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#26 2012-12-18 05:23:36
- bob bundy
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Re: Why in this 1=0?
hi 21122012,
Do you understand the difference between definite integration and indefinite integration ?
First look at
http://en.wikipedia.org/wiki/Fundamenta … f_calculus
When you understand this, the website for integration by parts is
http://en.wikipedia.org/wiki/Integration_by_parts
Hope that helps,
Bob
You cannot teach a man anything; you can only help him find it within himself..........Galileo Galilei
#27 2012-12-18 05:25:27
- 21122012
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Re: Why in this 1=0?
Fistfiz wrote:
Hi Bob,
if I may, it seems to me that the (logical) error is deeper:
because
is just a symbol to denote the class of antiderivatives; so, saying class=number makes me think 21122012 is totally missing the meaning of it all.
Here a problem here in what:
Calculus doesn't distinguish an arithmetic increment from a geometrical increment! ! !
Calculus - bad science! ! !
Last edited by 21122012 (2012-12-18 05:27:18)
"The conditions imposed on functions, become a source of difficulties which will manage to be avoided only by means of new researches about the principles of integral calculus"
Thomas Ioannes Stiltes. ... I made it!
#28 2012-12-18 05:31:41
- 21122012
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Re: Why in this 1=0?
bob bundy wrote:
hi 21122012,
Do you understand the difference between definite integration and indefinite integration ?
Bob
hi Bob!
I understand integration best of all in the world and I already once proved you it!
It's a joke...
Last edited by 21122012 (2012-12-18 05:32:46)
"The conditions imposed on functions, become a source of difficulties which will manage to be avoided only by means of new researches about the principles of integral calculus"
Thomas Ioannes Stiltes. ... I made it!
#29 2012-12-18 05:46:18
- bob bundy
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Re: Why in this 1=0?
and these
http://www.wolframalpha.com/input/?i=integration+by+parts
http://www.math.ucdavis.edu/~kouba/CalcTwoDIRECTORY/intbypartsdirectory/IntByParts.html
http://www.math.ucdavis.edu/~kouba/CalcTwoDIRECTORY/intbypartsdirectory/IntByParts.html
http://www.sosmath.com/calculus/integration/byparts/byparts.html
http://www.math.hmc.edu/calculus/tutorials/int_by_parts/
Bob
You cannot teach a man anything; you can only help him find it within himself..........Galileo Galilei
#30 2012-12-18 05:54:30
- 21122012
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Re: Why in this 1=0?
bob bundy wrote:
and these
...
...
I looked. Arithmetics rule isn't cancelled anywhere:
"The conditions imposed on functions, become a source of difficulties which will manage to be avoided only by means of new researches about the principles of integral calculus"
Thomas Ioannes Stiltes. ... I made it!
#31 2012-12-18 05:57:58
- anonimnystefy
- Real Member
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Re: Why in this 1=0?
21122012 wrote:
bob bundy wrote:
hi 21122012,
Do you understand the difference between definite integration and indefinite integration ?
Bobhi Bob!
I understand integration best of all in the world and I already once proved you it!
You haven't prived anything to anyone.
I think I will restrain from replying to threads of yours like this one from now on, as I suggest to everyone else. Nice talking to you, I guess...
The limit operator is just an excuse for doing something you know you can't.
“It's the subject that nobody knows anything about that we can all talk about!” ― Richard Feynman
“A secret's worth depends on the people from whom it must be kept.” ― Carlos Ruiz Zafón
#32 2012-12-18 05:58:19
- bob bundy
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Re: Why in this 1=0?
??????
I think you looked at the wrong pages.
I understand integration best of all in the world
Good. So please explain to me the difference between definite integration and indefinite integration.
Thank you for being my teacher.
Bob
You cannot teach a man anything; you can only help him find it within himself..........Galileo Galilei
#33 2012-12-18 06:38:43
- Fistfiz
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Re: Why in this 1=0?
21122012 wrote:
Fistfiz wrote:
Hi Bob,
if I may, it seems to me that the (logical) error is deeper:
because
is just a symbol to denote the class of antiderivatives; so, saying class=number makes me think 21122012 is totally missing the meaning of it all.
Here a problem here in what:
Calculus doesn't distinguish an arithmetic increment from a geometrical increment! ! !
Calculus - bad science! ! !
I'm sorry, but I really don't find the connection you see beetwen this and the main topic...
However, don't you feel a little ashamed by saying "Calculus - bad science! ! !"??
I may be wrong, because i read your first post and didn't either understand what you're talking about... but, honestly, seems to me (and not only to me, as I see) you don't know what an indefinite integral is.
30+2=28 (Mom's identity)
#34 2012-12-18 12:25:50
- 21122012
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Re: Why in this 1=0?
That that is understood as uncertain integral in Calculus is a nonsense! Because integration is process the return to differentiation. And differentiation is made not with function and with its increment - with its range of definition which contracts to two next elements because
Therefore result of a certain integral - part of range of definition - a function increment, and result of integral with uncertain borders of integration - all range of definition of function. And no families of functions can be! Now I to you will prepare link.
http://vladimir938.eto-ya.com/files/201 … vative.jpg
Under alim:
Last edited by 21122012 (2012-12-18 12:39:04)
"The conditions imposed on functions, become a source of difficulties which will manage to be avoided only by means of new researches about the principles of integral calculus"
Thomas Ioannes Stiltes. ... I made it!
#35 2012-12-18 15:04:17
- bob bundy
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Re: Why in this 1=0?
21122012 wrote:
Give to me the website where this miracle except as here is still written?
This incorrect equality!
I gave you 6 websites.
Did you look at them?
21122012 wrote:
I understand integration best of all in the world
Good. So please explain to me the difference between definite integration and indefinite integration.
Thank you for being my teacher.
You have not done this.
Why do you waste my time again?
I also shall stop replying if you keep behaving like this.
Bob
You cannot teach a man anything; you can only help him find it within himself..........Galileo Galilei