Fairfield Math Club
Monthly Newsletter
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Greetings!
Our Fall session is going on in full swing. The last class in fall is on Saturday Nov 8.
UPCOMING CONTESTS Saturday Nov 15 First MOEMS contest - 2-3 pm for grades 4-6 and 3-4 pm for grades 7-8 Only those signed up for MOEMS should come. There is still time to sign up, contact mbhattac@yahoo.com.
Wednesday Nov 19, 7-8:30 pm Math League contest for grades 3-5 and AMC 8 contest for grades 6-8
All contests are at Rotary Room, Fairfield Main Library, 1080 Old Post Road, Fairfield, CT 06825. Remember to bring enough pencils, erasers, rulers. Calculators are not allowed.
KUDOS Congratulations to Aakash Bhattacharya, Junior at Choate Rosemary Hall, who has been recognized as a semifinalist at the prestigious 2008-09 Siemens Competition in Math Science and Technology. The Siemens Competition - a signature program of the Siemens Foundation is the nation's premier science research competition for high school students. The annual competition, administered by the College Board, awards college scholarships ranging from $1,000 to $100,000 in individual and team categories.This year 1893 students registered to enter the Siemens Competition this year with a total of 1205 projects submitted - this includes an increase of more than 10% in team and individual
project submissions and over 16% in the number of registrations.. 311 students from 33 states were named Semifinalists.
Aakash did a Game Theory based mathematics project titled "Analysis of Non-Static Two-Person Poker Models." He worked
this past summer at the University of Texas at San Marcos with mentor
and math professor Eugene Curtin and two teammates--Fan-hal Koung and
Jack Geller. Aakash said, "My project is about decision analysis
applied to a simplified poker game. I analyzed a simplified
version of Texas Hold'em poker and used probability techniques, Bayesian Anaylsis, to find out an optimal strategy--basically a
strategy that cannot be beat. This does not imply positive returns,
however; it only means that no matter how well my opponent plays, I
cannot lose or win less than a certain amount that we calculated for
our game." Game theory can be applied to gain insight on real world games like the stock market, war, and politics. Investigating which decisions one should make in these matters and especially those decisions likely to be made by other players is vital to understanding which course of action will lead to one's best possible outcome, particularly because of the sometimes counterintuitive results of game theoretical analysis.
For more information on the Siemens competition click here. For the list of 2008-09 Siemens semifinalists click here. For the USA Today notice click here.
REMINDER It is time to register for Johns Hopkins University Center for talented Youth (CTY) Talent Search. We recommend all grade 7 students to take the SAT of College Board under CTY talent search. It provides a reliable baseline for strengths and weaknesses in the real SAT and help the student prepare accordingly.
All students grade 4-6 who have scored high in CMT should also participate in the CTY Talent search in order to ascertain strengths and weaknesses in math, reading and writing. Accordingly they can develop the strengths and address the weaknesses. Read the benefits of Talent Search here.
Take the Talent Search Test by January 2009 in order to qualify for State level of National Level Awards by CTY. Many of our students and teachers have received these awards. Based on his grade 7 SAT scores Aakash Bhattacharya has been selected as a Davidson Young Scholar since 2005. It is a prestigious award and provides many unique opportunities including mentoring and curriculum selection help. Registration deadline for December 2008 SAT is October 1, 2008.
Click here for more information on the JHU-CTY talent Search.
