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A frame's terminals are already filled with default values, which is based on how the human mind works.. For example, when a person is told "a boy kicks a ball", most people will visualize a particular ball (such as a familiar soccer ball) rather than imagining some abstract ball with no attributes.
Kripke semantics (also known as relational semantics or frame semantics, and often confused with possible world semantics) [1] is a formal semantics for non-classical logic systems created in the late 1950s and early 1960s by Saul Kripke and André Joyal.
The frame problem occurs even in very simple domains. A scenario with a door, which can be open or closed, and a light, which can be on or off, is statically represented by two propositions and .
Frame semantics is a theory of linguistic meaning developed by Charles J. Fillmore [1] that extends his earlier case grammar.It relates linguistic semantics to encyclopedic knowledge.
A proper frame, or comoving frame, is a frame of reference that is attached to an object. The object in this frame is stationary within the frame, which is useful for many types of calculations.
A description logic (DL) models concepts, roles and individuals, and their relationships.. The fundamental modeling concept of a DL is the axiom—a logical statement relating roles and/or concepts. [2]
Formal semantics is the study of grammatical meaning in natural languages using formal concepts from logic, mathematics and theoretical computer science.It is an interdisciplinary field, sometimes regarded as a subfield of both linguistics and philosophy of language.
In philosophy, the term formal ontology is used to refer to an ontology defined by axioms in a formal language with the goal to provide an unbiased (domain- and application-independent) view on reality, which can help the modeler of domain- or application-specific ontologies to avoid possibly erroneous ontological assumptions encountered in modeling large-scale ontologies.