In literature:
The ring of a bugle startles me from this pleasant reverie.
"The War Trail" by Mayne Reid
But remember Polycrates, bishop, and throw your ring into the sea.
"The Bishop's Secret" by Fergus Hume
Shortly after Mary had left the Castle the Countess missed a valuable diamond ring.
"The Basket of Flowers" by Christoph von Schmid
Ada was looking uncommonly pretty just then; he could get the ring equally well a few minutes later.
"The Tinted Venus" by F. Anstey
Giv'n by Ulysses, heard with flutt'ring heart And fault'ring knees that proof.
"The Odyssey of Homer" by Homer
A dancer advances from the ring.
"Games For All Occasions" by Mary E. Blain
It was Andvari's ring, the ring he had placed on her finger.
"The Children of Odin" by Padraic Colum
The rings may be cut out free-hand by folding the paper as in Fig.
"Little Folks' Handy Book" by Lina Beard
Pete found no hollow ring in it.
"The Manxman A Novel - 1895" by Hall Caine
Diamond buttons and diamond rings are absolutely vulgar.
"The Complete Bachelor" by Walter Germain
The bands of rings, one or more on each twig.
"Ontario Teachers' Manuals: Nature Study" by Ontario Ministry of Education
Sometimes the decoration of a ring was not confined to a single gem, though such rings were comparatively rare.
"Rambles of an Archaeologist Among Old Books and in Old Places" by Frederick William Fairholt
It is not a movable ring, but is joined to the stem.
"Studies of American Fungi. Mushrooms, Edible, Poisonous, etc." by George Francis Atkinson
I have hitherto only considered the appearance of the dusky ring as seen on either side of the planet's globe within the bright rings.
"Myths and Marvels of Astronomy" by Richard A. Proctor
I ain't sure you wouldn't have to pay mor'n a hundred for that ring.
"Christopher and the Clockmakers" by Sara Ware Bassett
But this ring could by no possibility be fashioned except by one who should have utterly renounced love.
"The Wagnerian Romances" by Gertrude Hall
Ring (a) on the ring finger, 371.
"Notes and Queries, Index of Volume 5, January-June, 1852" by Various
There was an oddly metallic ring in his low even tones.
"Astounding Stories of Super-Science January 1931" by Various
I would rather pawn my wedding ring, as I proposed to Mark.
"Mark Mason's Victory" by Horatio Alger
Where is your wedding-ring?
"The Unknown Quantity" by Henry van Dyke
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In poetry:
He broke a ring between them two;
He made a vow to bind him
To death, and beyond it to be true
To her he had left behind him.
"Keeping Tryst" by Nora Pembroke
“Perchance some ring is left with thee,
Some belt that did thy body bind?”
“Nay, no man may my borrow be,
My rings and belt are left behind.”
"Love's Reward" by William Morris
'Tis Christmas tide; ring, blessed bells!
The angels' song your anthem swells—
"To us this day a Child is given:
A Saviour born, the Christ from heaven!"
Ring, blessed bells!
"Bells" by Janet Hamilton
Let your song ring as rings the gurgling brook
That glides with silvery eddies mile on mile;
Let hopes and wishes bubble there like springs,
With sounds of power, and with a vivid smile.
"The Poet" by Hovhannes Hovhannessian
"Ring the bell, watchman! ring! ring! ring!
Yes, yes! the good news is now on the wing;
Yes, yes! they come, and with tidings to tell —
Glorious and blessed tidings —
Ring, ring the bell!"
"Ring the Bell, Watchman!" by Henry Clay Work
He gied the eldest a gay gold ring,
Hey Edinbruch, how Edinbruch.
He gied the eldest a gay gold ring,
Stirling for aye:
But he lo'ed the youngest aboon a' thing,
Bonny Sanct Johnstonne that stands upon Tay.
"The Twa Sisters" by Andrew Lang
In news:
Were called to rescue a woman whose belly button ring got stuck in the drain of a swimming pool.
Firefighters Rescue Woman Whose Belly Button Ring Gets Stuck in Pool Drain.
A mother had to be rescued by firefighters after she went to a swimming pool with her young daughter and her belly button ring became entangled in a drain.
AZTV7/Cable 13, Me-TV 7.2, RTV 7.3, Phoenix-Prescott, AZSwimmer's belly button ring gets caught on drain.
