Home > Courses > Courses for 2017 > Undergraduate > Mathematics and Music
More in this section Mathematics

Mathematics and Music BA

UCAS code GW13
Year of entry 2017
  View 2018 entry »
Course Length 3 years full time
Department Mathematics »
Music »

“There is geometry in the humming of the strings. There is music in the spacing of the spheres.” – Pythagoras

Looking to keep your love of music alive whilst exploring the true breadth of mathematical ideas and methods? Since Pythagoras developed his theory of the unity of arithmetic, geometry and music around the fundamental laws of proportion and harmony, in the 6th century BC, the two disciplines have influenced and informed each other. They are both concerned with the creation, appreciation and analysis of abstract patterns and logical ideas. Our joint honours degree allows you to keep your career options open and pursue your mathematical and musical interests in a 50/50 split, under the guidance of inspiring teachers from both departments.

Throughout your course you will have the flexibility to tailor your studies to your own particular interests. Alongside our core Mathematics modules in year 1, which will give you a thorough grounding in all the key methods and concepts that underpin the subject, we offer a wide range of practical and academic modules from one of UK's top music departments (Complete University Guide 2015). In years 2 and 3 this flexibility increases, allowing you to specialise in the areas of mathematics and music that interest you the most. You will develop your musicianship and mathematical skills to an advanced level, and gain a host of transferrable skills such as data handling and analysis, logical thinking, communication, creativity and problem solving.

Our Department of Mathematics is internationally renowned for its work in pure mathematics, information security, statistics and theoretical physics, and our joint BA programme spans pure and applied mathematics, statistics and probability. It also offers you to chance to carry out project work on chosen topics. Meanwhile, in the Department of Music you will be able to pursue performance and composition whilst exploring the broader historical, sociological, ethnographic and philosophical elements of music. For keen singers and instrumentalists, we offer a wide range of exciting and diverse performance opportunities and you will have access to our well-equipped studios, practice rooms and recording facilities.

We offer a friendly and motivating learning environment and a strong focus on small group teaching and academic support. You will take part in group tutorials, problem solving sessions, practical workshops and IT classes, as well as practical music lessons and lectures. You will also benefit from generous staff office hours and a dedicated personal adviser to guide you through your studies, plus a CV writing workshop and competitive work placement scheme.

  • Combine your love of mathematics and music and benefit from a varied and flexible, modular curriculum.
  • We rank second in the UK for research impact and fourth for world leading or internationally excellent research in mathematics (Research Excellence Framework 2014).
  • We are a top-four music department (Complete University Guide 2015), and rank third in the UK for the quality of our music research (REF 2014).
  • 94% of our mathematics students said we are good at explaining things, and our Music department has a 98% student satisfaction rating (National Student Survey 2015).
  • We are a friendly department with a strong focus on small group teaching.

Core modules

Year 1

Mathematics: Calculus

In this module, you will develop an understanding of the key concepts in Calculus, including differentiation and integration. You will learn how to factorise polynomials and separate rational functions into partial fractions, differentiate commonly occurring functions, and find definite and indefinite integrals of a variety of functions using substitution or integration by parts. You will also examine how to recognise the standard forms of first-order differential equations, and reduce other equations to these forms and solve them.

Mathematics: Functions of Several Variables

In this module you will develop an understanding of the calculus functions of more than one variable and how it may be used in areas such as geometry and optimisation. You learn how to manipulate partial derivatives, construct and manipulate line integrals, represent curves and surfaces in higher dimensions, calculate areas under a curve and volumes between surfaces, and evaluate double integrals, including the use of change of order of integration and change of coordinates.

Mathematics: Number Systems

In this module you will develop an understanding of the fundamental algebraic structures, including familiar integers and polynomial rings. You will learn how to apply Euclid's algorithm to find the greatest comon divisor of two integers, and use mathematical induction to prove simple results. You will examine the use of arithmetic operations on complex numbers, extract roots of complex numbers, prove De Morgan's laws, and determine whether a given mapping is bijective.

