<?xml version='1.0' encoding='UTF-8'?><?xml-stylesheet href="http://www.blogger.com/styles/atom.css" type="text/css"?><feed xmlns='http://www.w3.org/2005/Atom' xmlns:openSearch='http://a9.com/-/spec/opensearchrss/1.0/' xmlns:blogger='http://schemas.google.com/blogger/2008' xmlns:georss='http://www.georss.org/georss' xmlns:gd="http://schemas.google.com/g/2005" xmlns:thr='http://purl.org/syndication/thread/1.0'><id>tag:blogger.com,1999:blog-608080226654684129</id><updated>2024-08-28T22:15:08.202-07:00</updated><category term="data science"/><category term="machine learning"/><category term="modeling"/><category term="statistics"/><category term="data analyst"/><category term="data engineer"/><category term="business analyst"/><category term="distribution"/><category term="probability"/><category term="normal distribution"/><category term="accuracy"/><category term="bernoulli"/><category term="binomial"/><category term="jupyter"/><category term="python"/><category term="kurtosis"/><category term="ols"/><category term="poisson"/><category term="skewness"/><category term="Karl Pearson"/><category term="big data"/><category term="f-measure"/><category term="f-score"/><category term="knn"/><category term="pandas"/><category term="precision"/><category term="rdd"/><category term="recall"/><category term="scraping"/><category term="spark"/><category term="web"/><title type='text'>Viking&#39;s Tech Blog</title><subtitle type='html'></subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='https://viking-pathak.blogspot.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/608080226654684129/posts/default?max-results=3&amp;redirect=false'/><link rel='alternate' type='text/html' href='https://viking-pathak.blogspot.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><link rel='next' type='application/atom+xml' href='https://www.blogger.com/feeds/608080226654684129/posts/default?start-index=4&amp;max-results=3&amp;redirect=false'/><author><name>Amit Pathak</name><uri>http://www.blogger.com/profile/07131847366168348185</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhkwAyEI3w4S8gAVrWFC8XlDZmEnfPCFfDz_N8Ar-VZo6C3lXt6_x1qfJ3Zo3Q7JnXOi-yLte6fkgz48dJ1DBMwuxaQZJfxv9b5zcBP72BvgGTiZyDKDmTX6KKzG6_kBwU/s113/IMG_20190222_221348_002-1.jpg'/></author><generator version='7.00' uri='http://www.blogger.com'>Blogger</generator><openSearch:totalResults>20</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>3</openSearch:itemsPerPage><entry><id>tag:blogger.com,1999:blog-608080226654684129.post-892294837723606827</id><published>2020-10-17T10:47:00.000-07:00</published><updated>2020-10-17T10:47:30.799-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="big data"/><category scheme="http://www.blogger.com/atom/ns#" term="data science"/><category scheme="http://www.blogger.com/atom/ns#" term="rdd"/><category scheme="http://www.blogger.com/atom/ns#" term="spark"/><title type='text'>RDD in Spark | Features of RDD | Operations on RDD</title><content type='html'>&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhj7cd2k4ks2bpDW-P0Cc9rRRYni2VbH7R90aPAVozEoVWWazcUhmez00e77hdAl0ybYHLaaCYgk1xqb80J31YYZeVnkp-n0Pj0z2POrwCjPMj-U5NmcEpLdUzrfGqoqEgSQdekA6oIbYy3/s2048/pexels-brett-sayles-3720483.jpg&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; data-original-height=&quot;1363&quot; data-original-width=&quot;2048&quot; height=&quot;426&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhj7cd2k4ks2bpDW-P0Cc9rRRYni2VbH7R90aPAVozEoVWWazcUhmez00e77hdAl0ybYHLaaCYgk1xqb80J31YYZeVnkp-n0Pj0z2POrwCjPMj-U5NmcEpLdUzrfGqoqEgSQdekA6oIbYy3/w640-h426/pexels-brett-sayles-3720483.jpg&quot; width=&quot;640&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;&lt;p&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;In the world of Big Data, Spark is a big name. Spark&#39;s in-memory computation overcomes the shortcomings of Hadoop&#39;s Map Reduce Architecture where data sharing is slow due to replication, serialization, and disk IO operations. Most of the Hadoop applications spend more than 90 percent of the time doing HDFS read and write operation. But Spark&#39;s in-memory computation comes at a cost: it requires high CPU utilization due to excessive memory usage.