ink4-u said:
i know a great developer and he has a degree, but he told me one thing. the price he paid for it and hwat he learnt i could have done it on his own. he said he learned in the real world using trial and error he learned from his mistakes and then didnt make them again, now he is an expert in php mysql java and c++
Hello ink4-u. Thanks for contributing. I am not asserting that the value of self-education is inferior to institutionalised education.
What I am saying is that the necessary concepts for what I want to practice are compacted into a time frame which is significantly shorter than one which would be necessary for a course of self education.
Moreover, the deadlines for assignments have to be met with an intensity of effort which I would find impossible to inflict upon myself with self-study.
Also, the revision periods leading up to timed exams are very intense. This is necessary so that the concepts studied over the previous few months are consolidated. Of course it is impossible for anyone to recall certain skills on demand some time after a course and it's exams. But when any such skills are required in the future, it is so much easier to go back to your reference and pick it up again in no time.
For example, there is a thread on UKBF about a get-together. The main concern is where the venue should be. Should it be in London, Bolton, Scotland, etc? Obviously it should be in a place which is fair to the group as a whole. Since the majority of people attending would come from southern England, you would expect it to be held nearer there than Bolton or Scotland. But where exactly?
I realise that for this one-off event that it is not crucial to find the exact position. But what if we were dealing with a company with such a permanent requirement, and that they considered their profit margins would be affected by such logistics?
This is where sensible mathematical modelling could be very useful. A simple model might consider the sum of all the distances between the venue and the attendees, and find the minimum. To find the minimum sum, you need to know where the venue will be. But this is exactly what we are trying to find in the first place!
I have already formed a basic mathematical model, and solved the equation for it. However, I have been halted by a need to refer back to some calculus which I studied a couple of years ago. This would allow me to find the minimum point on a graph of all possible sums. I could spend a couple of hours or so referring back to a section on differential calculus, and arrive at an answer. But without the study which I did a couple of years ago, it would take me months to find an answer, and that's assuming I had the basic geometry and algebra skills to start with.
By the way, my model is *basic* and only applies to the locations of three attendees and the venue. But I have faith that the model could be extrapolated to an infinite number of attendees, but this remains to be tested.
Something like this would be better if considered by someone like Gavin's wife who has a degree in maths. My pure maths is only 1st level, but is enough to provide tools for me to play around with, what I regard as, a fascinating little problem.
The reason why I found this problem so interesting is because I thought that perhaps the same principles of logistics could be applied to the locations of clients and servers on a computer network, which is what I want to finally specialise in. I may be wrong about this because I just don't have enough academic or real-world experience to know for sure.
This example, for me, illustrates the need for me to have some academic training, as well as real-world experience.
Dave