Mathematics: Matrix Algebra

In this module you will develop an understanding of basic linear algebra, in particular the use of matrices and vectors. You will look at the basic theoretical and computational techniques of matrix theory, examining the power of vector methods and how they may be used to describe three-dimensional space. You will consider the notions of field, vector space and subspace, and learn how to calculate the determinant of an n x n matrix.

Year 2

Mathematics: Graphs and Optimisation

In this module you will develop an understanding of the basic concepts of graph theory and linear programming. You will consider how railroad networks, electrical networks, social networks, and the web can be modelled by graphs, and look at basic examples of graph classes such as paths, cycles and trees. You will examine the flows in networks and how these are related to linear programming, solving problems using the simplex algorithm and the strong duality theorem.

Mathematics: Linear Algebra and Group Project

In this module you will develop an understanding of vectors and matrices within the context of vector spaces, with a focus on deriving and using various decompositions of matrices, including eigenvalue decompositions and the so-called normal forms. You will learn how these abstract notions can be used to solve problems encountered in other fields of science and mathematics, such as optimisation theory. Working in small groups, you will put together different aspects of mathematics in a project on a topic of your choosing, disseminating your findings in writing and giving an oral presentation to your peers.

Year 3

All modules are optional

Optional modules

In addition to these mandatory course units there are a number of optional course units available during your degree studies. The following is a selection of optional course units that are likely to be available. Please note that although the College will keep changes to a minimum, new units may be offered or existing units may be withdrawn, for example, in response to a change in staff. Applicants will be informed if any significant changes need to be made.

Year 1

Music: Theory and Analysis

Music: Practical Musicianship

Music: Creative Composition Techniques

Music: Practical Composition Skills

Music: Very Short History of Music

Music: Introduction to Historical Musicology

Music: Introduction to World Music

Music: Contemporary Debates in Music

Music: Solo Performance

Music: Creative Ensemble Performance

Year 2

Mathematics: Vector Analysis and Fluids

In this module you will develop an understanding of the concepts of scalar and vector fields. You examine how vector calculus is used to define general coordinate systems and in differential geometry. You will learn how to solve simple partial differential equations by separating variables, and become familiar with how these concepts can be appield in the field of dynamics of inviscid fluids.

Mathematics: Statistical Methods

In this module you will develop an understanding of statistical modelling, becoming familiar with the theory and the application of linear models. You will learn how to use the classic simple linear regression model and its generalisations for modelling dependence between variables. You will examine how to apply non-parameric methods, such as the Wilxocon and Kolmogorov-Smirnov goodness-of-fit tests, and learn to use the Minitab statistical software package.

Mathematics: Probability

In this module you will develop an understanding of the basic principles of the mathematical theory of probability. You will use the fundamental laws of probability to solve a range of problems, and prove simple theorems involving discrete and continuous random variables. You will learn how to forumulate an explain fundamental limit theorems, such as the weak law of large numbers and the central limit theorem.

Mathematics: Ordinary Differential Equations and Fourier Analysis

In this module you will develop an understanding of the concepts arising when the boundary conditions of a differential equation involve two points. You will look at eingenvalues and eingenfunctions in trigonometric differenital equations, and determine the Fourier series for a periodic function. You will learn how to manipulate the Dirac delta-function and apply the Fourier transform. You will also examine how to solve differential equations where the coefficients are variable.

Mathematics: Rings and Factorisation

In this module you will develop an understanding of ring theory and how this area of algebra can be used to address the problem of factorising integers into primes. You will look at how these ideas can be extended to develop notions of 'prime factorisation' for other mathematical objects, such as polynomials. You will investigate the structure of explicit rings and learn how to recognise and construct ring homomorphisms and quotients. You will examine the Gaussian integers as an example of a Euclidean ring, Kronecker's theorem on field extensions, and the Chinese Remainder Theorem.

