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Line 42: In the recollection of [[William Fulton]], who was also present at the conference, the first to produce a proof was [[Jean-Louis Verdier]]. ==~~External links~~Notes== <references/>▼ [http://brauer.math.harvard.edu/history/bott/bottbio/node18.html]▼ ==References== M. F. Atiyah; R. Bott ''A Lefschetz Fixed Point Formula for Elliptic Differential Operators.'' Bull. Am. Math. Soc. 72 (1966), 245-50. This states a theorem calculating the Lefschetz number of an endomorphism of an elliptic complex. M. F. Atiyah; R. Bott ''A Lefschetz Fixed Point Formula for Elliptic Complexes:'' [http://links.jstor.org/sici?sici=0003-486X%28196709%292%3A86%3A2%3C374%3AALFPFF%3E2.0.CO%3B2-N ''A Lefschetz Fixed Point Formula for Elliptic Complexes: I''] [http://links.jstor.org/sici?sici=0003-486X%28196811%292%3A88%3A3%3C451%3AALFPFF%3E2.0.CO%3B2-B ''II. Applications''] The Annals of Mathematics 2nd Ser., Vol. 86, No. 2 (Sep., 1967), pp. 374-407 and Vol. 88, No. 3 (Nov., 1968), pp. 451-491. These gives the proofs and some applications of the results announced in the previous paper. ==~~Notes~~External links== ▲[http://brauer.math.harvard.edu/history/bott/bottbio/node18.html] ▲<references/> [[Category:Differential topology]]

Atiyah–Bott fixed-point theorem: Difference between revisions