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Debugging is for idiots

Name: Anonymous 2005-04-25 8:45

If you used a real man's programming language like Lisp or ML then you would have no need for gdb and it's (false) friends.

Having to debug a program is (IMO) a sign of sloppiness and shows that what you've set out to do is beyond your intellectual capacity to bring to completion.

Name: Anonymous 2011-02-03 5:54

Name: Anonymous 2013-01-01 23:26

asd;
dsaf
geadg

Name: Anonymous 2013-05-13 19:01

>>42
You think you are alone.  You think that on the depths of page N-1 nobody can hear you scream.

But I can.

Name: Anonymous 2013-05-19 19:46

CHECK MY ANUS

Name: Anonymous 2013-05-19 20:26

If you don't want bugs in your program, why do you put them there?

Name: Anonymous 2013-05-19 20:48

i

Name: Anonymous 2013-05-19 20:48

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Name: Anonymous 2013-05-19 20:48

b

Name: Anonymous 2013-05-19 20:48

b

Name: Anonymous 2013-05-19 20:48

bh

Name: Anonymous 2013-05-19 20:48

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Name: Anonymous 2013-05-19 23:10

bhsghrghgfhdrymk

Name: Anonymous 2013-08-31 7:37


In 1922, Adolf Fraenkel and Thoralf Skolem independently improved Zermelo's axiom system. The resulting 10 axiom system, now called Zermelo-Fraenkel axioms (ZF), is now the most commonly used system for axiomatic set theory.

Name: Anonymous 2013-08-31 8:22


κμ · ν = (κμ)ν.

Name: Anonymous 2013-08-31 9:07


The structure of a fractal object is reiterated in its magnifications. Fractals can be magnified indefinitely without losing their structure and becoming "smooth"; they have infinite perimeters—some with infinite, and others with finite surface areas.

Name: Anonymous 2013-08-31 9:53


Some basic sets of central importance are the empty set (the unique set containing no elements), the set of natural numbers, and the set of real numbers.

Name: Anonymous 2013-08-31 10:38


In set theory and its applications throughout mathematics, a class is a collection of sets (or sometimes other mathematical objects) which can be unambiguously defined by a property that all its members share.

Name: Anonymous 2013-08-31 11:23


The nature of the individual nonempty sets in the collection may make it possible to avoid the axiom of choice even for certain infinite collections. For example, suppose that each member of the collection X is a nonempty subset of the natural numbers.

Name: Anonymous 2014-04-01 16:24

Very true.
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