The Wikipedia page for Monoid includes the $\otimes$ symbol. Example:
In this question I see that this symbol is used to denote a tensor product.
What does $\otimes$ mean in the context of category theory?
The Wikipedia page for Monoid includes the $\otimes$ symbol. Example:
In this question I see that this symbol is used to denote a tensor product.
What does $\otimes$ mean in the context of category theory?
This is the tensor product (also known as the monoidal product) of the monoidal category in which the monoid lives.
The Wikipedia page you link to says:
...a monoid (or monoid object) $(M, \mu, \eta)$ in a monoidal category $(C, \otimes, I)$ is..."
So the meaning of $\otimes$ is being specified here. And if you click through to the page on monoidal category, you'll find out the definition.