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Except — and it brings no pleasure to point the glaringly obvious out, but here goes — as soon as one dollops a great wodge of italicised, square-bracketed text right in the middle of a page, IT IS ''NOT'' BLANK. | Except — and it brings no pleasure to point the glaringly obvious out, but here goes — as soon as one dollops a great wodge of italicised, square-bracketed text right in the middle of a page, IT IS ''NOT'' BLANK. | ||
This puts us in a fine old pickle. If the only way we can be certain a page is blank is by writing on it, can we ever be sure of anything ever again? Have we hit a kind of Russell’s paradox<ref>Let R be the set of all sets that are not members of themselves. If R is itself not a member of itself, then it must contain itself. If it contains itself, then it cannot be a member of the set of all sets that are not members of themselves</ref> of the law? | This puts us in a fine old pickle. If the only way we can be certain a page is blank is by writing on it, can we ever be sure of anything ever again? Have we hit a kind of Russell’s paradox<ref>Let R be the set of all sets that are not members of themselves. If R is itself not a member of itself, then it must contain itself. If it contains itself, then it cannot be a member of the set of all sets that are not members of themselves</ref> of the law? Is this some kind of legal quantum indeterminacy> What would Descartes think?<ref>[[“Scribo ‘non’, ergo non scribo”, most likely.</ref> Or Gödel? Can’t you just imagine Schrödinger, sitting on his chair, stroking his cat? | ||
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