Eurodollar futures were initially traded on the upper floor of the Chicago Mercantile Exchange in its largest pit, which accommodated as many as 1, traders and clerks. However, the majority of eurodollar futures trading now takes place electronically. The open outcry eurodollar contract symbol is ED and the electronic contract symbol is GE. Electronic trading of eurodollar futures takes place on the CME Globex electronic trading platform, Sunday through Friday from 5: The expiration months are March, June, September and December, as with other financial futures contracts.

The tick size minimum fluctuation is one-quarter of one basis point 0. Eurodollars have grown to be the leading contract offered the CME in terms of average daily volume and open interest. The price of eurodollar futures reflect the interest rate offered on U. Dollar denominated deposits held in banks outside the United States.

More specifically, the price reflects the market gauge of the 3-month U. Eurodollar futures prices are expressed numerically using minus the implied 3-month U. Eurodollar futures provide an effective means for companies and banks to secure an interest rate for money it plans to borrow or lend in the future. The Eurodollar contract is used to hedge against yield curve changes over multiple years into the future. For example: By short selling the December contract, the company profits from upward movement in interest rates, reflected in correspondingly lower December eurodollar futures prices.

In this way, the company was able to offset the rise in interest rates, effectively locking in the anticipated LIBOR for December as it was reflected in the price of the December Eurodollar contract at the time it made the short sale in September. As an interest rate product, the policy decisions of the U. Federal Reserve have a major impact on the price of eurodollar futures.

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A change in Federal Reserve policy towards lowering or raising interest rates can take place over a period of years. Eurodollar futures are impacted by these major trends in monetary policy. The long term trending qualities of eurodollar futures make the contract an appealing choice for traders using trend following strategies. Consider the following chart between and , where the eurodollar trended upwards for 15 consecutive months and later trended lower for 27 consecutive months.

Figure 1: Eurodollars have historically shown long periods of trending price movement in between long periods of trading sideways. Traders using this non-directional strategy place orders on the bid and offer simultaneously, attempting to capture the spread. More sophisticated strategies such as arbitrage and spreading against other contracts are also used by traders in the eurodollar futures market.

The TED spread is the price difference between interest rates on three-month futures contracts for U. Treasuries and three-month contracts for Eurodollars with the same expiration months. This spread is an indicator of credit risk; an increase or decrease in the TED spread reflects sentiment on the default risk level of interbank loans. However, the deep level of liquidity and long term trending qualities of the eurodollar market present interesting opportunities for small and large futures traders alike.

A eurodollar contract is designed so that a basis point 0. Short-term interest rates are the interest rates on loans or debt instruments such as Treasury bills , bank certificates of deposit or commercial paper , that have maturities of less than one year. Short term interest rate futures STIR futures are one of the largest financial markets in the world.

The two main contracts, the Eurodollar and Euribor regularly trade in excess of one trillion dollars and euros of US and European interest rates each day. STIR futures are traded on a completely electronic market place. Those who want to protect against higher rates will want to pay a fixed rate and receive a floating rate in an interest rate swap. Correspondingly, those who anticipate a decline in rates may want to receive fixed interest rate payments and pay floating rates.

Both sides are hedging against risk. A speculative market also exists for interest rates, consisting of traders seeking opportunities to profit from interest rate adjustments or market volatility. The Chicago Mercantile Exchange trades the most short-term interest rate futures and options of any exchange, averaging more than 1.

The Eurodollar futures provide a tool for hedging fluctuations in interest rates on U. These products had an average daily volume approaching 1. An agreement between two parties to exchange interest payments and principal on loans denominated in two different currencies.

A cross currency swap, also referred to as cross currency interest rate swap, is an agreement between two parties to exchange interest payments and principals denominated in two different currencies.

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In a floating-for-floating cross currency swap, the interest rate on both legs are floating rates. Such swaps are also called cross currency basis swap. In a fixed-for-floating cross currency swap, the interest rate on one leg is floating, and the interest rate on the other leg is fixed. Such swaps are usually used for a minor currency against USD. In a regular cross currency, the notional amounts of both legs are constant during the life of the swap.

However, in a mark-to-market cross currency swap, the notional amount of one of the legs is subject to adjustment while the notional amount of the other leg remains constant. The mark-to-market variation is paid or received. NDS are usually used in emerging markets where the currency is thinly traded, subject to exchange restrictions, or even non-convertible. The following descriptions are not mutually exclusive, and more than one of them may apply to a particular bond.

Fixed-income securities can be contrasted with equity securities, often referred to as stocks and shares, that create no obligation to pay dividends or any other form of income. In order for a company to grow its business, it often must raise money: The terms on which investors will finance the company will depend on the risk profile of the company. The company can give up equity by issuing stock, or can promise to pay regular interest and repay the principal on the loan bond, bank loan, or preferred stock.

