It is a concept rather than a number. It is the ratio of the
circumference of a circle to its diameter. The most basically used value for
basic calculations is 22/7. This in turn goes as 3.142857142857… and so on
until any number of digits you want to calculate. But it is not actually 22/7. So
the exact number varies depending on which version of the fraction you are
using as your reference. I am not going to go deep into the calculating of pi
here. Go to http://en.wikipedia.org/wiki/Pi
for a basic understanding of the history of pi.
If you wanted to find out a factor using some formula which
needs the same factor to be known, then it will not work; never. Squaring the
circle (http://en.wikipedia.org/wiki/Squaring_the_circle
) was proven impossible because of the values and characteristics found for pi.
Now, squaring the circle cannot be attempted without having
a way of calculating the area of a circle. Calculating the area of a circle
requires pi by all means. If you are using pi to calculate the area of the
circle and are trying to prove pi, then it is not going to work. Squaring the
circle is basically the challenge to understanding the relationship of the
diameter of a circle to its circumference; nothing else.
Unless you come up with a solution to devising the area of a
circle without having to use pi, you are not going to be able to prove or
disprove anything about squaring the circle; and therefore to understanding the
relationship. Is there a way to calculate the area of a circle without having
to use pi? As far as I know; No!
Let me take you to another angle where it is not Newtonian
Physics nor is Einstenian Science; this is new. What if a circle wasn’t a
circle at all? What if a circle was actually not a shape but an optical
illusion? Here is why. For something to exist in space, that thing or shape has
to align with the least units of space. Since space is 3D, the least units of
space also should be 3D. Any other 3D shapes than cubes cannot fill in the
space without gaps. The basic units of space are cubes; not spheres. Spheres and
circles and anything with a curve do not exist. We only imagined and seen them
because of our very least of comprehensive ability.
Every tiniest part of space should be filled with the least
units of space and you give any other shape for the basic units of space and
there will be gaps in volume where you wouldn’t have any idea of what filled it
in. Since it is space, filling in must be the basic units of space.
It is not impossible. Until we developed scanning electron
microscopes, how much uneven the perfect of surfaces were. Consider something
that is completely flat; is it really so? At the end the material is made up of
atoms and molecules which do not have a flat surface. So nothing in spite of
however perfectly flat looking it is, is not flat; not at all.
It is in the same way, nothing is curved in this universe. Nothing
can be. Everything is comprised of straight edged basic building units. It is
the appearance even to the electron microscope which is not capable of looking
beyond a certain limit that makes things looked curved. You can simply see some
optical illusions which show you straight lines into curved ones.
In the case of pi, circles and curves, our problem is the
conceptual illusion that there are things that are curved. You can have a look
at the images to see actually how a circle as we say it would exist in the very
least scales of space.
The actual circumference of a circle will be the addition of
the sides of the square shaped units of space that are at the edge of the
circular arrangement. We have to calculate pi, and we have to do calculations
and we have to apply the area of a circle in very many applications. So we have
to have some value. If we are looking for an absolute value, then it is not pi.
It is something else. Is there are relationship between a curvature and a
straight line? Yes, all curvatures are made up of straight lines. We have to
start thinking from this direction to obtain the new constant. It is not pi. If
we start with any unit of linear spatial measurement like 1mm, then we can
start calculating the number of squares that would be needed to fill in the
circle without poking out of the circle. Then we can calculate how many squares
would be needed to fill in a circle with poking the circle. These two figures
will help to obtain a ratio between the numbers of squares needed to fill in a
circle.
Now, we have to start from 1unit sided square and 1 unit
diametered circle. Then increase the diameter of the circle to 2, 3, 4 and more
units. Fill in squares with the same 1unit sides. This will result in obtaining
a ratio for the circle and the square. If we tried to identify the relationship
with the curvature, it will never work because there is no actual curvature. We
are hypothesizing something that is not there. So all the results we would get
would also be hypotheses and not actual.
If we forget pi and look at the challenge of squaring the
circle, would it be possible? Yes. Will a circle have an absolute area? Yes. All
the calculations we do now; be it at NASA or in quantum mechanics labs,
calculate the area of a circle with lack of accuracy. The calculations are very
much accurate to the point where the result is not absolute; but the circle has
an absolute area. Why am telling that everyone is calculating the circle to a
wrong answer? Because all the calculations involve pi and pi has not yet been
calculated accurately. I know there have been values found exact to over 12
trillion digits, we still don’t know if that was the value.
Here is how I attempted squaring the circle in 2011.
We cannot compare or find the ratio of two values where one
value is absolute and the other is approximate. The area of a square is always
absolutely calculated and the calculated area of a circle is never absolute. Since
there is no circle, pi is a conceptual constant. It is not real.
I know I am not a mathematician and all the experts in
mathematics are going to be mad at me if they even read these things; but I am
sorry. To me, my case proves right.
You can say that using pi up to a 40 digit accurate value is
more than enough for even sophisticated calculations; I do not agree. That is
because our equipments to measure the results in experiments are having
curvatures and are calibrated, calculated and devised using pi. If you used pi
to set the accuracy of equipment, then all the results that are obtained from
that equipment are not absolute. In the essence of mathematics, when a result
is not absolute, it is WRONG!
Simple examples could be the lenses used in devices that
operate with light. You are calculating the focus length and some other
important characteristics and settings of the equipments with the aid of pi. If
your value for pi had only a trillionth of difference with the actual factor,
then your results have the tendency to have faults by the same one trillionth
of any results. If you were calculating the distance through which the light
was travelling, and found that it was a trillion light years away, then it
could be one light year less or more. This is only if the value of pi was a
trillionth times deviating. We have much bigger proportions of deviations of
pi. If we applied these results to the smallest of scales like measuring the wavelengths
of radiations or measuring the number of particles within a certain area, and if
we used pi anywhere there, then the results would be deceiving.
We are running; yes. We have satellites and we have quantum
computers; yes. This is still at Einstein’s level of physics. We are only
applying the same concepts in different manners. So we are getting different
combinations. If we are to step up to the next level of science, then we will
have to move forward where, all existing science will be an example of the
probability of finding a wrong answer.
There is another issue is mathematics that I had a look at. The
value of zero; what is the value of zero? Well, to me zero should not be
considered as a number at all. It is not a number. It is an operator. Like a
decimal point, or a thousands separator comma; the symbol 0 is an operator. It is
merely a multiplication by 10.
So what about the answer to an equation where 1-1=? Well, it
is not zero. Zero is not a number. The concept is right, but the way it is
presented and has been researched and trialed doesn’t look right to me. We need
to put in another symbol to indicate the value of 1-1=() or 2-2=(). This will
get us towards a proper understanding of the value of maximum infinity and
minimum infinity.
We are also using infinity in many equations. Since infinity
does not have a value and we round it up to a certain value, the results are
not absolute. They are accurate enough for the existing science but are not
good enough for the science tomorrow. Discarding zero (0) as a number will
draft the way towards understanding infinity as we call it. In fact, there
cannot be infinity too.
Let me get it in another post.
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