Glossary of Financial Terms Performance Matters
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Schedule of Product and Service Risk Disclosures Is for Use by 1
Schedule of Product and Service Risk PART II: : PRODUCTS AND INVESTMENTS Disclosures Set out below is an outline of the major categories of risk that may be PART I: INTRODUCTION associated with certain generic types of Financial Instruments, which should be read in conjunction with Parts III and IV. This Schedule of Product and Service Risk Disclosures is for use by 1. SHARES AND OTHER TYPES OF EQUITY INSTRUMENTS professional clients of the following J.P. Morgan companies only and must not be relied on by anyone else. The companies are: J.P. Morgan Europe Limited, 1.1 General JPMorgan Chase Bank, National Association, J.P. Morgan Limited, J.P. Morgan Securities plc (“JPMS plc”), J.P. Morgan Markets Limited, A risk with an equity investment is that the company must both grow in value J.P. Morgan AG and J.P. Morgan Dublin plc, these companies being referred and, if it elects to pay dividends to its shareholders, make adequate dividend to collectively or, as the context may require, individually, as “J.P. Morgan” payments, or the share price may fall. If the share price falls, the company, if and to any “Affiliate” of J.P. Morgan being direct or indirect subsidiaries of listed or traded on-exchange, may then find it difficult to raise further capital to J.P. Morgan and the direct or indirect subsidiaries of J.P. Morgan’s direct or finance the business, and the company’s performance may deteriorate vis a indirect holding companies from time to time, any entity directly or indirectly vis its competitors, leading to further reductions in the share price. -
The Synthetic Collateralised Debt Obligation: Analysing the Super-Senior Swap Element
The Synthetic Collateralised Debt Obligation: analysing the Super-Senior Swap element Nicoletta Baldini * July 2003 Basic Facts In a typical cash flow securitization a SPV (Special Purpose Vehicle) transfers interest income and principal repayments from a portfolio of risky assets, the so called asset pool, to a prioritized set of tranches. The level of credit exposure of every single tranche depends upon its level of subordination: so, the junior tranche will be the first to bear the effect of a credit deterioration of the asset pool, and senior tranches the last. The asset pool can be made up by either any type of debt instrument, mainly bonds or bank loans, or Credit Default Swaps (CDS) in which the SPV sells protection1. When the asset pool is made up solely of CDS contracts we talk of ‘synthetic’ Collateralized Debt Obligations (CDOs); in the so called ‘semi-synthetic’ CDOs, instead, the asset pool is made up by both debt instruments and CDS contracts. The tranches backed by the asset pool can be funded or not, depending upon the fact that the final investor purchases a true debt instrument (note) or a mere synthetic credit exposure. Generally, when the asset pool is constituted by debt instruments, the SPV issues notes (usually divided in more tranches) which are sold to the final investor; in synthetic CDOs, instead, tranches are represented by basket CDSs with which the final investor sells protection to the SPV. In any case all the tranches can be interpreted as percentile basket credit derivatives and their degree of subordination determines the percentiles of the asset pool loss distribution concerning them It is not unusual to find both funded and unfunded tranches within the same securitisation: this is the case for synthetic CDOs (but the same could occur with semi-synthetic CDOs) in which notes are issued and the raised cash is invested in risk free bonds that serve as collateral. -
Tracking and Trading Volatility 155
ffirs.qxd 9/12/06 2:37 PM Page i The Index Trading Course Workbook www.rasabourse.com ffirs.qxd 9/12/06 2:37 PM Page ii Founded in 1807, John Wiley & Sons is the oldest independent publishing company in the United States. With offices in North America, Europe, Aus- tralia, and Asia, Wiley is globally committed to developing and marketing print and electronic products and services for our customers’ professional and personal knowledge and understanding. The Wiley Trading series features books by traders who have survived the market’s ever changing temperament and have prospered—some by reinventing systems, others by getting back to basics. Whether a novice trader, professional, or somewhere in-between, these books will provide the advice and strategies needed to prosper today and well into the future. For a list of available titles, visit our web site at www.WileyFinance.com. www.rasabourse.com ffirs.qxd 9/12/06 2:37 PM Page iii The Index Trading Course Workbook Step-by-Step Exercises and Tests to Help You Master The Index Trading Course GEORGE A. FONTANILLS TOM GENTILE John Wiley & Sons, Inc. www.rasabourse.com ffirs.qxd 9/12/06 2:37 PM Page iv Copyright © 2006 by George A. Fontanills, Tom Gentile, and Richard Cawood. All rights reserved. Published by John Wiley & Sons, Inc., Hoboken, New Jersey. Published simultaneously in Canada. No part of this publication may be reproduced, stored in a retrieval system, or transmitted in any form or by any means, electronic, mechanical, photocopying, recording, scanning, or otherwise, except as permitted under Section 107 or 108 of the 1976 United States Copyright Act, without either the prior written permission of the Publisher, or authorization through payment of the appropriate per-copy fee to the Copyright Clearance Center, Inc., 222 Rosewood Drive, Danvers, MA 01923, (978) 750-8400, fax (978) 646-8600, or on the web at www.copyright.com. -
