A Quote by Pythagoras

Geometry is knowledge of the eternally existent. — © Pythagoras
Geometry is knowledge of the eternally existent.

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The science [geometry] is pursued for the sake of the knowledge of what eternally exists, and not of what comes for a moment into existence, and then perishes.
The Giver of Existence is Eternally Existent; there is no harm, therefore, in the passing of beings, for the things that are loved continue to exist through the continuance of the One Who gave them existence, the Necessary Existent.
We need not seek a cause or a motive or a purpose for that which is, in its nature, eternally self-existent and free.
The knowledge of which geometry aims is the knowledge of the eternal.
What gnashing is not a comfort, what gnawing of the worm is not a tickling, what torment is not a marriage bed to this damnation, to be secluded eternally, eternally, eternally from the sight of God?
The concept of congruence in Euclidean geometry is not exactly the same as that in non-Euclidean geometry. ..."Congruent" means in Euclidean geometry the same as "determining parallelism," a meaning which it does not have in non-Euclidean geometry.
Really, universally, relations stop nowhere, and the exquisite problem of the artist is eternally but to draw, by a geometry of his own, the circle within which they shall happily appear to do so.
Analytical geometry has never existed. There are only people who do linear geometry badly, by taking coordinates, and they call this analytical geometry. Out with them!
Metrical geometry is thus a part of descriptive geometry, and descriptive geometry is all geometry.
The purely formal language of geometry describes adequately the reality of space. We might say, in this sense, that geometry is successful magic. I should like to state a converse: is not all magic, to the extent that it is successful, geometry?
In fact, Gentlemen, no geometry without arithmetic, no mechanics without geometry... you cannot count upon success, if your mind is not sufficiently exercised on the forms and demonstrations of geometry, on the theories and calculations of arithmetic ... In a word, the theory of proportions is for industrial teaching, what algebra is for the most elevated mathematical teaching.
Geometry enlightens the intellect and sets one's mind right. All of its proofs are very clear and orderly. It is hardly possible for errors to enter into geometrical reasoning, because it is well arranged and orderly. Thus, the mind that constantly applies itself to geometry is not likely to fall into error. In this convenient way, the person who knows geometry acquires intelligence.
Geometry is knowledge that appears to be produced by human beings, yet whose meaning is totally independent of them.
There had to be a circle of Hell where you were eternally fourteen, eternally in junior high. One of the lower circles.
Who are you then?" "I am part of that power which eternally wills evil and eternally works good.
If there were a truly existent I, It would make sense to be afraid of certain things; But, since there is no truly existent I, Who is there to be afraid?
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