Noddy (character) Noddy is a character created by English children's author Enid Blyton, originally published between 1949 and 1963. Television shows based on the character have run on British television since 1955 and continue to appear to this day. Noddy is a self-employed taxi driver. Noddy's constant companion and household pet is the exuberant "Bumpy Dog". Noddy is kind and honest, but he often gets in trouble, either through his own misunderstandings, or because someone (usually the naughty goblins Sly and Gobbo) has played a trick on him. Noddy's best friends are Big Ears, Tessie Bear, Bumpy Dog and the Tubby Bears. Noddy has many run-ins with PC Plod, the local policeman. Early Noddy books have become collectibles, along with other Blytons. Noddy Goes to Toyland (1949)Hurrah for Little Noddy (1950)Noddy and His Car (1951)Here Comes Noddy Again! Noddy and Mr Plod, as depicted in the 2000s (decade) TV production. The original Noddy stories featured golliwogs – black-faced woollen dolls.
SCHOPENHAUER'S 38 STRATAGEMS Arthur Schopenhauer (1788-1860), was a brilliant German philosopher. These 38 Stratagems are excerpts from "The Art of Controversy", first translated into English and published in 1896. Carry your opponent's proposition beyond its natural limits; exaggerate it. The more general your opponent's statement becomes, the more objections you can find against it. (abstracted from the book:Numerical Lists You Never Knew or Once Knew and Probably Forget, by: John Boswell and Dan Starer) 7 Lessons From 7 Great Minds Have you ever wished you could go back in time and have a conversation with one of the greatest minds in history? Well, you can’t sorry, they’re dead. Unless of course you’re clairaudient, be my guest. But for the rest of us, we can still refer to the words they left behind. Even though these great teachers have passed on, their words still live, and in them their wisdom. I’ve made a list of seven what I believe are some of the greatest teachings by the world’s greatest minds. 1. “If you don’t know where you are going, you’ll end up someplace else.” - Lawrence J. In order for us to achieve our dreams, we must have a vision of our goals. Action: Visualize a life of your wildest dreams. 2. “It was a high counsel that I once heard given to a young person, “Always do what you are afraid to do.” - Ralph Waldo Emerson The best way to learn something is to dive right in to it. Action: You must define your fears in order to conquer them. 3. “All that we are is the result of what we have thought.
Ulam’s Prime Number Spiral There is an infinite number of prime numbers, and yet the prime numbers themselves do not display any apparent pattern, nor does any formula exist that generates prime numbers. In fact, Legendre proved that there cannot be an algebraic function which always gives primes. However, prime numbers do exhibit a curious phenomenon when arranged in a spiral along with other consecutive integers, as in the figure to the right (in the figure, prime numbers are highlighted in white, twin primes are green, and Mersenne primes are red). The Phenomenon It was first noticed by the physicist Stanisław Ulam in 1963, when he got bored in a meeting and started doodling spirals of numbers. He noticed that, if he makes a spiral of consecutive integers, and circles only the prime numbers, strange diagonal “lines” of prime numbers emerge. This is quite surprising, since we would intuitively expect a random distribution of prime numbers. Application Conclusions Extreme Spirals
List of unsolved problems in philosophy This is a list of some of the major unsolved problems in philosophy. Clearly, unsolved philosophical problems exist in the lay sense (e.g. "What is the meaning of life?", "Where did we come from?", "What is reality?" Aesthetics[edit] Essentialism[edit] In art, essentialism is the idea that each medium has its own particular strengths and weaknesses, contingent on its mode of communication. Art objects[edit] This problem originally arose from the practice rather than theory of art. While it is easy to dismiss these assertions, further investigation[who?] Epistemology[edit] Epistemological problems are concerned with the nature, scope and limitations of knowledge. Gettier problem[edit] In 1963, however, Edmund Gettier published an article in the periodical Analysis entitled "Is Justified True Belief Knowledge?" In response to Gettier's article, numerous philosophers have offered modified criteria for "knowledge." Infinite regression[edit] Molyneux problem[edit] Münchhausen trilemma[edit] [edit]
The Top 10 Psychology Studies of 2010 The end of 2010 fast approaches, and I'm thrilled to have been asked by the editors of Psychology Today to write about the Top 10 psychology studies of the year. I've focused on studies that I personally feel stand out, not only as examples of great science, but even more importantly, as examples of how the science of psychology can improve our lives. Each study has a clear "take home" message, offering the reader an insight or a simple strategy they can use to reach their goals , strengthen their relationships, make better decisions, or become happier. If you extract the wisdom from these ten studies and apply them in your own life, 2011 just might be a very good year. 1) How to Break Bad Habits If you are trying to stop smoking , swearing, or chewing your nails, you have probably tried the strategy of distracting yourself - taking your mind off whatever it is you are trying not to do - to break the habit. J. 2) How to Make Everything Seem Easier J. 3) How To Manage Your Time Better M. J.
Hyperbolic Tessellations A tessellation refers to a uniform tiling of a plane with polygons, such that an equal number of identical polygons meet at each vertex. For example, the tiles in a bathroom, the squares of linoleum on an office floor, or the honeycomb pattern in a bees’ nest are all tessellations of the Euclidean plane. However, tessellations are also possible on non-Euclidean spaces, such as the elliptic plane (like the stitching pattern on a soccer ball), and the hyperbolic plane (like… nothing you’d find around the house). Since we do not exist in hyperbolic space, we cannot truly “see” hyperbolic tessellations. Since tessellations of the hyperbolic plane are especially interesting and mesmerizing to look at, I wrote a small program that generates them, with a great deal of configurable options. Using the Program The program allows you to create an unlimited number of tessellations by selecting “File -> New” from the menu. Gallery Here’s a brief collection of images created using this program. Links
Logical Paradoxes Seven Blunders of the World The Seven Social Sins, sometimes called the Seven Blunders of the World, is a list that Mohandas Karamchand Gandhi published in his weekly newspaper Young India on October 22, 1925.[1] Later, he gave this same list to his grandson Arun Gandhi, written on a piece of paper, on their final day together, shortly before his assassination.[2] The seven sins or blunders are: History and influence[edit] Mahatma Gandhi, who published the list in 1925 as a list of "Seven Social Sins" (1940s photo) The list was first published by Mohandas Karamchand Gandhi in his weekly newspaper Young India on October 22, 1925.[1] Gandhi wrote that a correspondent who he called a "fair friend" had sent the list: "The... fair friend wants readers of Young India to know, if they do not already, the following seven social sins,"[1] (the list was then provided). In the decades since its first publication, the list has been widely cited and/or discussed. Easwaran, Eknath (1989). Gomes, Peter J. (2007). See also[edit]