Morphic groups
نویسندگان
چکیده
منابع مشابه
Some Propreties on Morphic Groups
The paper must have abstract. In this paper we continue the investigations on morphic groups. We also show that if a group is normaly uniserial and of order p3 with p prime it must be morphic and so give a negative answer to one of the questions of [4]. We caractrize the morphic groups of order p3 with p an odd prime. We also explore the set of subgroups of a morphic group which still morphic b...
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In this paper, we introduce a new type of computation called “Morphic Computing”. Morphic Computing is based on Field Theory and more specifically Morphic Fields. Morphic Fields were first introduced by Rupert Sheldrake [1981] from his hypothesis of formative causation that made use of the older notion of Morphogenetic Fields. Rupert Sheldrake [1981] developed his famous theory, Morphic Resonan...
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Morphic Computing is based on Field Theory [14-16] and more specifically Morphic Fields. Morphic Fields were first introduced by [18] from his hypothesis of formative causation that made use of the older notion of Morphogenetic Fields. [18] developed his famous theory, Morphic Resonance, on the basis of the work by French philosopher Henri Bergson. Morphic Computingis based on Field Theory and ...
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Relatively morphic submodules are defined and a new class of modules between morphic and Hopfian modules is singled out. Special care is given to the Abelian groups case.
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This note is a response to one of the problems posed by Kwa´sniewski in [1, 2], see also [3] i.e. GCD-morphic Problem III. We show that any GCD-morphic sequence F is at the point product of primary GCD-morphic sequences and any GCD-morphic sequence is encoded by natural number valued sequence satisfying condition (C1). The problem of general importance-for example in number theory was formulate...
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ژورنال
عنوان ژورنال: Journal of Pure and Applied Algebra
سال: 2010
ISSN: 0022-4049
DOI: 10.1016/j.jpaa.2009.12.026