I have an array of lines that produce random shapes. These lines define edge boundaries from an array that I would like to use to reconstruct the main feature of the array. Can Mathematica find the points where most of these lines cross, and then define the largest area(s) inside these crossing points? I assume this will give me the main area(s) of the array to look at as in the example plot image. These lines are boundary lines and crossing too many reduces the accuracy of the area plot. There are 4 lines creating most boundaries. The first of those 4 is the line used in the plot below
lines={{{900., 703.449}, {590.556, 0.}}, {{900., 475.145}, {651.23, 0.}}, {{900., 286.849},
{660.333, 0.}}, {{900., 503.578}, {178.177,0.}}, {{0., 707.111}, {900., 689.133}}, {{231.482, 1093.}, {302.527, 0.}}, {{853.322, 1093.}, {568.821, 0.}}, {{513.461, 1093.},
{411.662, 0.}}, {{900., 521.686}, {514.729, 0.}}, {{280.141, 1093.}, {248.479, 0.}}, {{0., 183.582},
{900., 312.065}}, {{0., 648.073}, {900., 682.241}}, {{0.,110.149}, {900., 507.127}}, {{0., 402.186},
{900., 389.603}}, {{900., 605.326}, {324.743, 0.}}, {{706.587, 1093.}, {720.777, 0.}}, {{900., 86.9532},
{769.336, 0.}}, {{900., 539.768}, {610.491, 0.}}, {{900., 464.134}, {113.723, 0.}}, {{900.,428.16},
{47.3056, 0.}}, {{0., 1000.61}, {900., 988.023}}, {{316.911, 1093.}, {889.171, 0.}}, {{0., 337.878},
{900., 399.087}}, {{0., 492.562}, {900., 451.191}}, {{0.,344.122}, {900., 272.07}}, {{0., 151.791},
{900., 369.811}}, {{502.51, 1093.}, {352.038, 0.}}, {{0., 136.204}, {900.,460.163}}, {{177.623, 1093.}, {404.553, 0.}}, {{900., 234.416}, {665.35, 0.}}, {{900., 679.326}, {446.947, 0.}}, {{900., 1089.37}, {312.902, 0.}}, {{0., 652.435}, {900., 207.253}}, {{900.,115.841}, {712.418, 0.}}, {{900., 806.604}, {220.582, 0.}}, {{0., 783.297}, {900., 616.042}}, {{0., 1055.81}, {900., 938.313}}, {{300.376, 1093.}, {156.573, 0.}}, {{684.328, 1093.},
{770.733, 0.}}, {{0., 679.389}, {900., 733.378}}, {{900.,135.671}, {751.702, 0.}}, {{0., 1052.08},
{900., 822.61}}, {{900., 544.556}, {246.914, 0.}}, {{900., 879.237}, {32.7302, 1093.}}, {{0., 972.41},
{900., 956.231}}, {{0., 1026.6}, {900., 857.481}}, {{619.175, 1093.}, {818.911, 0.}}, {{0., 9.58286},
{900., 624.196}}, {{626.404, 1093.}, {555.359, 0.}}, {{772.244, 1093.}, {419.036, 0.}}, {{355.762, 1093.},
{105.964, 0.}}, {{900., 107.987}, {588.194, 1093.}}, {{806.666, 1093.}, {318.024, 0.}}, {{0., 86.1212},
{900., 760.554}}, {{279.164, 1093.}, {358.983, 0.}}, {{0., 27.23}, {900., 260.535}}, {{0., 169.335},
{900., 228.737}}, {{491.48, 1093.}, {96.8161, 0.}}, {{0., 404.323}, {900., 470.951}}, {{900., 681.523},
{342.039, 0.}}, {{732.078, 1093.}, {671.987, 0.}}, {{610.656, 1093.}, {406.405, 0.}}, {{0., 1069.95},
{900.,163.635}}, {{112.851, 1093.}, {397.351, 0.}}, {{0., 72.2908}, {900., 65.1008}}, {{644.998, 1093.},
{702.9, 0.}}, {{900., 720.816}, {203.947, 0.}}, {{549.162, 1093.}, {374.145, 0.}}, {{446.497, 1093.},
{434.49, 0.}}, {{0., 42.0853}, {900., 106.906}}, {{0., 743.122}, {900., 596.242}}, {{0.,630.275},
{900., 744.118}}, {{39.5396, 1093.}, {449.074, 0.}}};
Thanks for your help!