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The main CONSORT Statement is based on the "standard" two-group parallel design. Extensions of the CONSORT Statement have been developed to give additional guidance for randomized trials with specific designs (e.g., cluster randomized trials, [3] noninferiority and equivalence trials, [4] pragmatic trials [5]), data (e.g., harms, [6] abstracts [7]), type of target outcome, [8] and various ...
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The PRISMA flow diagram, depicting the flow of information through the different phases of a systematic review. PRISMA (Preferred Reporting Items for Systematic Reviews and Meta-Analyses) is an evidence-based minimum set of items aimed at helping scientific authors to report a wide array of systematic reviews and meta-analyses, primarily used to assess the benefits and harms of a health care ...
The stepped-wedge design involves the collection of observations during a baseline period in which no clusters are exposed to the intervention. Following this, at regular intervals, or steps, a cluster (or group of clusters) is randomized to receive the intervention [5] [6] and all participants are once again measured. [7]
Control charts are graphical plots used in production control to determine whether quality and manufacturing processes are being controlled under stable conditions. (ISO 7870-1) [1] The hourly status is arranged on the graph, and the occurrence of abnormalities is judged based on the presence of data that differs from the conventional trend or deviates from the control limit line.
In the theory of CN groups, a 3-step group (for some prime p) is a group such that: G = O p,p ',p (G) O p,p ′ (G) is a Frobenius group with kernel O p (G) G/O p (G) is a Frobenius group with kernel O p,p ′ (G)/O p (G) Any 3-step group is a solvable CN-group, and conversely any solvable CN-group is either nilpotent, or a Frobenius group, or ...
A royal consort is the spouse of a serving monarch, whose main duty is to provide support and companionship during their reign. Unlike the king or queen, they do not have a formal position or set ...
The construction of arithmetic Kleinian groups from quaternion algebras gives rise to particularly interesting hyperbolic manifolds. On the other hand, they are in some sense "rare" among hyperbolic 3-manifolds (for example hyperbolic Dehn surgery on a fixed manifold results in a non-arithmetic manifold for almost all parameters).