/**
 * Minified by jsDelivr using UglifyJS v3.3.25.
 * Original file: /npm/jquery.event.move@1.3.6/js/jquery.event.move.js
 * 
 * Do NOT use SRI with dynamically generated files! More information: https://www.jsdelivr.com/using-sri-with-dynamic-files
 */
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//# sourceMappingURL=/sm/f7f1ac2dc7bb806b0a27e162f37dd0b18f107228974dd11fd328132c5c944a16.map(function( factory ) {

	if ( typeof define === "function" && define.amd ) {

		define( ["jquery", "../jquery.validate"], factory );

	} else if (typeof module === "object" && module.exports) {

		module.exports = factory( require( "jquery" ) );

	} else {

		factory( jQuery );

	}

}(function( $ ) {



/*

 * Translated default messages for the jQuery validation plugin.

 * Locale: PT (Portuguese; português)

 * Region: BR (Brazil)

 */

$.extend( $.validator.messages, {



	// Core

	required: "Este campo &eacute; requerido.",

	remote: "Por favor, corrija este campo.",

	email: "Por favor, forne&ccedil;a um endere&ccedil;o de email v&aacute;lido.",

	url: "Por favor, forne&ccedil;a uma URL v&aacute;lida.",

	date: "Por favor, forne&ccedil;a uma data v&aacute;lida.",

	dateISO: "Por favor, forne&ccedil;a uma data v&aacute;lida (ISO).",

	number: "Por favor, forne&ccedil;a um n&uacute;mero v&aacute;lido.",

	digits: "Por favor, forne&ccedil;a somente d&iacute;gitos.",

	creditcard: "Por favor, forne&ccedil;a um cart&atilde;o de cr&eacute;dito v&aacute;lido.",

	equalTo: "Por favor, forne&ccedil;a o mesmo valor novamente.",

	maxlength: $.validator.format( "Por favor, forne&ccedil;a n&atilde;o mais que {0} caracteres." ),

	minlength: $.validator.format( "Por favor, forne&ccedil;a ao menos {0} caracteres." ),

	rangelength: $.validator.format( "Por favor, forne&ccedil;a um valor entre {0} e {1} caracteres de comprimento." ),

	range: $.validator.format( "Por favor, forne&ccedil;a um valor entre {0} e {1}." ),

	max: $.validator.format( "Por favor, forne&ccedil;a um valor menor ou igual a {0}." ),

	min: $.validator.format( "Por favor, forne&ccedil;a um valor maior ou igual a {0}." ),

	step: $.validator.format( "Por favor, forne&ccedil;a um valor m&uacute;ltiplo de {0}." ),



	// Metodos Adicionais

	maxWords: $.validator.format( "Por favor, forne&ccedil;a com {0} palavras ou menos." ),

	minWords: $.validator.format( "Por favor, forne&ccedil;a pelo menos {0} palavras." ),

	rangeWords: $.validator.format( "Por favor, forne&ccedil;a entre {0} e {1} palavras." ),

	accept: "Por favor, forne&ccedil;a um tipo v&aacute;lido.",

	alphanumeric: "Por favor, forne&ccedil;a somente com letras, n&uacute;meros e sublinhados.",

	bankaccountNL: "Por favor, forne&ccedil;a com um n&uacute;mero de conta banc&aacute;ria v&aacute;lida.",

	bankorgiroaccountNL: "Por favor, forne&ccedil;a um banco v&aacute;lido ou n&uacute;mero de conta.",

	bic: "Por favor, forne&ccedil;a um c&oacute;digo BIC v&aacute;lido.",

	cifES: "Por favor, forne&ccedil;a um c&oacute;digo CIF v&aacute;lido.",

	creditcardtypes: "Por favor, forne&ccedil;a um n&uacute;mero de cart&atilde;o de cr&eacute;dito v&aacute;lido.",

