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Description
Only in the world of acting can an individual be denied a job simply on the basis of their appearance, and in my thesis, I sought to explore alternatives to this through the concept of nontraditional casting and casting against "type", which included the presentation of a full-length production of the musical "Once on this Island" which I attempted to cast based on vocal quality and skill alone rather than taking physical characteristics into account. I researched the history and implementation of nontraditional casting, both in regards to race and other factors such as gender, socio-economic status, and disability. I also considered the legal and intellectual property challenges that nontraditional casting can pose. I concluded from this research that while nontraditional casting is only one solution to the problem, it still has a great deal of potential to create diversity in theater. For my own show, I held the initial auditions via audio recording, though the callback auditions were held in person so that I and my crew could appraise dance and acting ability. Though there were many challenges with our cast after this initial round of auditions, we were able to solidify our cast and continue through the rehearsal process. All things said, the show was very successful. It is my hope that those who were a part of the show, either as part of the production or the audience, are inspired to challenge the concept of typecasting in contemporary theater.
ContributorsBriggs, Timothy James (Author) / Yatso, Toby (Thesis director) / Dreyfoos, Dale (Committee member) / Barrett, The Honors College (Contributor) / School of Music (Contributor)
Created2014-12
Description
Deconvolution of noisy data is an ill-posed problem, and requires some form of regularization to stabilize its solution. Tikhonov regularization is the most common method used, but it depends on the choice of a regularization parameter λ which must generally be estimated using one of several common methods. These methods can be computationally intensive, so I consider their behavior when only a portion of the sampled data is used. I show that the results of these methods converge as the sampling resolution increases, and use this to suggest a method of downsampling to estimate λ. I then present numerical results showing that this method can be feasible, and propose future avenues of inquiry.
ContributorsHansen, Jakob Kristian (Author) / Renaut, Rosemary (Thesis director) / Cochran, Douglas (Committee member) / Barrett, The Honors College (Contributor) / School of Music (Contributor) / Economics Program in CLAS (Contributor) / School of Mathematical and Statistical Sciences (Contributor)
Created2015-05
Description
E-Strings Academy (www.estringsacademy.wordpress.com) is a resource website intended for the beginning violinist, violist, cellist, and bassist. The mission of the website is to extend musical learning opportunities to students outside of the physical string classroom and to engage first-year string students in musical activities at home that supplement the instruction they receive in a school setting. The current website features five different areas for students to explore: lesson videos, tunes, listening activities, games, and resources. In each area, students have the opportunity to learn and reinforce musical concepts and skill sets that they will need in order to be successful in music, both in their first year of playing and beyond. I created E-Strings Academy with the intention that I use it with my own string students in my future teaching career. It is a flexible website that I will continue to revise, adapt, and enhance to best serve the needs of my students and enrich their musical learning outside of the classroom.
ContributorsCook, Christa Marie (Author) / Schmidt, Margaret (Thesis director) / Tobias, Evan (Committee member) / Barrett, The Honors College (Contributor) / School of Music (Contributor)
Created2015-05
Description
The activities of drum corps and high school marching band are similar in many ways, and yet drum corps is styled as the "major league" of the marching arts. What makes the learning environment different between drum corps and high school marching band? While drum corps has a denser rehearsal schedule, and involved an audition process where high school marching band does not, the biggest difference between the two activities lies in the instructional practices utilized. Drum corps does not have to adhere to state or national arts education standards, and so the instructors must create their own standards and forms of assessment for the students, which directly affects student motivation. This student motivation can be understood through the Self-Determination Theory pioneered by Deci & Ryan, in which the conditions of autonomy, competency, and relatedness must be supported for students to reach the highest levels of motivation. By interviewing the directors of the Academy Drum and Bugle Corps, and the Casa Grande Union High School marching band, and surveying students of each organization, a comparison can be made in the instructional practices of each organization and the subsequent effect on student motivation. Through the interviews with the directors, it was gathered that instructors in drum corps had more chances to work with the students one on one, and assess their personal growth in a subjective manner than the instructors in the high school marching band. This affected the way in which the drum corps instructors structured their rehearsals and set their goals. High school instructors were able to assess technical skill more often with graded assessments such as playing tests or scale checks, though this did not always take into account the students' personal growth or experience. From the anonymous surveys of the students of both organizations, a desire for relatedness was communicated from the high school students more than the drum corps students, and a greater lack of comfort with asking questions was displayed from the high school students. Interpreting these results with SDT, it could be said that these high school students were feeling less motivated than the drum corps students due to a lack of fulfillment in the areas of relatedness and competence. In the end, it would seem that the differentiated instruction that is possible in drum corps sets the activity apart from high school marching band, as the instructors are able to work with students on setting personal goals and may subjectively assess their growth within the activity. Self- and peer-evaluation in drum corps is also facilitated through video assignments in which other students may give comments to their peers, which builds the area of relatedness more within drum corps students than in high school students.
