DE102011101032A1 - Measurement system for non-invasive measurement of energy flow in energy distribution system, has MEC 30 link for measuring energy flow, so as to obtain path plan or flowchart of energy - Google Patents

Abstract

The system has an MEC 30 link for measuring energy flow, so as to obtain a path plan or flowchart of energy, where the link exploits identical property of energy distribution for achieving unmistakable measurement of energy flow.

Description

• 1. Information on the feature that belongs to the prior art is the DIN standards. Patent Regulation - PatV From 1 September 2003 § 2 DIN standards, units in metrology, symbols and signs § 2 (2) units in metrology are in accordance with the law on units in metrology and the implementing decree issued in the current versions , Standards are a state of the art, characterized in that the properties and the behavior of the energy in standardized systems, materials, document a reproducible result. Thus Planck's quantum of action is energy E = h · f and in the prior art it is the SI = 6,62606957 · 10 ^-34 J · s A standardization Embedded in a § represents the state of the art. Since norms in systems with mathematical Basics are to be embedded in formulas. It should be noted that mathematics also describes areas that are not completely solved. Since mathematics or mathematicians suspect incomprehensible assumptions to be unsolvable, it is state of the art. So today it is the lack of engineering excellence to catch up in measurements of constants with standards and the associated tolerances.
• 2. The scale MEC 30 shows according to claim 1. Characterized, that the MEC 30 standard unites the mathematical and physical results of 1972 by the mathematician Hugh Montgomery and the physicist Freeman Dyseon and thus reproduces the energy distribution in systems as a path plan more accurately than a measurement.

Description, with the figures: See attachment pages 20 to 26, 1 to 11 Folding rule with the designation "MEC 30",

It is known that a folding rule consists of divisions.

We use in the folding rule of the MEC 30, the first term as Modular 30in the information and position are identical. The other terms of the scale is the permutation of the first 30's module.

In the permutation, certain properties of the number groups change in positions. Since the positions are finite, the permutation also describes an infinite information in the position. The permutation of the 30 modules sets the algorithm described below and shows the interplay of position and information.

This interaction of position and information controls the behavior of the number groups in the positions. This interaction of the number groups is identical to the energy distribution in a measured system or body. The Mathematical and Physical Basis are the results from 1972 University of Princeton USA.

Here a work-performing energy is directly described and proven in the context of the properties of a pay group.

This formula represents the distribution of a group of numbers that are positioned at regular intervals on a straight line to each other. Known by the Riemann Zetafuktion (Riemann Hypothesis) which deals with the distribution of primes.

This formula determined the distribution of energy states in large atoms. In 1972, at the University of Princeton, USA, it was found that the energy states in large atoms behave like numerical groups in mathematics.

One of these groups of numbers is characterized by the fact that they are not divisible, prime numbers. The MEC 30 is characterized in that it arranges these prime position groups to each other. The MEC 30 states that the energy (E) consists of two properties of information and position like the formula of Planck's constant E = h · f. In the prior art, it is SI = 6.62606957 * 10 ^-34 J * s.

Since the positions are finite, they first represent the frequency cycle f. Since the positions and information are identical in the first term of the MEC 30, Planck's quantum of action h = 1 and f = 1 are shown there, thus E = h · f. This cycle of frequency is subject to redundancy in a larger or larger body.

Which are to be determined in the prime positions and Priminformation and are represented. So first of all the basis of the Riemann Hypothesis has to be considered. It is the equation of Leonard Euler who dealt with the distribution of primes.

He states with Pi that this system is moving in a recurring frequency. Riemann derived his zeta production from it.

Both systems consider the distribution of primes only by stitch points, so the property of numbers, of information and position can not be worked out.

This is where Goldbach's conjecture, which was also known to Euler, helps. Goldbach considered the distribution of primes from the perspective of the line numbers that represent a separate set of numbers, as shown. So here also helps that the Riemann conjecture is essentially identical point, with the Goldbach conjecture.

Both assumptions assume a symmetric distribution of prime numbers with equal axial lengths from a middle zero.

