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Usage of first and firstly at the beginning of a sentence since 1800. Position at the beginning means they are likely both sentential adverbs. Numerical adjectives (first, second, last) rarely are used in an -ly form despite having a valid alternative. While words like firstly and lastly exist, their flat
The first two in the sequence are by far the most common; 'tertiary' appears occasionally, and higher numbers are rare except in specialized contexts ('quaternary period'). The Greek series proto- , deutero- , trito- , ... is only found in prefixes, generally scholarly and technical coinages, e.g. protagonist, deuteragonist, tritagonist ...
One example: Chinese: 妈妈骑马马慢妈妈骂马; pinyin: māma qí mǎ, mǎ màn, māma mà mǎ; lit. 'Mother is riding a horse... the horse is slow... mother scolds the horse'. [37] Lion-Eating Poet in the Stone Den: poem of 92 characters, all with the sound shi (in four different tones) when read in Modern Standard Mandarin
To introduce an item in a series: [9] finally, first, for another, for one thing, in addition, in the first place, in the second place, last, next, second, then [10] To introduce an example: [11] for example, for instance, in particular, namely, specifically, that is
The words second and last next to each other set up a contradiction in my mind because the position "second" on its own always means second from the beginning. D b f i r s 21:40, 9 October 2014 (UTC) Second to last is the usual American English expression; second to the last is much less common. Second last just sounds wrong in American English.
First-order approximation is the term scientists use for a slightly better answer. [3] Some simplifying assumptions are made, and when a number is needed, an answer with only one significant figure is often given ("the town has 4 × 10 3, or four thousand, residents"). In the case of a first-order approximation, at least one number given is exact.
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Cantor proved that the cardinality of the second number class is the first uncountable cardinality. [12] Cantor's second theorem becomes: If P ′ is countable, then there is a countable ordinal α such that P (α) = ∅. Its proof uses proof by contradiction. Let P ′ be countable, and assume there is no such α. This assumption produces two ...