A Quote by Richard Hamming

In mathematics we do not appeal to authority, but rather you are responsible for what you believe. — © Richard Hamming
In mathematics we do not appeal to authority, but rather you are responsible for what you believe.
How can a good God appoint cruel people to positions of authority? The answer is simple: God is the originator of the authority, but He is not the author of the cruelty. Man is responsible for his cruel actions, not God. All authority is of God, but not all authority is godly.
Before all else, Protestantism is, in its very essence, an appeal from all other authority to the divine authority of Holy Scripture
It was not so much that I was doing mathematics, but rather that mathematics had taken possession of me.
One cannot inquire into the foundations and nature of mathematics without delving into the question of the operations by which the mathematical activity of the mind is conducted. If one failed to take that into account, then one would be left studying only the language in which mathematics is represented rather than the essence of mathematics.
Without authority there is no liberty. Freedom is doomed to destruction at every turn, unless there is a recognized right to freedom. And if there are rights, there is an authority to which we appeal for them.
The easiest and quickest path into the esteem of traditional military authorities is by the appeal to the eye, rather than to the mind. The `polish and pipeclay' school is not yet extinct, and it is easier for the mediocre intelligence to become an authority on buttons, than on tactics.
There is no thing as a man who does not create mathematics and yet is a fine mathematics teacher. Textbooks, course material-these do not approach in importance the communication of what mathematics is really about, of where it is going, and of where it currently stands with respect to the specific branch of it being taught. What really matters is the communication of the spirit of mathematics. It is a spirit that is active rather than contemplative-a spirit of disciplined search for adventures of the intellect. Only as adventurer can really tell of adventures.
Mathematics is the supreme judge; from its decisions there is no appeal.
I don't know if foreigners will take to my novels or not. It may be that my books appeal only to a particular gender or age group rather than convey a more universal appeal.
On foundations we believe in the reality of mathematics, but of course, when philosophers attack us with their paradoxes, we rush to hide behind formalism and say 'mathematics is just a combination of meaningless symbols,'... Finally we are left in peace to go back to our mathematics and do it as we have always done, with the feeling each mathematician has that he is working with something real. The sensation is probably an illusion, but it is very convenient.
I don't think that everyone should become a mathematician, but I do believe that many students don't give mathematics a real chance. I did poorly in math for a couple of years in middle school; I was just not interested in thinking about it. I can see that without being excited mathematics can look pointless and cold. The beauty of mathematics only shows itself to more patient followers.
It is indubitable that a 50-year-old mathematician knows the mathematics he learned at 20 or 30, but has only notions, often rather vague, of the mathematics of his epoch, i.e. the period of time when he is 50.
Mystery is an inescapable ingredient of mathematics. Mathematics is full of unanswered questions, which far outnumber known theorems and results. It's the nature of mathematics to pose more problems than it can solve. Indeed, mathematics itself may be built on small islands of truth comprising the pieces of mathematics that can be validated by relatively short proofs. All else is speculation.
The ultimate court of appeal is observation and experiment... not authority.
My basic mathematics is rather weak, so when some of the theories are broken into equations, I get rather lost.
Except in mathematics, the shortest distance between point A and point B is seldom a straight line. I don't believe in mathematics.
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