Mathlib v3 is deprecated. Go to Mathlib v4

Commit 2020-09-22 08:41 b4641efe

View on Github →

feat(l1_space): add measurability to integrable (#4170) This PR defines integrable such that integrable implies measurable. The old version is called has_finite_integral. This allows us to drop many measurability conditions from lemmas that also require integrability. There are some lemmas that have extra measurability conditions, if it has integrable as conclusion without corresponding measurable hypothesis. There are many results that require an additional [measurable_space E] hypothesis, and some that require [borel_space E] or [second_countable_space E] (usually when using that addition is measurable).

Estimated changes

modified theorem interval_integrable.add
modified theorem interval_integrable.neg
modified theorem interval_integrable.refl
modified theorem interval_integrable.sub
modified def measure_theory.l1