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Chapman's complement theorem in shape theory: A version for the infinite product of lines

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References

  1. R. D. Anderson, Topological properties of the Hilbert cube and the infinite product of open intervals. Trans. Amer. Math. Soc.126, 200–216 (1967).

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  2. K. Borsuk, Theory of shape. Monografie Matematyczne Tom59. Warszawa, PWN 1975.

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  3. T. A. Chapman, On some applications of infinite-dimensional manifolds to the theory of shape. Fund. Math.76, 181–193 (1972).

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  4. T. A. Chapman, Lectures on Hilbert cube manifolds. CBMS Regional Conference Series in Mathematics28, Providence, AMS 1976.

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  1. Peter Mrozik

    Present address: Fachbereich Mathematik, Johann Wolfgang Goethe-Universität, Robert-Mayer-Str. 6-10, D-6000, Frankfurt

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    1. Peter Mrozik
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    Mrozik, P. Chapman's complement theorem in shape theory: A version for the infinite product of lines. Arch. Math 42, 564–567 (1984). https://doi.org/10.1007/BF01194055

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