We know that every fuzzy set can be considered as a soft set. First we choose the parameter set by using the membership functions. Hence we have numerical values for a parameter set. Some of the soft sets obtained by the relation with fuzzy sets are as follows:

$\begin{array}{c}\begin{array}{r}U=\{0={u}_{1},{u}_{2},\dots ,{u}_{78}\},\phantom{\rule{2em}{0ex}}E=\{0,0.25,0.5,0.75,1\},\\ ({F}_{M\phantom{\rule{0.25em}{0ex}}\mathit{PSA}},E)=\{0=\{{u}_{4},{u}_{5},{u}_{6},{u}_{11},{u}_{13},{u}_{15},{u}_{20},{u}_{22},{u}_{23},{u}_{25},{u}_{30},{u}_{32},{u}_{34},{u}_{38},{u}_{41},\\ \phantom{({F}_{M\phantom{\rule{0.25em}{0ex}}\mathit{PSA}},E)=}{u}_{42},{u}_{43},{u}_{44},{u}_{53},{u}_{60},{u}_{64},{u}_{73},{u}_{75}\},\\ \phantom{({F}_{M\phantom{\rule{0.25em}{0ex}}\mathit{PSA}},E)=}0.25=\{{u}_{4},{u}_{6},{u}_{11},{u}_{13},{u}_{15},{u}_{20},{u}_{22},{u}_{23},{u}_{25},{u}_{34},{u}_{38},{u}_{41},{u}_{43},{u}_{44},{u}_{60},\\ \phantom{({F}_{M\phantom{\rule{0.25em}{0ex}}\mathit{PSA}},E)=}{u}_{64},{u}_{75}\},\\ \phantom{({F}_{M\phantom{\rule{0.25em}{0ex}}\mathit{PSA}},E)=}0.5=\{{u}_{4},{u}_{11},{u}_{13},{u}_{15},{u}_{20},{u}_{22},{u}_{23},{u}_{25},{u}_{38},{u}_{41},{u}_{44},{u}_{60},{u}_{64},{u}_{75}\},\\ \phantom{({F}_{M\phantom{\rule{0.25em}{0ex}}\mathit{PSA}},E)=}0.75=\{{u}_{13},{u}_{20},{u}_{23},{u}_{38},{u}_{41}\},\\ \phantom{({F}_{M\phantom{\rule{0.25em}{0ex}}\mathit{PSA}},E)=}1=\{{u}_{20},{u}_{38}\}\},\end{array}\hfill \\ \begin{array}{r}U=\{{u}_{1},{u}_{2},\dots ,{u}_{78}\},\phantom{\rule{2em}{0ex}}E=\{0,0.185,0.37,0.555,0.74\},\\ ({F}_{B\phantom{\rule{0.25em}{0ex}}\mathit{PV}},E)=\{0=\{{u}_{11},{u}_{17},{u}_{35},{u}_{36},{u}_{45},{u}_{46},{u}_{49},{u}_{53},{u}_{55},{u}_{60},{u}_{65},{u}_{68},{u}_{72},{u}_{73},{u}_{75}\},\\ \phantom{({F}_{B\phantom{\rule{0.25em}{0ex}}\mathit{PV}},E)=}0.185=\{{u}_{11},{u}_{17},{u}_{36},{u}_{45},{u}_{60},{u}_{68},{u}_{72},{u}_{73},{u}_{75}\},\\ \phantom{({F}_{B\phantom{\rule{0.25em}{0ex}}\mathit{PV}},E)=}0.37=\{{u}_{36},{u}_{45},{u}_{60},{u}_{68},{u}_{72},{u}_{73},{u}_{75}\},\\ \phantom{({F}_{B\phantom{\rule{0.25em}{0ex}}\mathit{PV}},E)=}0.555=\{{u}_{45},{u}_{68},{u}_{72},{u}_{75}\},\\ \phantom{({F}_{B\phantom{\rule{0.25em}{0ex}}\mathit{PV}},E)=}0.74=\varphi \},\end{array}\hfill \\ \begin{array}{r}U=\{{u}_{1},{u}_{2},\dots ,{u}_{78}\},\phantom{\rule{2em}{0ex}}E=\{0.06,0.31,0.56,0.81,0.94\},\\ ({F}_{M\phantom{\rule{0.25em}{0ex}}\mathit{Age}},E)=\{0.06=\{{u}_{3},{u}_{8},{u}_{9},{u}_{22},{u}_{32},{u}_{33},{u}_{35},{u}_{42},{u}_{43},{u}_{44},{u}_{46},{u}_{48},\\ \phantom{({F}_{M\phantom{\rule{0.25em}{0ex}}\mathit{Age}},E)=}{u}_{49},{u}_{52},{u}_{56},{u}_{58},{u}_{63},{u}_{66},{u}_{67},{u}_{69},{u}_{70},{u}_{72},{u}_{74},{u}_{76},{u}_{78}\},\\ \phantom{({F}_{M\phantom{\rule{0.25em}{0ex}}\mathit{Age}},E)=}0.31=\{{u}_{3},{u}_{22},{u}_{33},{u}_{35},{u}_{42},{u}_{43},{u}_{44},{u}_{48},{u}_{52},{u}_{58},{u}_{63},{u}_{66},{u}_{69},{u}_{70},{u}_{72},\\ \phantom{({F}_{M\phantom{\rule{0.25em}{0ex}}\mathit{Age}},E)=}{u}_{74},{u}_{76},{u}_{78}\},\\ \phantom{({F}_{M\phantom{\rule{0.25em}{0ex}}\mathit{Age}},E)=}0.56=\{{u}_{43},{u}_{48},{u}_{52},{u}_{58},{u}_{63},{u}_{70},{u}_{74},{u}_{78}\},\\ \phantom{({F}_{M\phantom{\rule{0.25em}{0ex}}\mathit{Age}},E)=}0.81=\{{u}_{48},{u}_{52},{u}_{70}\},\\ \phantom{({F}_{M\phantom{\rule{0.25em}{0ex}}\mathit{Age}},E)=}0.94=\varphi \}.\end{array}\hfill \end{array}$