# Algebraic Threefolds. Proc. conf. Varenna, 1981 by Alberto Conte

By Alberto Conte

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**Extra resources for Algebraic Threefolds. Proc. conf. Varenna, 1981**

**Example text**

C c (Xi y ) = Proof. (xI'Y') x We m u s t analyze t h e s e t S(2; p) of sequences notation in t h e s e results. (A X I), -,. -,. ,ip] , Let i = I o r 2. II I such that ir = 2 and note that e n t r i e s of I. For o n G-equivariant homology c a n b e l 111 denote the n u m b e r of indices r i s invariant under permutations of the O( i L p , l e t S. 61). - PJ(p)x(~2)p AI d The following t h e o r e m w a s f i r s t proven, f o r X = F , by Madsen [ 15 ] when p = 2 (using Kochmanls calculations [13] of the operations i n of that given by Tsuchiya i n a l a t e r reformulation of m y r e s u l t [38 (The mixed C a r t a n formula).

Browder. spaces X such Madsen [9] suggested t h e t e r m "Henselian a t p" f o r E ) coincides with t h e ideal W. Browder. (PI g e n e r a t e d by t h e c a s e if pax. 1 a r e valid for 3 2 ) i s of finite type S. Mac Lane. I. Madsen. I. Madsen. 1 J. P. May. ties a r e v a l i d f o r Amer. Springer-Verlag. 1963. On t h e action of the Dyer-Lashof a l g e b r a i n H*G. To appear. Higher t o r s i o n i n SG a n d BSG. Math. Zeitschrift. C a t e g o r i e s of s p e c t r a and infinite loop s p a c e s .

13 13 &(p) X %(p)' 6 P i s contractible. If a i s a-equivariant. $(p) X &(plP, Thus the upper left triangle is a-equivariantly homotopy commutative since since X L ~ ( s . ) . If a a c t s o n B ( p )P by cyclic permutations and a c t s diagonally on a c t s on (The c l a i m m a k e s s e n s e since C+ B ( p ) and C* &(p) a r e both u - f r e e L The m a p b (p) i s a - f r e e and The bottom p a r t of the d i a g r a m commutes i s X - e q u i v a r i a n t a n d s i n c e , f o r g r h ( p ) and (x1,x2) P E X 2 , 93 S(Sij)(l x A)(g, x l , x2) = ( Aij(g).