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et alibi (et al.) and elsewhere: A less common variant on et cetera ("and the rest") used at the end of a list of locations to denote unenumerated/omitted ones. et alii, et aliae, et alia (et al.) and others: Used similarly to et cetera ("and the rest") to denote names that, usually for the sake of space, are unenumerated/omitted.
Where periods are used, it is "Ed.D." et seq. et seqq. et sequa. et sequens "and the words, pages, etc. that follow" Used when referring the reader to a passage beginning in a certain place, and continuing, e.g., "p.6 et seqq." means "page 6 and the pages that follow". Use et seqq. or et sequa. if "the following" is plural. et ux. et uxor "and ...
Used in genealogical records, often abbreviated as d.v.m., to indicate a person who predeceased his or her mother. decessit vita patris: died in the lifetime of the father: Used in genealogical records, often abbreviated as d.v.p., to indicate a person who predeceased his or her father. decus et tutamen: an ornament and a safeguard
The &c (et ceterarum, "Protector of England, Scotland and Ireland and another") shows that Oliver Cromwell did not renounce the English claims on France. Et cetera (English: / ɛ t ˈ s ɛ t ə r ə, ɛ k-/, Latin: [ɛt ˈkeːtɛra]), abbreviated to etc., et cet., &c. or &c, [1] [2] is a Latin expression that is used in English to mean "and other things", or "and so forth".
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The et-ligature, however, continued to be used and gradually became more stylized and less revealing of its origin (figures 4–6). [ 11 ] The modern italic type ampersand is a kind of " et " ligature that goes back to the cursive scripts developed during the Renaissance .
In 1965, Solovev [2] proposed the use of total duration instead of the duration of surface waves. In 1972, Lee et al. [3] used coda duration for the first time to estimate Richter magnitude of local Californian earthquakes. Based on their study, they suggested that it is appropriate to estimate the magnitude of local earthquakes using signal ...
This article follows the conventions used by Cormen et al., according to which all values are distinct and the minimum value is obtained from =. [ 2 ] With these conventions, the maximum value, among a collection of n {\displaystyle n} values, is obtained by setting k = n {\displaystyle k=n} .