&amp;nbsp;&lt;/span&gt;&lt;/p&gt;&lt;h3 style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;What are RDDs in Spark ?&lt;/span&gt;&lt;/h3&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;RDD or Resilient Distributed Datasets is a fundamental data structure of Spark. It is a read-only, partitioned collection of records. It can contain any type of python, scala, or java objects, including user-defined classes. This makes Spark more flexible in terms of accessing RDDs in different languages where scala is the official language of Spark. RDDs are capable of processing structured, semi-structured, and unstructured data.&lt;/span&gt;&lt;/p&gt;&lt;h3 style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;How to create an RDD ?&lt;/span&gt;&lt;/h3&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;There are two ways to create an RDD&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;/p&gt;&lt;ol&gt;&lt;li&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;Parallelizing an existing collection in your driver program&lt;/span&gt;&lt;br /&gt;&lt;span style=&quot;font-family: courier;&quot;&gt;&amp;gt; var rdd1 = spark.sparkContext.parallelize(1 to 10).collect()&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;Referencing a dataset in an external storage system, such as a shared file system, HDFS, HBase, or any data source offering a Hadoop input/output format.&lt;/span&gt;&lt;br /&gt;&lt;span style=&quot;font-family: courier;&quot;&gt;&amp;gt; var rdd2 = spark.sparkContext.textFile(&quot;file_path/data.txt&quot;)&lt;/span&gt;&lt;br /&gt;&lt;br /&gt;&lt;/li&gt;&lt;/ol&gt;&lt;h3&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;Features of RDD&lt;/span&gt;&lt;/h3&gt;&lt;div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEinF0gMwtQvcboLdxw_yrb18EG-IaRMJS2ItM0qNMqz49BvOxXsPGSNjpEbqhF56hk_QAR6HctMZ5vIlc0s2JF20YaHv28lKsfwZh1opEXPgsI-Tl-VvJG-pA34wINpoXiHXDVFj9D-HK_A/s720/RDD.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; data-original-height=&quot;424&quot; data-original-width=&quot;720&quot; height=&quot;376&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEinF0gMwtQvcboLdxw_yrb18EG-IaRMJS2ItM0qNMqz49BvOxXsPGSNjpEbqhF56hk_QAR6HctMZ5vIlc0s2JF20YaHv28lKsfwZh1opEXPgsI-Tl-VvJG-pA34wINpoXiHXDVFj9D-HK_A/w640-h376/RDD.jpg&quot; width=&quot;640&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;/div&gt;&lt;p&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;&lt;b&gt;In-memory Computation&lt;/b&gt; - The data is kept in a Random Access Memory (RAM) instead of disk drives like Hadoop. This reduces the cost of memory to process, compute, and analyze the data but requires a significantly large amount of RAM for storing huge data. This increases infrastructural cost since RAMs are much costlier than disk drives.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;&lt;b&gt;Lazy Evaluation&lt;/b&gt; - In lazy evaluation, execution does not start until we trigger it. RDD transformations are lazy in nature. They keep a record of which operation is being called on the RDD. These operations can be executed anytime by calling an action on the RDD.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;&lt;b&gt;Distributed Environment &lt;/b&gt;- RDDs are divided into logical partitions. These partitions may be computed on different nodes of the cluster which enables parallel processing. Parallel processing helps to perform different tasks simultaneously, therefore increasing the speed of operation, provide optimization by reducing the number of queries.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;&lt;b&gt;Fault Tolerance&lt;/b&gt; - RDDs are highly resilient since the same data chunks are replicated across multiple executor nodes. Thus, even if one executor node fails, another will still process the data making the RDDs recover from any issue.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;&lt;b&gt;Persistence &lt;/b&gt;- This feature increases the reusability of RDDs by saving the intermediate result of the operation. It also provides the flexibility to select a storage strategy from memory_only, disk_only, memory_and_disk, memory_only_ser, memory_and_disk_ser.