(Msg. 1) Posted: Sat Jun 23, 2007 10:58 am
Post subject: Bisection method for volatility-> VBA function not working, please help Archived from groups: microsoft>public>excel>querydao (more info?)
Returns error-> whats wrong with the first function-> I defined the
option pricing formula in the other function
Option Explicit
Function ImpliedVol2(optType, S0, K, rcinterest, q, T, trueprice)
Function BSMOptPrice(optType, S0, K, rcinterest, q, T, sigma)
' Calculates Black-Scholes-Merton option price
' optType = 1 for call, -1 for put
' This function uses Functions BSD1 and BSD2
Dim exprT, expqT, ND1, ND2
If S0 > 0 And K > 0 And T > 0 And sigma > 0 Then
exprT = Exp(-rcinterest * T)
expqT = Exp(-q * T)
ND1 = Application.NormSDist(optType * _
BSD1(S0, K, rcinterest, q, T, sigma))
ND2 = Application.NormSDist(optType * _
BSD2(S0, K, rcinterest, q, T, sigma))
BSMOptPrice = optType * (S0 * expqT * ND1 - _
K * exprT * ND2)
ElseIf S0 > 0 And K > 0 And sigma > 0 And T = 0 Then
BSMOptPrice = Application.Max(0, optType * (S0 - K))
Else
'MsgBox "One of the inputs provided is invalid"
BSMOptPrice = 0
End If
End Function
Private Function BSD1(S0, K, rcinterest, q, T, sigma)
' Calculates D1 for Balck-Scholes-Merton option pricing
(Msg. 2) Posted: Fri Aug 03, 2007 5:57 pm
Post subject: Re: Bisection method for volatility-> VBA function not working, please help [Login to view extended thread Info.] Archived from groups: per prev. post (more info?)
The code is all Greek to me, but I notice you are using EJ on the LHS of an
equation before it appears on a RHS, i.e. it is not set before you first use
it.
<eliasjohnk.RemoveThis@yahoo.com> wrote in message
news:1182621537.765941.276400@p77g2000hsh.googlegroups.com...
> Returns error-> whats wrong with the first function-> I defined the
> option pricing formula in the other function
>
>
> Option Explicit
> Function ImpliedVol2(optType, S0, K, rcinterest, q, T, trueprice)
>
> Dim optionpricelow As Double
>
>
> Dim optionpricehigh As Double
>
> Dim lowervol As Double
> Dim uppervol As Double
>
>
> Dim sigma As Double
> Dim EJ As Double
>
> sigma = 5
> optionpricelow = BSMOptPrice(optType, S0, K, rcinterest, q, T, sigma)
> sigma = 200
> optionpricehigh = BSMOptPrice(optType, S0, K, rcinterest, q, T, sigma)
>
>
> If optionpricehigh - trueprice > trueprice - optionpricelow Then
> uppervol = (200 + 5) / 2
> lowervol = 5
> Else
> uppervol = 200
> lowervol = (200 + 5) / 2
> End If
>
> Do While EJ > 0.0001
>
>
> sigma = lowervol
> optionpricelow = BSMOptPrice(optType, S0, K, rcinterest, q, T, sigma)
> sigma = uppervol
> optionpricehigh = BSMOptPrice(optType, S0, K, rcinterest, q, T, sigma)
>
> If optionpricehigh - trueprice > trueprice - optionpricelow Then
> uppervol = (uppervol + lowervol) / 2
> lowervol = lowervol
> Else
> uppervol = uppervol
> lowervol = (uppervol + lowervol) / 2
>
> End If
>
> EJ = optionpricehigh - optionpricelow
> Loop
>
> ImpliedVol2 = sigma
>
> End Function
>
>
>
> Function BSMOptPrice(optType, S0, K, rcinterest, q, T, sigma)
> ' Calculates Black-Scholes-Merton option price
> ' optType = 1 for call, -1 for put
> ' This function uses Functions BSD1 and BSD2
>
> Dim exprT, expqT, ND1, ND2
>
> If S0 > 0 And K > 0 And T > 0 And sigma > 0 Then
> exprT = Exp(-rcinterest * T)
> expqT = Exp(-q * T)
> ND1 = Application.NormSDist(optType * _
> BSD1(S0, K, rcinterest, q, T, sigma))
> ND2 = Application.NormSDist(optType * _
> BSD2(S0, K, rcinterest, q, T, sigma))
> BSMOptPrice = optType * (S0 * expqT * ND1 - _
> K * exprT * ND2)
> ElseIf S0 > 0 And K > 0 And sigma > 0 And T = 0 Then
> BSMOptPrice = Application.Max(0, optType * (S0 - K))
> Else
> 'MsgBox "One of the inputs provided is invalid"
> BSMOptPrice = 0
> End If
>
> End Function
>
>
> Private Function BSD1(S0, K, rcinterest, q, T, sigma)
> ' Calculates D1 for Balck-Scholes-Merton option pricing
>
> BSD1 = (Log(S0 / K) + (rcinterest - q + 0.5 * sigma ^ 2) * T) / _
> (sigma * Sqr(T))
> End Function
>
>
> Private Function BSD2(S0, K, rcinterest, q, T, sigma)
> ' Calculates D2 for Balck-Scholes-Merton option pricing
>
> BSD2 = BSD1(S0, K, rcinterest, q, T, sigma) - (sigma * Sqr(T))
> End Function
>
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