	currency: "Por favor, forne&ccedil;a uma moeda v&aacute;lida.",

	dateFA: "Por favor, forne&ccedil;a uma data correta.",

	dateITA: "Por favor, forne&ccedil;a uma data correta.",

	dateNL: "Por favor, forne&ccedil;a uma data correta.",

	extension: "Por favor, forne&ccedil;a um valor com uma extens&atilde;o v&aacute;lida.",

	giroaccountNL: "Por favor, forne&ccedil;a um n&uacute;mero de conta corrente v&aacute;lido.",

	iban: "Por favor, forne&ccedil;a um c&oacute;digo IBAN v&aacute;lido.",

	integer: "Por favor, forne&ccedil;a um n&uacute;mero n&atilde;o decimal.",

	ipv4: "Por favor, forne&ccedil;a um IPv4 v&aacute;lido.",

	ipv6: "Por favor, forne&ccedil;a um IPv6 v&aacute;lido.",

	lettersonly: "Por favor, forne&ccedil;a apenas com letras.",

	letterswithbasicpunc: "Por favor, forne&ccedil;a apenas letras ou pontua&ccedil;ões.",

	mobileNL: "Por favor, fornece&ccedil;a um n&uacute;mero v&aacute;lido de telefone.",

	mobileUK: "Por favor, fornece&ccedil;a um n&uacute;mero v&aacute;lido de telefone.",

	nieES: "Por favor, forne&ccedil;a um NIE v&aacute;lido.",

	nifES: "Por favor, forne&ccedil;a um NIF v&aacute;lido.",

	nowhitespace: "Por favor, n&atilde;o utilize espa&ccedil;os em branco.",

	pattern: "O formato fornecido &eacute; inv&aacute;lido.",

	phoneNL: "Por favor, forne&ccedil;a um n&uacute;mero de telefone v&aacute;lido.",

	phoneUK: "Por favor, forne&ccedil;a um n&uacute;mero de telefone v&aacute;lido.",

	phoneUS: "Por favor, forne&ccedil;a um n&uacute;mero de telefone v&aacute;lido.",

	phonesUK: "Por favor, forne&ccedil;a um n&uacute;mero de telefone v&aacute;lido.",

	postalCodeCA: "Por favor, forne&ccedil;a um n&uacute;mero de c&oacute;digo postal v&aacute;lido.",

	postalcodeIT: "Por favor, forne&ccedil;a um n&uacute;mero de c&oacute;digo postal v&aacute;lido.",

	postalcodeNL: "Por favor, forne&ccedil;a um n&uacute;mero de c&oacute;digo postal v&aacute;lido.",

	postcodeUK: "Por favor, forne&ccedil;a um n&uacute;mero de c&oacute;digo postal v&aacute;lido.",

	postalcodeBR: "Por favor, forne&ccedil;a um CEP v&aacute;lido.",

	require_from_group: $.validator.format( "Por favor, forne&ccedil;a pelo menos {0} destes campos." ),

	skip_or_fill_minimum: $.validator.format( "Por favor, optar entre ignorar esses campos ou preencher pelo menos {0} deles." ),

	stateUS: "Por favor, forne&ccedil;a um estado v&aacute;lido.",

	strippedminlength: $.validator.format( "Por favor, forne&ccedil;a pelo menos {0} caracteres." ),

	time: "Por favor, forne&ccedil;a um hor&aacute;rio v&aacute;lido, no intervado de 00:00 a 23:59.",

	time12h: "Por favor, forne&ccedil;a um hor&aacute;rio v&aacute;lido, no intervado de 01:00 a 12:59 am/pm.",

	url2: "Por favor, forne&ccedil;a uma URL v&aacute;lida.",

	vinUS: "O n&uacute;mero de identifica&ccedil;&atilde;o de ve&iacute;culo informado (VIN) &eacute; inv&aacute;lido.",

	zipcodeUS: "Por favor, forne&ccedil;a um c&oacute;digo postal americano v&aacute;lido.",

	ziprange: "O c&oacute;digo postal deve estar entre 902xx-xxxx e 905xx-xxxx",

	cpfBR: "Por favor, forne&ccedil;a um CPF v&aacute;lido.",

	nisBR: "Por favor, forne&ccedil;a um NIS/PIS v&aacute;lido",

	cnhBR: "Por favor, forne&ccedil;a um CNH v&aacute;lido.",

	cnpjBR: "Por favor, forne&ccedil;a um CNPJ v&aacute;lido."

