The oldest complete mathematical text discovered so far is **the Moscow papyrus**, which is an Egyptian Middle Kingdom papyrus dated c. 2000—1800 BC. Like many ancient mathematical texts, it consists of what are today called “word problems” or “story problems”, which were apparently intended as entertainment.

Similarly, What is algebraic geometry used for?

In algebraic statistics, techniques from algebraic geometry are used **to advance research on topics such as the design of experiments and hypothesis testing** [1]. Another surprising application of algebraic geometry is to computational phylogenetics [2,3].

Additionally, Is mathematics invented or discovered with evidence? 2) Math is a human construct.

The only reason mathematics is admirably suited describing the physical world is that we invented it to do just that. It is a product of the human mind and we make mathematics up as we go along to suit our purposes. … **Mathematics is not discovered, it is invented**.

## What is the oldest mathematical artifact?

Perhaps the oldest mathematical artifact in existence, the Ishango Bone (above), was unearthed in 1950 in the then Belgian colony of the Congo (now the Democratic Republic of Congo).

## What is early evidence of using numbers?

The first solid evidence of the existence of the number one, and that someone was using it to count, appears about 20,000 years ago. It was **just a unified series of unified lines cut into a bone**. It’s called the Ishango Bone. The Ishango Bone (it’s a fibula of a baboon) was found in the Congo region of Africa in 1960.

**Why do we care about algebraic geometry?**

So, mathematicians study algebraic geometry **because it is at the core of many subjects**, serving as a bridge between seemingly different disciplines: from geometry and topology to complex analysis and number theory.

**Is algebraic geometry useful in physics?**

In recent years the interaction between algebraic geometry and theoretical physics has been particularly fruitful. … “In recent years algebraic geometry and mathematical physics have begun to **interact very deeply mostly because of string theory and mirror symmetry**,” said Migliorini.

**What is algebraic topology used for?**

algebraic topology, Field of mathematics that uses **algebraic structures to study transformations of geometric objects**. It uses functions (often called maps in this context) to represent continuous transformations (see topology).

**Is mathematics discovered or invented Brainly?**

Step-by-step explanation: **Mathematics is not discovered**, it is invented.

**Who discovered mathematics first?**

The earliest evidence of written mathematics dates back to **the ancient Sumerians**, who built the earliest civilization in Mesopotamia. They developed a complex system of metrology from 3000 BC.

**How was math created?**

**Beginning in the 6th century BC with the Pythagoreans**, with Greek mathematics the Ancient Greeks began a systematic study of mathematics as a subject in its own right. Around 300 BC, Euclid introduced the axiomatic method still used in mathematics today, consisting of definition, axiom, theorem, and proof.

**What is Plimpton 322 called?**

Plimpton 322 is **a Babylonian clay tablet**, notable as containing an example of Babylonian mathematics. It has number 322 in the G.A. Plimpton Collection at Columbia University. … This table lists two of the three numbers in what are now called Pythagorean triples, i.e., integers a, b, and c satisfying a^{2} + b^{2} = c^{2}.

**How old is the Lebombo bone?**

The bone is **between 44,200 and 43,000 years old**, according to 24 radiocarbon datings. This is far older than the Ishango bone with which it is sometimes confused. Other notched bones are 80,000 years old but it is unclear if the notches are merely decorative or if they bear a functional meaning.

**What does artifact mean in math?**

The role of artifacts for mathematical learning is of great importance. Artifacts generally **encompass objects that are produced by human beings and are materially present** and durable. A learning artifact in particular, refers to an object developed by students, which displays their knowledge (Kafai, 2006).

**What was the first use of numbers?**

First use of numbers

Nonetheless tallying systems are considered the first kind of abstract numeral system. The first known system with place value was the **Mesopotamian base 60 system** ( c. 3400 BC) and the earliest known base 10 system dates to 3100 BC in Egypt.

**How early did humans start using numbers?**

The idea of number and the process of counting goes back far beyond history began to be recorded. There is some archeological evidence that suggests that humans were counting as far back **as 50,000 years ago**. However, we do not really know how this process started or developed over time.

**What are the different things early humans used to record their counting?**

Early humans counted and performed simple calculations using **tools such as their fingers, notches in sticks, knotted strings, and pebbles**. Most early cultures evolved some form of a counting board or abacus to perform calculations.

**Why is algebraic geometry important?**

“Algebra is **critically important because it is often viewed as a gatekeeper to higher-level mathematics** and it’s a required course for virtually every postsecondary school program,” he says. … The first year of algebra is a prerequisite for all higher-level math: geometry, algebra II, trigonometry, and calculus.

**Why is projective geometry important?**

In general, by ignoring geometric measurements such as distances and angles, projective geometry **enables a clearer understanding of some more generic properties of geometric objects**. Such insights have since been incorporated in many more advanced areas of mathematics.

**What is an algebraic tool for studying the geometry?**

**Coordinate geometry** has been developed as an Algebraic tools for studying geometric figures.

**Is algebraic topology useful?**

At a basic level, algebraic topology is the study of topological spaces by means of algebraic invariants. The key word here is “topological spaces”. (Basic) algebraic topology **is very useful in other areas of mathematics**, especially, in geometry(I would say almost in all geometry).

**Is algebraic topology important?**

Geometry concerns the local properties of shape such as curvature, while topology involves large-scale properties such as genus. **Algebraic methods become important in topology when working in many dimensions**, and increasingly sophisticated parts of algebra are now being employed.

**How is topology used in real life?**

Topology is used in many branches of **mathematics**, such as differentiable equations, dynamical systems, knot theory, and Riemann surfaces in complex analysis. It is also used in string theory in physics, and for describing the space-time structure of universe.