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SuicideFuel Luaghing

Nig nog pilled

Nig nog pilled

Living inferno
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Joined
Nov 8, 2023
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Its over when you laugh at videos by yourself for entire life.
Eg no one is there with you and internet "FrIeNdS" don't count
 
Relatable, no denying it.
 
Luaghing.

“In English, the study of meaning in language has been known by many names that involve the Ancient Greek word σῆμα (sema, "sign, mark, token").
In 1690, a Greek rendering of the term semiotics, the interpretation of signs and symbols, finds an early allusion in John Locke's An Essay Concerning Human Understanding:

The third Branch may be called σηµιωτικὴ [simeiotikí, "semiotics"], or the Doctrine of Signs, the most usual whereof being words, it is aptly enough termed also λογικὴ, Logick.

In 1831, the term sematology is suggested for the third branch of division of knowledge akin to Locke; the "signs of our knowledge".[2]

In 1857, the term semasiology (borrowed from German Semasiologie) is attested in Josiah W. Gibbs' Philological studies with English illustrations:[3]

The development of intellectual and moral ideas from physical, constitutes an important part of semasiology, or that branch of grammar which treats of the development of the meaning of words. It is built on the analogy and correlation of the physical and intellectual worlds.

In 1893, the term semantics is used to translate French sémantique as used by Michel Bréal.[4] Some years later, in Essai de Sémantique, Bréal writes:[5]

What I have tried to do is to draw some broad lines, to mark some divisions and as a provisional plan on a field not yet exploited, and which requires the combined work of several generations of linguists. I therefore ask the reader to consider this book as a simple Introduction to the science I have proposed to call Semantics. [In footnote:] Σημαντικὴ τέχνη, the science of significations [i.e., what it means], from the verb σημαίνω "to signify", as opposed to Phonetics, the science of sounds [i.e., what it sounds like].

In 1922, the concept of semantics is attested in mathematical logic amidst a group of scholars in Poland including Leon Chwistek, Leśniewski, Łukasiewicz, Kotarbinski, Adjukiewicz, and Tarski. According to Allen Walker Read, they had been influenced by French culture; moreover, later, their work influenced Alfred Korzybski's usage of the term.[2][6][7]

In the 1960s, semantics for programming languages is attested in publications by Robert W. Floyd and Tony Hoare, later termed axiomatic semantics; its chief application is formal verification of computer programs. Some years later, the terms operational semantics and denotational semantics emerged.[8] Floyd, in the lead to his 1967 paper Assigning meanings to programs, writes:[9]

A semantic definition of a programming language, in our approach, is founded on a syntactic definition. It must specify which of the phrases in a syntactically correct program represent commands, and what conditions must be imposed on an interpretation in the neighborhood of each command.


“In linguistics, semantics is the subfield that studies meaning.[10] Semantics can address meaning at the levels of words, phrases, sentences, or larger units of discourse. Two of the fundamental issues in the field of semantics are that of compositional semantics (which applies to how smaller parts, like words, combine and interact to form the meaning of larger expressions, such as sentences) and lexical semantics (the nature of the meaning of words).[10] Other prominent issues are those of context and its role on interpretation, opaque contexts, ambiguity, vagueness, entailment, and presuppositions.[10]
Several disciplines and approaches have contributed to the often-disagreeing field of semantics. One of the crucial questions which unites different approaches to linguistic semantics is that of the relationship between form and meaning.[11] Some major contributions to the study of semantics have derived from studies in the 1980–1990s in related subjects of the syntax–semantics interface and pragmatics.[10]

The semantic level of language interacts with other modules or levels (like syntax) in which language is traditionally divided. In linguistics, it is typical to talk in terms of "interfaces" regarding such interactions between modules or levels. For semantics, the most crucial interactions are considered those with syntax (the syntax–semantics interface), pragmatics, and phonology (regarding prosody and intonation).[10]

Disciplines and paradigms in linguistic semantics​

Formal semantics​

Main article: Formal semantics (linguistics)
Formal semantics seeks to identify domain-specific operations in minds which speakers perform when they compute a sentence's meaning on the basis of its syntactic structure. Theories of formal semantics are typically placed on top of theories of syntax, such as generative syntax or combinatory categorial grammar, and provided a model theory based on mathematical tools, such as typed lambda calculi. The field's central ideas are rooted in early twentieth century philosophical logic, as well as later ideas about linguistic syntax. It emerged as its own subfield in the 1970s after the pioneering work of Richard Montague and Barbara Partee and continues to be an active area of research.”
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Her...claim really won't work because I can extend it at any point.
 
Don't bother.


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logic, mathematics, computer science, and linguistics, a formal language consists of words whose letters are taken from an alphabet and are well-formed according to a specific set of rules called a formal grammar.

The alphabet of a formal language consists of symbols, letters, or tokens that concatenate into strings called words.[1] Words that belong to a particular formal language are sometimes called well-formed words or well-formed formulas. A formal language is often defined by means of a formal grammar such as a regular grammar or context-free grammar, which consists of its formation rules.

In computer science, formal languages are used among others as the basis for defining the grammar of programming languages and formalized versions of subsets of natural languages in which the words of the language represent concepts that are associated with meanings or semantics. In computational complexity theory, decision problems are typically defined as formal languages, and complexity classes are defined as the sets of the formal languages that can be parsed by machines with limited computational power. In logic and the foundations of mathematics, formal languages are used to represent the syntax of axiomatic systems, and mathematical formalism is the philosophy that all of mathematics can be reduced to the syntactic manipulation of formal languages in this way.
 
Its over when you laugh at videos by yourself for entire life.
Eg no one is there with you and internet "FrIeNdS" don't count
I sometimes laugh at inkler posts for like 10 minutes straight. Over for me
 
Are you having a stroke?
 

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