| the words, gravel and clay, as generic for pervious and impervious
     material.
     [Illustration: Fig. 1.]
     "Our drawing is an attempt to combine plan and section, which will
     probably be sufficiently illustrative. From A to T is the overlap,
     which is, in fact, a dam holding up the water in the gravel. In
     this dam there is a weak place at S, through which water issues
     permanently (a superficial spring), and runs over the surface from
     S to O. This issue has a tendency to lower the water in the gravel
     to the line M _m_. But when continued rains overpower this issue,
     the water in the gravel rises to the line A _a_, and meeting with
     no impediment at the point A, it flows over the surface between A
     and S. In addition to these more decided outlets, the water is
     probably constantly squeezing, in a slow way, through the whole
     dam. Elkington undertakes to drain the surface from A to O. He cuts
     a drain from O to B, and then he puts down a bore-hole, an Artesian
     well, from B to Z. His hole enters the tail of the gravel; the
     water contained therein rises up it: and the tendency of this new
     outlet is to lower the water to the line B _b_. If so lowered that
     it can no longer overflow at A or at S, and the surface from A to O
     is drained, so far as the springs are concerned, though our section
     can only represent one spring, and one summit-overflow, it is
     manifest that, however long the horizontal line of junction between
     the gravel and clay may be, however numerous the weak places
     (springs) in the overlap, or dam, and the summit-overflows, they
     will all be stopped, provided they lie at a higher level than the
     line B _b_. If Elkington had driven his drain forward from B to
     _n_, he would, at least, equally have attained his object; but the
     bore-hole was less expensive. He escapes the deepest and most
     costly portion of his drain. At _x_, he might have bored to the
     centre of the earth without ever realizing the water in this
     gravel. His whole success, therefore, depended upon his sagacity in
     hitting the point Z. Another simple and very common case, first
     successfully treated by Elkington, is illustrated by our second
     drawing.
     [Illustration: Fig. 2.]
     "Between gravel hills lies a dish-shaped bed of clay, the gravel
     being continuous under the dish. Spring |