You aren't paying attention.
The key point that your side is refusing to look at is that you are not attempting to consider whether the company can afford it or not, you are taking it on faith that they can.
If you can draw from a resource with no regard for the possibility of drawing too much you must consider the resource infinite.
Hence the infinite pool of profits.
I most certainly am paying attention; And I don't have nor represent a 'side'; I am simply pointing out that this one specific
fucking stupid astonishingly persistent claim made by YOU (NB - not your 'side', just YOU) is utter horseshit.
Any business making a finite profit can support a finite increase in the minimum wage using those profits. This is not a hypothetical claim; it's simple arithmetic.
For any given level of profit, 'P', an increase in minimum wages can be funded from that profit without rendering the business unprofitable, if P>WN, where W is the increase in the minimum wage, and N is the number of minimum wage employees.
So for a company with ten minimum wage employees to be able to fund a $1/hour increase in Minimum Wage while remaining profitable, that company need only make $10/hour (~$20,000 per annum) or more in profit. Last time I checked, the following were both true:
\(10 < \infty\)
and
\(20,000 < \infty\)
Given a finite W and a finite N, P need never be infinite for this relationship to be satisfied. For large W or N, P also needs to be large; But for modest values of WN, P can also be modest.
Infinite P can only be required for the strawman condition where the term WN is infinite.
Your 'side' is clearly made up of arithmetic dunces and morons.