If an issuer misses a payment on a fixed income security, the issuer is in default, and depending on the relevant law and the structure of the security, the payees may be able to force the issuer into bankruptcy. In contrast, if a company misses a quarterly dividend to stock non-fixed-income shareholders, there is no violation of any payment covenant, and no default. This can include income derived from fixed-income investments such as bonds and preferred stocks or pensions that guarantee a fixed income.

Fixed income derivatives include interest rate derivatives and credit derivatives. Often inflation derivatives are also included into this definition. There is a wide range of fixed income derivative products: The most widely traded kinds are:. Fixed income securities have risks that may include but are not limited to the following, many of which are synonymous, mutually exclusive, or related:.

In finance, discounted cash flow DCF analysis is a method of valuing a project, company, or asset using the concepts of the time value of money. All future cash flows are estimated and discounted to give their present values PVs —the sum of all future cash flows, both incoming and outgoing, is the net present value NPV , which is taken as the value or price of the cash flows in question. Using DCF analysis to compute the NPV takes as input cash flows and a discount rate and gives as output a price; the opposite process—taking cash flows and a price and inferring a discount rate—is called the yield.

The discounted cash flow formula is derived from the future value formula for calculating the time value of money and compounding returns. Where multiple cash flows in multiple time periods are discounted, it is necessary to sum them as follows:. The sum can then be used as a net present value figure. If the amount to be paid at time 0 now for all the future cash flows is known, then that amount can be substituted for DPV and the equation can be solved for i , that is the internal rate of return.

This is the probabilistic counterpart to a deterministic process or deterministic system. Instead of describing a process which can only evolve in one way as in the case, for example, of solutions of an ordinary differential equation , in a stochastic or random process there is some indeterminacy: In the simple case of discrete time , as opposed to continuous time , a stochastic process involves a sequence of random variables and the time series associated with these random variables for example, see Markov chain , also known as discrete-time Markov chain. Another basic type of a stochastic process is a random field , whose domain is a region of space , in other words, a random function whose arguments are drawn from a range of continuously changing values.

## Specials / Coupons

One approach to stochastic processes treats them as functions of one or several deterministic arguments inputs, in most cases regarded as time whose values outputs are random variables: Random variables corresponding to various times or points, in the case of random fields may be completely different. The main requirement is that these different random quantities all have the same type.

Type refers to the codomain of the function. Although the random values of a stochastic process at different times may be independent random variables , in most commonly considered situations they exhibit complicated statistical correlations. Examples of random fields include static images, random terrain landscapes , wind waves or composition variations of a heterogeneous material.

Stochastic calculus is a branch of mathematics that operates on stochastic processes. It allows a consistent theory of integration to be defined for integrals of stochastic processes with respect to stochastic processes. It is used to model systems that behave randomly. The best-known stochastic process to which stochastic calculus is applied is the Wiener process named in honor of Norbert Wiener , which is used for modeling Brownian motion as described by Louis Bachelier in and by Albert Einstein in and other physical diffusion processes in space of particles subject to random forces.

Since the s, the Wiener process has been widely applied in financial mathematics and economics to model the evolution in time of stock prices and bond interest rates. This enables problems to be expressed in a coordinate system invariant form, which is invaluable when developing stochastic calculus on manifolds other than R n. The formula commonly applied is discussed initially. Although this present value relationship reflects the theoretical approach to determining the value of a bond, in practice its price is usually determined with reference to other, more liquid instruments.

The two main approaches here, Relative pricing and Arbitrage-free pricing, are discussed next. Finally, where it is important to recognise that future interest rates are uncertain and that the discount rate is not adequately represented by a single fixed number — for example when an option is written on the bond in question — stochastic calculus may be employed. Where the market price of bond is less than its face value par value , the bond is selling at a discount.

Conversely, if the market price of bond is greater than its face value, the bond is selling at a premium. For this and other relationships between price and yield, see below. Under this approach — an extension of the above — the bond will be priced relative to a benchmark, usually a government security; see Relative valuation. The better the quality of the bond, the smaller the spread between its required return and the YTM of the benchmark. This required return is then used to discount the bond cash flows, replacing i in the formula above, to obtain the price.

Thus, rather than using a single discount rate, one should use multiple discount rates, discounting each cash flow at its own rate. In detail: Thus 3 the bond price today must be equal to the sum of each of its cash flows discounted at the discount rate implied by the value of the corresponding ZCB.

Were this not the case, 4 the arbitrageur could finance his purchase of whichever of the bond or the sum of the various ZCBs was cheaper, by short selling the other, and meeting his cash flow commitments using the coupons or maturing zeroes as appropriate. When modelling a bond option , or other interest rate derivative IRD , it is important to recognize that future interest rates are uncertain, and therefore, the discount rate s referred to above, under all three cases — i.

