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/Part 4: Measure Theory and Integration/Chapter 22: The Lebesgue Integral/Section 22.1: Integration of Simple Functions

Definition 22.1.1 (Space of Simple Functions).label Let $(X, \cm)$ be a measurable space, then $\Sigma(X, \cm) = \Sigma(X, \cm; \complex)$ is the space of $\complex$-valued simple functions on $(X, \cm)$, and $\Sigma^{+}(X, \cm)$ is the space of non-negative simple functions.

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Jerry's Digital Garden

Bibliography

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  • Chapter 24: Notations
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