Extensions described by this adjective for functions on graphs can be constructed using random walks started at each vertex that run until they hit the boundary. The real and imaginary parts of a complex analytic function are (10[1])“conjugates” (-5[1])described by this adjective. (10[7]-5[2])Since their (-5[1])average (10[1]-5[1])value (10[1])over a ball (10[1])is equal (10[2])to the (-5[1])value at its center, (10[1])functions (10[1]-5[1])described by this adjective satisfy the mean value (10[1])property. (10[3]-5[8])Solutions to Laplace’s (-5[2])equation (10[2])are (10[1])described (10[2])by this adjective. (10[9]-5[1])Since (10[1]-5[1])the integral (10[1]-5[1])of “one (-5[2])over x” from one (10[1])to (10[3])infinity diverges, (-5[1])so (10[1])does a series (10[1]-5[1])described (10[3])by (10[2])this (10[3])adjective (10[9]-5[1])according (10[7])to (10[1])the (10[2])integral (10[2])test. (10[8])For 10 points, (10[1])the sum of the reciprocals (10[2])of (10[1])each (10[1])positive (10[1])integer (10[2])is a divergent (10[3])series (-5[1])described (10[1])by what adjective? (10[3])■END■ (10[21]0[16])