“Lordship for many is no good thing. Let there be one ruler,
one king.”

— Homér , Iliad

II. 204–205 (tr. R. Lattimore).
Iliad (c. 750 BC)

Original

Οὐκ ἀγαθὸν πολυκοιρανίη· εἷς κοίρανος ἔστω, εἷς βασιλεύς.

Adopted from Wikiquote. Last update June 3, 2021. History

Help us to complete the source, original and additional information

Do you have more details about the quote "Lordship for many is no good thing. Let there be one ruler, one king." by Homér?

Homér 217

Ancient Greek epic poet, author of the Iliad and the Odyssey

Related quotes

“A human society comes together by a general agreement in order to obey its kings. So in a truly well-ordered regime there ought to be an election of the ruler himself, by which the ruler is set up as the judge of those who choose him. Well-ordered and correct lordships and honors, then, are established by election, and so also are general judges established over those who elect them.”

Nicholas of Cusa book De concordantia catholica

De concordantia catholica (The Catholic Concordance) (1434)

“Don’t quibble with the king over pears, let him eat the ripe ones and give you the green ones.”

José Saramago book The Cave

Source: The Cave (2000), p. 78 (Vintage 2003)

“There are so many things to be tortured about, sweet pea. So many torturous things in this life. Don't let the man who doesn't love you be one of them.”

Cheryl Strayed book Tiny Beautiful Things: Advice on Love and Life from Dear Sugar

Variant: There are so many torturous things in this life. Don't let a man who doesn't love you be one of them.
Source: Tiny Beautiful Things: Advice on Love and Life from Dear Sugar

“Fashion as king is sometimes a very stupid ruler.”

Eric Temple Bell (1883–1960) mathematician and science fiction author born in Scotland who lived in the United States for most of his li…

Source: Mathematics: Queen and Servant of Science (1938), p. 146
Context: Fashion as king is sometimes a very stupid ruler. As was observed a little way back, the kernel of Plücker's theory of geometric dimensionality is that the dimensionality of a given space is not an absolute constant, but depends upon the elements, accepted as irreducible, in terms of which the space is described.