O.K., that makes a little more sense when reading your posts now.
You can't do it - it is impossible for a pump to lift water more than about 39 feet or so (depending on atmosphereic conditions at the site).
Imagine you had a really tall tube - any diameter will do. You have the open end of the tube sitting in a large body of water. Now, you start to suck out all the air at the other end of the tube until you reach a perfect vacuum up there (perfect vacuums cannot be attained, but let's assume it can for our experiment.) Now, if you keep sucking the other end with your super shop vac, you get nothing because there is nothing to suck (assume there is still air between the water surface and the shop vac).
Since you are not removing anything, there is no room for the water to "expand" to and hence, the water level will no longer rise. So, what is that level? At one end of the tube, you have 0 psia, at the other end you have 17 psia. The water at the bottom is therefore "pushing" at a force equal to (17-0) psia - or just 17 psia. Since the water in the tube is static, it too must be pushing back on that water in the reservoir at 17 psia. Therefore, the water must be about 39 feet high.
Translated differently, the maximum theoretical height a pump can lift water is about 39 feet (adjusted for atmosphereic pressure, of course.) If you want to move that water up that 25m (82 feet) hill, you need a pump at the bottom to move it up the hill.
Of course, there is a nifty pump called a jet pump that operates on a slightly different principle - but those are only really used for wells. The pump basically sends water DOWN in the well where there is a jet/venturi that basically sucks water from the well where it is then sent back up the well and to the delivery source. Jet pumps are therefore inefficient by nature and probably aren't well suited (no pun intended) for use on a windmill where, let's face it, the amount of power generated and reliability leaves much to be desired.
Regards,
Tim Steadham, P.E.