Loading Discussion on answer by Lukas Heger: If $(\mathbb R,<,+,\boxdot)$ is an ordered division ring, is it automatically a field?
Just a second…

load older messages full transcript highlights

	You must be logged in to talk. See the faq for more information.		$Mathematics$
		help \| faq \| legal \| privacy policy \| mobile

View all rooms $Mathematics$ View all site rooms

Discussion on answer by Lukas Heger: If $(\mathbb R,<,+,\boxdot)$ is an ordered division ring, is it automatically a field?

Imported from a comment discussion on math.stackexchange.com/questions/5070122/…

Code of Conduct

Learn more about Chat

Welcome to the chat! Unfortunately, you have JavaScript disabled, and thus this chat will not work. If you would like to participate, please enable JavaScript in your browser and reload this page.

New feed items

Discussion on answer by Lukas Heger: If $(\mathbb R,<,+,\boxdot)$ is an ordered division ring, is it automatically a field?