Zhou’s Conjecture
Sure enough, after specifically mentioning that she had a girlfriend, Jin Feifei’s eyes clearly flashed with disappointment, while Qian Chang’s eyes flashed with joy, and her original wariness dissipated a lot.
Qin Guoli on the side couldn’t help but nodded in his heart at this moment.
He naturally knew that Qian Chang was interested in Jin Feifei, and he also saw that Qian Chang was somewhat repelled by Chen Qian just now.
But I didn’t expect that Chen Qian would dispel Qian Chang’s concerns in just a few words. This kid…
has something!
Bang bang bang…
Qin Guoli clapped his hands again: “Okay, if you want to chat, we can wait until later.”
“I have something to do later, and Chen Qian has just arrived. You can sort out the information, and I will explain the current situation to Chen Qian. Research progress.”
“Okay professor.”
Qian Chang responded and sorted out the information at hand. Although Jin Feifei on the side was also sorting it out, it was obvious that her energy was a little weak.
After a while, Qin Guoli stood in front of the blackboard with information in one hand and chalk in the other. However, he did not rush to explain, but looked at Chen Qian first.
“Do you know anything about Zhou’s conjecture?”
Chen Qian nodded. Zhou guessed that of course he knew it.
Zhou’s conjecture, also called Zhou’s conjecture, is an accurate expression of the distribution rules of Mersenne prime numbers proposed by Chinese mathematician Mr. Zhou in 1992 based on the known Mersenne prime numbers and their arrangements, using the method of connected observation and incomplete induction. Mode.
In the past, British mathematician Shanks, French mathematician Tolota, German mathematician Burley Hart, Indian mathematician Ramanuel Young and American mathematician Gillis also made speculations respectively.
However, they are all proposed with approximate expressions, and are not as close to the actual situation as expected. Only Zhou’s guess was proposed with precise expressions, which has not yet been proven or disproven.
That is: when 2^(2^n)
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