Home / Quotes / Quote by John Dewey

Quote by John Dewey

“We cannot think of ourselves save as to some extent social being. Hence, we cannot separate the idea of ourselves and our own good from our idea of others and their good.”

Quote by John Dewey

Book:The Middle Works of John Dewey, 1899-1924, Volume 5: Ethics: 1908

Work

The Middle Works of John Dewey, 1899-1924, Volume 5: Ethics: 1908

The Middle Works of John Dewey, Volume 5, is a compilation of Dewey's philosophical essays and lectures on ethics. It includes his reflections on moral philosophy, social ethics, and the role of ethics in education and society. This volume is significant for its exploration of Dewey's pragmatic approach to ethics and its influence on contemporary ethical thought. more

Author

John Dewey was an American philosopher and educator, born on October 20, 1859, and died on June 1, 1952. He was a leading figure in the philosophy of pragmatism and had a profound impact on 20th-century education, philosophy, and the social sciences. more

You May Also Like

“It was not until some weeks later that I realized there is no need to restrict oneself to 2 by 2 matrices. One could go on to 4 by 4 matrices, and the problem is then easily soluable. In retrospect, it seems strange that one can be so much held up over such an elementary point. The resulting wave equation for the electron turned out to be very successful. It led to correct values for the spin and the magnetic moment. This was quite unexpected. The work all followed from a study of pretty mathematics, without any thought being given to these physical properties of the electron.”

Needs Moments Problem Seems Values Given Study Successful Week Strange Goes On Discovery Mathematics Property Wave Oneself I Realized Unexpected Equations Epiphany Retrospect Magnetic Electrons

Author:Paul Dirac

“[On Cantor's work:] The finest product of mathematical genius and one of the supreme achievements of purely intellectual human activity.”

Humans Products Genius Activity Achievement Intellectual Discovery Supreme Mathematical Finest Epiphany Human Activity

Author:David Hilbert

“Analysis does not owe its really significant successes of the last century to any mysterious use of sqrt(-1), but to the quite natural circumstances that one has infinitely more freedom of mathematical movement if he lets quantities vary in a plane instead of only on a line.”

Ifs Doe Use Lasts Natural Lines Century Movement Circumstances Discovery Significant Mysterious Mathematical Planes Analysis Quantity Vary Epiphany

Author:Leopold Kronecker

“I am intentionally avoiding the standard term which, by the way, did not exist in Euler's time. One of the ugliest outgrowths of the "new math" was the premature introduction of technical terms.”

Way Term Standards Discovery Math Avoiding Introduction Epiphany Premature Euler

Author:George Polya

“In the "commentatio" (note presented to the Russian Academy) in which his theorem on polyhedra (on the number of faces, edges and vertices) was first published Euler gives no proof. In place of a proof, he offers an inductive argument: he verifies the relation in a variety of special cases. There is little doubt that he also discovered the theorem, as many of his other results, inductively.”

Giving Firsts Littles Faces Results Numbers Cases Doubt Special Offers Discovery Argument Relation Notes Edges Proof Variety Academy Epiphany Theorems Verify Euler

Author:George Polya

“Arithmetic starts with the integers and proceeds by successively enlarging the number system by rational and negative numbers, irrational numbers, etc... But the next quite logical step after the reals, namely the introduction of infinitesimals, has simply been omitted. I think, in coming centuries it will be considered a great oddity in the history of mathematics that the first exact theory of infinitesimals was developed 300 years after the invention of the differential calculus.”

“The solution of the difficulties which formerly surrounded the mathematical infinite is probably the greatest achievement of which our age has to boast.”

Age Achievement Solutions Discovery Difficulty Infinite Mathematical Boast Epiphany Greatest Achievement

Book:The Collected Papers of Bertrand Russell: Contemplation and action, 1902-14

Source: The Collected Papers of Bertrand Russell: Contemplation and action, 1902-14

“Let's face it: Serious self-scrutiny has not been one of our notable characteristics. We are far more aware of what we want to change in others than we are of how we need to change. Salvation for our educational ills is only secondarily "out there." Primarily it will have to come from within an educational community willing to say that we have met the enemy and it is us.”

Want Needs Self Faces Community Enemy Willing Serious Mets Discovery Salvation Educational Characteristics Notable Scrutiny Epiphany Need A Change

Author:Seymour Sarason

“In the future, as in the past, the great ideas [of mathematics] must be simplifying ideas, the creator must always be one who clarifies, for himself, and for others, the most complicated issues of formulas and concepts.”

Ideas Past Issues Concepts Discovery Mathematics Creator Complicated Formulas Great Idea Epiphany

Author:Andre Weil

“The question for the ultimate foundations and the ultimate meaning of mathematics remains open; we do not know in which direction it will find its final solution nor even whether a final objective answer can be expected at all. "Mathematizing" may well be a creative activity of man, like language or music, of primary originality, whose historical decisions defy complete objective rationalization.”

Source: Levels of Infinity: Selected Writings on Mathematics and Philosophy