You have a potential project for which you want to establish the value of any possible real options. The project will have an initial cost of $$86$ million, which must be paid at the time of investment. You realize that the project has four possible cash flows starting in year $1$ and continuing forever. First, there is a $22\%$ chance of earning $$1\mathrm{.}02$ million per year starting in year $1.$ Second, there is a $26\%$ chance of earning $$6\mathrm{.}54$ million per year starting in year $1.$ Third, there is a $20\%$ chance the the project will earn $$5\mathrm{.}82$ million per year. Fourth, there is a chance that the project will earn $$3\mathrm{.}22.$ These are the only four possibilities, In $2$ year$($s$),$ you will be able to improve the quality of your manufacturing process to increase the net CFs from the project if you would like to$.$ The cost of this will be $$62$ million, and the cash flows will increase beginning immediately when you make this investment $($the CFs increase starting the same year that you pay the improvement cost$)$ and will remain at the new level forever, if you choose to 'improve' the project. The 'improvement' will increase the project's cash flows by $120\%.$ The risk$-$free rate and appropriate discount rate for the project is $5\%.$ What is the value today of this option to 'improve'? Hint: you can treat this the same way you would an expansion option.

Input your answer in millions of dollars, rounded to the nearest would be entered as $19\mathrm{.}056).$