An outline of how manifolds relate to algebraic K-theory

Waldhausen F (1987)
In: Homotopy theory: proceedings of the Durham Symposium 1985. Rees E (Ed); London Mathematical Society lecture note series ; 117, . Cambridge [u.a.]: Cambridge Univ. Pr.: 239-247.

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Waldhausen F. An outline of how manifolds relate to algebraic K-theory. In: Rees E, ed. Homotopy theory: proceedings of the Durham Symposium 1985. London Mathematical Society lecture note series ; 117. Cambridge [u.a.]: Cambridge Univ. Pr.; 1987: 239-247.
Waldhausen, F. (1987). An outline of how manifolds relate to algebraic K-theory. In E. Rees (Ed.), London Mathematical Society lecture note series ; 117. Homotopy theory: proceedings of the Durham Symposium 1985 (pp. 239-247). Cambridge [u.a.]: Cambridge Univ. Pr.
Waldhausen, F. (1987). “An outline of how manifolds relate to algebraic K-theory” in Homotopy theory: proceedings of the Durham Symposium 1985, ed. E. Rees London Mathematical Society lecture note series ; 117 (Cambridge [u.a.]: Cambridge Univ. Pr.), 239-247.
Waldhausen, F., 1987. An outline of how manifolds relate to algebraic K-theory. In E. Rees, ed. Homotopy theory: proceedings of the Durham Symposium 1985. London Mathematical Society lecture note series ; 117. Cambridge [u.a.]: Cambridge Univ. Pr., pp. 239-247.
F. Waldhausen, “An outline of how manifolds relate to algebraic K-theory”, Homotopy theory: proceedings of the Durham Symposium 1985, E. Rees, ed., London Mathematical Society lecture note series ; 117, Cambridge [u.a.]: Cambridge Univ. Pr., 1987, pp.239-247.
Waldhausen, F.: An outline of how manifolds relate to algebraic K-theory. In: Rees, E. (ed.) Homotopy theory: proceedings of the Durham Symposium 1985. London Mathematical Society lecture note series ; 117. p. 239-247. Cambridge Univ. Pr., Cambridge [u.a.] (1987).
Waldhausen, Friedhelm. “An outline of how manifolds relate to algebraic K-theory”. Homotopy theory: proceedings of the Durham Symposium 1985. Ed. Elmer Rees. Cambridge [u.a.]: Cambridge Univ. Pr., 1987. London Mathematical Society lecture note series ; 117. 239-247.
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