Math is appropriating the qualities of form so as to make generalizations about their interactions.
Like saying W=wisdom, l=love, and s=speech, then I could say W(l,s)=Wl+Ws.
Here wisdom acts as a qualitative change of l and s together.
Or, W(l,s)=Wl*Ws.
In this way wisdom act as a multiplier, but it could get trickier if wisdom acted as both a multiplier and a qualitative change.
So I could ask how I could represent that.

The difference is that wisdom has no physical representative.
Whereas stating V, a smooth vector space, has elements (e1,...,en) automatically gives a representation.
Functions onto this space would be characterized both by its definition and representation, much like the term "running".
What seems difficult is adding more and more verbs together to form other verbs, where these verbs have a whole list of what is included.
Also, why would two different symbols, like walk and run, have similar qualities?
Or, why would two similar definitions, like escort and escrow, have different meanings?
Thus, although math is said to be a universal language, it still is a nuanced language, and the number of years and hours spent learning it is directly related to its familiarity.