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Apr 9, 2019 at 13:42 vote accept Cesare
Apr 7, 2019 at 1:55 comment added Mohammad Golshani The iteration by j may be considered by applying j at successor steps $(j_{0,\alpha+1}=j(j_{0,\alpha}) \circ j)$, and taking direct limits at limit ordinals
Apr 7, 2019 at 1:39 history edited Mohammad Golshani CC BY-SA 4.0
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Apr 7, 2019 at 1:28 history edited Mohammad Golshani CC BY-SA 4.0
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Apr 7, 2019 at 1:12 history edited Mohammad Golshani CC BY-SA 4.0
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Apr 6, 2019 at 7:28 history edited Mohammad Golshani CC BY-SA 4.0
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Apr 4, 2019 at 8:05 comment added Cesare Thanks for the reference! Anyway I'm still having some doubts on it. I may understand that if $j:V\rightarrow M$ is an elementary embedding then what we are iterating not the measures $u_\gamma(1)$ but the extender generating $j$. More precisely, if $j:V\rightarrow M_1$ is generated by $E$ then $V$ thinks $u$ is generated by $E$, hence $M$ thinks that $j(u)$ is generated by $j(E)$. Now as $M_2$ we take the ultrapower of $M_1$ by the extender $j(E)$ so that $M_2$ thinks $j_{2}(u)$ is generated by $j_2(E)$. Does it make sense? Thank you in advance!
Apr 4, 2019 at 4:18 history answered Mohammad Golshani CC BY-SA 4.0