The whole space wavered and swam with the involutions of an intricate dance.
"Phantastes" by George MacDonald
Bands of adhesion could not share in the process of involution.
"Anomalies and Curiosities of Medicine" by George M. Gould
But what involutions can compare with those of Seven Dials?
"Sketches by Boz illustrative of everyday life and every-day people" by Charles Dickens
This might be the last step in the awful tragedy of the fall and involution of a human soul.
"A Journey in Other Worlds" by John Jacob Astor
Were there obverse meditations of involution increasingly less vast?
"Ulysses" by James Joyce
The chromatic involutions are many and interesting.
"Chopin: The Man and His Music" by James Huneker
Its intricacy and involution is the product of an over-concentration born of empty surroundings.
"English Literature: Modern" by G. H. Mair
All genuine aquatic types have leaves involute in vernation?
"Journals of Travels in Assam, Burma, Bhootan, Afghanistan and TheNeighbouring Countries" by William Griffith
Evolution and involution balance each other and go on concurrently.
"Outspoken Essays" by William Ralph Inge
All this, with what preceded, and what followed, occurred with such involutions of rapidity, that past, present, and future seemed one.
"The Piazza Tales" by Herman Melville
The universe is either a confusion, and a mutual involution of things, and a dispersion, or it is unity and order and providence.
"Thoughts of Marcus Aurelius Antoninus" by Marcus Aurelius Antoninus
Even his style is clear and simple, without a trace of Egyptian involution and obscurity.
"The Arian Controversy" by H. M. Gwatkin
Evolution consists both of involution and dissolution.
"Socialism and Modern Science (Darwin, Spencer, Marx)" by Enrico Ferri
The margin of the cap is smooth and turned under at first (involute).
"Among the Mushrooms" by Ellen M. Dallas and Caroline A. Burgin
Involute and Helical Teeth.
"Scientific American, Volume 40, No. 13, March 29, 1879" by Various
Theosophy does not speak of evolution as it attempts to account for our material world, it speaks of involution.
"Modern Religious Cults and Movements" by Gaius Glenn Atkins
Nothing should be done for them, indeed they should be welcomed, for their presence means good involution (contraction) of the uterus.
"The Mother and Her Child" by William S. Sadler
All is in all and it is out of complete involution that the complete evolution progressively appears.
"Sir Jagadis Chunder Bose" by Sir Jagadis Chunder Bose
Involute: spirally rolled inwardly.
"Explanation of Terms Used in Entomology" by John. B. Smith
They may increase in size peripherally and undergo involution in the older central portions simultaneously.
"A System of Practical Medicine by American Authors, Vol. I" by Various
***
They then deﬁne a two-sided involution, S → T , as a (one-sided) involution on S ∗ ⊗ T .
Simple free star-autonomous categories and full coherence
Moreover, let τ be the involution (that is, involutive antiautomorphism) of Cl(W, q) such that τ (w) = w for any w ∈ W , and let τ¯0 be its restriction to Cl¯0 (W, q).
Some new simple modular Lie superalgebras
The nondegenerate bilinear form ˆb induces the adjoint involution τˆb on V V and, as before, the isomorphism Λ in (2.5) becomes an isomorphism of algebras with involution: Λ : (cid:0)Cl(V ⊕ V ∗ , q), τ (cid:1) → (cid:0)Endk (^ V ), τˆb (cid:1).
Some new simple modular Lie superalgebras
A is said involutive (or in involution ) if equality holds in the above inequality.
A class of overdetermined systems defined by tableaux: involutiveness and Cauchy problem
We call the smallest integer k with this property the involutive index and the corresponding prolongation the involutive prolongation of the tableau.
A class of overdetermined systems defined by tableaux: involutiveness and Cauchy problem
The involutive characters of A are the characters of the involutive prolongation A(k) .
A class of overdetermined systems defined by tableaux: involutiveness and Cauchy problem
Accordingly, we have the notion of involutive principal character and involutive Cartan integer of a tableau.
A class of overdetermined systems defined by tableaux: involutiveness and Cauchy problem
Another basic property is that every prolongation of an involutive tableau is involutive.
A class of overdetermined systems defined by tableaux: involutiveness and Cauchy problem
Cn , • the number of involutions in Cn , • the number of even involutions in Cn , • the number of alternating permutations in Cn , • the number of permutations in Cn avoiding a ﬁnite set of blocked permutations5 .
Decomposing simple permutations, with enumerative consequences
Furthermore, all involutions conjugated to a given involution I in that way are obtained from automorphisms ρ ∈ Aut(π1 (Sg ,n\D)) which satisfy (4) with ǫ = 1.
Dual generators of the fundamental group and the moduli space of flat connections
X be the hyperel liptic involution of X and let ιY be the hyperel liptic involution of Y .
Fields of moduli and fields of definition of curves
The canonical involution of R corresponds to the involution φ 7→ φ∗ of End(E ), where φ∗ is the dual endomorphism.
Transcendental lattices and supersingular reduction lattices of a singular $K3$ surface
A linear mapping deﬁned by (a, b)ex = (b, a) is an involution called exchange involution.
Group gradings on superinvolution simple superalgebras
It appears that if ϕ is an involution on A such that A¯0 is an involution simple algebra under ϕ restricted to A¯0 , then n = m and ϕ is conjugate to the transpose involution.
Group gradings on superinvolution simple superalgebras
By if J+ and J− commute, then the product J+J− is an involution of T M and the tangent bundle splits as T M = T−M ⊕ T+M direct sum of the ±1-eigenspaces of the involution.
Non Kaehler solvmanifolds with generalized Kaehler structure
***