nontranscendental

In mathematics and philosophy, a nontranscendental object or property is one that is bound by the laws and conditions of the physical world. The term is often used in contrast to "transcendental," which refers to something that goes beyond the bounds of the physical world, often appealing to a higher or metaphysical realm.

In mathematics, a nontranscendental number is a number that can be expressed as a root of a polynomials with rational coefficients. This is in contrast to transcendental numbers, which are numbers that cannot be expressed using these polynomials, such as π and e.

In philosophy, the term nontranscendental is often used to describe a worldview that focuses on the everyday, empirical world. This perspective emphasizes the importance of observation and experience in understanding the nature of reality. In this sense, nontranscendental philosophy is often seen as a form of philosophical empiricism.

The concept of nontranscendental is often associated with the German philosopher Immanuel Kant, who argued that human knowledge is limited to the finite, mundane world. Kant's emphasis on the limitations of human knowledge and the importance of experience in understanding reality has had a significant impact on the development of nontranscendental philosophy.

In mathematics, as well as in philosophy, the concept of nontranscendental is often used to describe the finite, bounded nature of reality. It highlights the importance of empirical observation and experience in understanding the nature of the world, and emphasizes the limitations of human knowledge.