[QUOTE="Marth6781"] 1. Go back to 8th grade history class, buddy im taking AP world history.
Whoa, and you remember so much!
Colombus and others wanted a new route to the indies b/c the muslims/italians had a monopoly on trade in the mediterranean, meaning goods from asia had to go through the muslims/italians.
They did not have a monopoly, they only made it more difficult for the Europeans to get to India.
2. Actually the muslims only took the numbering system from India, they independentely advanced in the precursor's to chemistry, had advanced mathematics, and so on.
They also took the idea of zero from India, as well as many algebraic formulas and algebra itself (it was refined and perfected by an Indian, not a Muslim - they just spread it).
3. If you actually knew the governmental policies issued by muhammed and muslim socities like... SOCIAL SECURITY, yes the muslims created the first "real" social security systems.
Actually, that honor belongs to the guilds of Medieval Europe.
The_Ish
1. Umm, yes the muslims and the italians had a monopoly on mediterranean trade.
2. Umm, no S*** they took the concept of zero from India, if they take the numbering system they take zero. Actually if you learn about muslim mathematics they created the decimal point, you know what read UP!!! http://en.wikipedia.org/wiki/Islamic_mathematics
Learn some history. :)
[edit] Mathematics
Main article: Islamic mathematics
Al-Khwarizmi, a pioneer of algebra and algorithms.
John J. O'Connor and Edmund F. Robertson wrote in the MacTutor History of Mathematics archive:
"Recent research paints a new picture of the debt that we owe to Islamic mathematics. Certainly many of the ideas which were previously thought to have been brilliant new conceptions due to European mathematicians of the sixteenth, seventeenth and eighteenth centuries are now known to have been developed by Arabic/Islamic mathematicians around four centuries earlier."[108]
Al-Khwarizmi (780-850), from whose name the word algorithm derives, contributed significantly to algebra, which is named after his book, Kitab al-Jabr, the first book on elementary algebra.[109] He also introduced what is now known as Arabic numerals, which originally came from India, though Muslim mathematicians did make several refinements to the number system, such as the introduction of decimal point notation. Al-Kindi (801-873) was a pioneer in cryptanalysis and cryptology. He gave the first known recorded explanations of cryptanalysis and frequency analysis in A Manuscript on Deciphering Cryptographic Messages.[110][111]
The first known proof by mathematical induction appears in a book written by Al-Karaji around 1000 AD, who used it to prove the binomial theorem, Pascal's triangle, and the sum of integralcubes.[112] The historian of mathematics, F. Woepcke,[113] praised Al-Karaji for being "the first who introduced the theory of algebraiccalculus." Ibn al-Haytham was the first mathematician to derive the formula for the sum of the fourth powers, and using the method of induction, he developed a method for determining the general formula for the sum of any integral powers, which was fundamental to the development of integral calculus.[114] The 11th century poet-mathematician Omar Khayyám was the first to find general geometric solutions of cubic equations and laid the foundations for the development of analytic geometry, algebraic geometry and non-Euclidean geometry. Sharaf al-Din al-Tusi (1135-1213) found algebraic and numerical solutions to cubic equations and was the first to discover the derivative of cubic polynomials, an important result in differential calculus.[115]
Other achievements of Muslim mathematicians include the invention of spherical trigonometry,[116] the discovery of all the trigonometric functions besides sine and cosine, early inquiry which aided the development of analytic geometry by Ibn al-Haytham, the first refutations of Euclidean geometry and the parallel postulate by Nasīr al-Dīn al-Tūsī, the first attempt at a non-Euclidean geometry by Sadr al-Din, the development of symbolic algebra by Abū al-Hasan ibn Alī al-Qalasādī,[117] and numerous other advances in algebra, arithmetic, calculus, cryptography, geometry, number theory and trigonometry.
YOU've been owned on so many levels its not funny.
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