Friday 26 August 2011

The Inconvenient Truth Behind Waiting For Superman

A group of parents and educators with Grassroots Education Movement (GEMNYC) are responding to the "Waiting for Superman" film with a film of their own. They are the real reformers. As one patent activist says, "Are you waiting for Superman? YOU are the Real Heroes." This is the trailer. The film is expected to be released in late October.



Teachers right here in New York are facing more than just cinematic attacks—Mayor Bloomberg is laying off 4100 teachers and eliminating another 2000 teaching jobs through attrition. The Mayor blames Governor Cuomo, but the story is the same as the one we've heard in Wisconsin and around the country: there's just no money for those greedy union teachers. Our friend Brian Jones and the Grassroots Education Movement have crafted a response to that message in a film, The Inconvenient Truth Behind Waiting For Superman, and they're premiering it on May 19 in New York City.

On May 12, the teachers and a broad coalition of unions and activist groups are descending on Wall Street to make the point that there's actually plenty of money for schools and other social programs, if only Wall Street kicked in its fair share—or if they hadn't tanked the economy in the first place. Check out the links here for more on the May 12 action and the film premiere. Distributed by Tubemogul.


Thursday 25 August 2011

Verizon Math Fail

Battery Wire Magnet Motor

http://trippygifs.com/2011/08/trippy-gifs-battery-wire-magnet-motor/

A motor made only by a copper wire and a neodimium magnet. It uses one AAA battery but it can be done with AA one too.
It's a simple motor, but unfortunately is not an efficient one, the battery drains quickly and heats up.

Warning: Be careful if you try to do this, the copper wire can get very hot and burn your fingers. Be sure that the wire can move freely and not touches battery poles being stuck..



Wednesday 24 August 2011

The Gamow-Stern Elevator Puzzle

"Obvious" is the most dangerous word in mathematics.




An amusing mathematical problem was devised by George Gamow and Marvin Stern, after they had been somewhat frustrated by the elevator service in their office building. Gamow's office was on the second floor and Stern's on the sixth floor of a seven-story building. Gamow noted that, whenever he wished to visit Stern, the first elevator to arrive at the second floor was almost always "going down" not up. It seemed as though new elevators were being created at the top floor and destroyed at the ground floor, since no elevator ever would bypass the second floor intentionally on its way up.

But when waiting for a descending elevator on the sixth floor, precisely the opposite effect was observed; the first elevator to pass was almost always "going up"!

To both Gamow and Stern it seemed almost as if there was a conspiracy to make them wait. In a world in which a conspiracy theory is put forth almost every day, in just about any imaginable setting, this is probably what many people would actually believe.

There is, however, a perfectly logical mathematical explanation for what Gamow and Stern observed.

The case of a building with just one elevator is easy to understand. We imagine that the elevator is continually running, going up and down all day long [2], and so it seems reasonable to assume that, if Gamow requested its service at some arbitrary time, then with probability 1/6 it would be below his floor and with probability 5/6 it would be above his floor.

Therefore, with probability 5/6 it would eventually arrive at his floor going down.

For Stern, it would be just the opposite, i.e., the elevator would, with probability 5/6, be going up when it arrived at his floor. This is what Gamow and Stern wrote and, so far so good, But then they blundered.

As Knuth wrote,

When there is more than one elevator, Gamow and Stern say that the "situation will, of course, remain the same." But this is not true! Many a mathematician has fallen into a similar trap, being misled by something which seems self-evident, and nearly every example of faulty reasoning that has been published is accompanied by the phrase "of course" or its equivalent.


Knuth then quickly demonstrates that if there are two independent elevators,
then the first elevator to arrive at Gamow's floor will be going down with probability 13/18, which is not equal to 5/6 = 15/18.

Knuth's calculation with a Monte Carlo simulation.

Also, what is the probability that the first-arriving elevator at Gamow's floor is going down in a three-elevator building?


