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History's Strongest Son-In-Law Living With The In-Laws

Left disfigured after an unfortunate accident, Shen Lang, a doctor, has become so ugly that no one dares to look at him. This makes him decide to become a noble spirit instead and save lives along war-torn borders. He lives a lonely life, remaining single until a bomb takes his life. At that fateful moment, he swears that if he can live again and get his handsome face back, he would use his charm to flirt with the most beautiful woman and live an extremely relaxed life. He transmigrates to another world and in this life, he has the body of an absolutely handsome man. However, the said owner of this body is a live-in son-in-law, one who was chased out for being a useless moron, of a wealthy merchant. In order to fulfill his goal of living an extremely relaxed life, Shen Lang finds his way to become the new son-in-law of the 'Goddess' of the much more influential Palace of the Earl. Yet the only way he can truly live a relaxed and enjoyable life is to eradicate all his enemies, and all those who seek to bring the Palace of the Earl down!

Silent Cake · ตะวันออก
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684 Chs

A big victory! Grasping the power of God

Zuo Ci asked Zhu Ning and Princess Ning Han, " "Do you all understand the topic that His Majesty Shen lang set? Do you understand?"

Goldbach's conjecture, in order for him to be familiar with it, was spread as 1+1 among the general public.

In fact, it was that any even number greater than 2 could be written as the sum of two prime numbers.

At present, this problem was still unsolvable on earth. Many people said that it was the crown gem of mathematics, one of the three major mathematical problems in the modern world.

It had been 200 years, and he had only managed to prove a small part of it.

After China's mathematician, Mr. Hua Luogeng, returned to China, he began to preside over the research of this conjecture. After that, he had some major results. Wang Yuan, Pan Chengdong, and Mr. Chen Jingran made some progress in succession, proving 3+ 4,2 + 5,1 + 5,1 +2, and so on.