} );

return $;

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			<h1 class="entry-title" itemprop="headline">How To Perform Sentiment Analysis in Python 3 Using the Natural Language Toolkit NLTK</h1><div class="entry-meta">			<span class="comments-link">
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			 / <span class="cat-links"><a href="https://985ecb7690064bccb2c34efa3f1ed2e0-devsite.readyship.co/?cat=9" rel="category">Artifical Intelligence</a></span> / By <span class="posted-by vcard author" itemtype="https://schema.org/Person" itemscope="itemscope" itemprop="author">			<a title="View all posts by prith001" 
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				class="author-name" itemprop="name"				>prith001</span>
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		<p><h1>Getting Started with Sentiment Analysis using Python</h1>
</p>
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" width="301px" alt="sentiment analysis in nlp"/></p>
<p><p>Now, we will choose the best parameters obtained from GridSearchCV and create a final random forest classifier model and then train our new model. As the data is in text format, separated by semicolons and without column names, we will create the data frame with read_csv() and parameters as “delimiter” and “names”. Smart assistants such as Google&#8217;s Alexa use voice recognition to understand everyday phrases and inquiries. They then use a subfield of NLP called natural language generation (to be discussed later) to respond to queries.</p>
</p>
<p><p>NLP enables computers to understand human languages by breaking down text into smaller components such as words and phrases and analyzing their meanings. Logistic regression is a statistical method used for binary classification, which means it’s designed to predict the probability of a categorical outcome with two possible values. It can be challenging for computers to understand human language completely. They struggle with interpreting sarcasm, idiomatic expressions, and implied sentiments.</p>
</p>
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" width="308px" alt="sentiment analysis in nlp"/></p>
<p><p>We will find the probability of the class using the predict_proba() method of Random Forest Classifier and then we will plot the roc curve. We will evaluate our model using various metrics such as Accuracy Score, Precision Score, Recall Score, Confusion Matrix and create a roc curve to visualize how our model performed. Now, we will convert the text data into vectors, by fitting and transforming the corpus that we have created. A negative review has a score ≤ 4 out of 10, and a positive review has a score ≥ 7 out of 10. And then, we can view all the models and their respective parameters, mean test score and rank, as GridSearchCV stores all the intermediate results in the cv_results_ attribute.</p>
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<p><p>For a beginner to NLP, looking at these tasks and all the techniques involved in handling such tasks can be quite daunting. And in fact, it is very difficult for a newbie to know exactly where and how to start. This includes gathering data from reliable sources such as FAQs or product manuals that can be used to train the bot’s responses. Sentiment analysis is essential for businesses to gauge customer response.</p>
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<p><p>Convin’s products and services offer a comprehensive solution for call centers looking to implement NLP-enabled sentiment analysis. Sentiment analysis, also known as sentimental analysis, is the process of determining and understanding the emotional tone and attitude conveyed within text data. It involves assessing whether a piece of text expresses positive, negative, neutral, or other sentiment categories.</p>
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<p><h2>Sentiment Analysis — Intro and Implementation</h2>
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<p><p>ABSA can help organizations better understand how their products are succeeding or falling short of customer expectations. Over here, the lexicon method, tokenization, and parsing come in the rule-based. The approach is that counts the number of positive and negative words in the given dataset.</p>
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<p><p>Traditionally, computers were only able to understand structured data such as numbers or symbols. However, with advancements in technology, NLP has made it possible for machines to comprehend and analyze unstructured data like text, speech, and images. This has opened up a wide range of possibilities for applications in various industries such as healthcare, finance, customer service, marketing, and more. Customers usually talk about products on social media and customer feedback forums. This data can be collected and analyzed to gauge overall customer response. In order to gauge customer’s response to this product, sentiment analysis can be performed.</p>
