If we have the process , where x is a constant. How do I show that if then, when , converges in distribution toward a Gaussian distribution?
Can I use the fact that which goes to 0 when ? This implies that converges to a Gaussian process?
If we have the process , where x is a constant. How do I show that if then, when , converges in distribution toward a Gaussian distribution?
Can I use the fact that which goes to 0 when ? This implies that converges to a Gaussian process?