I am trying to do a very basic SPDE model (of bathymetry). Works excellent when testing on my desktop ( Intel(R) Core(TM) i7-5960X ) and takes only a few seconds to solve, with very reasonable results.
When I try to run the exact same model on another system ( Intel(R) Xeon(R) CPU X7460 ) with the same software it breaks with an illegal operation error (see below for traceback). I have tried on another sister server with the exact same specifications and get the same error, so suspecting it might be a hardware issue? but not sure why that would be?
It seems to go through all processing fine to the "Compute the marginal for the hyperparameters..." and timings calculation stage and a bit further. Then crashes. I cannot even catch it with a "try" statement which in itself is strange.
I am wondering if I can get a hint as to why this may be happening. Maybe I am specifying something incorrectly or is there a software option that I should try? I have tried with and without priors, modifying the h-parameter, number of cpu's to no avail. Both systems have the same version of all software and plenty of RAM:
hgid: ee0736049c67 date: Sat Aug 01 21:38:18 2015 +0200
Processing file [/tmp/RtmpctKzhr/kaos/498439/Model.ini] max_threads=[2]
inla_build...
number of sections=[7]
parse section=[6] name=[INLA.Expert] type=[EXPERT]
inla_parse_expert...
section[INLA.Expert]
cpo.manual=[0]
jp.R_HOME=[(null)]
jp.Rfile=[(null)]
jp.func=[(null)]
parse section=[0] name=[INLA.Model] type=[PROBLEM]
inla_parse_problem...
name=[INLA.Model]
openmp.strategy=[default]
store results in directory=[/tmp/RtmpctKzhr/kaos/498439/results.files]
output:
cpo=[0]
po=[0]
dic=[1]
kld=[1]
mlik=[1]
q=[0]
graph=[0]
gdensity=[0]
hyperparameters=[1]
summary=[1]
return.marginals=[1]
nquantiles=[3] [ 0.025 0.5 0.975 ]
ncdf=[0] [ ]
parse section=[2] name=[Predictor] type=[PREDICTOR]
inla_parse_predictor ...
section=[Predictor]
dir=[predictor]
PRIOR->name=[loggamma]
PRIOR->from_theta=[function (x) <<NEWLINE>>exp(x)]
PRIOR->to_theta = [function (x) <<NEWLINE>>log(x)]
PRIOR->PARAMETERS=[1, 1e-05]
initialise log_precision[11]
fixed=[1]
user.scale=[1]
n=[396]
m=[693]
ndata=[693]
compute=[1]
read offsets from file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb237a4490e]
read n=[2178] entries from file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb237a4490e]
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb237a4490e] 0/1089 (idx,y) = (0, 0)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb237a4490e] 1/1089 (idx,y) = (1, 0)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb237a4490e] 2/1089 (idx,y) = (2, 0)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb237a4490e] 3/1089 (idx,y) = (3, 0)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb237a4490e] 4/1089 (idx,y) = (4, 0)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb237a4490e] 5/1089 (idx,y) = (5, 0)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb237a4490e] 6/1089 (idx,y) = (6, 0)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb237a4490e] 7/1089 (idx,y) = (7, 0)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb237a4490e] 8/1089 (idx,y) = (8, 0)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb237a4490e] 9/1089 (idx,y) = (9, 0)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb237a4490e] 10/1089 (idx,y) = (10, 0)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb237a4490e] 11/1089 (idx,y) = (11, 0)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb237a4490e] 12/1089 (idx,y) = (12, 0)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb237a4490e] 13/1089 (idx,y) = (13, 0)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb237a4490e] 14/1089 (idx,y) = (14, 0)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb237a4490e] 15/1089 (idx,y) = (15, 0)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb237a4490e] 16/1089 (idx,y) = (16, 0)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb237a4490e] 17/1089 (idx,y) = (17, 0)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb237a4490e] 18/1089 (idx,y) = (18, 0)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb237a4490e] 19/1089 (idx,y) = (19, 0)
Aext=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb21428def2]
AextPrecision=[3.269e+06]
output:
summary=[1]
return.marginals=[1]
nquantiles=[3] [ 0.025 0.5 0.975 ]
ncdf=[0] [ ]
parse section=[1] name=[INLA.Data1] type=[DATA]
inla_parse_data [section 1]...
