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The paper “One Hundred and Two Problems in Mathematical Logic” by Harvey Friedman is an article that lists 102 problems in mathematical logic.

These problems were selected in the form of statements "at least as likely as their negations". The problems were open as of 1973, and the article has a postscript from September 1974 with news of three of the problems being solved.

The paper “One Hundred and Two Problems in Mathematical Logic” by Harvey Friedman is an article that lists 102 problems in mathematical logic.

These problems were selected in the form of statements "at least as likely as their negations". The problems were open as of 1973, and has a postscript from September 1974 with news of three of the problems being solved.

The paper “One Hundred and Two Problems in Mathematical Logic” by Harvey Friedman is an article that lists 102 problems in mathematical logic.

These problems were selected in the form of statements "at least as likely as their negations". The problems were open as of 1973, and the article has a postscript from September 1974 with news of three of the problems being solved.

added link, corrected statement about criterion for inclusion, commented on openness of problems as of publication time
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The paperpaper “One Hundred and Two Problems in Mathematical Logic” by Harvey Friedman is an article that lists 102 open problems in mathematical logic.

These problems were selected so that it is aboutin the form of statements "at least as likely that the solution to the problem would be a positive solution and a negative solutionas their negations". For example The problems were open as of 1973, the P vs NP problem would not beand has a good problem for this list because it seems much more likely that $P\neq NP$ than $P=NP$. The paper was written in 1975 so this listpostscript from September 1974 with news of three of the problems is quite oldbeing solved.

The paper “One Hundred and Two Problems in Mathematical Logic” by Harvey Friedman is an article that lists 102 open problems in mathematical logic.

These problems were selected so that it is about as likely that the solution to the problem would be a positive solution and a negative solution. For example, the P vs NP problem would not be a good problem for this list because it seems much more likely that $P\neq NP$ than $P=NP$. The paper was written in 1975 so this list of problems is quite old.

The paper “One Hundred and Two Problems in Mathematical Logic” by Harvey Friedman is an article that lists 102 problems in mathematical logic.

These problems were selected in the form of statements "at least as likely as their negations". The problems were open as of 1973, and has a postscript from September 1974 with news of three of the problems being solved.

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The paper $``$One“One Hundred and Two Problems in Mathematical Logic$"$Logic” by Harvey Friedman is an article that lists 102 open problems in mathematical logic.

These problems were selected so that it is about as likely that the solution to the problem would be a positive solution and a negative solution. For example, the P vs NP problem would not be a good problem for this list because it seems much more likely that $P\neq NP$ than $P=NP$. The paper was written in 1975 so this list of problems is quite old.

The paper $``$One Hundred and Two Problems in Mathematical Logic$"$ by Harvey Friedman is an article that lists 102 open problems in mathematical logic.

These problems were selected so that it is about as likely that the solution to the problem would be a positive solution and a negative solution. For example, the P vs NP problem would not be a good problem for this list because it seems much more likely that $P\neq NP$ than $P=NP$. The paper was written in 1975 so this list of problems is quite old.

The paper “One Hundred and Two Problems in Mathematical Logic” by Harvey Friedman is an article that lists 102 open problems in mathematical logic.

These problems were selected so that it is about as likely that the solution to the problem would be a positive solution and a negative solution. For example, the P vs NP problem would not be a good problem for this list because it seems much more likely that $P\neq NP$ than $P=NP$. The paper was written in 1975 so this list of problems is quite old.

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