Examples of using Constructible in English and their translations into Greek
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Colloquial
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Official
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Medicine
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Ecclesiastic
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Financial
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Official/political
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Computer
Is constructible or not.
This land is constructible.
Constructible zone 95000 USD.
Nice building lot. MFH also constructible.
This land is constructible up to 277 sq.m. of housing.
Example: The set{5,is constructible.
A regular n-gon is constructible using straightedge and compass if and only if.
Purchase| Nice building lot. MFH also constructible.
Some of the land is constructible and divisible.
Using this we can expand the definition of each constructible set.
This land is constructible and is close to all services(Water, Electricity, and Telephony).
Test whether a given object is constructible.
By contrast, in Gödel's constructible universe L, one uses only those subsets of the previous stage that are.
Which regular polygons are constructible polygons?[1].
An important consequence of the transcendence of pi is the fact that it is not constructible!
He dubbed his new world the“constructible universe”- or simply“I”.
The main difference is that it is necessarythe plot's area is smaller, so as to be considered constructible.
For instance, the issue of constructible numbers showed some mathematical limitations, and the field of Galois theory was developed.
The"axiom of constructibility", aka"V=L", says that every set(of V)is constructible, i.e. in L.
The sets in L(A) or L[A]are usually not actually constructible and that the properties of these models may be quite different from the properties of L itself.
Some of these involve the"fine structure" of L,which was first described by Ronald Bjorn Jensen in his 1972 paper entitled"The fine structure of the constructible hierarchy".
In one ofthe most beautiful and closest areas to Nafplio, a constructible plot with a total surface of 9.506 m2 is available for sale.
There are various ways of well-ordering L. Some of these involve the"fine structure" of L,which was first described by Ronald Bjorn Jensen in his 1972 paper entitled"The fine structure of the constructible hierarchy".
The regular 257-gon(one with all sides equal and all angles equal)is of interest for being a constructible polygon: that is, it can be constructed using a compass and an unmarked straightedge.
In this, he proved that the constructible universe is an inner model of ZF set theory, and also that the axiom of choice and the generalized continuum hypothesis are true in the constructible universe.
Gödel showed that both the axiom of choice(AC) andthe generalized continuum hypothesis(GCH) are true in the constructible universe, and therefore must be consistent with the Zermelo-Frankel axioms for set theory(ZF).
By contrast, in Gödel's constructible universe L, one uses only those subsets of the previous stage that are: definable by a formula in the formal language of set theory with parameters from the previous stage and with the quantifiers interpreted to range over the previous stage.
It is essential to remember that the sets in L(A) orL are usually not actually constructible and that the properties of these models may be quite different from the properties of L itself.
Kurt Gödel showed that GCH is a consequence of ZF+ V=L(the axiom that every set is constructible relative to the ordinals), and is therefore consistent with ZFC.
And the mathematical model of that is that we don't lose anything when we have the affirmation that all sets are constructible, that is to say all parts of sets are constructible, that is to say finally all parts have a clear definition.
