Abel Prize to Atiyah and Singer

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SUMMARY

The Abel Prize has been awarded to Michael Atiyah and Isadore Singer for their contributions to the Atiyah-Singer Index Theorem, marking a significant recognition in the field of mathematics. This award aims to parallel the prestige of the Nobel Prize, with no age restrictions, allowing for recognition of mathematicians beyond the age of 40. The discussion highlights the distinction between the Abel Prize and the Fields Medal, which is limited to mathematicians under 40, and raises questions about the necessity of the Abel Prize in the context of existing honors. The conversation also touches on the historical significance of the recipients' earlier accolades, including Atiyah's Fields Medal.

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The creators/discoverers of the celebrated Atiyah-Singer Index Theorem have been awarded the http://www.abelprisen.no/en/ , which aims to duplicate the celebrity of the Nobel, for mathematics.

Singer was once asked politely by a reporter if he could explain the Atiyah-Singer index theorem in simple words for the newspaper's readers. Singer replied "No I can't"
 
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38 years after he [Atiyah] was awarded the Fields Medal for it. Not bad.
 
Are Atiyeh and Singer the first recipients of this prize?
 
It seems this is the second year of its existence. Serre got it last year.

Where does this put the Fields medal though? That is often thought of as Nobel of mathematics.
 
matt grime said:
Where does this put the Fields medal though? That is often thought of as Nobel of mathematics.

The Fields medal is awarded to mathematicians under the age of 40. There is no age restriction on the Abel prize as far as I know. This means you can get awarded if you do outstanding work after the age of 40. It also provides the jury with an opportunity for a longer and perhaps better perspective on which mathematics turned out to be really important.
 
Atiyah and SInger aren't being rewarded for work after the age of 40. (I thought it was 36 for the Fields Medal). And moreoever, the Nobel prizes aren't awarded for lifetime achivement or long term impact either. So why the need for the new parallel?

Not that anyone should think I am dismissing the achievements of Atiyah and Singer (though in their Fields medal year there were also Grothendieck, Cohen and Smale as a pause for thought, and at least one of those has arguably contributed more to mathematics, but I'm biased to the algebro-geometric not the analytic so I wouldn't trust me).
 

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