|This page was nominated for deletion on 14 May 2004. The result of the discussion was keep.|
This page was listed on Wikipedia:Votes for deletion in May, 2004. The result of that discussion was to keep the article. For an archive of the discussion, see Wikipedia:Articles for deletion/Base 13.
Sentence in wrong place=
"Also 4213 is read as "four two base thirteen" as the four is not in a "tens" column."
This seems just jarring for a discussion of a base-13 joke (or non-joke.) 42 is read as "forty two" in the absence of an explicit base.
The sentence should be moved to its own paragraph on reading non-decimal numbers. E.g. we say "hex forty-one or "41 base 16" when the base is not obvious. —Preceding unsigned comment added by 126.96.36.199 (talk) 23:32, 25 March 2009 (UTC)
- This system was used in some encryption algorithms.
6×9=42 in base 15, or am I insane? --188.8.131.52 11:31, 3 January 2006 (UTC)
- 6*9 is 54(dec), whereas 42(base 15) is 4*15 + 2 = 62(dec). -- Jao 14:32, 4 January 2006 (UTC)
can someone please explain how 6*9=42 in base13? i'm confused. I can't find the mathematical pattern.--unsigned by User:184.108.40.206
- I think User:220.127.116.11 meant base 13.
- As for User:18.104.22.168, can you find the pattern in 6*7=4210? I don't think I can.
- 6*9=4213 can be verified either by doing the product in decimal (it's 5410) and converting either 5410 into base-13 or 4213 into decimal to see that they are the same - or by doing a repeated sum in base 13, e.g.:
- 2*9=9+9=1513 (where 1513is of course 13+5=1810)
- 4*9=2*9+2*9=15+15=2A13 (where A13=1010)
- 6*9=4*9+2*9=2A+15=4213 (using A+5=1213)
- Are you still confused?--Niels Ø 21:49, 30 June 2006 (UTC)
- What?! This is why I use calculators. I don't understand any of this. Karonaway (talk) 05:48, 13 December 2007 (UTC)
- Let's do it in base 10:
- 6*9 is ......... + ......... + ......... + ......... + ......... + ......... (six times nine dots).
- That's ...................................................... (54 dots)
- In base 13 we count groups of 13, so let's rearrange that flock of dots into groups of 13:
- ............. | ............. | ............. | ............. | ..
- We got four groups of 13 dots each and one group of two dots left. In base 13 this is 42. (4*13+2; just like 54 in base 10 is 5*10+4). --::Slomox:: >< 16:58, 8 October 2008 (UTC)
That which remained unsaid...
"That which remained unsaid..." is going to become a special title for an ongoing series. Strange how many articles give you the most out of the way trivia on a subject, but forget to tell you why this thing exists, and is in an encyclopedia. (See A4 paper for another example.) The point about base 13 is that it is a joke, because nobody would choose a prime number for a counting base. You could never divide anything evenly except by 1 and 13. (Actually, the decimal base is not much better; you can divide things evenly only 2 and 5. That is why the 12 system could have been so much better; it accepts 3 and 4 and 2 and 6 as divisors, and all those factors are more useful than 2 and 5 anyway.) The fact that it appears in The Hitchhikers Guide to the Galaxy gives it away, but only for people who know THAT book, and geekboys and girls, believe it or not, that ain't everyone. Myles325a (talk) 01:49, 9 October 2009 (UTC)
- "nobody would choose a prime number for a counting base" Lagrange would disagree with you. :-) Double sharp (talk) 12:49, 1 May 2013 (UTC)
I suggest the notability issues raised by sligocki are discussed here: Category talk:Positional numeral systems#Notability.--Noe (talk) 17:07, 23 October 2009 (UTC)