NOTE:

[2]. As Knuth wrote, "Let us assume that we have an "ideal" elevator system, which everyone knows does not exist, but which makes it possible to give a reasonable analysis. We will assume that each elevator goes continually up and down from the bottom floor to the top floor of the building, and back again in a cyclic fashion (independent of the other elevators). At the moment we begin to wait for an elevator on some given floor of the building [floor 2 for Gamow], we may assume that each elevator in the system is at random point in its cycle, and that each will proceeed at the same rate of speed until one [first] reaches our floor."


http://books.google.com/books?id=bmhuaGP3FOEC&pg=PA45&lpg=PA45&dq=puzzle+math,+george+gamow&source=bl&ots=blGGS32cbB&sig=pxALIB7SbsmEaFM1e41_kJHwUJE&hl=en&ei=BadhTeGFJoTbgQfCzfjmAg&sa=X&oi=book_result&ct=result&resnum=9&ved=0CEYQ6AEwCDgK#v=onepage&q=puzzle%20math%2C%20george%20gamow&f=false

People who ride elevators are often puzzled by a strange probability.
If you have an office on a floor near the top.
The first elevator to stop is going up.
It happens a lot.

Suppose you work on a floor near the bottom.
Every day you eat lunch in a restaurant on the top floor.
Whenever you want an elevator, the first one to arrive is usually going down.

The elevator paradox first appeared in the book Puzzle-Math by the physicist George Gamow and his friend Marvin Stern. In explaining the paradox with one elevator, Gamow and Stern made a small mistake. They stated that the probabilities "of course remain the same" if there are two or more elevators.

Donald Knuth was the first to realize that this is not true. Writing on "The Gamow-Stern Elevator Problem" in the Journal of Recreational Mathematics (July 1969), Knuth showed that as the number of elevator increases, the probability that the first elevator to stop on any floor is going up approaches 1/2, and the probability it is going down also approaches 1/2.


This situation, in a way, is even more paradoxical than before.
It means that if you wait on a floor near the top and fix your attention
on any given elevator door, the probability is always high that the next time
elevator arrives it will be going up. But the chance that the next elevator
to stop on the floor will be going up, regardless of the shaft it is in,
is a different matter. This probability approaches 1/2 as the number of elevators
approaches infinity. The same is true of down elevators stopping on a floor near the bottom.

We assume, of course, that elevators travel independently of one another,
with constant speeds, and have the same average waiting time on each floor.
If there are just a few elevators, the changes in probability are slight,
but if there are 20 or more, the probability gets very close to 1/2 for all floors
except the top and bottom ones.


Source:

Sunday 21 August 2011

Why Are Finland's Schools Successful?

The country's achievements in education have other nations doing their homework
http://www.smithsonianmag.com/people-places/Why-Are-Finlands-Schools-Successful.html

The Finland Phenomenon: Inside the World's Most Surprising School System



There is a country where students
start school at a later age
take fewer classes

There is a country where students
enjoy a 3-month summer break
spend less time in school per day

There is a country where students
have barely any homework
are rarely tested

There is a country where teachers
are respected professionals
quickly receive tenure

There is a country where teachers
are rarely evaluated

There is a country where teachers
earn average salaries
have a strong union

There is a country where schools
receive modest funding
develop their own curriculum

There is a country where schools
research & adopt new technologies

There is a country where schools
have no achievement gap
and leave no child behind

This country ranks
at the top of the world
by almost every measure.

Welcome to ... Finland.

When it comes to international results, Finland's schools score consistently at the top.
However, pupils study the fewest number of class hours in the developed world.
The BBC travels to Helsinki to find out the secret of the Finns' education success.




Finland's Ambassador Lintu - Why Finland Schools Succeed
From his speech at the DC Premiere of The Finland Phenomenon: Inside The World's Most Surprising School System



Why Education in Finland Works
AFT President Randi Weingarten visits schools in Finland to learn how they have ascended to the top in student achievement.


