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Post Closed as "off topic" by Harry Gindi, Hailong Dao, Noah Snyder, Akhil Mathew, Felipe Voloch
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Kaveh
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From time to time, people announce papers claiming to have settled long open problems like $P$ vs. $NP$. There have been many attempts, reading them is time-consuming, and finding bugs in their arguments is not easy, ... . This brings up the following question:

When would you read a paper claiming to have settled ana famous long open problem like $P$ vs. $NP$? What are your criteria to consider such an announcement as serious?

EDIT: I am mostly interested in the case that the paper is in your area and is not written by a crank but by a mathematician with previous publications in reputable journals (although not necessary in the same area or a related one).

From time to time, people announce papers claiming to have settled long open problems like $P$ vs. $NP$. There have been many attempts, reading them is time-consuming, and finding bugs in their arguments is not easy, ... . This brings up the following question:

When would you read a paper claiming to have settled an famous long open problem like $P$ vs. $NP$? What are your criteria to consider such an announcement as serious?

EDIT: I am mostly interested in the case that the paper is in your area and is not written by a crank but by a mathematician with previous publications in reputable journals (although not necessary in the same area or a related one).

From time to time, people announce papers claiming to have settled long open problems like $P$ vs. $NP$. There have been many attempts, reading them is time-consuming, and finding bugs in their arguments is not easy, ... . This brings up the following question:

When would you read a paper claiming to have settled a famous long open problem like $P$ vs. $NP$? What are your criteria to consider such an announcement as serious?

EDIT: I am mostly interested in the case that the paper is in your area and is not written by a crank but by a mathematician with previous publications in reputable journals (although not necessary in the same area or a related one).

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Kaveh
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From time to time, people announce papers claiming to have settled long open problems like $P$ vs. $NP$. There have been many attempts, reading them is time-consuming, and finding bugs in their arguments is not easy, ... . This brings up the following question:

When would you read a paper claiming to have settled an famous long open problem like $P$ vs. $NP$? What are your criteria to consider such an announcement as serious?

IEDIT: I am mostly interested in the case that the paper is in your area and is not written by a crank but by a mathematician with previous publications in reputable journals, although (although not necessary in the same (orarea or a related one) area.

From time to time, people announce papers claiming to have settled long open problems like $P$ vs. $NP$. There have been many attempts, reading them is time-consuming, and finding bugs in their arguments is not easy, ... . This brings up the following question:

When would you read a paper claiming to have settled an famous long open problem like $P$ vs. $NP$? What are your criteria to consider such an announcement as serious?

I am mostly interested in the case that the paper is in your area and is not written by crank but by a mathematician with previous publications in reputable journals, although not necessary in the same (or a related) area.

From time to time, people announce papers claiming to have settled long open problems like $P$ vs. $NP$. There have been many attempts, reading them is time-consuming, and finding bugs in their arguments is not easy, ... . This brings up the following question:

When would you read a paper claiming to have settled an famous long open problem like $P$ vs. $NP$? What are your criteria to consider such an announcement as serious?

EDIT: I am mostly interested in the case that the paper is in your area and is not written by a crank but by a mathematician with previous publications in reputable journals (although not necessary in the same area or a related one).

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Kaveh
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When would you read a paper claiming to have settled a long open problem like $P$P$ vs. NP$$NP$?

From time to time, people announce papers claiming to have settled long open problems like $P vs. NP$$P$ vs. $NP$. There have been many attempts, reading them is time-consuming, and finding bugs in their arguments is not easy, ... . This brings up the following question:

When would you read a paper claiming to have settled an famous long open problem like $P vs. NP$$P$ vs. $NP$? What are your criteria to consider such an announcement as serious?

I am mostly interested in the case that the paper is in your area and is not written by crank but by a mathematician with previous publications in reputable journals, although not necessary in the same (or a related) area.

When would you read a paper claiming to have settled a long open problem like $P vs. NP$?

From time to time, people announce papers claiming to have settled long open problems like $P vs. NP$. There have been many attempts, reading them is time-consuming, and finding bugs in their arguments is not easy, ... . This brings up the following question:

When would you read a paper claiming to have settled an famous long open problem like $P vs. NP$? What are your criteria to consider such an announcement as serious?

When would you read a paper claiming to have settled a long open problem like $P$ vs. $NP$?

From time to time, people announce papers claiming to have settled long open problems like $P$ vs. $NP$. There have been many attempts, reading them is time-consuming, and finding bugs in their arguments is not easy, ... . This brings up the following question:

When would you read a paper claiming to have settled an famous long open problem like $P$ vs. $NP$? What are your criteria to consider such an announcement as serious?

I am mostly interested in the case that the paper is in your area and is not written by crank but by a mathematician with previous publications in reputable journals, although not necessary in the same (or a related) area.

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Kaveh
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