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;&lt;b&gt;Coarse-Grained Operations&lt;/b&gt; - We can apply from a group of operations like maps, filter by, or group by. These operations can be applied to all the elements.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;Other features of RDD include &lt;b&gt;immutability &lt;/b&gt;(RDDs cannot be divided further, therefore it is said to be a fundamental unit of Spark), &lt;b&gt;partitioning&lt;/b&gt;, &lt;b&gt;automatic data rollback&lt;/b&gt;, etc.&lt;/span&gt;&lt;/p&gt;&lt;h3 style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;Operations on RDD&lt;/span&gt;&lt;/h3&gt;&lt;p&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;RDD supports two main operations namely,&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;ol style=&quot;text-align: left;&quot;&gt;&lt;li&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;Transformations&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;Actions&lt;/span&gt;&lt;/li&gt;&lt;/ol&gt;&lt;p&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;As mentioned earlier, RDDs are immutable and read-only in nature, then how does it apply transformations ?&lt;/span&gt;&lt;/p&gt;&lt;p&gt;&lt;/p&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhtSKbsxDeBBuF2MU3hj_hm32_34eP_QFJkkqkDKD3jMbS5xgeO1xCJ_c82xetlrcHx8fOiJ7Iwi6a8JjhatkJ7aMkU3_y3G7JQO76-0N2CQdMNzrv9ZazEB-4BpYinEH4Mm7B97qNRG1Ry/s829/RDD2.jpg&quot; imageanchor=&quot;1&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; data-original-height=&quot;382&quot; data-original-width=&quot;829&quot; height=&quot;294&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhtSKbsxDeBBuF2MU3hj_hm32_34eP_QFJkkqkDKD3jMbS5xgeO1xCJ_c82xetlrcHx8fOiJ7Iwi6a8JjhatkJ7aMkU3_y3G7JQO76-0N2CQdMNzrv9ZazEB-4BpYinEH4Mm7B97qNRG1Ry/w640-h294/RDD2.jpg&quot; width=&quot;640&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;p&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;Well, when we run any transformation, it runs those transformations on all the RDD and creates a new RDD instead of transforming the original one. This is mainly done to achieve fault tolerance and optimization reasons. Actions are applied to these new RDDs to produce the results.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;Here, we come to an end of this post which covers the basics about RDD, its features, two ways to create RDD, and operation that can be performed on them.&lt;/span&gt;&lt;/p&gt;</content><link rel='replies' type='application/atom+xml' href='https://viking-pathak.blogspot.com/feeds/892294837723606827/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='https://viking-pathak.blogspot.com/2020/10/rdd-in-spark-features-of-rdd-operations.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/608080226654684129/posts/default/892294837723606827'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/608080226654684129/posts/default/892294837723606827'/><link rel='alternate' type='text/html' href='https://viking-pathak.blogspot.com/2020/10/rdd-in-spark-features-of-rdd-operations.html' title='RDD in Spark | Features of RDD | Operations on RDD'/><author><name>Amit Pathak</name><uri>http://www.blogger.com/profile/07131847366168348185</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhkwAyEI3w4S8gAVrWFC8XlDZmEnfPCFfDz_N8Ar-VZo6C3lXt6_x1qfJ3Zo3Q7JnXOi-yLte6fkgz48dJ1DBMwuxaQZJfxv9b5zcBP72BvgGTiZyDKDmTX6KKzG6_kBwU/s113/IMG_20190222_221348_002-1.jpg'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhj7cd2k4ks2bpDW-P0Cc9rRRYni2VbH7R90aPAVozEoVWWazcUhmez00e77hdAl0ybYHLaaCYgk1xqb80J31YYZeVnkp-n0Pj0z2POrwCjPMj-U5NmcEpLdUzrfGqoqEgSQdekA6oIbYy3/s72-w640-h426-c/pexels-brett-sayles-3720483.jpg" height="72" width="72"/><thr:total>0</thr:total><georss:featurename>Delhi, India</georss:featurename><georss:point>28.7040592 77.102490199999991</georss:point><georss:box>0.39382536382115418 41.946240199999991 57.014293036178842 112.25874019999999</georss:box></entry><entry><id>tag:blogger.com,1999:blog-608080226654684129.post-7096158547868145279</id><published>2020-09-25T10:08:00.008-07:00</published><updated>2020-09-25T10:09:11.762-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="accuracy"/><category scheme="http://www.blogger.com/atom/ns#" term="data