[#4766] Wiki — "Glen Stampoultzis" <trinexus@...>

21 messages 2000/09/04
[#4768] RE: Wiki — "NAKAMURA, Hiroshi" <nahi@...> 2000/09/04

Hi, Glen,

[#4783] Re: Wiki — Masatoshi SEKI <m_seki@...> 2000/09/04

[#4785] Re: Wiki — "NAKAMURA, Hiroshi" <nakahiro@...> 2000/09/05

Howdy,

[#4883] Re-binding a block — Dave Thomas <Dave@...>

16 messages 2000/09/12

[#4930] Perl 6 rumblings -- RFC 225 (v1) Data: Superpositions — Conrad Schneiker <schneik@...>

Hi,

11 messages 2000/09/15

[#4936] Ruby Book Eng. translation editor's questions — Jon Babcock <jon@...>

20 messages 2000/09/16

[#5045] Proposal: Add constants to Math — Robert Feldt <feldt@...>

15 messages 2000/09/21

[#5077] Crazy idea? infix method calls — hal9000@...

This is a generalization of the "in" operator idea which I

17 messages 2000/09/22

[#5157] Compile Problem with 1.6.1 — Scott Billings <aerogems@...>

When I try to compile Ruby 1.6.1, I get the following error:

15 messages 2000/09/27

[ruby-talk:4983] Re: Perl 6 rumblings -- RFC 225 (v1) Data:Superpositions

From: Conrad Schneiker <schneik@...>
Date: 2000-09-18 06:10:02 UTC
List: ruby-talk #4983
Hi,

Charles Hixson wrote:
....
> This is a nice series of operators.
> any?  == "there exists"
> all? == "all"
> I think it's missing a "there exists a unique x such that"

Since "for every given x" ... "such that" is implied/presumed in your
first 2 cases, how about something like:

any?  == "for every given x, there exists at least 1 x such that"
all? == "for every given x, such that"
unique? == "for every given x, there exists only 1 x such that"
only_one? == "for every given x, there exists only 1 x such that"

'unique?' seems slightly ambiguous, since it might be read as each
instance being unique. (But maybe this is just due to having used "sort
| uniq -<various params>" in the past, or the distinction between sets
with unique elements, and bags with possibly repeated elements.)
 
> However, if one starts getting into lazy evaluation, please remember that the
> second order propositional calculous is undecideable.  Or am I assuming to
> broad an applicability for these operators?

Well, it doesn't hurt to plan ahead for maximum power. However, I don't
happen to know what the relevant connection is between lazy evaluation
and the undecidability of the 2nd order PC. (You meant predicate
calculus, not propositional calculus, right?)

-- 
Conrad Schneiker
(This note is unofficial and subject to improvement without notice.)

In This Thread

Prev Next