In such cases, stochastic calculus is employed.

## obligation cotée - English translation – Linguee

The following is a partial differential equation PDE in stochastic calculus which is satisfied by any zero-coupon bond. The solution to the PDE — given in [4] — is:. To actually determine the bond price, the analyst must choose the specific short rate model to be employed. The approaches commonly used are:. The yield to maturity YTM is the discount rate which returns the market price of a bond without embedded optionality; it is identical to required return in the above equation. YTM is thus the internal rate of return of an investment in the bond made at the observed price.

To achieve a return equal to YTM, i. The coupon yield is simply the coupon payment as a percentage of the face value. Coupon yield is also called nominal yield. The current yield is simply the coupon payment as a percentage of the current bond price. The concept of current yield is closely related to other bond concepts, including yield to maturity, and coupon yield. The relationship between yield to maturity and the coupon rate is as follows:.

It is needed because the price is not a linear function of the discount rate, but rather a convex function of the discount rate. Specifically, duration can be formulated as the first derivative of the price with respect to the interest rate, and convexity as the second derivative Continuing the above example, for a more accurate estimate of sensitivity, the convexity score would be multiplied by the square of the change in interest rate, and the result added to the value derived by the above linear formula. In accounting for liabilities , any bond discount or premium must be amortized over the life of the bond.

A number of methods may be used for this depending on applicable accounting rules. One possibility is that amortization amount in each period is calculated from the following formula:. Le remboursement: Taux de rendement: La cotation: Dans leur forme la plus classique, les OAT sont des obligations simples, avec un coupon fixe annuel.

Nombre de jours courus: Dans leur forme la plus classique, les BTAN sont des obligations simples, avec un coupon fixe annuel. Federal agency short-term securities in the U. Interest-bearing deposits held by banks and other depository institutions at the Federal Reserve; these are immediately available funds that institutions borrow or lend, usually on an overnight basis. They are lent for the federal funds rate. Regulated in the US under the Investment Company Act of , money market funds are important providers of liquidity to financial intermediaries Foreign exchange swaps swap de devise Exchanging a set of currencies in spot date and the reversal of the exchange of currencies at a predetermined time in the future.

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In finance, unsecured debt refers to any type of debt or general obligation that is not collateralized by a lien on specific assets of the borrower in the case of a bankruptcy or liquidation or failure to meet the terms for repayment. In the event of the bankruptcy of the borrower, the unsecured creditors will have a general claim on the assets of the borrower after the specific pledged assets have been assigned to the secured creditors. The unsecured creditors will usually realize a smaller proportion of their claims than the secured creditors.

In some legal systems, unsecured creditors who are also indebted to the insolvent debtor are able and in some jurisdictions, required to set-off the debts, which actually puts the unsecured creditor with a matured liability to the debtor in a pre-preferential position. Under risk-based pricing, creditors tend to demand extremely high interest rates as a condition of extending unsecured debt. The maximum loss on a properly collateralized loan is the difference between the fair market value of the collateral and the outstanding debt.

Without collateral, the creditor stands to lose the entire sum outstanding at the point of default, and must boost the interest rate to price in that risk. Where high interest rates are considered usurious, unsecured loans are either not made at all, or are made by loan sharks unafraid of the law. Du point de vue du vendeur, on parle de Repo: Il existe trois principales constructions de Repo: A repo is economically similar to a secured loan, with the buyer effectively the lender or investor receiving securities as collateral to protect him against default by the seller.

The party who initially sells the securities is effectively the borrower. Almost any security may be employed in a repo, though highly liquid securities are preferred as they are more easily disposed of in the event of a default and, more importantly, they can be easily obtained in the open market where the buyer has created a short position in the repo security by a reverse repo and market sale; by the same token, non liquid securities are discouraged. Unlike a secured loan, however, legal title to the securities passes from the seller to the buyer.

Coupons interest payable to the owner of the securities falling due while the repo buyer owns the securities are, in fact, usually passed directly onto the repo seller. This might seem counterintuitive, as the legal ownership of the collateral rests with the buyer during the repo agreement. Although the transaction is similar to a loan, and its economic effect is similar to a loan, the terminology differs from that applying to loans: However, a key aspect of repos is that they are legally recognised as a single transaction important in the event of counterparty insolvency and not as a disposal and a repurchase for tax purposes.

There are two types of repo maturities: Overnight refers to a one-day maturity transaction. This website uses cookies to improve your online experience, to understand how the website is used and to tailor advertising. You can read more about these cookies and make your cookies choices at Cookie Policy. To find out more information about how we process your personal data, please visit our Privacy Policy.

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