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위키데이터

• ID : Q3284399

말뭉치

1. Statistical models are sometimes termed “black-box” models.
2. Statistical models involve the estimation of parameters, usually from some form of regression.
3. Statistical models contain variables that can be used to explain relationships between other variables.
4. We use statistical models to find insights given a particular set of data.
5. Later, in the hierarchical models chapter, we will describe one of the most influential statistical methods in the analysis of genomics data.
6. Statistical models We showed some specific statistical models for experiments with categorical outcomes (binomial and multinomial).
7. A statistical model is a mathematical model that embodies a set of statistical assumptions concerning the generation of sample data (and similar data from a larger population).
8. A statistical model is usually specified as a mathematical relationship between one or more random variables and other non-random variables.
9. All statistical hypothesis tests and all statistical estimators are derived via statistical models.
10. The first statistical assumption constitutes a statistical model: because with the assumption alone, we can calculate the probability of any event.
11. When data analysts apply various statistical models to the data they are investigating, they are able to understand and interpret the information more strategically.
12. While data scientists are most often tasked with building models and writing algorithms, analysts also interact with statistical models in their work on occasion.
13. There are many different types of statistical models, and an effective data analyst needs to have a comprehensive understanding of them all.
14. Before any statistical model can be created, an analyst needs to collect or fetch the data housed on a database, clouds, social media, or within a plain excel file.
15. In this post we cover some of the common Statistical models in Predictive Analytics.
16. By the end of the course the student learns the basic notions to define statistical models.
17. We allow for any number and types of structures, and any statistical model.
18. Statistical models are, however, bound to their calibration range and can only predict results within the data space they are calibrated from.
19. Since they are based on correlation and not causality, statistical models are actually a black box and do not provide any mechanistic process understanding.
20. A statistical models is generally a mathematical representation of observed data.
21. When data analysts apply various statistical models to the data they are working on, they are able to understand and interpret the information more strategically.
22. Although it is usually not made explicit, every sensible statistical model admits such an extension.
23. We introduce the notion of a-diffeological statistical model, which allows us to apply the theory of diffeological spaces to (possibly singular) statistical models.
24. In particular, we introduce a class of almost 2-integrable-diffeological statistical models that encompasses all known statistical models for which the Fisher metric is defined.
25. This class contains a statistical model which does not appear in the Ay–Jost–Lê–Schwachhöfer theory of parametrized measure models.
26. Then, we show that, for any positive integer, the class of almost 2-integrable-diffeological statistical models is preserved under probabilistic mappings.
27. The Wolfram Language's symbolic architecture makes possible a uniquely convenient approach to working with statistical models.
28. This weak assumption is useful for devising realistic models but it renders statistical inference very difficult.
29. A critical observation repeatedly made by reviewers of statistical models is the inclusion of unwanted correlations in data.
30. It is the concept of developing a statistical model of the population.
31. The statistical model We want the statistical model to describe variation in human height (ie.

메타데이터

위키데이터

• ID : Q3284399

Spacy 패턴 목록

• [{'LOWER': 'statistical'}, {'LEMMA': 'model'}]
• [{'LOWER': 'statistical'}, {'LEMMA': 'model'}]
• [{'LOWER': 'models'}, {'OP': '*'}, {'LEMMA': 'Statistical'}]