jsfisher
ETcorngods survivor
- Joined
- Dec 23, 2005
- Messages
- 24,532
Look, Moshe is a free man, and can express his views independently.
More reading comprehension issues, there, doron? The post was about you, not Moshe.
Look, Moshe is a free man, and can express his views independently.
None of them.
None of them.
More reading comprehension issues, there, doron? The post was about you, not Moshe.
Look Moshe,Do you really want to claim here that x^(log) <> y^(log(x)) ?
Look Moshe,
I'll ask you again to show exactly how this stuff is used in order to get OM better.
If you cannot do that, then please open your own thread on your @ case and invite jsfisher to reply to you there.
Do you really want to claim here that x^(log) <> y^(log(x)) ?
MosheKlein, you established the initial context for your @ operator. You presented as "the next level" above addition and multiplication within the normal arithmetic of real numbers. You claimed to have a full hierarchy of operators that would be commutative, associative, and be distributive over the next lower level in the operator hierarchy.
Well, as general statement of that normal arithmetic, X^(log Y) and Y^(log X) are not equivalent.
Moshe's algorithm is nothing but some particular case of Organic Numbers, which is based on certain recursion.
Furthermore, it provides only the quantitative information of this particular case.
In other words, it is nothing but some "light" example, which demonstrates Non-locality\Locality linkage, and how superposition of ids or distinct ids are global or local aspects of a one complex form.
ok Doron,
This is your thread for OM.
Was this about Moshe's "@" or his paper?
This was about the paper. Slide 17 of the Sweden presentation, if I recall correctly, has a description of how to compute Or, the organic number for any number n (an integer).
The description has appeared in many, many of the Doron/Moshe documents in its error-laden form.
Errors et al, that presentation did open up for some of us here a crack in a window on Doron's philosophy of Organic Numbers.
It would be sad to see it entirely dismissed as "floppy."
Especially when it repeats a lot of Doron's own presentations.
To the posters of this thread.
As you can clearly see, even Moshe has difficulties to get OM because he does not use direct perception techniques, in order to be aware of the silent source of his mental activity.
"Lord, preserve me from the enemy who has something to gain, and from the friend who has something to lose"
Now, there you are mistaken, MosheKlein, and on two counts. First, this is by no means Doron's thread. He has no ownership rights to it whatsoever other than having set the initial thread topic in the opening post and thread title
Second, discussion of your @ operator isn't off-topic. I think even Doron would agree thread topic has been somewhat Brownian since its beginnings, and it didn't begin as a discussion of OM.
It is completely relevant only to a straw man like you, jsfisher.The thread has drifted, meandered, bounced off walls to get to where it is now, and along that disjoint path, you introduced your @ operator.
It was entirely on topic--more so than most all of Doron's recent posts--and it even related to OM--more so than most all of Doron's posts--in that your exploration of the @ operator became the basis for your initial understandings of OM.
I claim your @ operator was inadequately thought out and poorly expressed. By implication, therefore, your understanding of OM is based on false premises and misunderstandings.
Further discussion of your @ operator is completely relevant. So, I say again: As a general statement of that normal arithmetic, X^(log Y) and Y^(log X) are not equivalent.
OM is not some kind of faith, as your verbal-based definitions are.Oh, no! Say it isn't so. Even the acolyte has lost his faith.
I agree about the presentation...especially the audio version. The importance of slide 17, though, had more to do with the fact it elicited doron's admission he didn't understand the content of the slide at all (but merely faithfully reproduced it whenever he felt it appropriate) and that Moshe, its author, had never reviewed the slide's content, not in any of its prior instances.