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In finance, the dirty price is the price of a bond including any interest that has accrued since issue of the most recent coupon payment. This is to be compared with the clean price, which is the price of a bond excluding the accrued interest. Dirty Price = Clean Price + Accrued Interest
Comparatively, the dirty price is the price of a bond including the accrued interest. Therefore, Clean Price = Dirty Price − Accrued Interest. In Bloomberg Terminal or Reuters, bond prices are quoted using the clean price. Traders tend to think of bonds in terms of their clean prices. Clean prices are more stable over time than dirty prices.
The "clean price" is the price excluding any interest that has accrued. Clean prices are generally more stable over time than dirty prices. This is because the dirty price will drop suddenly when the bond goes "ex interest" and the purchaser is no longer entitled to receive the next coupon payment.
When considering bond prices, higher coupon rates, par values or periods to maturity will have higher prices. However, if a bond has a higher YTM, the bond price will be lower. Bond Prices vs ...
3 key reasons bond prices move up and down. There are three primary factors that drive movements in bond prices: the movement of prevailing interest rates, the ability of the issuer to meet the ...
Here Face value is the face value of the bond, and Clean price is the clean price of the bond (i.e. present value of the bond with accrued interest subtracted). Formula for adjusted current yield [ edit ]
The current yield, interest yield, income yield, flat yield, market yield, mark to market yield or running yield is a financial term used in reference to bonds and other fixed-interest securities such as gilts. It is the ratio of the annual interest payment and the bond's price:
Binomial Lattice for equity, with CRR formulae Tree for an bond option returning the OAS (black vs red): the short rate is the top value; the development of the bond value shows pull-to-par clearly In quantitative finance , a lattice model [ 1 ] is a numerical approach to the valuation of derivatives in situations requiring a discrete time model.