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# 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)