What does DMPLE mean?
DMPLE means Discrete Maximum Penalized Likelihood Estimation
This acronym/slang usually belongs to Medical & Science category.
What is the abbreviation for Discrete Maximum Penalized Likelihood Estimation?
Discrete Maximum Penalized Likelihood Estimation can be abbreviated as DMPLE
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Most popular questions people look for before coming to this page
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What does DMPLE stand for? DMPLE stands for "Discrete Maximum Penalized Likelihood Estimation". |
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How to abbreviate "Discrete Maximum Penalized Likelihood Estimation"? "Discrete Maximum Penalized Likelihood Estimation" can be abbreviated as DMPLE. |
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What is the meaning of DMPLE abbreviation? The meaning of DMPLE abbreviation is "Discrete Maximum Penalized Likelihood Estimation". |
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What is DMPLE abbreviation? One of the definitions of DMPLE is "Discrete Maximum Penalized Likelihood Estimation". |
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What does DMPLE mean? DMPLE as abbreviation means "Discrete Maximum Penalized Likelihood Estimation". |
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What is shorthand of Discrete Maximum Penalized Likelihood Estimation? The most common shorthand of "Discrete Maximum Penalized Likelihood Estimation" is DMPLE. |
Abbreviations or Slang with similar meaning
- D-MDRD - Discrete Maximum Deflection Ratio Detection
- MKLE - Maximum Kernel Likelihood Estimation
- MMIE - Maximum Mutual Information Estimation
- MLE-EM - Maximum Likelihood Estimation via Expectation Maximization
- MESE - Maximum Entropy Spectrum Estimation
- MPMI - Maximum Penalized Mutual Information
- MPL - Maximum Penalized Likelihood
- MES - maximum entropy spectral estimation
- MLE-OED - maximum likelihood estimation and optimum entropy distribution
- MML - maximum marginal likelihood
- MML - maximum modified likelihood
- mPL - maximum pseudo-likelihood
- MPLKR - Maximum Penalized Likelihood Kernel Regression
- MPLT - Maximum Penalized Likelihood Tree
- MSL - Maximum Simulated Likelihood
- MWL - Maximum Wishart Likelihood
- TSMLE - Two Stage Maximum Likelihood Estimation
- PL - penalized likelihood
- mcl - Maximum Composite Likelihood
- MLE - Maximum likelihood estimation