[216a9e1] | 1 | #!/usr/bin/env python |
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| 2 | |
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| 3 | import sys |
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| 4 | |
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| 5 | import numpy as np |
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| 6 | |
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[f786ff3] | 7 | from sasmodels.kernelcl import environment |
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[216a9e1] | 8 | from compare import (MODELS, randomize_model, suppress_pd, eval_sasview, |
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| 9 | eval_opencl, eval_ctypes, make_data) |
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| 10 | |
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[34756fd] | 11 | def get_stats(target, value, index): |
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[216a9e1] | 12 | resid = abs(value-target)[index] |
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| 13 | relerr = resid/target[index] |
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| 14 | srel = np.argsort(relerr) |
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| 15 | p90 = int(len(relerr)*0.90) |
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| 16 | p95 = int(len(relerr)*0.95) |
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| 17 | maxrel = np.max(relerr) |
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| 18 | rel95 = relerr[srel[p95]] |
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| 19 | maxabs = np.max(resid[srel[p95:]]) |
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| 20 | maxval = np.max(value[srel[p95:]]) |
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| 21 | return maxrel,rel95,maxabs,maxval |
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| 22 | |
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| 23 | def print_column_headers(pars, parts): |
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| 24 | stats = list('Max rel err|95% rel err|Max abs err above 90% rel|Max value above 90% rel'.split('|')) |
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| 25 | groups = [''] |
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| 26 | for p in parts: |
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| 27 | groups.append(p) |
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| 28 | groups.extend(['']*(len(stats)-1)) |
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| 29 | columns = ['Seed'] + stats*len(parts) + list(sorted(pars.keys())) |
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| 30 | print(','.join('"%s"'%c for c in groups)) |
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| 31 | print(','.join('"%s"'%c for c in columns)) |
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| 32 | |
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| 33 | def compare_instance(model, data, index, N=1, mono=True, cutoff=1e-5): |
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| 34 | name, pars = MODELS[model]() |
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| 35 | header = '\n"Model","%s","Count","%d"'%(name, N) |
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| 36 | if not mono: header += ',"Cutoff",%g'%(cutoff,) |
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| 37 | print(header) |
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| 38 | first = True |
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| 39 | for _ in range(N): |
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| 40 | pars, seed = randomize_model(name, pars) |
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| 41 | if mono: suppress_pd(pars) |
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| 42 | |
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| 43 | target, _ = eval_sasview(name, pars, data) |
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| 44 | |
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| 45 | env = environment() |
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[34756fd] | 46 | gpu_single_value,_ = eval_opencl(name, pars, data, dtype='single', cutoff=cutoff) |
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| 47 | gpu_single = get_stats(target, gpu_single_value, index) |
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[216a9e1] | 48 | if env.has_double: |
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[34756fd] | 49 | gpu_double_value,_ = eval_opencl(name, pars, data, dtype='double', cutoff=cutoff) |
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| 50 | gpu_double = get_stats(target, gpu_double_value, index) |
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[216a9e1] | 51 | else: |
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| 52 | gpu_double = [0]*len(gpu_single) |
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[34756fd] | 53 | cpu_double_value,_ = eval_ctypes(name, pars, data, dtype='double', cutoff=cutoff) |
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| 54 | cpu_double = get_stats(target, cpu_double_value, index) |
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| 55 | single_double = get_stats(cpu_double_value, gpu_single_value, index) |
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[216a9e1] | 56 | |
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[34756fd] | 57 | values = (list(gpu_single) + list(gpu_double) + list(cpu_double) |
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| 58 | + list(single_double) + [v for _,v in sorted(pars.items())]) |
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[216a9e1] | 59 | if gpu_single[0] > 5e-5: |
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| 60 | if first: |
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[34756fd] | 61 | print_column_headers(pars,'GPU single|GPU double|CPU double|single/double'.split('|')) |
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[216a9e1] | 62 | first = False |
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| 63 | print(("%d,"%seed)+','.join("%g"%v for v in values)) |
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| 64 | |
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| 65 | def main(): |
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| 66 | try: |
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| 67 | model = sys.argv[1] |
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| 68 | assert (model in MODELS) or (model == "all") |
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| 69 | count = int(sys.argv[2]) |
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| 70 | is2D = sys.argv[3].startswith('2d') |
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| 71 | assert sys.argv[3][1] == 'd' |
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| 72 | Nq = int(sys.argv[3][2:]) |
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| 73 | mono = sys.argv[4] == 'mono' |
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| 74 | cutoff = float(sys.argv[4]) if not mono else 0 |
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| 75 | except: |
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| 76 | import traceback; traceback.print_exc() |
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| 77 | models = "\n ".join("%-7s: %s"%(k,v.__name__.replace('_',' ')) |
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| 78 | for k,v in sorted(MODELS.items())) |
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| 79 | print("""\ |
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| 80 | usage: compare_many.py MODEL COUNT (1dNQ|2dNQ) (CUTOFF|mono) |
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| 81 | |
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| 82 | MODEL is the model name of the model, which is one of: |
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| 83 | %s |
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| 84 | or "all" for all the models in alphabetical order. |
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| 85 | |
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| 86 | COUNT is the number of randomly generated parameter sets to try. A value |
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| 87 | of "10000" is a reasonable check for monodisperse models, or "100" for |
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| 88 | polydisperse models. For a quick check, use "100" and "5" respectively. |
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| 89 | |
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| 90 | NQ is the number of Q values to calculate. If it starts with "1d", then |
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| 91 | it is a 1-dimensional problem, with log spaced Q points from 1e-3 to 1.0. |
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| 92 | If it starts with "2d" then it is a 2-dimensional problem, with linearly |
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| 93 | spaced points Q points from -1.0 to 1.0 in each dimension. The usual |
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| 94 | values are "1d100" for 1-D and "2d32" for 2-D. |
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| 95 | |
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| 96 | CUTOFF is the cutoff value to use for the polydisperse distribution. Weights |
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| 97 | below the cutoff will be ignored. Use "mono" for monodisperse models. The |
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| 98 | choice of polydisperse parameters, and the number of points in the distribution |
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| 99 | is set in compare.py defaults for each model. |
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| 100 | """%(models,)) |
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| 101 | sys.exit(1) |
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| 102 | |
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| 103 | data, index = make_data(qmax=1.0, is2D=is2D, Nq=Nq) |
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| 104 | model_list = [model] if model != "all" else list(sorted(MODELS.keys())) |
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| 105 | for model in model_list: |
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| 106 | compare_instance(model, data, index, N=count, mono=mono, cutoff=cutoff) |
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| 107 | |
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| 108 | if __name__ == "__main__": |
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| 109 | main() |
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