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Then (130) and (131) can be combined to obtain Since this applies for any two points that can be visited by a single element of fluid, one can immediately deduce Bernoulli's (or Euler's) important result that along each streamline in the steady flow of an inviscid fluid the quantity is constant.
We immediately deduce Corollary 1 by duality.
Combining (2.7) and (2.8), we may immediately deduce Lemma 2. □.
We immediately deduce some refinements for the identric mean I.
Therefore, we immediately deduce that x n → x ∗.
Therefore, we immediately deduce that lim n → ∞ x n = x ∗.
From the above theorems we immediately deduce the following.
From this theorem we may immediately deduce the following corollary.
From the above theorem, we immediately deduce the following corollary.
Therefore by definition we immediately deduce that (2.8).
Combining (6) and (9), we may immediately deduce inequality (2).
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