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by Hoyt Pigman
Tuesday, Feb. 01, 2011 at 2:04 AM
davb007@att.net
GPS navigational operations use the following correction factor: 1/Idiot X 1 idiot = corrected math. Then some other one told a lie about Einstein and the time dialation. Math, gravity, inertia, and the idiot, can easily be expressed with easy math from Babylon.
WHY CORRECT BAD MATH?
Because there is no such thing as MAGNETIC RESONANCE. Your doctor lied about that. What they found is a math error that resonates in an exact proportion when you switch the GPS correction factor on, and off, inside of the equipment. The doctor is a charlatan, and MAGNETIC RESONANCE is actually MATH CORRECTION FREQUENCY that is unrelated to the human body.
The observations made reflect the difference between one measurement, and another measurement, of the same thing. 1/IDIOT FACTOR X 1 IDIOT.
Rather than correct the math, the designers made the magnet stronger. In reality, the MRI scanner is a MAGNETIC IMAGING machine that measures electricity in the body by making a math error.
Rather than make the magnet stronger you could improve the math and get a better image in my opinion.
Why a correction factor? The following text explains that easily and also expresses the terms of gravity with an expanding midpoint center of inertia. Science books tend to agree that a center of inertia in an object moves around. This math lesson shows where it went.
The GPS IDIOT factor also proves that 1/1 = 1 X 1 = 1/1/1/1/1 = 1 X 1 X 1 = square root of, the square root of, the value of the math error the idiot made, minus that same math error, times itself, and times itself again, luckily = the unitary value of 1. If 6, or 1, was 9, you would be corrected, otherwise, you would still be lost.
Furthermore, the time dialation factor still seems valid and the GPS IDIOT factor means that Einstein knew the difference between number 1 and number 2.
Rather than make another mistake times another mistake you could just not do that. That makes unitary gravity 101/101 g, or G, plus the other corrections I need. Long division then becomes harmonic grouping.
606/606 might be better because objects with gravity tend to be roundish. Big square planets are hard to find. Straight line gravity only exists in large objects like planets that are not rotating. The earth has rotating gravity.
Using trigonometery, a space based navigational system might group long terms of unrelated fractions as a calculation. Here is an example of what may cause the error.
3.1415926535897932384626433832795 is a unitary circumference according to trigonometery. In order to use it I need to divide each number to the right of 9 by 2. Everything to the right of 9 is generally incorrect.
The (square root of, the square root of, 2) X 2 X 2 does not equal 2. That only works with the number 1, 1X, 11/11, etc.
The unitary value, 1.1/1.1, would correct GPS navigation in real time although properly connecting a ball to a triangle with math would involve the number 6.
That is the third order harmonic of base ten. That connects 3 sides of a triangle with one ball.
The volume of a ball is a proportional constant related to the diameter. The center of the diameter defines all radi.
As far as numbers are concerned:
Each radi is a unit of distance that has no zero. Each radi extends by a factor of 6/6.6, or 11/10, which represents an elastic line. The elasticity of the line can represent the location of the center of inertia.
WHY CORRECT GPS?
To correct chemistry, electronic physics, and drone airplane control systems that use calculators ineffectively.
For the purpose of measuring the time dialation with respect to earth.
And to perfect the PERIODIC TABLE OF ELEMENTS.
Trigonometery ignores reality and makes the corner of a triangle zero. Rather than correct Trigonometery, we throw away circle geometery, and steal pure math from Einstein to correct a number.
After 5 such mistakes you would be lost in space and need ground support to find your way back. If you did find your way back. Einstein's formula would appear again as an error in your calculation/the square root of, the square root of, your error, minus your error, times your error, and times your error again.
That procedure would lead to the discovery that each time you had to correct your error, that you left out the time dialation factor again, which is almost equal to .999999......., and that the sum of the needed corrections appear to harmonize with Einstein's logic, and your number system. That is a false time dialation factor.
In reality, you would only have calculated the value of number 1. The need for math concerning the number 1 is useless. The song remains the same, 1. If 1 was 6 then you would have a number that represents the actual time dialation with respect to the earth.
By correcting GPS in advance of making a math mistake, you could then attempt to measure the time dialation according to Einstein.
To correct, and improve, all science we could simply correct trigonometery and math with the following lesson.
MATH LESSON: USE A SIXTH RULER AS A GUIDE
When using computers we need to use rational combinations of numbering systems related to harmonics which represent intersections of numbering systems in space, charts, brains, and materials.
It conforms to the reality of equality, equalibrium, peace, balance, harmony, and the coexistance of those things compared to things that are not equal.
The technology applies to chemistry, electricity, electronics, medicine, electronic testing equipment used by hospitals, and other stuff.
The math error may also expose MAGNETIC RESONANCE as an absolutely false concept. This same math error would cause a magnetic field to demonstrate false resonance.
