What does PEP mean?
PEP means Pairwise Error Probabilities
This acronym/slang usually belongs to Undefined category.
What is the abbreviation for Pairwise Error Probabilities?
2 ways to abbreviate Pairwise Error Probabilities
Pairwise Error Probabilities can be abbreviated as PEP
Other shorthands for Pairwise Error Probabilities are: PEP
Pairwise Error Probabilities can be abbreviated as PEP
Other shorthands for Pairwise Error Probabilities are: PEP
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Most popular questions people look for before coming to this page
Q: A: |
What does PEP stand for? PEP stands for "Pairwise Error Probabilities". |
Q: A: |
How to abbreviate "Pairwise Error Probabilities"? "Pairwise Error Probabilities" can be abbreviated as PEP. |
Q: A: |
What is the meaning of PEP abbreviation? The meaning of PEP abbreviation is "Pairwise Error Probabilities". |
Q: A: |
What is PEP abbreviation? One of the definitions of PEP is "Pairwise Error Probabilities". |
Q: A: |
What does PEP mean? PEP as abbreviation means "Pairwise Error Probabilities". |
Q: A: |
What is shorthand of Pairwise Error Probabilities? The most common shorthand of "Pairwise Error Probabilities" is PEP. |
Abbreviations or Slang with similar meaning
- EPEP - Exact Pairwise Error Probability
- PEP - Pairwise Error Probability
- PQRS - Probabilities, Quantiles and Random Samples
- APEP - Average Pairwise Error Probability
- BEP - Bit Error Probabilities
- CEP - Circular Error Probabilities
- HEP - Human Error Probabilities
- PED - probabilities for error detection
- PESKI - Probabilities Expert Systems Knowledge and Inference
- PESKI - Probabilities Expert Systems Knowledge and Inferencing
- POS - Probabilities Ohio State
- PDA - Probabilities decision analysis
- Po - probabilities
- PP - probabilities of paternity
- PPE - probabilities of paternity exclusion
- heps - Human Error Probabilities
- PROAX - Probabilities Fund Class A (Mutual Funds [USMF])
- PROCX - Probabilities Fund Class C (Mutual Funds [USMF])
- PROTX - Probabilities Fund Class I (Mutual Funds [USMF])
- TEPS - Transitional error probabilities