The hardest part about understanding the quantum world is to realize that it hasn't any physical space which we have to physically travel through in order to get from A to B. Travel through the quantum world is all about possibilities . On the surface , this doesn't seem to be such a big deal , but from our real world perspective it is a big deal . Take the famous double slit experiment for an example . If you shoot light ( photons ) through each slit at the same time you will get a series of dark and light lines on a screen which is behind the slits . This is because the photons going through each slit have a wave component and the photon waves going through each slit are in phase or slightly out of phase creating an overlap which we see in our world as light and dark lines . If the photon waves are in phase it is a light line and if they are out of phase it is a dark line. The photons going through the slits are traveling through a quantum world to reach the screen but we don't notice that phenomena from our perspective because of the volume of photons . Let's reduce the photons going toward the slits to one photon every 3 seconds . We still get the same light and dark lines . This happens because the photon travels through the quantum world and although the quantum world hasn't any space to travel through , it does have possibilities or potential outcomes. These potential outcomes or possibilities are equivalent to you choosing the direction you want to travel in our 3 dimensional space .

The photon has these three ( 3 ) possibilities:

1. Goes through slit number 1 .

2. Goes through slit number 2.

3. Misses both slits because nothing is 100 %.

Similarly the photon wave has three possibilities:

1. Goes through both slits.

2. Goes through either slit 1 or 2.

3. Interferes with itself on the screen ( both slits ) or doesn't interfere with itself ( one slit ) .

Here's the most interesting part . The photon wave exists in all its' possibilities . We come along to observe or measure . Our observing or measuring action causes all the quantum possibilities to adjust so that only one possibility remains in our real world .

## Saturday, February 25, 2012

## Sunday, February 12, 2012

### The Quantum World With Quantum Time

If we accept the view that the quantum world hasn't any physical space as we understand / know it then anything in the quantum world doesn't have to travel through space to go from A to B because space doesn't exist. The quantum world is essentially governed by quantum time which has a bigger role there than as simply a marker in our world . The fun part of our universe is that we can write equations for things that may or may not exist . That is why we have to do experiments to prove / modify theories as well as to see if what the manufactured equation says is true is actually true. In the quantum world run by quantum time we have instantaneous happenings because the quantum world is spaceless meaning there is nothing to travel through to get from A to B. If quantum time is popping up phenomena all over the place and space is non-existent then we are going to have instances of entanglement and superposition when two or more things hit the same spot at the same time . Since we don't have space , we can't have particles or waves which we see in our world as requiring space . We do, however, have a fluctuation / disturbance in quantum time which we can possibly measure mathematically by modifying an equation usually used elsewhere . This is the advantage of our universe . Teleportation / Information sending is a use of quantum time providing we don't entangle or superimpose with something else. The downside is that when we come to read the transmission we interfere with quantum time and create noise .

## Friday, February 03, 2012

### The Universe Is Built On Strings

Here is how the universe is constructed using strings. Space consists of layers of strings. If something moves through space it flexes the layers of strings creating gravity. Mass is a ball of string. The mass or ball of string distorts the space's layers of strings which results in the illusion of mass, weight and gravity. Force is simply the effects of curved strings or the velocity or acceleration of strings . Time follows the curve of strings which gives us the illusion of time speeding up or slowing down due to the effects of gravity or flexed strings around an object or mass . If a mass or weight has a velocity or acceleration it flexes strings of space which we see as a wave . If the wave is flexed in a pattern we can send out information to a receiver similar to a radio or television . If someone is charismatic , it means they have an influence on the strings of space which surround them . Einstein said that a mass curves space , but it's really that a mass curves strings of space . Dark energy and dark matter are really strings of time which are still seen in the quantum world . There are only strings of time in the quantum world and not strings of space which means everything is instantaneous and has superposition or occupies the same location / position because space doesn't exist . Gravity is the weakest force because it depends on the curvature of the strings of space and not energy which powers velocity and acceleration . Time doesn't have an associated force but it's velocity varies because it follows the curvature of the strings of space .

## Wednesday, February 01, 2012

### Another Way To Look At The Riemann Hypothesis

Let us assume that all the primes to infinity lie on a horizontal line . While it is acknowledged that the primes lie on this horizontal line to infinity and are in order, we don't know precisely where the primes lie on this horizontal line in terms of their distance from each other. Most of the time we picture a number on a line as being at a specific point on the line, even though we may not draw that point on the line when we write that particular number down . Let us assume that wherever the infinite primes are on the horizontal line at varying distances from each other, we have a vertical line ( y = ½ ) off the horizontal line which forms an upside down “T” ( ! ! ! ! etc. ) . The infinite primes are at the intersection of a vertical line ( y = ½ ) and an infinite line holding all the prime numbers . Riemann said all his zeros are on the line ( y = ½ ) and have a value of ( ½ ) when they are on this line ( y = ½ ) . If this is true, then we can use Riemann's zeros ( 0 ) in the calculation of the location of the prime on the infinite horizontal line containing all the primes because the infinite horizontal line containing the primes intersect the ( y = ½ ) line. At the present time we are calculating to prove that all of Riemann's non-trivial zeros line on the line ( y = ½ ) and so far so good . Riemann also said his zeros can be added or subtracted or placed in different positions in order to adjust the position of the primes from the beginning of the horizontal line . This adjustment as an integer also establishes the number of primes preceding that prime number .The first prime numbers from 1 to 12 in order are 1, 2, 3, 5, 7, 11, 13, 17, 19, 23, 29, 31. If we multiply these numbers by ( .509999999 ) our answer is very close to their actual position ( 23 X .509999999 = 11.72999999 ). The actual position of prime number 23 is 10. There are 9 prime numbers preceding 23 ( 1, 2, 3, 5,7,11,13, 17, 19 ). The prime numbers from position 13 to 26 in order are ( 37, 41, 43, 47, 53, 59, 61, 67, 71, 73, 79, 83, 89, 97 ). If you multiply these primes by ( .509999999 ) you will find that the prime number positions are hugely incorrect. You will see from the “ In summary “ list that I indicated under ( 3. ) that the error term in the prime number theorem is related to the position of the zeros. You can increase the number of zeros by either adding them between ½ and 9 (for instance .5000999999) or by raising ( .509999999 ) to the power of 2 ( .509999999 X.509999999 = ( .2600999 )). You will see from ( .2600999 ) that we have adjusted the error term in the prime number theorem by adjusting the zeros ( 0 ) from one to two. Multiply the prime numbers by ( .2600999 ) to obtain the prime number location.

