Let us suppose an apparatus to be constructed of the description
represented in the annexed engraving: _a_ is a water cistern,
whence water is to be raised by the pump _b_, to supply the
cistern; _c d_ is a small pipe with a stop-cock at _e_, which
lets the water from cistern _c_ into a strong water-tight bellows
_f_. The bellows have no valve, but a cock _g_ to let out the
water into cistern _a_; _h_ is a weight, and _i_ a rack on the
top of the bellows which works in the cogs on the axle of the
large cog-wheel _j_; _j_ turns the little cog-wheel _k_, that
gives motion to the arm _l_, and works the pump-handle _m_; _n_
is an upright rod on the end of the lever _o_, which rod has a
turn at _p_ and _q_ for the top of the bellows to press against
in ascending and descending. The water being let into the bellows
from the pipe _d_, will cause the top of the bellows, with the
weight and rack, to ascend till the former reaches and presses
_p_, which will move the lever _o_ and the arm or rod _r_; by
which means the stop-cock _e_ of the pipe will be shut, and the
cock _g_ opened, and the water let in from the bellows into the
cistern _a_. The top of the bellows will now descend till it
comes down and presses the turn _q_, which will again shut the
cock _g_ and open _e_, on which the water will again flow from
the pipe into the bellows, and cause the top with the rack to
ascend.
[Illustration]
Now it is generally known that the power of an hydrostatic
bellows is thus calculated:--
As the area of the orifice or section of the pipe,
To the area of the bellows:
The weight of water in the pipe is,
To the weight the bellows will sustain on the top-board.
We will suppose, therefore, the pipe _d_ to be 10 feet high, with
a bore equal to 1 square inch, which would give 120 cubic inches,
and about 4¼ lbs. of water. Let us suppose, also, the boards
of the bellows to be 20 inches square, which gives 400 square
inches. When the water is let from the pipe into the bellows,
there will be a pressure of 4¼ lbs. on every square inch, which
on the whole will amount to 1,700 lbs. Now take half of this
force and place it on the top of the bellows; there will then be
a working power of 850 lbs. up and down, and allowing the bellows
to raise one foot, it will contain about 20 gallons of water.
Now the question is, will not the machinery, with a moving power
of 2 feet and 850 lbs., raise 20 gallons of water 10 feet, which
would, of course, cause the motion to be perpetual?--JOHN SIMS.
Pwllheli, North Wales, Dec. 11, 1829.
The foregoing device brought from another correspondent the following:
Had Mr. Sims gained the power exerted by the descending weight
on his bellows, he would have been fortunate indeed; but it
unfortunately happens that its returning power (or an equivalent)
was expended in raising it.
Public-domain text, read in full here on John Shaqi.
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