I am not sure what you want to know, but surely math is not just Greek. The ancient Greeks made great and fundamental contributions to math , particularly in Geometry and there are modern Greek mathematicians , but the field has expanded exponentially since the heyday of the Greek geometers -excellent mathematicians are now found all over the world. Mathematicians often used Greek letters, but this is only a notational convenience- has nothing to do with the Greek language.
what mathematicians agreed on an so that numercial expressions would have only one value?
Euclid is often referred to as the "Father of Geometry" due to his influential work, "Elements," which systematically compiled and organized the knowledge of geometry of his time. This thirteen-book series not only established the foundational principles of geometry but also introduced the axiomatic method, a way of proving mathematical truths through logical deduction from accepted axioms. His work has had a lasting impact on mathematics and education, influencing countless generations of mathematicians and scientists. Euclid's clear and rigorous approach laid the groundwork for modern geometry and mathematics as a whole.
The only possible geometry of a diatomic molecule such as P2 is linear.
There is only one Filipino word for the English term 'geometry'. When 'geometry' is translated into Filipino, the word becomes 'heometriya'.
i only know Charles Babbage its just the only one i know hope that i can help u
Euclid, often referred to as the "Father of Geometry," made significant contributions through his work "Elements," which systematically organized and presented the principles of geometry. He introduced the axiomatic method, establishing definitions, postulates, and propositions that form the foundation of geometric reasoning. His work not only formalized the study of geometry but also influenced mathematics for centuries, shaping the way geometry is taught and understood today. Euclid's logical framework laid the groundwork for future mathematicians, making his contributions fundamental to both mathematics and science.
Hexagons are only combined triangles and would demonstrate the same functions and relationships as triangles. Geometry is the study of all shapes. This includes hexagons. Trigonometry developed much later than geometry for applying the study of triangles to practical application.
I am not sure what you want to know, but surely math is not just Greek. The ancient Greeks made great and fundamental contributions to math , particularly in Geometry and there are modern Greek mathematicians , but the field has expanded exponentially since the heyday of the Greek geometers -excellent mathematicians are now found all over the world. Mathematicians often used Greek letters, but this is only a notational convenience- has nothing to do with the Greek language.
what mathematicians agreed on an so that numercial expressions would have only one value?
You could always become a mathematician or a teacher. There is also a high chance you could become a doctor. This could only be possible if you study biology as well. Mathematicians are generally good as accountants too. Anything is possible. You could always become a mathematician or a teacher. There is also a high chance you could become a doctor. This could only be possible if you study biology as well. Mathematicians are generally good as accountants too. Anything is possible.
Not all zoos let scientists study their animals. Only certain types of zoos let them study their animals!
Euclid was a man - a great geometer of the ancient world. Your question should read "What is Euclidean geometry ?" The answer is : Euclidean geometry is that geometry that is based on all Euclid's axioms and postulates, including the one that says "Given a straight line on the plane and a point on the plane that is not on the line, then there can be drawn through the point and on the plane, exactly one line that never intersects the first line." Euclid knew quite well that this last was only a postulate, and that it might be possible to construct a self consistent geometry with this postulate different. It was not until the 19th century that other mathematicians caught on to this, and came up with alternative geometries. When we talk about geometries on a surface then the crucial question is whether the surface is flat - if it is then geometry is Euclidean. If the surface is curved then it isn't. Of course, we amost always do our geometry on a flat surface if we can. We can't if we are trying to navigate on the surface of the earth which is curved. The question becomes really important when we go to three dimensions; what is the geometry of space, is it curved and if so which way. The new geometries were another one of the mathematicians' pretty toys until Einstein showed us that space was in fact curved.
No. Solid geometry is 3 dimensional. Plane geometry is 2 dimensional.
She was one of the only women mathematicians of her time.
Euclid is often referred to as the "Father of Geometry" due to his influential work, "Elements," which systematically compiled and organized the knowledge of geometry of his time. This thirteen-book series not only established the foundational principles of geometry but also introduced the axiomatic method, a way of proving mathematical truths through logical deduction from accepted axioms. His work has had a lasting impact on mathematics and education, influencing countless generations of mathematicians and scientists. Euclid's clear and rigorous approach laid the groundwork for modern geometry and mathematics as a whole.
Riem Engel, a notable figure in the field of mathematics, is best known for his contributions to algebraic geometry and topology. He was born in Germany in the early 20th century and made significant strides in understanding complex structures and their applications. Engel's work has influenced various mathematical theories and continues to be referenced by contemporary mathematicians. His legacy includes not only his research but also his commitment to education and mentoring young mathematicians.