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IBM Forms is a suite of products by IBM's Lotus Software division that interact to develop and deliver data-driven, XML-based electronic forms (e-forms) to end-users. IBM Forms consists of a server, designer, and client viewer that enable creation, deployment, and streamlining of forms-based processes.
Lotus was founded in 1982 by partners Mitch Kapor and Jonathan Sachs with backing from Ben Rosen. [5] By the end of that year the company offered Executive Briefing System, presentation software for the Apple II. [6]
IBM Workplace Client Technology is a defunct application platform built on top of the Eclipse Rich Client Platform (RCP) 3.0, which itself is written in Java.It provides tools to manage rich clients, such as synchronization so that clients can work with data offline, and provisioning so that servers can automatically push down the latest version of applications onto clients.
In addition, some editions of WebSphere Portal include limited entitlements to Lotus Web Content Management, Lotus Quickr document management, Lotus Sametime instant messaging, and Lotus Forms electronic forms. For WebSphere Portal Enable for z/OS, WebSphere Application Server and IBM DB2 database must be purchased separately.
IBM Lotus Forms supports development and deployment of XForms-based pure XML forms. Trial downloads are available of an Eclipse-based visual design environment and a client-side viewer that can run XForms-based forms both in the web browser and as a standalone desktop application. OpenOffice.org versions 2.0 and greater and LibreOffice support ...
Lotus 1-2-3 is a discontinued spreadsheet program from Lotus Software (later part of IBM).It was the first killer application of the IBM PC, was hugely popular in the 1980s, and significantly contributed to the success of IBM PC-compatibles in the business market.
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In probability theory and statistics, the law of the unconscious statistician, or LOTUS, is a theorem which expresses the expected value of a function g(X) of a random variable X in terms of g and the probability distribution of X. The form of the law depends on the type of random variable X in question.