Mathematics: Groups and Group Actions

In this module you will develop an understanding of the algebraic structures known as groups. You will look at how groups represent symmetries in the world around us, examining examples that arise from the theory of matrices and permutations. You will see how groups are ubiquitous and used in many different fields of human study, including mathematics, physics, the study of crystals and atoms, public key cryptography, and music theory. You also will also consider how various counting problems concerning discrete patterns can be solved by means of group actions.

Mathematics: Further Linear Alegbra and Modules

In this module you will develop an understanding of the language and concepts of linear algebra that are used within Mathematics. You will look at topics in linear algebra and the theory of modules, which can be seen as generalisations of vector spaces. You will learn how to use alternative matrix representations, such as the Jordan canonical or the rational canonical form, and see why they are important in mathematics.

Mathematics: Real Analysis

In this module you will develop an understanding of the convergence of series. You will look at the Weierstrass definition of a limit and use standard tests to investigate the convergence of commonly occuring series. You will consider the power series of standard functions, and analyse the Intermediate Value and Mean Value Theorems. You will also examine the properties of the Riemann integral.

Music: Studies in Music Analysis

Music: Studies in Composition

Music: Studies in Music History

Music: Studies in Ethnomusicology

Music: Studies in Music, Media and Technology

Music: Practical Performance

Music: Solo Performance

Music: Ensemble Performance

Music: Composition Portfolio

Music: Ensemble Performance in World Music - Andean Band

Music: Choral Conducting

Music: Baroque Performance Practice

Music: Composing with Technology

Music: Composing with Technology

Music: Sounds and Cultures in East Asia

Music: Introduction to Jazz

Music: Popular Music and Musicians in Post-War Britain and North America

Music: Orchestral Conducting

Music: Orchestral Performance

Music: Practical Ethics

Music: Wagner's Ring

Music: Issues in Sound, Music and the Moving Image

Music: Sibelius and Music of Northern Europe

Music: Music in the City

Music: Music, Environment and Ecology

Music: Music, Power and Politics

Music: Ideas of German Music from Mozart to Henze

Music: Silent Film Performance

Music: Music and Gender

Music: Debussy and French Musical Aesthetics

Year 3

Mathematics: Mathematics Project

In this module you will carry out a detailed investigation on a topic of your choosing, guided by an academic supervisor. You will prepare a written report around 7,000 words in length, and give a ten-minute presentation outlining your findings.

Mathematics: Mathematics in the Classroom

In this module you will develop an understanding of a range of methods for teaching children up to A-level standard. You will act act as a role model for pupils, devising appropriate ways to convey the principles and concepts of mathematics. You will spend one session a week in a local school, taking responsibility for preparing lesson plans, putting together relevant learning aids, and delivering some of the classes. You will work with a specific teacher, who will act as a trainer and mentor, gaining valuable transferable skills.

Mathematics: Number Theory

In this module you will develop an understanding of how prime numbers are the building blocks of the integers 0, ±1, ±2, … You will look at how simple equations using integers can be solved, and examine whether a number like 2017 should be written as a sum of two integer squares. You will also see how Number Theory can be used in other areas such as Cryptography, Computer Science and Field Theory.

Mathematics: Computational Number Theory

In this module you will develop an understanding of a range methods used for testing and proving primality, and for the factorisation of composite integers. You will look at the theory of binary quadratic forms, elliptic curves, and quadratic number fields, considering the principles behind state-of-the art factorisation methods. You will also look at how to analyse the complexity of fundamental number-theoretic algorithms.

Mathematics: Complexity Theory

In this module you will develop an understanding the different classes of computational complexity. You will look at computational hardness, learning how to deduce cryptographic properties of related algorithms and protocols. You will examine the concept of a Turing machine, and consider the millennium problems, including P vs NP, with a $1,000,000 prize on offer from the Clay Mathematics Institute if a correct solution can be found.

