Role Of Fractal Geometry Of Indian Hindu Temple Architecture

The creations of Pythagoras were very powerful during the era in which he lived in. He created a community of followers (known as the Pythagoreans) who believed that mathematics was fundamental and ‘at the heart of reality’ (source 1). The people in the society were all proficient mathematicians took mathematics very seriously, to the extent that it was similar to a religion (source 1).

Pythagoras made influential contributions to philosophy and religion in the late 6th century BC. He is often revered as a great mathematician and scientist and is best known for the Pythagorean theorem which relates the two sides of a triangle to the hypotenuse using the formula a squared plus b squared equals c squared. However, because legend and obfuscation cloud his work even more than that of other pre-Socratic philosophers, one can give only a tentative account of his teachings, and some have questioned whether he contributed much to mathematics or natural philosophy. Many of the accomplishments credited to Pythagoras may actually have been accomplishments of his colleagues and successors. Some accounts mention that the philosophy associated with Pythagoras was related to mathematics and that numbers were

Hipparchus was a greek astronomer, geographer, and mathematician born 190 B.C. in Nicaea and died in 120 B.C. Rhodes, Rhodes, Greece. Hipparchus is accredited as the inventor of trigonometry because of his discovery of the first table of chords and also because he's the only person with valid data of the discovery and usage of trigonometry. In order to calculate the rising and setting of zodiacal signs, Hipparchus brought to light the division of circles into 360 degrees and the calculation of chords by looking at the triangles (spherical triangles or triangles that made up a circle) differently. Hipparchus experimented putting all triangles to be within a circle and with the three points each touching the

One of Thales’ most renounced findings include his discovery in geometric studies in the area reading the rules of triangles. He came to the conclusion that if the base angles of an isosceles triangle are equal, the sum of the angles of a triangle are equivalent to two right angles. With the application of “geometric principles to life situations, Thales was able to calculate the height of a pyramid by measuring its shadow, and the distance of a boat to the shore, by using the concept of similar triangles” (pg. 5, Muehlbauer). Realizations such as these helped shape the beginning for the formation of natural law based on observations of the world through explanation.

Every religion has its own approach to art and architecture. An assessment between different traditions can offer an illuminating insight into the varying religious outlooks and theologies. Architecture, as well as art, is influenced by a number of forces in society, in the environment, in the psychology of the people who produce it, and in different institutions. It is an expression of inner feelings and beliefs and so naturally is influenced by religion in many societies. Religious architecture is created to experience the sacred, to provide a place into which spiritual energies flow and reflect a sense of the divine. Some

The Greeks made several inventions, most notably in the subject of math, which are still studied today and taught in school. Mathematician Euclid is often credited as the “Father of Geometry” for all his work and studies in this subject, which are compiled in his books called The Elements. He organized known geometrical statements called theorems and logically proved all of them. He proved the theorem of Pythagoras (another Greek mathematician), which stated that the equation (c2 = a2 + b2) is true for every right triangle.

The Abbasids were the first ones to study and translate important Greek and Indian mathematical book like Euclid's geometry text the Elements. They adopted a very Greek approach to mathematics of formulating theorems precisely and proving them formally in Euclid's ways.

A similarity between the ancient Egyptians and Greek is the use of what is now known as geometry. It is currently thought that the Egyptians had introduced the earliest fully-developed base-ten numeration system, this system was introduced around 2700 BCE, and was based. On people having ten fingers (story of mathematics). A famous document of the time was the Rhind Papyrus, created 1650 BC, and contained information and exercises to show the “Correct method of reckoning, for grasping the meaning of things and knowing everything that is, obscurities and all secrets.” (Washington.edu). The Egyptians had also approximated the area of

Geometry first originated as a way to solve problems in architecture and navigation. A famous figure in geometry is Euclid. Around 300 BC, he published a book, The Elements, which contained definitions, axioms, and postulates that would be regarded as a standard of mathematical reasoning for the next two thousand years (Mueller, 1969). Euclid basically gave the foundation of what is now called Euclidean geometry. However,

In this essay, I will compare and contrast two sacred spaces; Ise Jingu of Japan and the Great Stupa in India. First I will describe the sacred spaces and their artistic features, values and importance. Afterwards, will come the analysis comparing the two in architectural design and decisions, rather than the difference of religious belief or purpose.

In math, fractals are a geometric figures but they come from the world of sequences. They are the result of a graphical representation of the iterations of polynomial equations. The most famous graph, the Mandelbrot Set, is the graphical solution of z=z2+c where c is a constant and z is the resulting number from the previous iteration. To make this more clear, lets substitute the variables for numbers. If my c value is three and my z value starts at one, the first iteration would tell me that z1=4, the next time you iterate your

Have you ever wondered how ancient civilization built massive structures? Many ancient civilizations built things that served a multitude of purposes. Most of the purposes of these structures are already known but, there still may be unknown uses for the thing these ancient civilizations built. There also many different ancient civilizations like the Greeks, Romans, Chinese, Egyptian, Mayans, and Aztecs. Many of the things built in ancient times influenced the things that we build today. For example, the coliseum influenced the basic designs of modern football stadiums. Also the designs made by these ancient civilizations helped to change the way other civilizations made there monuments. For example, when the romans started to different types of columns and arches the style was adopted, modified, and used in the designs of cathedrals in Europe .There are many parts of these ancient buildings still undiscovered. For example there could still be sealed rooms in the pyramids of Giza. Usually when people start to research architecture made by ancient civilizations, they have to answer how were they built, and what were they built for.

Hindu and Buddhist cultures are both rich in religion and expressing their faith through art. The Buddhist culture was formed by Buddha who went out to discover the causes of pain and suffering. Once Buddha realized what the cause was, he provided a set of four guiding principles know as the “Four Noble Truths” that are exercised in Buddhism (Kleiner, p. 13). The Four Noble truths are “Life is suffering, the cause of suffering is desire, one can overcome and extinguish desire, the way to conquer desire and end suffering is to follow Buddha’s Eightfold Path…” (p. 13). These truths are expressed in the following of Buddhism and commonly carried out through art. Buddhism is practiced throughout Southeast Asia and southern India where

According to Victor Katz in “A History of Mathematics (3rd Edition)” (Pearson, 2008), trigonometry developed primarily from the needs of Greek and Indian astronomers. But today, trigonometry and geometry were used on various fields such as: architecture, physical sciences, engineering, astronomers, medical imaging (CAT scans and ultrasounds), etc.

Architecture can be viewed with two different types of properties. Properties that can be seen like shapes, their composition, the spaces they create and, the colours and textures that make up their appearance. These properties are considered to be visual while other properties are considered to be abstract. These properties can only be described using words; the meanings behind the architecture and the stories that can be told about it. The context, its cultural background and its function also affects how we view architecture. The question is, what