Infinite Homotopy Theory Förderungs- und Betriebs GmbH In the first section the

In the first section the author sets the framework by explaining terminology in the context of technolgy and innovation as well as the market for technology companies

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Infinite Homotopy Theory Förderungs- und Betriebs GmbH In the first section theCompactness in topology and finite generation in algebra are nice properties to start with. However, the study of compact spaces leads naturally to non compact spaces and infinitely generated chain complexes; a classical example is the theory of covering spaces. In handling non compact spaces we must take into account the infinity behaviour of such spaces. This necessitates modifying the usual topological and algebraic cate gories to obtain "proper"