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I didn't work especially hard at mathematics at school, because I knew that's what I'd be doing later.

David Hilbert

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David Hilbert
Age: 81 †
Born: 1862
Born: January 23
Died: 1943
Died: February 14
Mathematician
Philosopher
Physicist
University Teacher
Königsberg i. Pr.
Hard
Work
Mathematics
Later
Especially
Knew
Didn
School

More quotes by David Hilbert

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No one shall expel us from the paradise which Cantor has created for us. Expressing the importance of Cantor's set theory in the development of mathematics.
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Some people have got a mental horizon of radius zero and call it their point of view.
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I do not see that the sex of the candidate is an argument against her admission as a Privatdozent. After all, the Senate is not a bathhouse. Objecting to sex discrimination being the reason for rejection of Emmy Noether's application to join the faculty at the University of Gottingen.
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Before beginning [to try to prove Fermat's Last Theorem] I should have to put in three years of intensive study, and I haven't that much time to squander on a probable failure.
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One must be able to say at all times--instead of points, straight lines, and planes--tables, chairs, and beer mugs
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The further a mathematical theory is developed, the more harmoniously and uniformly does its construction proceed, and unsuspected relations are disclosed between hitherto separated branches of the science.
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Indignant reply to the blatent sex discrimination expressed in a colleague's opposition when Hilbert proposed appointing Emmy Noether as the first woman professor at their university.
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We do not master a scientific theory until we have shelled and completely prised free its mathematical kernel.
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Is mathematics doomed to suffer the same fate as other sciences that have split into separate branches?... Mathematics is, in my opinion, an indivisible whole... May the new century bring with it ingenious champions and many zealous and enthusiastic disciples.
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Geometry is the most complete science.
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The art of doing mathematics consists in finding that special case which contains all the germs of generality.
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[On Cantor's work:] The finest product of mathematical genius and one of the supreme achievements of purely intellectual human activity.
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No other question has ever moved so profoundly the spirit of man no other idea has so fruitfully stimulated his intellect yet no other concept stands in greater need of clarification than that of the infinite.
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Mathematics knows no races or geographic boundaries for mathematics, the cultural world is one country.
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The infinite! No other question has ever moved so profoundly the spirit of man.
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The arithmetical symbols are written diagrams and the geometrical figures are graphic formulas.
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Every kind of science, if it has only reached a certain degree of maturity, automatically becomes a part of mathematics.
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Physics is becoming too difficult for the physicists.
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The tool which serves as intermediary between theory and practice, between thought and observation, is mathematics it is mathematics which builds the linking bridges and gives the ever more reliable forms.
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Geometry, like arithmetic, requires for its logical development only a small number of simple, fundamental principles. These fundamental principles are called the axioms of geometry.
David Hilbert