With the MEC 30 one is now able to determine the distribution of primes in a given number space. Thus, analogously, the energy distribution in a given space.

Since a room with a folding rule is to be divided, so also a given space with the MEC 30 is to be divided. With this you are now able to structure the entire space in its finite positions. The finer the folding rule, the more accurate is the classification, this also applies to the MEC 30. The division of the first member of the MEC 30 is in the 1 shown. Even the simple mathematical representation provides the basis of Riemann's and Goldbach's conjecture. Positions 1, 7, 11, 13, 17, 19, 23, 29 present positions in which a number group important for Riemann's and Goldbach's conjecture can position themselves. In this first division, the middle axis = 15. As already described, the positions of the numbers are finite. The finiteness of the positions opens up the possibility of accurately representing the self-similarity of the distribution of prime numbers. This principle can also be made mathematically visible: it shows that a number necessarily belongs together with its information and position. Mathematics does not know the concept of position in this context. For us it was therefore very important to clarify the principle of the position. For this we use an analytical consideration of simple arithmetic operations like 1 - 1 = 0 The result of this operation is certainly inconspicuous. The analytic analysis shows that after the elimination of the information 1 a position 0 becomes visible. According to our theory, the numbers greater or less zero consist of position and information. Now in an operation we connect the position 0 with the information 1. 0 + 1 = 1

In the end, behind these simple operations lies the challenge of failing John Nash, a Nobel laureate in economics. His approach was to develop for the infinite distribution of primes a finite number system within the number logic itself as he dealt with the Riemann Hypothesis.

Here the change of perspectives into physics helped. In short, the initial spark was the solution in the consideration of the Planck constant and in particular in the particle-wave dualism. Because this system shows 2 properties within a system. This behavior is reflected in the 30s sieve of Eratosthenes.

That describes itself from the products of the first 3 primes and thus is not defined by a "mathematician" but by the math itself. If we translate this result of our discussion into the natural sequence of numbers, the system of positions is limited by the products of the first 3 primes 2, 3 and 5 up to the value 30.

Because the value 30 is the first (common) product of the first 3 primes. And this 30th order repeats itself to infinity. Even in the first 30s system, therefore, the positions are fixed in which the number information positions itself to infinity. We call it the first member of the MEC 30. See 2

The numbers not divisible by 2, 3 or 5 are highlighted. We call them prime positions, hence 1, 7, 11, 13, 17, 19, 23, 29. Important for our work is that in the following the term prime refers only to prime numbers that are in the prime positions. So primes 2, 3 and 5 are always excluded.

These positions: 1 7 11 13 17 19 23 29. We refer to this basic system as MEC 30 - "Mathematical Elementary Cell 30". By repeating the positions we show the function of the basic system in the next step. If we extend the 30th order of the MEC, for example, to the number 120, the result is 4 times a 30th order and thus 4 × 8 = 32 prime positions.

Hypothetical assumption: If the product of the primes (except 2, 3, 5,) would not fall into the prime positions, thus be divided by 2, 3 or 5, the information would have 120 = 32 primes in 32 prime positions.

Priminformation (not the primes) 1, 7, 11, 13, 17, 19, 23, 29, / 31, 37, 41, 43, 47, 49, 53, 59, / 61, 67, 71, 73, 77 , 79, 83, 89, / 91, 97, 101, 103, 107, 109, 113, 119,

Prime positions (not the primes) 1, 7, 11, 13, 17, 19, 23, 29, / 1, 7, 11, 13, 17, 19, 23, 29, / 1, 7, 11, 13, 17 , 19, 23, 29, / 1, 7, 11, 13, 17, 19, 23, 29, 30th order is repeated in the number space 120 = 4 times, 4 × 8 = 32 prime positions, thus 4 terms. From our considerations and also from the graphic see 2 However, we can conclude that the distribution of prime numbers must have a static base structure, which is also confirmed logically in the further course. This static structure is altered by the products of the primes themselves, since these products must fall into the prime positions since they are not divisible by 2, 3 and 5.