Understanding the Z-Spread Moorad Choudhry*
Learning Curve September 2005 Understanding the Z-Spread Moorad Choudhry* © YieldCurve.com 2005 A key measure of relative value of a corporate bond is its swap spread. This is the basis point spread over the interest-rate swap curve, and is a measure of the credit risk of the bond. In its simplest form, the swap spread can be measured as the difference between the yield-to-maturity of the bond and the interest rate given by a straight-line interpolation of the swap curve. In practice traders use the asset-swap spread and the Z- spread as the main measures of relative value. The government bond spread is also considered. We consider the two main spread measures in this paper. Asset-swap spread An asset swap is a package that combines an interest-rate swap with a cash bond, the effect of the combined package being to transform the interest-rate basis of the bond. Typically, a fixed-rate bond will be combined with an interest-rate swap in which the bond holder pays fixed coupon and received floating coupon. The floating-coupon will be a spread over Libor (see Choudhry et al 2001). This spread is the asset-swap spread and is a function of the credit risk of the bond over and above interbank credit risk.1 Asset swaps may be transacted at par or at the bond’s market price, usually par. This means that the asset swap value is made up of the difference between the bond’s market price and par, as well as the difference between the bond coupon and the swap fixed rate. -
Calls, Puts and Select Alls
CIMA P3 SECTION D – MANAGING FINANCIAL RISK THE PUTS, THE CALLS AND THE DREADED ‘SELECT ALLs’ Example long form to OT approach Here is my favourite long form question on Interest rate risk management: Assume you are the Treasurer of AB, a large engineering company, and that it is now May 20X4. You have forecast that the company will need to borrow £2 million in September 20X4 for 6 months. The need for finance will arise because the company has extended its credit terms to selected customers over the summer period. The company’s bank currently charges customers such as AB plc 7.5% per annum interest for short-term unsecured borrowing. However, you believe interest rates will rise by at least 1.5 percentage points over the next 6 months. You are considering using one of four alternative methods to hedge the risk: (i) A traded interest rate option (cap only); or (ii) A traded interest rate option (cap and floor); or (iii) Forward rate agreements; or (iv) Interest rate futures; or You can purchase an interest rate cap at 93.00 for the duration of the loan to be guaranteed. You would have to pay a premium of 0.2% of the amount of the loan. For (ii) as part of the arrangement, the company can buy a traded floor at 94.00. Required: Discuss the features of using each of the four alternative methods of hedging the interest rate risk, apply to AB and advise on how each might be useful to AB, taking all relevant and known information into account. -
Not for Reproduction Not for Reproduction
Structured Products Europe Awards 2011 to 10% for GuardInvest against 39% for a direct Euro Stoxx 50 investment. “The problem is so many people took volatility as a hedging vehicle over There was also €67.21 million invested in the Theam Harewood Euro time that the price of volatility has gone up, and everybody has suffered Long Dividends Funds by professional investors. Spying the relationship losses of 20%, 30%, 40% on the cost of carry,” says Pacini. “When volatility between dividends and inflation – that finds companies traditionally spiked, people sold quickly, preventing volatility from going up on a paying them in line with inflation – and given that dividends are mark-to-market basis.” House of the year negatively correlated with bonds, the bank’s fund recorded an The bank’s expertise in implied volatility combined with its skills in annualised return of 18.98% by August 31, 2011, against the 1.92% on structured products has allowed it to mix its core long forward variance offer from a more volatile investment in the Euro Stoxx 50. position with a short forward volatility position. The resulting product is BNP Paribas The fund systematically invests in dividend swaps of differing net long volatility and convexity, which protects investors from tail maturities on the European benchmark; the swaps are renewed on their events. The use of variance is a hedge against downside risks and respective maturities. There is an override that reduces exposure to the optimises investment and tail-risk protection. > BNP Paribas was prepared for the worst and liabilities, while providing an attractive yield. -
International Harmonization of Reporting for Financial Securities
