nikolay lobachevsky and Bernhard Riemann
Apex! :)
Euclid did not discover that a triangle has 180 degrees; rather, he provided a logical framework for understanding this property in his work "Elements." The relationship of the interior angles of a triangle summing to 180 degrees was understood and proved within the context of Euclidean geometry. This concept was established long before Euclid, but his systematic treatment helped solidify its acceptance in mathematics.
How? With his brain! That's how he answered it
Yes Thales did in fact he was credited for it "swagg boo"
Marjorie Rice didn't invent tessellations, which have been around for a long time - but she did discover at least 4 previously unknown tessellations.
Circles, squares, triangles From 2D to 3D geometric shapes abound. Discover the endless world of polygons, polyhedra, and curves. Count them if you can there's always one more to explore!
Nikolai Lobachevsky and Bernhard Riemann
Bernhard Riemann and Nikoai Lobachevski oh wiki, how we love you for apex answers
Bernhard Riemann Nikolai Lobachevsky
It destroyed countless legions. Dismembered people's beliefs. Such a horrible sight.
The earliest surviving records of the explicit study of prime numbers come from the Ancient Greeks.
The concepts of parallel and perpendicular lines have roots in ancient geometry, with significant contributions from Greek mathematicians like Euclid, who formalized these ideas in his work "Elements" around 300 BCE. However, it's difficult to attribute the discovery of these concepts to a single individual, as they were likely understood and utilized by various cultures earlier. The idea of intersecting lines also stems from these early geometric studies. Overall, these concepts evolved over time through the contributions of many mathematicians rather than being discovered by one person.
Euclid did not discover that a triangle has 180 degrees; rather, he provided a logical framework for understanding this property in his work "Elements." The relationship of the interior angles of a triangle summing to 180 degrees was understood and proved within the context of Euclidean geometry. This concept was established long before Euclid, but his systematic treatment helped solidify its acceptance in mathematics.
they dont. maths is useless. dont bother with it. All the while physics is helping the world discover new things such as cars that run on hyrdrogen, what is that thing that physicists use a lot of again? oh yeah its maths.
The concept of reengineering's origins trace as early as the nineteenth century. Frederick Winslow Taylor (1856-1915) suggested in the 1880s that managers could discover the best processes for performing work and reengineer them to optimize productivity.
Aryabhata did not discover zero, but he made significant contributions to mathematics and the place-value numeral system. The concept of zero as a number evolved later, with contributions from Indian mathematicians around the 5th century AD. Aryabhata's work included the use of a placeholder for zero, which laid the groundwork for its eventual formalization. Zero as a distinct mathematical entity was developed later, notably by Brahmagupta in the 7th century.
Pythagoras did not discover the golden ratio, though his school explored mathematical relationships and proportions. The golden ratio, often denoted by the Greek letter phi (φ), is approximately 1.618 and is found in various aspects of art, architecture, and nature. While Pythagorean thought influenced later mathematical developments, the formal study of the golden ratio became more prominent in the works of later mathematicians such as Euclid and Fibonacci.
Descartes did not discover geometry - he invented analytical geometry, which enabled mathematicians to use algebra to solve problems in geometry and geometry to solve problems in algebra. The world would be less developed than now, as would be the case with most discoveries.