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A proof of the generalized Schoenflies math. , t. 66, 1960, p. 74-76. , Bull. Amer. theorem, (Adrien). - Plongement de sphères, Séminaire Bourbaki, t. 13, 1960/61, 205, 6p. ). - Differentiable manifolds which are homotopy spheres. Princeton, 1959 (multigraphié). [5] MILNOR (J. ) and KERVAIRE (M. ). - Bernoulli numbers, homotopy groups and a theorem of Rohlin, Proceedings of the international Congress of Mathematicians [1958. Edinburgh] ; p. 454-458. - Cambridge, at the University Press, n° 1960.

Certain nombre de de A~ sur G et si les éléments de (k ~ 2) , sphère de un tout que, pour période la réciLes résul- sphères par des "sphères remplacer homotopiques", la question devient purement algébrique, et peut se traiter à peu tats de Swan montrent que, à condition de les près complètement. De façon précise, considérons où les sont des modules Pi G . Une telle suite exacte Z , de période THEOREME tive (SWAN ~8~~ périodique de Z ~ 1 Soit d’autre part G de type fini projectifs sera appelée k .

1960, p. 221-230. ). - Series [6] [7] 2, t. C*-algebras with smooth dual, A Stone-Weierstrass theorem for 72, 1960, p. 216-224. Illinois J. of Math. t. ). - Type I : C*-algebras (à paraître). KAPLANSKY (Irving). , GLIMM math. [8] 95-112. MACKEY math. , t. ). , t. [9] PUKÁNSKY (L. ) . p. 70, 1951, 135-156. p. Trans. Amer. 219-255. Borel structure in groups and their p. 134-165. duals, Trans. Amer. 4,1956, 40 Séminaire BOURBAKI 13e année, 1960/61, n° 2CB Décembre 1960 LE PROBLÈME DE POINCARÉ EN DIMENSIONS ÉLEVÉES par Michel A.

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The scholar's arithmetic, or, Federal accountant: Containing, I. Common arithmetic ... II. Examples and answers with blank spaces sufficient for their ... and the greater progress of the scholar by Daniel Adams


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