[Merged by Bors] - feat(analysis/normed/group/basic): construct a normed group from a seminormed group satisfying ∥x∥ = 0 → x = 0
#16066
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…minormed group satisfying `∥x∥ = 0 → x = 0` (#16066) This makes it more convenient to have a `normed_add_comm_group` instance as a special case of a general `seminormed_add_comm_group` without having to go back to the (pseudo) metric space level.
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∥x∥ = 0 → x = 0∥x∥ = 0 → x = 0
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This makes it more convenient to have a
normed_add_comm_groupinstance as a special case of a generalseminormed_add_comm_groupwithout having to go back to the (pseudo) metric space level.