und fällt in die endliche Position

7 × 7 hat die Produktinformation

und fällt in die endliche Position

7 × 11 hat die Produktinformation

und fällt in die endliche Position

7 × 13 hat die Produktinformation

und fällt in die endliche Position

7 × 17 hat die Produktinformation

und fällt in die endliche Position

1258927 × 1128553 z. B. hat die Produktinformation 1420765842631 und fällt in die endliche Position 1 usw. Dieses Ergebnis von Produktinformation und Positionen wird nun in den Zahlenraum von 120 mit vier 30er Ordnungen eingetragen. 120 beinhaltet 4 × 8 = 32 Primpositionen.In the following operation, the "1" shows us that the products of the primes fall into the prime positions by their multiplication. 1 × 1 = 1 1 × 1 has the product information

and falls into the finite position

7 × 7 has the product information

and falls into the finite position

7 × 11 has the product information

and falls into the finite position

7 × 13 has the product information

and falls into the finite position

7 × 17 has the product information

and falls into the finite position

1258927 × 1128553 z. For example, the product information has 1420765842631 and falls into the finite position 1, etc. This result of product information and positions is now entered in the number space of 120 with four 30s orders. 120 contains 4 × 8 = 32 prime positions.

, 7, 11, 13, 17, 19, 23, 29, / 31, 37, 41, 43, 47,

, 53, 59, / 61, 67, 71, 73,

, 79, 83, 89, /

, 97, 101, 103, 107, 109, 113,

Primpositionen, weiß auf Schwartz sind die Produktpositionen in 4 Gliedern.

, 7, 11, 13, 17, 19, 23, 29, / 1, 7, 11, 13, 17,

, 23, 29, / 1, 7, 11, 13,

, 19, 23, 29, /

, 7, 11, 13, 17, 19, 23,

Priminformation, framed are the product information in 4 limbs.

, 7, 11, 13, 17, 19, 23, 29, / 31, 37, 41, 43, 47,

, 53, 59, / 61, 67, 71, 73,

, 79, 83, 89, /

, 97, 101, 103, 107, 109, 113,

Primary positions, white on Schwartz are the product positions in 4 limbs.

, 7, 11, 13, 17, 19, 23, 29, / 1, 7, 11, 13, 17,

, 23, 29, / 1, 7, 11, 13,

, 19, 23, 29, /

, 7, 11, 13, 17, 19, 23,

• Ikon 1: Primzahleninformationen und deren Produkte, siehe 3
• Ikon 2: Produktpositionen bestehend aus 8 Positionsreihenfolgen, siehe 4

The number 120 has 32 prime positions minus 5 prime number products = 27 prime numbers. The information of the prime number products translates our theory into a checkerboard-like pattern using the finite 8 prime positions from the MEC 30, we call it Ikon. 8 × 8 primary positions = 64 primary positions of the checkerboard icon.

• Ikon 1: Primes information and their products, see three
• Ikon 2: product positions consisting of 8 position sequences, see 4

First, there are two main features that we use. To Ikon 1: The primes information and their products. In this left icon, the redundants (the doubles) are to be determined through the number information in the positions Impeccable.

To Ikon 2: The product positions. In the icon, the cyclic behavior is shown in identical 8 horizontal and 8 vertical orders, we call these orders templates that would not be visible through the pure number information. The cyclical behavior of the 8 × 8 product positions continues indefinitely.

Since the prime positions are finite, a total of 8 positions in the 30th order, an already revolutionary system opens up, the entire infinite distribution of the prime number products in an icon as a "checkerboard pattern". represent and thus obtain mathematically exact results.

The three and 4 , Square Graphics (Ikon) will now be in the following, larger graphic 5 transfer. As stated above, we use the properties of the numbers, they consist of one information and one position. Thus we are able to calculate the redundant product positions by means of identical information in different positions.

