make regular

  • 1regular — ▪ I. regular reg‧u‧lar 1 [ˈregjlə ǁ ər] adjective 1. happening at the same time each day, month, year etc, usually quite often: • At least the job guarantees you a regular income. • Payments should be made at regular intervals, preferably weekly …

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  • 2Make (magazine) — Make Editor in Chief Mark Frauenfelder Categories Do it yourself (DIY) Frequency Quarterly Founder Dale Dougherty First issue January 2005 Company …

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  • 3Make It or Break It — intertitle Genre Drama Format Teen/family drama …

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  • 4Make Love, Not Warcraft — South Park episode Episode no. Season 10 Episode 8 Directed by Trey Parker Written by …

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  • 5Regular clergy — Regular clergy, or just regulars, is applied in the Roman Catholic Church to clerics who follow a rule (Latin regula ) in their life. Strictly, it means those members of religious orders who have made solemn profession. It contrasts with secular… …

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  • 6Make or Break TV — is a Canadian thirteen episode half hour documentary television series produced by Make Believe Media Inc. and currently airs on TVtropolis. The first episode premiered on Thursday September 4, 2008 and was repeated in the show s regular time… …

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  • 7make recruitments — ► to get someone to join a company or organization : »We sometimes engage workers on a temporary basis until regular or permanent recruitments can be made. Main Entry: ↑recruitment …

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  • 8Regular function — In complex analysis, see holomorphic function. In mathematics, a regular function in the sense of algebraic geometry is an everywhere defined, polynomial function on an algebraic variety V with values in the field K over which V is defined. For… …

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  • 9Regular polytope — In mathematics, a regular polytope is a polytope whose symmetry is transitive on its flags, thus giving it the highest degree of symmetry. All its elements or j faces (for all 0≤ j ≤ n , where n is the dimension of the polytope) cells, faces and… …

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  • 10Regular language — In theoretical computer science, a regular language is a formal language (i.e., a possibly infinite set of finite sequences of symbols from a finite alphabet) that satisfies the following equivalent properties: * it can be accepted by a… …

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