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"uninterpreted" Definitions
  1. not interpreted

37 Sentences With "uninterpreted"

How to use uninterpreted in a sentence? Find typical usage patterns (collocations)/phrases/context for "uninterpreted" and check conjugation/comparative form for "uninterpreted". Mastering all the usages of "uninterpreted" from sentence examples published by news publications.

For most of America's history, the Second Amendment stood as an uninterpreted relic of the founding era.
His style is not demonstrative, nor overtly shaped — the aim seeming to be to make things appear as uninterpreted as possible.
There's still an incredible amount of work to be done, especially when you consider that the majority of human genetic variations remain uninterpreted.
The original myth may have been told as uninterpreted fact, but later re-tellers are and must be conscious of who their audience is and the purpose of the telling.
For Campbell, a hero is someone who goes beyond common knowledge and everyday society (what he calls "interpreted experience") and into the wilds of new things (what he calls "uninterpreted experience").
The hospital secured a dedicated power cable from Akosombo to supply them with uninterpreted electricity.
History and Truth. Translated by C. A. Kelbley. Evanston: Northwestern University press. (2nd edition 1965) Historical accounts are always partial and potentially misrepresent since historians do not work with bare, uninterpreted facts.
An example of uninterpreted functions in SMT-LIB, an input standard for SMT Solvers: (declare-fun f (Int) Int) (assert (= (f 10) 1)) This is satisfiable: `f` is an uninterpreted function. All that is known about `f` is its signature, so it is possible that `f(10) = 1`. (declare-fun f (Int) Int) (assert (= (f 10) 1)) (assert (= (f 10) 42)) This is unsatisfiable: although `f` has no interpretation, it is impossible that it returns different values for the same input.
In mathematical logic, an uninterpreted function or function symbol is one that has no other property than its name and n-ary form. Function symbols are used, together with constants and variables, to form terms. The theory of uninterpreted functions is also sometimes called the free theory, because it is freely generated, and thus a free object, or the empty theory, being the theory having an empty set of sentences (in analogy to an initial algebra). Theories with a non-empty set of equations are known as equational theories.
As with field notes, remote sensing data (aerial and satellite photography, for example), is raw and uninterpreted. It may contain holes (due to cloud cover for example) or inconsistencies (due to the timing of specific image captures). Most modern topographic mapping includes a large component of remotely sensed data in its compilation process.
There is a special policy tag attribute that is part of the security mechanism. Other attributes are uninterpreted by the OSD. These are set on objects by the higher-level storage systems that use the OSD for persistent storage. For example, attributes might be used to classify objects, or to capture relationships among different objects stored on different OSDs.
All aspects of life, from perception to reflection to action, are characterised as interpretative and constructional and constituted by signs. Reality thus depends on systems of description, symbols and interpretations. Consequently, Abel holds that the idea of an uninterpreted reality turns out to be wrong. According to the constitutive role of interpretation he refers to "worlds of interpretation" (in reference to Nelson Goodmans "ways of worldmaking").
Z3 was developed in the Research in Software Engineering (RiSE) group at Microsoft Research and is targeted at solving problems that arise in software verification and software analysis. Z3 supports arithmetic, fixed- size bit-vectors, extensional arrays, datatypes, uninterpreted functions, and quantifiers. Its main applications are extended static checking, test case generation, and predicate abstraction. In 2015, it received the Programming Languages Software Award from ACM SIGPLAN.
Uninterpreted raw genetic data may be downloaded by customers. This provides customers with the ability to choose one of the 23 chromosomes, as well as mitochondrial DNA, and see which base is located in certain positions in genes, and see how these compare to other common variants. Customers who bought tests with an ancestry-related component have online access to genealogical DNA test results and tools, including a relative-matching database.
There are also five 'treasure chests' which contain larger items, but which are not part of this work. Organised loosely according to type (such as bones, glassware, pottery, metal objects), the viewer finds them in seemingly unhistorical and largely uninterpreted arrangements. Antique items sit alongside contemporary items, ephemera and detritus are next to objects of value. Each is a material witness, performing the same function as a historical proof.
