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"The ing form is used when the action is in
progress and of limited duration.
Therefore, it is not We saw the
magnificent age-old tree but We are sawing
the magnificent age-old tree !"
Do you know what the verbal ing form (also called "the
continuous" or "progressive") expresses in English grammar?
That the action is in progress and of limited duration.
Therefore, it is not We saw the magnificent age-old tree but
We are sawing the magnificent age-old tree!
44.LSW-80th Mid-Northeast
Is
80 Really Interesting?
What counts in the 'decimal-denary' system is that
80 = 8*10, and that other numbers between 71
and 89 are not of the same interest.
In the 'micro-macrobinary' system it is that 80 = 5*16, and
that other numbers between 65 and 95 are not of the same
interest.
The weight of such an interest depends on the reason
for using the numeral system in question.
So long as 80 deserves no more attention than 79, 81 or any other
number, integer or natural number, 80 is simply a number which
equals 79+1 and 81-1 on the zero-level of iteration, which is the
level of addition and subtraction (where
nothing is repeated).
Also on the first level of iteration, the one of
multiplication and division,
80 is just 1*80, 2*40, 4*20, 5*16 or 8*10 and vice versa, while 80
(unlike 4, 8 and 16) does not play a role on any higher level of
iteration.
When 80 arouses an attention for which there is no
independent substantive reason, it is because 80 is in a
sense thought or felt to be 'numerically significant'.
What counts in the decimal-denary double system (with radixes
⅒ and 10) is that 80 = 8*10, a
multiple of 10, albeit an ordinary one.
(That's also why ten-fingered fetishists will always write it that way,
with a 0 at the end.)
Nevertheless, the fact that 80 = 5*16 as well gives the
number 80 the same type of numerical significance in
the 'micro-macrobinary' system, a numeral supersystem based on the
½-2 couple of radixes and on
the squares (of squares (of squares ...)) of them, among which ¹⁄₁₆
and 16.
(Denary myopes call the former number "a custom fraction"!)
From the point of view of numerical
significance 80 attracts more attention than 71 to 79 and
than 81 to 89 in the radix-10 system, but not more than 70 and 90.
In the radix-16 system, however, 80 attracts more
attention than 65 to 79 and than 81 to 95, but not more than
64 and 96.
(As a matter of fact, 64 may be 4*16, but more interesting is that it
equals 4^3 and 2^6.
Yet, this is still not as interesting as the squares of squares 16,
which equals 4^2, and 256, which equals 16^2.)
Whether the number 80 also deserves the extra attention it
arouses depends ultimately on the quality of the
reasoning by which the radix(es) of the numeral
(super)system were or —more
importantly— will be selected.