The character I have in view when I say "smug vulgarian" is, thus, not the part-time philistine, but the total type, the genteel bourgeois, the complete universal product of triteness and mediocrity. He is the conformist, the man who conforms to his group, and he also is typified by something else: he is a pseudo-idealist, he is pseudo-compassionate, he is pseudo-wise. The fraud is the closest ally of the true philistine. All such great words as "Beauty," "Love," "Nature," "Truth," and so on become masks and dupes when the smug vulgarian employs them. ... The philistine likes to impress and he likes to be impressed, in consequence of which a world of deception, of mutual cheating, is formed by him and around him.
Vladimir NabokovRelated topics
ally beauty bourgeois character conformist great impress man nature philistine something thus truth universal view wordsRelated quotes
I've lived, Sir, a long time, and the longer I live, the more convincing Proofs I see of this Truth - That God governs in the Affairs of Men. And if a sparrow cannot fall to the ground without his Notice, is it probable that an Empire can rise without his Aid? We have been assured, Sir, in the Sacred Writings, that except the Lord build the House they labor in vain who build it. I firmly believe this, - and I also believe that without his concurring Aid, we shall succeed in this political Building no better than the Builders of Babel: We shall be divided by our little partial local interests; our Projects will be confounded, and we ourselves shall become a Reproach and Bye word down to future Ages.
Benjamin Franklin
Let us not despair; it is a blessed cause, and success, ere long, will crown our exertions. Already we have gained one victory; we have obtained, for these poor creatures, the recognition of their human nature, which, for a while was most shamefully denied. This is the first fruits of our efforts; let us persevere and our triumph will be complete. Never, never will we desist till we have wiped away this scandal from the Christian name, released ourselves from the load of guilt, under which we at present labour, and extinguished every trace of this bloody traffic, of which our posterity, looking back to the history of these enlightened times, will scarce believe that it has been suffered to exist so long a disgrace and dishonour to this country.
William Wilberforce
You may not be her first, her last, or her only. She loved before she may love again. But if she loves you now, what else matters? She's not perfect-you aren't either, and the two of you may never be perfect together but if she can make you laugh, cause you to think twice, and admit to being human and making mistakes, hold onto her and give her the most you can. She may not be thinking about you every second of the day, but she will give you a part of her that she knows you can break-her heart. So don't hurt her, don't change her, don't analyze and don't expect more than she can give. Smile when she makes you happy, let her know when she makes you mad, and miss her when she's not there.
Bob Marley
God has permitted and does permit us to be shaken by adversity. Difficult times lie ahead. We will be greatly tested. We have to take this warning seriously and live spiritually... Many saints would have loved to have lived in our times and have had our chance to struggle for Christ... Our struggle matters because it is not a struggle against an Ali Pasha, or a Hitler and a Mussolini, but a struggle against the devil himself. For this reason, our wages will be heavenly... The saints will become more holy and the vile will become more vile. Yet I feel great consolation inside. This is only a storm; like past storms, it will pass. May the Good God take evil and turn it into good. Amen.
Paisios of Mount Athos
It is well known that in three-dimensional elliptic or spherical geometry the so-called Clifford's parallelism or parataxy has many interesting properties. A group-theoretical reason for the most important of these properties is the fact that the universal covering group of the proper orthogonal group in four variables is the direct product of the universal covering groups of two proper orthogonal groups in three variables. This last-mentioned property has no analogue for orthogonal groups in n (>4) variables. On the other hand, a knowledge of three-dimensional elliptic or spherical geometry is useful for the study of orientable Riemannian manifols of four dimensions, because their tangent spaces possess a geometry of this kind.
Shiing-Shen Chern