Vi Hart on the science and mathematics of sound

What is up with Noises? (The Science and Mathematics of Sound, Frequency, and Pitch)

Tuesday 16 August 2011

Prime Number Clock (in reverse)

This animation shows the composition of integers from 600 to 0 using the prime numbers as the essential 'notes' in the music box.

When a prime number reaches the noon position, the blue line will turn red, and the number N will be divisible by the prime at least once.


Assignment Discovery: Patterns

Patterns are a series of repeating occurrences and can be found in nature, mathematics, music, textiles and events. Learn more about patterns and the study of patterns by mathematicians in this clip from Discovery Channel's "Assignment Discovery."

Assignment Discovery: Albert Einstein's Theories

On Discovery Channel's "Assignment Discovery," after years of turmoil over endless equations Albert Einstein finally proves mathematically that mass and energy curve space and time.

Exploring Time: Virtual Heart

See this mathematical model of the heart which responds to whatever is thrown its way. Learn more on this virtual heart on The Science Channel's "Exploring Time."

Assignment Discovery: Issac Newton Invents Calculus

On Discovery Channel's "Assignment Discovery," Newton was the first to view celestial bodies as traveling in arches that could be plotted and studied through mathematics, hence Calculus was born.

Assignment Discovery: Infinity

The notion of infinity is the unlimited extent of time, space or quantity. Learn more about the mathematical principle with the Discovery Channel series, "Assignment Discovery."

Assignment Discovery: Science of Probability

Probability is the mathematical study of phenomena that are likely or uncertain. Learn more with this clip from the Discovery Channel's "Assignment Discovery" and see how probability is used in everyday life.

Assignment Discovery: Instrument Sound waves

This clip from Discovery Channel's "Assignment Discovery" shows the mathematical differences in tones among different instruments. Learn more in this video.

Hexagonal Kaleiodocycle

Details another way of assembling and flexing a hexagonal kaleidocycle.



Escher kaleidocycle by Doris Schattschneider and Wallace Walker . Download a printable version (with assembly instructions) from
http://britton.disted.camosun.bc.ca/kaleidocycle_color.pdf


Google doodle Pierre de Fermat


Fermat's Last Theorem states that 
x^n + y^n = z^n has no non-zero integer solutions for x, y and z when n > 2








"I have discovered a truly marvelous proof of this theorem, which this doodle is too small to contain."


Pierre de Fermat's birthday celebrated in Google Doodle
The birthday of Pierre de Fermat, the 17th century French lawyer famous for the so-called 'Fermat's Last Theorem' mathematical puzzle, is celebrated in a Google Doodle today.
http://www.telegraph.co.uk/technology/google/google-doodle/8706390/Pierre-de-Fermats-birthday-celebrated-in-Google-Doodle.html

Pierre de Fermat's Last Theorem celebrated in a cheeky Google doodle
Today's Google doodle is apparently too small to contain the proof of Fermat's Last Theorem
http://www.guardian.co.uk/science/blog/2011/aug/17/pierre-de-fermat-theorem-google-doodle

Google Doodle Celebrates 410th Birthday of Mathematician Pierre de Fermat
Google is celebrating what would have been the 410th birthday of mathematician Pierre de Fermat with a homepage doodle that transforms the company's logo into a complex math problem.
http://www.pcmag.com/article2/0,2817,2391245,00.asp

Fermat eWorkshop :

Practice Fermat Number 1
http://www.cemc.uwaterloo.ca/contests/pcf_eWorkshop/FermatPracticeOne.pdf

Practice Fermat Number 2
http://www.cemc.uwaterloo.ca/contests/pcf_eWorkshop/FermatPracticeTwo.pdf

Practice Fermat Number 3
http://www.cemc.uwaterloo.ca/contests/pcf_eWorkshop/FermatPracticeThree.pdf

Practice Fermat Number 4
http://www.cemc.uwaterloo.ca/contests/pcf_eWorkshop/FermatPracticeFour.pdf

