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Since ancient times the availability of mathematics could be realized in the form of counting. It is a very simple form of mathematics in which the ancients used their thumb or some figures to count any items or things. It was the most basic form of mathematics which, since humanity exists, emphasizes its availability. Since the beginning of mathematics, science inventions, calculations, new development, and advances, systematic study of shapes and objects have become the basis of these. The enormous revolution faced in mathematics history is related to the invention of zero. It was something that had altered this subject's dimensions.
Within Zero's invention, the role of Indian mathematicians like Aryabhata, Pinangla, and Brahmgupta was immense. They provide a tremendous level of contribution in their theorems to using Zero. These philosophers and mathematicians provide usage of zero in the decimal value system during their work. However, in the history of mathematics, the role of Greek mathematicians is immense. They provided the rules on mathematics which become the subject of the whole subject.
It is clear that in the history of mathematics, Greek mathematicians used all the logic to promote a specific set of rules. With the perspective of understanding the history of mathematics, Babylonian mathematics is also crucial. The Mesopotamian people contributed enormously to Islamic mathematics. The early civilization of the people of Mesopotamia provides evidence of a metrology system which in nature is termed highly complex. In addition, the calculations of multiplication along with geometric and divisional problems also grew in the 2500 BC to 3000 BC era.
Some clay tablets were recovered which provided evidence of algebra, quadratic, and cubic equations being used. The Babylonian numeral system was based on the numerical sexagesimal system, which is generally based on 60. Thus, it is clear that the current time system is based on Babylonian mathematics, such as 60 seconds in one minute, 60 minutes in one hour, etc. The principles of the Babylonian mathematician were likewise similar to the mathematicians of Romans and Greeks. In decimal value, they simply used the same place value system. However, there have been some controversies about the Babylonian mathematicians ' principles and concepts that still need to be proven.
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