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News from Mathematical Association of America (MAA)
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"Why Talent is Overrated?" The conventional wisdom about "natural" talent is a myth. The real path to great performance is a matter of choice. By Geoff Colvin
in Fortune Magazine, Oct 21, 2008 Compiled by Aakash Bhattacharya |
A number of researchers now argue that talent means nothing like what
we think it means, if indeed it means anything at all. A few contend
that the very existence of talent is not, as they carefully put it,
supported by evidence. In studies of accomplished individuals,
researchers have found few signs of precocious achievement before the
individuals started intensive training. Similar findings have turned up
in studies of musicians, tennis players, artists, swimmers,
mathematicians, and others.Such findings do not prove that talent doesn't exist. But they do
suggest an intriguing possibility: that if it does, it may be
irrelevant. The concept of specific talents is especially troublesome in
business. We all tend to assume that business giants must possess some
special gift for what they do, but the evidence turns out to be
extremely elusive. In fact, the overwhelming impression that comes from
examining the lives of business greats is just the opposite - that they
didn't seem to give any early indication of what they would become. Jack
Welch, named by Fortune as the 20th century's manager of the century,
showed no particular inclination toward business, even into his
mid-20s. With a Ph.D. in chemical engineering, approaching the real
world at age 25, he still wasn't sure of his direction and interviewed
for faculty jobs at Syracuse and West Virginia universities. He finally
decided to accept an offer to work in a chemical development operation
at General Electric. Bill Gates, the world's richest human, is
a more promising candidate for those who want to explain success
through talent. He became fascinated by computers as a kid and says he
wrote his first piece of software at age 13; it was a program that
played ticktacktoe. The problem is that nothing in his story suggests
extraordinary abilities. So if specific, inborn talent doesn't explain high achievement, what
does? Researchers have converged on an answer. It's something they call
"deliberate practice," but watch out - it isn't what most of us think
of as practice, nor does it boil down to a simplistic
practice-makes-perfect explanation. It isn't just hard work,
either. Deliberate practice is a specific and unique kind of activity,
neither work nor play. It's characterized by several elements that
together form a powerful whole. 1) Deliberate practice is designed specifically to improve performance. It requires that one identify certain sharply defined
elements of performance that need to be improved, and then work
intently on them. Tiger Woods - intensely applying this principle,
which is no secret among pro golfers - has been seen to drop golf balls
into a sand trap and step on them, then practice shots from that
near-impossible lie. The great performers isolate remarkably specific aspects of what they
do and focus on just those things until they're improved; then it's on
to the next aspect. 2) Deliberate practice can be repeated a lot. High repetition
is the most important difference between deliberate practice of a task
and performing the task for real, when it counts. Tiger Woods may face
that buried lie in the sand only two or three times in a season, and if
those were his only opportunities to work on that shot, he'd blow it
just as you and I do. Repeating a specific activity over and
over is what people usually mean by practice, yet it isn't especially
effective. Two points distinguish deliberate practice from what most of
us actually do. One is the choice of a properly demanding activity just
beyond our current abilities. The other is the amount of repetition. Top
performers repeat their practice activities to stultifying extent. Ted
Williams, baseball's greatest hitter, would practice hitting until his
hands bled. Pete Maravich, whose college basketball records still stand
after more than 30 years, would go to the gym when it opened in the
morning and shoot baskets until it closed at night. 3) Feedback on results is continuously available. Obvious,
yet not nearly as simple as it might seem, especially when results
require interpretation. You may think that your rehearsal of a job
interview was flawless, but your opinion isn't what counts. Or you may
believe you played that bar of the Brahms violin concerto perfectly,
but can you really trust your own judgment? In many important
situations, a teacher, coach, or mentor is vital for providing crucial
feedback. 4) It's highly demanding mentally. Deliberate
practice is above all an effort of focus and concentration. That is
what makes it "deliberate," as distinct from the mindless playing of
scales or hitting of tennis balls that most people engage in.
Continually seeking exactly those elements of performance that are
unsatisfactory and then trying one's hardest to make them better places
enormous strains on anyone's mental abilities. 5) It's hard. This follows inescapably from the other
characteristics of deliberate practice, which could be described as a
recipe for not having fun. Doing things we know how to do well is
enjoyable, and that's exactly the opposite of what deliberate practice
demands. Instead of doing what we're good at, we insistently seek out
what we're not good at. Then we identify the painful, difficult
activities that will make us better and do those things over and over.
After each repetition, we force ourselves to see - or get others to
tell us - exactly what still isn't right so we can repeat the most
painful and difficult parts of what we've just done. We continue that
process until we're mentally exhausted. If it seems a bit
depressing that the most important thing you can do to improve
performance is no fun, take consolation in this fact: It must be so. If
the activities that lead to greatness were easy and fun, then everyone
would do them and no one could distinguish the best from the rest. The
reality that deliberate practice is hard can even be seen as good news.
It means that most people won't do it. So your willingness to do it
will distinguish you all the more. Read the full article here.
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Looking Ahead
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Fall Practice Schedule
Contests for Grades 3-5
MOEMS contest on Saturdays 2-3 pm Nov 15, Dec 13, Jan 17, Feb 7, March 7 (5 contests) Registration fee $30 for all five contests, more information at www.moems.org
MATH LEAGUE contest on Wednesday November 19, 7-8:30 pm More information at www.mathleague.com
Required books for grades 3-5 Math Contests-Grades 4, 5, & 6, volumes 2, 3 published
by Math League.