Interesting problem (#25): Fermat Test 2010 question
http://www.cemc.uwaterloo.ca/contests/past_contests/2010/2010FermatContest.pdf

Alex chose positive number, a,b,c,d,e,f, and completely multiplied out the polynomial product
(1-x)^a (1+x)^b (1-x+x^2)^c (1+x^2)^d (1+x+x^2)^e (1+x+x^2+x^3+x^4)^f
After she simplified her result, she discarded any term involving x to any power larger than 6 and was astonished to see that what was left was (1-2x) .If a>d+e+f and b>c+d and e>c,
what value of a did she chose?
a.17, b.19,c.20,d.21,e.23

Solution: See problem #25
http://cemc.uwaterloo.ca/contests/past_contests/2010/2010FermatSolution.pdf


Sunday 14 August 2011

Friday 12 August 2011

Assignment Discovery: Exploration and Math

Discovery Channel's "Assignment Discovery" takes a look at how early exploration was refined using mathematics.

Understanding: Fractals

Watch this clip from The Learning Channel's "Understanding Beauty" series to take a close-up look at fractals. These fascinating structures are found throughout nature and have heavily influenced art.

Assignment Discovery: The Golden Ratio

On Discovery Channel's "Assignment Discovery," learn about the algebraic concept of the golden ratio (or golden mean) and how it applies to every day life.

Math in Daily Life

How Is APR Calculated?

APR stands for annual percentage rate, which is often confused with interest rates. Find out the formula for calculating APR with lessons from a math teacher in this free video on math calculations for daily life.


How Is APR Calculated? -- powered by ehow

How to Calculate a Certificate of Deposit

Calculating a CD, or certificate of deposit, can be illustrated by the formula, A equals P times one plus R over 365, all of which is taken to the Nth power. Find out how much a certificate of deposit is worth with lessons from a math teacher in this free video on math calculations for daily life.


How to Calculate Annual Percentage Yield

Annual percentage yield, or effective annual yield, is a rate that provides a percentage amount of growth. Discover how much an account has grown over a given year with lessons from a math teacher in this free video on math calculations for daily life.

How to Visualize Mathematics

Visualizing mathematics is key to presenting abstract concepts that students have difficulty understanding. Whether you are explaining addition to young students or solving trigonometry problems with high school students, an image of the situation can help children make sense of it, as researchers Jennifer Piggott and Liz Woodham suggest in their article "Thinking Through, and By, Visualising." In addition, by using this technique in the classroom, you can help students develop their own visualizing skills and use them when doing their homework or sitting exams.

Read more: 

http://www.ehow.com/how_8486163_visualize-mathematics.html



Discrete Mathematics

How to Define Discrete Mathematics
http://www.ehow.com/video_5727150_define-discrete-mathematics.html

Discrete mathematics, or finite mathematics, involves breaking up sets of elements into separate or discontinuous parts. Perform discrete mathematics in the optimum short amount of time with lessons from a math teacher in this free video on math calculations for daily life.


How to Teach Children Discrete Mathematics
http://www.ehow.com/how_4449025_teach-children-discrete-mathematics.html

How to Define Discrete Mathematics
http://www.ehow.com/how_4423886_define-discrete-mathematics.html

Understanding: Geometry of Life

On TLC's "Understanding," learn how the geometry of life determines more than just the shape of things.

Understanding: Golden Section

Buildings pay tribute to beauty. Learn about the golden section and how it relates art and nature on TLC's "Understanding."

Assignment Discovery: Conditional Probability

This clip from Discovery Channel's "Assignment Discovery" discusses conditional probability, the effects of one event on another.

Assignment Discovery: Motion

In physics, motion is defined as a change in the position of a body with respect to time. Learn more about motion on Discovery Channel's "Assignment Discovery."

Assignment Discovery: Percents

Percent means for every 100. So basically it is a fraction where the denominator is always 100. Learn how to calculate percentages on Discovery Channel's "Assignment Discovery."