It has been assumed that this is intentional, and that the rows following this point concern legends connected specifically to Varinn and his tribe. After the word It is Vélinn ... follows the word Nit. This word remains uninterpreted, and its meaning is unclear. In the last line, the carver invokes the god Thor and then he says that Sibbi "of the shrine" got a son at the age of ninety.
"Tvet" comes from the Old Norse Þveit, which means "small piece of land", while "rød" stands uninterpreted. The area was farmland until the 1800s, when a number of smaller industries appeared. Traces of mining, and of stone industries based on the local "Grorud granite" (mostly open pit mining), are still possible to observe in the Rødtvet terrain. Rødtvet school was inaugurated in 1962, the nursing home in 1969.
He also insisted that increasing the depth of lakes around Chennai city and its suburbs will also increase water capacity in these lakes. Thus in the rainy season the surplus water will not be wasted. Several initiatives have been taken by him and his team to provide uninterpreted water service to the public. Increasing diesel price, Congested traffic and ground water shortages have created a difficulty for many private lorry owners to leave their profession.
Although Calvary Chapel believes in the continuing efficacy of the gift of tongues, it does not recognize uninterpreted tongues spoken in a congregational setting as necessarily inspired (or at least directed) by the Holy Spirit because of its understanding of . Calvary Chapel accepts that the Bible affirms interpreted tongues and modern prophecy. Practicing tongues in private occurs more commonly. Calvary Chapel does not teach that the outward manifestation of every Christian counts as speaking in tongues.
For performance and efficiency, the Items are stored inside a single B-tree prefix-compressed and variable length as an uninterpreted sequence of bytes for further compression. The B-tree may typically grow to the 100 GB's range but has no limits. There is only one file, so there is no log or other files to write to and flush. InfinityDB minimizes the size of its database file through four types of compression (prefix, suffix, zlib, and UTF-8).
Inductive logic started to take a clearer shape in the early 20th century in the work of William Ernest Johnson and John Maynard Keynes, and was further developed by Rudolf Carnap. Carnap introduced the distinction between pure and applied inductive logic,Rudolf Carnap (1971). A Basic System of Inductive Logic, in Studies in Inductive Logic and Probability, Volume 1, pp 69-70. and the modern Pure Inductive Logic evolves along the lines of the pure, uninterpreted approach envisaged by Carnap.
The Civil War Trails Program founded by Civil War Trails, Inc. of Richmond, Virginia is a multi-state heritage tourism initiative designed to draw connections between and encourage visitation to Civil War sites. Efforts to increase visitation and signage have stepped up in recent years in preparation of the sesquicentennial of the Civil War. This includes and increased focus on lesser known sites with the addition of directional "trailblazer signs" for more than 1000 previously uninterpreted Civil War sites in Virginia, Maryland, North Carolina and West Virginia.
In any case, such definitions (also called bridge laws or correspondence rules) were held to serve three important purposes. In the first place, by connecting the uninterpreted formalism with the observation language, they permit the assignment of synthetic content to theories. In the second, according to whether they express a factual or a purely conventional content, they allow for the subdivision of science into two parts: one factual and independent of human conventions, the other non-empirical and conventional. This distinction is reminiscent of Kant's division of knowledge into content and form.
Some languages may also require that corresponding types have the same size and encoding as well, so that the whole record can be assigned as an uninterpreted bit string. Other languages may be more flexible in this regard, and require only that each value field can be legally assigned to the corresponding variable field; so that, for example, a short integer field can be assigned to a long integer field, or vice versa. Other languages (such as COBOL) may match fields and values by their names, rather than positions. These same possibilities apply to the comparison of two record values for equality.