tag=[INLA.Data1]
family=[GAUSSIAN]
likelihood=[GAUSSIAN]
file->name=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb27b3da4fb]
file->name=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb2110a46cf]
read n=[2079] entries from file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb27b3da4fb]
0/693 (idx,a,y,d) = (0, 1, 6.90915, 1)
1/693 (idx,a,y,d) = (1, 1, 6.90776, 1)
2/693 (idx,a,y,d) = (2, 1, 6.90885, 1)
3/693 (idx,a,y,d) = (3, 1, 6.90723, 1)
4/693 (idx,a,y,d) = (4, 1, 6.90921, 1)
5/693 (idx,a,y,d) = (5, 1, 6.91301, 1)
6/693 (idx,a,y,d) = (6, 1, 6.91567, 1)
7/693 (idx,a,y,d) = (7, 1, 6.91001, 1)
8/693 (idx,a,y,d) = (8, 1, 6.90822, 1)
9/693 (idx,a,y,d) = (9, 1, 6.90877, 1)
10/693 (idx,a,y,d) = (10, 1, 6.90864, 1)
11/693 (idx,a,y,d) = (11, 1, 6.91177, 1)
12/693 (idx,a,y,d) = (12, 1, 6.91479, 1)
13/693 (idx,a,y,d) = (13, 1, 6.91694, 1)
14/693 (idx,a,y,d) = (14, 1, 6.91969, 1)
15/693 (idx,a,y,d) = (15, 1, 6.92163, 1)
16/693 (idx,a,y,d) = (16, 1, 6.9233, 1)
17/693 (idx,a,y,d) = (17, 1, 6.92471, 1)
18/693 (idx,a,y,d) = (18, 1, 6.9274, 1)
19/693 (idx,a,y,d) = (19, 1, 6.92915, 1)
likelihood.variant=[0]
initialise log_precision[4]
fixed=[0]
PRIOR->name=[loggamma]
PRIOR->from_theta=[function (x) <<NEWLINE>>exp(x)]
PRIOR->to_theta = [function (x) <<NEWLINE>>log(x)]
PRIOR->PARAMETERS=[1, 5e-05]
Link model [IDENTITY]
Link order [-1]
Link ntheta [0]
mix.use[0]
parse section=[4] name=[spatial.field] type=[FFIELD]
inla_parse_ffield...
section=[spatial.field]
dir=[random.effect00000001]
model=[spde2]
PRIOR0->name=[mvnorm]
PRIOR0->from_theta=[function (x) <<NEWLINE>>x]
PRIOR0->to_theta = [function (x) <<NEWLINE>>x]
PRIOR0->PARAMETERS0[0]=[0]
PRIOR0->PARAMETERS0[1]=[0]
PRIOR0->PARAMETERS0[2]=[0.1]
PRIOR0->PARAMETERS0[3]=[0]
PRIOR0->PARAMETERS0[4]=[0]
PRIOR0->PARAMETERS0[5]=[0.1]
correct=[-1]
constr=[0]
diagonal=[0]
id.names=<not present>
compute=[1]
nrep=[1]
ngroup=[1]
read covariates from file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb21897a2a2]
read n=[792] entries from file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb21897a2a2]
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb21897a2a2] 0/396 (idx,y) = (0, 109)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb21897a2a2] 1/396 (idx,y) = (1, 110)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb21897a2a2] 2/396 (idx,y) = (2, 111)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb21897a2a2] 3/396 (idx,y) = (3, 112)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb21897a2a2] 4/396 (idx,y) = (4, 113)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb21897a2a2] 5/396 (idx,y) = (5, 114)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb21897a2a2] 6/396 (idx,y) = (6, 115)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb21897a2a2] 7/396 (idx,y) = (7, 116)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb21897a2a2] 8/396 (idx,y) = (8, 117)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb21897a2a2] 9/396 (idx,y) = (9, 118)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb21897a2a2] 10/396 (idx,y) = (10, 119)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb21897a2a2] 11/396 (idx,y) = (11, 120)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb21897a2a2] 12/396 (idx,y) = (12, 121)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb21897a2a2] 13/396 (idx,y) = (13, 122)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb21897a2a2] 14/396 (idx,y) = (14, 123)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb21897a2a2] 15/396 (idx,y) = (15, 124)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb21897a2a2] 16/396 (idx,y) = (16, 125)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb21897a2a2] 17/396 (idx,y) = (17, 126)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb21897a2a2] 18/396 (idx,y) = (18, 127)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb21897a2a2] 19/396 (idx,y) = (19, 128)
spde2.prefix = [/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb260ab6c14/file1eb2519a83ea.]
