Since I am letting my pasta sauce simmer and I have fifteen minutes of time, let's assume the following....
- Villain raises sets, straights, weak draws and two pair hands, but folds weak draws to a shove
- Villain flats SB with flush draws and therefore never has these
- Villain flats SB with one pair hands and therefore never has these
Hands villain stacks off with
Sets - there are 12 combinations of sets which we have 18% equity against.
Two pair - If we assume he calls preflop with 87, 85 and 75, there are 27 combinations of two pair that we have 18% equity against.
Straights - assuming villain folds 96 and 64 pre, there are no possible made straights.
Hands villain raise/folds
Open ender combos - If we assume Villain also flat called preflop and would raise SB with 86, 76 and 65, there are another 36 combinations that he folds when we shove.
cEV calculation
Total possible hand combinations of Villain: 75
Total hand combinations villain calls with: 39 (52% of the time)
Average equity against calling range: 18%
Net chips gained when villain calls and we win: 54494
Net chips lost when villain calls and we lose: 39469
cEV = (0.52 x 0.18 x 54494) + (0.52 x 0.82 x -39469)
cEV = (5101 - 16830)
cEV = -11729
Total hand combinations villain folds: 36 (48% of the time)
Net chips gained when villain folds: 24825
cEV = +11916
Net cEV = +187
Criticism welcome on the math, I punched it out really quickly

Based on these assumptions (and they are definitely open to debate), the move is pretty much neutral EV.