Adjectives For Mathematics
Discover the most popular adjectives for describing mathematics, complete with example sentences to guide your usage.
Updated on March 16, 2024
Exploring the realm of mathematics through its adjectives can unveil a tapestry of complexity and beauty. Descriptors such as pure and advanced highlight the discipline's pristine theoretical underpinnings and its cutting-edge frontiers, respectively. Elementary and higher mathematics demarcate the spectrum from foundational principles to complex, abstract concepts. The term modern reflects ongoing evolution, while Greek pays homage to ancient origins. Each adjective not only defines mathematical domains but also colors the way we perceive and engage with this universal language. Dive into the full spectrum of adjectives that illuminate the multifaceted world of mathematics below.
| pure | Pure mathematics deals with the fundamental structures of mathematics such as numbers, sets, and functions. |
| higher | Higher mathematics requires a strong foundation in core mathematical concepts. |
| modern | Modern mathematics has revolutionized the way we approach problem-solving and data analysis. |
| elementary | Elementary mathematics is the study of basic arithmetic, algebra, geometry, and statistics. |
| advanced | The advanced mathematics course delved into complex concepts and challenging theorems. |
| greek | Ancient Greek mathematics laid the foundations of Western mathematics and is remarkable for its beauty and brilliance. |
| discrete | Discrete mathematics is the study of mathematical structures that are discrete rather than continuous. |
| classical | Classical mathematics has its basis in Greek mathematics. |
| general | His general mathematics skills were very weak. |
| high | The study of high mathematics had always been his passion. |
| simple | Two plus two equals four is a simple mathematics problem. |
| basic | The student performed basic mathematics problems. |
| abstract | Abstract mathematics is often seen as a purely theoretical pursuit, but it has many practical applications in fields such as computer science, physics, and engineering. |
| practical | The students used practical mathematics to calculate the area of the garden. |
| formal | Formal mathematics is the study of mathematical structures that are defined axiomatically. |
| secondary | Secondary mathematics is an important part of a well-rounded education. |
| complex | The physicist utilized advanced statistical models and complex mathematics to analyze the experimental data. |
| mixed | |
| contemporary | The conference will feature presentations on a wide range of topics in contemporary mathematics |
| traditional | I prefer traditional mathematics over modern mathematics. |
| numerical | Numerical mathematics is a branch of mathematics that uses numerical methods to solve problems in science and engineering. |
| sophisticated | |
| theoretical | Theoretical mathematics provides a foundation for understanding the fundamental principles of mathematics. |
| constructive | Constructive mathematics is an approach to mathematics that emphasizes the need for algorithms and proofs that produce concrete, verifiable results. |
| ancient | Ancient mathematics has made significant contributions to modern science and technology. |
| chinese | The Chinese mathematics used the decimal system and place-value notation centuries before these methods were used in the West. |
| western | Western mathematics has a long and rich history. |
| computational | Computational mathematics finds applications in a variety of fields, including physics, engineering, finance, and computer science. |
| grade | I found grade mathematics to be quite challenging. |
| universal | Universal mathematics applies to all mathematical systems. |
| egyptian | Egyptian mathematics was developed along the Nile River about 5,000 years ago. |
| century | The development of century mathematics has made great contributions to human civilization. |
| complicated | |
| indian | Indian mathematics has a rich history that spans several millennia. |
| ordinary | The ordinary mathematics of the arithmetic progression sums to infinity. |
| babylonian | |
| level | She scored above average on the level mathematics test. |
| finite | Finite mathematics is a branch of mathematics that deals with finite sets and their properties. |
| enough | I have enough mathematics for today. |
| intuitionistic | Intuitionistic mathematics is a branch of mathematics that emphasizes the role of constructive proofs. |
| difficult | The difficult mathematics made the students struggle during the test. |
| pythagorean | |
| necessary | It is important to have a solid foundation in necessary mathematics for any scientific field. |
| outside | The world outside mathematics is far more complex |
| rigorous | The student excelled in rigorous mathematics |
| recreational | |
| combinatorial | Combinatorial mathematics involves counting and arranging objects in different ways. |
| junior | The students in junior mathematics class were working on their algebra problems. |
| conventional | The conventional mathematics of trigonometry utilizes the definitions of trigonometric ratios. |
| statistical | Statistical mathematics is used in a variety of fields to analyze and interpret data. |
| japanese | Japanese mathematics has a long and rich history. |
| fuzzy | The fuzzy mathematics approach provides a framework for dealing with imprecise and uncertain data. |
| undergraduate | |
| academic | Her academic mathematics skills were impressive. |
| informal | |
| continuous | Continuous mathematics is a branch of mathematics that deals with the study of continuous functions and their applications. |
| relevant | The research paper does not include relevant mathematics and calculations. |
| symbolic | |
| analytical | Analytical mathematics is a branch of mathematics that uses analytical techniques to solve problems. |
| remedial | John took a remedial mathematics class over the summer to prepare for the SAT. |
| year | |
| meta | |
| vedic | Vedic mathematics simplifies complex mathematical calculations using ancient Indian techniques. |
| linear | The complex linear mathematics problem took the student several hours. |
| arabic | The Indian astronomer and mathematician Aryabhata was one of the earliest scholars to use arabic mathematics |
| actuarial | Dr. Smith excels at actuarial mathematics and is a recognized guru in his field. |
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