International Harmonization of Reporting for Financial Securities Authors Dr. Jiri Strouhal Dr. Carmen Bonaci Editor Prof. Nikos Mastorakis Published by WSEAS Press ISBN: 9781-61804-008-4 www.wseas.org International Harmonization of Reporting for Financial Securities Published by WSEAS Press www.wseas.org Copyright © 2011, by WSEAS Press All the copyright of the present book belongs to the World Scientific and Engineering Academy and Society Press. All rights reserved. No part of this publication may be reproduced, stored in a retrieval system, or transmitted in any form or by any means, electronic, mechanical, photocopying, recording, or otherwise, without the prior written permission of the Editor of World Scientific and Engineering Academy and Society Press. All papers of the present volume were peer reviewed by two independent reviewers. Acceptance was granted when both reviewers' recommendations were positive. See also: http://www.worldses.org/review/index.html ISBN: 9781-61804-008-4 World Scientific and Engineering Academy and Society Preface Dear readers, This publication is devoted to problems of financial reporting for financial instruments. This branch is among academicians and practitioners widely discussed topic. It is mainly caused due to current developments in financial engineering, while accounting standard setters still lag. Moreover measurement based on fair value approach – popular phenomenon of last decades – brings to accounting entities considerable problems. The text is clearly divided into four chapters. The introductory part is devoted to the theoretical background for the measurement and reporting of financial securities and derivative contracts. The second chapter focuses on reporting of equity and debt securities. There are outlined the theoretical bases for the measurement, and accounting treatment for selected portfolios of financial securities. -
A Glossary of Securities and Financial Terms
A Glossary of Securities and Financial Terms (English to Traditional Chinese) 9-times Restriction Rule 九倍限制規則 24-spread rule 24 個價位規則 1 A AAAC see Academic and Accreditation Advisory Committee【SFC】 ABS see asset-backed securities ACCA see Association of Chartered Certified Accountants, The ACG see Asia-Pacific Central Securities Depository Group ACIHK see ACI-The Financial Markets of Hong Kong ADB see Asian Development Bank ADR see American depositary receipt AFTA see ASEAN Free Trade Area AGM see annual general meeting AIB see Audit Investigation Board AIM see Alternative Investment Market【UK】 AIMR see Association for Investment Management and Research AMCHAM see American Chamber of Commerce AMEX see American Stock Exchange AMS see Automatic Order Matching and Execution System AMS/2 see Automatic Order Matching and Execution System / Second Generation AMS/3 see Automatic Order Matching and Execution System / Third Generation ANNA see Association of National Numbering Agencies AOI see All Ordinaries Index AOSEF see Asian and Oceanian Stock Exchanges Federation APEC see Asia Pacific Economic Cooperation API see Application Programming Interface APRC see Asia Pacific Regional Committee of IOSCO ARM see adjustable rate mortgage ASAC see Asian Securities' Analysts Council ASC see Accounting Society of China 2 ASEAN see Association of South-East Asian Nations ASIC see Australian Securities and Investments Commission AST system see automated screen trading system ASX see Australian Stock Exchange ATI see Account Transfer Instruction ABF Hong -
Covered Warrants and Leverage Certificates Sedex
SeDeX Covered Warrants and Leverage Certificates SeDeX “Leverage Foreword products increase the potential Covered Warrants and Leverage Certificates are the Leverage effect two categories of securitised derivatives listed on the Leverage effect amplifies both SeDeX that are characterised by the presence of underlying rises leverage effect. This is the mechanism whereby investors – through a and falls derivative – are able to control a certain underlying by performance Instruments with leverage effect allow investors investing just a small part of the capital needed to acquire the opportunity to participate in the performance of possession thereof. In this way, whenever a change occurs the underlying asset to an extent that is more than in the value of the underlying, the percentage variations of proportional to the changes in the underlying, an instrument with leverage effect are greater than those and in so doing to enhance the potential yield pertaining to a direct investment in the underlying. of the portfolio.” of their portfolio. These instruments are suitable for experienced investors who understand their working mechanisms and who use them to make targeted investments in underlyings that are expected to generate a profit. “Leverage products Easy to access, simple to use can be traded Covered Warrants and Leverage Certificates can be easily purchased and sold, just like shares, at any time during the for very small continuous trading phase of the SeDeX market. It is therefore quick and easy for investors to constantly amounts.” monitor their investments. Investments in leverage products can be made even for very small amounts and without the need to apply the margin deposit payment system. -
Asset Swaps and Credit Derivatives
