Blah de Blah

A completely useless post as the name suggests 😛

So, if you have noticed, I have changed the theme of the blog, I was kinda bored with the greenish springish theme…this one’s completely the opposite and I kinda like it. Simple, a bit too plain, literally on the verge of boredom 😛

You might also notice a new page named Blissful Marriage which lists the whole series for easy access. I dont know if I have missed out on a particular topic, if I have, please leave a message there so that I can do a post on that wenever I can.

Other than that, I was hoping to make some money from the blog. Any bright ideas? I mean I know of adsense, but does it let you make enough money? People, I need ideas to make this blog more useful for myself than just venting out and/or using it as an extended version of twitter.



untitledI hated Dijkstra. I really did.

But soon after his  death in 2002 while I was only in the second year of my undergraduate degree trying to make sense out of the Dining philosphers problem, I started to search the various aspects of his life and realized how truly amazing he was. In merely 72 years, he gave so much to the world of computer science: be it the harmful effects of GOTO statements or the concept of Semaphores, we are all grateful to him for his generous contributions that he made, all of them neatly written by him with his ink pen. Isnt it just amazing that one of the greatest computer scientists of all time did not consider it ultimately important to use computers himself?

Today, on his 7th death anniversary, could you please pay homage to this great man by visiting this website and reading some of his greatest gifts to the beautiful world of computer science?

God doesn’t play dice with the universe

My quest to make some sense  out of randomness, logic and Islam led me to the Theory of Incompletion. It is a beautiful theory on its own. It says how any theory or any law that we might have now can be nullified with new discoveries and invention and goes on to state that logic in itself does not exist: which did not lead to randomness (randomness itself had been known for a long time) but made it completely unavoidable in modern day Physics.

I hope, if you are still reading this, know that you can not predict exactly what’s going to happen because nature itself is non-deterministic: you can only predict probabilities. Thats where randomness becomes just so important. Poor Einstein, he was never able to prove that there are some hidden variables which could perhaps bring back the good old days of deterministic Newtonian Physics. Einstein was a physist, he was never scared of randomness but he still firmly believed that there must be something that could eliminate randomness, a true challenge to the Theory of Incompletion.

My own research that I have often been whining about is about randomness in time series and I somehow stumbled upon something else which can possibly be used to quantify the Theory of Incompletion: The number of wisdom.

So what is the number of wisdom? Chaitin discovered a number (called Ω, ‘Omega’) with the amazing property that it is “perfectly well-defined mathematically, but you can never know its digits, you can never know what the digits in the decimal expansion of this real number are. Every one of these digits has got to be from 0 to 9, but you can’t know what it is, because the digits are accidental, they’re random. The digits of this number are so delicately balanced between one possibility and another, that we will never know what they are!” (OK, I myself dont know wat I just said!!! 😛 )

Lets track back a lil and see what it actually is: In simple words, Chaitin is only trying to say that if we can find the exact digits of the ‘number of wisdom’, all sorts of randomness can be eliminated and also prove that mathematics has no limits (we already know that Theory of Incompletion says that mathematics is incomplete and has boundaries: wat is true within one boundary will be false in some other boundary)

I am intrigued, fascinated, to say the least! 😀