If art is to release us from these postulated things ( things we must think symbolically about ) and bring us back to the ineffable beauty and richness of the aesthetic component of reality in its immediacy, it must sever its connection with these common sense entities ''.

If you drive greater distances than that, you'll just be skimming the surface and will never discover the enchantment, fascination and beauty which lured you in the first place to explore the hinterlands.

The case of " beauty " is different from mere " agreeableness " because, " If he proclaims something to be beautiful, then he requires the same liking from others ; he then judges not just for himself but for everyone, and speaks of beauty as if it were a property of things.

If he occupies himself with dthikr, He ( God ) will unveil to the secrets of the vegetable world, then the secrets of the animal world, then the infusion of the world of life-force into lives, then the " surface sign " ( the light of the Divine Names, according to Abdul-Karim al-Jeeli, the book's translator ), then the degrees of speculative sciences, then the world of formation and adornment and beauty, then the degrees of the qutb ( the soul or pivot of the universe-see # 16 ) ( 59 ) Then he will be given the divine wisdom and the power of symbols and authority over the veil and the unveiling.

If you must have a moustache, let it be a real moustache, a thing of beauty such as mine.

If your purpose in hiking is to enjoy the peace, quiet, and beauty of nature, you probably want to be heading down by that time.

( According to Hou Han Shu, while much younger, when Liu Xiu was visiting the capital Chang ' an, he became impressed with the mayor of the capital ( zhijinwu, 執金吾 ) and, already impressed by Yin's beauty, he made the remarks: " If I were to be an official, I want to be zhijinwu ; if I were to marry, I want to marry Yin Lihua ".

If we except Catullus and Simonides, it might be hard to match and it would be impossible to overmatch the flawless and blameless yet living and breathing beauty of his most perfect elegies, epigrams or epitaphs.

If an odalık was of extraordinary beauty or had exceptional talents in dancing or singing, she would be trained as a possible concubine.

“ Dazzling light, colors never seen, harmonies of ecstasies and of hell, unheard-of sounds, a new beauty that is mine … If my damaging sorrows are due to labor in childbirth, I am pregnant with an immense, new world !”

If you want to reach the top of the hill and enjoy the beauty of water lilies, you have to climb 100 steps up the hill.

From the up-tempo Latin groove of “ Evanly ” with its vocal out chorus ; the mid tempo swing of “ No Way LA ” & “ Ten Minutes To Twelve ”; the Lunceford-like band vocals on “ Stompin ’ @ The Savoy ” & “ It Don ’ t Mean a Thing ( If It Ain ’ t Got that Swing )”; to Hamilton ’ s vocalizing on “ Every Time I Smile ”; the pastoral melodic beauty of “ You ’ re Note Alone ”; the up-tempo funk of “ Black Eyed Peas ”; and the bossa funkiness of “ Foot Prints in the Sand ” with its starkly beautiful vocal out chorus-every track is like turning a page in a book that ’ s holding you on the edge of your seat, your rapt attention dying to know what ’ s next to be revealed.

If a dervish should become too enraptured, another Sufi, who is in charge of the orderly performance, will gently touch his frock in order to curb his movement, The dance of the dervishes is one of the most impressive features of the mystical life in Islam, and the music accompanying it is of exquisite beauty, beginning with the great hymn in honor of the Prophet ( na't-i sharif, written by Jalaluddin himself ) and ending with short, enthusiastic songs, some things sung in Turkish.

If we fail to act now, if we fail to share with our young Jews the beauty and meaningfulness of Jewish life and Jewish heritage, there will be few Jews left in the next generation who will even know that there ever was a Holocaust of European Jews.

If one wants to be, in one's own person, ' chosen of God ' ... then every other principle of selection, for example on the basis of integrity, manliness and pride, beauty and liberality of heart, is simply ' world ' — evil as such .."

If members of overpopulous species, such as deer, ought to be “ culled ” or “ harvested ,” in the name of preserving the integrity, stability, and beauty of the biotic community, and if staggeringly overpopulous Homo sapiens is also but “ a plain member and citizen ” of the biotic community, then why should culling and harvesting humans be any less obligatory?

If you want to see the beauty of Godavari then visit Lohigram.

If the tower, in the words of the Manchester Guardian, is not ' a specimen of architectural beauty ', it does provide a conspicuous landmark, and it also has a viewing platform from which to look across the surrounding countryside.

Howard, reflecting upon their work after the construction was complete, said: We have sought to secure beauty not by easy masquerade and putting on of architectural stuff, but by organic composition, working from within out, and letting the heart of the thing speak ... If the expression be true, no matter how strange it may seem at first, in the end it must be seen to be inevitable.

If you can see in this person the manifestations of truth, the manifestations of beauty, the manifestations of goodness — to that extent you are moving towards fulfillment.

“ If it ’ s run right — with precision, with good, honest effort — it ’ s a thing of beauty.

He says ; Who knows of the quality of things more than Radha ?</ br > If anyone has any knowledge at all, it is by her grace .</ br > None knows the beauty of raga, tala and dance as Radha does .</ br >

# Liebst du um Schönheit ( If you love for beauty, August 1902 )

If the circumstances are faced frankly it is not reasonable to expect this to be true.

If his dancers are sometimes made to look as if they might be creatures from Mars, this is consistent with his intention of placing them in the orbit of another world, a world in which they are freed of their pedestrian identities.