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<div style='border: grey solid 1px;padding: 14px;'>
<h3>Sentiment Analysis: How To Gauge Customer Sentiment (2024) &#8211; Shopify</h3>
<p>Sentiment Analysis: How To Gauge Customer Sentiment ( .</p>
<p>Posted: Thu, 11 Apr 2024 07:00:00 GMT [<a href='https://news.google.com/rss/articles/CBMiW0FVX3lxTE5wY2dYNHUzXzJVenNUU1dBS0gzMkIyVkI5R01DM2d1LTQ5QmcyMGFtRk52TFVsMmc0VDdKMjNRRnRoMmpVTkVXNUtMM1d2WHBBUVBTM3VLWDhfcXM?oc=5' rel="nofollow">source</a>]</p>
</div>
<p><p>It has gained significant attention in recent years due to its wide range of applications in various industries such as marketing, customer service, and social media monitoring. To solve this problem, we will follow the typical machine learning pipeline. We will then do exploratory data analysis to see if we can find any trends in the dataset. Next, we will perform text preprocessing to convert textual data to numeric data that can be used by a machine learning algorithm. Finally, we will use machine learning algorithms to train and test our sentiment analysis models. Sentiment analysis focuses on determining the emotional tone expressed in a piece of text.</p>
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<p><p>However, adding new rules may affect previous results, and the whole system can get very complex. Since rule-based systems often require fine-tuning and maintenance, they’ll also need regular investments. If Chewy wanted to unpack the what and why behind their reviews, in order to further improve their services, they would need to analyze each and every negative review at a granular level. The juice brand responded to a viral video that featured someone skateboarding while drinking their cranberry juice and listening to Fleetwood Mac. In addition to supervised models, NLP is assisted by unsupervised techniques that help cluster and group topics and language usage. This model uses convolutional neural network (CNN) absed approach instead of conventional NLP/RNN method.</p>
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<p><p>The answer lies in deep learning – a subset of AI that involves training neural networks on large datasets to recognize patterns and make predictions based on new information. Rule-based approaches rely on predefined sets of rules, patterns, and lexicons to determine sentiment. These rules might include lists of positive and negative words or phrases, grammatical structures, and emoticons. Rule-based methods are relatively simple and interpretable but may lack the flexibility to capture nuanced sentiments.</p>
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<p><p>You will use the Naive Bayes classifier in NLTK to perform the modeling exercise. Notice that the model requires not just a list of words in a tweet, but a Python dictionary with words as keys and True as values. The following function makes a generator function to change the format of the cleaned data. This time, you also add words from the names corpus to the unwanted list on line 2 since movie reviews are likely to have lots of actor names, which shouldn’t be part of your feature sets.</p>
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<p><p>Machine learning applies algorithms that train systems on massive amounts of data in order to take some action based on what’s been taught and learned. Here, the system learns to identify information based on patterns, keywords and sequences rather than any understanding of what it means. Social media listening with sentiment analysis allows businesses and organizations to monitor and react to emerging negative sentiments before they cause reputational damage. This helps businesses and other organizations understand opinions and sentiments toward specific topics, events, brands, individuals, or other entities. Similarly, in customer service, opinion mining is used to analyze customer feedback and complaints, identify the root causes of issues, and improve customer satisfaction.</p>
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<p><h2>What are the Approaches to Sentiment Analysis?</h2>
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<p><p>In addition to the different approaches used to build sentiment analysis tools, there  are also different types of sentiment analysis that organizations turn to depending on their needs. By default, the data contains all positive tweets followed by all negative tweets in sequence. When training the model, you should provide a sample of your data that does not contain any bias. To avoid bias, you’ve added code to randomly arrange the data using the .shuffle() method of random.</p>
