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Why not The ABC Programming Language?

Name: Anonymous 2008-08-05 11:48

What's wrong with The ABC Programming Language?

Name: Anonymous 2008-08-05 11:52

It's not Touring complete.

Name: Anonymous 2008-08-05 12:06

no one uses it.

Name: Anonymous 2008-08-05 12:58

Needs a new release.Preferably called EFG.

Name: Anonymous 2008-08-05 13:21

>>4
Back to /b/

Name: Anonymous 2008-08-05 13:41

>>4

A = E
B = F
C = G

Name: Anonymous 2008-08-05 21:52

>>6
What about d,r,n,$,l?

Name: Anonymous 2008-08-05 22:02

>>6
Esshola

Name: Anonymous 2008-08-06 11:00

The Holy Trinity of Programming Languages,

What is it?

Name: Anonymous 2008-08-06 11:16

>>9
Lisp

Name: Anonymous 2008-08-06 16:38

>>10
Lisp, Forth, Smalltalk.

Name: Anonymous 2008-08-06 18:40

>>11
Replace Forth with Sepples. You always need some portable assembly somewhere, eg. in graphic routines.

Name: Anonymous 2008-08-06 18:59

>>9
Java, C++, Prolog

Name: Anonymous 2008-08-06 20:23

>>9
The Sussman, The Abelson, and Haskell the dog. You get two multi-purpose languages: one is more functional and the other more procedural (and forcefully indented). The last one is a purely functionnal language with nomads and abstract bullshite that we all enjoy.

This is the Holy Trinity of /prog/.

Name: Anonymous 2008-08-07 0:25

>>12
1. C is portable assembly. Sepples is not even close.
2. It's not holy enough anyway. We can make a Lisp dialect for our portable assembly needs.

Name: Anonymous 2009-08-17 0:01

Lain.

Name: ​​​​​​​​​​ 2010-09-09 16:51

Name: Anonymous 2013-08-31 22:42


Proposed in 1931, the Zermelo's navigation problem is a classic optimal control problem. The problems deals with a boat navigating on a body of water, originating from a point O to a destination point D. The boat is capable of a certain maximum speed, and we want to derive the best possible control to reach D in the least possible time.

Name: Anonymous 2013-08-31 23:28


(κ·μ)ν = κν·μν.

Name: Anonymous 2013-09-01 0:13


One such fractal curve with an infinite perimeter and finite surface area is the Koch snowflake.

Name: Anonymous 2013-09-01 0:59


A set is pure if all of its members are sets, all members of its members are sets, and so on. For example, the set {{}} containing only the empty set is a nonempty pure set.

Name: Anonymous 2013-09-01 1:44


The precise definition of "class" depends on foundational context. In work on Zermelo–Fraenkel set theory, the notion of class is informal, whereas other set theories, such as Von Neumann–Bernays–Gödel set theory, axiomatize the notion of "proper class", e.g., as entities that are not members of another entity.

Name: Anonymous 2013-09-01 2:29


Every such subset has a smallest element, so to specify our choice function we can simply say that it maps each set to the least element of that set. This gives us a definite choice of an element from each set, and makes it unnecessary to apply the axiom of choice.

Name: Anonymous 2013-09-01 3:14




    The closed unit ball of the dual of a normed vector space over the reals has an extreme point.

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