"The statement... there is a portion of everything in everything, is not... referring simply to the original mixture of things before the formation of the worlds (fr. 1). ...[E]ven now “all things are together,” and everything... has an equal number of “portions” (fr. 6). A smaller particle... could only contain a smaller number of portions... [I]f anything is, in the... Parmenidean sense, it is impossible that mere division should make it cease to be (fr. 3). Matter is infinitely divisible... there is no least thing, any more than there is a greatest. But however great or small.., it contains... the same number of "portions,"... [i.e.,] a portion of everything."
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Authors from GreecePhilosophers from GreeceMathematicians from GreecePhysicists from GreecePresocratic philosophers
Original Language: English
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Anaxagoras
griechischer Philosoph und Schulleiter
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