Geometry is the field of study that focuses on the form, spatial relationships, and properties of individual things, as well as surrounding space.

It is one of the world’s oldest disciplines; its name derives from Greek terms meaning “geometric measurement” in reaction to such practical problems as those encountered while surveying.

It was eventually recognized that the study of flat surfaces (plane geometry) and solid three-dimensional things (solid geometry) is not the only way to think about or construct things.

Even the most abstract ideas and images may be represented and constructed using geometric language.

**Who invented geometry?**

Geometry was first formalized by the ancient Greeks.

Euclid is often credited as the “Father of Geometry” for his work in developing a system of axioms and proving theorems from those axioms in his treatise The Elements.

Other notable Greek contributors include Pythagoras, who is famous for his work on the Pythagorean theorem, and Archimedes, who is known for his work on Pi among other things.

Geometry continued to be developed by mathematicians throughout the centuries, with notable contributions being made by Rene Descartes, Carl Friedrich Gauss, and many others.

While the origins of geometry can be traced back to the Greeks, it remains an active area of research to this day, with new theories and results being discovered all the time.

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**What was the first shape?**

The first shapes were likely geometric in nature, as they were the simplest things that could be observed and described.

The most basic shapes are points, lines, and circles, which can be used to construct more complex shapes.

It is unclear who first studied these shapes and when they were first studied, but it is safe to say that geometry has been around for as long as people have been able to observe and describe the world around them.

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**What are the types of geometry?**

There are many different types of geometry, but the three most common are Euclidean, Riemannian, and fractal geometry.

**Euclidean geometry**

Euclidean geometry is the study of shapes that can be described using the principles of Euclidean geometry. This includes such things as points, lines, angles, planes, and so on.

Euclidean geometry is named after the Greek mathematician Euclid, who formalized many of the ideas that we now take for granted.

Euclidean geometry has been extensively studied over the centuries and has found applications in a wide variety of fields.

In recent years, there has been a great deal of interest in non-Euclidean geometries, which are those that cannot be described using the principles of Euclidean geometry.

These geometries have important implications for physics and are currently the subject of intense research.

**Riemannian geometry**

Riemannian geometry is the study of shapes that can be described using the principles of Riemannian geometry. This includes such things as curvature and topology.

Riemannian geometry is named after the German mathematician Bernhard Riemann, who developed many of the ideas that are now commonplace in this field.

Riemannian geometry has its roots in the work of Carl Friedrich Gauss, who pioneered the field of differential geometry.

However, it was Riemann who first developed the theory of manifolds, which is now a fundamental part of modern mathematics.

In addition to his work on geometry, Riemann also made significant contributions to the fields of analysis and number theory. Today, his work continues to be an important part of mathematical research.

**Fractal geometry**

Fractal geometry is the study of shapes that can be described using the principles of fractal geometry. This includes such things as self-similarity and recursion.

Fractal geometry is named after the French mathematician Benoit Mandelbrot, who coined the term “fractal” to describe these types of shapes.

Fractals are often found in nature, and their discovery has led to a better understanding of how plants and animals grow. In addition, fractals have been used to create computer graphics that are realistic and lifelike.

Fractal geometry is still an active area of research, and new results are being discovered all the time.

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**What is geometry in real life?**

In the real world, geometry is often used in architecture, engineering, and construction. It is also used in navigation, as well as in art and sculpture.

In addition, geometric ideas are important in physics and other sciences. Geometry is everywhere!

For example, the Pythagorean theorem is used in architecture and engineering to determine lengths and angles.

In navigation, geometry is used to plot courses and calculate distances.

And in art, geometry is used to create symmetrical designs and patterns. Whether we realize it or not, geometry is a part of our everyday lives.

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**The takeaway**

Geometry is a branch of mathematics that deals with the properties and relationships between shapes. It is used in a variety of fields, from architecture to navigation.

Geometry has its origins in the work of early mathematicians such as Euclid.

Euclid’s work was so influential that it became known as Euclidean geometry. Euclidean geometry is the basis for much of modern mathematics.

Today, geometry is used in a variety of fields, from architecture to navigation. And it all started with the work of Euclid and other early mathematicians.

So the next time you see a shape, think about the geometric principles that it embodies. And remember geometry is everywhere!