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by substituting the two inner fractions of discount factors from the preceding expressions for F1 and F2. Subsequently, if F1 and F2 are lognormal, then F cannot be lognormal at the same time. Following Brigo and Mercurio (2001c), consider the following dynamics: dF1(t) = ( . . . )dt + 1(t)F1(t)dz1(t) dF2(t) = ( . . . )dt + 2(t)F2(t)dz2(t) dz1dz2 = for the two semiannual rates. is the infra-correlation between the inner rates F1 and F2. Thus, by differentiation of equation (13.13), we get F (t ) F (t )F (t ) F (t ) F (t )F (t ) dF(t ) = ( . . . )dt + 1 (t ) 1 + 1 2 dz1 (t ) + 2 (t ) 2 + 1 2 dz2 (t ) 2 4 4 2 Taking the variance on both sides, conditional on the information available at time t, yields F (t ) F (t )F (t ) F (t ) F (t )F (t ) 2 2 (t )F 2 (t ) = 1 (t ) 1 + 1 2 + 2 (t ) 2 + 1 2 2 4 4 2 2 c# pdf417 barcode generator C#.NET PDF-417 Generator Control - Generate PDF417 Barcode in ...
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