PRODUCT SUMMARY A SSET S WAPS Creating Synthetic Instruments Prepared by The Financial Markets Unit Supervision and Regulation PRODUCT SUMMARY A SSET S WAPS Creating Synthetic Instruments Joseph Cilia Financial Markets Unit August 1996 PRODUCT SUMMARIES Product summaries are produced by the Financial Markets Unit of the Supervision and Regulation Department of the Federal Reserve Bank of Chicago. Product summaries are pub- lished periodically as events warrant and are intended to further examiner understanding of the functions and risks of various financial markets products relevant to the banking industry. While not fully exhaustive of all the issues involved, the summaries provide examiners background infor- mation in a readily accessible form and serve as a foundation for any further research into a par- ticular product or issue. Any opinions expressed are the authors’ alone and do not necessarily reflect the views of the Federal Reserve Bank of Chicago or the Federal Reserve System. Should the reader have any questions, comments, criticisms, or suggestions for future Product Summary topics, please feel free to call any of the members of the Financial Markets Unit listed below. FINANCIAL MARKETS UNIT Joseph Cilia(312) 322-2368 Adrian D’Silva(312) 322-5904 TABLE OF CONTENTS Asset Swap Fundamentals . .1 Synthetic Instruments . .1 The Role of Arbitrage . .2 Development of the Asset Swap Market . .2 Asset Swaps and Credit Derivatives . .3 Creating an Asset Swap . .3 Asset Swaps Containing Interest Rate Swaps . .4 Asset Swaps Containing Currency Swaps . .5 Adjustment Asset Swaps . .6 Applied Engineering . .6 Structured Notes . .6 Decomposing Structured Notes . .7 Detailing the Asset Swap . -
Interest Rate Caps “Smile” Too! but Can the LIBOR Market Models Capture It?
Interest Rate Caps “Smile” Too! But Can the LIBOR Market Models Capture It? Robert Jarrowa, Haitao Lib, and Feng Zhaoc January, 2003 aJarrow is from Johnson Graduate School of Management, Cornell University, Ithaca, NY 14853 ([email protected]). bLi is from Johnson Graduate School of Management, Cornell University, Ithaca, NY 14853 ([email protected]). cZhao is from Department of Economics, Cornell University, Ithaca, NY 14853 ([email protected]). We thank Warren Bailey and seminar participants at Cornell University for helpful comments. We are responsible for any remaining errors. Interest Rate Caps “Smile” Too! But Can the LIBOR Market Models Capture It? ABSTRACT Using more than two years of daily interest rate cap price data, this paper provides a systematic documentation of a volatility smile in cap prices. We find that Black (1976) implied volatilities exhibit an asymmetric smile (sometimes called a sneer) with a stronger skew for in-the-money caps than out-of-the-money caps. The volatility smile is time varying and is more pronounced after September 11, 2001. We also study the ability of generalized LIBOR market models to capture this smile. We show that the best performing model has constant elasticity of variance combined with uncorrelated stochastic volatility or upward jumps. However, this model still has a bias for short- and medium-term caps. In addition, it appears that large negative jumps are needed after September 11, 2001. We conclude that the existing class of LIBOR market models can not fully capture the volatility smile. JEL Classification: C4, C5, G1 Interest rate caps and swaptions are widely used by banks and corporations for managing interest rate risk. -
Value at Risk for Linear and Non-Linear Derivatives
Value at Risk for Linear and Non-Linear Derivatives by Clemens U. Frei (Under the direction of John T. Scruggs) Abstract This paper examines the question whether standard parametric Value at Risk approaches, such as the delta-normal and the delta-gamma approach and their assumptions are appropriate for derivative positions such as forward and option contracts. The delta-normal and delta-gamma approaches are both methods based on a first-order or on a second-order Taylor series expansion. We will see that the delta-normal method is reliable for linear derivatives although it can lead to signif- icant approximation errors in the case of non-linearity. The delta-gamma method provides a better approximation because this method includes second order-effects. The main problem with delta-gamma methods is the estimation of the quantile of the profit and loss distribution. Empiric results by other authors suggest the use of a Cornish-Fisher expansion. The delta-gamma method when using a Cornish-Fisher expansion provides an approximation which is close to the results calculated by Monte Carlo Simulation methods but is computationally more efficient. Index words: Value at Risk, Variance-Covariance approach, Delta-Normal approach, Delta-Gamma approach, Market Risk, Derivatives, Taylor series expansion. Value at Risk for Linear and Non-Linear Derivatives by Clemens U. Frei Vordiplom, University of Bielefeld, Germany, 2000 A Thesis Submitted to the Graduate Faculty of The University of Georgia in Partial Fulfillment of the Requirements for the Degree Master of Arts Athens, Georgia 2003 °c 2003 Clemens U. Frei All Rights Reserved Value at Risk for Linear and Non-Linear Derivatives by Clemens U.