Exact propagation has an analytical solution if the integral of the kernel times a Gaussian function can be computed analytically. There is not a solution for unifying the calculation of exact propagation (in a single script) for such class of covariance functions.
More plausible solutions exist:
- Each script is written on its own
- There is a single script for propagation, but contains separated numerical recipes for various covariance functions
- There is a single script for propagation that requires specific properties of propagation to be available inside each covariance function, for example, the integral of the kernel times a Gaussian function is already available inside the covariance function script.
Exact propagation has an analytical solution if the integral of the kernel times a Gaussian function can be computed analytically. There is not a solution for unifying the calculation of exact propagation (in a single script) for such class of covariance functions.
More plausible solutions exist: