Ruby | v1.10.0Oct 1st 2020 | |||
Vladimir_Nesov | v1.9.0Mar 29th 2012 | (+48) /* Blog posts */ added Slepnev's post on protection from spurious counterfactuals | ||
Vladimir_Nesov | v1.8.0Mar 25th 2012 | (+45/-39) /* Blog posts */ reflected the renaming of the last post | ||
Vladimir_Nesov | v1.7.0Mar 25th 2012 | (+59) /* Blog posts */ Added malicious proof search post | ||
Vladimir_Nesov | v1.6.0Mar 11th 2012 | (+69) /* Blog posts */ Added the last post on the Diagonal Step | ||
Grognor | v1.5.0Feb 29th 2012 | (+10/-9) | ||
Grognor | v1.4.0Feb 29th 2012 | (+24/-10) | ||
Vladimir_Nesov | v1.3.0Jan 24th 2012 | (+49) /* Blog posts */ Added UDT/ADT with oracle post | ||
Vladimir_Nesov | v1.2.0Sep 21st 2011 | (+83/-28) clarified relation to UDT (no MIM) | ||
Vladimir_Nesov | v1.1.0Feb 8th 2011 | (+238/-1) A one-sentence summary |
A variant of pdatelessupdateless decision theory that uses first order logic instead of mathematical intuition module (MIM), emphasizing the way an agent can control which mathematical structure a fixed definition defines, an aspect of UDT separate from its own emphasis on not making the mistake of updating away things one can still acausally control.
A variant of Updatelesspdateless decision theory that uses first order logic instead of mathematical intuition module (MIM), emphasizing the way an agent can control which mathematical structure a fixed definition defines, an aspect of UDT separate from its own emphasis on not making the mistake of updating away things one can still acausally control.
A further developmentvariant of Updateless decision theory that uses first order logic instead of mathematical intuition module (MIM), emphasizing the way an agent can control which mathematical structure a fixed definition defines, which is an aspect of UDT separate from its own emphasis on not making the mistake of updating away things one can still acausally control.
A further development of Updateless decision theory. emphasizing the way an agent can control which mathematical structure a fixed definition defines, which is an aspect of UDT separate from its own emphasis on not making the mistake of updating away things one can still acausally control.