A Brief History Of Math

How did math come about? Where did it first start? For many who are well versed in the origins of mathematical understanding, the development of mathematics will reveal itself to a constant and ever-perfecting (and growing) set of expressions of subject matter.


The first abstraction, which many animals share with us, are numbers. What do I mean by that? Well, the comprehension that a certain number of objects such as 2 trees and 2 oranges are similar in their abundance.This competence to recognise quantity and recurrences of abundance is often considered to be the first abstraction. A step up from the initial abstraction the cleverness to judge and to percieve abstract non-material quantities such as time and elementary arithmetic. One does not have to see actually see that 3 objects subtracted from 4 objects is 1 object. From there, it is only natural that subtraction, multiplication and division began.


In fact, arithmetic precedes written text and communication and there are records of primitive methods of counting including knotted strings or tallies. Numerical systems go as far back as the Egyptians and Ancient Chinese. They were used for everything from daily life (painting, weaving, recording time) to more complex math that involved arithmetic, geometry and algebra for financial considerations such as taxation, trading, construction and time. On the subject of time, this was often based on astronomy as well.


The ancient Egyptians and Babylonians were adept at employing math and it is actually speculated that the pyramids were more than the tombs of ancient kings long dead; the pyramids were also the initial computers. It was said the parameters and alignment of the pyramids assisted the ancients in conducting difficult calculations much like how we might use a log table before the widespread use of calculators. But where did the actual academic study of math begin? Math as we know it with geometry, vectors, differentiation, integration, mechanics, sequences, trigonometry, proability, binomials, estimation, hypothesis testing, geometric and exponential distributions and hyperbolic functions (to name a few off the top of my head) began in early Greece as far back between 600 BC to 300 BC.


From it's humble beginnings of tied knots, mathematics has been stretched into science and has been of great benefit to both fields of study. In fact, it is said that he who does not know math cannot fully comprehend the beauty of nature. I would go so far as to say that there is no truth without math. Anything without a number is merely an opinion. What we consider qualitative measurements are really quantitative ones that have exceeded a certain threshold after which we impart a certain label. For example, when we say a drug works, what we really mean is that 70% of people who were administered a decided dosage of the drug over a specific period of time experienced perhaps 90% reduction in the severity of their symptoms. Our threshold of saying that "a drug works" is therefore, 70%.


To give you an idea of how the world of arithmetic has extended in recent years, I shall finish this article with a quote from the Bulletin of the American Mathematical Society:


"The number of papers and books included in the Mathematical Reviews database since 1940 (the initial year of operation of MR) is now more than 1.9 million, and more than 75,000 items are added to the database per year. The overwhelming majority of works in this ocean contain new mathematical theorems and their proofs" - Mikhail B. Sevryuk,



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