And subtracting them from the total prime positions gives us the number of prime numbers. This succeeds due to the self-similarity of the 30th order of the MEC 30, as shown in the graph 5 is articulated. At the top of the following larger graphic 5 the self-similarity of the 30th order (MEC 30) can be seen.

In this area are the primes information three and their products represented by permutation. In the lower part of the graphic 5 are the product positions 4 also registered by permutation. The graph illustrates the principle using the number space of 2520. See 5 2520/30 = 84 × 8 = 672 primary positions minus 307 products of 4 "From the chessboard" = 365 primes. We have in the 2 already shown that the prime positions have a static structure. Thus we are able to compare the systems optically and mathematically without redundancy by permutation and self-similarity.

The result of the redundancy-free product positions is now subtracted from the static system of the primary positions, so we get the number of primes within a given number space. For the number 2520 / MEC 30 = 84 × 8 = 672 prime positions minus 307 red product positions "from the chessboard" = 365 primes without 2, 3 and 5.

We were able to show that the prime positions are static and thus have a static basis system. Only the products of the primes reduce the number of primes in the prime positions. So we can show that the primes distribution profile is inverse to its products.

Only through the checkerboard-like model, 4 shown in the icon, a cyclic system of positions can be seen. And it was only by converting the pure number information of the products of the prime numbers into the positions that this cyclical system could be clearly identified. Hence the cardinal statement for our MEC 30:
The distribution of primes and their products always follows the one system - shown in the icon 4 Each prime number can be multiplied to generate products whose distribution is represented by the icon ("Product Positions") in the prime positions.

This results in a fundamental causal relation to the primes, systemically the products are entered into the position system. Therefore, the distribution of primes products also determines the distribution of primes themselves. The reason lies in the one-system, since the prime number as a number itself also consists of an information and a position.

Thus an icon shows both distribution patterns at the same time. One-System - One-Icon - shows the distribution profile of primes and their products. It should be noted that the redundancy-free presentation of the products shows the identical distribution of their primes (factors) over the positions in the base system.

In this one system, reproduced as an icon, we can show the distribution profile of the primes as well as their products over a checkerboard-like model in the 4 , We show this fundamental causal relationship in the MEC 30 mathematically accurate in the table 13 , The Organization of this table is based on the well-known idea of Christian Goldbach. That every even number should consist of the sum of two primes. All pairs of prime numbers without "1", 2, 3, 5, we call henceforth Goldbach pairs. The MEC 30 transforms this idea of Christian Goldbach into the structure of a numerical double-strand, into an opposing member of the MEC 30 scale.

We call this double strand a convolution, which results in an opposite arrangement. It represents the natural vibration, thus also the redundant vibrations in the energy transfer. In the 6 For example, in the graph, the even number 60 is folded. At folding of the even number 60 6 result in 8 prime pairs.

In this case, among the 8 pairs of prime pairs there are only 6 Goldbach pairs. 2 prime positions in the prime position pairs carry products of the factors "1 × 1" and 7 × 7. Thus, 2 prime pairs do not fulfill the requirements of the Goldbach pairs. In general, any even number larger than 30 can be represented graphically within a cycle (MEC 30) as a specific cyclic convolution. This characteristic convolution of the even numbers is a fundamental test element in the numerical table. The result Even the even numbers to infinity occupy a fixed position within the 30s system MEC 30. The even numbers thus have 15 positions: 30/2 = 15 even positions of the MEC 30.

There are therefore only 15 even positions for all even numbers to infinity. Every even number has a specific convolution due to its position in the 30s system. First, we have to determine the positions of the even numbers in the 30s system to make them one in the following graph 7 attributable to the 15 specific folds.

We apply the same principle as above for the determination of the prime position. Only with the difference that we move in the even positions of the MEC 30. For example,
2,892,360 / 30 MEC = 96,412 with the remainder 0 thus has the position 30
2,892,362 / 30 MEC = 96,412 with the remainder 2 thus has the position 2
2,892,378 / 30 MEC = 96,412 with the remainder 18 thus has the position 18

Now we show the interplay of the finite system of prime positions with the 15 finite even positions in the cyclic convolution. Consequently, we only need to fold a 30's cycle as in the illustration 7 so that we can identify the opposite prime positions that form their specific pairs in a specific convolution.

