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- bobbym
- 2012-09-02 04:46:07
Hi zetafunc;
It seems that style of interview originated at M__icro$oft. Someone once said that If the zombies of Redmond developed it, it is sure to be of no value. You might like to read this fellow's comments:
http://www.bearcave.com/random_hacks/permute.html
- bobbym
- 2012-08-31 18:50:18
Hi;
Thinking on your feet is an attribute like having a high IQ. It pretty much comes built in, you do not train to get it. Some people are faster than others, some cleverer, some more dogged.
I am sure you will get in. Anyways, do not worry about it.
- zetafunc.
- 2012-08-31 18:45:53
bob bundy wrote:
hi zetafunc,
They will already have your school reference so they'll know you are a good mathematician. But they want to find out how you respond to a new question. So trying to 'second guess' what they may ask defeats their objective.
And they won't necessarily expect a full, 'robust', and complete answer in such a short time. After all, Andrew Wiles took 7 years to prove Fermat's LT (at Cambridge of course!)
Just give them your ideas, showing you can think about a problem and apply maths to it. That should do it.
Good luck!
Bob
I forgot about the reference... although regarding second-guessing, I have noticed that they repeat some questions from time to time, and I just found the e^A where A is a matrix question in an old STEP paper. So, it might be useful... although I'm just worried about being thrown into a new environment! What if I get completely stuck and get nowhere at the interview?
Thanks everyone for your replies.
- zetafunc.
- 2012-08-31 18:43:47
bobbym wrote:
Hi;
The time taken is related to your experience and what fields of math you prefer and major in. It only takes someone in computational mathematics 5 seconds to think of that since they use the Taylor's series every day and for darn near every problem.
But at the moment I'm not supposed to have developed a preference yet -- I'm still in the last year where there is pretty much a set syllabus everyone should be able to use. I am just worried because I was not able to get that solution...
- zetafunc.
- 2012-08-31 18:41:49
anonimnystefy wrote:
Hi zetafunc.
I know a guy who goes to Cambridge and had the interview, but I would have to see if he would like telling you about it.
On a different note, you could also derive an expression for e^A from the spectral decomposition of the matrix A.
Can you show me how to do this? Is this the same as matrix decomposition?
- bob bundy
- 2012-08-31 17:27:57
hi zetafunc,
They will already have your school reference so they'll know you are a good mathematician. But they want to find out how you respond to a new question. So trying to 'second guess' what they may ask defeats their objective.
And they won't necessarily expect a full, 'robust', and complete answer in such a short time. After all, Andrew Wiles took 7 years to prove Fermat's LT (at Cambridge of course!)
Just give them your ideas, showing you can think about a problem and apply maths to it. That should do it.
Good luck!
Bob
- bobbym
- 2012-08-31 08:52:40
Hi;
but it never occurred to me to do that until after half an hour of thought
The time taken is related to your experience and what fields of math you prefer and major in. It only takes someone in computational mathematics 5 seconds to think of that since they use the Taylor's series every day and for darn near every problem.
- anonimnystefy
- 2012-08-31 08:04:19
Hi zetafunc.
I know a guy who goes to Cambridge and had the interview, but I would have to see if he would like telling you about it.
On a different note, you could also derive an expression for e^A from the spectral decomposition of the matrix A.
- zetafunc.
- 2012-08-30 08:04:29
Hi,
I just finished my AS levels and I'm about to head into Year 13. My teachers have said that it's very likely that I would be having an interview for the university of Cambridge (mathematics G100) in November, but I am very worried about it. Does anyone here know anything that might be useful for preparing for it? For example, one person I heard got a question asking him to derive an expression for eA where A is a matrix. The solution was to use Taylor series, but it never occurred to me to do that until after half an hour of thought (is there any other way of getting there, by the way?). In an interview it's expected that you'd get that answer quite quickly. How can I prepare for this sort of thing? Any advice would be much appreciated, as I do not have a lot of time left.
Thanks.