Among the typological features of Egyptian that are typically Afroasiatic are: fusional morphology, consonantal lexical roots, a series of emphatic consonants, a three-vowel system / a i u /, nominal feminine suffix *- at, nominal m -, adjectival *- ī, and characteristic personal verbal affixes.

anda < PIE * en-dha-< PIE * en -, " in "; compare Gr. entha ) and PIE * bh-or *- bh-to b-or-b-( Mes.

Examples of the proposed phonological correspondences are PEC * l-> Hurrian t -, PEC *- dl-> Hurrian-r-( Diakonoff & Starostin ).

*- -, 1804, The Life of John Metcalf, Third edition, Leeds

Furthermore, there is a separate secondary-verb form commonly known as the " stative " and marked by a suffix *- eh₁ -, which has no connection with the stative / perfect described here.

Indo-European isoglosses, including the Centum-Satem isogloss | centum and satem languages ( blue and red, respectively ), Augment ( linguistics ) | augment, PIE *- tt->-ss -, *- tt->-st -, and m-endings.

*- Buddhism in a Muslim State: Theravada Practices and Religious Life in Kelantan Inebnetwork-Buddhism in a Muslim State: Theravada Practices and Religious Life in Kelantan

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Grade II *- listed St Stephen's Chapel within the Greek section is sometimes attributed to architect John Oldrid Scott.

*- ( 1961 ) " John James Waterston and the kinetic theory of gases ", American Scientist, vol.

*- Official page of " Pulling John " the movie

*- John Pierson literary interview

We begin with the abstract characterization of C *- algebras given in the 1943 paper by Gelfand and Naimark.

For instance, together with the spectral radius formula, it implies that the C *- norm is uniquely determined by the algebraic structure:

The term-algebra was introduced by C. E. Rickart in 1946 to describe Banach *- algebras that satisfy the condition:

*- ahta-" do suddenly by itself " as in ammahtaa " to shoot up " from ampua " to shoot "

Various generalizations of the Cauchy – Schwarz inequality exist in the context of operator theory, e. g. for operator-convex functions, and operator algebras, where the domain and / or range of φ are replaced by a C *- algebra or W *- algebra.

The P-systems of Yamada are based upon the notion of regular *- semigroup as defined by Nordahl and Scheiblich.

*- ( superseded by DR-CAFTA )

*- ( superseded by a Costa Rica-CARICOM FTA ).

Proto-Celtic is reconstructed as having * werbā-' blister ' in its lexicon and the name may be a suffixed form of this lexeme meaning “ blistered one .” On the other hand, the root of the name may represent a Celtic reflex of the Proto-Indo-European root * wer-bhe-‘ bend, turn ,’ cognate with Modern English warp, followed by the durative suffix *- j-and the feminine suffix *- ā-and so might have meant “ she who is constantly bending and turning .” Another possibility is that the name is a compound of Romano-British reflexes of the Proto-Celtic elements ** Uφer-bej-ā-( upper-strike-F ) “ the upper striker .”

The General Certificate of Secondary Education ( GCSE ) is an academic qualification awarded in a specified subject, generally taken in a number of subjects by students aged 14 – 16 in secondary education in England, Wales and Northern Ireland and is equivalent to a Level 2 ( A *- C ) and Level 1 ( D-G ) in Key Skills.

All this is subsumed by the *- operations of C *- algebras.

Several different such patterns have been discerned, but the commonest one, by a wide margin, is e / o / zero alternation found in a majority of roots, in many verb and noun stems, and even in some affixes ( the genitive singular ending, for example, is attested as *- es, *- os, and *- s ).

*- " William Auld-Master Poet of Esperanto by Girvan McKay.

In Indo-European, the subjunctive was formed by using the full ablaut grade of the root of the verb, and appending the thematic vowel *- e-or *- o-to the root stem, with the full, primary set of personal inflections.

This set can be identified with the spectrum of the C *- algebra associated to G by the group C *- algebra construction.

* The endomorphism ring of an elliptic curve becomes a *- algebra over the integers, where the involution is given by taking the dual isogeny.

This is by analogy with the Gelfand representation, which shows that commutative C *- algebras are dual to locally compact Hausdorff spaces.

The correspondence is shown by an explicit construction of the *- representation from the state.

*- erel /- rel ( Francish-Latin comparative, pejorative -( t ) eriale ): cockerel ( 1450s ), coistrel ( 1570s ), doggerel ( 1249 ), dotterel ( 15th century ), gangrel ( 14th century ), hoggerel, kestrel ( 15th century ), mackerel ( 1300ish ), minstrel ( 1180 ), mongrel ( 1540s ), pickerel ( 1388 ), puckerel, scoundrel ( 1589 ), suckerel, taistrel ( 18th century, N for E tearstrel: tear +- ster +- rel ), tumbrel ( 1223 ), titterel / whimbrel ( 1520s ), wastrel ( 1847 )

This year the A *- C pass rate was 93. 4 percent and the A *- E pass rate was 99. 1 percent.

*- E Langonned ( 1974 )

*- T. I. E. T ( Tauheed Institute of Engineering and Technalogy ): this is a modern ITI.

With the A-Levels, 76 % of results were A *- B, whilst the overall pass rate ( A *- E grades ) was at 99. 5 %.

Moreover ( and more embarrassingly, although this is essentially trivial ), mathematicians usually write the dual entity not at the first place, as the physicists do, but at the second one, and they don't use the *- symbol, but an overline ( which the physicists reserve to averages ) to denote conjugate-complex numbers, i. e. for scalar products mathematicians usually write

The complex conjugation being an involution, is in fact a C *- algebra.

More generally, every C *- algebra is a Banach algebra.

* C *- algebra: A Banach algebra that is a closed *- subalgebra of the algebra of bounded operators on some Hilbert space.

The norm of a normal element x of a C *- algebra coincides with its spectral radius.

An important example of such an algebra is a commutative C *- algebra.

In fact, when A is a commutative unital C *- algebra, the Gelfand representation is then an isometric *- isomorphism between A and C ( Δ ( A )).

B *- algebras were mathematical structures studied in functional analysis.

As it is now known that all B *- algebras are C *- algebras ( and vice versa ), the term B *- algebra is no longer widely used.

By a theorem of Gelfand and Naimark, given a B * algebra A there exists a Hilbert space H and an isometric *- homomorphism from A into the algebra B ( H ) of all bounded linear operators on H. Thus every B * algebra is isometrically *- isomorphic to a C *- algebra.

* C *- algebra.

C *- algebras ( pronounced " C-star ") are an important area of research in functional analysis, a branch of mathematics.

It is generally believed that C *- algebras were first considered primarily for their use in quantum mechanics to model algebras of physical observables.

These papers considered a special class of C *- algebras which are now known as von Neumann algebras.

Around 1943, the work of Israel Gelfand and Mark Naimark yielded an abstract characterisation of C *- algebras making no reference to operators on a Hilbert space.