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Monte Carlo Integration Library 1.0
High-performance Monte Carlo methods for numerical integration and optimization
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Result of importance sampling mean estimation. More...
#include <ISMeanEstimator.hpp>
Public Attributes | |
| double | mean = 0.0 |
| Estimated importance-weighted mean: μ̂ = (1/N) ∑ [f(xᵢ)/q(xᵢ)]. | |
| double | stderr = 0.0 |
| Standard error of the weighted mean. | |
| std::size_t | n_samples = 0 |
| Total samples generated from proposal. | |
| std::size_t | n_inside = 0 |
| Samples that fell inside domain (and had q > 0). | |
Result of importance sampling mean estimation.
| dim | Dimensionality of the domain. |
Definition at line 27 of file ISMeanEstimator.hpp.
| double mc::estimators::ImportanceEstimate< dim >::mean = 0.0 |
Estimated importance-weighted mean: μ̂ = (1/N) ∑ [f(xᵢ)/q(xᵢ)].
Definition at line 29 of file ISMeanEstimator.hpp.
| std::size_t mc::estimators::ImportanceEstimate< dim >::n_inside = 0 |
Samples that fell inside domain (and had q > 0).
Definition at line 35 of file ISMeanEstimator.hpp.
| std::size_t mc::estimators::ImportanceEstimate< dim >::n_samples = 0 |
Total samples generated from proposal.
Definition at line 33 of file ISMeanEstimator.hpp.
| double mc::estimators::ImportanceEstimate< dim >::stderr = 0.0 |
Standard error of the weighted mean.
Definition at line 31 of file ISMeanEstimator.hpp.