JR = John Randall, DB = me, RM = Raul Miller

JR>  for example. no-one knows how many guard digits
JR>  are needed to calculate x^y over the full range 
JR>  of floating-point numbers.

DB>  If we know precisely how many digits req'd for 
DB>  arbitary-length int  ^  , why is it not so 
DB>  for flop ^  ?

RM>  But we do know how many digits are required.

My question was poorly phrased, but it was in response to, and in the context 
of, John's guard digit conundrum.  It referred not to the number of digits 
req'd to represent the result, which is fixed in advance (the topic of this 
thread), but the number of digits required to calcuate that fixed number of 
result digits.

As for:

RM>  infinite digits are required.

Required for what application?  If you truly "require" infinite digits, you're 
screwed.  Go home.  Creation itself is discrete.

-Dan
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