CAST LOTS WITH A/6 RAT
by Hoyt Pigman
relative date = 1292011
If you had a Greek column, you could stand on top and divide the area of the circle with 2, 6ths rulers. HOTTEST THING IN SCIENCE AND RELIGION. EXPLAIN INTELLIGENT DESIGN. PLEASE GIVE TO INDYMEDIA AND TEACH CHILDREN THIS MATH. Obama said so.
INTRODUCTION: HOW BASE 6 FRACTIONS WERE FORGOTTEN
This creates a calculator that can be used for anything, and especially linguistics. First you divide the column in half, thus giving it a measurable diameter.
Then you divide the 2ths into 4ths. Then you divide the 4ths into 6ths. Then you divide 1 of the diameters in the same manner to get a ruler with 6 submeters. Those are then divided until you have at least 30 sections of the smallest submeter.
Then you can hold a wire around the outside of the circle in order to make a ruler of 6ths that matches the circumference.
By comparing the two rulers, you can multiply fractions by fractions, and divide fractions by fractions.
Hence the concept behind these simple SHAPE SHIFTER formuli that cast matter into shapes based on the first measurement taken.
With an electronic computer, or without, absolute precision can be calculated without trigonometery. Although trigonometery is useful, sometimes you need an actual circle.
It also represents a math concept that can be applied to computers that uses an expanding midpoint floating decimal with the ancient 6XXX6 numbering systems. 6000...000.000...0006 6000...000.000...0009 9000...000.000...0006 6000...000.000...0009 9000...000.000...0009
From the math scroll of Leon Ratticus I submit to you now this excerpt:
CHAPTER I: CASTING MEDIUM THE OLD WAY VS MY WAY
A X Alpha............R............X OMEGA
Where A = Allah, and X = cast, M = matter, R = reality, # = number, W = Allah's word, O = round,  = meter, m = specific meter, 6 = 6th ruler of meter
A X M and A X sphere, meridian, column, cube and proportions
A X W X # and W X # 6XXX6
A x proportions into the sphere and into the # 6XXX6
Proportions can be cast into a shape IF You meter. A X I and I meter.
I X 1XXX1 into the forge to cast cubes and balls with 6XXX6.
BALL CASTING FORMULI: ENTER 4 / .666666......TO END AND PRESS ENTER
That is what the beast looks like and using it directly is also interesting. 6.000000000000000000000000000006 This number has a direct relationship with the constants of a sphere. Leon does not call that number in this discussion too much. 4/(2/3 rounded down)
12 emerges in the harmonics by dividing the smallest part of the 6th ruler by 2 . Just multiply the terms in order. Cast by name, or measure any diameter:
The terms are derived from comparing fractions on 2 6th rulers. One is marked according to the diameter, and one marked according to the circumference.
I cast balls using the number 6 and the number 1.
We always know the harmonic ratios:
C/d = 3.141914191419141914191419141914191419141914191419 outside
c/d = 3.141141141141141141141141141141141141141141141141 chafe
area factor = 0.7854785478547854785478547854785 based on outside
volume factor = 0.52365236523652365236523652365236 based on outside
First I need to show how it would be done without a ratio. The approximation is still more precise than trigonometery, yet we become flawless with Leon's methods.
First we approximate, for a ball of 1 meter. You may cast a # of your own choosing into the top by replacing the 1 with your # in the first line. That would indicate a diameter.
Alternatively, you could just pick a unit of measurement like one meter. You just put material in it, and a ball comes out starting at 30/30. Example at the end of pages:
1 ball cast = 1XXX1 m/6XXX6/b = (volume X area) = (1/1) X (2/2) X (3/3) (4/4) x (5/5) x (6/6) X (1/1)/(6/6) = 6 X (4/6) X (9/6) X (5/6 x 1/6) X (6/30 X 12/60) = 6 X (12960/2332800) = .03333...
(1X) X (1/1)/(6/6) = 1/6 = 1, 1 ball of 0.523652365...spheric meters in volume;
(1X) X (1/1)/(6/6) = 6/6 = 6, 0.087275394206087275394206087275333 spheric meter meridians;
(1X) X (1/1)/(6/6) = 1/6 = 1, .785475... related circular plane in square meters;
(1X) X (1/1)/(6/6) = 1/6 = 1, ball, 3.419.... m ircumference
or:
(1X) X (1/1)/(6/6) = 1/6 = 0.03333... spheric meter balls;
(1X) X (1/1)/(6/6) = 6/1 = 30.000...003 balls per spheric unit;
(1X) X (1/1)/(6/6) = 6/6 = 27000.00000000000000000000000081 balls per spheric unit/per cubic unit;
(1X) X (1/1)/(6/6) = 6/6 = 6, 0.087275394206087275394206087275333 spheric meter balls with a circumference of 0.52365236523652365236523652365233 m and a diameter of 0.16666666666666666666666666666667 meters.
