Max Black. Report on Analysis problem no. 3. Analysis (Oxford), vol. 14 no. 1 (1953), pp. 1–2. - Arnold Kapp. Does the logical truth (∃x) (Fx ∨ ~ Fx) entail that at least one individual exists?Analysis (Oxford), pp. 2–3. - Neil Cooper. Does the logical truth (x∃) (Fx ∨ ~ Fx) entail that at least one individual exists?Analysis (Oxford), pp. 3–5. | The Journal of Symbolic Logic

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Max Black. Report on Analysis problem no. 3. Analysis (Oxford), vol. 14 no. 1 (1953), pp. 1–2. - Arnold Kapp. Does the logical truth (∃x) (Fx ∨ ~ Fx) entail that at least one individual exists?Analysis (Oxford), pp. 2–3. - Neil Cooper. Does the logical truth (x∃) (Fx ∨ ~ Fx) entail that at least one individual exists?Analysis (Oxford), pp. 3–5.

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Max Black. Report on Analysis problem no. 3. Analysis (Oxford), vol. 14 no. 1 (1953), pp. 1–2. - Arnold Kapp. Does the logical truth (∃x) (Fx ∨ ~ Fx) entail that at least one individual exists?Analysis (Oxford), pp. 2–3. - Neil Cooper. Does the logical truth (x∃) (Fx ∨ ~ Fx) entail that at least one individual exists?Analysis (Oxford), pp. 3–5.

To save this article to your Google Drive account, please select one or more formats and confirm that you agree to abide by our usage policies. If this is the first time you used this feature, you will be asked to authorise Cambridge Core to connect with your Google Drive account. Find out more about saving content to Google Drive.

Max Black. Report on Analysis problem no. 3. Analysis (Oxford), vol. 14 no. 1 (1953), pp. 1–2. - Arnold Kapp. Does the logical truth (∃x) (Fx ∨ ~ Fx) entail that at least one individual exists?Analysis (Oxford), pp. 2–3. - Neil Cooper. Does the logical truth (x∃) (Fx ∨ ~ Fx) entail that at least one individual exists?Analysis (Oxford), pp. 3–5.

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