· are equivalent.) A concave function is either continuous in the interior Of its domain or...

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Transcript of  · are equivalent.) A concave function is either continuous in the interior Of its domain or...

Page 1:  · are equivalent.) A concave function is either continuous in the interior Of its domain or non-measurable. An increasing function is always measurable so our utilities are continuous.
Page 2:  · are equivalent.) A concave function is either continuous in the interior Of its domain or non-measurable. An increasing function is always measurable so our utilities are continuous.
Page 3:  · are equivalent.) A concave function is either continuous in the interior Of its domain or non-measurable. An increasing function is always measurable so our utilities are continuous.
Page 4:  · are equivalent.) A concave function is either continuous in the interior Of its domain or non-measurable. An increasing function is always measurable so our utilities are continuous.
Page 5:  · are equivalent.) A concave function is either continuous in the interior Of its domain or non-measurable. An increasing function is always measurable so our utilities are continuous.
Page 6:  · are equivalent.) A concave function is either continuous in the interior Of its domain or non-measurable. An increasing function is always measurable so our utilities are continuous.
Page 7:  · are equivalent.) A concave function is either continuous in the interior Of its domain or non-measurable. An increasing function is always measurable so our utilities are continuous.
Page 8:  · are equivalent.) A concave function is either continuous in the interior Of its domain or non-measurable. An increasing function is always measurable so our utilities are continuous.
Page 9:  · are equivalent.) A concave function is either continuous in the interior Of its domain or non-measurable. An increasing function is always measurable so our utilities are continuous.
Page 10:  · are equivalent.) A concave function is either continuous in the interior Of its domain or non-measurable. An increasing function is always measurable so our utilities are continuous.
Page 11:  · are equivalent.) A concave function is either continuous in the interior Of its domain or non-measurable. An increasing function is always measurable so our utilities are continuous.
Page 12:  · are equivalent.) A concave function is either continuous in the interior Of its domain or non-measurable. An increasing function is always measurable so our utilities are continuous.
Page 13:  · are equivalent.) A concave function is either continuous in the interior Of its domain or non-measurable. An increasing function is always measurable so our utilities are continuous.
Page 14:  · are equivalent.) A concave function is either continuous in the interior Of its domain or non-measurable. An increasing function is always measurable so our utilities are continuous.
Page 15:  · are equivalent.) A concave function is either continuous in the interior Of its domain or non-measurable. An increasing function is always measurable so our utilities are continuous.
Page 16:  · are equivalent.) A concave function is either continuous in the interior Of its domain or non-measurable. An increasing function is always measurable so our utilities are continuous.
Page 17:  · are equivalent.) A concave function is either continuous in the interior Of its domain or non-measurable. An increasing function is always measurable so our utilities are continuous.
Page 18:  · are equivalent.) A concave function is either continuous in the interior Of its domain or non-measurable. An increasing function is always measurable so our utilities are continuous.

THE NORM OF THE L'-FOURIER TRANSFORM ON … · Lebesgue spaces LP(T), 1 < p < oo [9]. For a measurable function/on G let Lf For a measurable function/on G let Lf denote the partially

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