You also have a second potential project, with a different real option. The project will have an initial cost of $$52$ million, which must be paid at the time of investment. You realize that the project has three possible cash flows starting in year $1$ and continuing forever. First, there is a $18\%$ chance of earning $$1\mathrm{.}96$ million per year starting in year $1.$ Second, there is a $40\%$ chance of earning $$7\mathrm{.}29$ million per year starting in year $1.$ Third, there is a chance the the project will earn $$2\mathrm{.}22$ million per year. These are the only three possibilities. In $2$ year$($s$),$ you will be able to abandon the project and sell off the assets for $$37\mathrm{.}5$ million, but will give up the cash flows starting one year after you abandon $($if you abandon in year $1,$ you receive the year $1$ CFs but no CFs after that; if you abandon in year $2,$ you receive the year $1$ and year $2$ CFs$,$ but no CFs after that, and so on$.).$ The risk$-$free rate and appropriate discount rate for the project is $5\%.$ What is the value today of this option to abandon? Input your answer in millions of dollars, rounded to the nearest $0\mathrm{.}001($e$.$g$.$ $$19,056,129$ would be entered as $19\mathrm{.}056).$