At one point, some Treasury bonds were callable. Consider the prices on the following three Treasury issues as of May $15,2022$:

$\backslash$table$[[6\mathrm{.}60,$May $26,110\mathrm{.}37500,110\mathrm{.}43750,-\mathrm{.}34375,5\mathrm{.}30],[8\mathrm{.}35,$May $26,107\mathrm{.}50000,107\mathrm{.}56250,-\mathrm{.}09375,5\mathrm{.}26],[12\mathrm{.}10,$May $26,136\mathrm{.}65625,136\mathrm{.}84375,-\mathrm{.}40625,5\mathrm{.}34]]$

The bond in the middle is callable in February $2023.$ What is the implied value of the call feature? Assume a par value of $$1,000.($Hint: Is there a way to combine the two noncallable issues to create an issue that has the same coupon as the callable bond?$)$

Note: Do not round intermediate calculations and round your answer to $2$ decimal places, e$.$g$.,32\mathrm{.}16.$