From now on, we call these opposite prime positions Active Primitives. Since the prime positions are finite (as already mentioned, a total of 8 positions in the MEC 30th order, also shown in the icon), we can now position the active prime positions from the convolution into the positionsikon known to us 4 transfer.

And get in the given case with a straight example number 2,892,360 the 9 or example number 2,892,362 the 10 ,

Explanation of the graphic 7 and 8th ,

2,892,360 / 30 MEC = 96,412 with the remainder 0 has the position 30. And consequently has the icon 30, 9 in the representation with the specific positions 1, 7, 11, 13, 17, 19, 23 and 29 = 8 active prime positions

2,892,362 / 30 MEC = 96,412 with the remainder 2 has the position 2. And thus has the icon 2, 10 in the representation with the specific positions 1, 13 and 19 = 3 active prime positions

2,892,378 / 30 MEC = 96,412 with the remainder 18 has the position 18 and consequently has the icon 18 in which 7 and 8th , in the representation with the specific positions 1, 7, 11, 17, 19 and 29 = 6 active prime positions

Based on the graphic 7 It can be determined which of the 15 specific convolutions belongs to the even number.

This also results in the associated icon with the active prime positions.

Overview: MEC 30s Cycle of the 15 Even Number Positions Each even number has a specific checkerboard pattern in the figurative sense, see 8th , The number of active prime positions determined during folding are in the lower range of 8th represented in the number of 3, 4, 6, 8, active prime positions.

For clarification: The function of the 8, 6, 4 or 3 active prime positions with a real even number. The number 2,892,360 is divided by 30 and owns the 30s icon 9 , With a mating activity of 8 active prime positions. 2,892,360 / 30 = 96,412 x 8 active prime positions = 771,296 / 2 = 385,648 pairs. 385,648 - 26,673 pairs of prime pairs / Goldbach pairs = 358,975 pairs of prime pairs.

Shown in the 9 with the convolution of 6

The number 2,892,362 is to divide by 30, has the rest 2 and thus the 2er Ikon 10 , With a mating activity of 3 active prime positions.

2,892,362 / 30 = 96,412,066 × 3 active prime positions = 289,236.2 / 2 = 144,618.1 pairs 144,618.1 - 11,478 pairs of prime pairs / Goldbach pairs = 133,140 pairs of prime positions. Shown in the 10 with the convolution of 11

Now the graphic is 5 the icon 9 to associate the graphic 12 the icon 10 zuzuorden.

The graphic 5 carries the even number 2520 with the 30s icon 9 with 8 active prime positions. The graphic 12 carries the even number 2522 with the 2er Ikon 10 with 3 active prime positions.

table Description 13 Let's use real even numbers to show how the system works by using the convolution cycle. Shown in the table 13 a 30's cycle with 15 even numbers. Initial value is the even number 2,892,360. As a reminder, we call the pairs of prime pairs in the total active prime positions, which consequently result in even numbers, as Goldbach pairs.

The remaining pairs in the total active prime positions we call prime pairs. These pairs do not meet the requirements of the Goldbach pairs in the entire active prime positions. The active prime positions per 30-cycle in the even number are in the table 13 shown: 8, 6, 4 or 3. As a multiplication factor of Goldbach pairs in the table (26.673 / 8) × 8.6, 4, or 3 and the prime position pairs (358.975 / 8) × 8, 6, 4 or 3.

And they are the basis for the target value calculation of the distribution profile of the Goldbach pairs and prime position pairs.

It can now be in the table 13 show how Goldbach's idea and the convolution that we developed from it can be used to understand how the icon works in both systems. As a non-folded number string, the properties of the prime positions would not be comparable. For only by folding the structure of the numerical double-strand reveals the exact symmetric order of the distribution of the prime numbers, as shown by the MEC 30.

