User:Caliburn/s/mt/LpStuff
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- User:Caliburn/s/mt/Definition:Lp Space
- User:Caliburn/s/mt/Definition:Lp Space/Lp Norm
- User:Caliburn/s/mt/Definition:Lp Space/L-Infinity Norm
- User:Caliburn/s/mt/Definition:Lp Space/Vector Space
- User:Caliburn/s/mt/Lp Space is Subset of Space of Measurable Functions Identified by A.E. Equality - technical quibble, we need to show that the $\sim_\mu$-equivalence class of a function in ${\mathcal L}^p$ contains only other elements of ${\mathcal L}^p$ so it doesn't get bigger when we expand the ambient space. This just means I can restrict all the operations nicely.
- User:Caliburn/s/mt/Lp Space is Vector Space
- User:Caliburn/s/mt/Definition:Lp Space/Normed Vector Space
- User:Caliburn/s/mt/Definition:Integral on L-1 Space