Prime numbers (addendum 8)

In our long quest for perfection in a deep mourning over numbers, we have reached perfection. But that perfection is not yet perfect. YHWH is absolute perfection. And I will reach perfection the day I will see my Lord Jesus-Christ of Nazareth face to face. On earth, we continue our journey in mourning for perfection. And I think we can do more. We can be more perfect. We can be more perfect than in « prime numbers (addendum 7) ». Therefore in this new article named « prime numbers (addendum 8) », we will look for more perfection by prophesying (talking) mathematically. We will look for more precision in the elien representation in base 3 and we will postulate some prime numbers sequences from the base 3 of the elien representation.

In the article « prime numbers (addendum 7) » we were in the base 3/2 or 2/3 of the elien representation and we find some prime numbers sequences. But it seems that the base 3/2 is not enough perfect suitable for our quest. We must find another base more suitable. And that base is the base 3. Let us remind the findings in base 3/2 with the appropriate correction:

First case B = 3(2x+1): x = (B – 3)/6

Second case B = (2x+1)(3y+1): y = E((-1+√B)/3) and x = E((-1/3+√(B/6)))

Third case B = (2x+1)(3y-1): y = E((1+√B)/3) and x = E((1/3+√(B/6)))

Now let us go in the base 3 of the elien representation. As the base is increasing there will be more cases. In the base 3 we will use just a combination of 3x, 3x-1 and 3x+1. We have just 5 combinations which are B = 3(3x-1), B = 3(3x+1), B = (3x – 1)(3y – 1), B = (3x + 1)(3y – 1) and B = (3x + 1)(3y + 1). Therefore we have 5 cases.

First case B = 3(3x-1): x = (B+3)/9

Second case B = 3(3x+1): x = (B-3)/9

Third case B = (3x – 1)(3y – 1): x = E((1+√B)/3) and y = E((1+√B)/3))

Fourth case B = (3x + 1)(3y – 1): A = {E((1+√B)/3) , E((-1+√B)/3)) }, x ∈ A and y ∈ A

Fifth case B = (3x + 1)(3y + 1): A = {E((-1+√B)/3) , E((-1+√B)/3)) }, x ∈ A and y ∈ A

Those 5 cases show the 5 manners how B can be written in the base 3 of the elien representation. Any given number B can be written at least according to one case with x and y specified above.

Thus we can have this simple prime number test. B is a prime number if B cannot be divided by 3 and if both E((-1+√B)/3) , E((1+√B)/3)) are odd integers.

Furthermore we can postulate these prime number sequences:

B = (3x – 1)(3y – 1) ± 1 with x and y are odd integers and B cannot divided by 3

B = (3x + 1)(3y – 1) ± 1 with x and y are odd integers and B cannot divided by 3

B = (3x + 1)(3y + 1) ± 1 with x and y are odd integers and B cannot divided by 3

In the essay « Prime number (addendum 9) » we will talk about the generalization of all this theory.

Maranatha !!!!! Come YHWH !!!!!!

Prime numbers (addendum 7)

After a profound mourning in our quest to find the secret on numbers, I reached perfection on prime numbers. Now, I am very glad that YHWH has revealed that secret to me after this long period of mourning in our quest to find what Euler was looking for desperately. After a short period of happiness release, I am going back to a mourning mode to find the sequence in one dimension for prime numbers. So, in this article, we will give a simple prime number test and we will expose the sequence of prime numbers after that I will start the mourning in my quest to find the exact perimeter of the ellipse.

In the previous article named « prime numbers (addendum 6) » we stated the three cases of factorisation of any composite odd number.

For the first case B = 3(2x+1):

x = (B – 3)/6

For the second case B = (2x+1)(3y+1):

x = E((-1+√B)/2) and y = E((-1+√B)/3)

For the third case B = (2x+1)(3y-1):

x = E((-1+√B)/2) and y = E((1+√B)/3)

There is just a small error on x. We have to be more perfect now than previously. We have to correct it for the second case and the third case.

For the first case B = 3(2x+1):

x = (B – 3)/6

For the second case B = (2x+1)(3y+1):

y = E((-1+√B)/3) and x = B/(2(3E((-1+√B)/3)+1)) – 1/2

For the third case B = (2x+1)(3y-1):

y = E((1+√B)/3) and x = B/(2(3E((1+√B)/3)-1)) – 1/2

Now let us form a simple prime number test. From all above, we can state that B is a prime number if B cannot be divided by 3 or (2x+1) or (3y+1) or (3y-1) with x, y specified as above.