spde2.transform = [identity]
ntheta = [2]
initialise theta[0]=[0]
fixed[0]=[0]
initialise theta[1]=[0]
fixed[1]=[0]
computed/guessed rank-deficiency = [0]
output:
summary=[1]
return.marginals=[1]
nquantiles=[3] [ 0.025 0.5 0.975 ]
ncdf=[0] [ ]
section=[3] name=[intercept] type=[LINEAR]
inla_parse_linear...
section[intercept]
dir=[fixed.effect00000001]
file for covariates=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb26cad128b]
read n=[792] entries from file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb26cad128b]
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb26cad128b] 0/396 (idx,y) = (0, 1)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb26cad128b] 1/396 (idx,y) = (1, 1)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb26cad128b] 2/396 (idx,y) = (2, 1)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb26cad128b] 3/396 (idx,y) = (3, 1)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb26cad128b] 4/396 (idx,y) = (4, 1)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb26cad128b] 5/396 (idx,y) = (5, 1)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb26cad128b] 6/396 (idx,y) = (6, 1)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb26cad128b] 7/396 (idx,y) = (7, 1)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb26cad128b] 8/396 (idx,y) = (8, 1)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb26cad128b] 9/396 (idx,y) = (9, 1)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb26cad128b] 10/396 (idx,y) = (10, 1)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb26cad128b] 11/396 (idx,y) = (11, 1)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb26cad128b] 12/396 (idx,y) = (12, 1)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb26cad128b] 13/396 (idx,y) = (13, 1)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb26cad128b] 14/396 (idx,y) = (14, 1)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb26cad128b] 15/396 (idx,y) = (15, 1)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb26cad128b] 16/396 (idx,y) = (16, 1)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb26cad128b] 17/396 (idx,y) = (17, 1)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb26cad128b] 18/396 (idx,y) = (18, 1)
file=[/tmp/RtmpctKzhr/kaos/498439/data.files/file1eb26cad128b] 19/396 (idx,y) = (19, 1)
prior mean=[0]
prior precision=[0.001]
compute=[1]
output:
summary=[1]
return.marginals=[1]
nquantiles=[3] [ 0.025 0.5 0.975 ]
ncdf=[0] [ ]
Index table: number of entries[3], total length[2121]
tag start-index length
Predictor 0 1089
spatial.field 1089 1031
intercept 2120 1
parse section=[5] name=[INLA.Parameters] type=[INLA]
inla_parse_INLA...
