sfbloodbrother
Extreme Android User
Awepoor things can't have an intimate relationship with another number on their screen?
Guess I'd be all hissy too!
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Loll android tablet autocorrect! Infinite infinite
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Awepoor things can't have an intimate relationship with another number on their screen?
Guess I'd be all hissy too!
![]()
Yes.
It is.
You don't believe it.
You don't have to believe it.
Just like you don't have to believe that the French word for yes is oui.
But that doesn't make you right.
As long as you're not open to any new ideas here, you're not going to change your mind.
You're not following the proofs as presented.
You're substituting counter points to make your case.
That's called voting.
It's not up to a vote.![]()














Anywayz!
I agree to disagree!
Maybe some day some one will explain it to me in some kind of way but these ways don't make sense to me.
Carry on.![]()

Math is flawed and because 0.9999... Cant be one, the mathematicians decided it can be close enough that you can ASSUME it to be one, when in fact it will always be 0.0001 off actually being 1![]()











) to show in decimal notation. 
) is that when you go off into infinity with a 1/3 or a 1/9 or whatever and you start to write it down in decimal notation to try and make it easier to understand and you start to try and prove your point with decimals this is when things get messy.
P
) is that you have actually added something on the right side.
I totally agree! 

but counting is different to adding another decimal point on 1 side of the equation and not the other) i totally agree you can count forever but not when you have an equation or it has an "=" sign involved.




Math is flawed and because 0.9999... Cant be one, the mathematicians decided it can be close enough that you can ASSUME it to be one, when in fact it will always be 0.0001 off actually being 1![]()

Math is flawed and because 0.9999... Cant be one, the mathematicians decided it can be close enough that you can ASSUME it to be one, when in fact it will always be 0.0001 off actually being 1![]()
I am a mathematician, and I don't assume it to be true. I know it to be true because it's proved to be true and not just in one capacity. In fact, mathematics is all based on proofs. Anyone who hasn't taken at least 3rd year or higher college mathematics would probably never experience this though. True mathematicians base all their work on proofs, Scientists base their answers on calculations that may or may not be 100% due to rounding. Even dipping into statistical mathematics courses with hypothesis testing. Your start off with a hypothesis and concoct an alternate hypothesis. If your test turns out failing to reject the original hypothesis, you don't say it's true. You actually say that you can't prove it's not true. Grammatically it's the same, but semantically it's different. It always originates back to have proof.

) see that you are adding to the one side and not the other.Math is flawed and because 0.9999... Cant be one, the mathematicians decided it can be close enough that you can ASSUME it to be one, when in fact it will always be 0.0001 off actually being 1![]()



What is this so called "true mathematician" stuff you keep talking about?
What is your so called definition of "true" and what is not?
Just because some one has not had the "formal" education or "traditional" teachings does not mean they don't know what they are talking about and cannot question things.
I read a lot of your stuff previously and this one "proof" you brought up does not give you 1:
x = 0.999... (There is actually a serious problem here because you keep adding to the right hand decimal sided one and not the other and you have now broken a vital "law" that says they must be both 500% equal at all times).
10x = 9.999...
10x - x = 9.999... - 0.999..
(but here for arguments sake to make things simpler we are going to only go up to the 7th decimal place)
9x = 9.999999 - 0 .9999999
This now equals:
9x = 8.9999991
Now we just divide both sides by 9
x = 0.9999999
We ended up exactly where we started.
And why can't people (or maybe it is only me that does not understand but I don't see why not?) see that you are adding to the one side and not the other.
And even if you want to break that law of keeping balance between both equal signs and just start adding to this number:
0.999...
Even if you add:
0.000000000000000000009
and then add again:
0.00000000000000000000000000000009
You will still never get to 1.
Ja sure I agree with you all that you get "closer" but that is equal to...
Closer and equal to are very different things.
You will have to add something like:
0.00000000000000000000001
Then yes you will get to 1.
But not if you just keep adding
0.000000000000000000000000000000009
or something to the end.
You will never get to 1.
You get closer but never get there.
As for questioning things, anyone can question an idea, but it doesn't necessarily mean you'll understand the answer or reason behind it.Yes!
True!
I agree!
Nothing is "perfect".
Well maybe I can show what I am trying to say in a different way!
No need to apologize dude we always cool!
For some strange reason people jump to conclusions a lot of the time with me but it is all good!
I have been trying to say it is hard (but maybe not impossible because rules can be overthrown today or tomorrow by new ways of thinking.) to show in decimal notation.
Let me try and explain so here goes!
If you say 1/3 = 0 .333...
What many many many people do not understand (maybe just me?) is that when you go off into infinity with a 1/3 or a 1/9 or whatever and you start to write it down in decimal notation to try and make it easier to understand and you start to try and prove your point with decimals this is when things get messy.
If you say 1/3 = 0.333...
Many people do not realise that you are actually adding on the decimal side with out doing it to the other side...
I am struggling to explain this and I have been told many times I need to work on how I explain things.
I understand but struggle to communicate how to some one else.
If you have 1/3 = 0.333333
If you go further on the decimal point side (right side of equation) people maybe don't realise (I maybe I don't?P
) is that you have actually added something on the right side.
1/3 * 3 = 1
I will never disagree with this ever.I totally agree!
Unless of course some super legend comes around and suddenly changes the rules from his / her extreme brilliance which is always possible.
But when you start to go off into "infinity" (and no before you jump the gun and say I don't believe in counting on forever, wrong because I totally do!but counting is different to adding another decimal point on 1 side of the equation and not the other) i totally agree you can count forever but not when you have an equation or it has an "=" sign involved.
Because it is a scale and must beb balanced at all times.
This is why I say it is very hard to try and demonstrate a third with decimal notation...
If you have
1/3 = 0.33333...
People do not realise you have added a tiny little bit to the right side and no 1 is actually aware of it.
You don't even realise it but this is what s actually happening!
I hope I explained myself clearly because this is something I seriously struggle with and let me know if said it in a silly way!
You actually have added 0.0000000000000003 or however far down the line you go to thedecmial side and not the fraction side!
I hope I explained it clearly?
So I still can't understand how
1 = 0.999...
Because you are actually adding to the 1 side and not the other but people don't realise it.![]()
P
) is that you have actually added something on the right side."

Yes!
True!
I agree!
Nothing is "perfect".







My intention is for this post to be my final post in this thread.
1. I think this has to be on the 'agree to disagree' list.
2. I accept and comprehend the concept of infinity.
3. Because of 2, .999....9 will never = 1
4. Because of 3, and because I accept that .333....3 * 3 = .999....9, .333....3 * 3 will never equal 1
5. Because of 4, using 1/3 * 3 and .333....3 * 3, is a nonsense. (from my point of view, which is based on 2).
On the other hand, if someone can tell me when/where our galaxy ends and the next one begins, I might, just might, take another look at 2.
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