That last batch of balls are harmonic balls that are related to the intersection of the base 10, and base 6, number systems with more respect for base 10. A low order third harmonic of the base 10 number system divided by a sphere. By using 1/6 we can see it.
or more simply;
1 ball cast = 1XXX1 m/6XXX6/b = volume X area = (1X) X (1/1)/(1/6) = (1) X (1) X (1) X (1) x (1) x (1) X (1/1)/(1/6) = 6 X (4/6) X (9/6) X (5/6 x 1/6) X (6/30 X 12/60) = 6 X (12960/2332800) = 0.03333...
(1X) X (1/1)/(6/6) = 1/6 = 1, ball of 0.523652365...spheric meters in volume;
(1X) X (1/1)/(6/6) = 6/6 = 6, 0.087275394206087275394206087275333 spheric meter meridians;
(1X) X (1/1)/(6/6) = 1/6 = 1, .785475... related circular plane in square meters;
(1X) X (1/1)/(6/6) = 1/6 = 1, 3.419.... m circumference ball
or:
(1X) X (1/1)/(6/6) = 6/1 = 0.03333... spheric meter balls;
(1X) X (1/1)/(6/6) = 1/6 = 30.000...003 balls per spheric meter;
(1X) X (1/1)/(6/6) = 6/6 = 6, 0.087275394206087275394206087275333 spheric meter balls with a circumference of 0.52365236523652365236523652365233 m and a diameter of 0.16666666666666666666666666666667 meters.
and more simply,
1 ball cast = 1XXX1 m/6XXX6/b = volume X area = (1X) X (1/1)/(1/6) = (1) X (1/1)/(1/6) = 6 X (4/6) X (9/6) X (5/6 x 1/6) X (6/30 X 12/60) = 6 X (12960/2332800) = 0.03333...ball
(1X) X (1/1)/(6/6) = 1/6 = 1, ball of 0.523652365...spheric meters in volume;
(1X) X (1/1)/(6/6) = 6/6 = 6, 0.087275394206087275394206087275333 spheric meter meridians;
(1X) X (1/1)/(6/6) = 1/6 = 1, .785475... related circular plane in square meters;
(1X) X (1/1)/(6/6) = 1/6 = 1, ball 3.1419141.... m circumference
or:
(1X) X (1/1)/(6/6) = 1/1 = 0.03333... spheric meter balls;
(1X) X (1/1)/(6/6) = 1/1 = 30.000...003 balls per spheric meter;
(1X) X (1/1)/(6/6) = 6/6 = 6, 0.087275394206087275394206087275333 spheric meter balls with a circumference of 0.52365236523652365236523652365233 m and a diameter of 0.16666666666666666666666666666667 meter.
Here I combine some more terms by casting forward a 6.
1 ball cast = 1XXX1 m/6XXX6/b = volume X area = (1X) X (1/1)/(1/6) = (1) X (1/1)/(1/6) = 6 X (4/6) X (9/6) X (5/36) X (72/1800) =
6 X (12960/2332800) = 0.03333...ball
(1X) X (1/1)/(6/6) = 1/6 = 1, ball of 0.523652365...spheric meters in volume;
(1X) X (1/1)/(6/6) = 6/6 = 6, .087275394206087275394206087275333 spheric meter meridians;
(1X) X (1/1)/(6/6) = 1/6 = 1, related circular plane in square meters;
(1X) X (1/1)/(6/6) = 1/6 = 1, ball of 3.419.... m circumference
or:
(1X) X (1/1)/(6/6) = 6/1 = 0.03333... spheric balls;
(1X) X (1/1)/(6/6) = 1/6 = 30.000...003 balls per sheric unit;
(1X) X (1/1)/(6/6) = 6/6 = 6, 0.087275394206087275394206087275333... spheric meter balls with a circumference of 0.52365236523652365236523652365233 m and a diameter of .16666666666666666666666666666667
CHAPTER TWO: PERFECTING ALL SCIENCE AND TECHNOLOGY WITH THE MARK OF THE BEAST
Now we increase the precision with Leon's help who seems to find these things in the Bible.
I create harmonics by multiplying enumerators and demoninators by 10001/60006 respectively. My calculator is large and I may have to split hairs. Here is where we expand the triquad axis point of the fractions by casting, X, the mark of the beast, 6XXX6, into the number system. We have already cast a 6 into the works. 1XXX1/6XXX6 is what shall be cast into the machine now.
I show all the fractions first:
1 ball cast = 1XXX1 m/6XXX6/b = volume X area = spheric volume =
(1X) X (1/1)/(1/6) = 6 X (4/6) X (9/6) X (5/36) X (72/1800) =
6 X (12960/2332800) = 0.03333... = without a harmonic ratio in the number system. base 6XXX6. Spheric volume based on the intersection of two number systems. At 1/6 it equals cubic meters.
