In linguistics and semiotics, a notation system is a system of graphics or symbols, characters and abbreviated expressions, used (for example) in artistic and scientific disciplines to represent technical facts and quantities by convention.[1][2] Therefore, a notation is a collection of related symbols that are each given an arbitrary meaning, created to facilitate structured communication within a domain knowledge or field of study.

Standard notations refer to general agreements in the way things are written or denoted. The term is generally used in technical and scientific areas of study like mathematics, physics, chemistry and biology, but can also be seen in areas like business, economics and music.

Written communication

edit

Writing systems

edit
  • Phonographic writing systems, by definition, use symbols to represent components of auditory language, i.e. speech, which in turn refers to things or ideas. The two main kinds of phonographic notational system are the alphabet and the syllabary. Some written languages are more consistent in their correlation of written symbols (or graphemes) with sound (or phonemes), and are therefore considered to have better phonemic orthography.
  • Ideographic writing, by definition, refers to things or ideas independently of their pronunciation in any language. Some ideographic systems are also pictograms that convey meaning through their pictorial resemblance to a physical object.

Linguistics

edit

Biology and medicine

edit

Chemistry

edit
  • A chemical formula describes a chemical compound using element symbols and subscripts, e.g. H
    2
    O
    for water or C
    6
    H
    12
    O
    6
    for glucose
  • SMILES is a notation for describing the structure of a molecule with a plain text string, e.g. N=N for nitrogen or CCO for ethanol

Computing

edit

Logic

edit

A variety of symbols are used to express logical ideas; see the List of logic symbols

Management

edit
  • Time and motion study symbols such as therbligs

Mathematics

edit

Physics

edit

Typographical conventions

edit
  • Infix notation, the common arithmetic and logical formula notation, such as "a + bc".
  • Polish notation or "prefix notation", which places the operator before the operands (arguments), such as "+ a b".
  • Reverse Polish notation or "postfix notation", which places the operator after the operands, such as "a b +".

Sports and games

edit

Graphical notations

edit

Music

edit
  • Musical notation permits a composer to express musical ideas in a musical composition, which can be read and interpreted during performance by a trained musician; there are many different ways to do this (hundreds have been proposed), although staff notation provides by far the most widely used system of modern musical symbols.

Dance and movement

edit

Science

edit
  • Feynman diagrams permit a graphical representation of a perturbative contribution to the transition amplitude or correlation function of a quantum mechanical or statistical field theory
  • Structural formulas are graphical representations of molecules
  • Venn diagrams shows logical relations between a finite collection of sets.
  • Drakon-charts are a graphical representation of algorithms and procedural knowledge.
  • Unified Modeling Language is a standard notation for many types of diagrams

Other systems

edit

See also

edit

References

edit
  1. ^ Crystal, David (2011). Dictionary of Linguistics and Phonetics. John Wiley & Sons. ISBN 9781444356755.
  2. ^ "Notation". Merriam-Webster Dictionary. Encyclopædia Britannica. Retrieved 6 September 2013.

Further reading

edit