Mathematics: Priniciples of Algorithm Design

In this module you will develop an understanding of efficient algorithm design and its importance for handling large inputs. You will look at how computers have changed the world in the last few decades, and examine the mathematical concepts that have driven these changes. You will consider the theory of algorithm design, including dynamic programming, handling recurrences, worst-case analysis, and basic data structures such as arrays, stacks, balanced search trees, and hashing.

Mathematics: Quantum Theory 1

In this module you will develop an understanding of quantum theory, and the development of the field to explain the behaviour of particles at the atomic level. You will will look at the mathematical foundations of the theory, including the Schrodinger equation. You will examine how the theory is applied to one and three dimensional systems, including the hydrogen atom, and see how a probabilistic theory is required to interpret what is measured.

Mathematics: Dynamics of Real Fluids

In this module you will develop an understanding of how the theory of ideal fluids can be used to explain everyday phenomena in the world around us, such as how sound travels, how waves travel over the surface of a lake, and why golden syrup (or volcanic lava) flows differently from water. You will look at the essential features of compressible flow and consider basic vector analysis techniques.

Mathematics: Quantum Theory 2

In this module you will develop an understanding of how the Rayleigh-Ritz variational principle and perturbation theory can be used to obtain approximate solutions of the Schrödinger equation. You will look at the mathematical basis of the Period Table of Elements, considering spin and the Pauli exclusion principle. You will also examine the quantum theory of the interaction of electromagnetic radiation with matter.

Mathematics: Non-Linear Dynamical Systems - Routes to Chaos

In this module, you will develop an understanding of non-linear dynamical systems. You will investigate whether the behaviour of a non-linear system can be predicted from the corresponding linear system, and see how dynamical systems can be used to analyse mechanisms such as the spread of disease, the stability of the universe, and the evolution of economic systems. You will gain an insight into the 'secrets' of the non-linear world and the appearance of chaos, examining the significant developments achieved in this field during the final quarter of the 20th Century.

Mathematics: Inference

In this module you will develop an understanding of the main priciples and methods of statstics, in particular the theory of parametric estimation and hypotheses testing.You will learn how to formulate statistical problems in mathematical terms, looking at concepts such as Bayes estimators, the Neyman-Pearson framework, likelihood ratio tests, and decision theory.

Mathematics: Time Series Analysis

In this module you will develop an understanding of statistics by looking at the theory and methods used in time series analysis and forecasting. You will look at descriptive methods and theoretical techniques to analyse time series data from fields such as finance, economics, medicine, meteorology, and agriculture. You will learn to use the statistical computing package Minitab as a data analysis, calculation and graphical aid.

Mathematics: Applied Probability

In this module you will develop an understanding of the the probabilistic methods used to model systems with uncertain behaviour. You will look at the structure and concepts of discrete and continuous time Markov chains with countable stable space, and consider the methods of conditional expectation. You will learn how to generate functions, and construct a probability model for a variety of problems.

Mathematics: Channels

In this module you will develop an understanding of the mathematics of communication, focusing on digital communication as used across the internet and by mobile telephones. You looking at compression, considering how small a file, such as a photo or video, can be made, and therefore how the use of data can be minimised. You will examine error correction, seeing how communications may be correctly received even if something goes wrong during the transmission, such as intermittent wifi signal. You will also analyse the noiseless coding theorem, defining and using the concept of channel capacity.

Mathematics: Quantum Information and Coding

In this module you will develop an understanding of how the behaviour of quantum systems can be harnessed to perform information processing tasks that are otherwise difficult, or impossible, to carry out. You will look at basic phenomena such as quantum entanglement and the no-cloning principle, seeing how these can be used to perform, for example, quantum key distribution. You will also examine a number of basic quantum computing algorithms, observing how they outperform their classical counterparts when run on a quantum computer.

