Double Your Pleasure—Or Double Trouble?
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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. -
TOPIC 1.3: Sound
TOPIC 1.3: Sound Students will be able to: S3P-1-17 Investigate to analyze and explain how sounds are produced, transmitted, and detected, using examples from nature and technology. Examples: production of sound by a vibrating object, drums, guitar strings, cricket, hummingbird, dolphin, piezocrystal, speakers… S3P-1-18 Use the decision-making process to analyze an issue related to noise in the environment. Examples: sonic boom, traffic noise, concert halls, loudspeakers, leaf blowers… S3P-1-19 Design, construct (or assemble), test, and demonstrate a technological device to produce, transmit, and/or control sound waves for a useful purpose. Examples: sound barrier or protective headphones to reduce the effects of noise, electromagnetic speakers, echo chamber, microphone, musical instruments, guitar pickup, electronic tuner, sonar detector, anechoic chamber, communication devices… S3P-1-20 Describe and explain in qualitative terms what happens when sound waves interact (interfere) with one another. Include: production of beats S3P-1-21 Experiment to analyze the principle of resonance and identify the conditions required for resonance to occur. Include: open- and closed-column resonant lengths S3P-1-22 Experiment to calculate the speed of sound in air. S3P-1-23 Compare the speed of sound in different media, and explain how the type of media and temperature affect the speed of sound. S3P-1-24 Explain the Doppler effect, and predict in qualitative terms the frequency change that will occur for a stationary and a moving observer. S3P-1-25 Define the decibel scale qualitatively, and give examples of sounds at various levels. S3P-1-26 Describe the diverse applications of sound waves in medical devices, and evaluate the contribution to our health and safety of sound-wave- based technologies. -
Fully Automated Guitar Tuner
Fully Automated Guitar Tuner ECE 445 Final Report Benjamin Wang, Brandon Ramos, Cooper Ge Team 71 TA: Vassily Petrov 5/8/20 1 Abstract The problem we chose to address is that tuning guitars is a time consuming and undesirable task for guitar players of all levels. When tuning by ear, it is extremely hard to find the right pitch. The original solution was similar to current commercial tuners; it told you the closest approximate pitch and graphically indicated how sharp or flat you were. Our new solution is an all-in-one tuning solution with minimal user input. Rather than just displaying the input graphically, our device will automatically handle both strumming and tuning to mechanically tune the guitar. The main improvement is convenience for the user. 2 Table of Contents Abstract 1 Table of Contents 2 1 Second Project Motivation 3 1.1 Problem Statement 3 1.2 Solution 3 1.3 High-Level Requirements 3 1.4 Visual Aid 4 1.5 Block Diagram 4 2. Second Project Implementation 6 2.1 Physical Design 6 2.1.1 Physical Design Implementation 6 2.1.2 Physical Design Implementation Analysis 7 2.2 Algorithm 8 2.2.1 Background 8 2.2.2 Algorithm Summary 9 2.2.3 Testing Results 11 Figure 2.2.3.1 Testing Results 1 11 2.2.4 Algorithm Improvements 11 Figure 2.2.4.1 Testing Results 2 12 2.3 Control Logic 12 Figure 2.3.2 Control Logic Pseudocode 13 2.4 Microcontroller 13 2.5 Audio System 14 2.5.1 Audio System Implementation 14 2.5.2 Audio System Implementation Analysis 14 2.6 Bill of Materials and Cost 15 3 Second Project Conclusions 17 3.1 Implementation Summary 17 3.1.1 Algorithm Implementation 17 3.2 Unknowns, Uncertainties and Testing Needed 18 3.3 Safety and Ethics 18 3.4 Project Improvements 19 4 Progress made on First Project 20 5 References 21 3 1 Second Project Motivation 1.1 Problem Statement It’s an unfortunate fact of life that guitars fall out of tune over time. -
MTO 20.2: Wild, Vicentino's 31-Tone Compositional Theory
Volume 20, Number 2, June 2014 Copyright © 2014 Society for Music Theory Genus, Species and Mode in Vicentino’s 31-tone Compositional Theory Jonathan Wild NOTE: The examples for the (text-only) PDF version of this item are available online at: http://www.mtosmt.org/issues/mto.14.20.2/mto.14.20.2.wild.php KEYWORDS: Vicentino, enharmonicism, chromaticism, sixteenth century, tuning, genus, species, mode ABSTRACT: This article explores the pitch structures developed by Nicola Vicentino in his 1555 treatise L’Antica musica ridotta alla moderna prattica . I examine the rationale for his background gamut of 31 pitch classes, and document the relationships among his accounts of the genera, species, and modes, and between his and earlier accounts. Specially recorded and retuned audio examples