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This book introduces the subject of valuation. It comprehensively explains basic concepts which connect valuation with economics such as price, value, rent and property market origins, characteristics and functions. However, the core issue is how the book handles the calculations required for property valuations. The valuation formulae are classified in helpful ways which highlight main formulae and their variants, relationships and functions. Many worked examples are used to demonstrate comprehensively the formulae’s relationships and functions. However, innovation is introduced by calculations done in both a forward and backward manner. Through this method, the answer to an initial worked example becomes a new question which is solved by a reverse calculation process to produce an answer corresponding to the initial question. This particularly illuminating approach enables effective and enduring learning and understanding.
It is now 25 years since the first edition of this book was written, and the objectives of the fifth edition remain the same as those of the first edition, that is to provide "an introduction to and general background reading for the subject of property valuation". It is directed not just at would be surveyors and valuers, but at all those who may be interested in getting an understanding of property valuation.
PROPERTY VALUATION The new edition of the popular ‘all-in-one’ textbook on the valuation and appraisal of property, offering a more international perspective on valuation practice Property Valuation provides a comprehensive examination of property valuation principles, methods, issues and applications of the valuation and appraisal of commercial and industrial property across investment, development and occupier markets. With a clear writing style, this easily accessible textbook presents valuation from the client perspective, offering balanced coverage of the theory and practice of single-asset pricing, risk and return issues. The updated third edition reflects significant developments that have occurred in valuation over the past several years, particularly the expanding internationalisation of the valuation profession and the growing interest in valuation practice in emerging economies. Greater emphasis is placed on international content and context, such as the challenges of real estate asset valuation in countries with developing market economies, to offer a more global view of valuation practice. Throughout this edition, chapters link the most recent academic research to practical applications, incorporate the latest professional guidelines and standards and address land and property taxation, compulsory acquisition of land, the valuation of non-market goods and services and key valuation challenges with a more international perspective. Addresses the key challenges faced by valuation professionals in a single, up-to-date volume Combines academic coverage of principles with practical coverage of valuation applications Incorporates consideration of non-market value, including countries where land is seldom sold yet has social and environmental value Contains a wealth of well-developed worked examples and classroom-proven teaching and learning devices Includes access to a companion website with supporting material for students and lecturers Property Valuation, Third Edition is an excellent textbook for advanced undergraduate and graduate courses including real estate finance, real estate economics, property surveying, valuation and land economics in the UK, Europe and North America. It is also a valuable resource for early-career practitioners preparing for professional competency assessments as well as those studying property valuation and appraisal in developing countries and emerging economies.
The new and improved eleventh edition of this essential valuation textbook reflects the changes in the property market since 2009, whilst presenting the tried and tested study of the principles governing the valuation of land, houses and buildings of the previous editions. The eleventh edition is fully up-to-date with latest guidelines, statutes and case law, including the implications of the latest RICS Red Book and the Localism Act. Its comprehensive coverage of the legal, economic and technical aspects of valuation make this book a core text for most University and College Real Estate Programmes and to provide trainees (APC Candidates) and practitioners with current and relevant guidance on the preparation of valuations for statutory purposes. Over the twenty eight chapters, the author team of experienced valuation experts present detailed accounts of the application of these principles to the everyday problems met in practice. This new edition continues to be of excellent value to both students and practitioners alike as it provides the reader with a clear understanding of the methods and techniques of valuation.
"This textbook provides an introduction to financial mathematics and financial engineering for undergraduate students who have completed a three or four semester sequence of calculus courses. It introduces the theory of interest, random variables and probability, stochastic processes, arbitrage, option pricing, hedging, and portfolio optimization. The student progresses from knowing only elementary calculus to understanding the derivation and solution of the Black-Scholes partial differential equation and its solutions. This is one of the few books on the subject of financial mathematics which is accessible to undergraduates having only a thorough grounding in elementary calculus. It explains the subject matter without 'hand waving' arguments and includes numerous examples. Every chapter concludes with a set of exercises which test the chapter's concepts and fill in details of derivations." -- Publisher's description.