analyst"/><category scheme="http://www.blogger.com/atom/ns#" term="data science"/><category scheme="http://www.blogger.com/atom/ns#" term="f-measure"/><category scheme="http://www.blogger.com/atom/ns#" term="f-score"/><category scheme="http://www.blogger.com/atom/ns#" term="machine learning"/><category scheme="http://www.blogger.com/atom/ns#" term="modeling"/><category scheme="http://www.blogger.com/atom/ns#" term="precision"/><category scheme="http://www.blogger.com/atom/ns#" term="recall"/><category scheme="http://www.blogger.com/atom/ns#" term="statistics"/><title type='text'>Accuracy | Precision | Recall | F-Measure - Analyzing your Confusion Matrix</title><content type='html'>&lt;p&gt;&lt;span style=&quot;font-family: helvetica; margin-left: 1em; margin-right: 1em; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiaKivFrkyRjFoiVDEGCHrFG0IpsSrU_dtlcImylAVa8iBkgYSKVkr41vIDKAm2mLhGAaoTZ7KjQYKsrh8oNSTHZ6QV3qwocNItc8X7dhvw-BjmRfzJlk4Ec5qE17ASTiwwgtuLlp-ewx0F/s2048/pexels-startup-stock-photos-212286.jpg&quot; style=&quot;margin-left: 1em; margin-right: 1em; text-align: center;&quot;&gt;&lt;img border=&quot;0&quot; data-original-height=&quot;1365&quot; data-original-width=&quot;2048&quot; height=&quot;426&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiaKivFrkyRjFoiVDEGCHrFG0IpsSrU_dtlcImylAVa8iBkgYSKVkr41vIDKAm2mLhGAaoTZ7KjQYKsrh8oNSTHZ6QV3qwocNItc8X7dhvw-BjmRfzJlk4Ec5qE17ASTiwwgtuLlp-ewx0F/w640-h426/pexels-startup-stock-photos-212286.jpg&quot; width=&quot;640&quot; /&gt;&lt;/a&gt;&lt;/span&gt;&lt;/p&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;When we are going through the Confusion Matrix, there are a lot many things that we can unearth like the type 1 error, type 2 error, accuracy, precision, recall, f-measure, etc. which helps us to understand the model performance. Please visit my &lt;a href=&quot;https://viking-pathak.blogspot.com/2020/09/what-is-confusion-matrix-in-machine.html&quot; target=&quot;_blank&quot;&gt;&lt;span style=&quot;color: #2b00fe;&quot;&gt;earlier post&lt;/span&gt;&lt;/a&gt;&amp;nbsp;where I have covered about the confusion matrix, type 1 and type 2 errors. In this post, let us understand the precision, recall, accuracy and f-measure from a confusion matrix and their significance on a model.&lt;span&gt;&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;&lt;/span&gt;&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;&lt;br /&gt;&lt;/span&gt;&lt;/div&gt;&lt;h3 style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;Accuracy&lt;/span&gt;&lt;/h3&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;It is the ratio of the sum of correctly identified classes to the sum of all the classes.&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;The correctly identified classes are the ones which are -&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;ol&gt;&lt;li&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;Predicted positive provided they are actually positive i.e. True Positive.&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;Predicted negative provided they are actually negative i.e. True Negative.&lt;/span&gt;&lt;/li&gt;&lt;/ol&gt;&lt;/div&gt;&lt;h3 style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;Precision&lt;/span&gt;&lt;/h3&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;It is the ratio of the correctly identified positive classes&amp;nbsp;to the sum of the predicted positive classes.&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;The predicted positive classes are the ones which are -&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;ol&gt;&lt;li&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;Predicted positive provided they are actually positive i.e. True Positive.&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;Predicted positive provided they are actually negative i.e. False Positive.&lt;/span&gt;&lt;/li&gt;&lt;/ol&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;This ratio provides information that out of all the positive classes we have predicted correctly, how many are actually positive.