RE: Jobs status and brain dump

Posted by cuchulainn on
URL: http://quantlib.414.s1.nabble.com/Interpolator-semantics-tp4212p4217.html

[Quantlib-users] Jobs status and brain dump
7) You should be able to go straight from a stochastic differential
equation to a FDM scheme *without* going through a PDE.  I've never seen
someone do this or work out step by step the math for doing this, but it
can be done.  Calculating a PDE is totally unnecessary in doing FDM.
wow! Examples???
 
What about straight from a PDE to FDM without SDE "preprocessor"?
 
That's the way it is in CFD?
 
DD


From: [hidden email] on behalf of Joseph Wang
Sent: Wed 16/11/2005 13:58
To: [hidden email]
Cc: [hidden email]; [hidden email]
Subject: [Quantlib-users] Jobs status and brain dump

Also, I should be starting second round interviews with a Wall Street
firm next week.  One issue that will come up is how that meshes with my
work on Quantlib.  Something that I will insist on is that my employment
not prevent me from contributing code back to Quantlib if that code
doesn't have any proprietary methods.  I don't have any problem with the
employer keep secret stuff secret, but if the terms of my employment
keep me from contributing *anything* to Quantlib, then its not a good
deal for me long term.  (It's also not a good deal for my employer since
it means that they are going to be constantly reinventing the wheel. 
Whether they realize this or not is one criteria for taking the job or not.)

If anyone has a similar situation let me know.  If no one has a similar
situation, I'd also like to know that since it means that I might have
to hire an IP lawyer to draft a "Quantlib clause" to any NDA that I
sign, and other people might be able to use that clause with their
employers.  I'm actually in a good position to negotiate something like
this since I can and will reject a job offer if the employer is not
willing to be flexible about this.

Also a general brain dump for stuff that I almost certainly will not be
able to talk about if I get hired.

1) Hypothesis: The model that most people use to value RMB currency
forwards is wrong.  RMB currency forwards are not valued by the future
expectation of RMB appreciation, but rather by the current spot price of
RMB and the interest rate parity equation.  One consequence of this that
you ought to expect that the value of RMB forwards to appreciate in the
next few months as the Chinese government loosens monetary policy and
the Fed tightens monetary policy.  This will make absolutely no sense if
you model currency forwards as a crystal ball.

2) Hypothesis: Once the RMB really starts to move, people will find that
the world currency system is dynamically unstable.  RMB moves, East
Asian currency follows, if this feeds back to the RMB basket, then you
end up with a positive feedback loop.  This hasn't been much of an issue
since the PBC is holding the value of the RMB constant.  Where this will
bite is if you have a currency crisis.

3) PRC markets are much more rational and amenable to quantitative
methods than most people think.  Yes, you have issues with illiquidity,
capital controls, fraud, corruption, information asymmetry, but that a
mathematical model can take all of that into account.  You can
mathematically model fraud and corruption, for example.

4) You can model a convertible model not only as call option with a bond
but also like a put option with a stock.  The latter may be more useful
if you have a CB whose value is above the conversion ratio, and would
give you a reason *not* to convert a bond, even if you can.

5) The Fokker-Planck equation models the evolution of probability
distributions of a stochastic differential equation.  If you try to
write down the moments evolution of the FP equation, you end up with
some very simple formulas.  One thing that happens is that the higher
order moments don't seem to feedback on the lower order ones like they
do in the Navier-Stokes.

6) Information theory is underused in QF.  Given a certain about of
information, one can derive some equations using information theory so
figure out what can be figured out from that data.  This can tell you
that you shouldn't bother making a more complex model because the data
is too spotty for it to make a difference.  The basic way this would
work is to calculate the number of bits of the information that you
have, and then you should be able to calculate the number of bits (i.e.
the precision) of the output that you are calculating.

7) You should be able to go straight from a stochastic differential
equation to a FDM scheme *without* going through a PDE.  I've never seen
someone do this or work out step by step the math for doing this, but it
can be done.  Calculating a PDE is totally unnecessary in doing FDM.

8) You can bring in all of the good stuff in axiomatic probability
theory if you realize that changing a measure is mathematically the same
as changing the grid in an FDM calculation.  You can also relate this to
topology since the zero points in a probability measure are your
topological invariants.

9) Standard Wall Street hiring methods very much discourage creative
thinking.  Basically you get the job based on how will you've mastered
text book techniques, but spending time doing that discourages you from
rewriting the textbook.

Anyway I haven't been hired yet, so if anyone wants to chat about these
ideas I still can.  I'm also still in the market for other job offers.

Also, If anyone knows how to deal with this situation let me know.  I
give resume to school recruiter for firm.  School recruiter is *very*
busy, and I've gotten zero information from the recruiter or anyone else
in the firm about status of resume.  If my understanding is correct, I
can now longer use a head hunter to forward resume to said firm. 
Suggestions about what to do?  I've already spammed everyone I know in
said firm, but I'm much too low of a priority to get anyone's attention.

This is actually a fun Alice and Bob-type problem.  I would like to get
the attention of someone on this list from said firm, but I don't want
to let anyone know else which firm it is.  Standard solution is a shared
secret....  Hmmm....  Fun problem.....

I'd ask on Wilmott but I generally get side tracked there on discussion
that keep me from coding quantlib. :-) :-) :-)




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