section[INLA.Parameters]
lincomb.derived.only = [Yes]
lincomb.derived.correlation.matrix = [No]
global_node.factor = 2.000
reordering = -1
Contents of ai_param 0x31c7b20
Optimiser: DEFAULT METHOD
Option for domin-BFGS: epsx = 0.005
Option for domin-BFGS: epsf = 1e-05 (rounding error)
Option for domin-BFGS: epsg = 0.005
Option for GSL-BFGS2: tol = 0.1
Option for GSL-BFGS2: step_size = 1
Option for GSL-BFGS2: epsx = 0.005
Option for GSL-BFGS2: epsf = 0.000353553
Option for GSL-BFGS2: epsg = 0.005
Restart: 0
Mode known: No
Gaussian approximation:
abserr_func = 0.0005
abserr_step = 0.0005
optpar_fp = 0
optpar_nr_step_factor = -0.1
Gaussian data: Yes
Strategy: Use the Gaussian approximation
Fast mode: On
Use linear approximation to log(|Q +c|)? Yes
Method: Compute the derivative exact
Parameters for improved approximations
Number of points evaluate: 9
Step length to compute derivatives numerically: 0.00142527
Stencil to compute derivatives numerically: 5
Cutoff value to construct local neigborhood: 0.0001
Log calculations: On
Log calculated marginal for the hyperparameters: On
Integration strategy: Use points from Central Composite Design (CCD)
f0 (CCD only): 1.100000
dz (GRID only): 1.000000
Adjust weights (GRID only): On
Difference in log-density limit (GRID only): 2.500000
Skip configurations with (presumed) small density (GRID only): On
Gradient is computed using Central difference with step-length 0.005000
Hessian is computed using Central difference with step-length 0.070711
Hessian matrix is forced to be a diagonal matrix? [No]
Compute effective number of parameters? [Yes]
Perform a Monte Carlo error-test? [No]
Interpolator [Auto]
CPO required diff in log-density [3]
Stupid search mode:
Status [On]
Max iter [1000]
Factor [1.05]
Numerical integration of hyperparameters:
Maximum number of function evaluations [100000]
Relative error ....................... [1e-05]
Absolute error ....................... [1e-06]
To stabalise the numerical optimisation:
Minimum value of the -Hesssian [0]
CPO manual calculation[No]
Laplace-correction is Disabled.
inla_build: check for unused entries in[/tmp/RtmpctKzhr/kaos/498439/Model.ini]
inla_INLA...
Strategy = [DEFAULT]
Size is [2121] and strategy [LARGE] is chosen
Size of graph=[2121] constraints=[0]
Found optimal reordering=[amdbarc] nnz(L)=[60426] and use_global_nodes(user)=[no]
List of hyperparameters:
theta[0] = [Log precision for the Gaussian observations]
theta[1] = [Theta1 for spatial.field]
theta[2] = [Theta2 for spatial.field]
Optimise using DEFAULT METHOD
Max.post.marg(theta): log(dens) = 717.492523 fn = 1 theta = 4.005000 0.000000 0.000000
Max.post.marg(theta): log(dens) = 1054.712316 fn = 7 theta = 4.998903 -0.037655 0.027826
Max.post.marg(theta): log(dens) = 1056.394384 fn = 8 theta = 5.003903 -0.037655 0.027826
Max.post.marg(theta): log(dens) = 2908.414383 fn = 14 theta = 13.989033 -0.376551 0.278256
Max.post.marg(theta): log(dens) = 2909.401406 fn = 15 theta = 13.984033 -0.376551 0.278256
Max.post.marg(theta): log(dens) = 2991.393538 fn = 21 theta = 12.557107 -0.322572 0.238368
Max.post.marg(theta): log(dens) = 2991.614182 fn = 23 theta = 12.562107 -0.322572 0.238368
Max.post.marg(theta): log(dens) = 2991.995876 fn = 24 theta = 12.557107 -0.327572 0.238368
Max.post.marg(theta): log(dens) = 3001.960293 fn = 28 theta = 12.944199 -0.337164 0.249151
