Component |
Resolution - Vanilla Options |
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Function Definition |
oBSw_IS(WarrantPrice, ValueDate, MaturityDate, Exercise, Volatility, RiskFree, TotalShares, Warrants, SharesPerWarrent, DividendSchedule) Uses the Newton-Raphson iteration procedure to calculate the implied spot price that equates the given market price of the warrant with the Black Scholes model price of the warrant. Returns the implied spot only. |
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Option Types |
European call warrants. |
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Function Parameters |
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Parameters
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Description |
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Parameter Type |
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Restrictions |
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WarrantPrice |
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Current market price of traded warrant. |
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Double |
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WarrantPrice > 0 |
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ValueDate |
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Valuation date of the warrant. |
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Date |
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ValDate < MatDate |
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MaturityDate |
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Maturity date of the warrant. |
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Date |
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MatDate > ValDate |
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Exercise |
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Exercise price of the warrant. |
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Double |
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Exercise > 0 |
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Standard Deviation |
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The standard deviation of the spot price plus the diluted warrant price. |
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Double |
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Standard Deviation >= 0% |
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RiskFree |
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Risk free interest rate, entered as either a single rate (act/365) or as a user defined zero curve object. |
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Double or Curve |
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RiskFree >= 0% |
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TotalShares |
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Total number of outstanding shares of the underlying instrument. |
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Double |
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TotalShares >= 0 |
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Warrants |
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The number of warrants. |
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Double |
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Warrants >= 0 |
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Shares PerWarrent |
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The number of shares that can be purchased with each warrant. |
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Double |
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SharesPerWar >= 0 |
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DividendSchedule |
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The dividend schedule of the underlying stock. Entered as a range of cells 2 columns wide. The first column is the date while the second is the rate. Alternatively, the dividend can be entered as a single continuous rate. |
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Curve or Double |
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If specified as a Curve, each dividend date must be unique. |
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See Also oBSw( ) - Black Scholes Warrant Function oBS_IS( ) - Black Scholes Implied Spot Function oBSw_IV( ) - Black Scholes Warrant Implied Volatility Function |
Copyright © 2005 Resolution Financial Software.