 OT - Don't Look., I'm bored. |
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| Jeff Krieger |
 Jun 11 2003, 09:38 PM
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#1
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[(x^3)*y - x(y^3)]
-------------------- [x^2 + y^2] (IMG:http://persweb.direct.ca/aschwenk/ForYou.jpg) |
 
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Replies(1 - 9)
| Brad Roberts |
Jun 11 2003, 09:49 PM
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#2
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914 Freak!  Group: Members Posts: 19,148 Joined: 23-December 02 Member No.: 8 Region Association: None |
So.. you have to share with us ?
Go work on your 914... the car wont fix itself.. and math wont fix it either. B |
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| Jeff Krieger |
Jun 11 2003, 10:07 PM
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#3
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I'm waiting for a response from Restoration Design. I want to order the right rear engine tray, inner wheelhouse-upper right and inner wheelhouse-lower right this week and finally begin the rustoration of my car.
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| Schnell944 |
Jun 11 2003, 10:08 PM
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#4
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Member Group: Members Posts: 121 Joined: 4-January 03 Member No.: 86 |
you keep your math away from me! (IMG:style_emoticons/default/devil.gif)
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| EdwardBlume |
Jun 11 2003, 10:42 PM
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#5
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914 Wizard Group: Members Posts: 12,338 Joined: 2-January 03 From: SLO Member No.: 81 Region Association: Central California 
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Is that Waldo in the lower left side? He's the one in the black.
(IMG:style_emoticons/default/smilie_pokal.gif) |
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| SirAndy |
Jun 11 2003, 11:35 PM
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#6
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Resident German Group: Admin Posts: 41,669 Joined: 21-January 03 From: Oakland, Kalifornia Member No.: 179 Region Association: Northern California |
QUOTE(Jeff Krieger @ Jun 11 2003, 08:38 PM) [(x^3)*y - x(y^3)] -------------------- [x^2 + y^2] ahhhha, so you ARE interested in the visual representation of your math. at least when you're bored that is (IMG:style_emoticons/default/cool.gif) there might still be hope afterall ... |
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| Jeff Krieger |
Jun 12 2003, 12:13 AM
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#7
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Unregistered |
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| krk |
Jun 12 2003, 12:16 AM
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#8
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Senior Member Group: Members Posts: 997 Joined: 27-December 02 From: San Jose Member No.: 22 |
Alfred,
Got anything on quasigroups? kim. |
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| Jeff Krieger |
Jun 12 2003, 12:19 AM
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#9
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QUOTE(krk @ Jun 11 2003, 11:16 PM) Alfred, Got anything on quasigroups? kim. Maybe you could download some of their songs from Kazaa? |
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| krk |
Jun 12 2003, 12:23 AM
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#10
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Senior Member Group: Members Posts: 997 Joined: 27-December 02 From: San Jose Member No.: 22 |
Nope. It's legitimate. When I last looked at the particular variety, the case was solved in general for n = 2 or 3 mod 4, and large subsections of 0 or 1 mod 4. In fact, it was solved for all except for n = 12 or 21. (iirc -- I'll have to dig to ensure correctness) I believe 21 was solved by a very clever automorphism, and when I last looked, 12 was lone unsolved case.
kim. |
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