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the claim
Two subspaces are orthogonal if every vector in the first subspace is orthogonal to every vector in the second.
the verdict
COMMON KNOWLEDGE
no citation needed for this one
refutedsupported
the weight of evidence
no sources on either side

Two subspaces are orthogonal if and only if every vector in the first subspace is orthogonal to every vector in the second, which is a standard definition in linear algebra and requires no citation.

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The analysis

The claim states the fundamental definition of orthogonality between two subspaces in linear algebra. It is a direct definition and common mathematical knowledge, so no citation or empirical paper is required to verify it.

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first checked04 Aug 2026
judged → COMMON KNOWLEDGE · 9504 Aug 2026
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