&lt;/span&gt;&lt;/div&gt;&lt;h3 style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;Recall&lt;/span&gt;&lt;/h3&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;It is the ratio of the correctly identified positive classes to the sum of the actual positive classes.&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;The actual positive classes are the ones which are -&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;ol&gt;&lt;li&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;Predicted positive provided they are actually positive i.e. True Positive.&lt;/span&gt;&lt;/li&gt;&lt;li&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;Predicted negative provided they are actually positive i.e. False Negative.&lt;/span&gt;&lt;/li&gt;&lt;/ol&gt;&lt;div&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;This ratio provides the information that out of all the positive classes, how much we predicted correctly.&lt;/span&gt;&lt;/div&gt;&lt;/div&gt;&lt;h3 style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;F-Measure&lt;/span&gt;&lt;/h3&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;The F-Measure is also known as the F1-Score or the F-Score. It is a measure if a test&#39;s accuracy. We make use of this F-score in order to compare two models. F-measure considers recall and precision at the same time. It makes use of the harmonic mean instead of arithmetic mean to take care of the extreme values.&lt;/span&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: center;&quot;&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgiiPgpCjoPmxzidjASWMu_KXtUzf_Dy1tYi5uPWrNm31D0WZuufTfRzMaOku4gKdxZxyGjhU0d-ZP75zSolju3KwcksaDBCwlvVFEiZV3SBBZY3Q25EmnVQqP9Be9KZ4UHD276U7XLP4fQ/s959/GOD-2.jpg&quot; style=&quot;margin-left: 1em; margin-right: 1em;&quot;&gt;&lt;img border=&quot;0&quot; data-original-height=&quot;749&quot; data-original-width=&quot;959&quot; height=&quot;501&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgiiPgpCjoPmxzidjASWMu_KXtUzf_Dy1tYi5uPWrNm31D0WZuufTfRzMaOku4gKdxZxyGjhU0d-ZP75zSolju3KwcksaDBCwlvVFEiZV3SBBZY3Q25EmnVQqP9Be9KZ4UHD276U7XLP4fQ/w640-h501/GOD-2.jpg&quot; width=&quot;640&quot; /&gt;&lt;/a&gt;&lt;/div&gt;&lt;/div&gt;&lt;div class=&quot;separator&quot; style=&quot;clear: both; text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;Above image provides a summary of what we have discussed in this post. Hope this post gives you the clarity pertaining to the different measures that are derived from a confusion matrix.&lt;/span&gt;&lt;/div&gt;&lt;p&gt;&lt;/p&gt;</content><link rel='replies' type='application/atom+xml' href='https://viking-pathak.blogspot.com/feeds/7096158547868145279/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='https://viking-pathak.blogspot.com/2020/09/accuracy-precision-recall-f-measure.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/608080226654684129/posts/default/7096158547868145279'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/608080226654684129/posts/default/7096158547868145279'/><link rel='alternate' type='text/html' href='https://viking-pathak.blogspot.com/2020/09/accuracy-precision-recall-f-measure.html' title='Accuracy | Precision | Recall | F-Measure - Analyzing your Confusion Matrix'/><author><name>Amit Pathak</name><uri>http://www.blogger.com/profile/07131847366168348185</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhkwAyEI3w4S8gAVrWFC8XlDZmEnfPCFfDz_N8Ar-VZo6C3lXt6_x1qfJ3Zo3Q7JnXOi-yLte6fkgz48dJ1DBMwuxaQZJfxv9b5zcBP72BvgGTiZyDKDmTX6KKzG6_kBwU/s113/IMG_20190222_221348_002-1.jpg'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiaKivFrkyRjFoiVDEGCHrFG0IpsSrU_dtlcImylAVa8iBkgYSKVkr41vIDKAm2mLhGAaoTZ7KjQYKsrh8oNSTHZ6QV3qwocNItc8X7dhvw-BjmRfzJlk4Ec5qE17ASTiwwgtuLlp-ewx0F/s72-w640-h426-c/pexels-startup-stock-photos-212286.jpg" height="72" width="72"/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-608080226654684129.post-817180237985234371</id><published>2020-09-13T13:39:00.003-07:00</published><updated>2020-09-13T13:41:56.645-07:00</updated><category scheme="http://www.blogger.com/atom/ns#" term="business analyst"/><category scheme="http://www.blogger.com/atom/ns#" term="data analyst"/><category scheme="http://www.blogger.com/atom/ns#" term="data engineer"/><category scheme="http://www.blogger.com/atom/ns#" term="data science"/><category