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Jan 30, 2015 at 11:53 comment added Fernando Muro That method looks like a pro rather than a con, since the third object is a cone of the first two ones. Can you maybe explain it in your question?
Jan 29, 2015 at 12:50 comment added Francesco Genovese Actually, "controlling" that is a subtle point. The method I employ to extend the transformation from the two objects $\mathcal O, \mathcal O(1)$ involves dg-enhancements and functorial cones...
Jan 29, 2015 at 10:40 comment added Fernando Muro But you should have a way of controlling that, right? The third object is not far from the first two ones, and you say you can extend the nat. trans. from those two ones.
Jan 29, 2015 at 10:01 comment added Francesco Genovese I don't think it should work: I want $\widetilde{\varphi}$ to be equal to $\varphi$ on the specified full subcategory ($\widetilde{\varphi} \circ j = \varphi$). If I restrict $\varphi$ to $\{\mathcal O, \mathcal O(1) \}$ and then extend, I don't know if the obtained extension equals $\varphi$ on $C(x_0)$.
Jan 28, 2015 at 21:08 comment added Fernando Muro What about restricting and then extending?
Jan 28, 2015 at 17:04 history asked Francesco Genovese CC BY-SA 3.0