conditional probability Antonyms
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Meaning of conditional probability
conditional probability (n)
the probability that an event will occur given that one or more other events have occurred
conditional probability Sentence Examples
- In statistics, conditional probability measures the likelihood of an event occurring given that another event has already occurred.
- Bayes' Theorem is a fundamental concept in probability theory used to calculate conditional probabilities.
- The conditional probability of rain tomorrow given that it is cloudy today can be estimated using historical weather data.
- When dealing with conditional probability, it's essential to consider the relationship between two events.
- Conditional probability is often used in medical diagnosis to assess the likelihood of a disease given certain symptoms.
- The study of conditional probability allows us to make informed decisions based on available information.
- In genetics, conditional probability helps predict the likelihood of inheriting certain traits.
- Conditional probability is a key concept in machine learning algorithms for pattern recognition and predictive modeling.
- The conditional probability of winning the lottery given that you've bought a ticket is extremely low.
- Understanding conditional probability enables us to assess risk and uncertainty in various real-world scenarios.
FAQs About the word conditional probability
the probability that an event will occur given that one or more other events have occurred
possibility,percentage, odds, potential, probability,chance, potentiality, contingency,outlook, prospect
No antonyms found.
In statistics, conditional probability measures the likelihood of an event occurring given that another event has already occurred.
Bayes' Theorem is a fundamental concept in probability theory used to calculate conditional probabilities.
The conditional probability of rain tomorrow given that it is cloudy today can be estimated using historical weather data.
When dealing with conditional probability, it's essential to consider the relationship between two events.