The three cases suggest that we are in the base 6 of the elien representation of numbers.

Therefore for the first case B = 6z+3, for the second case B = 6z+1, for the third case B = 6z-1.

If we resolve the equation 2z = 3ab + a + b or 3z = 2ab + a + b for the second case and the third case, we find that in order to have integers as solutions, 3 must be a divisor of x or 2 must be a divisor of y.

Therefore we have another prime number test. B is a prime number if x cannot be divided by 3 and y is an odd number with x and y specified above in the second case and the third case.

Thus we have these four prime number sequences B = (2x+1)(3y+1) ± 1 and B = (2x+1)(3y-1) ± 1 with the conditions x cannot be divided by 3 and y is an odd integer, x and y values specified above in the second case and the third case.

We have then these four prime number sequences:

For the second case:

For y = E((-1+√(B+1))/3) and x = (B+1)/(2(3E((-1+√(B+1))/3)+1)) – 1/2

Prime number sequence B = (2x+1)(3y+1) – 1

For y = E((-1+√(B-1))/3) and x = (B-1)/(2(3E((-1+√(B–1))/3)+1)) – 1/2

Prime number sequence B = (2x+1)(3y+1) + 1

For the third case:

For y = E((1+√(B+1))/3) and x = (B+1)/(2(3E((1+√(B+1))/3)-1)) – 1/2

Prime number sequence B = (2x+1)(3y-1) – 1

For y = E((1+√(B-1))/3) and x = (B-1)/(2(3E((1+√(B–1))/3)-1)) – 1/2

Prime number sequence B = (2x+1)(3y-1) + 1

Maranatha !!!!!! Come YHWH !!!!!!!

Prime numbers (addendum 6)

In this essay, we will correct some errors in the latest essays as prime numbers (addendum 5). We are looking for perfection. It is not yet perfect. There is something more perfect. When we find it, our quest will be over.

Let us go back to the basics of all this quest. I have stated in the beginning the criterion of Moses. It is the fondamental law that I found concerning numbers. The criterion states that for an odd integer B=2k+1, if k can be written in this form 2ab+a+b, the number B is a composite odd, if not it is a prime number. That is the fundamental law of prime numbers.

From that fundamental law we can state that if a number B is a composite odd integer, there are only three ways we can write it. The three cases are B = 3(2x+1) or B =(2x+1)(3y+1) or B = (2x+1)(3y-1). There are no other cases.

For the first case B = 3(2x+1):

x = (B – 3)/6

For the second case B = (2x+1)(3y+1):

x = E((-1+√B)/2) and y = E((-1+√B)/3)

For the third case B = (2x+1)(3y-1):

x = E((-1+√B)/2) and y = E((1+√B)/3)

It seems that we have reached perfection about all this stuff.

The only potential factors of any given composite odd numbers are 3 and 2E((-1+√B)/2)+1 and 3E((1+√B)/3)-1 and 3E((-1+√B)/3)+1 . There are no other factors.

It makes sense because 2 and 3 are the first two prime numbers therefore the sequence of prime numbers depends just on the first two prime numbers and the number itself.

Maranatha !!!!! Come YHWH Jesus-Christ of Nazareth !!!!!

Prime numbers (addendum 5)

In this short essay, we will talk about the sum S = -1 + √B or S = √B and some ramifications concerning that finding. We will try to pinpoint the exact value of S and we will talk about the consequences of the finding.

First of all to be more accurate, S = E(√B) or S = -1 + E(√B) with B = (2a+1)(2b+1) and S = a+b

But we want to pinpoint the exact S. We have found that Z = a² + b² = 2c² .

For Z we have six cases : Z = 4x+1 or Z = 4x + 5 or Z = 4x or Z = 4x+4 or Z = 4x+2 or Z = 4x+6

If a and b are all odd numbers, then Z = 4x + 2 or Z = 4x + 6

If a and b are all even numbers, then Z = 4x or Z = 4x + 4

If a is odd and b is even, then Z = 4x + 1 or Z = 4x + 5

Therefore S = (1+√(4Z – 2B + 3))/2 with x = E((-1+√B)²/8)

For the suitable Z, we have 4Z – 2B + 3 as a perfect square number.

