Školjka

%V0 The integer $9$ can be written as a sum of two consecutive integers: $9 = 4+5.$ Moreover, it can be written as a sum of (more than one) consecutive positive integers in exactly two ways: $9 = 4+5 = 2+3+4.$ Is there an integer that can be written as a sum of $1990$ consecutive integers and that can be written as a sum of (more than one) consecutive positive integers in exactly $1990$ ways?