A Quote by Blaise Pascal
Dull minds are never either intuitive or mathematical.
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Peter was dull; he was at first Dull; - Oh, so dull - so very dull! Whether he talked, wrote, or rehearsed - Still with his dulness was he cursed - Dull -beyond all conception - dull.
Baseball is a dull game only for those with dull minds.
Baseball is dull only to dull minds.
Mathematical high culture collides with pop culture and all hell breaks loose! Harris takes us on a wild ride--never a dull moment!
Everything written with vitality expresses that vitality: there are no dull subjects, only dull minds.
I believe that no one who is familiar, either with mathematical advances in other fields, or with the range of special biological conditions to be considered, would ever conceive that everything could be summed up in a single mathematical formula, however complex.
Our rational minds can never understand what has happened, but our hearts.. if we can keep them open to God, will find their own intuitive way.
Intuitive listening requires us to still our minds until the beauty of things older than our minds can find us.
Macs are not intuitive. It's intuitive to the person who created it. It's not intuitive to me.
If the system exhibits a structure which can be represented by a mathematical equivalent, called a mathematical model, and if the objective can be also so quantified, then some computational method may be evolved for choosing the best schedule of actions among alternatives. Such use of mathematical models is termed mathematical programming.
One might think this means that imaginary numbers are just a mathematical game having nothing to do with the real world. From the viewpoint of positivist philosophy, however, one cannot determine what is real. All one can do is find which mathematical models describe the universe we live in. It turns out that a mathematical model involving imaginary time predicts not only effects we have already observed but also effects we have not been able to measure yet nevertheless believe in for other reasons. So what is real and what is imaginary? Is the distinction just in our minds?
For generations, field guides to plants and animals have sharpened the pleasure of seeing by opening our minds to understanding. Now John Adam has filled a gap in that venerable genre with his painstaking but simple mathematical descriptions of familiar, mundane physical phenomena. This is nothing less than a mathematical field guide to inanimate nature.
Who can prove Wit to be witty when with deeper ground Dulness intuitive declares wit dull?
A subtle-witted man is like an arrow, which, rending little surface, enters deeply, but they whose minds are dull resemble stones dashing with clumsy force, but never piercing.
This common and unfortunate fact of the lack of adequate presentation of basic ideas and motivations of almost any mathematical theory is probably due to the binary nature of mathematical perception. Either you have no inkling of an idea, or, once you have understood it, the very idea appears so embarrassingly obvious that you feel reluctant to say it aloud.
Mathematics is a logical method. . . . Mathematical propositions express no thoughts. In life it is never a mathematical proposition which we need, but we use mathematical propositions only in order to infer from propositions which do not belong to mathematics to others which equally do not belong to mathematics.
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