Which (co)limits exist in the category of adic spaces ? Also, can we impose adjectives such as "noetherian" or "quasi-compact", etc., to get more (co)limits ? I know that finite fibre products exist within the category, but I have not been able to find references indicating that other (co)limits also exist, and I am not yet familiar enough with adic spaces to be able to test out a few examples on my own to see if other (co)limits should exist.

Which (co)limits exist in the category of adic spaces ? Also, can we impose adjectives such as "noetherian" or "quasi-compact", etc., to get more (co)limits ? I know that finite fibre products of affinoids exist within the category, but I have not been able to find references indicating that other (co)limits also exist, and I am not yet familiar enough with adic spaces to be able to test out a few examples on my own to see if other (co)limits should exist.

Which (co)limits exist in the category of adic spaces ? Also, can we impose adjectives such as "noetherian" or "quasi-compact", etc., to get more (co)limits ?

Which (co)limits exist in the category of adic spaces ? Also, can we impose adjectives such as "noetherian" or "quasi-compact", etc., to get more (co)limits ? I know that finite fibre products exist within the category, but I have not been able to find references indicating that other (co)limits also exist, and I am not yet familiar enough with adic spaces to be able to test out a few examples on my own to see if other (co)limits should exist.