X ball cast = 1XXX1 m/6XXX6/b = volume X area =
(1X) X (1/1)/(1/6) = 6 X (4XXX4/6XXX6) X (9XXX9/6XXX6) X (5XXX5/36 X 60006) X (72 X 10001/1800 X 60006) =
6 X (4XXX4/6XXX6) X (9XXX9/6XXX6) X (50005/2160216) X (720072/108010800) =
6 X (4XXX4/6XXX6) X (9XXX9/6XXX6) X (.023148148148...148) X (0.00666666666666...667) = 0.015432098765432098765432098765341 X
(1X) X (1/1)/(6/6) = 1/6 = 1, ball of 0.5236...5236 cubic meters in volume;
(1X) X (1/1)/(6/6) = 6/6 = 6, 0.087275394206087275394206087275333 cubic meter meridians;
(1X) X (1/1)/(6/6) = 1/6 = 1, .78547...78547 related circular plane in square meters;
(1X) X (1/1)/(6/6) = 1/6 = 1, 3.419.... m circumference ball
or:
(1X) X (1/1)/(6/6) = 6/1 = 0.0154320987654320 spheric meter balls;
(1X) X (1/1)/(6/6) = 1/6 = 64.800000000000414720000000002654 balls per spheric unit;
(1X) X (1/1)/(6/6) = 6/6 = 6, 0.087275394206087275394206087275333 spheric meter balls with a circumference of 0.52365236523652365236523652365233 m and a diameter of
0.16666666666666666666666666666667 meters.
The ancient formula with a new twist threatens to add electronvolts to Coluomb's law. Unlimited branch dimensions exist.
The numbering system itself may eliminate long division, although it needs research into the various possible values that the circumference ratio can manifest.
It is a virtual replicator that would mimic many shapes. The possibilities seem limitless and so we start with Hebrews 1:12, go back to Genesis 1:1, and create mass and gravity all over again.
1 of anything produces a shape, and if that shape is a sphere, and 1 = 1, then sphere/1 = 3/1/3 is false and never returns to 3.
I said sphere/1 must be 6/6 as opposed to the trigonometric 1/3/1 which is a round cone for a cone head.
CUBE CASTING FORMULI:
1 cube cast = 1XXX1 m/6XXX6/4 = volume X area = (1/1 / 1/1) X (1/1 / 1/1) X (1/1 / 1/1) = volume X area = 6XXX6 m volume cast into a cube
The above formula expands to accept things like a corner to corner dimension.
The formula proves that a radi expands along with square radi, and that the radi begin at the number 1, in the center of a sphere, and can move outward from another dimension, into the radi, further extending outward from the center, and by a factor of number unity, 1/1.
EXAMPLE OF CASTING MATTER SPIRIT INTO A 897 MILE DIAMETER MOON
Get the volume from 897 X 897 X 897 X volume factor.
Get the area from 897 X 897 X area factor.
Get the circumference from c/d X 897 miles.
Get the minimoon from sphere/6/1 X 1 = volume/1/6/1 = volume/1. Volume/1 is irrational and so a square has a constant diameter.
The second, more precise formula can be used first. They work independently
We can use these ratios from c/d/4, then X .666666666..........
c/d = 3.141141141141141141141141141141141141141141141141 chafe
area factor = 0.78528528528528528528528528528525
volume factor = 0.52352352352352352352352352352298
897 mile ball cast = 1XXX1 m/6XXX6/b = volume X area =
(897m) X (1/1)/(1/6) = 6 X (4/6) X (9/6) X (5/36) X (72/1800) =
6 X (12960/2332800) = 0.0055555555555555555555555555555556
377,844,869.64864864864864864864827 = cubic miles
(1X) X (1/1)/(6/6) = 1/6 = 1, 377,844,869.648...4827 cubic mile moon;
(1X) X (1/1)/(6/6) = 1/6 = 1, 631,847.608108108...10810788 equatorial moon plane in square miles;
(1X) X (1/1)/(6/6) = 6/6 = 6, 62,974,144.94144144...1441378 cubic mile meridians of one moon;
(1X) X (1/1)/(6/6) = 6/1 = 1, moon, 2817.603603603...6035 mile circumference;
or;
(1X) X (1/1)/(6/6) = 6/6 = 6, 62,974,144.94144144...1441378 cubic mile mini moons with a circumference of 469.60060060060060060060060060058 miles and a diameter of 149.5 miles
(1X) X (1/1)/(6/6) = 1/6 = 0.0055555555555555555555555555555556 cubic mile mini moon balls
(1X) X (1/1)/(6/6) = 6/1 = 179.9999999999999999999999999856 mini moon balls per spheric mile of moon cheese
encsribed by Leon Ratticus
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