An Introduction to Mathematical Proofs presents fundamental material on logic, proof methods, set theory, number theory, relations, functions, cardinality, and the real number system. The text uses a methodical, detailed, and highly structured approach to proof techniques and related topics. No prerequisites are needed beyond high-school algebra. New material is presented in small chunks that are easy for beginners to digest. The author offers a friendly style without sacrificing mathematical rigor. Ideas are developed through motivating examples, precise definitions, carefully stated theorems, clear proofs, and a continual review of preceding topics. Features Study aids including section summaries and over 1100 exercises Careful coverage of individual proof-writing skills Proof annotations and structural outlines clarify tricky steps in proofs Thorough treatment of multiple quantifiers and their role in proofs Unified explanation of recursive definitions and induction proofs, with applications to greatest common divisors and prime factorizations About the Author: Nicholas A. Loehr is an associate professor of mathematics at Virginia Technical University. He has taught at College of William and Mary, United States Naval Academy, and University of Pennsylvania. He has won many teaching awards at three different schools. He has published over 50 journal articles. He also authored three other books for CRC Press, including Combinatorics, Second Edition, and Advanced Linear Algebra.
This is a systematic and well-paced introduction to mathematical logic. Excellent as a course text, the book does not presuppose any previous knowledge and can be used also for self-study by more ambitious students. Starting with the basics of set theory, induction and computability, it covers propositional and first-order logic their syntax, reasoning systems and semantics. Soundness and completeness results for Hilbert's and Gentzen's systems are presented, along with simple decidability arguments. The general applicability of various concepts and techniques is demonstrated by highlighting their consistent reuse in different contexts. Unlike in most comparable texts, presentation of syntactic reasoning systems precedes the semantic explanations. The simplicity of syntactic constructions and rules of a high, though often neglected, pedagogical value aids students in approaching more complex semantic issues. This order of presentation also brings forth the relative independence of syntax from the semantics, helping to appreciate the importance of the purely symbolic systems, like those underlying computers. An overview of the history of logic precedes the main text, in which careful presentation of concepts, results and examples is accompanied by the informal analogies and illustrations. These informal aspects are kept clearly apart from the technical ones. Together, they form a unique text which may be appreciated equally by lecturers and students occupied with mathematical precision, as well as those interested in the relations of logical formalisms to the problems of computability and the philosophy of mathematical logic.
The foundation for the subject of mathematical finance was laid nearly 100 years ago by Bachelier in his fundamental work, Theorie de la speculation. In this work, he provided the first treatment of Brownian motion. Since then, the research of Markowitz, and then of Black, Merton, Scholes, and Samuelson brought remarkable and important strides in the field. A few years later, Harrison and Kreps demonstrated the fundamental role of martingales and stochastic analysis in constructing and understanding models for financial markets. The connection opened the door for a flood of mathematical developments and growth. Concurrently with these mathematical advances, markets have grown, and developments in both academia and industry continue to expand. This lively activity inspired an AMS Short Course at the Joint Mathematics Meetings in San Diego (CA). The present volume includes the written results of that course. Articles are featured by an impressive list of recognized researchers and practitioners. Their contributions present deep results, pose challenging questions, and suggest directions for future research. This collection offers compelling introductory articles on this new, exciting, and rapidly growing field.
The Mathematics of Finance has been a hot topic ever since the discovery of the Black-Scholes option pricing formulas in 1973. Unfortunately, there are very few undergraduate textbooks in this area. This book is specifically written for advanced undergraduate or beginning graduate students in mathematics, finance or economics. This book concentrates on discrete derivative pricing models, culminating in a careful and complete derivation of the Black-Scholes option pricing formulas as a limiting case of the Cox-Ross-Rubinstein discrete model. This second edition is a complete rewrite of the first edition with significant changes to the topic organization, thus making the book flow much more smoothly. Several topics have been expanded such as the discussions of options, including the history of options, and pricing nonattainable alternatives. In this edition the material on probability has been condensed into fewer chapters, and the material on the capital asset pricing model has been removed. The mathematics is not watered down, but it is appropriate for the intended audience. Previous knowledge of measure theory is not needed and only a small amount of linear algebra is required. All necessary probability theory is developed throughout the book on a "need-to-know" basis. No background in finance is required, since the book contains a chapter on options.