Tom Christiansen wrote:
Unless I'm very wrong, there are more whole numbers than natural numbers. An induction should prove that there are twice as many.


We're probably having a language and/or terminology collision.  By natural
numbers, I mean the positive integers.  By whole numbers, I mean the
natural numbers plus the number zero.
[...]
I meant naturals plus 0 plus negative integers by "whole numbers". Nonethelesss, I was wrong and stand corrected. I'll think about my posts a little more thoroughly in future before hitting the send button.


Steffen
--
@n=([283488072,6076],[2105905181,8583184],[1823729722,9282996],[281232,
1312416],[1823790605,791604],[2104676663,884944]);$b=6;@c=' -/\_|'=~/./g
;for(@n){for$n(@$_){map{$h=int$n/$b**$_;$n-=$b**$_*$h;[EMAIL PROTECTED]
0..11;[EMAIL PROTECTED],[EMAIL PROTECTED];[EMAIL PROTECTED]"\n"[EMAIL PROTECTED];



Reply via email to