- #1
seanos
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- 0
I want to write a function that takes other functions as inputs. Specifically I want to define a function F that takes input 't' (time) and 2 distribution functions, D1 and D2, as inputs (each distribution function itself a function of 't').
For a simple example, if function F is the product of these distribution functions at time t then I could write:
F(t) = D1(t) * D2(t)
So far so good. But now, this is where I get stuck, how do I define another function whose definition includes several F functions each using different distribution functions?
To give an example, let's say I want to define a function G which is the difference between two F functions of different distribution functions. Could I write this:
G(t) = F(t, D1(t), D2(t)) - F(t, D2(t), D3(t)) where F(t, X(t), Y(t)) = X(t) * Y(t)
If not, what is a better way to write this?
Thanks for reading this!
For a simple example, if function F is the product of these distribution functions at time t then I could write:
F(t) = D1(t) * D2(t)
So far so good. But now, this is where I get stuck, how do I define another function whose definition includes several F functions each using different distribution functions?
To give an example, let's say I want to define a function G which is the difference between two F functions of different distribution functions. Could I write this:
G(t) = F(t, D1(t), D2(t)) - F(t, D2(t), D3(t)) where F(t, X(t), Y(t)) = X(t) * Y(t)
If not, what is a better way to write this?
Thanks for reading this!
