Admire Quotes (19 quotes)
~~[Unverified]~~ Through steady observation and a meaningful contact with the divined order of the world’s structure, arranged by God’s wisdom,–who would not be guided to admire the Builder who creates all!
As quoted, without citation, in Adam Mabry, Life and Doctrine: How the Truth and Grace of Christian Story Change Everything (2001, 2014), 17. Also seen, without citation, in Katherine Katsanis, 'In This Age of Science And Technology, How Can we Accept The Reality of Miracles?', Orthodox Observer (Sep 1997), 21, attributed to Nikolai Copernicus. As yet, Webmaster cannot identify a trustworthy primary source, is therefore presently skeptical, and meanwhile labels the quote as unverified.
He who understands Archimedes and Apollonius will admire less the achievements of the foremost men of later times.
Quoted, without citation, in Max Dehn, 'Mathematics, 300 B.C.-200 B.C.', The American Mathematical Monthly (Jan 1944), 51, No. 1, 31.
I should like to draw attention to the inexhaustible variety of the problems and exercises which it [mathematics] furnishes; these may be graduated to precisely the amount of attainment which may be possessed, while yet retaining an interest and value. It seems to me that no other branch of study at all compares with mathematics in this. When we propose a deduction to a beginner we give him an exercise in many cases that would have been admired in the vigorous days of Greek geometry. Although grammatical exercises are well suited to insure the great benefits connected with the study of languages, yet these exercises seem to me stiff and artificial in comparison with the problems of mathematics. It is not absurd to maintain that Euclid and Apollonius would have regarded with interest many of the elegant deductions which are invented for the use of our students in geometry; but it seems scarcely conceivable that the great masters in any other line of study could condescend to give a moment’s attention to the elementary books of the beginner.
In Conflict of Studies (1873), 10-11.
In addition to this it [mathematics] provides its disciples with pleasures similar to painting and music. They admire the delicate harmony of the numbers and the forms; they marvel when a new discovery opens up to them an unexpected vista; and does the joy that they feel not have an aesthetic character even if the senses are not involved at all? … For this reason I do not hesitate to say that mathematics deserves to be cultivated for its own sake, and I mean the theories which cannot be applied to physics just as much as the others.
(1897) From the original French, “Et surtout, leurs adeptes y trouvent des jouissances analogues á celles que donnent la peinture et la musique. Ils admirent la délicate harmonie des nombres et des formes; ils s’émerveillent quand une découverte nouvelle leur ouvre une perspective inattendue; et la joie qu’ils éprouvent ainsi n’a-t-elle pas le caractère esthétique, bien que les sens n’y prennent aucune part?...C’est pourquoi je n’hésite pas à dire que les mathématiques méritent d’être cultivées pour elles-mêmes et que les théories qui ne peuvent être appliquées á la physique doivent l’être comme les autres.” Address read for him at the First International Congress of Mathematicians in Zurich: '‘Sur les rapports de l’analyse pure et de la physique', in Proceedings of that Congress 81-90, (1898). Also published as 'L’Analyse et la Physique', in La Valeur de la Science (1905), 137-151. As translated in Armand Borel, 'On the Place of Mathematics in Culture', in Armand Borel: Œvres: Collected Papers (1983), Vol. 4, 420-421.
In Pure Mathematics, where all the various truths are necessarily connected with each other, (being all necessarily connected with those hypotheses which are the principles of the science), an arrangement is beautiful in proportion as the principles are few; and what we admire perhaps chiefly in the science, is the astonishing variety of consequences which may be demonstrably deduced from so small a number of premises.
In Elements of the Philosophy of the Human Mind (1827), Vol. 3, Chap. 1, Sec. 8, 186.
Look somewhere else for someone who can follow you in your researches about numbers. For my part, I confess that they are far beyond me, and I am competent only to admire them.
In Letter (27 Oct 1654), the third from Pascal to Fermat. As translated in George F. Simmons, Calculus Gems: Brief Lives and Memorable Mathematics (2007), 103. From the original French, “Cherchez ailleurs qui vous suive dans vos inventions numériques,… pour moi je vous confesse que cela me passé de bien loin: je ne fuis capable que de les admirer,” in Francis Maseres,Scriptores Logarithmici: Or, a Collection of Several Curious Tracts on the Nature and Construction of Logarithms (1801), Vol. 4, 495.
Nearly anyone in this line of work would take a bullet for the last pregnant dodo. But should we not admire the person who, when faced with an overwhelmingly sad reality beyond and personal blame or control, strives valiantly to rescue what ever can be salvaged, rather than retreating to the nearest corner to weep or assign fault?
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Obviously, what our age has in common with the age of the Reformation is the fallout of disintegrating values. What needs explaining is the presence of a receptive audience. More significant than the fact that poets write abstrusely, painters paint abstractly, and composers compose unintelligible music is that people should admire what they cannot understand; indeed, admire that which has no meaning or principle.