Mathematics: Mathematics of Financial Markets

In this module you will develop an understanding of how financial markets operate, with a focus on the ideas of risk and return and how they can be measured. You will look at the random behaviour of the stock market, Markowitz portfolio optimisation theory, the Capital Asset Pricing Model, the Binomial model, and the Black-Scholes formula for the pricing of options.

Mathematics: Advanced Financial Mathematics

In this module you will develop an understanding of the role of mathematics and statistics in securities markets. You will investigate the validity of various linear and non-linear time series occurring in finance, and apply stochastic calculus, including partial differential equations, for interest rate and credit analysis. You will also consider how spot rates and prices for Asian and barrier exotic options are modelled.

Mathematics: Combinatorics

In this module you will develop an understanding of some of the standard techniques and concepts of combinatorics, including methods of counting, generating functions, probabilistic methods, permutations, and Ramsey theory. You will see how algebra and probability can be used to count abstract mathematical objects, and how to calculate sets by includion an exclusion. You will examine the applications of number theory and consider the use of simple probabilistic tools for solving combinatorial problems.

Mathematics: Error Correcting Codes

In this module you will develop an understanding of how error correcting codes are used to store and transmit information in technologies such as DVDs, telecommunication networks and digital television. You will look at the methods of elementary enumeration, linear algebra and finite fields, and consider the main coding theory problem. You will see how error correcting codes can be used to reconstruct the original information even if it has been altered or degraded.

Mathematics: Cipher Systems

In this module you will develop an understanding of secure communication and how cryptography is used to achieve this. You will look at some of the historical cipher systems, considering what security means and the kinds of attacks an adversary might launch. You will examine the structure of stream ciphers and block ciphers, and the concept of public key cryptography, including details of the RSA and ElGamal cryptosystems. You will see how these techniques are used to achieve privacy and authentication, and assess the problems of key management and distribution.

Mathematics: Public Key Cryptography

In this module you will develop an understanding of public key cryptography and the mathematical ideas that underpin it, including discrete logarithms, lattices and elliptic curves. You will look at several important public key cyptosystems, including RSA, Rabin, ElGamal encryption and Schnorr signatures. You will consider notions of security and attack models relevant for modern theoretical cryptography, such as indistinguishability and adaptive chosen ciphertext attack.

Mathematics: Applications of Field Theory

In this module you will develop an understanding of Field Theory. You will learn how to express equations such as X2017=1 in a formal algebraic setting, how to classify finite fields, and how to determine the number of irreducible polynomials over a finitie field. You will also consider some the applications of fields, including ruler and compass constructions and why it is impossible to generically trisect an angle using them.

Mathematics: Groups and Group Actions

In this module you will develop an understanding of the algebraic structures known as groups. You will look at how groups represent symmetries in the world around us, examining examples that arise from the theory of matrices and permutations. You will see how groups are ubiquitous and used in many different fields of human study, including mathematics, physics, the study of crystals and atoms, public key cryptography, and music theory. You also will also consider how various counting problems concerning discrete patterns can be solved by means of group actions.

Mathematics: Further Linear Alegbra and Modules

In this module you will develop an understanding of the language and concepts of linear algebra that are used within Mathematics. You will look at topics in linear algebra and the theory of modules, which can be seen as generalisations of vector spaces. You will learn how to use alternative matrix representations, such as the Jordan canonical or the rational canonical form, and see why they are important in mathematics.

Mathematics: Topology

In this module you will develop an understanding of geometric objects and their properties. You will look at objects that are preserved under continuous deformation, such as through stretching or twisting, and will examine knots and surfaces. You will see how colouring a knot can be used to determine whether or not it can be transformed into the unknot without any threading. You will also consider why topologists do not distinguish between a cup and a donut.

