Et sane arduum debet esse, quod adeo raro reperitur. Qui enim posset fieri, si salus in promptu esset et sine magno labore reperiri posset, ut ab omn… - Benedictus de Spinoza

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Et sane arduum debet esse, quod adeo raro reperitur. Qui enim posset fieri, si salus in promptu esset et sine magno labore reperiri posset, ut ab omnibus fere negligeretur? Sed omnia praeclara tam difficilia, quam rara sunt.

Latin
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About Benedictus de Spinoza

Benedictus de Spinoza (24 November 1632 – 21 February 1677) was a social and metaphysical philosopher known for the elaborate development of his monist philosophy, which has become known as Spinozism. Controversy regarding his ideas led to his excommunication from the Jewish community of his native Amsterdam. He was named Baruch ("blessed" in Hebrew) Spinoza by his synagogue elders and known as Bento de Spinoza or Bento d'Espiñoza, but afterwards used the name Benedictus ("blessed" in Latin) de Spinoza.

Biography information from Wikiquote

Also Known As

Native Name: בָּרוּךְ שְׂפִּינוֹזָה Benedito de Espinosa
Alternative Names: Benedict de Spinoza Baruch de Espinosa Barukh Shpinozah Benoît de Spinoza Sbīnūzā Ispīnūzā Barukh Spinoza Bento de Espinosa Baruch d' Espinoza Shpinozah Baruch de Spinoza Spinoza Benoit de Spinoza Benedictus De Spinoza Benedictus Spinoza Baruch Spinoza Baruch Benedictus de Spinoza
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Additional quotes by Benedictus de Spinoza

Philopon: The misfortune of this man has always touched me in an extraordinary way. He lived in moderation, alone and irreproachable; he renounced all human idols and devoted his entire life to reflection, and look what happened! In the labyrinth of his meditations, he goes astray and, out of error, maintains much that agrees very little with his innocent way of life and that the most depraved scoundrel might wish for in order to be able to indulge his evil desires with impunity. How unjust is the irreconcilable hatred of scholars towards someone so unfortunate!

Nothing in Nature is random. A thing appears random only through the incompleteness of our knowledge.

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in the case of the given numbers 1, 2, 3, everybody can see that the fourth proportional is 6, and all the more clearly because we infer in one single intuition the fourth number from the ratio we see the first number bears to the second.

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