in any form
71Havering Sixth Form College — Infobox UK school name = Havering Sixth Form College size = latitude = longitude = dms = motto = motto pl = established = 1991 approx = closed = c approx = type = Sixth Form College religion = president = head label = Principal head = Paul… …
72SEC Form N-8A — A filing with the Securities and Exchange Commission (SEC) that must be submitted by an investment company registering under and pursuant to section 8(a) of the Investment Company Act of 1940. SEC Form N 8A contains information on the type of… …
73om|ni|form — «OM nuh fawrm», adjective. of all forms or shapes; taking any form or shape: »the omniform sea. ╂[< Latin omniformis < omnis all + forma form] …
74To form on — Form Form, v. i. 1. To take a form, definite shape, or arrangement; as, the infantry should form in column. [1913 Webster] 2. To run to a form, as a hare. B. Jonson. [1913 Webster] {To form on} (Mil.), to form a lengthened line with reference to… …
75Logarithmic form — Any formula written in terms of logarithms may be said to be in logarithmic form.Logarithmic differential formsIn contexts including complex manifolds and algebraic geometry, a logarithmic differential form is a 1 form that, locally at least, can …
76linguistic form — any meaningful unit of speech, as a sentence, phrase, word, morpheme, or suffix. [1920 25] * * * …
77end form — Any type of connector at the end of a hose or pipe …
78Differential form — In the mathematical fields of differential geometry and tensor calculus, differential forms are an approach to multivariable calculus that is independent of coordinates. Differential forms provide a better[further explanation needed] definition… …
79Volume form — In mathematics, a volume form is a nowhere zero differential n form on an n manifold. Every volume form defines a measure on the manifold, and thus a means to calculate volumes in a generalized sense. A manifold has a volume form if and only if… …
80Jordan normal form — In linear algebra, a Jordan normal form (often called Jordan canonical form)[1] of a linear operator on a finite dimensional vector space is an upper triangular matrix of a particular form called Jordan matrix, representing the operator on some… …
