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Why Raining Is Not Laughing desember 21, 2008

Posted by herraheri in Herra the Heri.
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First of all: Obviously raining and laughing respectively not laughing are two things that are not necessarily connected. Sometimes even raining is the cause for tremendous outbursts of laughter, for example if it rains heavily and people just did their traditional rain dance before. What a joy that has to be can hardly be imagined by someone who never did rain dancing before (yes – I have to admit – this includes me).

However, it is also a fact that raining (drops of water crashing down on the ground) and laughing are two different things. In this respect the thesis claiming the above (namely that raining is not equal to laughing) holds – even though in quite superficial semantic way.

In other respects, I hereby mean something in a more contextual sense, raining may be a perfect symbol for not laughing. I mean: Imagine relaxing but feeling somehow unable to laugh (yes, these things happen) it may be a good thing if it rains outside. Consequently: Raining is not laughing. But: This conclusion raises another point for further discussion: Would consequently be sunshine laughing? And: How moody is the whether? What does mood do to the climate and: What does every individuals weather look like? Hm.


It’s All in The Numbers! desember 3, 2008

Posted by herraheri in M. L'éléphant.
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Have you ever wondered why people study mathematics? Undisputedly because it is so easy. Everything is basically connected to numbers. And – to be honest there are not many of them:

1,2,3,4,5,6,7,8,9 and if you want to be complicated 0.

Just imagine the alphabet in contrary: 24 letters plus additional special letters depending on the language the letters correspond to.

But back to mathematics: Of course there are combinations of numbers but once you got the system (1,2,3,4,5,6,7,8,9,0 you remember) it’s easy. Too easy maybe, that is why the operators come in: Addition, substraction, division and multiplication plus ridiculous things like curves, parables and maybe the geometrical figures (but even here, the magic pi-figure is just a mere combination of the basic numbers, though it never ends which makes it hard to memorize (3,14 and so on and so on).

Combined with logical rules of deduction (yes, yet another level of complexity) and probability (yes yes yes) the system evolves: BUT: It is and always will be based on numbers and their combinations. A Shakespeare sonett should be harder to memorize (more characters) than an simple calculation – take for example the function of bacteria growth in a lake which also uses the „magical“ Eulersche Zahl (which itself is of course a combination of numbers and therefore easy to use). Let’s get it on – math mates!