Re: all the good books are OOP

From: jdolan@xxxxxxxxxxxxxxxxxxxxxxxx (James Dolan)
Date: Tue, 27 Sep 2005 00:11:34 +0000 (UTC)

in article <y93wtl49d50.fsf@xxxxxxxxxxxxxxxxxxxx>,
allan adler <ara@xxxxxxxxxxxxxxxxxxxx> wrote:

|Devlin's Aspects of Constructibility, Barwise's Admissible Sets and
|Structures Fremlin's Consequences of Martin's Axiom are all out of
|print. Walker's book on the Stone-Cech compactification is in print
|but very expensive (used, it's over $100).
|
|What does one read instead?

i may as well ask the obvious, even if presumably allan has already
considered this.

is there any chance that any of these books could be made available on
the net without too much fuss?

--

[e-mail address jdolan@xxxxxxxxxxxx]

.

References:
- all the good books are OOP
  - From: Allan Adler

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Re: all the good books are OOP
... Allan Adler wrote: ... > Devlin's Aspects of Constructibility, ... > Barwise's Admissible Sets and Structures ... > Fremlin's Consequences of Martin's Axiom ...
(sci.logic)
all the good books are OOP
... Devlin's Aspects of Constructibility, ... Barwise's Admissible Sets and Structures ... Fremlin's Consequences of Martin's Axiom ... Walker's book on the Stone-Cech compactification ...
(sci.logic)
Re: Uncountable doesnt exist
... |be constructed using the logic we know; to say that they exist implies ... what people think they know about the axiom of choice. ... confused with various other notions of constructibility). ... of the existence of sets that cannot be constructed or defined. ...
(sci.math)
Re: Uncountable doesnt exist
... > |be constructed using the logic we know; to say that they exist implies ... > what people think they know about the axiom of choice. ... > confused with various other notions of constructibility). ... > of the existence of sets that cannot be constructed or defined. ...
(sci.math)
Re: Why cant such an example be given?
... constructibility, for example, there is a definable well-ordering of ... (and even of the whole universe), ... This is equivalent to the axiom of choice. ... that there is a definable well-ordering of the constructible ...
(sci.math)