jsfisher
ETcorngods survivor
- Joined
- Dec 23, 2005
- Messages
- 24,532
No problem.
If approaches is a constant property, then w ≠ 0 and F(w) has no limit.
So how do limits work in your world?
By your "reasoning" X ≠ AND = 0.
Not even close.
No problem.
If approaches is a constant property, then w ≠ 0 and F(w) has no limit.
By your "reasoning" X ≠ AND = 0.
Again your step-by-step reasoning? (maybe a better name is stop-by-stop).
Wow.
Jsfisher is the voice of the choir in some Sophocles' tragedy.
Prove my statement wrong. Do show us how limits work in doronetics.
Here is the right way to get the value (and the concept) of Limit....
Sum = accurate value
Inaccurate value ≠ Sum
Simple, isn't it?
Simply not true, is all it is.
We can use estimated, rounded and even ranges of values to get sums with varying degrees of accuracy, for a multitude of purposes. You have never actually used math for anything (other than your fantasies) have you?
No, stop. Quit telling us about how others got it wrong. Quit drawing stupid pictures. Quit going off on tangents.
Focus, doron. Focus.
The task at hand is to explain how limits are defined in doronetics.
I know quite well how they work in Mathematics, and how they can be used to produce consistent and useful results. Now, how do you define limits in your little private world of OM?
...or will this be yet another thing you can't define, explain, or express in any consistent way?
The Man said:We can use estimated, rounded and even ranges of values to get sums with varying degrees of accuracy
Math as you know it works very good as a finite system, which has beautiful finite results.
If you wish to deal with the real complexity of the infinite, you first have to understand its qualitative atomic aspects which enables it, such that any infinite result of these aspects can't reach the completeness of the atomic quality.
In other words, approaches is an invariant property of any infinite complexity, such that w ≠ 0 and F(w) has no limit.
Infinite interpolation\extrapolation are valid concepts of the mathematical science, and they do not hide any behind the Limit-oriented curtain.
If you ask Cantor he will tell you that infinity is an actual concept, which is not potential and not relative, because aleph0 is accurate exactly as 1 is accurate.In "real" math ... infinity is a relative concept.
Your Limit-oriented reasoning is underwhelming.Your arrogance and confidence you have in the gibberish you write is just overwhelming.
If you ask Cantor he will tell you that infinity is an actual concept, which is not potential and not relative, because aleph0 is accurate exactly as 1 is accurate.
Sympathic you simply using words without any notion behind them, because you do not understand the real difference between infinite complexity which is relative, potential and inaccurate w.r.t the non-local and local atomic aspects, where non-locality is the actual infinity (notated as ∞) and locality is the actually finite (notated as 0).
By understanding the complex result of the linkage between the qualities of actual infinity (which is not the Cantorean actual infinity, which is a complex) and the actually finite, both Transfinite system and infinitesimal system are changed by a paradigm-shift.
You may choose to work only under the standard paradigm, but this is your limited choice, not mine.
In Statistics for example relatively small numbers (500 or even 30 in some cases) can be considered as infinity. Statistical theory as other branches of Math relies on limits.
Really?? Thank you for this information (come on sympathic don't be lazy and look over the internet about Cantor and Actual infinity).I can't ask Cantor. He has been dead for nearly 92 years.
On the contrary, I distinguish between approach and reach. You can't, partially thanks to the Cantorean Transfinite system.His greatest accomplishment is perfectly aligned with what I have written. You refuse to learn anything from anyone but yourself - not a very productive approach.
How exactly is this related to what I wrote?
doronshadmi said:If one reaches the value of the limit, then one does not use an infinite convergent series, because in order to reach the limit's value one uses for example:
1 – (1/2+1/4+1/8+2*(1/16)) = 0
2 - (1/1+1/2+1/4+2*(1/8+)) = 0
4 - (2/1+1/1+1/2+2*(1/4)) = 0
... etc. , where the multiplication by 2 can be done in any wished place, which breaks the convergent series, in order to reach the value of the limit.
In other words, an infinite convergent series is found as long as it does not reach the value of the limit.
Really?? Thank you for this information (come on sympathic don't be lazy and look over the internet about Cantor and Actual infinity).
On the contrary, I distinguish between approach and reach. You can't, partially thanks to the Cantorean Transfinite system.
You can't get OM.You don't get to tell me what I can or can't do.
How exactly is this related to what I wrote?
You can't get OM.
You see? I can.
What you call OM is a mountain of gibberish spun out of a graphical representation of Integer partitions.