ZERO - RESOLVED
I think there are some basic, elementary flaws
in mathematics. I understand that every system has its own logic, however basic
math has a problem with corresponding to what is natural and instinctive.
For example, zero cannot be a Natural number.
We have 10 fingers on our hands, we count from 1 to 10. Zero is naturally Not
included other than as a place holder in 10. We don’t count from 0 to 9 on our
fingers, but in that way we can count a full set of 10 single digits. Negative
decimal numbers are worse. There is no natural sequence for counting decimal
numbers.
Naturally it seems they would count from 0, .9
to .1, or 0, -9 to -1, because negative numbers should decrease in descending
order, because .9 + .1 = 1.0, but where is the zero between .9 to 1.0?
Now, one distinct problem is that decimals are
negative values but they are not equivalent to negative numbers. So, -9 + -1 =
-10 not +1. What I realize is that negative should be called graphic numbers
because the represent no numerical value whatsoever.
For what reason should the numbers be in
reverse order from 0, -1 to -9, as in the cartesian coordinate? I see nothing
natural about zero except that it is a necessary place holder. It is absolutely
not reasonable to count from (1.0), to (0) to (.1), - (.9). So, why is a
graphic numeral different from its numerical value?
Two questions result from this sequence of
operations: (1 - .1 = .9), (1 - .2 = .8), (1 - .3 = .7), (1 - .4 = .6), (1 - .5
= .5), (1 - .6 = .4), (1 - .7 = .3), (1 - .8 = .2), (1 - .9 = .1). How to make
0 and why (.1) does not equal (-9)?
The next number on the number line less than
“positive”, or “plus” (+)1,
which is equal to (1.0),
minus (-) [but not “negative”] (.1)
or [(+1) – (.1)] = (.9).
However, (1) - (0) is (1), whereas (+1) +
(-1) = 0, but likewise so is (+2) + (-2), (+3) + (-3), (+4) + (-4), and so on.
In other words, if the set of (+2, -2), (+3,
-3), (+4, -4), and so on equals zero, how can the set be empty () or {} as zero
implies?
The other problem with mathematics is that in
our world, all things are 3 dimensional, but actually 4: Positive, Negative,
Neutral and Finite. So then why does mathematics represent everything as 2
dimensional objects?
The next problem is that most calculations are
represented on only one quadrant of the Cartesian coordinate or at most only
four out of the eight overall quadrants for x, y, and z.
The answer to all equations that results in
zero should be replaced by X, because zero is not nothing. There is actually no
such thing as absolutely nothing. A basket that has no more apples in it may
seem to have nothing in it, but air occupies everything and there may certainly
also be dirt and microscopic material still in the basket. Now, a vacuum is not
nothing either. A vacuum creates a molecular gravitational pull manifested as
pressure (pounds [as in weight] per square inch). This molecular gravity is a
force of nature (or an atomic force) that occupies a vacuum. This vacuum is
protentional energy or in numerical terms “credit”.
Then zero is not properly expressed as
nothing. It is something. In numerical terms it is a decimal or a tenth.
Therefore, it is best expressed as the Roman numeral “X.”
The implication now is that if nothing is
actually something, then space in the universe is not empty space or nothing.
If we consider the principle that matter is never destroyed (into nothingness)
but transformed into energy and visa-versa, then we must recognize that
everything beyond this known visible universe and even the space between the
stars is not nothing, but is something which must be a quintessential form of
energy. Now, if the infinitely unfathomable distances of universal space is
actually a quintessential form of energy then it must be stable. Therefore, it
must be a harmonious, symmetrical, conservative, steady zero state form of
energy. Likewise, zero should be considered as representing something finite or
neutral. Again, , it is best expressed as the Roman numeral “X” as in the expression
(x).
.X, .1, .2, .3, .4, .5, .6, .7, .8, .9, 1.X, 1, 2, 3, 4, 5, 6, 7, 8, 9, X
-X, -1, -2, -3, -4, -5, -6, -7, -8, -9, 1.X, 1, 2, 3, 4, 5, 6, 7, 8, 9, X
-X, -9, -8, -7, -6, -5, -4, -3, -2, -1, 0, 1,
2, 3, 4, 5, 6, 7, 8, 9, 10
By this model of the number line 3 x -1 = -6
is remains true as 3 x .2 = .6, where 1 and X share the same origin instead of
zero. In this way X is either 10 or a 10th, not zero alone, but as
one unit value. Therefore |-X, +X| = |.X, X| = 1.
The problem is that negative numbers are
equa-distant to positive numbers, but decimal numbers are all less than a whole
number and approximately equal to zero.
Properties of zero:
1. Since percent decimals can be counting
numbers, it would make them equal to negative numbers. Since percent decimal
numbers are fractions of whole numbers, then negative numbers, which are equal
to percent decimal as counting numbers, would be fractions of the whole number
zero. This would make zero a value of tenths.
2. In accordance to the law of physics, matter
cannot be created or destroyed, but only transformed from matter to energy and
visa versa. Therefore, numbers representing the real world, when a positive and
a negative are added together is not destroyed into oblivion, as represented by
zero, but is transformed into energy, where the density is proportionally
reduced in a vacuum, to a percent decimal, as in a vacuum.
If an infinitesimal set of points can fit
between two defined points, then there are an infinitesimal set of points
between positive one and negative one. Since there is an 'infinite space' and
'set of points' of 'finite dimensions' outside 'zero', then there is also an
'infinitesimal space' within the point of the 'zero dimension.' Because, 'a
point' can also be occupied by an 'infinitesimal set of points,' from the
allegorical, “how many angels can dance on the head of a pin.”
So all sets of Real numbers must originate
from the absolute zero, in higher orders of zero, which also can be reduced or
inverted back to the absolute zero point.
This establishes an absolute and definite link
between the nature of numbers and of physical objects, by means of absolute
zero and physical space, being equal and the same. Whereby, a point in space,
which can occupy a position anywhere in space, represents the
concentration/condensation of the quintessence (antimatter), which is similar
but opposite to the nature of the void of space, and it is the origin of
matter.
I realize now I was looking at the Cartesian
Coordinate scale the wrong way. I don’t how anyone else sees it, so this my way
of seeing it. The negative scale of the coordinate are negative integers in
position only NOT in value. Negative percent decimal numbers can in no way be
represented on the coordinate equally with integers, since all negative percent
decimal numbers are less than positive one. So, all those numbers actually
exist between 1 and zero, and zero equals .9 to 0 with an infinitesimal set of
10ths, 100ths, thousandths, etcetera, etcetera.
Therefore, for me at least, being able to
count negative decimal numbers to an infinitesimal scale enables me to see an
infinitesimal space between whole numbers less than zero. Which is actually
less than one, but zero is (1.0 after (.9). This means zero is actually a
negative decimal number not a natural number. Therefore, if “0” is replaced by
“X”, then we will have ten whole single digits in order of tenths:
1, 2, 3, 4, 5, 6, 7, 8, 9, X
11, 12, 13, 14, 15, 16, 17, 18, 19, 2X (or as
XX)
This leads me to suspect that no matter how
many times the sub-atomic particles are smashed into smaller particles it will
only lead to infinitesimally smaller particles.
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