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Petals Around the Rose: Fraternity Register
| Monday, 27 April 2026 09:07 PM |
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| If you have truly qualified to join the Fraternity of Petals Around the Rose by solving this challenge, please make sure you sign the register. |
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Total Entries:
11690 Entries Viewed Per Page:
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1 ... 360 361 [362] 363 364 ... 1169
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Comments |
Brenjen  |
Location:
Arkansas
USA
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#8080
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 Wednesday, 6 December 2006 08:58 AM
I figured it out very quickly once I played it with dice instead of just looking at numbers.
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Gene Nielsen  |
Location:
Santa Barbara CA
USA
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#8079
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 Wednesday, 6 December 2006 08:52 AM
Is it December 6 where you are?
Then it's my birthday!
(Before you ask, 79!
This is one of those diabolical puzzles that is so obvious it escapes detection by all the Ph.D. types, but is instantly solvable by file clerks, mail boys, etc.
I think women have an edge in solving it, due to the way they look at things . . .
Gene
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Janet Canfield  |
Location:
Pinellas Park, FL
USA
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#8078
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 Wednesday, 6 December 2006 08:21 AM
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John Cogan  |
Location:
Basingstoke
United Kingdom
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#8077
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 Wednesday, 6 December 2006 04:28 AM
Did it! I needed to read that article on Bill Gates first, look at the various dice rolls and the answers. Its so simple when you realise it!
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Dennis Pham  |
Location:
New York City
USA
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#8076
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 Wednesday, 6 December 2006 02:30 AM
it took me about 30mins.  woohooo!!! finally figured it out
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| Steven Kovalesky |
Location:
Tujunga, CA
USA
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#8075
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 Wednesday, 6 December 2006 01:01 AM
 "What forest?"
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brenda  |
Location:
anahola, hawaii
USA
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#8074
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 Wednesday, 6 December 2006 12:42 AM
First try about and hour, went to bed next morning 20 minutes..
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 Wednesday, 6 December 2006 12:01 AM
The "rose" is the center dot on any face that has one (i.e. 1, 3, and 5) and the "petals" are all dots around it -- the 1 face has no petals, the 3 face has two petals and the 5 face has four petals. The die faces without center dots (i.e. 2, 4, and 6) do not count. Counting the total petal dots yields that round's answer.
Alternately, one may sum the faces of odd dice, and then subtract the number of them. Thus, in a roll of 1, 3, 4, 5, and 3, the odd faces sum to 12. There are four odd dice, so the solution is 12-4, or 8.
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 Tuesday, 5 December 2006 09:35 PM
got this in 7 minutes
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Joanna Hobbins  |
Location:
Montreal, Quebec
Canada
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#8071
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 Tuesday, 5 December 2006 09:23 PM
I confess it only took two dice rolls.
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