About the target value in the table 13 By means of the specific icons of the even numbers, the static basis system can be shown - with the aid of the table in the table 12 illustrated 8, 6, 4 or 3 active prime positions.

The actual value shows the fluctuations in the static system. These fluctuations initially show exact numbers - as a difference - an exact system-appropriate shift. The values that rise as gold bach pairs (+) fall exactly like the decreasing values (-) of the prime position pairs.

We speak of the differences as systemic fluctuations - and not of chaotic fluctuations.

Starting point of the target value in the table 13 is the even number 2,892,360. It is exactly divisible by 30 and therefore uses all 8 active primary positions, Goldbach pairs Target value Primpositionspaare Target value 2892360 (26.673 / 8) × 8 26673 (358.975 / 8) × 8 358975

The target value of the further even numbers following in the table is now to be calculated using the active prime positions, target value divided by 8, times the 8, 6, 3 or 4 active positions of the given even number in the 30s cycle. z. B. 2,892,362 = Goldbach Pair = (26,673 / 8) × 3 Active Positions of the Given Even Number Target Value = 10,002 Gold Bach Pair z. B. 2,892,362 = prime position pairs (358,975 / 8) × 3 active positions of the given even number target value = 134,616 prime position pairs

Now the determination of the difference in the table 13 :
The table shows that even numbers with the same target value and actual value are not to be divided by a prime number. If, however, the even number is to be divided by a prime number (prime divisor in the table), then there is a high difference between the setpoint value and the actual value. prime factor Goldbach pairs Target value difference Actual value 2892372 7 (26.673 / 8) × 6 20004 + 3.875 23879 2892386 7 (26.673 / 8) × 3 10002 + 2,290 12292

The even numbers in the example are to be divided by smaller primes, in the above example by the prime divider 7. Our table shows a basic behavior: the smaller the prime, without 2, 3 and 5, the higher the difference.

In 5 the self-similarity of the 30th order MEC 30 is clearly visible in the upper area of the larger graphic. In this area the primes information and their products are entered by permutation.

We named these products a specific prime with the self-similar order templates.

The even numbers, divisible by smaller primes, thus have specific small templates. The convolution of the even numbers results in an arrangement of the specific templates. These templates show that the prime-number products they are made of are in a symmetrical order of convolution.

We note: This parallel arrangement of the product templates was (pre-) determined by the divisibility of the even number by a prime number, prime divisor.

The parallel arrangement of the product templates results in priming pairs that consist entirely of product pairs.

The associated change in the prime position pairs, in particular the pairs with only one prime number, now show the expected causal relationship - just the postulated prime numbers templates.

Thus, thanks to the parallel arrangement of the numerical double-strand, which is based on the well-known idea of Christian Goldbach, these postulated prime-number templates appear as additional pairs of prime numbers / Goldbach pairs.

Thus, the number of prime position pairs decreases by the same ratio as increases in the pairs of prime pairs / Goldbach pairs.

This prediction of the MEC 30 can be found in the table 13 Refine and prove exactly by the differences. The following two even numbers should be divided by 7.
2,892,372 7 and has a difference of 3,875
2,892,386 7 and has a difference of 2,290

Now the following results: Due to the convolution and starting from the desired value of the prime position pairs, the product templates and prime numbers templates of the prime number 7 lie in the numerical Double strand parallel opposite. This has the consequence that the Goldbach pairs increase in the same ratio as the Primposition pairs have to fall off.

This causality is to be further specified by means of our theory with the active prime positions of the specific even number.

The number 2,892,372 is in position 12 with 6 active prime positions, difference 3,874 / 6 = 645.66 pairs per active prime position.

The number 2,892,386 is in position 26 with 3 active prime positions, difference 2,288 / 3 = 762,66 pairs per active prime position. 645.66 - 762.66 = -117.00 pairs

There is a difference of 117 pairs between the two numbers. The fact that the number 2,892,386 has 117 prime pairs more in this difference indicates, according to our theory, that another prime with its templates must be active in pairs in the even number - in contrast to the comparative number 2,892,372. After calculating the difference of the pairs, the template size must be assigned to a prime number (645/117 = 5.5 × 7 = 38.5) that is greater than 39: it is exactly the next prime number 41, (2.892.386 / 41 = 70546). This result further confirms the principle of the MEC 30.

