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Otto
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$\mathbb{Z}_p$-points of a $\mathbb{Z}_p$-model of a reductive linear algebraic $\overline{\mathbb{Q}}_p$-group
@PolvanHoften I'm not sure I understand sorry. I'm not very comfortable with groups over rings. Why can we assume the first map comes from some $i$? And why does should $i$ extend in the way you describe? Are you saying that this should be possible for some choices of extensions $K$ with ring of integers $R$?
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$\mathbb{Z}_p$-points of a $\mathbb{Z}_p$-model of a reductive linear algebraic $\overline{\mathbb{Q}}_p$-group
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$\mathbb{Z}_p$-points of a $\mathbb{Z}_p$-model of a reductive linear algebraic $\overline{\mathbb{Q}}_p$-group
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$\mathbb{Z}_p$-points of a $\mathbb{Z}_p$-model of a reductive linear algebraic $\overline{\mathbb{Q}}_p$-group
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