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<p><p>You can exclude all other columns from the dataset except the ‘text’ column. The Machine Learning Algorithms usually expect features in the form of numeric vectors. Sentiment analysis (SA) or opinion mining is a general dialogue preparation chore that intends to discover sentiments behind the opinions in texts on changeable subjects.</p>
</p>
<p><img decoding="async" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="305px" alt="sentiment analysis in nlp"/></p>
<p><p>And, because of this upgrade, when any company promotes their products on Facebook, they receive more specific reviews which in turn helps them to enhance the customer experience. In this section, we look at how to load and perform predictions on the trained model. We can change the interval of evaluation by changing the logging_steps argument in TrainingArguments. In addition to the default training and validation loss metrics, we also get additional metrics which we had defined in the compute_metric function earlier. Reliable monitoring for your app, databases, infrastructure, and the vendors they rely on.</p>
</p>
<p><p>This allows them to capture complex patterns and relationships between words and phrases, making them ideal for sentiment analysis tasks. For example, if a customer expresses a negative opinion along with a positive opinion in a review, a human assessing the review might label it negative before reaching the positive words. AI-enhanced sentiment classification helps sort and classify text in an objective manner, so this doesn’t happen, and both sentiments are reflected.</p>
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<p><p>Note that the index of the column will be 10 since pandas columns follow zero-based indexing scheme where the first column is called 0th column. Our label set will consist of the sentiment of the tweet that we have to predict. To create a feature and a label set, we can use the iloc method off the pandas data frame. Opinions expressed on social media, whether true or not, can destroy a brand reputation that took years to build. Robust, AI-enhanced sentiment analysis tools help executives monitor the overall sentiment surrounding their brand so they can spot potential problems and address them swiftly.</p>
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<p><p>The potential applications of sentiment analysis are vast and continue to grow with advancements in AI and machine learning technologies. Natural Language Processing (NLP) is the area of machine learning that focuses on the generation and understanding of language. Its main objective is to enable machines to understand, communicate and interact with humans in a natural way. The role of chatbots in NLP lies in their ability to understand and respond to natural language input from users. This means that rather than relying on specific commands or keywords like traditional computer programs, chatbots can process human-like questions and responses.</p>
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<p><h2>Problems, use-cases, and methods: from simple to advanced</h2>
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<p><p>Join us on this exciting journey as we unravel the applications of Deep Learning in NLP and uncover its potential to reshape our digital landscape. If you do not have access to a GPU, you are better off with iterating through the dataset using predict_proba. We will iterate through 10k samples for predict_proba make a single prediction at a time while scoring all 10k without iteration using the batch_predict_proa method. Data sharing does not apply to this article as no datasets were generated or analyzed during the current study. Similarly, max_df specifies that only use those words that occur in a maximum of 80% of the documents.</p>
</p>
<p><p>A frequency distribution is essentially a table that tells you how many times each word appears within a given text. In NLTK, frequency distributions are a specific object type implemented as a distinct class called FreqDist. Data Scientist with 6 years of experience in analysing large datasets and delivering valuable insights via advanced data-driven methods. Proficient in Time Series Forecasting, Natural Language Processing and with a demonstrated history of working in the Telecom, Healthcare and Retail Supply Chain industries.</p>
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<p><p>In the age of social media, a single viral review can burn down an entire brand. On the other hand,&nbsp;research by Bain &amp; Co.&nbsp;shows that good experiences can grow 4-8% revenue over competition by increasing customer lifecycle 6-14x and improving retention up to 55%. Of course, not every sentiment-bearing phrase takes an adjective-noun form.</p>
