Cauchy-Schwartz inequality

The a ssumption will provide that (l/Vz)X X converges to a finite matrix by virtue of the Cauchy-Schwartz inequality given above. If the assumptions made to ensure that plim (1/ )X e = 0 continue to hold, then consistency can be established by the Slutsky Theorem. 

The quantity of excess entropy production is positive by the Cauchy-Schwartz inequality (similar to the inequality in Eq. (4.101)), indicating that P >... 

For p = q = 2. Holder s inequality is known as the Cauchy-Schwartz inequality. 

Cauchy-Schwartz inequality, it can be shown that this satisfies the criteria for a norm ([16], p. 93). 

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