If a work is divided into several large segments, a last-minute drawing of random numbers may determine the order of the segments for any particular performance.

If they avoid the use of the pungent, outlawed four-letter word it is because it is taboo ; ;

If Wilhelm Reich is the Moses who has led them out of the Egypt of sexual slavery, Dylan Thomas is the poet who offers them the Dionysian dialectic of justification for their indulgence in liquor, marijuana, sex, and jazz.

If he is the child of nothingness, if he is the predestined victim of an age of atomic wars, then he will consult only his own organic needs and go beyond good and evil.

If it is an honest feeling, then why should she not yield to it??

If he thus achieves a lyrical, dreamlike, drugged intensity, he pays the price for his indulgence by producing work -- Allen Ginsberg's `` Howl '' is a striking example of this tendency -- that is disoriented, Dionysian but without depth and without Apollonian control.

If love reflects the nature of man, as Ortega Y Gasset believes, if the person in love betrays decisively what he is by his behavior in love, then the writers of the beat generation are creating a new literary genre.

If he is good, he may not be legal ; ;

If the man on the sidewalk is surprised at this question, it has served as an exclamation.

If the existent form is to be retained new factors that reinforce it must be introduced into the situation.

If we remove ourselves for a moment from our time and our infatuation with mental disease, isn't there something absurd about a hero in a novel who is defeated by his infantile neurosis??

If many of the characters in contemporary novels appear to be the bloodless relations of characters in a case history it is because the novelist is often forgetful today that those things that we call character manifest themselves in surface behavior, that the ego is still the executive agency of personality, and that all we know of personality must be discerned through the ego.

If he is a traditionalist, he is an eclectic traditionalist.

If our sincerity is granted, and it is granted, the discrepancy can only be explained by the fact that we have come to believe hearsay and legend about ourselves in preference to an understanding gained by earnest self-examination.

If to be innocent is to be helpless, then I had been -- as are we all -- helpless at the start.

If A is commutative then the center of A is equal to A, so that a commutative R-algebra can be defined simply as a homomorphism of commutative rings.

If F is an antiderivative of f, and the function f is defined on some interval, then every other antiderivative G of f differs from F by a constant: there exists a number C such that G ( x ) = F ( x ) + C for all x.

If we define the function f ( n ) = A ( n, n ), which increases both m and n at the same time, we have a function of one variable that dwarfs every primitive recursive function, including very fast-growing functions such as the exponential function, the factorial function, multi-and superfactorial functions, and even functions defined using Knuth's up-arrow notation ( except when the indexed up-arrow is used ).

If f is also surjective and therefore bijective ( since f is already defined to be injective ), then S is called countably infinite.

If is any unit vector, the projection of the curl of F onto is defined to be the limiting value of a closed line integral in a plane orthogonal to as the path used in the integral becomes infinitesimally close to the point, divided by the area enclosed.

* If is the norm ( usually noted as ) defined in the square-summable sequence space ℓ < sup > 2 </ sup > ( which also matches the usual distance in a continuous and isotropic cartesian space ), then

* If is the norm ( usually noted as ) defined in the sequence space ℓ < sup >∞</ sup > of all bounded sequences ( which also matches the non-linear distance measured as the maximum of distances measured on projections into the base subspaces, without requiring the space to be isotropic or even just linear, but only continuous, such norm being definable on all Banach spaces ), and is lower triangular non-singular ( i. e., ) then

If the orientation of the tangent relative to some starting position is θ ( s ), then ρ ( s ) is defined by the derivative dθ / ds:

If the axes are named x, y, and z, then the x coordinate is the distance from the plane defined by the y and z axes.

If every term of every definiens must itself be defined, " where at last should we stop?

If a throw lands out of bounds, unless defined by the hole, the thrower has the option of playing from the previous lie, or playing from the approximate spot where the disc crossed into the out-of-bound territory.

If a vector field F with zero divergence is defined on a ball in R < sup > 3 </ sup >, then there exists some vector field G on the ball with F = curl ( G ).

If is defined as the unitary DFT of the vector then

If m and n are natural numbers and f ( x ) is a smooth ( meaning: sufficiently often differentiable ) function defined for all real numbers x in the interval, then the integral

The evidence was compiled by W de Sitter ( 1927 ) who wrote " If we accept this hypothesis, then the ' astronomical time ', given by the earth's rotation, and used in all practical astronomical computations, differs from the ' uniform ' or ' Newtonian ' time, which is defined as the independent variable of the equations of celestial mechanics ".

If one concept is defined by another, and the other is defined by the first, this is known as circular definition, somewhat similar to a circular reasoning: neither offers us any enlightenment about what we wanted to know.

If the graph does not contain any cycles ( i. e. it's an acyclic graph ), its girth is defined to be infinity.

# Associativity: If a * b and b * c are defined, then ( a * b ) * c and a * ( b * c ) are defined and equal.

# Identity: If a * b is defined, then a * b * b < sup >− 1 </ sup >

* If a * b is defined, then ( a * b )< sup >− 1 </ sup >

* If G is a topological group and V is a topological vector space, a continuous representation of G on V is a representation ρ such that the application defined by is continuous.

If G is a group and X is a set then a group action may be defined as a group homomorphism h from G to the symmetric group of X.