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Jun 27, 2019 at 0:29 comment added KConrad @Puddlestheturtle : while Kevin was correct when he posted his comment in 2009, I suspect he won't want to post new versions of it every 10 years.
Jun 26, 2019 at 23:30 comment added Puddles the turtle @KevinBuzzard wasn't $1979$ actually $40$ years ago? Respond to this comment in $10$ years.
Jul 5, 2010 at 23:29 comment added Ben Wieland There was a development in the last 15 years: in 2000, Tanguy Rivoal showed that there are that infinitely many odd irrational zeta values. More precisely, he showed that the dimension of the $\mathbb Q$ vector space spanned by the first $n$ odd zeta values has dimension at least $log(n)$. Applied to the even zeta values, this shows that $\pi$ is transcendental, but the odd zeta values are supposed to be algebraically independent.
Nov 6, 2009 at 13:20 comment added Charles Siegel Ahh, then I am misremembering what someone told me about how long ago anything was proved, as some googling reveals that it's open if zeta(3) is transcendental. The point of the answer: that we know virtually nothing about zeta(2n+1) stands, though.
Nov 6, 2009 at 12:39 comment added Kevin Buzzard Apery proved zeta(3) was irrational in 1979: 30 years ago.
Nov 6, 2009 at 11:51 history answered Charles Siegel CC BY-SA 2.5