I have the following data. I want to draw a List Contour with Log-Log on both axes using this data and then have to fill only the upper part and the elliptical part of the obtained contour log-log plot. I am using Mathematica 12.1. Any suggestion will be highly appreciated. Thanks!
Edited: The additional constraints are the following:
- The DataRange should be {{0,30},{5,30}}.
- There should be only one contour corresponding to the 300 boundary.
- The upper part should only be colored as @tad have shown, while the lower part should have a different color.
- This results into two connected contour regions, first between ~0-20 on x-axis and ~8-9 on y-axis. The second one is the larger contour which covers the whole area between 0-30 on axis and ~5-27 on y-axis. The 2nd contour looks exactly as shown by @tad except for a single contour and the correct range of both axes. This is also somehow shown by @kglr except he has colored the lower parts only. Thanks!
{{321.983, 321.992, 322.017, 322.06, 322.119, 322.195, 322.287,
322.395, 322.518, 322.656, 322.807, 322.971, 323.147, 323.333,
323.528, 323.731, 323.941, 324.156, 324.376, 324.598, 324.823,
325.048, 325.272, 325.496, 325.717, 325.936, 326.151, 326.363,
326.57, 326.772},
{312.952, 312.968, 313.014, 313.091, 313.198,
313.335, 313.503, 313.7, 313.925, 314.178, 314.457, 314.761,
315.087, 315.434, 315.801, 316.183, 316.58, 316.988, 317.405,
317.83, 318.259, 318.691, 319.123, 319.555, 319.983, 320.407,
320.826, 321.237, 321.641, 322.036},
{300.985, 301.006, 301.07,
301.177, 301.327, 301.521, 301.759, 302.041, 302.367, 302.736,
303.147, 303.599, 304.09, 304.617, 305.177, 305.767, 306.384,
307.023, 307.682, 308.356, 309.042, 309.737, 310.436, 311.137,
311.837, 312.532, 313.222, 313.903, 314.573, 315.231},
{289.652,
289.669, 289.722, 289.812, 289.941, 290.112, 290.329, 290.594,
290.91, 291.28, 291.706, 292.187, 292.725, 293.318, 293.964, 294.66,
295.403, 296.189, 297.013, 297.87, 298.755, 299.663, 300.589,
301.528, 302.476, 303.427, 304.379, 305.326, 306.267,
307.197},
{288.345, 288.33, 288.284, 288.213, 288.124, 288.026,
287.932, 287.853, 287.801, 287.789, 287.827, 287.924, 288.089,
288.327, 288.641, 289.033, 289.503, 290.05, 290.67, 291.359,
292.112, 292.923, 293.784, 294.691, 295.636, 296.612, 297.613,
298.632, 299.665, 300.705},
{316.571, 316.453, 316.106, 315.54,
314.775, 313.836, 312.755, 311.564, 310.298, 308.992, 307.682,
306.397, 305.166, 304.014, 302.96, 302.021, 301.207, 300.528,
299.986, 299.583, 299.316, 299.182, 299.174, 299.285, 299.505,
299.827, 300.24, 300.735, 301.301, 301.93},
{410.157, 409.801,
408.743, 407.01, 404.647, 401.712, 398.276, 394.416, 390.217,
385.764, 381.141, 376.427, 371.697, 367.018, 362.447, 358.035,
353.82, 349.836, 346.105, 342.643, 339.459, 336.556, 333.933,
331.584, 329.498, 327.666, 326.072, 324.703, 323.542,
322.573},
{629.903, 629.056, 626.537, 622.401, 616.741, 609.681,
601.367, 591.966, 581.656, 570.621, 559.044, 547.099, 534.955,
522.762, 510.656, 498.757, 487.164, 475.961, 465.212, 454.968,
445.262, 436.118, 427.545, 419.546, 412.113, 405.233, 398.888,
393.055, 387.708, 382.822},
{1073.22, 1071.45, 1066.17, 1057.5,
1045.62, 1030.76, 1013.21, 993.305, 971.39, 947.83, 922.989,
897.221, 870.864, 844.228, 817.595, 791.215, 765.303, 740.039,
715.571, 692.015, 669.459, 647.964, 627.568, 608.289, 590.129,
573.076, 557.106, 542.186, 528.277, 515.333},
{1889.4, 1885.99,
1875.83, 1859.13, 1836.22, 1807.53, 1773.61, 1735.05, 1692.5,
1646.65, 1598.17, 1547.73, 1495.97, 1443.47, 1390.78, 1338.37,
1286.67, 1236.03, 1186.75, 1139.07, 1093.17, 1049.18, 1007.19,
967.267, 929.423, 893.651, 859.923, 828.191, 798.393,
770.457},
{3299.18, 3293.02, 3274.64, 3244.41, 3202.91, 3150.91,
3089.34, 3019.29, 2941.88, 2858.34, 2769.85, 2677.62, 2582.77,
2486.37, 2389.39, 2292.7, 2197.06, 2103.14, 2011.47, 1922.51,
1836.61, 1754.02, 1674.94, 1599.49, 1527.71, 1459.61, 1395.17,
1334.31, 1276.94, 1222.94},
{5619.43, 5608.8, 5577.12, 5524.98,
5453.37, 5363.6, 5257.26, 5136.15, 5002.21, 4857.5, 4704.06,
