Forms and chain complexes I (Ex)

Revision as of 11:40, 30 May 2012 (view source) Tibor Macko (Talk | contribs) (Created page with "<wikitex>; Show that $0$-dimensional symmetric algebraic Poincare complexes correspond to non-degenerate symmetric forms. </wikitex> == References == {{#RefList:}} [[Category:...")		Latest revision as of 11:42, 30 May 2012 (view source) Tibor Macko (Talk | contribs)
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	Show that $0$-dimensional symmetric algebraic Poincare complexes correspond to non-degenerate symmetric forms.		Show that $0$-dimensional symmetric algebraic Poincare complexes correspond to non-degenerate symmetric forms.
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		+	See section 2 of {{cite|Ranicki1980}}
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	== References ==		== References ==

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Latest revision as of 11:42, 30 May 2012

Show that $<wikitex>; Show that <script type="math/tex">0$-dimensional symmetric algebraic Poincare complexes correspond to non-degenerate symmetric forms.

See section 2 of [Ranicki1980]

References

• [Ranicki1980] A. Ranicki, The algebraic theory of surgery. I. Foundations, Proc. London Math. Soc. (3) 40 (1980), no.1, 87–192. MR560997 (82f:57024a) Zbl 0471.57012

$-dimensional symmetric algebraic Poincare complexes correspond to non-degenerate symmetric forms. See section 2 of {{cite|Ranicki1980}} == References == {{#RefList:}} [[Category:Exercises]] [[Category:Exercises without solution]]0-dimensional symmetric algebraic Poincare complexes correspond to non-degenerate symmetric forms.

See section 2 of [Ranicki1980]

References

• [Ranicki1980] A. Ranicki, The algebraic theory of surgery. I. Foundations, Proc. London Math. Soc. (3) 40 (1980), no.1, 87–192. MR560997 (82f:57024a) Zbl 0471.57012