Buy the books at www.mathleague.com/books.htm
Contests for Grades 6-8
MOEMS contest on Saturdays 3-4 pm Nov 15, Dec 13, Jan 17, Feb 7, March 7 (5 contests)
Registration fee $30 for all five contests, more information at www.moems.org
AMC 8 contest on Wednesday November 19, 7-8:30 pm More information at http://www.unl.edu/amc/e-exams/e4-amc08/amc8.shtml
Required books for grades 3-5 Introduction to Number Theory and Solution Manual, by Mathew
Crawford
Introduction to Counting & Probability and Solution Manual, by
David Patrick
Buy the books at Art of Problem Solving Bookstore
Fall Practice Dates All classes are on Saturdays at Fairfield Main Library, 1080 Old Post Road, Fairfield, CT 06825. Session fee $40 for Sept 6-Nov 8 for all grades
Aug 23, Fairfield Main Library, Rotary Room, 2-3 pm Open Houe, Presentation and Registration Aug 30, No class Sept 6, Fairfield Main Library, Rotary Room, 2-3 pm grades 3-5; 3-4:30 pm grades 6-8 Sept 13, Fairfield Main Library, Rotary Room, 2-3 pm grades 3-5; 3-4:30 pm grades 6-8 Sept 20, Fairfield Main Library, Memorial Room, 2-3 pm grades 3-5; 3-4:30 pm grades 6-8 Sept 27, Fairfield Main Library, Rotary Room, 2-3 pm grades 3-5; 3-4:30 pm grades 6-8 Oct 4, Fairfield Main Library, Rotary Room, 2-3 pm grades 3-5; 3-4:30 pm grades 6-8 Oct 11, Fairfield Main Library, Rotary Room, 2-3 pm grades 3-5; 3-4:30 pm grades 6-8 Oct 18 No class Oct 25, Fairfield Main Library, Rotary Room, 2-3 pm grades 3-5; 3-4:30 pm grades 6-8 Nov 1, Fairfield Main Library, Rotary Room, 2-3 pm grades 3-5; 3-4:30 pm grades 6-8 Nov 8 Last class, Fairfield Main Library, Rotary Room, 2-3 pm grades 3-5; 3-4:30 pm grades 6-8 Nov 15, Fairfield Main Library, Rotary Room, MOEMS contest for those signed up only, 2-3 pm grades 3-5, 3-4 pm grades 6-8. Nov 19 WEDNESDAY, 7-8:30 pm. Fairfield Main Library, Rotary Room, MathLeague contest for grades 3-5, AMC 8 contest for grades 6-8
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Art of Problem Solving Classes
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Hello Middle School and High School Kids, Take some challenging online math classes at Art of Problem Solving ( Disclaimer: we are not affiliated with them but use their textbooks in our own classes). These are great for doing hard math and gets you in the upper level of contest preparation. Many top performers in math contests have taken their classes several times. However remember they are hard and need determination, dedication and self-discipline. The classes they will offer this fall are given below. We especially recommend the contest preparation classes marked in brown - all serious contest participants should take them. The subject courses provides enrichment by highlighting the hardest problems in these area.
Introductory level: Grades 6-10
*Introduction to Algebra. Thursdays, Oct 16 - May 7. *Introduction to Geometry. Fridays, Oct 10 - Apr 10. *Introduction to Number Theory. Mondays, Oct 6 - Jan 12. MATHCOUNTS/AMC 8 Basics. Wednesdays, Oct 15 - Jan 21. Mastering MATHCOUNTS/AMC 8. Tuesdays, Nov 11 - Feb 17.
Intermediate level: Grades 8-12
*Intermediate Algebra. Thursdays, Oct 9 - Apr 9. Intermediate Number Theory Seminar. Tuesdays, Oct 21 - Dec 16. Intermediate Trigonometry/Complex Numbers. Mondays, Oct 13 - Jan 19. AMC 10 Problem Series. Mondays, Oct 20 - Jan 26. AMC 12 Problem Series. Fridays, Oct 24 - Jan 30. AIME Problem Series B. Tuesdays, Dec 2 - Mar 3. Calculus. Tuesdays, Oct 14 - Apr 14.
Classes
marked with a (*) have an accompanying textbook. If you plan to enroll
in one of these courses, you should do so soon, so that you receive the
text before the class starts.
Click here to go to the class list and enrollment page
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Aakash & Mousumi Bhattacharya
E-mail: mbhattac@yahoo.com Web: http://gifted.wordpress.com/fairfield-math-club
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