Recursively saturated and rather classless A mathematics blog by Kameryn Williams
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Mathematics and philosophy of the infinite. List of My Graduate Students. Different set theories are never bi-interpretable. Different set theories extending ZF are never bi-interpretable! For showing specifically that ZF and ZFC are.
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The site had the following in the homepage, "A mathematics blog by Kameryn Williams." I noticed that the web site stated " Beta-models of GBC can satisfy very little transfinite recursion." They also stated " The reason that the fact mentioned in the title is interesting is because this gives us another place where the analogy between arithmetic and set theory fails. Or, perhaps more accurately, this is another facet of an already-known disanalogy. Say that a two-sorted structure. Either a model of second-order arithmetic or of a second order set theory, is a."ANALYZE MORE BUSINESSES
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