What is it about people who are so smart and who often attract so many eccentricities? It doesn't take long looking through the pages of history before you find certain people who, at least in the intelligence department, are so peddle to the metal? In fact, for being intelligent, some people have their peddle through the floor. What follows is a list of just a few people who are credited with being so intelligent, so over-revved with their neurological engines, that their brains ended up flying to the roadside, and just kept going.
Pythagoras, Greek Mathematician (575-500 B.C.)
When you learned about the Pythagorean theorem in school you were learning not only one of the pillars of trigonometry, you also happen to have been learning about the cornerstone of the work of one of the greatest oddballs in history. Pythagoras was one of the first to theorize that nearly all natural phenomenon could be explained mathematically--which accounts, at least to a large degree for physics--and even served as inspiration for much of the work that Plato theorized of modern democracy, as well as a lot of things that he never had time to actually invent.
What Made Pythagoras so Weird?
Pythagoras had one thing in common with several people who lived until not long ago, such as L. Ron Hubbard, David Koresh, and others: he founded his own
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Unfortunately, this was against school rules, so although he sent the dog packing, he needed companionship, so he scoured the school rules for other pets that were permitted, and ultimately found no regulation prohibited bears. Naturally, he found a bear to adopt, and he stayed with Byron in his room. Naturally, when the bear had to do his business, Byron thoughtfully took the animal on walks through the campus, terrifying everyone they met along the way. All of this was fine until Byron ultimately asked for the bear to receive a teaching
In “Hidden Intellectualism,” Gerald Graff pens an impressive argument wrought from personal experience, wisdom and heart. In his essay, Graff argues that street smarts have intellectual potential. A simple gem of wisdom, yet one that remains hidden beneath a sea of academic tradition. However, Graff navigates the reader through this ponderous sea with near perfection.
Why does our society praise braun over brain? When did athletic talent and beauty begin to reign over intellect? In past cultures intellect was cherished, praised and honored. However, in present time our most honored members of society are our athletes and entertainers. Why do we no longer honor our philosophers, scientists, and innovators? Intellects keep the world turning. Due to this lack of admiration for intelligence, our children are no longer inspired to learn. Their dreams co...
With such an exorbitant IQ, you would be under the impression that he attended the most prestigious university and is now exceedingly successful. However, that is not the case and in fact he is entirely the opposite. How did this happen? Well, the answer is uncomplicated and straightforward. The trouble with geniuses is not their intelligence,but their lack of being open-minded.
Isaacson and Dweck begin and would agree with a similar base that intelligence, to a `certain point, is innate upon those who society sees as intelligent. Isaacson proves his viewpoint by exploring the mind of Steve Jobs, someone that most would consider to be the pinnacle of intelligence, and stating that “His imaginative leaps were instinctive, unexpected, and at times magical. They were sparked by intuition, not analytic rigor” (Isaacson 3). By emphasizing
Ever since I became literate, literacy relied on as an important life skill to the point where I would challenge other kids to see who appeared smarter. But I've grown up to learn that obsessing over intelligence has not and will not make me any smarter. This relates similarly to one scholar, Cathleen Schine, who claims she is an illiterate to the world due to her poor choices of obsessing how smart she is, but she learned to control and outgrow the phase while she had the chance to in her article “I was A Teenage Illiterate”. Cathleen would carry intelligent and authentic books, but she only understood 10% of a classic novel and ended up developing into the 90% as she grew up (“I was a Teenage Illiterate”). This goes with the fact that as
...est high school students in America” (Gladwell 82). It was shocking to learn that all the Nobel Prize in Medicine winners did not all come from the most prestigious schools. Also, in the third chapter I notices some aspects that were highly relatable to me. My life relates to subjects included in chapter three because I am a student. It is interesting and helpful to learn that one does not need the highest IQ to succeed in today’s world. This is how I relate to chapter three. The third chapter in Outlier by Malcolm Gladwell had striking information that stated that IQs do not always determine who will be successful, and I can relate to the information in the chapter because I am student who has thought about my IQ before.
“Hidden Intellectualism” written by Gerald Graff, is a compelling essay that presents the contradicting sides of “book smarts” and “street smarts” and how these terms tied in to Graff’s life growing up. Graff felt like the school was at fault that the children with more “street smarts” were marked with the reputation of being inadequate in the classroom. Instead of promoting the knowledge of dating, cars, or social cues, the educational system deemed them unnecessary. Gerald Graff thought that “street smarts” could help people with academics. In his essay, Graff confessed that despite his success as an “intellect” now, he was the exact opposite until college. Where he grew up in Chicago, Illinois, intelligence was looked down upon around peers
In, “Hidden Intellectualism”, Gerald Graff takes a deeper look into the argument of “street smart” versus “book smarts” and why one is viewed to be more “intellectual” than the other. The essay is adapted from his 2003 book, “Clueless in Academe: How Schooling Obscures the Life of the Mind”. Graff, a professor of English and Education at the University of Illinois in Chicago, wrote this book to persuade his audience, whom of which could be anyone at any age with “book smarts” or “street smarts” (specifically those involved in the world of education), to think deeper about “street smarts” and how they can allow us to become more intellectual than maybe “book smarts” can. He questions the validity of the current education system and suggests that instead of using the age old standard texts, we begin with texts that are interesting to our own minds.
