Question: Distribution functions defined on R can have at most countably many points of discontinuity. Is it also true for distribution functions defined on R

Distribution functions defined on R can have at most countably many points

Distribution functions defined on R can have at most countably many points of discontinuity. Is it also true for distribution functions defined on R ?

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Distribution functions defined on R can have at most countably many points of discontinuity. Is it also true for distribution functions defined on R2

From class we know that a distribution defined on R can have at most countable many points of discontinuity. Is this true for the distribution functions defined on R2

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