is that we’ll learn some material on our own so that we can understand the material deeply! (Problem sets will be due at midnight on Fridays, with 50% credit for late submissions within 2 weeks.) Fact 1 The “outline” document gives us a roadmap of what we’ll be doing in this class. -
'Muziek Verzacht De Zeden?' Jules Van Nuffel (1883 – 1953); Schepper Van Liturgische Schoonheid
Katholieke Universiteit Leuven Faculteit Letteren Subfaculteit Geschiedenis ‘Muziek verzacht de zeden?’ Jules Van Nuffel (1883 – 1953); schepper van liturgische schoonheid Promotor: Prof. Dr. J. Tollebeek Verhandeling aangeboden door Nele Van Espen tot het behalen van de graad van licentiaat in de Geschiedenis Leuven 2006 2 If you want to make beautiful music, You must play the black and white notes together. Richard Milhouse Nixon 3 4 INHOUDSTAFEL WOORD VOORAF 7 PROLOOG 9 HOOFDSTUK 1: KOORLEIDER, COMPONIST, DIRECTEUR, ...: VAN NUFFEL, EEN MUZIKALE DUIZENDPOOT 19 Jubeldag te Mechelen 19 De kring rond Van Nuffel 21 Muziek, een passie in vele vormen 30 De boom geveld 37 HOOFDSTUK 2: ‘GEWIJDE TOONKUNST EEN VATBAAR EN VOEDZAAM ELEMENT VOOR DEN PRIESTER’ 39 Het Motu Proprio: een levenswijze 39 Deelname aan de internationale congressen voor kerkmuziek 41 ‘Mijn grootste creatie is het Sint-Romboutskoor’ 51 Lichtend voorbeeld over de landsgrenzen heen 55 HOOFDSTUK 3: POLYFONIE OF MODERNISME? ‘VLAAMSE’ MUZIEK BINNEN DE KERK 59 In de ban van De Monte 59 ‘Inclina cor meum’: voorbode van een succesverhaal 62 Waar het hart van vol is, loopt de mond van over 66 Op de barricades voor ‘Vlaamse’ muziek? 68 Meester Arthur Meulemans, idioom van de Vlaamse ‘strijd’ 71 ‘Van Nuffel en Meulemans dat zat vreemd in elkaar’ 74 5 HOOFDSTUK 4: MUZIEK EN ONDERWIJS VAN NUFFEL, EEN BRON VAN VITALITEIT 77 De theorie 77 Muziek in dienst van de kerk 83 Theorie omgezet in praktijk: het Lemmensinstituut 86 De moeilijke start 87 Na regen komt zonneschijn; de voorbeeldfunctie van het Lemmensinstituut 91 Van Nuffel en de Leuvense Universiteit, een succesvolle tandem 94 EPILOOG 97 BIBLIOGRAFIE 111 SAMENVATTING 117 6 Woord Vooraf Deze licentiaatsverhandeling kwam tot stand als sluitstuk van mijn studies moderne geschiedenis aan de Katholieke Universiteit Leuven. -
Photomath18.Pdf
Photomath18 1 - A DROPLET. The most outstanding mathematical aspect of this photo is that the circle on the leaf is extremely detailed which gives you the magnifying experience of this picture. You can see that the lines of the leaf are also very clear. The li nes are mathematically layed out because between the natural lines of a leaf there are all types of angles, big and small. The droplet which is the focus point of the picture, grasps everything together like a magnifying glass, which makes you think about the smaller picture in life as well as the big picture. The bright green color of the leaf also gives this image a fresh look and highlights the elegant lines which make you think about a roadmap. 2 - A PIECE OF HISTORY. Ever wondered where math came from? Well it’s been with us from the very beginning of the universe: from the spiraled Milky Way to the very plants on the earth. This photo is a fossil that represents the most know mathematical aspect of nature: The Golden spiral with the Fibonacci numbers. In geometry, a golden spiral is a logarithmic spiral whose growth factor is φ (phi), the golden ratio. A golden spiral gets wider (or further from its origin) by a factor of φ for every quarter turn it makes. The nature created this spiral to optimize the space but also to be efficient and she used it the most in the creation of plants. So, everywhere we look, we will see a little bit of math even if we don’t want to. -
Efficient Cubature Rules∗
Electronic Transactions on Numerical Analysis. Volume 51, pp. 219–239, 2019. ETNA Kent State University and Copyright c 2019, Kent State University. Johann Radon Institute (RICAM) ISSN 1068–9613. DOI: 10.1553/etna_vol51s219 EFFICIENT CUBATURE RULES∗ JAMES R. VAN ZANDTy Abstract. 67 new cubature rules are found for three standard multi-dimensional integrals with spherically symmetric regions and weight functions using direct search with a numerical zero-finder. 63 of the new rules have fewer integration points than known rules of the same degree, and 20 are within three points of Möller’s lower bound. Most have all positive coefficients, and most have some symmetry, including some supported by one or two concentric spheres. They include degree-7 formulas for the integration over the sphere and Gaussian-weighted integrals over the entire space, each in 6 and 7 dimensions, with 127 and 183 points, respectively. Key words. multiple integrals, Gaussian weight, cubature formula, integration rule, numerical integration, regular simplex AMS subject classifications. 