We can do it also in another manner.

We know that B = (2a+1)(2b+1)

a = (B – 2b-1)/(2(2b+1))

Let consider this function f(x) = (B – 2x-1)/(2(2x+1))

f'(b) = a/b = bB/(2b+1)²

Therefore b = a / (4a +1)

We have the equation 12a² + 2(4-2B)a + 1 – B = 0

The solution is a = (-2+B +√(B² – B + 1))/6 or a = (-2+B -√(B² – B + 1))/6

Where B = (2a + 1) (6a + 1)/(4a + 1)

If all those statements are accurate, we have found what Euler was looking for a long time. The ramifications are profound. For example, any function like sin(x) can be written in another manner. We can resolve most of all discontinuity problem. We can even break through the aether in physics. We can rewrite all mathematics with new breakthrough.

Maranatha !!!!! Come YHWH !!!!!

Prime numbers (addendum 4)

In this essay, I wish that I would finish the work on odd composite numbers. Our journey has been too long, and it seems that this post should be the last one I am doing on numbers. We started with the criterion of Moses and Elijah, and we talked about many conjectures such as Joshua conjecture, Rebecca conjecture, Deborah conjecture. But I am looking for perfection. Joshua, Rebecca, Deborah, Moses, Elijah…. are not perfect. They only find their perfection in the finished work of Jesus-Christ of Nazareth on the cross with his resurrection. Therefore, this last theory will not have a name. It is up to you to find its perfection. We will just do a small demonstration .

All odd composite numbers can be written in these forms: B = (2a+1)(2b+1)

B = (2a+1)(2b+1) with a <= c and b >= c with c = (-1+√B )/2

a² + b² <= 2c² and a² + b² >= 2c²

Therefore a² + b² = 2c²

We have S² – 2 P = 2c² with S = a + b and P = ab and P = (B-1)/4 – S/2

Thus the equation S² + S – (B-1)/2 = 2c²

Or 2S² + 2S – B – 4c² + 1 = 0

Finally S = – 1 + √B or S = √B with P = (B-1)/4 – S/2

a = (S + √(3S² + S – B))/2 and b = (S – √(3S² + S – B))/2

The final remark is that as S, a, and b are integer, we have to take the integer part of the decimal number.

It seems good. I wish I would have finished earlier but the circumstances of a deep spiritual battle against false brethen delayed everything spiritually.

Now, as I stated, I have to work on the exact perimeter of the ellipse to pinpoint the exact arrival date of the dwarf sun according to the heliocentric cosmological model even though I do not believe in that model. After that I will develop my personal geocentric cosmological model.

Maranatha !!!!! Come YHWH !!!!!

The best way to pray in the end times

I am witnessing something special these days as in the days of our Lord Jesus and John the Baptist. Lot of us are asking how we should pray because there is a tremendous tribulation pressure on believers in Jesus-Christ. After studying by myself in the Bible the way our Lord Jesus prayed, I understood the secret. The secret, is that prayer is not meant to bring an end to all our tribulations we are undergoing and stop all problems once for all. Prayer is the fulfillment of prophecy. Prayer is about fulfilling what is written about you that fit the will of YHWH. Our Lord Jesus has undergone on this earth such unbearable tribulations that no man can bear. But He took his cross till Getsemane. Therefore prayer is seeking the will of YHWH, in order that you may fulfill it. Prayer is seeking the big picture of YHWH in every situation in order to fulfill YHWH plan. The best way to pray is asking YHWH’s will about a matter, in other words, what’s next for me concerning this matter, is it in YHWH plan that I should avoid this tribulation, and for which purpose I have to avoid this or I have to undergo this. When we understand those secrets, we will arrive to such weird prayers that I call « schizophrenic » prayer just for the fulfillment of what is written as our Lord Jesus prayed not my will but your will be done. In this example, we see that our Lord Jesus in his prayers, seeks always the fulfillment of the prophetic mission. In his prayers, it is always about the fulfillment of the prophetic mission. In other words, He was praying to know what is next in His Father plan and how He should fulfill it. For example, He was always praying to see what will happen next and that He may fulfill it. Before doing a miracle, through prayer He foresaw the accomplishment of that miracle. Even for whatever good or bad happening to Him, He has a precognition through prayer. That is the reason, it is written that the testimony of Jesus is the spirit of prophecy. Therefore as Jesus followers, it is not your prayers that will do it. You just have to seek for what is written for you and fulfill it. When you feel like you are doing it through your prayers, you are not praying yet. You will be really praying when you ask the will of YHWH to be done in any situation and you understand having the precognition of how that will of YHWH is done. Stop feeling that you are doing it through your prayers and start feeling that it is always done on the cross with His resurrection. Therefore your prayers are just knowing what is really planned by YHWH for you in every situation, foreseing his plan in every situation and being ready to fulfill it. If you understand that, your prayer will be always may YHWH’s will be done, even if you do not fully understand. Your prayers will be focused on the profound understanding of the will of YHWH for your yourselves and for mankind in order to fulfill prophecy.