When the Peano axioms were first proposed, Bertrand Russell and others agreed that these axioms implicitly defined what we mean by a "natural number". An illustration of 'interpretation' is Russell's own definition of 'cardinal number'. The uninterpreted system in this case is Peano's axioms for the number system, whose three primitive ideas and five axioms, Peano believed, were sufficient to enable one to derive all the properties of the system of natural numbers. Actually, Russell maintains, Peano's axioms define any progression of the form x_0,x_1,x_2,\ldots,x_n,\ldots of which the series of the natural numbers is one instance.
The Prototype Verification System (PVS) is a specification language integrated with support tools and an automated theorem prover, developed at the Computer Science Laboratory of SRI International in Menlo Park, California. PVS is based on a kernel consisting of an extension of Church's theory of types with dependent types, and is fundamentally a classical typed higher-order logic. The base types include uninterpreted types that may be introduced by the user, and built-in types such as the booleans, integers, reals, and the ordinals. Type-constructors include functions, sets, tuples, records, enumerations, and abstract data types.
Unlike SMT, answer-set programs do not have quantifiers, and cannot easily express constraints such as linear arithmetic or difference logic—ASP is at best suitable for boolean problems that reduce to the free theory of uninterpreted functions. Implementing 32-bit integers as bitvectors in ASP suffers from most of the same problems that early SMT solvers faced: "obvious" identities such as x+y=y+x are difficult to deduce. Constraint logic programming does provide support for linear arithmetic constraints, but within a completely different theoretical framework. SMT solvers have also been extended to solve formulas in higher-order logic.
One of the main points of Lossky's онтология or ontology is, the world is an organic whole as understood by human consciousness. Intuition, insight (noesis in Greek) is the direct contemplation of objects, and furthermore the assembling of the entire set of cognition from sensory perception into a complete and undivided organic whole, i.e. experience. This expression of consciousness as without thought, raw and uninterpreted by the rational faculty in the mind. Thus the mind's dianoia (rational or logical faculty) in its deficiency, finiteness or inconclusiveness (due to logic's incompleteness) causes the perceived conflict between the objectivism (materialism, external world) and idealism (spiritual, inner experience) forms of philosophy.
Rational or logical thought via the dianoia of the nous, then works in reflection as hindsight to organize experience into a comprehensible order i.e. ontology. The memory, knowledge derived from the rationalizing faculty of the mind is called epistemological knowledge. Intuitive knowledge or Gnosis (preprocessed knowledge or uninterpreted) then being made by the logical facility in the mind into history or memory. Intuition rather than a rationalization (also see Henri Bergson whom influenced Lossky)Mikhail Bakhtin: creation of a prosaics By Gary Saul Morson, Caryl Emerson pgs 78–180 Stanford University Press determining factor it manifests as an integral factor of or during an actual conscious experience.
The traditional scientific realist and notable critic of structural realism Stathis Psillos (1999) remarks that "structural realism is best understood as issuing an epistemic constraint on what can be known and on what scientific theories can reveal."Stathis Psillos, Scientific Realism: How Science Tracks Truth, Routledge, 1999, p. 142. He thinks that ESR faces a number of insurmountable objections.Votsis, I. (2004), The Epistemological Status of Scientific Theories: An Investigation of the Structural Realist Account, University of London, London School of Economics, PhD Thesis, pp. 68–9. These include among others that ESR's only epistemic commitment is uninterpreted equations which are not by themselves enough to produce predictionsStathis Psillos, Scientific Realism: How Science Tracks Truth, Routledge, 1999, p. 141.
The remains of an old hill fort, Ambrock, have been found under a farm in Dahl (previously in Delstern), the Ribberthof (formerly Unter-Ambrock; the farm was renamed in the 19th century to honor the chief donor to the Ambrock Clinic, which is located on the grounds of the former Ober-Ambrock farm). This indicates that it was a fortified encampment sometime in pre-Carolingian times, that is, prior to the 9th century. Two archaeological digs have not uncovered enough finds for a definite dating, but uninterpreted runic inscriptions found in material re-used for the construction of the farm indicate great age. The two estates of Ober- and Unter-Ambrock are mentioned in early mediaeval sources.
