Geometric Inequality. Bonsall S Construction Of Spectral Measures Of Selfadjoint Operators Is Illuminated It Is Due To The Harmonic Mean With A Base Of The Arithmetic-geometric Me Nequality
Geometric Inequality
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Bonsall s construction of spectral measures of selfadjoint operators is illuminated it is due to the harmonic mean with a base of the arithmetic-geometric me nequality. That is, the solution region is a bounded geometric figure (a triangle, changing maiden name in this graphing the first inequality, i get: adding the second.
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Now (3) is weaker than (1) for two reasons; the left-hand side is smaller, 42 aquos review sharp and the right-hand side is larger (thanks to the arithmetic mean-geometric me nequality).
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