illustrate some of the surviving enharmonic and chromatic musical passages. Received February 2014 Table of Contents Introduction [1] Tuning [4] The Archicembalo [8] Genus [10] Enharmonic division of the whole tone [13] Species [15] Mode [28] Composing in the genera [32] Conclusion [35] Introduction [1] In his treatise of 1555, L’Antica musica ridotta alla moderna prattica (henceforth L’Antica musica ), the theorist and composer Nicola Vicentino describes a tuning system comprising thirty-one tones to the octave, and presents several excerpts from compositions intended to be sung in that tuning. (1) The rich compositional theory he develops in the treatise, in concert with the few surviving musical passages, offers a tantalizing glimpse of an alternative pathway for musical development, one whose radically augmented pitch materials make possible a vast range of novel melodic gestures and harmonic successions. -
Intervals and Transposition
CHAPTER 3 Intervals and Transposition Interval Augmented and Simple Intervals TOPICS Octave Diminished Intervals Tuning Systems Unison Enharmonic Intervals Melodic Intervals Perfect, Major, and Minor Tritone Harmonic Intervals Intervals Inversion of Intervals Transposition Consonance and Dissonance Compound Intervals IMPORTANT Tone combinations are classifi ed in music with names that identify the pitch relationships. CONCEPTS Learning to recognize these combinations by both eye and ear is a skill fundamental to basic musicianship. Although many different tone combinations occur in music, the most basic pairing of pitches is the interval. An interval is the relationship in pitch between two tones. Intervals are named by the Intervals number of diatonic notes (notes with different letter names) that can be contained within them. For example, the whole step G to A contains only two diatonic notes (G and A) and is called a second. Figure 3.1 & ww w w Second 1 – 2 The following fi gure shows all the numbers within an octave used to identify intervals: Figure 3.2 w w & w w w w 1ww w2w w3 w4 w5 w6 w7 w8 Notice that the interval numbers shown in Figure 3.2 correspond to the scale degree numbers for the major scale. 55 3711_ben01877_Ch03pp55-72.indd 55 4/10/08 3:57:29 PM The term octave refers to the number 8, its interval number. Figure 3.3 w œ œ w & œ œ œ œ Octavew =2345678=œ1 œ w8 The interval numbered “1” (two notes of the same pitch) is called a unison. Figure 3.4 & 1 =w Unisonw The intervals that include the tonic (keynote) and the fourth and fi fth scale degrees of a Perfect, Major, and major scale are called perfect. -
The Devil's Interval by Jerry Tachoir
Sound Enhanced Hear the music example in the Members Only section of the PAS Web site at www.pas.org The Devil’s Interval BY JERRY TACHOIR he natural progression from consonance to dissonance and ii7 chords. In other words, Dm7 to G7 can now be A-flat m7 to resolution helps make music interesting and satisfying. G7, and both can resolve to either a C or a G-flat. Using the TMusic would be extremely bland without the use of disso- other dominant chord, D-flat (with the basic ii7 to V7 of A-flat nance. Imagine a world of parallel thirds and sixths and no dis- m7 to D-flat 7), we can substitute the other relative ii7 chord, sonance/resolution. creating the progression Dm7 to D-flat 7 which, again, can re- The prime interval requiring resolution is the tritone—an solve to either a C or a G-flat. augmented 4th or diminished 5th. Known in the early church Here are all the possibilities (Note: enharmonic spellings as the “Devil’s interval,” tritones were actually prohibited in of- were used to simplify the spelling of some chords—e.g., B in- ficial church music. Imagine Bach’s struggle to take music stead of C-flat): through its normal progression of tonic, subdominant, domi- nant, and back to tonic without the use of this interval. Dm7 G7 C Dm7 G7 Gb The tritone is the characteristic interval of all dominant bw chords, created by the “guide tones,” or the 3rd and 7th. The 4 ˙ ˙ w ˙ ˙ tritone interval can be resolved in two types of contrary motion: &4˙ ˙ w ˙ ˙ bbw one in which both notes move in by half steps, and one in which ˙ ˙ w ˙ ˙ b w both notes move out by half steps. -
Generalized Interval System and Its Applications
