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Jul 10 at 20:22 vote accept Kofi Amponsah
Jul 10 at 20:22 history edited Kofi Amponsah CC BY-SA 4.0
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Jul 10 at 20:01 comment added Kofi Amponsah Thank you @LSpice. I will do so straightaway.
Jul 10 at 19:57 comment added LSpice Rather than editing a question to invalidate an existing answer, it is better to accept the answer if it resolves your original question (which I believe it does), and to ask a follow-up, modified question if needed.
Jul 10 at 19:54 history edited Kofi Amponsah CC BY-SA 4.0
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Jul 6 at 0:25 answer added Qiaochu Yuan timeline score: 4
Jul 5 at 17:10 comment added LSpice Your definition of "primitive" relies on a collection of subgroups, which you do not specify. Your example does not give an example of subgroups, but rather of quotients, and calls no character primitive (take $d = n$, or, if you meant the subgroup $(n/d)\mathbb Z/n\mathbb Z$, take $d = 1$). Do you mean to consider all non-trivial subgroups, i.e., all proper quotients?
Jul 5 at 12:10 comment added Kofi Amponsah Thank you, @LSpice for the question. I have included the definition. My apologies.
Jul 5 at 12:06 history edited Kofi Amponsah CC BY-SA 4.0
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Jul 5 at 11:53 history edited Kofi Amponsah CC BY-SA 4.0
added 319 characters in body
Jul 4 at 22:19 comment added LSpice What is a primitive character? \\ TeX note: for text in math mode, use \text, e.g., "$\text{primitive characters in $(\widehat R, \cdot)$}$" \text{primitive characters in $(\widehat{R}, \cdot)$} instead of "$primitive~characters~in~(\widehat R, \cdot)$" primitive~characters~in~(\widehat{R}, \cdot). I have edited accordingly.
Jul 4 at 22:18 history edited LSpice CC BY-SA 4.0
Proofreading
Jul 4 at 22:03 history edited Kofi Amponsah CC BY-SA 4.0
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S Jul 4 at 21:56 review First questions
Jul 5 at 6:42
S Jul 4 at 21:56 history asked Kofi Amponsah CC BY-SA 4.0