An Introduction to Natural Language Processing NLP
Using a combination of machine learning, deep learning and neural networks, natural language processing algorithms hone their own rules through repeated processing and learning. Some of the earliest-used machine learning algorithms, such as decision trees, produced systems of hard if-then rules similar to existing hand-written rules. The cache language models upon which many speech recognition systems now rely are examples of such statistical models.
With all due respect, it would be interesting to apply NLP semantic analysis on the tone and frequency of Twitter of Mr Schiff and Mr Roubini. As one of the Quantified signals for long term participants to adjust portfolio exposure. https://t.co/hFTAIE3MHL
— Fred J (@fred_j17) June 19, 2022
QuestionPro is survey software that lets users make, send out, and look at the results of surveys. Depending on how QuestionPro surveys are set up, the answers to those surveys could be used as input for an algorithm that can do semantic analysis. Intent classification models classify text based on the kind of action that a customer would like to take next. Having prior knowledge of whether customers are interested in something helps you in proactively reaching out to your customer base. A drawback to computing vectors in this way, when adding new searchable documents, is that terms that were not known during the SVD phase for the original index are ignored. These terms will have no impact on the global weights and learned correlations derived from the original collection of text.
Symbolic NLP (1950s – early 1990s)
As this example demonstrates, document-level sentiment scoring paints a broad picture that can obscure important details. In this case, the culinary team loses a chance to pat themselves on the back. But more importantly, the general manager misses the crucial insight that she may be losing repeat business because customers don’t like her dining room ambience. In this document,linguiniis described bygreat, which deserves a positive sentiment score. Depending on the exact sentiment score each phrase is given, the two may cancel each other out and return neutral sentiment for the document.
The system then combines these hit counts using a complex mathematical operation called a “log odds ratio”. The outcome is a numerical sentiment score for each phrase, usually on a scale of -1 to +1 . Natural language processing is also challenged by the fact that language — and the way people use it — is continually changing. Although there are rules to language, none are written in stone, and they are subject to change over time.
Where can I learn more about sentiment analysis?
Homonymy refers to the case when words are written in the same way and sound alike but have different meanings. Hyponymy is the case when a relationship between two words, in which the meaning of one of the words includes the meaning of the other word. There is also no constraint as it is not limited to a specific set of relationship types. Even if the related words are not present, the analysis can still identify what the text is about. A sentence has a main logical concept conveyed which we can name as the predicate.
What is semantic and syntactic analysis in NLP?
Syntactic and Semantic Analysis differ in the way text is analyzed. In the case of syntactic analysis, the syntax of a sentence is used to interpret a text. In the case of semantic analysis, the overall context of the text is considered during the analysis.
Powerful nlp semantic analysis-enhanced machine learning tools will deliver valuable insights that drive better decision-making and improve customer experience. Automatically classifying tickets using semantic analysis tools alleviates agents from repetitive tasks and allows them to focus on tasks that provide more value while improving the whole customer experience. Automated semantic analysis works with the help of machine learning algorithms. It’s an essential sub-task of Natural Language Processing and the driving force behind machine learning tools like chatbots, search engines, and text analysis. It is the first part of the semantic analysis in which the study of the meaning of individual words is performed.
VADER (Valence Aware Dictionary for sEntiment Reasoning) is a model used for text sentiment analysis that is sensitive…
However, the computed vectors for the new text are still very relevant for similarity comparisons with all other document vectors. The computed Tk and Dk matrices define the term and document vector spaces, which with the computed singular values, Sk, embody the conceptual information derived from the document collection. The similarity of terms or documents within these spaces is a factor of how close they are to each other in these spaces, typically computed as a function of the angle between the corresponding vectors. In the formula, A is the supplied m by n weighted matrix of term frequencies in a collection of text where m is the number of unique terms, and n is the number of documents. T is a computed m by r matrix of term vectors where r is the rank of A—a measure of its unique dimensions ≤ min.
- However, they continue to be relevant for contexts in which statistical interpretability and transparency is required.
- From a machine point of view, human text and human utterances from language and speech are open to multiple interpretations because words may have more than one meaning which is also called lexical ambiguity.
MATLAB and Python implementations of these fast algorithms are available. Unlike Gorrell and Webb’s stochastic approximation, Brand’s algorithm provides an exact solution. The use of Latent Semantic Analysis has been prevalent in the study of human memory, especially in areas of free recall and memory search. There is a positive correlation between the semantic similarity of two words and the probability that the words would be recalled one after another in free recall tasks using study lists of random common nouns. They also noted that in these situations, the inter-response time between the similar words was much quicker than between dissimilar words.
Natural Language Processing allows researchers to gather such data and analyze it to glean the underlying meaning of such writings. The field of sentiment analysis—applied to many other domains—depends heavily on techniques utilized by NLP. This work will look into various prevalent theories underlying the NLP field and how they can be leveraged to gather users’ sentiments on social media. Such sentiments can be culled over a period of time thus minimizing the errors introduced by data input and other stressors. Furthermore, we look at some applications of sentiment analysis and application of NLP to mental health.
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" 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It does not require any training data and can work fast enough to be used with almost REAL TIME streaming data thus it was an easy choice for my hands on example. Natural Language Processing is a field at the intersection of computer science, artificial intelligence, and linguistics. The goal is for computers to process or “understand” natural language in order to perform various human like tasks like language translation or answering questions.