1myFunction= [[x1,x2,x3]->[x1^3 * sin(x2 + 2.5 * x3) - (x1 + x2)^2 / (1.0 + x3^2),x1^1 * sin(x3 + 2.5 * x1) - (x2 + x3)^2 / (1.0 + x1^2)],[x1,x2,x3]->[exp(-x1 * x2 + x3) / cos(1.0 + x2 * x3 - x1),exp(-x2 * x3 + x1) / cos(1.0 + x3 * x1 - x2)]]
2Value at  [1.2,2.3,3.4] = [-2.67038,-13.1757,8.17969,-0.00142562]
3Gradient at  [1.2,2.3,3.4] = [[  -4.79497      16.1934      -53.1316        0.000407664 ]
4 [  -0.893127     -4.67213     106.867         0.0043079   ]
5 [  -0.311467     -3.48031      87.1119        0.00392597  ]]
6Hessian at  [1.2,2.3,3.4] = sheet #0
7[[    -7.222        -0.99874      -1.797     ]
8 [    -0.99874       1.5358        4.5394    ]
9 [    -1.797         4.5394       10.178     ]]
10sheet #1
11[[   -10.759         4.5955        5.2391    ]
12 [     4.5955       -0.81967      -0.81967   ]
13 [     5.2391       -0.81967      -0.95953   ]]
14sheet #2
15[[   497.28      -1219.7        -915.82      ]
16 [ -1219.7        3155.2        2362.4       ]
17 [  -915.82       2362.4        1732.7       ]]
18sheet #3
19[[    -0.018954      0.0043086    -0.007232  ]
20 [     0.0043086    -0.014647     -0.0084823 ]
21 [    -0.007232     -0.0084823    -0.013158  ]]
22Marginal  0 = [[x1,x2,x3]->[x1^3 * sin(x2 + 2.5 * x3) - (x1 + x2)^2 / (1.0 + x3^2)]]
23Marginal  1 = [[x1,x2,x3]->[x1^1 * sin(x3 + 2.5 * x1) - (x2 + x3)^2 / (1.0 + x1^2)]]
24Marginal  2 = [[x1,x2,x3]->[exp(-x1 * x2 + x3) / cos(1.0 + x2 * x3 - x1)]]
25Marginal  3 = [[x1,x2,x3]->[exp(-x2 * x3 + x1) / cos(1.0 + x3 * x1 - x2)]]
26Marginal (0,1)= [[x1,x2,x3]->[x1^3 * sin(x2 + 2.5 * x3) - (x1 + x2)^2 / (1.0 + x3^2),x1^1 * sin(x3 + 2.5 * x1) - (x2 + x3)^2 / (1.0 + x1^2)]]
27Marginal (0,2)= [[x1,x2,x3]->[x1^3 * sin(x2 + 2.5 * x3) - (x1 + x2)^2 / (1.0 + x3^2)],[x1,x2,x3]->[exp(-x1 * x2 + x3) / cos(1.0 + x2 * x3 - x1)]]
28Marginal (1,2)= [[x1,x2,x3]->[x1^1 * sin(x3 + 2.5 * x1) - (x2 + x3)^2 / (1.0 + x1^2)],[x1,x2,x3]->[exp(-x1 * x2 + x3) / cos(1.0 + x2 * x3 - x1)]]
29