Music: Studies in Music Analysis

Music: Studies in Composition

Music: Studies in Music History

Music: Studies in Ethnomusicology

Music: Studies in Music, Media and Technology

Music: Practical Performance

Music: Solo Performance

Music: Ensemble Performance

Music: Composition Portfolio

Music: Ensemble Performance in World Music - Andean Band

Music: Choral Conducting

Music: Baroque Performance Practice

Music: Composing with Technology

Music: Composing with Technology

Music: Sounds and Cultures in East Asia

Music: Introduction to Jazz

Music: Popular Music and Musicians in Post-War Britain and North America

Music: Orchestral Conducting

Music: Orchestral Performance

Music: Practical Ethics

Music: Wagner's Ring

Music: Issues in Sound, Music and the Moving Image

Music: Sibelius and Music of Northern Europe

Music: Music in the City

Music: Music, Environment and Ecology

Music: Music, Power and Politics

Music: Ideas of German Music from Mozart to Henze

Music: Silent Film Performance

Music: Music and Gender

Music: Debussy and French Musical Aesthetics

Music: Practical Performance 2

Music: Composing with Technology 2

Music: Special Study - Dissertation

Music: Special Study - Theory and Analysis

Music: Special Study - Performance

Music: Special Study - Composition

The programme has a flexible, modular structure and you will take a total of 12 course units at a rate of four, 30-credit modules per year. In addition to our compulsory core modules you will be free to choose between a number of optional courses. Some contribute 15 credits to your overall award while others contribute the full 30.

We use a variety of teaching methods and there is a strong focus on small group teaching throughout the programme. You will attend 12 to 15 hours of formal teaching in a typical week, including lectures, seminars, group tutorials, statistics and IT classes, problem solving workshops in mathematics, and instrumental, vocal and compositional classes in music. You will also be expected to work on mathematical worksheets, musical practice and composition, revision and project work outside of these times.

Assessment is through a mixture of coursework, end-of-year examination and a portfolio of practical work, in varying proportions depending on the course units you choose to take. Statistics and computational course units may include project work and tests, and music modules may include performance or coursework components. All students will work in small groups to prepare a report and an oral presentation on a mathematical topic of their choice, which contributes towards one of the core subject marks in year 2, and two of the optional mathematics units in year 3 are examined solely by a project and presentation.

Private study and preparation are essential aspects of every course, and you will have access to many online resources and the College’s Moodle e-learning facility. You will also have a dedicated personal adviser to guide you and help you with any personal or academic issues that arise in the course of your studies. We also offer a range of instrumental, choral and organ scholarships.

Typical offers

Typical offers
A-levels AAB
Required/preferred subjects

Required subjects: A in Mathematics and A in Music, if not taken at A Level Grade 8 Music Theory at Pass is accepted

We welcome applications from those taking the Extended Project Qualification (EPQ).

At least five GCSEs at grade A*-C including English and Mathematics

Other UK Qualifications
International Baccalaureate 6,6,5 at Higher Level, including 6 in Maths and Music, with a minimum of 32 points overall 
BTEC Extended Diploma Distinction* Distinction Distinction plus A-Level Maths grade A and A-Level Music grade A or Grade 8 Music Theory 
BTEC National Diploma Distinction, Distinction,  plus A-Level Maths grade A and A-Level Music grade A 
BTEC Subsidiary Diploma Distinction plus A-Level Maths grade A and A-Level Music grade A or Distinction plus A-Level Maths grade A , one further A-level and Grade 8 Music Theory 
Welsh Baccalaureate Requirements are as for A-levels where one non-subject-specified A-level can be replaced by the same grade in the Welsh Baccalaureate - Advanced Skills Challenge Certificate.
Scottish Advanced Highers A in Maths and A in Music at Advanced Higher, in combination with Highers at the published level 
Scottish Highers AAABB at Higher, in combination with Advanced Higher at the published level 
Irish Leaving Certificate H2,H2,H2,H3,H3 at Higher Level inc H2 in Maths & Music at Higher Level 
Access to Higher Education Diploma A pass with at least 30 level 3 credits at Distinction and 15 level 3 credits at Merit.  Must have 15 level 3 Maths units at Distinction, PLUS A-Level Maths grade A and A level Music grade A.

