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Hello lindah;
Not to me it isn't.
I am 93 and a gemini. I like bball, pool, chess, bear fighting and dating, which is about the same as bear fighting. I also like being dropped in the jungles of Borneo and fighting my way to the coast. I am Cary Grant good looking, charming and not afraid to cry.
I guess you have gone senile, since I last visited the forums
Is bobbym's age still a secret or did I miss out?
Hi bobbym;
I made up the e^ax, the a is supposed to be a constant
Hi bobbym,
The Radon-Nikodym always has to be a martingale for Girsanov's change of measure to be valid w.r.t Brownian motion.
Thanks to bobbym, bob bundy and gAr for your help with my questions recently!!
My exams have finished and I'll know results in a couple of weeks
Linda
Hi guys,
Sorry for the raft of questions, my exam is in a couple of days and I think my brain has imploded, so apologies if this is a very silly question
Currently I am assessing whether the Radon-Nikodym derivative is a martingale. A sufficient condition (Novikov's) for this is:
Does this condition simply requires the function to be finite. I've always taken this definition (integrable functions) for granted, and have never needed analysis until now.
For example if the expectation I obtain is
then this is not ?Thank you in advance for any feedback
They are both child prodigies under 20
Hi gAr,
Thank you for that!
That was exactly what I was looking for, the word trinomial seemed to elude me on my searches.
Hi bob and bobbym;
Thank you for that! I just confirmed with my tutor that bob's answer is the right one. I had no idea what that wedge symbol meant, but in this context it definitely means the minimum as bob has identified.
Oh my, another piece of the puzzle in place
Hi guys,
I just wanted to ask if you guys are aware of any shortcuts/rules when expanding something along the lines of:
I can manually do this, however it is a past exam question, thus wanted to find out a quicker way to do this. I realise the last two terms cancel, but it's just a little for when I'm assessing if Brownian motion is a martingale.
I've come across only cubic expansions of the form (a+b)^3 so far in my searches,
Thank you in advance for any feedback
Thank for that bobbym!
Hi;
Could you post a link to that video please?
Yes, bobbym that's why I like coming here!
Hi bobbym;
It's more my fault for not reading the faq!
Link to annoying people removed by Administrator. No, not the real administrator, the other one.
Hi bobbym;
That is okay! Thank you for looking.
It's such an abstract course, I keep running into walls of formulas, no practical examples etc
Btw I have just tried using math site as you previously recommended. I was unaware of the site's etiquette and got a dressing down very early
Hi bobbym;
I've been feeling that way about stochastic processes and calculus all semester!
Hi guys,
It has been a while!!
I have a quick question as follows:
Where X(t) is an Ito process and
Is
a stopping time?May I ask what this notation
means?I understand the maximum or minimum of two stopping times is a stopping time, but unsure how to explain this one.
Any hints would be greatly appreciated
Thank you
Linda
Hi bobbym,
I believe I'm thick skinned enough (I'm the only girl in the course ), what would you recommend?
I have frequented Wilmott and Nuclear Phynance before and I agree sometimes there are condescending posters there.
Hi bobbym;
My simulated graph looks like all the generic GBM plots found on the topic and the data is lognormally distributed which is a good sign.
My apologies N~(0,1) is a normal distribution with mean = 0 and variance = 1
Hi bobbym;
So i was asked to write up a program for the SDE for Geometric Brownian motion:
For GBM this means
andThe code I wrote up for
was:I looped this in the program to obtain
In the end plotting
gives a simulated sample path of GBMDoes this sound right in your experience?
Thank you
Linda
Hi bobbym
Thanks for your offer to help as always!!
I found an example of simulating the process by reducing the SDE to sort of a method of finite differences.
Hi guys,
I've been asked to simulate a Wiener and Geometric Brownian motion computationally by generating the partial sum for the stochastic integral.
Is anyone familiar with this type of math and willing to check my code (Matlab)?
One further question is after simulating the processes I am asked to compared what I have generated to the theoretical distributions - would this mean the normal and log-normal distributions for Wiener and GMB respectively?
Thank you in advance for any feedback
Linda
Hi bobbym,
There can be slight pain if I over exert myself. I will take a couple of months for me to return to full fitness
The most acute pain atm is in the head - oh the math
Hi bobbym,
With FAI, no one is sure - but its coined the disease for the active. Ironic too much exercise leads to it! I'm not 100% yet, I'm undergoing physical therapy to get back to full strength and mobility
Mathematics - I'm currently working thru the content this semester - stochastic processes and stochastic calculus coupled with option pricing.
It;s been tough going so far!!
Yes, sorry its a bit late
I had hip surgery (femoral impingement) over the summer (I'm in Australia) and so have been recovering, but all is well now!
Hi guys,
Sorry this is a bit late , but happy new year to all!!!
Thank you for all your generous help in the past year