PPT-Fibonacci Numbers

Emma Stephens Charlotte Evans Kenneth Mcilree Lisa Yuan What are the Fibonacci numbers The Fibonacci sequence is a recursively defined sequence where F 1 1 and F 2 1 . Dr. X. Topics. What Does Randomness Mean?. Randomness in . games. Generating Random Values. Random events in real life: measuring . randomness. What is Randomness?. Unpredictability?. Does it characterize a single event or a sequence of events?. The Power of Visualization. James . Tanton. MAA Mathematician-at-Large. t. anton.math@gmail.com. . Curriculum Inspirations: . www.maa.org/ci. Mathematical Stuff: . www.jamestanton.com. Mathematical Courses: . data compression codes. І. gor. . Zavadskyi, Anatoly . Anisimov. Taras. Shevchenko National University of Kyiv, Ukraine. Data compression codes. Huffman. Arithmetic. Finite state entropy. Tagged Huffman. The Power of Visualization. James . Tanton. MAA Mathematician-at-Large. t. anton.math@gmail.com. . Curriculum Inspirations: . www.maa.org/ci. Mathematical Stuff: . www.jamestanton.com. Mathematical Courses: . Fibonacci. . numbers. The . Fibonacci. . Numbers. :. 1, 1, 2, 3, 5, 8, 13, 21, 34. a, a, (. a+a. ), a+(. a+a. ), (. a+a. ) + (. a+a+a. ) etc.. Term = . sum. of 2 . preceding. terms. = GOLDEN RATIO. b.wikkerink@csgliudger.nl. Programming. a strategy game. What. we do:.  . Explore a game.  . Use mathematics to find a winning strategy.  . Make a program in TI-Basic. But first . ….  . b.wikkerink@csgliudger.nl. Programming. a strategy game. What. we do:.  . Explore a game.  . Use mathematics to find a winning strategy.  . Make a program in TI-Basic. But first . ….  . Charlotte Kiang. May 16, 2012. About me. My name is Charlotte Kiang, and I am a junior at Wellesley College, majoring in math and computer science with a focus on engineering applications.. What I hope to accomplish today. Subject to National cap or supply and demand model.. Regional allocation numbers include joint ATR applications.. Agreed Regional allocation numbers may not be fully approved.. Alannah McGregor. Gudrun Mackness. Brittany Kozak. Background Information. Grades 6-7. Mathematics: patterning and algebra. Time frame: 30 min. Lesson environment. Inquiry-based exploration. Exploration of a complex number pattern that results in a sequence that is found in nature and has been translated into art. Math 2700. Spring 2010. History of the Fibonacci Sequence. From . Fibonacci’s. . Liber. Abaci. , Chapter 12. . How Many Pairs of Rabbits Are Created by One Pair in One Year. . . A certain man had one pair of rabbits together in a certain enclosed place, and one wishes to know how many are created from the pair in one year when it is the nature of them in a single month to bear another pair, and in the second month those born to bear also.. Lecture #11 : Recursion II. Instructor : Sean Morris. Security Flaws in your OS. http://. www.nytimes.com. /2013/07/14/world/. europe. /. nations-buying-as-hackers-sell-computer-flaws.html?pagewanted. Bracketing Bracketing Identifying an interval containing a local minimum and then successively shrinking that interval 2 Unimodality There exists a unique optimizer x * such that f is monotonically decreasing for recurrences. Lecture 27. CS2110 – Fall 2018. Fibonacci. (Leonardo Pisano) 1170-1240?. Statue in Pisa Italy. Announcements. A7: NO LATE DAYS. No need to put in time and comments. We have to grade quickly. No regrade requests for A7. Grade based only on your score on a bunch of sewer systems..