65D30, 65D32, 41A55, 41A63 1. Introduction. We are concerned with estimating multi-dimensional integrals of the form Z (1.1) w(x)f(x) dx; Ω T where x = [x1 x2 ··· xn] , for the integration regions Ω and weighting functions w(x) given in Table 1.1. Applications of (1.1) include the evaluation of quantum-mechanical matrix elements with Gaussian wave functions in atomic physics [33], nuclear physics [18], and particle physics [19]. For applications in statistics, particularly Bayesian inference, see [11]. For applications in target tracking, see [2, 21]. We approximate these integrals using cubature formulas or integration rules of the form N X (1.2) Wif(xi); i=1 where the weights Wi and nodes or points xi are independent of the function f. -
Historic Organs of Belgium May 15-26, 2018 12 Days with J
historic organs of BELGIUM May 15-26, 2018 12 Days with J. Michael Barone www.americanpublicmedia.org www.pipedreams.org National broadcasts of Pipedreams are made possible with funding from Mr. & Mrs. Wesley C. Dudley, grants from Walter McCarthy, Clara Ueland, and the Greystone Foundation, the Art and Martha Kaemmer Fund of the HRK Foundation, and Jan Kirchner on behalf of her family foun- dation, by the contributions of listeners to American Public Media stations nationwide, and by the thirty member organizations of the Associated Pipe Organ Builders of America, APOBA, represent- ing the designers and creators of pipe organs heard throughout the country and around the world, with information at www.apoba.com. See and hear Pipedreams on the Internet 24-7 at www.pipedreams.org. A complete booklet pdf with the tour itinerary can be accessed online at www.pipedreams.org/tour Table of Contents Welcome Letter Page 2 Bios of Hosts and Organists Page 3-6 A History of Organs in Belgium Page 7-12 Alphabetical List of Organ Builders Page 13-17 Organ Observations Page 18-21 Tour Itinerary Page 22-25 Playing the Organs Page 26 Organ Sites Page 27-124 Rooming List Page 125 Traveler Profiles Page 126-139 Hotel List Page 130-131 Map Inside Back Cover Thanks to the following people for their valuable assistance in creating this tour: Rachel Perfecto and Paul De Maeyer Valerie Bartl, Cynthia Jorgenson, Kristin Sullivan, Janet Tollund, and Tom Witt of Accolades International Tours for the Arts in Minneapolis. In addition to site specific websites, we gratefully acknowledge the following source for this booklet: http://www.orgbase.nl PAGE 22 HISTORICALORGANTOUR OBSERVATIONS DISCOGRAPHYBACKGROUNDWELCOME ITINERARYHOSTS Welcome Letter from Michael.. -
KODALY's SACRED CHORAL MUSIC 7 Reverend Francis J
SACRED MUSIC Volume 95, Number 4, Winter 1968 THE SERIOUS CONTEMPORARY COMPOSER AND THE CHURCH TODAY 3 Arthur B. Hunkins KODALY'S SACRED CHORAL MUSIC 7 Reverend Francis J. Guentner, S.J. MUSICAL SUPPLEMENT 13 REVIEWS 22 NEWS 31 FROM THE EDITOR 33 SACRED MUSIC Continuation of Caecilia, published by the Society of St. Caecilia since 1874, and The Catholic Choirmaster, published by the Society of St. Gregory of America since 1915. Published quarterly by the Church Music Association of America. Office of publication: 2115 Summit Avenue, Saint Paul, Minne sota 55101. Editorial office: University of Dallas, University of Dallas Station, Texas 75061. Editorial Board Rev. RalphS. March, S.O.Cist., Editor Mother C. A. Carroll, R.S.C.J. Rev. Lawrence Heiman, C.PP.S. J. Vincent Higginson Rev. Peter D. Nugent Rev. Elmer F. Pfeil Rev. Richard J. Schuler Frank D. Szynskie Rt. Rev. Rembert G. Weakland, O.S.B. Editorial correspondence: Rev. RalphS. March, S.O.Cist., University of Dallas, University of Dallas Station, Texas 75061 News: Rev. Richard J. Schuler, College of St. Thomas, Saint Paul, Minnesota 55101 Music for Review: Mother C. A. Carroll, R.S.C.J., Manhattanville College of the Sacred Heart, Purchase, New York 10577 Rev. Elmer F. Pfeil 3257 South Lake Drive Milwaukee, Wisconsin 53207 Membership and Circulation: Frank D. Szynskie, Boys Town, Nebraska 68010 Advertising: Rev. Ralph S. March, S.O.Cist. CHURCH MUSIC ASSOCIATION OF AMERICA Officers and Board of Directors President Theodore Marier Vice-president Noel Goemanne General Secretary Rev. Robert A. Skeris Treasurer Frank D. Szynskie Directors Robert I.