Analytical geometry was founded by the French mathematician, Renee Descartes. As for subsequent contributors to that subject, I will leave that for other contributors to add.
Aryabhata's accomplishments significantly influenced the development of mathematics and astronomy, particularly in the Indian subcontinent and later in the Islamic world. His introduction of the place-value system and the concept of zero revolutionized mathematical calculations, laying the groundwork for future mathematicians. His work on trigonometry and approximation of π inspired subsequent scholars, leading to advancements in both theoretical and applied mathematics. Overall, Aryabhata's contributions fostered a spirit of inquiry and innovation that shaped the trajectory of mathematics for centuries.
There are many mathematicians who made contributes in mathematics but one is Sophie Germain.
Leonardo Fibonacci's introduction of the Hindu-Arabic numeral system in his book "Liber Abaci" significantly influenced European mathematics by simplifying calculations compared to the Roman numeral system. His famous Fibonacci sequence also inspired mathematicians to explore number theory, patterns, and the relationships between numbers. The concepts he popularized laid the groundwork for advancements in algebra and combinatorics, encouraging further mathematical exploration and innovation. Ultimately, Fibonacci's work bridged the gap between ancient and modern mathematics, shaping the trajectory of the discipline.
Florence Nightingale's pioneering work in statistical graphics and data visualization significantly influenced other mathematicians and statisticians by demonstrating the power of data in effecting social change. Her use of the polar area diagram to represent mortality statistics during the Crimean War showcased how visual data could communicate complex information clearly and persuasively. This approach inspired subsequent generations to adopt similar techniques in various fields, emphasizing the importance of statistics in public health, policy-making, and beyond. Nightingale's legacy thus bridged the gap between mathematics, statistics, and real-world applications, encouraging more rigorous and visually impactful data analysis.
yes very indeed they were the buliding blocks of science and many other thing with out them scientist would be baffled by our technologies today
Most people who use their brains and are open to thought will appreciate the beauty of mathematics. Some are able mathematicians, other less so. Descartes was one of the more able people.
Analytical geometry was founded by the French mathematician, Renee Descartes. As for subsequent contributors to that subject, I will leave that for other contributors to add.
Aryabhata's accomplishments significantly influenced the development of mathematics and astronomy, particularly in the Indian subcontinent and later in the Islamic world. His introduction of the place-value system and the concept of zero revolutionized mathematical calculations, laying the groundwork for future mathematicians. His work on trigonometry and approximation of π inspired subsequent scholars, leading to advancements in both theoretical and applied mathematics. Overall, Aryabhata's contributions fostered a spirit of inquiry and innovation that shaped the trajectory of mathematics for centuries.
Rene Descartes came up with the word imaginary in 1637 to describe them. It was a derogatory term. He (and many other mathematicians of that age) did not like imaginary numbers. Many people didn't believe in them, because they were not real.
There are many mathematicians who made contributes in mathematics but one is Sophie Germain.
There can be no generalisation about mathematicians or any other professions. Even some authors are not good writers!
She stood as and role model and example to other native Americans and young leaders around the world.
Leonardo Fibonacci's introduction of the Hindu-Arabic numeral system in his book "Liber Abaci" significantly influenced European mathematics by simplifying calculations compared to the Roman numeral system. His famous Fibonacci sequence also inspired mathematicians to explore number theory, patterns, and the relationships between numbers. The concepts he popularized laid the groundwork for advancements in algebra and combinatorics, encouraging further mathematical exploration and innovation. Ultimately, Fibonacci's work bridged the gap between ancient and modern mathematics, shaping the trajectory of the discipline.
e was a nice man
Answer In 1637, a very important book was published in France by Rene Descartes. he used the letter 'x', 'y','z' to stand for the unknown amounts in his maths problems. his book became very popular. other mathematicians followed his practice & started using the letter 'x' to denote the unknown.
Pythagoras discovered the smallest pair of amicable numbers: 220 and 284. The Arab mathematician Al-Banna found a larger amicable pair, 17,296 and 18,416, but European mathematicians were not aware of this discovery. Pierre de Fermat rediscovered this amicable pair in 1636. Rene Descartes rediscovered another amicable pair known to Arab mathematicians in 1638 - the pair 9,363,584 and 9,437,056. Leonhard Euler found 30 pairs of amicable numbers by 1747 because he developed a formula that could produce amicable pairs. B. Nicolo I. Paganini found the smaller amicable pair 1184 and 1210 that had been missed by other European mathematicians in 1866.