Assignment Discovery: Marine Chronometer

John Harrison developed a Marine Chronometer to aid in navigation on ships. Learn more about this helpful device on Discovery Channel's "Assignment Discovery."

Assignment Discovery: Monty Hall Problem

Learn about the Monty Hall problem in a mathematical equation using conditional probability on Discovery Channel's "Assignment Discovery."

Understanding: Music and Math

Learn about the relationship between mathematics and music on the Learning Channel's "Understanding."


50 Reasons to Invite Facebook Into Your Classroom

http://mindshift.kqed.org/2011/08/50-reasons-to-invite-facebook-into-your-classroom/


Sixth-Graders Create Their Own Math Videos!

http://mindshift.kqed.org/2011/08/move-over-sal-khan-sixth-graders-create-their-own-math-videos/


We learn best from our peers. And yet, our educational system still depends on us learning from people 20-50 years our senior. Not a bad idea, when people older than us know the subject really well. But, what if students can teach other students? Or even better, what if the students can learn in the process of teaching? Eric Marcos has students show up every day after class (for no extra credit!) to make math videos for their fellow students and the rest of the world. See why and how.

Thursday 11 August 2011

Video lecture: What if Current Foundations of Mathematics are Inconsistent?


What if Current Foundations of Mathematics are Inconsistent?


Vladimir Voevodsky, Professor, School of Mathematics
Institute for Advanced Study
September 25, 2010 11:00am

This lecture was part of the Institute for Advanced Study’s celebration of its eightieth anniversary, and took place during the events related to the Schools of Mathematics and Natural Sciences.


http://video.ias.edu/voevodsky-80th


 Video:http://video.ias.edu/stream&ref=415
  

Card Tricks







See all


http://www.youtube.com/user/magician541


Children’s Story Mathematics

http://www.buzzfeed.com/somegameguy/childrens-stories-mathematics-33sc


Assignment Discovery: Pascal's Triangle

Pascal's Triangle was named after Blaise Pascal in the 1600's. In this triangle, the sum of any two adjacent numbers lies just below them. Learn more with this clip from Discovery Channel's "Assignment Discovery."

Understanding: Math and Nature

The Learning Channel's "Understanding" explains how mathematics often underlie the beauty of nature.

Assignment Discovery: Math Probabilities

Learn about the different mathematical probabilities on Discovery Channel's "Assignment Discovery."

Assignment Discovery: Solving a Linear Equality

On the Discovery Channel series, "Assignment Discovery," we learn the process of solving a linear inequality. First, we convert the polynomial to slope-intercept form. Then, graph the line, and the solution you find will be on the half-plane.

Assignment Discovery: Probability Possibilities

This clip from "Assignment Discovery" on Discovery Channel discusses the different types of mathematical probabilities using sports as examples. Learn more.

Brainman: Beautiful Pi

Does Daniel really have emotional responses to certain numbers? Learn more about mental conditions in this video.

Brainman: If 6 Was 9

Researchers try to trick Daniel by switching the sizes of numbers he sees in his head. Learn more about mental conditions in this video.

Is Futurist Ray Kurzweil Playing God?

Scientist built a computer avatar to hear his dead father speak again.

Wednesday 10 August 2011

Assignment Discovery: Mathematics of an Ocean Wave

Ocean waves have a mathematical relationship. On Discovery Channel's "Assignment Discovery," learn about the mathematics of an ocean wave.

Assignment Discovery: Natural Mathematics

On Discovery Channel's "Assignment Discovery," learn about the Fibonacci numbers and how they are used in nature.

Assignment Discovery: Mathematical Proportions

On Discovery Channel's "Assignment Discovery," mathematical proportions are an equation that show two ratios are equal. This clips discusses proportions in relation to animal extinction.

Assignment Discovery: Mathematical Paradox

A paradox is a seemingly contradictory statement that nonetheless may be true. Discovery Channel's "Assignment Discovery" explains how a paradox can be used in math.

