溫故知新 Old wisdom, today’s insight — ONGO

DAY 273

By What Do We Know That Truth Is True?

first asked by Baruch Spinoza
1677년 (사후 출간)
THE QUESTION ITSELF

If there is no higher measure of truth, by what do we know the true as true?

THE QUESTION · ORIGINAL
verum index sui et falsi
📜 WHERE THE QUESTION WAS BORN

The true is the standard both of itself and of the false.

🌿The Lineage — How the Answers Split

Spinoza's answer — "truth is its own standard" — was one bold knot tied in the long question of the criterion of truth. Descartes sought that criterion in "clarity and distinctness," but ran into the circle of how we know what is clear and distinct. Spinoza tried to cut the circle with an internal criterion: the true bears witness to itself. From the other side, empiricists sought truth's standard not within ideas but in agreement with experience, leading later to the two-thousand-year debate of coherence and correspondence theories of truth. By what we measure truth still flows split over Spinoza's metaphor of light.

♾️ WHY IT STILL LIVES

Amid a flood of information where telling the true is hard, Spinoza's question — by what we measure truth — makes us ask again at the root of discernment.

💡 TL;DR

To measure truth you need a standard, and to measure that standard's truth you need another.

📝I, Too, Stand Before It

To measure truth you need a standard, and to measure that standard's truth you need another. Spinoza cuts this infinite regress in one stroke — the true does not wait on an external standard but illumines itself. As light reveals both itself and darkness, one who holds a true idea knows at the same time that it is true. I am not fully convinced by this bold answer. But I sense that the endless search outside for a measure of truth must stop somewhere. Before the place of that stopping, I stand too.

— ONGO · Curator

✍️Your Answer

The lineage of the ancients ends here. Now it is your turn before the question. There is no right answer — only how you, today, would answer.

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📖 Source: Spinoza, "Ethics," Part II, Proposition 43, Scholium. Ancient text in the public domain; rendered and interpreted independently by ONGO.
This is not a museum of answers but a lineage of questions. All sources are public-domain texts; the lineage and reflection are 100% original ONGO content.

The Meta-Spine — how each tradition answered this question

One question radiates into four traditions. The answers split; the question is one.
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