A set is a Many that allows itself to be thought of as a One.
GEORG CANTORA false conclusion once arrived at and widely accepted is not easily dislodged and the less it is understood the more tenaciously it is held.
More Georg Cantor Quotes
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Every transfinite consistent multiplicity, that is, every transfinite set, must have a definite aleph as its cardinal number.
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There is no doubt that we cannot do without variable quantities in the sense of the potential infinite. But from this very fact the necessity of the actual infinite can be demonstrated.
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A false conclusion once arrived at and widely accepted is not easily dislodged and the less it is understood the more tenaciously it is held.
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The fear of infinity is a form of myopia that destroys the possibility of seeing the actual infinite, even though it in its highest form has created and sustains us, and in its secondary transfinite forms occurs all around us and even inhabits our minds.
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In mathematics the art of proposing a question must be held of higher value than solving it.
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Great innovation only happens when people aren’t afraid to do things differently.
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Don’t always blindly follow guidance and step-by-step instructions; you might run into something interesting.
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In mathematics, the art of asking questions is more valuable than solving problems.
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The essence of mathematics lies precisely in its freedom.
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Mathematics, in the development of its ideas, has only to take account of the immanent reality of its concepts and has absolutely no obligation to examine their transient reality.
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The potential infinite means nothing other than an undetermined, variable quantity, always remaining finite, which has to assume values that either become smaller than any finite limit no matter how small, or greater than any finite limit no matter how great.
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I entertain no doubts as to the truths of the tranfinites, which I recognized with God’s help and which, in their diversity, I have studied for more than twenty years; every year, and almost every day brings me further in this science.
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I realize that in this undertaking I place myself in a certain opposition to views widely held concerning the mathematical infinite and to opinions frequently defended on the nature of numbers.
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Mathematics is entirely free in its development, and its concepts are only linked by the necessity of being consistent, and are co-ordinated with concepts introduced previously by means of precise definitions.
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GEORG CANTOR