sophieactrainee
Keen member
Hi there,
In one the tutorials, it was discussed that Standard Brownian Motion increments aren't leptokurtic enough? I.e. they following a N(0,t-s) distribution and don't have the following characteristics:
The reason being that
- the tails aren't fat enough (i.e. probability of big movements)
- the peaks aren't thin enough (i.e. probability of little movement)
My question is this:
Where in the theory are we told that we assume share prices have these characteristics in red?
Thanks
In one the tutorials, it was discussed that Standard Brownian Motion increments aren't leptokurtic enough? I.e. they following a N(0,t-s) distribution and don't have the following characteristics:
The reason being that
- the tails aren't fat enough (i.e. probability of big movements)
- the peaks aren't thin enough (i.e. probability of little movement)
My question is this:
Where in the theory are we told that we assume share prices have these characteristics in red?
Thanks