Understanding: Mathematical Decisions

On TLC's "Understanding," learn what factors make up a good decision and how mathematical factors can improve the odds of good decision making.

Garth Sundem Foolproof Equations for a Perfect Life

About the video: A short clip from 'Foolproof Equations for a Perfect Life' where Garth Sundem helps some engineering students calculate there chances of meeting a girl outside World of Warcraft.


GS foolproof from Science on Vimeo.

Human beings are endowed with the ability of decision making; they are capable of evaluating and rationally arriving at a decision. While this may have been the conventional wisdom, experts beg to differ. They claim to have proved via experiments that the majority of decisions made by human beings tend to be wrong. They say that decision making is a complex process and a whole host of factors need to be put into consideration before making a right decision. But before you think that everything is lost, researchers may have finally figured out a formula that assists in making the right decisions. As author and mathematician Garth Sundem suggests, there is an analogy between decision making and mathematics and we can solve practical problems using mathematical tools. In this video, one of a five part video series, Garth Sundem offers his services to four computer nerds in order to find them a girl friend and is quite successful at that.



Consider this: every year when the Discovery Channel broadcasts "Shark Week" visits to Florida beaches decline. Presumably, the network's programming makes the waters no less safe (assuming sharks are not, in fact, empowered by cable television). However, after watching a week of kicking legs seen from below, the idea of shark attack is refreshed in our minds and we choose not to offer ourselves as bait.

This phenomenon is known as an availability heuristic — a heuristic being a rule-of-thumb. Our rationality is subverted by easily available sensationalist images.

http://www.science20.com/geek_logik/geek_logik_the_science_of_decisions_and_foolproof_equations_for_a_perfect_life

On Discovery Channel's "Foolproof Equations for a Perfect Life," human decision making is challenged with a card experiment. Subjects choose between two cards and rationalize their choice even when offered the wrong card.



Mathematical Infinity and Human Destiny

There are two approaches to mathematical infinity. It can be seen as defining limiting cases that can never be realized or as existing in some philosophical sense. These mathematical approaches parallel approaches to meaning and value that I call absolutist and evolutionary. The absolutist sees ultimate meaning as something that exists most commonly in the form of an all powerful infinite God. The evolutionary sees life and all of a creation as an ever expanding journey with no ultimate or final goal. There is only the journey. There is no destination. This video argues for an evolutionary view in our sense of meaning and values and in our mathematical understanding. There is a deep connection between the two with profound implications for the evolution of consciousness and human destiny. Learn more at
http://www.mtnmath.com/willbe.html

Stuck In Escher’s Staircase

At some point in your life, you are likely to have run into this drawing of an impossible staircase by M.C. Escher (“Ascending and Descending”):









Tuesday 9 August 2011

Geometry Step by Step from the Land of the Incas

http://agutie.homestead.com/files/index.html

Geometry Problems - Index
http://gogeometry.com/problem/index.html


Geometry in the Real World, Dallas, Texas - Slideshow
http://gogeometry.com/math_geometry_online_courses/geometry_in_dallas_tx_real_world_slideshow.html

Congruence, Theorems and Problems - Table of Content
http://gogeometry.com/geometry/congruence_rotation_translation_reflection_index.html

Geometry: Similarity, Ratios, Proportions. Theorems and Problems
http://gogeometry.com/geometry/similarity_ratio_proportion_index.html

Geometry: Areas, Theorems and Problems
http://gogeometry.com/geometry/areas_measurement_index.html

Euclidean geometry
http://gogeometry.com/geometry/index.html

Geometry: Classical Theorems of Euclidean Geometry
http://gogeometry.com/geometry/classical_theorems_index.html

Degrees based on Guide to Online Schools, Interactive Mind Map and News
http://gogeometry.com/education/online_degrees_schools_mind_map.html

Geometry Problems Gallery - Visual Index
http://gogeometry.com/math_geometry_online_courses/design_geometry_problems_visual_gallery_1.html