ContributorsRogers, Sierra Kathryn (Author) / Mantie, Roger (Thesis director) / Farrand, Kathleen (Committee member) / School of Music (Contributor) / Barrett, The Honors College (Contributor)
Created2018-05
Description
This entire project looks at color guard from the perspective of a music educator and is meant to be a resource for other music educators, specifically, color guard instructors. Within the thesis project “A Guide to Coaching Color Guard” there are four sub-components.
The first is a historical research paper titled “The History and Evolution of Color Guard within Marching Band”. This paper defines what color guard is, identifies its origins, and outlines the major events that contributed to its development over time, leading up to what the sport and art of color guard has evolved into today.
The second component is a paper titled “Coaching Color Guard: My Experiences with Planning, Teaching, and Building a High School Color Guard Program”, which is a summarization of how a season of coaching color guard can be organized and examples of various learning opportunities a color guard coach could take advantage of during a season. Many education-specific teaching strategies are explained, such as the use of modeling, I do - we do - you do, whole-part-whole, scaffolding, sequencing from simple to complex, direct instruction vs. small groups, teaching to various learning styles (visual, auditory, kinesthetic), instructor/peer/group feedback, assessment, and opportunities for student contribution and creativity.
The third component is paper titled “Color Guard Coaching Resources”, which is made up of ten different documents that are examples or resources for color guard instructors. These resources are referenced in the second component of this project and include samples of flyers, audition scoring sheets, a student handbook, participation sheet, and written choreography as well as providing a list of other outside resources as well as a list of the video tutorials.
These video tutorials are the final component of this project. There are 44 tutorial videos broken up into five categories. Each video is a step-by-step teaching video demonstrating and articulating how to spin a color guard flag. The first category consists of 10 introductory videos, which discuss terms and concepts that are overarching in all of the tutorial videos. Then, there are 23 tutorials within the category titled ‘Basic Moves’. The next category of ‘Intermediate Moves’ consists of 5 teaching videos for moves that are more difficult to execute than the basic moves. The fourth category has 5 video tutorials for ‘Tosses’. The last category is called ‘Move Sequences’ and only has 1 video. This tutorial shows how some moves have similar rotation patterns and can easily be strung together to create a choreography sequence.
The first is a historical research paper titled “The History and Evolution of Color Guard within Marching Band”. This paper defines what color guard is, identifies its origins, and outlines the major events that contributed to its development over time, leading up to what the sport and art of color guard has evolved into today.
The second component is a paper titled “Coaching Color Guard: My Experiences with Planning, Teaching, and Building a High School Color Guard Program”, which is a summarization of how a season of coaching color guard can be organized and examples of various learning opportunities a color guard coach could take advantage of during a season. Many education-specific teaching strategies are explained, such as the use of modeling, I do - we do - you do, whole-part-whole, scaffolding, sequencing from simple to complex, direct instruction vs. small groups, teaching to various learning styles (visual, auditory, kinesthetic), instructor/peer/group feedback, assessment, and opportunities for student contribution and creativity.
The third component is paper titled “Color Guard Coaching Resources”, which is made up of ten different documents that are examples or resources for color guard instructors. These resources are referenced in the second component of this project and include samples of flyers, audition scoring sheets, a student handbook, participation sheet, and written choreography as well as providing a list of other outside resources as well as a list of the video tutorials.
