Diogenes Laërtius · fl. 3rd century CE
Lives of Eminent Philosophers 7.74 — Diogenes Laërtius on the Stoics
Translation by R. D. Hicks (1925)
Diogenes Laërtius, Lives of Eminent Philosophers 7.74
Reported speech · Diogenes Laërtius on the Stoics
An inferential proposition is true if starting from a true premiss it also has a consequent conclusion, as e.g. “Since it is day, the sun is above the horizon.” But it is false if it starts from a false premiss or has an inconsequent conclusion, as e.g. “Since it is night, Dion is walking,” if this be said in day-time. A causal proposition is true if its conclusion really follows from a premiss itself true, though the premiss does not follow conversely from the conclusion, as e.g. “Because it is day, it is light,” where from the “it is day” the “it is light” duly follows, though from the statement “it is light” it would not follow that “it is day.” But a causal proposition is false if it either starts from a false premiss or has an inconsequent conclusion or has a premiss that does not correspond with the conclusion, as e.g. “Because it is night, Dion is walking.”
Cite this passage
Diogenes Laërtius, Lives of Eminent Philosophers 7.74 (on the Stoics), tr. R. D. Hicks (1925)
https://whatwouldstoicsdo.com/passage/lives-of-the-stoics/7.74
Diogenes Laërtius, Lives of Eminent Philosophers, Book VII, tr. R. D. Hicks (Loeb, 1925). Text: Perseus Digital Library (CC BY-SA 4.0). Sources and licences
In plain English
AI-written notesSets out when a since statement and a because statement are true or false, depending on whether the premise is true and whether the conclusion really follows. Illustrated with day, night and Dion walking. Logic terminology.
Older wording
- “inferential proposition”
- — a since statement that asserts both the premise and the conclusion
- “consequent”
- — the part that follows from the first part
- “causal proposition”
- — a statement using because
Themes and situations
- Judgements and impressions
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