Software Industry - Table of Content
http://gogeometry.com/software/index.html

Word Cloud Index
http://gogeometry.com/software/word_cloud_software_index.htm

Geometría: Teoremas y Problemas (Spanish-language version, ESL)
http://gogeometry.com/geometria/index.html

Geometry Problems 1-10: Angle, Triangle, Congruence, 20, 30, 45, 60, 80, 120 degrees
http://www.stumbleupon.com/su/4yJlZR/agutie.homestead.com

Geometry Problems 11-20: Angle, Triangle, Altitude, Median, Congruence, Circle
http://gogeometry.com/math_geometry_online_courses/geometry_problems_11_20.html

Geometry Problems 21-30: Right triangle, Altitude, Incircle and inradius, Congruence, Circle
http://gogeometry.com/math_geometry_online_courses/geometry_problems_21_30.html

Google Products Mind Map Index.
http://www.gogeometry.com/software/google_products_mind_map_index.htm

Word Cloud Software Generator
http://www.gogeometry.com/software/word_cloud_tag_software.html

Google for Educators, Interactive Mind Map
http://gogeometry.com/software/google_for_educators_mind_map.htm

Euclid's Elements Book I, Definitions. Level: High School, SAT Prep, College.
http://www.gogeometry.com/geometry/euclid_elements_book_i_definitions.htm


Insanely deep fractal zoom pretty cool stuff

Mandelbrot Fractal Set Trip To e214 HD from teamfresh on Vimeo.

Michael S. Schneider - Ancient Egyptian Mathematics

Michael S. Schneider explains how the Ancient Egyptians (and Chinese) and modern computers multiply and divide

Peter Skomoroch's video and lectures Bookmarks


 




Hidden Video Courses in Math, Science, and Engineering 



Video Lectures - Cosmo Learning

List of courses: http://www.cosmolearning.com/courses/


Rational Trigonometry


http://www.cosmolearning.com/courses/rational-trigonometry-551/

Algebraic Topology


http://www.cosmolearning.com/courses/algebraic-topology-548/

Vector Calculus


http://www.cosmolearning.com/courses/unsw-vector-calculus-546/


Sunday 7 August 2011

Math Educational videos & Articles on my other blog (WordPress)

Math-related topics

From the most recent to the oldest ...

My Collection of Favorite Fun Puzzles for All (Part Four)


My Collection of Favorite Fun Puzzles for All (Part Three)