If you do the multiplication, you will find that some of the prime number locations are still out. For instance, ( 37 X .2600999 = 9.623699981). The actual location is 13. For some inexplicable reason if you add Pi ( 3.141592654 ) to this number you get ( 12.76529263 ). This trick of either adding or subtracting Pi works in the majority of cases. In some cases adding or subtracting the natural number ( 2.718281828 ) also works.

Here’s how the system works for numbers in general.

1. Count the number of digits in a prime number. For instance 7919 has 4 digits. Subtract 1 from the number of digits ( 4 - 1 = 3 ) for 7919. Form another number equal to the number of digits in 7919 ( 4 ) by putting ( .5 ) in the far left column and 9 in the far right column. ( .5—9 ). Fill the middle with Riemann Hypothesis zeros ( 0 ) forming a four digit number ( .5009 ). Raise ( .5009 ) to the power of 3 ( which is the number of digits in 7919 ( 4 ) minus 1 ( 4 - 1 = 3 ). ( .5009 ) ^ 3 = .125676215. Multiply 7919 X .125676215 = 995.2299524. 7919 is the 1000th prime number. The calculation is short by approximately the value of Pi ( 3.141592654 ). Pi + 995.2299524 is 998.3715451 which is very close to 1000.

It can be seen from these calculations that the magnitude of the oscillations of the primes around their expected position is controlled by the zeros ( 0’s) in the multiplier. The error term is closely related to the position of the zeros in the number ( .509999999 ). The error term can be controlled by either adding zeros ( .500999999, .50009999 ) or by raising these numbers to a power ( multiply the numbers by themselves ) thereby increasing the zeros. The power zeros can also be adjusted. For instance (( .5099999999 ) ^2 = (..260099999 )). If we change the digit 6 to zero ( 0 ) creating ( .200099999 ) and multiplying it by the prime number 347 we get ( 69.43469965 ) Prime number 347 is the 69th prime. A further adjustment can be made by adding or subtracting Pi ( 3.141592654 ) or the natural number “e” ( 2.718281828 ).thereby creating a range if the calculated answer is close but too far out.

In Summary:

1. ( .509999999 ) may be adjusted using Riemann zeros.

2. ( .509999999 ) may be raised to a power to increase the zeros.

3. ( .509999999 ) raised to a power may have its' power zeros adjusted.

4. Tweaking can be done by adding or subtracting Pi or “e”.

If you do the multiplication, you will find that some of the prime number locations are still out. For instance, ( 37 X .2600999 = 9.623699981). The actual location is 13. For some inexplicable reason if you add Pi ( 3.141592654 ) to this number you get ( 12.76529263 ). This trick of either adding or subtracting Pi works in the majority of cases. In some cases adding or subtracting the natural number ( 2.718281828 ) also works.

Here’s how the system works for numbers in general.

1. Count the number of digits in a prime number. For instance 7919 has 4 digits. Subtract 1 from the number of digits ( 4 - 1 = 3 ) for 7919. Form another number equal to the number of digits in 7919 ( 4 ) by putting ( .5 ) in the far left column and 9 in the far right column. ( .5—9 ). Fill the middle with Riemann Hypothesis zeros ( 0 ) forming a four digit number ( .5009 ). Raise ( .5009 ) to the power of 3 ( which is the number of digits in 7919 ( 4 ) minus 1 ( 4 - 1 = 3 ). ( .5009 ) ^ 3 = .125676215. Multiply 7919 X .125676215 = 995.2299524. 7919 is the 1000th prime number. The calculation is short by approximately the value of Pi ( 3.141592654 ). Pi + 995.2299524 is 998.3715451 which is very close to 1000.

It can be seen from these calculations that the magnitude of the oscillations of the primes around their expected position is controlled by the zeros ( 0’s) in the multiplier. The error term is closely related to the position of the zeros in the number ( .509999999 ). The error term can be controlled by either adding zeros ( .500999999, .50009999 ) or by raising these numbers to a power ( multiply the numbers by themselves ) thereby increasing the zeros. The power zeros can also be adjusted. For instance (( .5099999999 ) ^2 = (..260099999 )). If we change the digit 6 to zero ( 0 ) creating ( .200099999 ) and multiplying it by the prime number 347 we get ( 69.43469965 ) Prime number 347 is the 69th prime. A further adjustment can be made by adding or subtracting Pi ( 3.141592654 ) or the natural number “e” ( 2.718281828 ).thereby creating a range if the calculated answer is close but too far out.

In Summary:

1. ( .509999999 ) may be adjusted using Riemann zeros.

2. ( .509999999 ) may be raised to a power to increase the zeros.

3. ( .509999999 ) raised to a power may have its' power zeros adjusted.

4. Tweaking can be done by adding or subtracting Pi or “e”.

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