doronshadmi
Penultimate Amazing
- Joined
- Mar 15, 2008
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oppss... (which is another use of ...)
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That's why OM cannot be applied to anything anywhere. You can't build a circular swimming pool, coz pi = 3.14159... and your computation will never reach the OM-required Final Precision no matter what.Yet, a difference.
Only byExcellent! That still supports the "indistinguishable from zero" hypothesis.your local-onlyreasoning.
0.999...Oh, by the way, what is 9.999.../10 ?
0.000...1/10 = 0.000...0.1
A is a strict False value.
B is a strict True value.
AB is a non-strict False\True superposition value.
AND connective is a binary operation, which has strict output only if both input values are strict.
The output is non-strict if one of the inputs is non-strict, and the commutativity of AND connective has no influence on the non-strict output.
Since you get AB as strict value, you are unable to get AB as a non-strict False\True superposition value.
Wrong.
For example, if 1 is a strict value and 0.000...1 is non-strict value, still 0.000...1/1 is a valid expression that is resulted by non-strict value.
So are you now claiming your "AB" is something other than just being strictly your "AB"? That would be typically self contradictory of you. The simple fact remains Doron that you simply do not like limitation least of all your own.
That's why OM cannot be applied to anything anywhere. You can't build a circular swimming pool, coz pi = 3.14159... and your computation will never reach the OM-required Final Precision no matter what.
Wrong.Wrong again, as shown before any binary variable AND FALSE is strictly FALSE, while any binary variable AND TRUE is strictly just that binary variable.
The Man, you are unable to get the generalization of my non-local number/ local number example,So you're just going to deliberately ignore the actually question…
and that (10 - 9.999...)/10 = (0.000...1)/10 = 0.000...10
FIFY.
Oh, good. Let's consider that.
In Doronetics, 1 - 0.999... = 0.000...1 and 10 - 9.999... = 0.000...1
We also know that (10 - 9.999...)/10 = (10/10) - (9.999.../10) = 1 - 0.999... = 0.000...1 and that (10 - 9.999...)/10 = (0.000...1)/10 = 0.000...10
Therefore, 0.000...1 = 0.000...10.
Moreover, since 0.000...1 = 0.000...10 = (0.000...1)/10, it follows directly that 0.000...1 = 0.
Ain't arithmetic wonderfully consistent? Too bad Doronetics cannot make the same claim.
Aah, an excerpt from The Joy of Doronian Inequalities...pi > 3.14159... [base 10]
By standard approach 3.14159...[base 10] is a numeral that represents number pi.Aah, an excerpt from The Joy of Doronian Inequalities...
The fact that pi is the limit that no convergent series designed to approach it ever reaches doesn't mean that pi > 3.14159... , coz "3.14159... "(approximate format) is the equivalent expression to "pi" (exact format). Hence pi = 3.14159...
In that case, you need to change the "non-local" expression 3.14159... into something else, coz it doesn't make a bit of sense. Even if you make adjustments with respect to the continuous values of various pi series, be adviced that some of the series which approach pi can take on values that exceed pi -- they oscilate toward pi,By standard approach 3.14159...[base 10] is a numeral that represents number pi.
By OM 3.14159...[base 10] is a non-local number < local number pi.
Mistake a: (10 - 9.999...)/10 = 1 - 0.999... = 0.000...1
Mistake b: (0.000...1)/10 = 0.000...0.1[base 10] = 0.000...1[base 100]
You only think that you "follow the same reasoning."Actually I made a mistake in http://www.internationalskeptics.com/forums/showpost.php?p=7365848&postcount=15909.
Let us correct it.
1.0 - 0.9 = 0.1
10*(1.0-0.9) = 10*(0.1) = 1.0
By following the same reasoning:
1.0 - 0.999... = 0.000...1
Not a mistake at all, Doron. Well, not mine, anyway.
(10 - 9.999...) /10 = (0.000...1) / 10 = 0.000...0.1
-and-
(10 - 9.999...) / 10 = (10/10) - (9.999.../10) = 1 - 0.999... = 0.000...1
Mistake, no. Typographic error, yes. Your fanciful notation makes it easy to drop a stray period. All my 0.000...10s should have been 0.000...0.1s.
The point remains, 10-9.999... can be evaluated in either of two ways, leading to the conclusion 0.000...1 = 0.000...0.1. That, in turn, leaves you with the result both are 0.
"The same reasoning" is not the same as "The same result".You only think that you "follow the same reasoning."
Look at the first line again:
1.0 - 0.9 = 0.1 = 1.0 - 9/10
So if you follow the same reasoning, then
1.0 - 0.999... = 0.000...1 = 1.0 - p/q
You can solve p/q = 0.9 as an irreducible fraction (if p/q stands for the long division instruction), but can you solve p/q = 0.999...? If not, then 0.9 and 0.999... do not belong to the same group of numbers and therefore you don't follow the same reasoning.
EDIT:In that case, you need to change the "non-local" expression 3.14159... into something else, coz it doesn't make a bit of sense.
You have missed http://www.internationalskeptics.com/forums/showpost.php?p=7370579&postcount=15933.
Please try again.