Maranatha !!!! Come Jesus-Christ of Nazareth !!!

Qui ne veut pas ce qui est bon, excellent, parfait ?

Nous remarquons que dans notre monde, il y a une campagne coercitive pour forcer tout le monde à accepter ce qui est bon, excellent, parfait. C’est comme si les gens ne savent plus ce qui est bien et qu’il faut les forcer à faire le bien. C’est comme si les gens sont devenus stupides au point où il faut les forcer à faire ce qui est bien par un autoritarisme menaçant ou rusé. Certes, il y a des gens qui ne savent pas ce qui est bon, bien et excellent, parfait pour eux mêmes et pour leur communauté. Toutefois, il faut toujours respecter leur liberté d’être stupide et de ne pas vouloir choisir ce qui est bien, bon et excellent, parfait. En même temps de leur côté, il faut qu’ils respectent le choix de ceux qui ne veulent pas être stupides et qui choisissent ce qui est bien, bon, parfait et excellent. Mais nous remarquons que les stupides aussi font des campagnes de force pour influencer ceux qui sont dans la droiture à devenir stupides comme eux. Par exemple, concernant la santé, beaucoup de médecins font comme si les gens ne veulent plus une bonne santé. Ils ont l’impression qu’il faut forcer dorénavant les gens à avoir une bonne santé. Or il est difficile de trouver quelqu’un dans ce monde qui veut rester toujours malade et qui ne veut pas être en bonne santé. En prenant, l’exemple de la fameuse maladie de notre millénaire débutant, les « spécialistes » affirment que la santé de la population mondiale passe impérativement par l’injection d’une fameuse concoction contre la fameuse maladie. Nous sommes arrivés à un point où le refus de se faire injecter cette fameuse concoction impliquerait que certaines personnes rejettent ce qui est bien pour eux, et pour le monde.

De même, nous pouvons suivre le même exemple avec votre mécanicien qui veut coûte que coûte que vous fassiez impérativement une nouvelle procédure mécanique sur votre voiture pour plus de performance technique. Cette pression psychologique sur vous tend à démontrer que votre refus induirait que vous ne voulez pas que votre voiture soit performante, ou bien vous ne voulez pas du bien pour vous même.

De même, nous pouvons suivre le même exemple avec votre pasteur qui veut coûte que coûte vous forcer à faire des choses contre votre gré. Ou bien qui passe son temps à vous rappeler vos péchés, vos problèmes à chaque fois que tu le rencontres, comme si tu n’as pas le désir d’être saint, séparé pour ton Créateur YHWH ou bien que tu n’as pas l’ardent désir de vivre sans aucun problème physique ou spirituel.

Nous pouvons conclure que le bien, ce qui est bon, parfait et excellent est toujours choisi par ceux qui ont la capacité de discerner le bon et le mauvais, le bien et le mal. Le bien est tellement bien qu’il ne force personne à l’accepter. Il attire ceux qui désire ardemment le bien. D’habitude, lorsqu’il y a une campagne publicitaire pour ce qui est bien, ceux qui cherchent ardemment le bien ont tendance à se méfier. Car le vrai bien est toujours bien au point qu’il fait sa propre publicité par l’excellence de ses bienfaits.

Il faut que chacun aiguise son discernement en s’offrant comme un sacrifice vivant, saint, agréable à Dieu. Nous ne devons pas nous conformer au siècle présent, mais soyons transformés par le renouvellement de l’intelligence, afin de discerner quelle est la volonté de Dieu, ce qui est bon, agréable et parfait.

Maranatha !!!!! Viens Seigneur Jésus de Nazareth !!!!!!