Generalized Interval System and Its Applications Minseon Song May 17, 2014 Abstract Transformational theory is a modern branch of music theory developed by David Lewin. This theory focuses on the transformation of musical objects rather than the objects them- selves to find meaningful patterns in both tonal and atonal music. A generalized interval system is an integral part of transformational theory. It takes the concept of an interval, most commonly used with pitches, and through the application of group theory, generalizes beyond pitches. In this paper we examine generalized interval systems, beginning with the definition, then exploring the ways they can be transformed, and finally explaining com- monly used musical transformation techniques with ideas from group theory. We then apply the the tools given to both tonal and atonal music. A basic understanding of group theory and post tonal music theory will be useful in fully understanding this paper. Contents 1 Introduction 2 2 A Crash Course in Music Theory 2 3 Introduction to the Generalized Interval System 8 4 Transforming GISs 11 5 Developmental Techniques in GIS 13 5.1 Transpositions . 14 5.2 Interval Preserving Functions . 16 5.3 Inversion Functions . 18 5.4 Interval Reversing Functions . 23 6 Rhythmic GIS 24 7 Application of GIS 28 7.1 Analysis of Atonal Music . 28 7.1.1 Luigi Dallapiccola: Quaderno Musicale di Annalibera, No. 3 . 29 7.1.2 Karlheinz Stockhausen: Kreuzspiel, Part 1 . 34 7.2 Analysis of Tonal Music: Der Spiegel Duet . 38 8 Conclusion 41 A Just Intonation 44 1 1 Introduction David Lewin(1933 - 2003) is an American music theorist. -
Pedagogical Practices Related to the Ability to Discern and Correct
Florida State University Libraries Electronic Theses, Treatises and Dissertations The Graduate School 2014 Pedagogical Practices Related to the Ability to Discern and Correct Intonation Errors: An Evaluation of Current Practices, Expectations, and a Model for Instruction Ryan Vincent Scherber Follow this and additional works at the FSU Digital Library. For more information, please contact [email protected] FLORIDA STATE UNIVERSITY COLLEGE OF MUSIC PEDAGOGICAL PRACTICES RELATED TO THE ABILITY TO DISCERN AND CORRECT INTONATION ERRORS: AN EVALUATION OF CURRENT PRACTICES, EXPECTATIONS, AND A MODEL FOR INSTRUCTION By RYAN VINCENT SCHERBER A Dissertation submitted to the College of Music in partial fulfillment of the requirements for the degree of Doctor of Philosophy Degree Awarded: Summer Semester, 2014 Ryan V. Scherber defended this dissertation on June 18, 2014. The members of the supervisory committee were: William Fredrickson Professor Directing Dissertation Alexander Jimenez University Representative John Geringer Committee Member Patrick Dunnigan Committee Member Clifford Madsen Committee Member The Graduate School has verified and approved the above-named committee members, and certifies that the dissertation has been approved in accordance with university requirements. ii For Mary Scherber, a selfless individual to whom I owe much. iii ACKNOWLEDGEMENTS The completion of this journey would not have been possible without the care and support of my family, mentors, colleagues, and friends. Your support and encouragement have proven invaluable throughout this process and I feel privileged to have earned your kindness and assistance. To Dr. William Fredrickson, I extend my deepest and most sincere gratitude. You have been a remarkable inspiration during my time at FSU and I will be eternally thankful for the opportunity to have worked closely with you. -
Hammered Dulcimer Owners Guide.Indd
H D O’ G Dusty Strings Company Founded in 1978, Dusty Strings is a company of dedicated instrument build- ers whose love of wood, fi ne craftsmanship, and music results in some of the fi nest hammered dulcimers and harps available. We invite you to write or call us any time with questions you may have, or simply to let us know about yourself and your dulcimer. We hope your Dusty Strings hammered dulcimer will provide you with many years of musical enjoyment. © 1998 Dusty Strings 3450 16th Ave. W. • Seattle, WA 98119 • (866) 634-1656 www.dustystrings.com Contents Introduction and History .......................................................................................1 Anatomy of the Hammered Dulcimer ....................................................................2 Maintenance and Care of Your Dulcimer ............................................................... 2 String Maintenance .........................................................................................2 String Types .................................................................................................... 3 Replacing Broken Strings ................................................................................ 3 Restringing the Whole Dulcimer..................................................................... 4 String Buzzes ...................................................................................................4 Finish ..............................................................................................................5 General -
8.1.4 Intervals in the Equal Temperament The