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<p><p>VADER is particularly effective for analyzing sentiment in social media text due to its ability to handle complex language such as sarcasm, irony, and slang. It also provides a sentiment intensity score, which indicates the strength of the sentiment expressed in the text. Python is a popular programming language for natural language processing (NLP) tasks, including sentiment analysis. Sentiment analysis is the process of determining the emotional tone behind a text. There are considerable Python libraries available for sentiment analysis, but in this article, we will discuss the top Python sentiment analysis libraries.</p>
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<p><p>A basic way of breaking language into tokens is by splitting the text based on whitespace and punctuation. With these classifiers imported, you’ll first have to instantiate each one. Thankfully, all of these have pretty good defaults and don’t require much tweaking. After you’ve installed scikit-learn, you’ll be able to use its classifiers directly within NLTK. Feature engineering is a big part of improving the accuracy of a given algorithm, but it’s not the whole story.</p>
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<p><p>Using different libraries, developers can execute machine learning algorithms to analyze large amounts of text. Hybrid approaches combine elements of both rule-based and machine learning methods to improve accuracy and handle diverse types of text data effectively. For example, a rule-based system could be used to preprocess data and identify explicit sentiment cues, which are then fed into a machine learning model for fine-grained sentiment analysis. In today’s data-driven world, understanding and interpreting the sentiment of text data is a crucial task.</p>
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<div style='border: black dashed 1px;padding: 12px;'>
<h3>10 Best Python Libraries for Sentiment Analysis (2024) &#8211; Unite.AI</h3>
<p>10 Best Python Libraries for Sentiment Analysis ( .</p>
<p>Posted: Tue, 16 Jan 2024 08:00:00 GMT [<a href='https://news.google.com/rss/articles/CBMieEFVX3lxTE56Q201Um9xU0NZb1E2dEZvc3VkTlZYNFVGZlNnNTgwaGhaRGlfZng2MllZN0dqa214U1lZeTFuV0Ewems1TWhxTUJzS29EMVVlQTVmTnN2X0tkS1A1MmZldllweFZKU3lqOEYwVU91b0ZMOWQ1M3pNYQ?oc=5' rel="nofollow">source</a>]</p>
</div>
<p><p>In this section, you’ll learn how to integrate them within NLTK to classify linguistic data. Since you’re shuffling the feature list, each run will give you <a href="https://chat.openai.com/">https://chat.openai.com/</a> different results. In fact, it’s important to shuffle the list to avoid accidentally grouping similarly classified reviews in the first quarter of the list.</p>
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<p><p>Sentiment Analysis is a sub-field of NLP and together with the help of machine learning techniques, it tries to identify and extract the insights from the data. Hence, it becomes very difficult for machine learning models to figure out the sentiment. Here are the probabilities projected on a horizontal bar chart for each of our test cases. Notice that the positive and negative test cases have a high or low probability, respectively. The neutral test case is in the middle of the probability distribution, so we can use the probabilities to define a tolerance interval to classify neutral sentiments. There are various types of NLP models, each with its approach and complexity, including rule-based, machine learning, deep learning, and language models.</p>
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<p><p>As we humans communicate with each other in a Natural Language, which is easy for us to interpret but it’s much more complicated and messy if we really look into it. The id2label and label2id dictionaries has been incorporated into the configuration. We can retrieve these dictionaries from the model&#8217;s configuration during inference to find out the corresponding class labels for the predicted class ids.</p>
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<p><p>Ping Bot is a powerful uptime and performance monitoring tool that helps notify you and resolve issues before they affect your customers. Enough of the exploratory data analysis, our next step is to perform some preprocessing on the data and then convert the numeric data into text data as shown below. There are many sources of public sentiment e.g. public interviews, opinion polls, surveys, etc. However, with more and more people joining social media platforms, websites like Facebook and Twitter can be parsed for public sentiment. Sentiment analysis refers to analyzing an opinion or feelings about something using data like text or images, regarding almost anything. For instance, if public sentiment towards a product is not so good, a company may try to modify the product or stop the production altogether in order to avoid any losses.</p>
