ilkokul 5 bile çözer ama ödül 10000 dolar

adamın hipotezi 1742 den beri teori olamamıs şimdi mi olcak amk

petrol rezervi sonra bakıcam

12.5 falandım

@23 sığır adam 2 den büyük demiş

ccc up up up ccc

2+2=4 2X2=4 şimdi gibtir git :D

@86 seni mhp binasına alalım canım 6=3+3.

yakala şükulatanı

@1 asal sayıları tam olark verebilen bir denklem oladığından gibtir git diyorum..

@1 milenyum sorusu terk

tebessüm ettim nedensiz.

Goldbachs Conjection

Every even number greater than 2 can be written as a sum of two prime numbers.

("binary" or "strong" goldbach conjection)

______________________________

Sentence of Bertrand

Between every natural number n and 2n lies a prime number p (n > 1)

n <p <2n

⋆⋆⋆⋆⋆⋆⋆⋆⋆⋆⋆⋆⋆

Argumentation:

1. Construction of a prime number gap where 2n and half of this number n lies in, because this would disprove the Goldbach 2. The prime number gap that contradicts Goldbach 3. End by use of the sentence of Bertrand

PROOF:

1. That Goldbach is unattainable for an even number n > 2, the following conditions must be true:

Definition:

2n and n stands between the prime numbers (P) Π and Πi with Π < Πi

A. Π must be smaller than n B. Πi must be greater 2n

It is logical that there can be no sum of only 2 prime numbers that match Goldbach because Π is smaller then n and Πi is greater then 2n

We have defined a natural even number 2n and n of this number which would contradict Goldbach, because there is no sum of two prime numbers which could prove 2n.

2. The prime number gap Π to Πi ∈ N

Graphics:

0---pi---n---2n---pii--->

Prime number gap

3. Proof end

After the sentence of Bertrand follows:

with n> 1: between n and 2n lies at least one prime number

Out of this follows that in the defined prime number gap which contradicts the Goldach Conjecture a prime number must lie, because n and 2n lie in this gap.

This stands in the contradiction to the acceptance that this prime number gap exist

Out of this follows that the Goldbach Conjectur is true and vice versa the sentence of Bertrand

q.e.d.

31 olmuyodu di mi?

1+3=4 1 asal sayı değil

panpa 4 var 1 ve 3 ün toplamı 1 asal sayı değildir yani önerme yanlıştır ama Goldbach 1 i asal sayı olarak almış

sonuç : am züt meme

bunu bulana patent + 1 milyon dolar veriyorlar zeki sanıyor bu bin kendini

29+11=40 yapar

2+2=4 2 asal şimdi gibtirin

2 den başa tüm asallar tektir dolayısıyla toplamları çifttir yani yanlıs olduğuna örnek gösteremessin

benden bu kadar amk gerisini kendin bul

@2 gibmiş beyler dağılalım