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Om vs Lem - What's the difference?

om | lem | Related terms |

Om is a related term of lem.


As a verb om

is embrace, hug.

As an initialism lem is

(logic) law of excluded middle.

om

English

Alternative forms

* aum

Noun

(en noun)
  • (Hinduism, Buddhism) A sacred, mystical syllable used in prayer and meditation.
  • * 1982 , (Lawrence Durrell), Constance'', Faber & Faber 2004 (''Avignon Quintet ), p. 800:
    • In fact it sounded exactly like the voice of Livia, her vanished sister, and, like her, it was intoning the Aum just as she used once to do at the beginning of her yoga sessions.
  • * 2001 , Hazel Curry, The Guardian , 20 Oct 2001:
    • Om is pronounced "a-a-o-o-u-u-m-m" and is repeated slowly for as long as possible.

    Anagrams

    * English two-letter words ----

    lem

    English

    (wikipedia LEM) ===(en)=== (en noun)
  • (US, space science) originally Lunar Excursion Module, latterly Lunar Module

    • Synonyms

    * (Lunar Module) LM

    Related terms

    * (Lunar Module) SM, CM, OM

    See also

    * (Lunar Module) (Lunar Excursion Module)

    Initialism

    (Initialism) (head)
  • (logic) law of excluded middle
  • * 2005 , Andrej Bauer, Mathematics and Computation: The Law of Excluded Middle
    • What constructive mathematicians know is that there are mathematical universes in which sets are like topological spaces and properties are like open sets. In fact, these universes are well-known to classical mathematicans (they are called toposes''), but they look at them from “the outside”. When we consider what mathematicians who live in such a universe see, we discover many fascinating kinds of mathematics, which tend to be constructive. The universe of classical mathematics is special because in it all sets are like discrete topological spaces. In fact, one way of understanding LEM''' is “all spaces/sets are discrete”. Is this really such a smart thing to assume? If for no other reason, ' LEM should be abandonded because it is quite customary to consider “continuous” and “discrete” domains in applications in computer science and physics. So what gives mathematicians the idea that all domains are discrete?

    Anagrams

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