 Further, given another sublinear increasing functional \mathcal{E}(\cdot)\colon\mathcal{L}( U \times%DIFDELCMD < } %%% V )\to\mathbb{R} which leaves the constants invariant, the tower property \mathcal{E}(\cdot)=\mathcal{E}(\mathcal{E}(\cdot| U )) is characterized via a pasting property of the representing sets of probabilities .
<meaning-changed>  Further, given another sublinear increasing functional \mathcal{E}(\cdot)\colon\mathcal{L}( U \times%DIFDELCMD < } %%% V )\to\mathbb{R} which leaves the constants invariant, the tower property \mathcal{E}(\cdot)=\mathcal{E}(\mathcal{E}(\cdot| U )) is characterized via a pasting property of the representing sets of probabilities .
 Further, given another sublinear increasing functional \mathcal{E}(\cdot)\colon\mathcal{L}( U \times%DIFDELCMD < } %%% \mathcal{F )\to\mathbb{R} which leaves the constants invariant, the tower property \mathcal{E}(\cdot)=\mathcal{E}(\mathcal{E}(\cdot| U )) is characterized via a pasting property of the representing sets of probabilities .