Prove geometrically that there are exactly as many paths ending at (2n+2, 0) and having all interior
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Prove geometrically that there are exactly as many paths ending at (2n+2, 0) and having all interior vertices strictly above the axis as there are paths ending at (2n, 0) and having all vertices above or on the axis. Therefore PS, 0, San-1 0, San = 0} = 2f2n+2 Hint: Refer to figure 1.
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Related Book For 
An Introduction To Probability Theory And Its Applications Volume 1
ISBN: 9780471257110
3rd Edition
Authors: William Feller
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