In Reflections on the Human Condition (1973), 62.
People say Richard Feynman had one of these extraordinary minds that could grapple with ideas of which I have no concept. And you hear all the ancillary bits—like he was a good bongo player—that make him human. So I admire this man who could not only deal with string theory but also play the bongos. But he is beyond me. I have no idea what he was talking of.
From 'Interview: Of Mind and Matter: David Attenborough Meets Richard Dawkins', The Guardian (11 Sep 2010). When asked, “Which living scientist do you most admire, and why?”, Attenborough first replied, “I don’t know.” He continued with the quote above. [String theory pioneer John H. Schwarz of Caltech, in a 2018 interview said that Feynman, who died in 1988, was also at Caltech at the time of the 1984 to 1985 breakthroughs in understanding superstring theory; but Feynman held a “skepticism of superstring theory … based mostly on the concern that it could not be tested experimentally.”]
To teach vain Wits that Science little known,
T' admire Superior Sense, and doubt their own!
T' admire Superior Sense, and doubt their own!
In An Essay on Criticism (1711), 13.
Universities hire professors the way some men choose wives—they want the ones the others will admire.
In Why the Professor Can’t Teach: Mathematics and the Dilemma of University Education (1977), 92.
We entered into shadow. Contact with Moscow was gone. Japan floated by beneath us and I could clearly see its cities ablaze with lights. We left Japan behind to face the dark emptiness of the Pacific Ocean. No moon. Only stars, bright and far away. I gripped the handle like a man hanging onto a streetcar. Very slowly, agonizingly, half an hour passed, and with that, dawn on Earth. First, a slim greenish-blue line on the farthest horizon turning within a couple of minutes into a rainbow that hugged the Earth and in turn exploded into a golden sun. You’re out of your mind, I told myself, hanging onto a ship in space, and to your life, and getting ready to admire a sunrise.
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We see a universe marvelously arranged and obeying certain laws, but only dimly understand these laws. Our limited minds cannot grasp the mysterious force that moves the constellations. I am fascinated by Spinoza’s pantheism, but admire even more his contributions to modern thought because he is the first philosopher to deal with the soul and the body as one, not two separate things.
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What I chiefly admired, and thought altogether unaccountable, was the strong disposition I observed in them [the mathematicians of Laputa] towards news and politics; perpetually inquiring into public affairs; giving their judgments in matters of state; and passionately disputing every inch of party opinion. I have indeed observed the same disposition among most of the mathematicians I have known in Europe, although I could never discover the least analogy between the two sciences.
In Gulliver's Travels, Part 8, chap. 2.
What I especially admire about you [Arnold Sommerfeld] is the way, at a stamp of your foot, a great number of talented young theorists spring up out of the ground.
As quoted in Paul Forman and Armin Hermann, 'Sommerfeld, Arnold (Johannes Wilhelm)', Biography in Dictionary of Scientific Biography (1975), Vol. 12, 529. Cited from Armin Herman (ed.), Albert Einstein/Arnold Sommerfeld. Briefwechsel: Sechzig Briefe aus dem goldenen Zeitalter der modernen Physik (1968, German), 98.
When I admire the wonders of a sunset or the beauty of the moon, my soul expands in the worship of the creator.
Quoted in Kim Lim (ed.), 1,001 Pearls of Spiritual Wisdom: Words to Enrich, Inspire, and Guide Your Life (2014), 165
When the solution is simple, God is answering. Where the world ceases to be the scene of our personal hopes and wishes, where we face it as free beings admiring, asking and observing, there we enter the realm of Art and Science.
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Where the world ceases to be the scene of our personal hopes and wishes, where we face it as free beings admiring, asking and observing, there we enter the realm of Art and Science. If what is seen is seen and experienced is portrayed in the language of logic, we are engaged in science. If it is communicated through forms whose connections are not accessible to the conscious mind but are recognized intuitively as meaningful, then we are engaged in art.
'What Artistic and Scientific Experience Have in Common', Menschen (27 Jan 1921). In Albert Einstein, Helen Dukas, Banesh Hoffmann, Albert Einstein, The Human Side (1981), 37-38. The article was published in a German magazine on modern art, upon a request from the editor, Walter Hasenclever, for a few paragraphs on the idea that there was a close connection between the artistic developments and the scientific results belonging to a given epoch. (The magazine name, and editor's name are given by Ze'ev Rosenkranz, The Einstein Scrapbook (2002), 27.
While the Jeffersonian did not flatly deny the Creator’s power to perform miracles, he admired His refusal to do so.
In The Lost World of Thomas Jefferson (1948, 1993), 41.
In science it often happens that scientists say, 'You know that's a really good argument; my position is mistaken,' and then they would actually change their minds and you never hear that old view from them again. They really do it. It doesn't happen as often as it should, because scientists are human and change is sometimes painful. But it happens every day. I cannot recall the last time something like that happened in politics or religion.
(1987) -- 
