ordered existence

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• ordered — or|dered [ˈo:dəd US ˈo:rdərd] adj also well ordered well arranged or controlled ▪ an ordered existence ▪ a well ordered household →↑disordered …   Dictionary of contemporary English

• ordered — also well ordered adjective well arranged or controlled: a well ordered household | an ordered existence compare disordered (1) …   Longman dictionary of contemporary English

• ordered — or|dered [ ɔrdərd ] adjective carefully arranged or organized: Trees had been planted in ordered rows. She led a very ordered existence …   Usage of the words and phrases in modern English

• ordered — UK [ˈɔː(r)də(r)d] / US [ˈɔrdərd] adjective carefully arranged or organized She led a very ordered existence …   English dictionary

• Ordered geometry — is a form of geometry featuring the concept of intermediacy (or betweenness ) but, like projective geometry, omitting the basic notion of measurement. Ordered geometry is a fundamental geometry forming a common framework for affine, Euclidean,… …   Wikipedia

• Ordered pair — In mathematics, an ordered pair (a, b) is a pair of mathematical objects. In the ordered pair (a, b), the object a is called the first entry, and the object b the second entry of the pair. Alternatively, the objects are called the first and… …   Wikipedia

• Ordered group — In abstract algebra, an ordered group is a group (G,+) equipped with a partial order ≤ which is translation invariant ; in other words, ≤ has the property that, for all a , b , and g in G , if a ≤ b then a+g ≤ b+g and g+a ≤ g+b . Note that… …   Wikipedia

• Existence of God — Part of a series on God General conceptions …   Wikipedia

• Partially-ordered group — In abstract algebra, a partially ordered group is a group (G,+) equipped with a partial order ≤ that is translation invariant; in other words, ≤ has the property that, for all a, b, and g in G, if a ≤ b then a+g ≤ b+g and g+a ≤ g+b. An element x… …   Wikipedia

• Non-Archimedean ordered field — In mathematics, a non Archimedean ordered field is an ordered field that does not satisfy the Archimedean property. Examples are the Levi Civita field, the hyperreal numbers, the surreal numbers, the Dehn field, and the field of rational… …   Wikipedia

• The Only Possible Argument in Support of a Demonstration of the Existence of God — is a book by Immanuel Kant, published in 1763. It questions both the ontological argument for God (as proposed by Saint Anselm) and the argument from design. Kant argues that the internal possibility of all things presupposes some existence:… …   Wikipedia