Gerald Graff’s article criticizes the way schools associate “book smarts” with intellectualism and “street smarts” with anti-intellectualism, offers his own life experiences to counteract this view, and argues how “street smarts” can coincide with intellectualism.
Such as street smarts, musical, and artistic intelligences. To begin, street smarts can be earned by knowing what’s wrong and what’s right. Abraham Lincoln is a perfect example of street smarts because of how he was able to keep the country united and controlled the country from all of the dangers. As he had dealt with all of these problems most people congratulated him for his good work. In the story “The More You Know, the Smarter You Are?” states that people are intelligent in many ways.
The author argues that certain decision leads to vast amount of untapped human potential and limits success to few who are selected unjustly. This example supports “Mathews Effect”. The Gladwell’s example of Bill Gates proves the “10,000 Hour Rule”, He explained that the timing and opportunity played a huge role to become an expert at computer programming. Bill Gates had access to computers decades before computers became mainstream. Such a timing helped him capture the opportunity to master the tool of trade and put him in the perfect position to start Microsoft. The Gladwell’s example of experiment by Lewis Terman, He argues about that a person’s IQ have a limited control over success. He claims that there is a minimal difference in the levels of success attained by those with IQs between 125 and 170. The author adds that IQ cannot efficiently measure person’s creativity. A person who has a high IQ does not mean that it has a high chance of winning a Nobel Prize because other kind of intelligence matter too. With the help of these facts, Gladwell proves that the relationship between IQ and success is
Pythagoras held that an accurate description of reality could only be expressed in mathematical formulae. “Pythagoras is the great-great-grandfather of the view that the totality of reality can be expressed in terms of mathematical laws” (Palmer 25). Based off of his discovery of a correspondence between harmonious sounds and mathematical ratios, Pythagoras deduced “the music of the spheres”. The music of the spheres was his belief that there was a mathematical harmony in the universe. This was based off of his serendipitous discovery of a correspondence between harmonious sounds and mathematical ratios. Pythagoras’ philosophical speculations follow two metaphysical ideals. First, the universe has an underlying mathematical structure. Secondly the force organizing the cosmos is harmony, not chaos or coincidence (Tubbs 2). The founder of a brotherhood of spiritual seekers Pythagoras was the mo...
Most people say being stupid will lead no where. They claim that it is the worst possible condition in which to spend one's life, and if possible, it should be completely avoided. They would even suggest if the symptoms of stupidity are caught in the early stages, it could easily be treated by a surgeon. Yet, perhaps if people took a closer look at some of the advantages stupidity had to offer, they wouldn't have such a negative attitude toward it. After reading this paper, one will understand the advantages of stupidity along the lines of work ethic and even how their minds work. I will also show you that they have a large amount of free time and how they are forever ingrained in the minds of the more intelligent.
Physics began when man first started to study his surroundings. Early applications of physics include the invention of the wheel and of primitive weapons. The people who built Stone Henge had knowledge of physical mechanics in order to move the rocks and place them on top of each other. It was not until during the period of Greek culture that the first systematic treatment of physics started with the use of mechanics. Thales is often said to have been the first scientist, and the first Greek philosopher. He was an astronomer, merchant and mathematician, and after visiting Egypt he is said to have originated the science of deductive geometry. He also discovered theorems of elementary geometry and is said to have correctly predicted an eclipse of the sun. Many of his studies were in astronomy but he also observed static electricity. Phythogoras was a Greek philosopher. He discovered simple numerical ratios relating the musical tones of major consonances, to the length of the strings used in sounding them. The Pythagorean theorem was named after him, although this fundamental statements of deductive geometry was most likely first an idea from Egyptian methods of measurements. With the help of his followers he discovered that the earth was a sphere, but he did not believe it revolved around the sun.
There are many people that contributed to the discovery of irrational numbers. Some of these people include Hippasus of Metapontum, Leonard Euler, Archimedes, and Phidias. Hippasus found the √2. Leonard Euler found the number e. Archimedes found Π. Phidias found the golden ratio. Hippasus found the first irrational number of √2. In the 5th century, he was trying to find the length of the sides of a pentagon. He successfully found the irrational number when he found the hypotenuse of an isosceles right triangle. He is thought to have found this magnificent finding at sea. However, his work is often discounted or not recognized because he was supposedly thrown overboard by fellow shipmates. His work contradicted the Pythagorean mathematics that was already in place. The fundamentals of the Pythagorean mathematics was that number and geometry were not able to be separated (Irrational Number, 2014).