| Financial Derivatives Toolbox™ | ![]() |
[StockOptSpec] = stockoptspec(OptPrice,
Strike, Settle,
Maturity, OptSpec,
InterpMethod)
OptPrice | NINST-by-1 vector of European option prices. |
Strike | NINST-by-1 vector of strike prices. |
Settle | Scalar date marking the settlement date. |
Maturity | NINST-by-1 vector of maturity dates. |
OptSpec | NINST-by-1 cell array of strings 'call' or 'put'. |
InterpMethod | (Optional) Method of interpolation to use for option prices. InterpMethod is [{'price'} | 'vol']. The default is 'price'. By specifying 'vol', implied volatilities will be used for interpolation purposes. The interpolated values will then be used to calculate the implicit interpolated prices. |
[StockOptSpec] = stockoptspec(OptPrice, Strike, Settle, Maturity, OptSpec, InterpMethod) creates a structure encapsulating the properties of a stock option structure.
Consider the following data quoted from liquid options in the market with varying strikes and maturity. You specify these parameters in MATLAB® as follows:
Settle = '01/01/06';
Maturity = ['07/01/06';
'07/01/06';
'07/01/06';
'07/01/06';
'01/01/07';
'01/01/07';
'01/01/07';
'01/01/07';
'07/01/07';
'07/01/07';
'07/01/07';
'07/01/07';
'01/01/08';
'01/01/08';
'01/01/08';
'01/01/08'];
Strike = [113;
101;
100;
88;
128;
112;
100;
78;
144;
112;
100;
69;
162;
112;
100;
61];
OptPrice =[ 0;
4.807905472659144;
1.306321897011867;
0.048039195057173;
0;
2.310953054191461;
1.421950392866235;
0.020414826276740;
0;
5.091986935627730;
1.346534812295291;
0.005101325584140;
0;
8.047628153217246;
1.219653432150932;
0.001041436654748];
OptSpec = { 'call';
'call';
'put';
'put';
'call';
'call';
'put';
'put';
'call';
'call';
'put';
'put';
'call';
'call';
'put';
'put'};
StockOptSpec = stockoptspec(OptPrice, Strike, Settle, Maturity, OptSpec)
StockOptSpec =
FinObj: 'StockOptSpec'
OptPrice: [16x1 double]
Strike: [16x1 double]
Settle: 732678
Maturity: [16x1 double]
OptSpec: {16x1 cell}
InterpMethod: 'price'![]() | ratetimes | stockspec | ![]() |
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