From: Phineas T Puddleduck on
In article <1167957850.931923.203910(a)i15g2000cwa.googlegroups.com>,
"Ka-In Yen" <yenkain(a)yahoo.com.tw> wrote:

> Of course, I am more educated than Isaac Newton. Newton
> died in 1727. In 1843, the Quaternion Division Algebra was
> discovered by Hamilton. In 1876, Clifford discovered Clifford
> Algebras. So I am very sure that I am more educated than
> Isaac Newton. ^_^

What is the vector definition of A for an irregular shape (A) on an
irregularly curved surface?

Come on Newton, you can do it....

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From: Phineas T Puddleduck on
In article <1167958432.727642.316140(a)38g2000cwa.googlegroups.com>,
"Barry" <Sirdry(a)hotmail.com> wrote:

>
> Ka-In Yen wrote:
>
> > Of course, I am more educated than Isaac Newton. Newton
> > died in 1727. In 1843, the Quaternion Division Algebra was
> > discovered by Hamilton. In 1876, Clifford discovered Clifford
> > Algebras. So I am very sure that I am more educated than
> > Isaac Newton. ^_^
>
> Standing on the Shoulders of Giants
>
> Barry

If you guys have failed to see what is in front of you, its because of
the giant chips standing on your shoulders....

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From: Eric Gisse on

Ka-In Yen wrote:
> Eric Gisse wrote:
> > Ka-In Yen wrote:
> > > Ka-In Yen wrote:
> > > > Sam Wormley wrote:
> > > > > Ka-In Yen wrote:
> > > > > > Sam Wormley wrote:
> > > > > >> Ka-In Yen wrote:
> > > > > >>> Thank for your comment. In 3D vector algebra, there are four
> > > > > >>> basic operations: addition, dot product, cross product, and
> > > > > >>> scalar multiplication. A parallelepiped is constructed from three
> > > > > >>> vectors: A, B, and C. The volume of the parallelepiped is
> > > > > >>> volume=A dot (B cross C).
> > > > > >>> From the above equation, we can conclude that area HAS
> > > > > >>> TO be a vector.
> > > > > >>>
> > > > > >> Volume = A.BxC = C.AxB = B.CxA
> > > > > >> Area_1 = A.B = B.A
> > > > > >
> > > > > > Your second BALL.
> > > > > >
> > > > > > Could you write down your derivation step by step?
> > > > > > Do you mean A.BxC=(A.B)xC?
> > > > > > Please refer to triple product:
> > > > > > http://mathworld.wolfram.com/ScalarTripleProduct.html
> > > > > >
> > > > > >> Area_2 = C.B = B.C
> > > > > >> Area_3 = C.A = A.C
> > > > > >
> > > > >
> > > > > Strike three -- Yer Out!
> > > >
> > > > Do'nt dodge. I am waiting for your derivation.
> > > > Could you write down your derivation step by step?
> > > > Do you mean A.BxC=(A.B)xC?
> > >
> > > Dear Puddleduck,
> > >
> > > Could you answer the above questions? Sam gave up.
> >
> > How about something more basic?
> >
> > Why don't you explain to us why you feel you are more educated than
> > entire century of physicists and mathematicians?
>
> Of course, I am more educated than Isaac Newton. Newton
> died in 1727. In 1843, the Quaternion Division Algebra was
> discovered by Hamilton. In 1876, Clifford discovered Clifford
> Algebras. So I am very sure that I am more educated than
> Isaac Newton. ^_^

Anyone can spout history. How about an actual overview of your
education?

From: Phineas T Puddleduck on
In article <1167959986.154011.148710(a)11g2000cwr.googlegroups.com>,
"Eric Gisse" <jowr.pi(a)gmail.com> wrote:

> > Of course, I am more educated than Isaac Newton. Newton
> > died in 1727. In 1843, the Quaternion Division Algebra was
> > discovered by Hamilton. In 1876, Clifford discovered Clifford
> > Algebras. So I am very sure that I am more educated than
> > Isaac Newton. ^_^
>
> Anyone can spout history. How about an actual overview of your
> education?

He did. It was in the gap between the last two paragraphs though...

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From: Barry on
Phineas T Puddleduck wrote:

> "Barry" wrote:
>
> > Standing on the Shoulders of Giants (a reference to Newton's comment that Science is a cooperative endeavour, that builds and improves over time.)
>

> If you guys have failed to see what is in front of you, its because of
> the giant chips standing on your shoulders....
>

I love chips, I make them almost every day.

While you're here, can I ask if you've made any progress with your
ideas that a sphere contracts to a point when it isn't moving and that
all the points on a sphere's surface can't exist at the same time?


Barry

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