Other UK qualifications

Please select your UK qualification from the drop-down list below



Please select a qualification

Please select a qualification



International and EU entry requirements

Please select your country from the drop-down list below

English language
requirements
IELTS 6.5 overall with 7 in writing and a minimum of 5.5 in all other subscore. For equivalenicies, see here

For more information about entry requirements for your country please visit our International pages. Royal Holloway offers an International Foundation Programme and pre-sessional English language courses, allowing students to further develop their study skills and English language before starting their undergraduate degree.

With a joint Mathematics and Music degree from Royal Holloway, University of London you will be in demand for your wide range of transferrable skills, including: numerical skills, data handling powers, logical thinking and creative problem solving abilities, as well as communication, teamwork, technical, time management, commercial awareness and critical thinking and analysis skills. We have a strong track record of preparing our students for the world of work and research. By combining mathematics with music you will also keep your career options open, with the opportunity to pursue your musical talents in performance, composition, production or musicology after you graduate.

Our recent graduates have gone on to enjoy successful careers in: business management, IT consultancy, computer analysis and programming, teaching, accountancy, law, the civil service, actuarial science, finance, risk analysis, research and engineering, as well as in composition, music technology, publishing and the performing arts. They are working for employers as diverse as: KPMG, Ernst & Young, the Ministry of Defence, Barclays Bank, English National Opera, Surrey County Arts Service, EMI and Slaughter & May. Others go on to establish themselves as successful independent musicians and/or teachers. Our Department of Mathematics is part of the School of Mathematics and Information Security and we enjoy close ties with both the information security sector and industry at large.

We offer a competitive work experience scheme at the end of year 2, with short-term placements available during the summer holidays. You will also attend a CV writing workshop as part of your core modules in year 2, and your personal adviser and the campus Careers team will be on hand to offer career advice and guidance. The University of London Careers Advisory Service offers tailored sessions on finding relevant summer internships or holiday jobs and securing employment after graduation.

Find out more about what our recent Music graduates are doing here and our Mathematics graduates here.

  • Keep your options open by studying both mathematics and music.
  • Mathematicians are in demand from employers, and with your additional musical skills and experience you will have an attractive range of transferrable skills to offer.
  • 90% of our mathematics graduates are in work or undertaking further study within six months of leaving (Unistats 2015).
  • Our strong ties with industry and the arts sector mean we understand the needs of employers.
  • Take advantage of our summer work placement scheme and fine-tune your CV before you enter your final year.
  • Benefit from a personal adviser to guide you through your options.

Home and EU students tuition fee per year 2017/18*: £9,250

International students tuition fee per year 2017/18**: £15,600

Other essential costs***: Music - £50

How do I pay for it? Find out more.

*Tuition fees for UK and EU nationals starting a degree in the academic year 2017/18 will be £9,250 for that year. This amount is subject to the UK Parliament approving a change to fee and loan regulations that has been proposed by the UK Government. In the future, should the proposed changes to fee and loan regulations allow it, Royal Holloway reserves the right to increase tuition fees for UK and EU nationals annually. If relevant UK legislation continues to permit it, Royal Holloway will maintain parity between the tuition fees charged to UK and EU students for the duration of their degree studies.

**Royal Holloway reserves the right to increase tuition fees for international fee paying students annually. Tuition fees are unlikely to rise more than 5 per cent each year. For further information on tuition fees please see Royal Holloway’s Terms & Conditions.

***These estimated costs relate to studying this particular degree programme at Royal Holloway. Costs, such as accommodation, food, books and other learning materials and printing etc., have not been included.

Back to course search results

 
 
 

Comment on this page

Did you find the information you were looking for? Is there a broken link or content that needs updating? Let us know so we can improve the page.

Note: If you need further information or have a question that cannot be satisfied by this page, please call our switchboard on +44 (0)1784 434455.

This window will close when you submit your comment.

Add Your Feedback
Close