scheme="http://www.blogger.com/atom/ns#" term="jupyter"/><category scheme="http://www.blogger.com/atom/ns#" term="python"/><category scheme="http://www.blogger.com/atom/ns#" term="scraping"/><category scheme="http://www.blogger.com/atom/ns#" term="web"/><title type='text'>BeautifulSoup and Python: Writing your first web scraping code</title><content type='html'>&lt;p&gt;&lt;a href=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiSTkQwoVTV_ILskwhlVKAhP5s6SNVpqlAi77b8fNdUudyMdKN9PooTIuN9r2jR64IZm9lrQirnJQSFIbjOK9dHCOnkfZR_Tn12Tzag3xszs04yMaChm5XxTKY3HDvsvzuWiS-QhdfMsUbf/s2048/pexels-markus-spiske-177598.jpg&quot; style=&quot;margin-left: 1em; margin-right: 1em; text-align: center;&quot;&gt;&lt;img border=&quot;0&quot; data-original-height=&quot;1365&quot; data-original-width=&quot;2048&quot; height=&quot;426&quot; src=&quot;https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiSTkQwoVTV_ILskwhlVKAhP5s6SNVpqlAi77b8fNdUudyMdKN9PooTIuN9r2jR64IZm9lrQirnJQSFIbjOK9dHCOnkfZR_Tn12Tzag3xszs04yMaChm5XxTKY3HDvsvzuWiS-QhdfMsUbf/w640-h426/pexels-markus-spiske-177598.jpg&quot; width=&quot;640&quot; /&gt;&lt;/a&gt;&lt;br /&gt;&lt;br /&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;In our &lt;a href=&quot;https://viking-pathak.blogspot.com/2020/09/what-is-web-scraping-everything-you.html&quot;&gt;last post&lt;/a&gt;, we covered the introduction to web scraping, why do we need it, and the process of web scraping. In this post, we will look at the python library which is used for scraping and also write our first scraping code.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;We are going to perform web scraping for Premier League Table 2019-20 and store the data in a pandas dataframe. &lt;span&gt;&lt;/span&gt;&lt;/span&gt;&lt;/p&gt;&lt;a name=&#39;more&#39;&gt;&lt;/a&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;Let us get started ..&lt;/span&gt;&lt;p&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;&lt;b&gt;We will first import the required libraries -&lt;/b&gt;&lt;/span&gt;&lt;/p&gt;
&lt;script src=&quot;https://gist.github.com/Viking-Programmer/8122e087636438ce0b82f776edbdfd07.js&quot;&gt;&lt;/script&gt;


&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;The &lt;i style=&quot;background-color: #fcff01;&quot;&gt;requests &lt;/i&gt;library will be used to perform get requests to a URL from where we have to scrape the data. It will help to get the HTML behind the webpage.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;&lt;b&gt;Making use of the requests library to get the HTML code&lt;/b&gt;&lt;/span&gt;&lt;/p&gt;
&lt;script src=&quot;https://gist.github.com/Viking-Programmer/7db1becc2dc52a50c59bd426da9feb6e.js&quot;&gt;&lt;/script&gt;

&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;Enter the URL from where you want to get the data. The variable page is an HTML response object. We can get the status of our request by printing &lt;i style=&quot;background-color: #fcff01;&quot;&gt;page.status_code&lt;/i&gt; (200 for successful responses). The &lt;i style=&quot;background-color: #fcff01;&quot;&gt;page.text&lt;/i&gt; object will consist of the actual HTML code that we are interested in.&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;Create a BeautifulSoup() object named soup. The prettify attribute of this object will return the HTML code in a structured format that has better readability.&lt;/span&gt;&lt;/p&gt;
&lt;script src=&quot;https://gist.github.com/Viking-Programmer/5e1d6474f3a51e9ca6d96e7679595741.js&quot;&gt;&lt;/script&gt;
&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;The next task is to identify the tags and their class names in which our required data is present.&amp;nbsp;&lt;/span&gt;&lt;/p&gt;

