System of Equations

What is the fundamental concept represented by 'ระบบสมการ'?

What is the term for 'equation system' in English?

In mathematics, what does the term 'system of equations' refer to?

Which mathematical concept involves solving 'ระบบสมการ'?

What did German mathematician Carl Friedrich Gauss describe as the queen of mathematics?

What type of numbers do number theorists primarily study?

In number theory, what are prime numbers studied in relation to?

Which branch of mathematics is devoted primarily to the study of integers and arithmetic functions?

What term was used in older usage to refer to number theory?

In number theory, what kind of equations are studied as either in themselves or as solutions?

What is the term for 'equation system' in English?

What is the earliest historical find of an arithmetical nature?

What does Euclid IX 21–34 likely represent in terms of its origin?

What is credited to the early Pythagoreans?

Which mathematical concept was exceptionally well developed in Babylonian mathematics?

What did the broken clay tablet Plimpton 322 contain?

What is the term 'arithmetical' commonly preferred as?

What did late Neoplatonic sources state about Pythagoras's learning of mathematics?

What does the heading over the first column of the broken clay tablet Plimpton 322 suggest?

What does the use of the term 'arithmetic' for number theory suggest?

ระบบสมการ represents the fundamental concept of a system of equations in mathematics.
A system of equations refers to a set of equations containing variables and constants, and the goal is to find the values of the variables that satisfy all equations.

Number theory involves the study of properties of integers and other whole numbers.
Number theorists primarily study properties of whole numbers, particularly prime numbers.
Prime numbers are studied in relation to their distribution, properties, and behavior.
Number theory is devoted to the study of integers and arithmetic functions.

The term "arithmetic" was used in older usage to refer to number theory.
The earliest historical find of an arithmetical nature is the Babylonian tablet Plimpton 322, which dates back to around 1900-1600 BCE.
The Plimpton 322 tablet contains a list of Pythagorean triples, suggesting that the Babylonians had a strong understanding of arithmetic and geometry.
Euclid IX 21-34 is believed to have originated from the early Pythagoreans.
The Pythagoreans are credited with developing arithmetic and geometry to a high level.

German mathematician Carl Friedrich Gauss described number theory as the "queen of mathematics".
Late Neoplatonic sources stated that Pythagoras learned mathematics from the Babylonians.

The term "arithmetical" is commonly preferred as "number theoretical".
The term "system of equations" is used to describe ระบบสมการ in English.
The use of the term "arithmetic" for number theory suggests that the study of numbers and their properties is a fundamental aspect of mathematics.