Monday, 23 January 2017

Paradox and You

ERROR .

Lets have a quick snapshot over a few things, out of the things we know we are accustomed with the term error.
Now what is this error?
it is [input-(output*constant)]..this error can be represented by a very classical form of a control system model .
What if the output reaches close to input i.e we get error very very equal to zero.So practically the circuit joining the error to the system becomes a high impedance state and we can never reach the given value..hence in other words ERROR CAN NEVER BE ZERO.

GABRIEL'S HORN.

It is a which has infinite surface area but finite volume.
Sounds "WTF!!!!"..continue

Since the horn has finite volume but infinite surface area, it seems that it could be filled with a finite quantity of paint, and yet that paint would not be sufficient to coat its inner surface – an apparent paradox. In fact, in a theoretical mathematical sense, a finite amount of paint can coat an infinite area, provided the thickness of the coat becomes vanishingly small "quickly enough" to compensate for the ever-expanding area, which in this case is forced to happen to an inner-surface coat as the horn narrows. However, to coat the outer surface of the horn with a constant thickness of paint, no matter how thin, would require an infinite amount of paint.
Of course, in reality, paint is not infinitely divisible, and at some point the horn would become too narrow for even one molecule to pass. But the horn too is made up of molecules and so its surface is not a continuous smooth curve, and so the whole argument falls away when we bring the horn into the realm of physical space
into action . At some point of time one particle / molecule would pass from time to time and after that it would be practically impossible to do it once.
Wait what

WHEELS???
Invention of wheel also took place the same way
The Gods punished a human to push a heavy stone up the hill and when it reaches the top to simply push it and watch it fall down and again repeat the process infinite number of times
So ending this with a piece of problem for you all
How can the smaller circle travel the same distance when its circumference is less than the entire wheel?

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