Tucson News NowSwimmer's belly button ring gets caught on drain.
Swimmer's Belly Button Ring Gets Caught on Drain.
Belly-button ring gets mom stuck in pool drain.
It took Colorado firefighters an hour to rescue a woman whose belly button ring was caught in a pool drain at a water park.
Lyman says it took about an hour to begin draining the pool while wiggling that ring.
When the school bells ring on Monday, Aug 20, there will be a new face to greet the students at Brewton Elementary School.
Bells ringing again in Belltown.
India Bramblett, 3, and her sister, Alice, 1, take a snack break with their mom, Christy, who grocery shops with a large arsenal of coupons stored in a three-ring binder.
Buy this ring on layaway.
The first of three "Lord of the Rings" prequels hits theaters Dec 14.
The popper measures 160 mm (6.3 inches), weighs 78 grams (2.75 ounces), and comes with 4/0 Mustad treble hooks and Halco's Fish Rings (split rings).
***
In science:
The rings A′ and B ′ are complete regular semi-local Noetherian rings of dimension n + m + 1.
Ramification of local fields with imperfect residue fields
Let A be a left noetherian ring and let B be a right noetherian ring.
Dualizing Complexes and Tilting Complexes over Simple Rings
Then R ∼= P [n] for some integer n and some invertible A-B -bimodule P , the rings A and B are Morita equivalent, and both are noetherian Gorenstein simple rings.
Dualizing Complexes and Tilting Complexes over Simple Rings
Let A be a ring and let B be a (left and right ) Goldie simple ring.
Dualizing Complexes and Tilting Complexes over Simple Rings
Since either A or B is a Goldie simple ring, it follows from Theorem 0.1 that both A and B are Goldie simple rings.
Dualizing Complexes and Tilting Complexes over Simple Rings
When A is a Gorenstein ring and the bimodule R := A is an Auslander dualizing complex then A is called an Auslander-Gorenstein ring.
Dualizing Complexes and Tilting Complexes over Simple Rings
We use the term Gorenstein ring to denote a noetherian commutative ring R, such that the local ring Rm has ﬁnite injective dimension as a module over itself for every maximal ideal m of R.
Gorenstein projective dimension for complexes
It may be viewed as an aﬃne coordinate ring of C [γ ]; but the ring of the product C [γ , γ ′ ] is R[X, X ′ ; (γ , γ ′)], in general a bigger ring than R[X, γ ]⊗kR[X ′ , γ ′ ].
Integration in valued fields
The Grothendieck semi-ring of Γf in [∗] embeds into the semi-rings of both ΓA and RES, within the Grothendieck semi-ring of RVA , and we will see that K+ (RVA ) is freely generated by them over K+ (Γf in [∗].
Integration in valued fields
Thus, Poonen showed that a ring version of a Mazur’s conjecture failed for this ring and Hilbert’s Tenth Problem was undecidable over the ring. (See for more details.) In a paper joint with the author (see ), this result was lifted to any number ﬁeld which has a rank one elliptic curve.
Diophantine Definability and Decidability in the Extensions of Degree 2 of Totally Real Fields
If WK is ﬁnite, then the ring OK,WK is called the ring of WK -integers or a “small” ring.
Diophantine Definability and Decidability in the Extensions of Degree 2 of Totally Real Fields
This class of rings is rather large because it contains the local rings at the vertices of aﬃne cones over pro jective non-singular varieties and the local rings of isolated singularities.
Uniform bounds in generalized Cohen-Macaulay rings
However, we will prove that a local ring is generalized Cohen-Macaulay if and only if there exists an integer r such that for every quotient ring by an ideal generated by a subsystem of parameters, the relation type (or the regularity of the associated graded rings) of parameter ideals is bounded by r .
Uniform bounds in generalized Cohen-Macaulay rings
Cohen-Macaulay rings are exactly the local rings for which there is a uniform bound for the relation type of parameter ideals of all quotient rings by ideals generated by subsystems of parameters.
Uniform bounds in generalized Cohen-Macaulay rings
All rings to be considered below are assumed to be noetherian. A local ring is a ring possessing a unique maximal ideal.
A law of large numbers for finite-range dependent random matrices
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