The XYZ Inc.$\text{'}$s one share will pay an investor with the dividend payment of $$0$ at the end of year $1($t$=1),$ the dividend payment of $$8$ at the end of year $2($t$=2),$ the dividend payment of $$10$ at the end of year $3($t$=3),$ and the dividend payment of $$15$ at the end of year $4($t$=4).$ After that, the dividend payments will grow at a constant rate of $3\%$ per year, forever. If the investor's cost of capital $($required rate of return$)$ is $16\%$ per annum, then what is the maximum price they are willing to pay for one share the XYZ Inc. now $($at time t$=0)?$