The Rutgers Physics γ Team won the
39th
Almgren "Mayday" Race with a time of 2:52.
The race was just a few days after a major storm, parts of leg 2
were badly damaged, and leg 6 was rerouted through South Bound Brook.
In addition, Rutgers Math started at the wrong location (Alexander Road)
and crossed the starting line over 11 minutes after everyone else.
There were 11 teams competing.
The 2015 race will be Sunday May 3, from Princeton to Rutgers.
It will be the 40th annual race between the
Princeton and Rutgers Mathematics Departments.
Teaching Stuff (for more information, see
Rutgers University, the Rutgers
Math Department, and its
Graduate Math Program.
- My schedule
(Addresses, courses, office hours)
- Undergraduate
Course Materials, as well as course material for
- Graduate Algebra Supplementary Materials
Definition: Proofiness is defined as
"the art of using bogus mathematical arguments to prove something that
you know in your heart is true — even when it's not."
-Charles Seife
Research papers & stuff: This is a link to
some of my research papers. Here are
my research interests and
my Ph.D. Students.
Do you like the History of Mathematics? Here are some articles:
I am often busy editing the
Journal of Pure and Applied Algebra (JPAA), the
Journal of K-theory
and the journals
HHA
and JHRS.
Seminars I like:
Links to other WWW sites
Fun Question: How can you prove that
123456789098765432111 is a prime number?
note that 12345678987654321 = 111111111 x 111111111
Fun Facts about Mersenne primes:
In 1644, a French monk named Marin Mersenne
studied numbers of the form N=2^{p}-1, where p is prime,
and published a list of 11 such numbers he claimed were prime numbers
(he got two wrong).
Such prime numbers are called Mersenne primes.
The first few Mersenne primes (p=2,3,5,7) are 3,7,31,127, but p=11
gives the non-prime 2047=23*89 (as was discovered in 1536 by Regius).
Not all numbers of the form 2^{p}-1 are prime, as Regius'
example 2047 (p=11) shows. The next few primes for which
2^{p}-1 is not prime are p=23 and p=37
(discovered by Fermat in 1640), and p=29 (discovered by Euler in 1738).
Mersenne primes are the largest primes we know.
In 2011, the list of the first 41 Mersenne primes was verified;
we don't know what is the 42nd smallest, even though a handful of
larger Mersenne primes are known.
For years, the Electronic Frontier Foundation (EFF) offered a $50,000 prize
for the first known prime with over 10 million digits.
The race to win this prize came down the wire in Summer 2008, as the
45th and 46th known Mersenne primes were discovered in within 2 weeks
of each other by the UCLA Math Department (who won the prize) and an
Electrical Engineer in Germany, respectively. The largest is the
45th, which has 13 million digits and p=43,112,609; the 46th
has 11 million digits.
(Each prime N=2^{p}-1 has p log_{10}(2) digits.)
More recently, the 47th known Mersenne prime was discovered in April 2009
by a Norwegian named Odd Magner Stridmo, with p=42,643,801. Surprisingly,
it is slightly smaller (by 141,000 digits) than the 45th Mersenne prime.
For more information, check out the
Mersenne site.
Charles Weibel /
weibel @
math.rutgers.edu /
August 31, 2012
MATHJAX test:
$\partial y/\partial t=\partial y/\partial x$, $\sqrt2=1.4141$,
If $f(t)=\int_t^1 dx/x$ then $f(t)\to\infty$ as $t\to\infty$
$\forall n\in\mathbb{N}, e^n\in \mathbb R$
HTML 3 font test:
∂y/∂t = ∂y/∂x √2 =1.414
If f(t)= ∫_{t} ^{1} dx/x then
f(t) → ∞ as t → 0. This really means:
(∀ε ∈ℝ, ε>0) (∃δ>0)
f(δ) > 1/ε .
ℕ (natural numbers), ℤ (integers), ℚ (rationals),
ℝ (reals), ℂ (complexes)
8810-2 are: ≪ ≫ ≬ while
& sube; is &# 8838; ;
&8838-41; (⊆ ⊇ ⊈ ⊉) &8712; is ∈
Here are some more html fonts: ∗
& #130; – & #139; are
‚ ƒ „ … † ‡ ˆ ‰ Š ‹
The ndash (–) is & #150; , & #8211; and & ndash; !
I prefer the longer —, which is & mdash; or & #151;.
& #160;–& #169; are
¡ ¢ £ ¤ ¥ ¦ § ¨ ©
(& #128; = €)
& #170;–& #191; are
ª « ¬ ® ¯ ° ± ² ³
and
´ µ ¶ · ¸¹º »¼ ½
¾ ¿
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