This Map Container demonstrates both how to build an empty map covering whole US with a scale of 1:500 000. -------------------------------------------------------------- How did I get the parameters? First I have defined the geographic borders for the map, I have used a south border of 25 degrees north, a north border of 55 degrees north, a west border of 125 degrees west and an east border of 65 degrees west. Next I have translated the degree deltas into pixels. Latitude degrees have a constant distance of 111 kilometers, therefore the height of the map is 11 100 000 centimeters * (50 - 25) degrees = 277 500 000 centimeters. We have a scale of 1:500 000, therefore the height is reduced to 555 centimeters. As stated within the manual one centimeter is 28.346 pixels, therefore our map has a height of 15732 pixels. Longitude degrees have no constant distance. At the equator they also have a distance of 111 kilometers, but longitude lines meet at the poles. To get the approximate distance at a given latitude you must multiply 111 000 kilometers by COS (latitude). Based on a latitude of 37.5 degrees, which is the middle between 25 and 50 degrees, the width of the map is 11 100 000 centimeters * (125 - 65) degrees * COS ((25 + 50) / 2) = 528 373 325 centimeters. We have a scale of 1:500 000, therefore the width is reduced to 1057 centimeters. As stated within the manual one centimeter is 28.346 pixels, therefore our map has a width of 29962 pixels. Remember: These Longitude values must be entered as negative because they are located at the west hemisphere! Logitude Latitude X Y ================================ -125.0 25.0 0 15732 -55.0 25.0 29962 15732 -125.0 50.0 0 0 "RectMap" output: ================= C_X : [ 5.3503571429E+04, 4.2802857143E+02, -0.0000000000E+00], C_Y : [ 3.1464000000E+04, -6.2928000000E+02, 0.0000000000E+00], C_Long : [-1.2500000000E+02, 2.3362926373E-03, 0.0000000000E+00], C_Lat : [ 5.0000000000E+01, -1.5891177218E-03, 0.0000000000E+00], A : -0.0,