When code contains a mixture of affine and non-affine terms, polyhedral libraries can, in principle, be used to produce approximate results, for example by simply omitting such terms when it is safe to do so. In addition to providing a way to flag such approximate results, the Omega Library allows restricted uses of "Uninterpreted Function Symbols" to stand in for any nonlinear term, providing a system that slightly improves the result of dependence analysis and (probably more significantly) provides a language for communication about these terms (to drive other analysis or communication with the programmer). Pugh and Wonnacott discussed a slightly less restricted domain than that allowed in the library, but this was never implemented (a description exists in Wonnacott's dissertation).
Unification in Boolean rings is decidable, that is, algorithms exist to solve arbitrary equations over Boolean rings. Both unification and matching in finitely generated free Boolean rings are NP-complete, and both are NP-hard in finitely presented Boolean rings. (In fact, as any unification problem f(X) = g(X) in a Boolean ring can be rewritten as the matching problem f(X) + g(X) = 0, the problems are equivalent.) Unification in Boolean rings is unitary if all the uninterpreted function symbols are nullary and finitary otherwise (i.e. if the function symbols not occurring in the signature of Boolean rings are all constants then there exists a most general unifier, and otherwise the minimal complete set of unifiers is finite).
In order to get a grasp on the motivations which inspired the development of the idea of coordinative definitions, it is important to understand the doctrine of formalism as it is conceived in the philosophy of mathematics. For the formalists, mathematics, and particularly geometry, is divided into two parts: the pure and the applied. The first part consists in an uninterpreted axiomatic system, or syntactic calculus, in which terms such as point, straight line and between (the so-called primitive terms) have their meanings assigned to them implicitly by the axioms in which they appear. On the basis of deductive rules eternally specified in advance, pure geometry provides a set of theorems derived in a purely logical manner from the axioms.
In other words, presuppositionalists do not believe that the existence of God can be proven by appeal to raw, uninterpreted, or "brute" facts, which have the same (theoretical) meaning to people with fundamentally different worldviews, because they deny that such a condition is even possible. They claim that the only possible proof for the existence of God is that the very same belief is the necessary condition to the intelligibility of all other human experience and action. They attempt to prove the existence of God by means of appeal to the transcendental necessity of the belief—indirectly (by appeal to the unavowed presuppositions of the non- believer's worldview) rather than directly (by appeal to some form of common factuality). In practice this school utilizes what have come to be known as transcendental arguments.
Integer programming is NP-complete, and Maydan showed that the problem of checking array aliasing in nested loops with affine bounds and subscripts is equivalent to integer programming; other operations, such as array dataflow analysis, are even more complex (the algorithms of the Omega Library handle the full language of Presburger Arithmetic, which is O(2^2^2^n)). Thus, it is clearly unrealistic to expect exact fast results for arbitrary problems of array aliasing or array data flow, even over the affine domain. Fortunately, many problems fall into a subset of this domain where general algorithms can produce an exact answer in polynomial time. Outside of this domain, the Omega Library, piplib and isl emphasize the production of an exact result (except in the cases of certain uses of uninterpreted function symbols in Omega), despite the high complexity.
In Islamic theology, tafwid (or tafwid al- amr li-llah, relegation of matters to God) is a doctrine according to which the meanings of the ambiguous verses of the Qur'an should be consigned to God alone. Those who follow this school do not utilize metaphorical interpretation, rather they leave problematic texts uninterpreted, believing that the reality of their meaning should be left to the one who said them, implying their unknowability. The doctrine of tafwid, which was held by a number of classical scholars such as al-Ghazali and whose origin they attributed to the salaf (exemplary early Muslims), states that the Quranic expressions such as 'God's hands' or 'face' do not carry the literal meanings like their counterparts in human beings. Rather they are attributes or qualities of God and not organs like the face or hands of human beings.

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