0.0293860435486
4.80892395973
Processing /mnt/build/workspace/root-makedoc-v612/rootspi/rdoc/src/v6-12-00-patches/tutorials/roofit/rf901_numintconfig.C...
[1mRooFit v3.60 -- Developed by Wouter Verkerke and David Kirkby[0m
Copyright (C) 2000-2013 NIKHEF, University of California & Stanford University
All rights reserved, please read http://roofit.sourceforge.net/license.txt
Requested precision: 1e-07 absolute, 1e-07 relative
1-D integration method: RooIntegrator1D (RooImproperIntegrator1D if open-ended)
2-D integration method: RooAdaptiveIntegratorND (N/A if open-ended)
N-D integration method: RooAdaptiveIntegratorND (N/A if open-ended)
Available integration methods:
*** RooBinIntegrator ***
Capabilities: [1-D] [2-D] [N-D]
Configuration:
1) numBins = 100
*** RooIntegrator1D ***
Capabilities: [1-D]
Configuration:
1) sumRule = Trapezoid(idx = 0)
2) extrapolation = Wynn-Epsilon(idx = 1)
3) maxSteps = 20
4) minSteps = 999
5) fixSteps = 0
*** RooIntegrator2D ***
Capabilities: [2-D]
Configuration:
(Depends on 'RooIntegrator1D')
*** RooSegmentedIntegrator1D ***
Capabilities: [1-D]
Configuration:
1) numSeg = 3
(Depends on 'RooIntegrator1D')
*** RooSegmentedIntegrator2D ***
Capabilities: [2-D]
Configuration:
(Depends on 'RooSegmentedIntegrator1D')
*** RooImproperIntegrator1D ***
Capabilities: [1-D] [OpenEnded]
Configuration:
(Depends on 'RooIntegrator1D')
*** RooMCIntegrator ***
Capabilities: [1-D] [2-D] [N-D]
Configuration:
1) samplingMode = Importance(idx = 0)
2) genType = QuasiRandom(idx = 0)
3) verbose = false(idx = 0)
4) alpha = 1.5
5) nRefineIter = 5
6) nRefinePerDim = 1000
7) nIntPerDim = 5000
*** RooAdaptiveGaussKronrodIntegrator1D ***
Capabilities: [1-D] [OpenEnded]
Configuration:
1) maxSeg = 100
2) method = 21Points(idx = 2)
*** RooGaussKronrodIntegrator1D ***
Capabilities: [1-D] [OpenEnded]
Configuration:
*** RooAdaptiveIntegratorND ***
Capabilities: [2-D] [N-D]
Configuration:
1) maxEval2D = 100000
2) maxEval3D = 1e+06
3) maxEvalND = 1e+07
4) maxWarn = 5
[#2] INFO:Integration -- RooRealIntegral::ctor(landau_Int[x]) Constructing integral of function landau over observables(x) with normalization () with range identifier <none>
[#2] DEBUG:Integration -- landau: Adding observable x of server x as shape dependent
[#2] INFO:Integration -- landau: Observable x is suitable for analytical integration (if supported by p.d.f)
[#2] INFO:Integration -- landau: Observables (x) are numerically integrated
[#1] INFO:NumericIntegration -- RooRealIntegral::init(landau_Int[x]) using numeric integrator RooIntegrator1D to calculate Int(x)
[1] int_dx landau(x) = 0.0989653362054419
[#2] INFO:Integration -- RooRealIntegral::ctor(landau_Int[x]) Constructing integral of function landau over observables(x) with normalization () with range identifier <none>
[#2] DEBUG:Integration -- landau: Adding observable x of server x as shape dependent
[#2] INFO:Integration -- landau: Observable x is suitable for analytical integration (if supported by p.d.f)
[#2] INFO:Integration -- landau: Observables (x) are numerically integrated
[#1] INFO:NumericIntegration -- RooRealIntegral::init(landau_Int[x]) using numeric integrator RooAdaptiveGaussKronrodIntegrator1D to calculate Int(x)
[2] int_dx landau(x) = 0.098957102921895
[#2] INFO:Integration -- RooRealIntegral::ctor(landau_Int[x]) Constructing integral of function landau over observables(x) with normalization () with range identifier <none>
[#2] DEBUG:Integration -- landau: Adding observable x of server x as shape dependent
[#2] INFO:Integration -- landau: Observable x is suitable for analytical integration (if supported by p.d.f)
[#2] INFO:Integration -- landau: Observables (x) are numerically integrated
[#1] INFO:NumericIntegration -- RooRealIntegral::init(landau_Int[x]) using numeric integrator RooAdaptiveGaussKronrodIntegrator1D to calculate Int(x)
[3] int_dx landau(x) = 0.098957102921895
--- RooAbsArg ---
Value State: clean
Shape State: clean
Attributes:
Address: 0x397bad0
Clients:
Servers:
Proxies:
--- RooAbsCategory ---
Value is "15Points" (1)
Has the following possible values:
WynnEpsilon = 0
15Points = 1
21Points = 2
31Points = 3
41Points = 4
51Points = 5
61Points = 6