These video tutorials are the final component of this project. There are 44 tutorial videos broken up into five categories. Each video is a step-by-step teaching video demonstrating and articulating how to spin a color guard flag. The first category consists of 10 introductory videos, which discuss terms and concepts that are overarching in all of the tutorial videos. Then, there are 23 tutorials within the category titled ‘Basic Moves’. The next category of ‘Intermediate Moves’ consists of 5 teaching videos for moves that are more difficult to execute than the basic moves. The fourth category has 5 video tutorials for ‘Tosses’. The last category is called ‘Move Sequences’ and only has 1 video. This tutorial shows how some moves have similar rotation patterns and can easily be strung together to create a choreography sequence.
ContributorsKnutson, Dakota Rae (Author) / Stauffer, Sandra (Thesis director) / Sullivan, Jill (Committee member) / School of Music (Contributor) / Barrett, The Honors College (Contributor)
Created2018-05
Description
This project examines the relationship between individuals' musical preferences and the amount of musical education they have received, as well as some other supporting variables. Data was collected from 43 participants regarding general and musical background information. Participants then listened to eight musical samples and answered a series of related questions. These sets of data were compared to investigate how musical preference varies with changes in background information, principally the level of musical education received. Musical preference was gauged in part according to a system which relied more on discrete musical features than common genre categorizations. The population studied was made up of honors students from Barrett, the Honors College at Arizona State University. The research questions addressed are: is musical preference dependent on level of musical education; if so, how; and what are some possible explanations for any relationships? This study was conducted in order to obtain a clearer understanding of the nature of musical preference which may be of use to musicologists and modern musicians alike. Results indicated that musical education does have an effect on musical preferences and listening habits, but that this effect is not correlated in any straightforward relationship, and there are likely more diverse issues at play.
ContributorsKauffman, Parker Stone (Author) / Mantie, Roger (Thesis director) / Knowles, Kristina (Committee member) / School of Music (Contributor) / Barrett, The Honors College (Contributor)
Created2018-05
Description
Many forms of programmable matter have been proposed for various tasks. We use an abstract model of self-organizing particle systems for programmable matter which could be used for a variety of applications, including smart paint and coating materials for engineering or programmable cells for medical uses. Previous research using this model has focused on shape formation and other spatial configuration problems, including line formation, compression, and coating. In this work we study foundational computational tasks that exceed the capabilities of the individual constant memory particles described by the model. These tasks represent new ways to use these self-organizing systems, which, in conjunction with previous shape and configuration work, make the systems useful for a wider variety of tasks. We present an implementation of a counter using a line of particles, which makes it possible for the line of particles to count to and store values much larger than their individual capacities. We then present an algorithm that takes a matrix and a vector as input and then sets up and uses a rectangular block of particles to compute the matrix-vector multiplication. This setup also utilizes the counter implementation to store the resulting vector from the matrix-vector multiplication. Operations such as counting and matrix multiplication can leverage the distributed and dynamic nature of the self-organizing system to be more efficient and adaptable than on traditional linear computing hardware. Such computational tools also give the systems more power to make complex decisions when adapting to new situations or to analyze the data they collect, reducing reliance on a central controller for setup and output processing. Finally, we demonstrate an application of similar types of computations with self-organizing systems to image processing, with an implementation of an image edge detection algorithm.
ContributorsPorter, Alexandra Marie (Author) / Richa, Andrea (Thesis director) / Xue, Guoliang (Committee member) / School of Music (Contributor) / Computer Science and Engineering Program (Contributor) / School of Mathematical and Statistical Sciences (Contributor) / Barrett, The Honors College (Contributor)
Created2016-12
Description
This research project dug into mathematics in music, exploring the various ways a number series was used in the 20th century to create musical compositions. The Fibonacci Series (FS) is an infinite number series that is created by taking the two previous numbers to create the next, excluding 0 and 1 at the very start of the series. As the numbers grow larger, the ratios between the numbers of the FS approach the value of another mathematical concept known as the Golden Mean (GM). The GM is so closely related to the series that it is used interchangeably in terms of proportions and overall structure of musical pieces. This is similar to how both the FS and GM are found in aspects of nature, like to all too well-known conch shell spiral.
The FS in music was used in a variety of ways throughout the 20th century, primarily focusing on durations and overall structure in its use. Examples of this are found in Béla Bartók’s Music for Strings, Percussion, and Celeste (1936), Allegro barbaro (1911), Karlheinz Stockhausen’s Klavierstück IX (1955), and Luigi Nono’s il canto sospeso (1955). These works are analyzed in detail within my research, and I found every example to have a natural feel to them even if its use of the FS is carefully planned out by the composer. Bartók’s works are the least precise of my examples but perhaps the most natural ones. This imprecision in composition may be considered a more natural use of the FS in music, since nature is not always perfect either. However, in works such as Stockhausen’s, the structure is meticulously formatted in such that the precision is masked by a cycle as to appear more natural.
