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looking at this crossword definition, it has 5 letters.
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Possible Answers:
LINE.
Last seen on: –Eugene Sheffer – King Feature Syndicate Crossword – Mar 27 2023
–LA Times Crossword, Mon, Jan 23, 2023
USA Today Crossword – Oct 11 2022
Random information on the term “Queue”:
Queue areas are places in which people queue (first-come, first-served) for goods or services. Such a group of people is known as a queue (British usage) or line (American usage), and the people are said to be waiting or standing in a queue or in line, respectively. (In the New York City area, the phrase on line is often used in place of in line.) Occasionally, both the British and American terms are combined to form the term “queue line”.
Examples include checking out groceries or other goods that have been collected in a self service shop, in a shop without self-service, at an ATM, at a ticket desk, a city bus, or in a taxi stand.
Queueing is a phenomenon in a number of fields, and has been extensively analysed in the study of queueing theory. In economics, queueing is seen as one way to ration scarce goods and services.
The first written description of people standing in line is found in an 1837 book, The French Revolution: A History by Thomas Carlyle. Carlyle described what he thought was a strange sight: people standing in an orderly line to buy bread from bakers around Paris.
Random information on the term “LINE”:
In geometry, a line is an infinitely long object with no width, depth, or curvature. Thus, lines are one-dimensional objects, though they may exist in two, three, or higher dimension spaces. The word line may also refer to a line segment in everyday life, which have two points to denote its ends. Lines can be referred by two points that lay on it (e.g., A B ↔ {\textstyle {\overleftrightarrow {AB}}} ) or by a single letter (e.g., ℓ {\displaystyle \ell } ).
Euclid described a line as “breadthless length” which “lies equally with respect to the points on itself”; he introduced several postulates as basic unprovable properties from which he constructed all of geometry, which is now called Euclidean geometry to avoid confusion with other geometries which have been introduced since the end of the 19th century (such as non-Euclidean, projective and affine geometry).