Abstract
Rational homotopy theory is homotopy theory up to rational homotopy equivalence. In this chapter we show that rational homotopy of 1-connected spaces fits into the general framework introduced in the previous chapter. We show how the categories CDA* and DL introduced in chapter 4 model the category of 1-connected rational CW-spaces; more precisely, the homotopy categories of CDA* and DL respectively, are equivalent to the homotopy category of 1-connected rational CW-spaces.
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