Conclusion: We are able to represent the distribution pattern of prime numbers with the rule MEC 30.

These exact results are only possible because the distribution of the primes are identical to their products. So we are able to calculate the Goldbach pairs / pairs of prime numbers with the help of the primes and their products using a formula from classical mathematics

We start from the even number 3,847,170, so it has in the active prime positions: A 273,128 prime numbers and B 752,782 prime number products, and this yields C 273,737 prime product pairs in the even number. From this the number of X, the Goldbach pairs / prime number pairs in the even number is calculated. X = C - (B / 2 - A / 2) X = 33,910 gold bach pairs / even number prime pairs 3,847,170.
30: Has A = 7, B = 1, C = 0, X = 3 Goldbach pairs
32: Has A = 3, B = 1, C = 0, X = 1 Goldbach Pair
900: Has A = 151, B = 87, C = 16, X = 48 Goldbach Pairs
902: Has A = 54, B = 36, C = 6, X = 15 Goldbach Pairs
2.520: Has A = 365, B = 305, C = 82, X = 112 Goldbach Pairs
2.522: Has A = 134, B = 118, C = 27, X = 35 Goldbach pairs
2,892,360: has A = 209,600, B = 561,694, C = 202,720, X = 26,673 Goldba.
3,847,172: has A = 102,369, B = 282,347, C = 105,396, X = 15,407 Goldba. etc.

Since C as sum is an "additive product" of B and B is the product of A, so if B = 1 (1 x 1) causally C = 0.

If B = 1, the MEC has 30 = 8 prime positions and thus A = 7 active prime numbers in 8 active prime positions, this corresponds to X = 3 Goldbach pairs.

The next even number 32 has B = 1 thus causally C = 0 pairs, 9 prime positions / 3 (2er Ikon) = A = 3 active prime numbers thus X = 1 Goldbach pair.

.Thus, in 32, the smallest possible value is from X to ∞

,

Since we know the positions of these primes, we are also able to show the behavior of the energy in systems with the MEC 30 folding rule. By reducing infinite information to finite positions, it can be seen that the symmetry of the products is always dependent on the symmetry of the factors.

Since the factors are primes (except 2, 3, 5), this has the consequence that Goldbach was not only right with his assumption. But that the number of prim pairs (Goldbach pairs) with increasing even number must increase like the number of pairs from the products.

If the number line increases so that the symmetry of the products is no longer closed, a new prime appears, whose position is not random, but recruits from the symmetric order.

Thus Riemann's assumption is correct, who analyzed the distribution of prime numbers with his analysis and whose logic has its origin in the MEC 30. In the mid-19th century, a mathematician and physicist found that Riemann's conjecture reflected the distribution of energy in complex, atomic, dynamic systems.

The specified in claim 1 invention is based on the problem that a purely mathematical method for analyzing the energy distribution and the incoming energy savings is deficient.

This problem is solved by the features listed in claim 1. Because metering with a folding rule is a non-system measurement. Thus, with the MEC 30, a measurement method for the energy flow in a system is obtained in which one receives the roadmap or flow plan of the energy.

The advantages achieved by the invention are, in particular, that instead of a rudimentary mathematical template, structured in standards, now a folding rule of the MEC 30 can be used which makes the associated and determined algorithm visible.

Why does it work?

In the subatomic space, Heisenberger does not allow precise measurements because the measurements themselves distort the result.

Through the mathematical basis presented here, our scale behaves like Plank's quantum of action and shows in the positions the behaviorally entangled photons, which in turn produce the quantum of action in the sums. The MEC 30 as a folding rule is also here a tool for the entangled quantum systems to explain the ghostly behavior of the elementary particles. So also to make the underlying algorithm visible and explainable, keyword quantum teleportation. So we are able to investigate the energy behavior below the quantum of effect without measuring influence. This works because our scale is the basis for the Riemann zeta function, which reflects the energy distribution in atoms.

