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Page "Deduction theorem" ¶ 9
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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
** H < sub > 2 </ sub > O ( l ) + 240kJ H < sub > 2 </ sub > O ( g )
** N < sub > 2 </ sub > + 3H < sub > 2 </ sub > 2NH < sub > 3 </ sub > + 92kJ
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** or
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Thus T: X X ** is an injective linear mapping, though it is not surjective unless X is reflexive.
** : " beet "
** : " bait "
** or even in " vigorous, dialectal " Cockney.
** : " choice "
** or a monophthongal, perhaps with little lip rounding, or: " boot "
** this diphthong typically starts in the area of the London,.
** or a quality like that of cardinal 4,: " jumped up "
** 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 ".
** A < sup > p </ sup > B & C B ⇒ A < sup > p </ sup > C.
** 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.

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