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** Q → P 4. deduction from 2 to 3
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** and Q
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** Reciprocity relation or exact differential, a mathematical differential of the form dQ, for some differentiable function Q
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** φ is the Thom isomorphism from H < sup > k </ sup >( X, Q ) to H < sup > n + k </ sup >( B ( X )/ S ( X ), Q )
** and →
** → or a closing diphthong of the type when in non-final position, with the latter variants being more common in broad Cockney: " sauce "-" source ", " lord ", " water "
** → or a centring diphthong of the type when in final position, with the latter variants being more common in broad Cockney ; thus " saw "-" sore "-" soar ", " law "-" lore ", " war "-" wore ".
** Conversely, if ƒ: I → R is absolutely continuous and thus differentiable almost everywhere, and satisfies | ƒ ′( x )| ≤ K for almost all x in I, then ƒ is Lipschitz continuous with Lipschitz constant at most K.
0.348 seconds.