Max.post.marg(theta): log(dens) = 3001.993920 fn = 29 theta = 12.939199 -0.337164 0.249151
Max.post.marg(theta): log(dens) = 3002.550075 fn = 32 theta = 12.944199 -0.342164 0.249151
Iter=1 |grad|=165 |x-x.old|=5.17 |f-f.old|=2.29e+03
Max.post.marg(theta): log(dens) = 3055.725297 fn = 35 theta = 13.339122 -0.997631 0.887759
Max.post.marg(theta): log(dens) = 3056.087676 fn = 36 theta = 13.334122 -0.997631 0.887759
Max.post.marg(theta): log(dens) = 3057.966729 fn = 42 theta = 13.265766 -0.874951 0.769139
Max.post.marg(theta): log(dens) = 3058.262647 fn = 43 theta = 13.260766 -0.874951 0.769139
Iter=2 |grad|=65.3 |x-x.old|=0.47 |f-f.old|=56
Max.post.marg(theta): log(dens) = 3071.228127 fn = 50 theta = 12.853923 -0.987862 0.877251
Max.post.marg(theta): log(dens) = 3071.255671 fn = 52 theta = 12.858923 -0.987862 0.877251
Iter=3 |grad|=9.21 |x-x.old|=0.254 |f-f.old|=13.3
Max.post.marg(theta): log(dens) = 3071.501537 fn = 58 theta = 12.869235 -1.025263 0.912092
Max.post.marg(theta): log(dens) = 3071.517461 fn = 60 theta = 12.874235 -1.025263 0.912092
Max.post.marg(theta): log(dens) = 3071.526870 fn = 68 theta = 12.878289 -1.035165 0.921317
Iter=4 |grad|=3.07 |x-x.old|=0.039 |f-f.old|=0.286
Max.post.marg(theta): log(dens) = 3071.547014 fn = 74 theta = 12.892994 -1.030746 0.915450
Iter=5 |grad|=0.179 |x-x.old|=0.0121 |f-f.old|=0.033
Max.post.marg(theta): log(dens) = 3071.559237 fn = 82 theta = 12.889278 -1.123142 0.800162
Max.post.marg(theta): log(dens) = 3071.560543 fn = 84 theta = 12.894278 -1.123142 0.800162
Max.post.marg(theta): log(dens) = 3071.565031 fn = 85 theta = 12.889278 -1.128142 0.800162
Iter=6 |grad|=1.79 |x-x.old|=0.0853 |f-f.old|=0.0122
Max.post.marg(theta): log(dens) = 3071.583295 fn = 89 theta = 12.890527 -1.223007 0.696208
Max.post.marg(theta): log(dens) = 3071.583688 fn = 91 theta = 12.895527 -1.223007 0.696208
Max.post.marg(theta): log(dens) = 3071.589122 fn = 92 theta = 12.890527 -1.228007 0.696208
Max.post.marg(theta): log(dens) = 3071.629395 fn = 97 theta = 12.893364 -1.449694 0.460240
Max.post.marg(theta): log(dens) = 3071.634236 fn = 101 theta = 12.893364 -1.454694 0.460240
Max.post.marg(theta): log(dens) = 3071.638291 fn = 104 theta = 12.894359 -1.529261 0.377415
Max.post.marg(theta): log(dens) = 3071.642324 fn = 107 theta = 12.894359 -1.534261 0.377415
Max.post.marg(theta): log(dens) = 3071.643522 fn = 114 theta = 12.894755 -1.565919 0.344461
Max.post.marg(theta): log(dens) = 3071.643622 fn = 121 theta = 12.894978 -1.583751 0.325899
Iter=7 |grad|=1.17 |x-x.old|=0.38 |f-f.old|=0.081
Max.post.marg(theta): log(dens) = 3071.645932 fn = 126 theta = 12.893005 -1.571263 0.347379
Iter=8 |grad|=0.094 |x-x.old|=0.0132 |f-f.old|=0.00567
Max.post.marg(theta): log(dens) = 3071.645954 fn = 135 theta = 12.893614 -1.571369 0.347485
Iter=9 |grad|=0.0155 |x-x.old|=0.000362(pass) |f-f.old|=2.23e-05(pass)
Number of function evaluations = 141
Compute the Hessian using central differences and step_size[0.0707107]. Matrix-type [dense]
147.784207 -1.301336 1.307154
-1.301336 66.427667 -61.227226
1.307154 -61.227226 57.428953
Eigenvectors of the Hessian
0.997205 -0.074708 -0.000487
-0.054398 -0.730543 0.680697
0.051209 0.678768 0.732565
Eigenvalues of the Hessian
147.922321
123.182555
0.535951
StDev/Correlation matrix (scaled inverse Hessian)
0.082270 -0.007076 -0.008882
0.932141 0.991298
1.002529