My Collection of Favorite Fun Puzzles for All (Part Two)
http://benvitalis.wordpress.com/2011/08/08/my-collection-of-favorite-fun-puzzles-for-all-part-two/
My Collection of Favorite Fun Puzzles for All (Part One)
http://benvitalis.wordpress.com/2011/08/08/my-collection-of-favorite-fun-puzzles-for-all-part-one/
A Math And Photography Student Shows How Awesome Math Is
http://benvitalis.wordpress.com/2011/08/05/a-math-and-photography-student-shows-how-awesome-math-is/
Can Learning Really Be Fun and Games?
http://benvitalis.wordpress.com/2011/08/04/can-learning-really-be-fun-and-games/
Japanese children learn super-fast mathematics with abacus
http://benvitalis.wordpress.com/2011/08/04/japanese-children-learn-super-fast-mathematics-with-abacus/
Joke chess problem
http://benvitalis.wordpress.com/2011/08/03/joke-chess-problem/
Prof Anton Zeilinger Shows the Double-slit Experiment
http://benvitalis.wordpress.com/2011/08/02/profantonzeilingershowsthedouble-slitexperim/
Chess: Polish (Sokolsky) opening
http://benvitalis.wordpress.com/2011/08/01/chess-polish-sokolsky-opening/
Balinese cup trick / candle trick / spinor demonstration
http://benvitalis.wordpress.com/2011/08/01/balinese-cup-trick-candle-trick-spinor-demonstration/
The surprising math of cities and corporations
http://benvitalis.wordpress.com/2011/08/01/the-surprising-math-of-cities-and-corporations/
Daniel Tammet: Different ways of knowing
http://benvitalis.wordpress.com/2011/08/01/daniel-tammet-different-ways-of-knowing/
Short Lectures on the History of Mathematics
http://benvitalis.wordpress.com/2011/07/30/short-lectures-on-the-history-of-mathematics/
Miss USA 2011 — Should Math Be Taught In Schools?
http://benvitalis.wordpress.com/2011/07/27/miss-usa-2011-%E2%80%94-should-math-be-taught-in-schools/
What percentage of statistics are actually made up on the spot?
http://benvitalis.wordpress.com/2011/07/21/what-percentage-of-statistics-are-actually-made-up-on-the-spot/
Robot vs World Champion blitz game
http://benvitalis.wordpress.com/2011/07/15/robot-vs-world-champion-blitz-game/
Funny Math Problems & Answers
http://benvitalis.wordpress.com/2011/07/15/funny-math-problems-answers/
Pascal’s Triangle Puzzle
http://benvitalis.wordpress.com/2011/07/14/pascals-triangle-puzzle/
Existentialism Mathematics
http://benvitalis.wordpress.com/2011/07/12/existentialism-mathematics/
Chess: Introducing Alexander Alekhine
http://benvitalis.wordpress.com/2011/07/09/chess-introducing-alexander-alekhine/
Famous chess Games
http://benvitalis.wordpress.com/2011/07/08/famous-chess-games/
Best Math Jokes
http://benvitalis.wordpress.com/2011/07/04/best-math-jokes/
Awesome Dice Optical Illusions
http://benvitalis.wordpress.com/2011/07/03/awesome-dice-optical-illusions/
Top 10 Illusions of 2010
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How To Perform The Cup And Balls Trick



Party Tricks

Perform The Cup And Balls Trick. Magician Christian Lee will show you how to impress your friends down the pub with this classic cup and balls trick.

Step 1: You will need
  • 3 cups
  • a napkin
  • some magical know-how
  1. Step 2: The trick

    The cups and balls trick is one that has confounded audiences for hundreds of years. The cups are laid out in a row upside down. One ball is placed on top of the middle cup. The other cups are then stacked on top. When they are lifted up, there is a ball underneath the stack! It appears that it has penetrated through the base of the cup. Another ball is placed on top, the cups are stacked again and lifted to reveal two balls. This happens one more time so that all three balls end up underneath the middle cup.

  2. Step 3: How it's done

    Tear a tissue into four equal sized pieces. Roll each piece up into a ball.
    Now line up 3 cups in a row. Place one ball of tissue in the middle cup but don't show anyone. The trick revolves around this hidden ball so no one can know it's there. Keep it a secret.

    Line up your cups and the three remaining balls. Turn each of the cups upside down. Be careful when turning over the middle cup not to let the hidden ball fall out, or the trick will be ruined. Turn the cup quickly to avoid this.

    Now that you're ready to do the trick with one ball concealed under the middle cup, place one ball on top of the middle cup. Then stack the other two cups over it. Click your fingers and lift up the stack to reveal the ball you hid underneath the middle cup. The audience will think the ball you placed on top of the cup has travelled through the base.

    Separate the cups and, again being careful not to reveal the hidden ball, turn them upside down. Put the cup containing the ball in the middle. There are now two balls underneath the middle cup but the audience believes there is only one.

    Place the next ball on top of the middle cup, stack the others over it, click your fingers twice and reveal that there are now two balls under the stack. With practice, you should be able to make unstacking the cups without the ball falling out look completely natural.
    Place the last ball on top and stack the others once again. Click your fingers three times and show the audience all three balls under cups.

    Finally, separate the cups and line them up as they were at the start.

  3. Done

    Hundreds of years of mystery solved.

    http://www.videojug.com/film/how-to-perform-the-cup-and-balls-trick