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Definition: Unimmanently, also known as a completely or fully enclosed space, is an object that is not open to air or water. It can be defined as having no openings in its interior and therefore being closed to external forces. Examples of unimmanently objects include rooms, tanks, and underground passages.
Definition: Unimmanent is a term that refers to a situation where something or someone has no inherent need, dependence, or connection with another. It is often used in the context of science and technology to describe a phenomenon where an object cannot be directly influenced by external forces, such as light, heat, or electromagnetic fields.
Definition: Non-immanently means that a function f is continuous at every point x in its domain, but it is not necessarily differentiable there. This means that for any given value of x, the function f(x) has an antiderivative that exists and is equal to the original function, but it does not have a derivative.
Definition: The term "non-immanent" is defined as something that has no effect or influence on another. It refers to a phenomenon that occurs without any external forces acting upon it, such as an earthquake or a volcanic eruption. Non-immanent phenomena are often described in terms of their absence from the observable world and their inability to cause significant harm or disruption to other systems.
Definition: Immantle is a type of substance that can exist in two states: solid and liquid. It is commonly used in the construction industry as a material for waterproofing and sealing. The term "immantle" comes from the Latin word "immanent," which means "to be present."
Definition: In mathematics, an "immanently" defined set is a set that can be defined without any additional information. This means that it has no extra structure or properties that can be determined from its elements. For example, consider the set of all integers modulo 12 (i.e., {x | x ≡ 0 (mod 12)}). If we define this set as having an "immanently defined" property, then there would be no additional structure or properties that
Definition: Immanentistic philosophy is a philosophical and political ideology that emphasizes the idea of the world as an inherently self-contained, unchangeable entity. It posits that reality is beyond human control or influence, and that only through divine revelation can knowledge be gained. Immanentism seeks to establish a new order where humans are seen as agents of change rather than passive recipients of natural processes. This philosophy has roots in ancient Indian philosophy, where the concept of "samsara" (the cycle of birth
Definition: An immanentist is a philosophical and political ideology that advocates for the idea that human beings are fundamentally or inherently part of the natural world, rather than separate entities from it. This philosophy emphasizes the interconnectedness of humans with the natural world, arguing that individuals have no inherent freedom to choose their own destinies but are instead influenced by their environment and the forces at play within it. Immanentists often advocate for a reductionist view of human nature, viewing humans as objects rather than beings capable of
Definition: Immanentism is a philosophical and political theory that emphasizes the idea that human beings are inherently capable of creating, or creating their own reality. This view suggests that humans are not merely passive objects in the world, but actively participate in shaping it through their actions and decisions. The term "immanent" refers to something being present within itself, or having a presence or influence on its surroundings. In philosophy, immanence is often associated with concepts such as free will, determinism, and the
Definition: In mathematics, an "immanental" object is a mathematical object that can be expressed as an algebraic combination of other objects. This means that it has a form that involves addition and multiplication in its definition rather than subtraction or division. Immanuel Kant, one of the most famous philosophers of the 19th century, famously stated that "The only true philosophy is the philosophical philosophy" (into which this concept can be applied), suggesting that mathematical objects should be considered as immanental