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#23 | ||
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∂2ω=0
Sep 2002
República de California
103×113 Posts |
Quote:
Even geometers need to eat now and then, otherwise their circumference becomes dangerously low. |
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#24 |
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Jun 2003
3×7 Posts |
f 16
e 7 n 22 y 5 m 2 a 6 n 22 ANSWER= 80
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#25 | |
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"Richard B. Woods"
Aug 2002
Wisconsin USA
11110000011002 Posts |
Quote:
Trif's list has all the numbers 2-18 and 20-24 assigned to a letter, with four letters unknown. So it seems that either (a) y = 1, 19, 25, or 26, or (b) there isn't a 1-to-1 correspondence between the letters and integers 1-26. |
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#26 | ||
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Dec 2002
Frederick County, MD
2·5·37 Posts |
Quote:
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#27 |
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Jul 2003
41 Posts |
Can someone post the answer to this. (assuming anyone actually knows it!)
Graeme |
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#28 |
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Aug 2003
Snicker, AL
16778 Posts |
Maybe I'm not seeing this right but it looks to me like the key is in the vowels.
Fusion |
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#29 |
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Aug 2003
Snicker, AL
16778 Posts |
Analysis of the number distribution from Trif's earlier post of a proposed solution shows that the numbers are NOT random, ergo a pattern is implied. Proof? a = 6, e = 7, o = 8, i = 9, u = 10. Any random numeric representation would NOT put the vowels in any form of numeric order. Further, the values assigned to each physicist would inherently be larger (taken as a group) if the numbers were random. This is a direct result of the uneven distribution of vowels.
Fusion |
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