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The Quotes of Chairman Arthur P. Mattuck (9/18/87 - 11/16/87)

balamac@ATHENA.MIT.EDU (balamac@ATHENA.MIT.EDU)
Wed Nov 18 19:09:44 1987

The Quotes of Chairman Arthur P. Mattuck

	18.063 Fall Term 1987

All quotes are kept in the file ~balamac/mattuck.txt (NFS).

---------

``Obviously'' inverse means I don't want to bother (9/18)

Let's do this as a thought experiment. (9/18)

``Well-defined'' means something that seems to be a definition really is
(9/21)

That's a bijection because it obviously is (9/21)

Some signed sum of some things (9/21)

There are sets where you can't even get started (9/21)

To pick k is to pick n-k (9/23)

I'll go too fast anyway, but this way I'll have sympathy (9/23)

Now, this formula is intuitively obvious (9/25)

Different but pretty much the same (9/28)

I'm making up notation as I go, but so what (9/28)

Everything twiddles itself (9/28)

Trivial: go home and stare at it for 3 hours until you're convinced
(9/30)

The margin of this blackboard is too small for the proof of this theorem
(9/30)

After working at it long enough to understand it, you should agree that
it's trivial (9/30)

Nobody in his right mind would write it this way [Mattuck just did]
(9/30)

It's useful since it can often be done (10/2)

The answer is...This is solvable because...Why am I wearing a tie and
jacket? (10/2)

I don't deal with special cases (10/2)

It's Fermatty (10/5)

If they're fundamental, they will be used (10/5)

He wasn't Russian, but he would be if he were alive today [Mattuck on
Kant] (10/7)

It has an irregular singular [vertex/vertices] (10/7)

Pure math is divided into analysis, algebra, and topology.  Never mind
what they are, they're not important (10/14)

Take it, pick it up, and let the rest hang down (10/14)

I won't give you a transparent proof.  I'll give you the most obscure
proof I can find. (10/14)

A tree which is not connected is a forest. (10/14)

That's outside the scope of this course.  That's in the next course,
which you won't take. (10/19)

This is a true fact, like all facts. (10/19)

Nothing is harder than counting (10/21)

You don't have to give a reason for it; you just know it (10/21)

It's 4-dimensional space.  All you need is 4 axes. (10/21)

I have a feeling I must be a windbag, since my notes for this lecture
consist of 4 lines, and [in 44 minutes] I've only covered 2. (10/21)

That's indigo, a color no one's ever seen (10/21 Rec.)

Back in the old days, in pre-history, I mean last century... (10/21)

``The finest mathematician in nonabelian hocus-pocus between the ages of
36 and 37'' (10/23)

I guess a perfect magician can do anything (10/23)

How many people don't know \omega is the cube-root of unity?  That's a
lie; I just told you. (10/26)

I'd have to work a minute or two to say it better, but I'm sure I could.
(10/26)

I don't want to prove that.  It's intuitively clear.  Why don't we just
talk about it for a minute? (Artin, 10/28)

Call it "e" for "identity" (Artin, 10/28)

K is an integer.  I assume you know that by now (10/30)

It's like the SAT: Congruence mon n is to the integers as "~" mon H is
to any group.  (10/30)

I think you could do this as an exercise yourself.  In fact, I don't
know why I'm doing it. (10/30)

It's undoing a definition, which is what all of mathematics is.  (10/30)

You'll use it in the next problem set.  If that isn't applied
mathematics I don't know what is. (10/30)

If you work hard you should have corollaries (10/30)

"P" is always a prime number.  (11/2)

3 and 3 is 1, they don't make 6.  Well, they do make 6, but it makes
more sense if they make 1.  (11/2)

When something is beautiful and elegant, it is of no help in actual
computation.  (11/2)

Beautiful but ineffective: I know some people like that.  (11/2)

It's empty, but you've got to put in something, otherwise no one knows
it's there. (11/4)

"F" isn't a function anymore.  It's just the letter that comes after
"e". (11/4)

Since you're goo guys and I'm not... (11/6)

Anybody not understand that?  Too bad.  (11/6)

Proof by example.  (11/9)

Within 100 yards of here are the greatest Lie Algebraists in the world,
when they're in their offices.  (11/16)

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