The conclusion of my research was a commissioned work for my instrument, the viola. I provided my research to composer Jacob Miller Smith, a DMA Music Composition student at ASU, and together we built the framework for the piece he wrote for me. We utilized the life cycle of the Black-Eyed Susan, a flower that uses the FS in its number of petals. The life cycle of a flower is in seven parts, so the piece was written to have seven separate sections in a palindrome within an overall ABA’ format. To utilize the FS, Smith used Fibonacci number durations for rests between notes, note/gesture groupings, and a mapping of 12358 as the set (01247). I worked with Smith during the process to make sure that the piece was technically suitable for my capabilities and the instrument, and I premiered the work in my defense.
The Fibonacci Series and Golden Mean in music provides a natural feel to the music it is present in, even if it is carefully planned out by the composer. More work is still to be done to develop the FS’s use in music, but the examples presented in this project lay down a framework for it to take a natural place in music composition.
The FS in music was used in a variety of ways throughout the 20th century, primarily focusing on durations and overall structure in its use. Examples of this are found in Béla Bartók’s Music for Strings, Percussion, and Celeste (1936), Allegro barbaro (1911), Karlheinz Stockhausen’s Klavierstück IX (1955), and Luigi Nono’s il canto sospeso (1955). These works are analyzed in detail within my research, and I found every example to have a natural feel to them even if its use of the FS is carefully planned out by the composer. Bartók’s works are the least precise of my examples but perhaps the most natural ones. This imprecision in composition may be considered a more natural use of the FS in music, since nature is not always perfect either. However, in works such as Stockhausen’s, the structure is meticulously formatted in such that the precision is masked by a cycle as to appear more natural.
The conclusion of my research was a commissioned work for my instrument, the viola. I provided my research to composer Jacob Miller Smith, a DMA Music Composition student at ASU, and together we built the framework for the piece he wrote for me. We utilized the life cycle of the Black-Eyed Susan, a flower that uses the FS in its number of petals. The life cycle of a flower is in seven parts, so the piece was written to have seven separate sections in a palindrome within an overall ABA’ format. To utilize the FS, Smith used Fibonacci number durations for rests between notes, note/gesture groupings, and a mapping of 12358 as the set (01247). I worked with Smith during the process to make sure that the piece was technically suitable for my capabilities and the instrument, and I premiered the work in my defense.
The Fibonacci Series and Golden Mean in music provides a natural feel to the music it is present in, even if it is carefully planned out by the composer. More work is still to be done to develop the FS’s use in music, but the examples presented in this project lay down a framework for it to take a natural place in music composition.
ContributorsFerry, Courtney (Author) / Knowles, Kristina (Thesis director) / Buck, Nancy (Committee member) / School of Music (Contributor) / School of Mathematical and Statistical Sciences (Contributor) / Barrett, The Honors College (Contributor)
Created2019-12
Description
Inclusive Band at ASU started in Fall 2017. The group started with four Music Students (individuals with special needs) and a fifth one joined in Spring 2018. The Music Students stuck with the same ASU students (Peer Mentors) from the start until Spring 2019 when there was a shift in membership. This caused the Peer Mentors to have to move to new groups. Some moved to a Music Student that played the same instrument while others were because a member graduated or left Inclusive Band and were replaced by new members. This transition was hard for both Peer Mentors and Music Students. The Music Students were used to their Peer Mentors and built a strong friendship with them. Losing them was hard and some still struggle with it several months later. The Peer Mentors also had difficulties adjusting to teaching a different Music Student. They did not know their strengths and weaknesses or the best way to teach them. This challenge led to the creation of the handbook, which is a guide for future members of Inclusive Band to aid with the transition from semester to semester.
ContributorsKwan, Elizabeth Josephine (Author) / Belgrave, Melita (Thesis director) / Caslor, Jason (Committee member) / School of Music (Contributor) / Department of Psychology (Contributor) / Barrett, The Honors College (Contributor)
Created2019-05