Talk about absolutely anything here!
By sliothar16
#49460
[youtube]yyraA41XuKg[/youtube]
By sliothar16
#49462
sliothar16 wrote:[youtube]yyraA41XuKg[/youtube]
Coldplay FTW
By cmason1015
#49471
I take the notion of the variable as fundamental; I use `C(x)' to mean a proposition in which x is a constituent, where x, the variable, is essentially and wholly undetermined. Then we can consider the two notions `C(x) is always true' and `C(x) is sometimes true'. Then everything and nothing and something (which are the most primitive of denoting phrases) are to be interpreted as follows:
C(everything) means `C(x) is always true';
C(nothing) means ` "C(x) is false" is always true';
C(something) means `It is false that "C(x) is false" is always true.'

Here the notion `C(x) is always true' is taken as ultimate and indefinable, and the others are defined by means of it. Everything, nothing, and something are not assumed to have any meaning in isolation, but a meaning is assigned to every proposition in which they occur. This is the principle of the theory of denoting I wish to advocate: that denoting phrases never have any meaning in themselves, but that every proposition in whose verbal expression they occur has a meaning. The difficulties concerning denoting are, I believe, all the result of a wrong analysis of propositions whose verbal expressions contain denoting phrases.

End of discussion.
By ImUrDaddy5150
#49500
cmason1015 wrote:I take the notion of the variable as fundamental; I use `C(x)' to mean a proposition in which x is a constituent, where x, the variable, is essentially and wholly undetermined. Then we can consider the two notions `C(x) is always true' and `C(x) is sometimes true'. Then everything and nothing and something (which are the most primitive of denoting phrases) are to be interpreted as follows:
C(everything) means `C(x) is always true';
C(nothing) means ` "C(x) is false" is always true';
C(something) means `It is false that "C(x) is false" is always true.'

Here the notion `C(x) is always true' is taken as ultimate and indefinable, and the others are defined by means of it. Everything, nothing, and something are not assumed to have any meaning in isolation, but a meaning is assigned to every proposition in which they occur. This is the principle of the theory of denoting I wish to advocate: that denoting phrases never have any meaning in themselves, but that every proposition in whose verbal expression they occur has a meaning. The difficulties concerning denoting are, I believe, all the result of a wrong analysis of propositions whose verbal expressions contain denoting phrases.

End of discussion.

Wut?
By sliothar16
#49512
ImUrDaddy5150 wrote:Chipotle. Yes.
Chipotlaway! NO!
By sliothar16
#49570
Explain the ponies and bronies. Oh, and, NO.
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