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# wouldn't the sum of all fears be 18?
(, Mon 28 Apr 2003, 12:41, archived)
# 17.85
but with rounding...
(, Mon 28 Apr 2003, 12:41, archived)
# arrrgh!!
the 18 !! the 18 !! the 18 !! the 18 !! the 18 !! the 18 !! the 18 !! the 18 !! the 18 !! the 18 !! the 18 !! the 18 !! the 18 !! the 18 !! the 18 !! the 18 !! the 18 !! the 18 !! the 18 !! the 18 !! the 18 !! the 18 !! the 18 !! the 18 !! the 18 !! the 18 !! the 18 !!
(, Mon 28 Apr 2003, 12:42, archived)
# ok
if a=1, l=12, f=6, e=5, r=18, and s=19, the sum of all fears is:

1+12+12+6+5+1+18+19 = 74
(, Mon 28 Apr 2003, 12:47, archived)
# wow!
so what't the square of all fears?
(, Mon 28 Apr 2003, 12:54, archived)
# umm..
see below :)
(, Mon 28 Apr 2003, 12:55, archived)
# wouldn't that be (sigma:all fears)^2
so oughtn't it be more like something else?
(, Mon 28 Apr 2003, 12:59, archived)
# probably/
maybe/
yes/
no*

*delete as appropriate
(, Mon 28 Apr 2003, 13:02, archived)
# Bye bye
I'm off to get a life...
(, Mon 28 Apr 2003, 13:04, archived)
# what about
the root of all fears?
(, Mon 28 Apr 2003, 12:59, archived)
# That would be a swede
I hate swede boiled mushy school-dinners slop moan moan
(, Mon 28 Apr 2003, 13:02, archived)
#
From below,
          (all fears) = 1477440
.'. (all fears)^(1/2) = (1477440)^(1/2)
= 1215.4999 (8 sig. figs.)


I'm not even going to try to do a root thing
(, Mon 28 Apr 2003, 13:06, archived)
#
(all fears) = a²efl²rs
= 1² . 5 . 6 . 12² . 18 . 19
= 1 . 5 . 6 . 144 . 18 . 19
= 1477440.

.'. (all fears)² = 1477440²
= 2182828953600.
(, Mon 28 Apr 2003, 13:02, archived)
# hmmm the product of all fears
*SQUARED*

Well I know I'm scared ;)
(, Mon 28 Apr 2003, 13:04, archived)
# anyway. Time for the patented "Relevent Repost Reply"
(c)2003 RRR Technologies, Inc.

(, Mon 28 Apr 2003, 12:58, archived)