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<p><p>Now, we will use the Bag of Words Model(BOW), which is used to represent the text in the form of a bag of words ,i.e. The grammar and the order of words in a sentence are not given any importance, instead, multiplicity, i.e. (the number of times a word occurs in a document) is the main point of concern. It is a data visualization technique used to depict text in such a way that, the more frequent words appear enlarged as compared to less frequent words. This gives us a little insight into, how the data looks after being processed through all the steps until now.</p>
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<p><p>The field of natural language processing (NLP) has been revolutionized by the emergence of deep learning techniques. These methods, inspired by the way our brains process information, have shown remarkable success in applications such as sentiment analysis and chatbots. As we continue to make advancements in deep learning, it is important to explore its future potential in NLP and identify potential areas for growth. The&nbsp;overall sentiment&nbsp;is often inferred as&nbsp;positive,&nbsp;neutral&nbsp;or&nbsp;negative&nbsp;from the sign of the polarity score. Python is a valuable tool for natural language processing and sentiment analysis.</p>
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<ul>
<li>AutoNLP will automatically fine-tune various pre-trained models with your data, take care of the hyperparameter tuning and find the best model for your use case.</li>
<li>Depending on the requirement of your analysis, all of these versions may need to be converted to the same form, “run”.</li>
<li>One of the most significant advantages of combining NLP with deep learning is its ability to handle language variations such as slang words or typos.</li>
<li>Now, we will create a Sentiment Analysis Model, but it’s easier said than done.</li>
<li>For example, the words “social media” together has a different meaning than the words “social” and “media” separately.</li>
</ul>
<p><p>The regular expression re.sub(r&#8217;\W&#8217;, &#8216; &#8216;, str(features[sentence])) does that. From the output, you can see that the confidence level for negative tweets is higher compared to positive and neutral tweets. From the output, you can see that the majority <a href="https://www.metadialog.com/blog/sentiment-analysis-and-nlp/">sentiment analysis in nlp</a> of the tweets are negative (63%), followed by neutral tweets (21%), and then the positive tweets (16%). So how can we alter the logic, so you would only need to do all then training part only once &#8211; as it takes a lot of time and resources.</p>
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<p><p>RNNs are specialized neural networks for processing sequential data such as text or speech. Sentiment analysis has multiple applications, including understanding customer opinions, analyzing public sentiment, identifying trends, assessing financial news, and analyzing feedback. Before analyzing the text, some preprocessing steps usually need to be performed.</p>
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<p><p>Multilingual consists of different languages where the classification needs to be done as positive, negative, and neutral. Use the .train() method to train the model and the .accuracy() method to test the model on the testing data. Add the following code to convert the tweets from a list of cleaned tokens to dictionaries with keys as the tokens and True as values. The corresponding dictionaries are stored in positive_tokens_for_model and negative_tokens_for_model. Noise is specific to each project, so what constitutes noise in one project may not be in a different project.</p>
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<p><p>It is more complex than either fine-grained or ABSA and is typically used to gain a deeper understanding of a person’s motivation or emotional state. Rather than using polarities, like positive, negative or neutral, emotional detection can identify specific emotions in a body of text such as frustration, indifference, restlessness and shock. A company launching a new line of organic skincare products needed to gauge consumer opinion before a major marketing <a href="https://play.google.com/store/apps/datasafety?id=pl.edu.pg.chatpg&amp;hl=cs&amp;gl=US">Chat GPT</a> campaign. To understand the potential market and identify areas for improvement, they employed sentiment analysis on social media conversations and online reviews mentioning the products. The .train() and .accuracy() methods should receive different portions of the same list of features. Once you’re left with unique positive and negative words in each frequency distribution object, you can finally build sets from the most common words in each distribution.</p>
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<p><h2>Recommenders and Search Tools</h2>
</p>