Compute corrected stdev for theta[0]: negative 1.013434 positive 0.986952
Compute corrected stdev for theta[1]: negative 0.991293 positive 1.000963
Compute corrected stdev for theta[2]: negative 0.193551 positive 1.650463
Max.post.marg(theta): log(dens) = 3071.645954 fn = 169 theta = 12.893614 -1.571369 0.347485
config 0/15=[ 0.00 0.00 0.00] log(rel.dens)= 0.00, [0] accept, compute, 0.12s
config 1/15=[ -1.11 -1.09 -0.21] log(rel.dens)=-1.23, [1] accept, compute, 0.12s
config 2/15=[ 1.88 0.00 0.00] log(rel.dens)=-1.81, [0] accept, compute, 0.12s
config 3/15=[ -1.11 1.10 1.82] log(rel.dens)=-2.52, [1] accept, compute, 0.12s
config 4/15=[ -1.93 0.00 0.00] log(rel.dens)=-1.82, [0] accept, compute, 0.12s
config 5/15=[ -1.11 1.10 -0.21] log(rel.dens)=-1.27, [1] accept, compute, 0.12s
config 6/15=[ 0.00 1.91 0.00] log(rel.dens)=-1.81, [0] accept, compute, 0.12s
config 7/15=[ 1.09 -1.09 1.82] log(rel.dens)=-1.11, [1] accept, compute, 0.12s
config 8/15=[ 0.00 -1.89 0.00] log(rel.dens)=-1.81, [0] accept, compute, 0.12s
config 9/15=[ 1.09 -1.09 -0.21] log(rel.dens)=-1.22, [1] accept, compute, 0.12s
config 10/15=[ 0.00 0.00 3.14] log(rel.dens)=-1.96, [0] accept, compute, 0.12s
config 11/15=[ 1.09 1.10 1.82] log(rel.dens)=-2.62, [1] accept, compute, 0.12s
config 12/15=[ 0.00 0.00 -0.37] log(rel.dens)=-0.14, [0] accept, compute, 0.12s
config 13/15=[ 1.09 1.10 -0.21] log(rel.dens)=-1.27, [1] accept, compute, 0.12s
config 14/15=[ -1.11 -1.09 1.82] log(rel.dens)=-1.02, [0] accept, compute, 0.11s
Combine the densities with relative weights:
config 0/15=[ 0.00 0.00 0.00] weight = 0.553 neff = 376.20
config 1/15=[ 1.88 0.00 0.00] weight = 0.189 neff = 385.98
config 2/15=[ -1.93 0.00 0.00] weight = 0.188 neff = 366.17
config 3/15=[ 0.00 1.91 0.00] weight = 0.188 neff = 374.35
config 4/15=[ 0.00 -1.89 0.00] weight = 0.189 neff = 378.31
config 5/15=[ 0.00 0.00 3.14] weight = 0.162 neff = 375.13
config 6/15=[ 0.00 0.00 -0.37] weight = 1.000 neff = 376.32
config 7/15=[ -1.11 -1.09 1.82] weight = 0.415 neff = 370.88
config 8/15=[ -1.11 -1.09 -0.21] weight = 0.338 neff = 371.73
config 9/15=[ -1.11 1.10 1.82] weight = 0.093 neff = 368.68
config 10/15=[ -1.11 1.10 -0.21] weight = 0.323 neff = 369.34
config 11/15=[ 1.09 -1.09 1.82] weight = 0.380 neff = 382.29
config 12/15=[ 1.09 -1.09 -0.21] weight = 0.341 neff = 383.05
config 13/15=[ 1.09 1.10 1.82] weight = 0.084 neff = 380.25
config 14/15=[ 1.09 1.10 -0.21] weight = 0.325 neff = 380.84
Done.
Expected effective number of parameters: 376.162(4.933), eqv.#replicates: 1.842
DIC:
Mean of Deviance................. -7005.75
Deviance at Mean................. -7382.63
Effective number of parameters... 376.871
DIC.............................. -6628.88
Marginal likelihood: Integration 3070.383813 Gaussian-approx 3069.809447
Compute the marginal for each of the 3 hyperparameters
Interpolation method: Auto
Compute the marginal for theta[0] to theta[2] using numerical integration...
Compute the marginal for theta[0] to theta[2] using numerical integration... Done.
Compute the marginal for the hyperparameters... done.
Store results in directory[/tmp/RtmpctKzhr/kaos/498439/results.files]
Wall-clock time used on [/tmp/RtmpctKzhr/kaos/498439/Model.ini]
Preparations : 0.043 seconds
Approx inference: 5.451 seconds [1.9|0.0|64.4|23.5|10.2]%
Output : 0.231 seconds
---------------------------------
Total : 5.724 seconds