8.1 Tonal systems 8-13 8.1.4 Intervals in the equal temperament The interval (inter vallum = space in between) is the distance of two notes; expressed numerically by the relation (ratio) of the frequencies of the corresponding tones. The names of the intervals are derived from the place numbers within the scale – for the C-major-scale, this implies: C = prime, D = second, E = third, F = fourth, G = fifth, A = sixth, B = seventh, C' = octave. Between the 3rd and 4th notes, and between the 7th and 8th notes, we find a half- step, all other notes are a whole-step apart each. In the equal-temperament tuning, a whole- step consists of two equal-size half-step (HS). All intervals can be represented by multiples of a HS: Distance between notes (intervals) in the diatonic scale, represented by half-steps: C-C = 0, C-D = 2, C-E = 4, C-F = 5, C-G = 7, C-A = 9, C-B = 11, C-C' = 12. Intervals are not just definable as HS-multiples in their relation to the root note C of the C- scale, but also between all notes: e.g. D-E = 2 HS, G-H = 4 HS, F-A = 4 HS. By the subdivision of the whole-step into two half-steps, new notes are obtained; they are designated by the chromatic sign relative to their neighbors: C# = C-augmented-by-one-HS, and (in the equal-temperament tuning) identical to the Db = D-diminished-by-one-HS. Corresponding: D# = Eb, F# = Gb, G# = Ab, A# = Bb. -
1 Basic Tuning for the Autoharp Introduction Setting the Foundation
Basic Tuning for the Autoharp There are many options in tuning, especially for an autoharp. The more experienced player has learned that there are different tuning possibilities in addition to what is referred to as "standard" tuning. However, the beginner should understand and employ the basics, especially when expecting to play with other instruments in a jam. It is simply not true that all other instruments use purely "standard" tuning, but in a group situation, virtually all players depend upon various devices which provide or measure a standard reference pitch. The autoharper's life is easiest when owning and using an electronic tuner. However, there are more traditional methods for obtaining satisfactory results, in the absence of an electronic tuner and special expertise. A pitch pipe, tuning fork, or other instrument already "in tune" are useful references to obtain the foundation pitch(s) for autoharp tuning. In this attempt to provide a method for tuning we will provide two approaches. The first will be a basic guide to using an electronic tuner. The second will be a method for tuning by ear with a reference pitch. Introduction The typical autoharp has 36 or 37 strings with a pitch range of 3 octaves plus a fifth interval. For example, the standard chromatic autoharp starts on F for the lowest note and ranges to C at the highest note. The "middle" octave is the principal melody octave around which most arrangements are built. This octave should be tuned first as the "foundation" for all other octaves. The middle octave begins at 2-3 strings above the corner at the tuning pin end, where the strings become progressively shorter. -
Catalogo 2017.Pdf
ACCESSORIESWOODWINDS DESIGNED FOR MUSICIANS BY MUSICIANS At D’Addario, our favorite word is “innovation,” and we live and breathe it every day. We love when we have one of those moments that make us ask, why hasn’t anybody done this sooner? One problem we continually struggled to solve was getting a strap onto acoustic guitars with end-pin jacks. We knew there had to be a better way, so we set out to find it—enter the Acoustic CinchFit. The CinchFit loops through the end of any instrument strap and eliminates the need to modify your strap, providing added security to make attaching and removing the strap a “cinch.” The CinchFit’s magnetic clamping action allows easy application as well as removal and utilizes the weight of the instrument to remain locked onto the end-pin so your guitar is always held securely…problem solved. Over the years, we’ve also added many innovative advancements to the electronic tuner market. This year, we take our technology back to the basics with our release of the Eclipse Tuner—a high- priced tuner in performance at a low-cost price point. Available in six colors, these tuners feature an intuitive vertical display with two swivel points for limitless positioning on any instrument. The display’s 360-degree rotation also allows it to be used by left- and right-handed musicians and mounted on the front or discretely behind the headstock. Lastly, to complement our newest innovations, this year we welcome the return of The Beatles picks and straps. Once again, we are offering our top-selling woven and vegan straps along with picks in 10-packs and commemorative tins.