How the Axiom of Choice Gives Sizeless Sets | Infinite Series How the Axiom of Choice Gives Sizeless Sets | Infinite Series begin-post-stats PBS Infinite Series • 71K views end-post-stats begin-duration 13:20 end-duration Math topics: _Algebraic_numbers_##Algebraic numbers##_Square_root_of_2_##Square root of 2##_1_(number)_##1 (number)##_Rational_number_##Rational number##_Cardinal_numbers_##Cardinal numbers##_Countable_set_##Countable set##_Uncountable_set_##Uncountable set##_Cardinality_##Cardinality##_Infinite_set_##Infinite set##_Geometric_measurement_##Geometric measurement##_Volume_##Volume##_Length_##Length##_Dimension_##Dimension##_Measure_theory_##Measure theory##_Sigma_additivity_##Sigma additivity##_Non-measurable_set_##Non-measurable set##_Lebesgue_measure_##Lebesgue measure Other topics: _Mathematical_logic_##Mathematical logic##_Axiom_##Axiom##_Set_(mathematics)_##Set (mathematics)##_Set_theory_##Set theory video-id: hcRZadc5KpI channel_PBS_Infinite_Series_ So What Learning Algebraic numbers , Cardinal numbers , Geometric measurement , Mathematical logic , Measure theory Friday, January 12, 2018 Share Share