<p><p>Book a demo with us to learn more about how we tailor our services to your needs and help you take advantage of all these tips &amp; tricks. For a more in-depth description of this approach, I recommend the interesting and useful paper Deep Learning for Aspect-based Sentiment Analysis by Bo Wanf and Min Liu from Stanford University. We’ll go through each topic and try to understand how the described problems affect sentiment classifier quality and which technologies can be  used to solve them.</p>
</p>
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" width="304px" alt="sentiment analysis in nlp"/></p>
<p><p>In this case, is_positive() uses only the positivity of the compound score to make the call. You can choose any combination of VADER scores to tweak the classification to your needs. You don’t even have to create the frequency distribution, as it’s already a property of the collocation finder instance. This property holds a frequency distribution that is built for each collocation rather than for individual words. Another powerful feature of NLTK is its ability to quickly find collocations with simple function calls. Collocations are series of words that frequently appear together in a given text.</p>
</p>
<p><img decoding="async" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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width="304px" alt="sentiment analysis in nlp"/></p>
<p><p>For instance, if a customer got a wrong size item and submitted a review, “The product was big,” there’s a high probability that the ML model will assign that text piece a neutral score. In essence, Sentiment analysis equips you with an understanding of how your customers perceive your brand. One of the main reasons behind the success of deep learning in sentiment analysis is its ability to process large amounts of unstructured data with high accuracy. Unlike traditional machine learning techniques that require handcrafted features, deep learning models can learn feature representations directly from raw text data.</p>
</p>
<p><p>This is a typical supervised learning task where given a text string, we have to categorize the text string into predefined categories. Today’s most effective customer support sentiment analysis solutions use the power of AI and ML to improve customer experiences. Regardless of the level or extent of its training, software has a hard time correctly identifying irony and sarcasm in a body of text. This is because often when someone is being sarcastic or ironic it’s conveyed through their tone of voice or facial expression and there is no discernable difference in the words they’re using. Aspect based sentiment analysis (ABSA) narrows the scope of what’s being examined in a body of text to a singular aspect of a product, service or customer experience a business wishes to analyze. For example, a budget travel app might use ABSA to understand how intuitive a new user interface is or to gauge the effectiveness of a customer service chatbot.</p>
</p>
<p><p>And in real life scenarios most of the time only the custom sentence will be changing. You can foun additiona information about <a href="https://deskrush.com/how-artificial-intelligence-is-helping-todays-small-businesses/">ai customer service</a> and artificial intelligence and NLP. Normalization helps group together words with the same meaning but different forms. Without normalization, “ran”, “runs”, and “running” would be treated as different words, even though you may want them to be treated as the same word. In this section, you explore stemming and lemmatization, which are two popular techniques of normalization.</p>
</p>
<p><p>Some popular sentiment analysis tools include TextBlob, VADER, IBM Watson NLU, and Google Cloud Natural Language. These tools simplify the sentiment analysis process for businesses and researchers. In sarcastic text, people express their negative sentiments using positive words. We first need to generate predictions using our trained model on the ‘X_test’ data frame to evaluate our model’s ability to predict sentiment on our test dataset. After this, we will create a classification report and review the results.</p>
</p>
<p><p>Pre-trained transformer models, such as BERT, GPT-3, or XLNet, learn a general representation of language from a large corpus of text, such as Wikipedia or books. Transformer models are the most effective and state-of-the-art models for sentiment analysis, but they also have some limitations. They require a lot of data and computational resources, they may be prone to errors or inconsistencies due to the complexity of the model or the data, and they may be hard to interpret or trust. Sentiment analysis, a transformative force in natural language processing, revolutionizes diverse fields such as business, social media, healthcare, and disaster response. This review delves into the intricate landscape of sentiment analysis, exploring its significance, challenges, and evolving methodologies.</p></p>

		
		
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