The Importance Of Geometry

Until now, along with the development of many powerful science, geometry retains its position as the basic sciences. One of the people who brought geometry to humanity as a true science was Euclid. For many of the great men and women of the world, we can find a lot of details about their lives, personality and personal qualities. In the story of Euclid, the details are just a few, because his life and activities are unknown. However, Euclid remained famous after more than 2,000 years of his time with the scientific work he left behind.
Euclid, also known as Alexandria's Euclid, is estimated to have lived between 323 and 285 BC. Almost all of his life he was attached to Alexandria in Egypt, the largest learning center of his time. The Alexandria

Previously, with such geometricians as Thales, Pythagoras, etc. Humans have known a very useful science in life - geometry. Geometry was a very useful tool for Egyptian farmers to measure land every year after the floods. Every year, landmarks mark each part of the land that is flooded by the Nia flood, so one must use geometry to redefine the landmark. As for the Greeks, they did not pay attention to the application of geometry to real life but regarded it as a method of intellectual training and the ability to deduce. Euclid helped strengthen the role and position of geometry in the scientific life of the time by organizing, aligning all the theorems and axioms of geometry and turning it into a geometry. Applied science. He spent a great deal of time collecting, simplifying and sequencing the individual theorems of his predecessors. The individual formulas, discrete attachments are interconnected, the first theorem is the basis of the latter in an extremely uniform system. Along with the systematic logic of the theorems already in place, Euclid seeks to explore new and more perfect ways of proof. The works of Thales, Pythagorean have also been supplemented by

proving the printer. And it made a record number when it was reissued more than 1000 times. In 1570, the first English translation of the book was written by Haley Billingsley. This work consists of 13 volumes, of which only six are normally printed in textbooks for high schools. The expansions developed in the book are limited to operations performed on straight and compass. Moreover, empirical evidence based on measurement is not used at all: any comparison between the two quantities is only allowed to conclude that they are equal or that the quantity is greater than the quantity the other. The Basis of Geometry is 13 books:
Book 1 states the basic theorems of plane geometry, including three theorems of the congruent triangle, several theorems related to parallel lines, theorem on the sum of angles in a triangle, and theorem Pythagoras.
Book 2 is often thought to be related to "analytic geometry," because most of the theorems have a simple algebraic consequence.
Book 3 studies the circle and its properties, and includes the theorem of tangent and