Mathematicians

He discovered the relationship between a sphere and a circumscribed cylinder of the same height and diameter. The volume is 4⁄3πr3 for the sphere, and 2πr3 for the cylinder. The surface area is 4πr2 for the sphere, and 6πr2 for the cylinder (including its two bases), where r is the radius of the sphere and cylinder. The sphere has a volume and surface area two-thirds that of the cylinder. A sculpted sphere and cylinder were placed on the tomb of Archimedes at his request.

Kelly Miller's main contributions were in civil liberties rather than mathematics. He was the first person of African American origin to study at John Hopkins University but could not keep attending because of financial difficulties.

he walked and waited with camera ready, it's that simple

He died from holonormasta disease aka " flesh eatining virus' he encountered it in the mountains around ancient rome. he died after 15 hours of painul agony. that is how the famous world renound eudoxus of cindus died.

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john graunt

the 95 has KA24DE engine; yours is the same.

you should be able to use them near interchangeably.

He created the Newton Meter 261 years ago because he wondered how to measure the weight of water.

The field of psychology looks at the relationship between the physical body and the way that our mind works. Descartes helped bridge that gap between science and philosophy in his exploration of mind body dualism theory, especially in his last work, "Passions of the Soul".

He thought the earth was at the center of the universe and developed the theory of the Crystal spheres. He studied under Plato in Athens, Greece.

It sounds like that Rene Descartes wanted to be a teacher and teach different types of subjects.

Cathe Friedrich is an American ACE certified fitness instructor, personal trainer, and entrepreneur. She is most famous for her fitness videos and classes on FitTV.

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Carl Friedrich Gauss (1777-1855) is widely regarded as one of the three greatest mathematicians of all times, along with Archimedes and Newton. He has completely modified the concept of rigour in mathematics and was a pioneer in Non-Euclidian Geometry. Already during his lifetime, he was praised as "greatest mathematician since antiquity" and "the Prince of Mathematicians". "Gauss combined scientific theory and practice like no other before him, or since, and even as a young man Gauss made extraordinary contributions to mathematics. His Disquisitiones arithmeticae, published in 1801, stands to this day as a true masterpiece of scientific investigation. In the same year, Gauss gained fame in wider circles for his prediction, using very few observations, of when and where the asteroid Ceres would next appear. The method of least squares, developed by Gauss as an aid in his mapping of the state of Hannover, is still an indispensable tool for analyzing data. His sextant is pictured on the last series of German 10-Mark notes, honoring his considerable contributions to surveying. There, one also finds a bell curve, which is the graphical representation of the Gaussian normal distribution in probability. Together with Wilhelm Weber, Gauss invented the first electric telegraph. In recognition of his contributions to the theory of electromagnetism, the international unit of magnetic induction is the gauss". Also math easier as an contribution made.

The symbol 'π' is the Greek letter 'p' which is called "pi", like our 'p' is called 'pee'.

marina neumann is the one that most say created the first computer in 1830

Christiaan Huygens died on July 8, 1695 at the age of 66.

Gauss went to the Collegium Carolinum and then the University of Gottingen

Isaac newton was a professor at Cambridge University from 1669. Additionally in 1696 Isaac Newton became warden of The Mint, then in 1699 he was promoted to Master of the Mint.

Charles Simonyi developed the Hungarian notation convention, where variables are named in order to automatically reveal their type, which is particularly useful in untyped languages. For instance, a variable named iValue signifies the value is an integer, while lpcszName signifies the name is a far pointer to a constant null-terminate string. A variable named m_iData signifies the data is an integer and also a class member.

While at Xerox PARC in 1972 he assisted in the development of the Xerox Alto, an early form of PC. He also assisted in the development of Bravo, a WYSIWYG document preparation program. In 1977 he received his PhD from Stanford with a dissertation on metaprogramming, a software project management technique.

He joined Microsoft in 1981 and oversaw the development of Microsoft Word and Excel, and eventually Office. He introduced Microsoft to his Hungarian notation which is widely used throughout all Microsoft software. He left Microsoft in 2002 to co-found Intentional Software which markets intentional programming concepts.

He was awarded the Wharton Infosys Business Transformation Award in 2004 for his innovative work in information technology.

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Kurt Godel was a mathematician who proved several very deep theorems. His best know contribution has to do with the completeness of formal systems. A formal system (in mathematics) is a set of self-evident truths (called "the axioms") along with a set of rules with which the axioms may be manipulated. The result of the proper manipulation of the rules and axioms yields the so-called "theorems". These last may, in turn, be manipulated by the same set of rules to obtain more complex theorems. The argument may be applied to any theorem and all producible theorems correspond to mathematical truths. The idea is that in a formal system no reasoning (beyond the one required to apply the rules) is needed and, therefore, the chance of subjective interpretation errors is eliminated. It was hoped that by adequately establishing a very small set of axioms and proper "production" rules one would therefore be able to produce a "model" of a non-formal system. For instance, Russell and Whitehead (two British mathematicians) claimed that such model was contained in their opus "Principia Mathematica". And, furthermore, that from it all provable truths (theorems) regarding the natural numbers (all positive integers from 0 to infinity) could be derived. However, Godel rigorously proved that Rusell's claim did not hold for all cases. In fact, he proved that there are infinitely many cases when that (the non-provability of theorems) happens if the formal system is sufficiently powerful. In other words, even though there are formal systems in which all possible truths may be mechanically found, this is so only if the purported systems are simple enough to make them uninteresting (for a mathematician at least). The theorem was called "The Incompleteness Theorem of Formal Systems". It created quite a stir in the mathematical and philosophical worlds since what Godel had just proved was equivalent to proving that "truth" may not be found (even in principle) mathematically (at least in the formal sense). Or, equivalently, that there are mathematical truths which will forever remain unknown. Since the claim was (and is) that all science may be expressed in some kind of mathematical model Godel's theorem implied that there is no way to find all truths by means of a systematic (i.e. mechanical) program. A corollary of the above is that there is no way to produce artificial intelligence in the sense of a machine being able to achieve a mental development similar to that of a human being. For since any machine must obey a set of physical "hard" rules (or "laws") it is forever marred by Godel's argument of incompleteness. Thus, there are truths that no machine may find that, however, may be found by a human being (such as Godel himself). Therefore, IA is unreachable even in principle. Therefore, human beings do not obey formal dictates. There are other incompleteness theorem which Godel also proved (among his many contributions). The one described, however, is the one that is best known.

No! None of Babbage's designs would fit on a lap. The Analytical Engine (his only true computer) would have likely weighed 50 to 100 tons and was never built.

All of his designs were "industrial equipment" designed for permanent stationary factory installation.

it is developed because during early people exist their lives they always use geometry

in everydays. as the people learn to use it they began doing experiments about these mathematics concern.

If you mean when he was born to his death it is february 2 1473 and died may 24 1543 he was 70 years old