On the other hand, with larger systems we are able to transfer the behavior of the energy from the subatomic space into the haptic space with the scale described here (thought experiment Schröninger's cat). Thus, we are still able to apply the Schröninger wave equation in the haptic space, and replace the Hamiltonian with our measurements.

Developing MEC 30 as a folding rule emerged from a new analysis of mathematical foundations and makes a new algorithm visible.

Mathematics is a highly effective tool, but its modes of operation in the field of number theories can only be described by conjecture.

But this is the area in which mathematics would make dynamic developments more predictable, which tend to shift to chaotic processes. The discovery of rules for this would thus allow more accurate calculations of chaotic weather models, which play an increasingly important role for the insurance industry. This momentum also takes place exactly where energy needs to be transferred, such as: As in combustion processes in power plants and engines and in the power transmission z. As to ship and turbine screws.

Also currently, classical mathematics in the subatomic space is hopelessly overwhelmed. The particle accelerator LHC of the physicist devours billions of euros, the most important tool is mathematics, which must be content in this area with assumptions.

Today's mathematical foundations date back to the 18th and 19th centuries. If a technology fails today, the corresponding mathematics has failed. This may explain why, unfortunately, the dynamic processes in Japanese nuclear power plants have to be combated with methods that look like medieval ones.

An advantageous embodiment of the invention is specified in claim 2.

The development according to claim 2 makes it possible to use a folding rule MEC 30 in the simplest way by auxiliary staff to make such a highly complex algorithm of energy distribution visible. Thus, the tool is easy to create and to imply and to program in measuring systems, as well as in an electronic way.

An embodiment of the invention is illustrated in the drawing and will be described in more detail below.

It shows the figures see attachment figures page 27 u. 28 14 . 15 . 16 ,

The definition primes has emerged from the weak form of understanding the distribution of numbers in mathematical space. Thus, the one is at the same time a factor and the product, 1 × 1 = 1

We found that the first folding rule of the MEC 30 is identical to the positions and information. Thus, it is not inconsistent that the one can be called a prime. As it is both factor and product as described above. Thus we in the 14 the Planck effect quantum represented in the form of the so-called prime number distribution. By the distribution of the primes and the convolution shows the 14 the Riemann zeta function, by the relation between the position of its complex zeros middle axis, value 15. The distribution of the prime numbers are according to the results of 1972 University of Princeton USA, identical with the energy distribution.

In the 15 the first term of the rule MEC 30 is plotted, since the input of energy is a vibration E = h · f. Like in the 16 is shown, also results from the first member, the opposite second member and has been described as a convolution in the description. In the second opposing opposing member, the position 19 in the second term gives a redundant value of the template 7, 7 × 7 = 49. The opposite prime position 11 as a prime number is now forced to determine a new axis-symmetrical zero position. And makes the energy flow visible (Reiman Zetafuktion). In this example 16 shifts the zero position of 11 to the opposite position 47. Since energy is reliant on prime position with Priminformationen now creates a disharmony through the redundant templates, 7 × 7 = 49. 49 is a prime position but no Priminformation. Since the distribution of prime numbers is described as chaotic, classical mathematics, these functions could until today only be represented as conjectures.

They lead to the assumption of a uncertainty relation in metrology. We have picked up the algorithm of the MEC 30 and thus created a tool that addresses this issue of energy transfer.

Claims (2)

Measuring with your folding rule is a measurement that does not interfere with the system, so it is also possible when the system is at rest. Thus, with the MEC 30, a measurement method for the energy flow in a system is obtained in which one receives the roadmap or flow plan of the energy. With the MEC 30 as a folding rule, we describe an application that is familiar and simple. And thus use the identical property of energy and number distribution. Thus, we get an unmistakable motion plan of energy, based on the number distribution on the MEC 30 as a folding rule.

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