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PRO Definition & Meaning - Merriam-Webster
1. an argument or evidence in affirmation; an appraisal of the pros and cons. 2. the affirmative side or one holding it.
www.merriam-webster.com
www.merriam-webster.com
Homepage | Pro Bikegear
Boost your bicycle experience with the latest material and design technologies provided by PRO. Check our website to learn more!
www.pro-bikegear.com
www.pro-bikegear.com
Pro - Definition, Meaning & Synonyms - Vocabulary.com
Pro is a Latin root word meaning for. If you make a list of pros and cons, you are listing the reasons for doing something and the reasons not to, respectively.
www.vocabulary.com
www.vocabulary.com
pro-
▪ I. pro-, prefix1 The Latin adv. and prep. (see above), used in combination with verbs and their derivatives, and sometimes with other words not of verbal derivation. (Unlike the Gr. προ-, the L. was originally and usually prō-; but in some compounds it was occasionally and in others usually or alw...
Oxford English Dictionary
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PRO | definition in the Cambridge English Dictionary
PRO meaning: 1. an advantage to or a reason for doing something: 2. a person who plays a sport as a job rather…. Learn more.
dictionary.cambridge.org
dictionary.cambridge.org
Definition of PRO - NCI Dictionary of Cancer Terms
Information about a patient's health that comes directly from the patient. Examples of PROs include a patient's description of their symptoms.
www.cancer.gov
www.cancer.gov
pro- | Etymology of prefix pro- by etymonline
pro-word-forming element meaning "forward, forth, toward the front" (as in proclaim, proceed); "beforehand, in advance" (prohibit, provide); "taking care of" (); "in place of, on behalf of" (proconsul, pronoun); from Latin pro (adv., prep.) "on behalf of, in place of, before, for, in exchange for, just as," which also was used as a first element in compounds and had a collateral form por-.
www.etymonline.com
Pro - Wikipedia
Pro is an abbreviation meaning "professional". Contents. 1 People; 2 Occupations; 3 Linguistics; 4 Political parties; 5 Organizations; 6 Science and ...
en.wikipedia.org
en.wikipedia.org
Pro - Etymology, Origin & Meaning
Pro originates from Latin pro, meaning "on behalf of" or "for." It shortened professional (1866) and also means "a consideration in favor" (c. 1400).
www.etymonline.com
www.etymonline.com
PRO Synonyms: 100 Similar and Opposite Words - Merriam-Webster
Synonyms for PRO: professional, expert, skilled, proficient, technical, skillful, specialist, specialized; Antonyms of PRO: nonprofessional, lay, general, ...
www.merriam-webster.com
www.merriam-webster.com
PRO Definition & Meaning | Dictionary.com
plural · a proponent of an issue; a person who upholds the affirmative in a debate. · an argument, consideration, vote, etc., for something.
www.dictionary.com
www.dictionary.com
pro-
pro-pref 前缀1 (with ns and adjs 与名词和形容词连用) in favour of; supporting 亲; 支持: pro-abortion pro-American. Cf 参看 anti-.2 (with ns 与名词连用) acting as 代; 代理 pro-vice-chancellor * pronoun.
牛津英汉双解词典
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Unipotent action of pro-$p$-group Say $p$ and $\ell$ are distinct prime numbers. Let $G$ be a pro-$p$-group which acts continuously on a finite-dimensional $\mathbb{Q}_\ell$-vector space $V$. Assume that the action ...
Then $f(G)$ is a pro-$p$-group (as a quotient of $G$). It follows that $f(G)\cap U$ is both pro-$p$ and pro-$\ell$, hence trivial, so $f(G)$ is discrete, hence finite.
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Is the product of pro-$\mathcal C$ groups also a pro-$\mathcal C$ group? Let $\mathcal C$ be a class of finite groups which is closed for subgroups and direct products and call a topological group $G$ a pro-$\mathcal ...
Let $G=\prod_{i\in I}G_i$; in $G$ consider all normal subgroups $N$ which are of the following form: $$(\prod_{i\ne i_1,\dots,i_n}G_i)\times N_{i_1}\times\cdots N_{i_n}$$ where $\\{i_1,\dots,i_n\\}$ runs through all finite subsets of $I$ and the $N_{i_k}$ is a closed normal subgroup of $G_{i_k}$ suc...
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Meta-procyclic groups. > **Theorem.** _A pro- $p$ group is meta-procyclic iff it is a inverse limit of metacyclic $p$-groups._ _Proof_. Let $G$ be a meta-procyclic pro-$p$ group with normal subgroup $N$ and let $M$ b...
$G/M/(NM/M)$ is a quotient of $G/N$ (by $NM/N$) which is cyclic by assumption.
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