&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;&lt;img 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&quot; /&gt;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;You can make use of the browser devtools to identify these tags and the class names of the relevant data that you require.&amp;nbsp;&lt;/span&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;Once you have this ready with you, you can use the &lt;i style=&quot;background-color: #fcff01;&quot;&gt;find_all() &lt;/i&gt;method to find all the relevant HTML code for your requirement.&amp;nbsp;&lt;/span&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;In our case, the tag is a&amp;nbsp;&lt;/span&gt;&lt;i style=&quot;background-color: #fcff01; font-family: helvetica;&quot;&gt;table &lt;/i&gt;&lt;span style=&quot;background-color: white; font-family: helvetica;&quot;&gt;tag&amp;nbsp;&lt;/span&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;and the class is&amp;nbsp;&lt;/span&gt;&lt;i style=&quot;background-color: #fcff01; font-family: helvetica;&quot;&gt;standing-table__table.&lt;/i&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;The &lt;span style=&quot;background-color: #fcff01;&quot;&gt;&lt;i&gt;league_table &lt;/i&gt;&lt;/span&gt;variable contains only the HTML content of the table.&amp;nbsp;&lt;/span&gt;&lt;/p&gt;
&lt;script src=&quot;https://gist.github.com/Viking-Programmer/b07351277c50284f3fb5bf3a1a68bf32.js&quot;&gt;&lt;/script&gt;
&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;We can use the indexing logic of python where index n will give you (n+1)th tag value. The &lt;span style=&quot;background-color: #fcff01;&quot;&gt;&lt;i&gt;.text &lt;/i&gt;&lt;/span&gt;attribute will give the text value that the tag contains. We have used the &lt;i style=&quot;background-color: #fcff01;&quot;&gt;.strip()&lt;/i&gt; method of string to eliminate the additional spaces before and after the text content.&amp;nbsp;&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: justify;&quot;&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;The rest of the code is self-explanatory shown below.&lt;/span&gt;&lt;/p&gt;
&lt;script src=&quot;https://gist.github.com/Viking-Programmer/5c8b5e9f8d6b92ff7f3e2fe6d9765e5b.js&quot;&gt;&lt;/script&gt;
&lt;p&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;We have created a dataframe of the league table -&lt;/span&gt;&lt;/p&gt;&lt;p style=&quot;text-align: center;&quot;&gt;&lt;img 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&quot; /&gt;&lt;/p&gt;&lt;p&gt;&lt;span style=&quot;font-family: helvetica;&quot;&gt;This was an introductory post about how we can write our first web scraping code. The BeautifulSoup library has very good &lt;a href=&quot;https://www.crummy.com/software/BeautifulSoup/bs4/doc/&quot; target=&quot;_blank&quot;&gt;documentation &lt;/a&gt;where you can visit and find out additional methods and attributes which can prove to be handy during your scraping process.&lt;/span&gt;&lt;/p&gt;</content><link rel='replies' type='application/atom+xml' href='https://viking-pathak.blogspot.com/feeds/817180237985234371/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='https://viking-pathak.blogspot.com/2020/09/beautifulsoup-and-python-writing-your.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='https://www.blogger.com/feeds/608080226654684129/posts/default/817180237985234371'/><link rel='self' type='application/atom+xml' href='https://www.blogger.com/feeds/608080226654684129/posts/default/817180237985234371'/><link rel='alternate' type='text/html' href='https://viking-pathak.blogspot.com/2020/09/beautifulsoup-and-python-writing-your.html' title='BeautifulSoup and Python: Writing your first web scraping code'/><author><name>Amit Pathak</name><uri>http://www.blogger.com/profile/07131847366168348185</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='32' src='//blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhkwAyEI3w4S8gAVrWFC8XlDZmEnfPCFfDz_N8Ar-VZo6C3lXt6_x1qfJ3Zo3Q7JnXOi-yLte6fkgz48dJ1DBMwuxaQZJfxv9b5zcBP72BvgGTiZyDKDmTX6KKzG6_kBwU/s113/IMG_20190222_221348_002-1.jpg'/></author><media:thumbnail xmlns:media="http://search.yahoo.com/mrss/" url="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiSTkQwoVTV_ILskwhlVKAhP5s6SNVpqlAi77b8fNdUudyMdKN9PooTIuN9r2jR64IZm9lrQirnJQSFIbjOK9dHCOnkfZR_Tn12Tzag3xszs04yMaChm5XxTKY3HDvsvzuWiS-QhdfMsUbf/s72-w640-h426-c/pexels-markus-spiske-177598.jpg" height="72" width="72"/><thr:total>0</thr:total><georss:featurename>California, USA</georss:featurename><georss:point>36.778261 -119.4179324</georss:point><georss:box>8.4680271638211551 -154.57418239999998 65.088494836178853 -84.2616824</georss:box></entry></feed>