4543.93, 4379.04, 4211.21, 4042.11, 3873.26, 3705.98, 3541.39,
3380.48, 3224.02, 3072.64, 2926.81, 2786.88, 2653.08, 2525.52,
2404.24, 2289.2, 2180.31, 2077.42, 1980.35},
{9293.58, 9275.96,
9223.44, 9137.01, 9018.27, 8869.35, 8692.86, 8491.75, 8269.21,
8028.59, 7773.26, 7506.57, 7231.7, 6951.66, 6669.23, 6386.89,
6106.86, 5831.02, 5561., 5298.12, 5043.44, 4797.77, 4561.71,
4335.67, 4119.86, 3914.37, 3719.17, 3534.12, 3359.,
3193.52},
{14928.9, 14900.6, 14816.4, 14677.8, 14487.4, 14248.5,
13965.2, 13642.3, 13284.9, 12898.2, 12487.6, 12058.5, 11616.,
11164.9, 10709.5, 10254., 9801.78, 9356., 8919.23, 8493.64, 8080.94,
7682.47, 7299.21, 6931.85, 6580.77, 6246.14, 5927.94, 5625.96,
5339.88, 5069.28},
{23341.3, 23297.3, 23166.1, 22950.1, 22653.2,
22280.7, 21839., 21335.3, 20777.6, 20173.9, 19532.8, 18862.5,
18170.8, 17465.2, 16752.8, 16039.6, 15331.2, 14632.5, 13947.5,
13279.5, 12631.4, 12005.2, 11402.5, 10824.3, 10271.4, 9744.01,
9242.13, 8765.48, 8313.59, 7885.81},
{35609.1, 35542.2, 35342.7,
35014.3, 34562.9, 33996.5, 33324.7, 32558.5, 31709.8, 30791.,
29814.9, 28794., 27740.1, 26664.8, 25578.5, 24490.6, 23409.6,
22342.9, 21296.5, 20275.8, 19284.8, 18326.9, 17404.4, 16519.,
15671.9, 14863.4, 14093.6, 13362.1, 12668.2, 12011.},
{53135.7,
53036.2, 52739.6, 52251.2, 51579.8, 50737.3, 49737.8, 48597.7,
47334.6, 45967., 44513.7, 42993.2, 41423.3, 39820.9, 38201.6,
36579.6, 34967.2, 33375.5, 31813.7, 30289.6, 28809.4, 27377.9,
25998.9, 24674.9, 23407.5, 22197.5, 21044.8, 19949.1, 18909.3,
17923.9},
{77724.2, 77579.2, 77146.6, 76434.3, 75455.2, 74226.3,
72768.3, 71104.9, 69261.9, 67266., 65144.6, 62924.7, 60632.3,
58291.9, 55926.2, 53555.9, 51199.2, 48872., 46588., 44358.4,
42192.3, 40097.1, 38078., 36138.8, 34281.9, 32508.5, 30818.7,
29211.8, 27686.3, 26240.5},
{111663., 111455., 110835., 109815.,
108412., 106650., 104561., 102177., 99534.7, 96673.2, 93631.3,
90447.7, 87159.5, 83801.9, 80407.5, 77005.7, 73622.7, 70281.4,
67001.4, 63798.8, 60686.8, 57675.8, 54773.5, 51985.4, 49315.,
46764.1, 44332.8, 42020.1, 39824.3, 37742.3},
{157825., 157532.,
156657., 155218., 153239., 150756., 147808., 144445., 140718.,
136681., 132389., 127896., 123255., 118516., 113723., 108920.,
104143., 99423.1, 94789.3, 90264.1, 85866.2, 81610.1, 77507.,
73564.6, 69787.9, 66179.4, 62739.4, 59466.7, 56358.6,
53411.3},
{219780., 219373., 218158., 216157., 213407., 209955.,
205858., 201182., 196001., 190387., 184419., 178171., 171717.,
165124., 158457., 151774., 145127., 138559., 132109., 125810.,
119686., 113760., 108046., 102554., 97292.9, 92265., 87471.2,
82909.8, 78577.1, 74467.8},
{301927., 301369., 299702., 296959.,
293187., 288451., 282831., 276418., 269309., 261608., 253420.,
244846., 235989., 226942., 217791., 208618., 199491., 190474.,
181618., 172967., 164557., 156417., 148566., 141022., 133792.,
126882., 120293., 114022., 108066., 102415.},
{409639., 408882.,
406624., 402907., 397796., 391379., 383764., 375074., 365441.,
355005., 343907., 332287., 320281., 308017., 295612., 283175.,
270800., 258572., 246562., 234829., 223422., 212379., 201728.,
191491., 181680., 172303., 163360., 154849., 146762.,
139091.},
{549425., 548411., 545386., 540406., 533559., 524963.,
514761., 503117., 490210., 476226., 461355., 445784., 429694.,
413257., 396630., 379959., 363371., 346978., 330875., 315144.,
299847., 285038., 270754., 257024., 243864., 231284., 219286.,
207866., 197016., 186721.},
{729122., 727777., 723768., 717166.,
708088., 696691., 683165., 667728., 650614., 632072., 612353.,
591704., 570367., 548567., 526516., 504404., 482401., 460655.,
439294., 418423., 398128., 378478., 359524., 341303., 323838.,
307142., 291216., 276057., 261653., 247985.},
{958096., 956331.,
951067., 942399., 930481., 915517., 897758., 877488., 855017.,
830670., 804775., 777660., 749638., 721009., 692048., 663005.,
634104., 605540., 577479., 550060., 523397., 497580., 472676.,
448733., 425782., 403840., 382911., 362987., 344053., 326087.}}
200000
and450000
, or everything above contour400000
. Is the color to be monotone or a gradient? $\endgroup$