Friday, August 25, 2023

Differences between 4G and 5G

 4G and 5G are the two most recent generations of cellular network technology. 5G is the successor to 4G, and it offers a number of significant improvements in terms of speed, latency, and capacity.

Speed: 5G is significantly faster than 4G. Theoretical peak download speeds for 5G can reach up to 10 gigabits per second (Gbps), while 4G's peak download speeds are typically around 1 Gbps. In real-world tests, 5G download speeds have been shown to be up to 20 times faster than 4G. Latency: Latency is the time it takes for a signal to travel from one point to another. 5G has much lower latency than 4G, with theoretical latency of less than 1 millisecond (ms). 4G latency is typically around 50 ms. Capacity: 5G can support more devices and data connections than 4G. This is because 5G uses a wider range of frequencies, which allows for more bandwidth. 5G is also designed to be more efficient, which means that it can support more devices without sacrificing speed or latency.

In addition to these technical improvements, 5G also offers a number of new features and capabilities that were not possible with 4G. These include:

  • Ultra-reliable low latency communication (URLLC): URLLC is a type of 5G connection that is designed for applications that require very low latency and high reliability. This makes URLLC ideal for applications such as self-driving cars and remote surgery.
  • Massive machine-type communication (mMTC): mMTC is a type of 5G connection that is designed for applications that need to connect a large number of devices. This makes mMTC ideal for applications such as smart city infrastructure and industrial IoT.
  • Enhanced mobile broadband (eMBB): eMBB is a type of 5G connection that is designed for applications that need high-speed data transfer. This makes eMBB ideal for applications such as streaming video and gaming.

Overall, 5G is a significant improvement over 4G in terms of speed, latency, capacity, and features. As 5G networks continue to roll out, we can expect to see even more innovative applications and services that take advantage of this new technology.

Here is a table that summarizes the key differences between 4G and 5G:

Feature

4G

5G

Peak download speed

1 Gbps

10 Gbps

Peak upload speed

100 Mbps

20 Gbps

Latency

50 ms

1 ms

Capacity

100,000 devices per square kilometer

1 million devices per square kilometer

Features

VoLTE, HD Voice, LTE Advanced

URLLC, mMTC, eMBB


Sunday, August 20, 2023

Differences - Comparisions Tech

Differences between Git and GitHub:

FeatureGitGitHub
What is it?A version control systemA web-based hosting service for Git repositories
Who owns it?Open source softwareMicrosoft
CostFree to useFree for individuals, paid plans for teams and organizations
FeaturesTracks changes to code over time, allows you to revert to previous versions, compare different versions, and collaborate with othersProvides a place to store your Git repositories, as well as a number of features that make it easy to collaborate with others, such as issue tracking, pull requests, and wikis

Friday, August 18, 2023

Comparing Programming languages- Latest

 

Language

Popularity

Use cases

Pros

Cons

Python

Most popular

Data science, machine learning, web development, automation

Simple, readable, versatile

Not as fast as some other languages

JavaScript

Second most popular

Web development, mobile app development, server-side applications

Interactive, lightweight

Can be difficult to debug

Java

Third most popular

Enterprise software development, mobile app development, game development

Portable, secure

Can be verbose

C++

Fourth most popular

High-performance applications, games, operating systems

Fast, efficient

Complex, difficult to learn

Go

Fifth most popular

Cloud-native applications, microservices

Simple, concise

Not as mature as some other languages

Rust

Sixth most popular

High-performance applications, operating systems, embedded systems

Safe, fast

Not as widely used as some other languages

Monday, July 31, 2023

Hashing

 Hashing  

Hash function

Hash function: h(key) = key % table_size

Table size: 5

Keys: 9, 7, 13, 11, 5, 8, 15

Hash table:

index | bucket
-------|--------
0     | []
1     | [9]
2     | [7]
3     | [11, 13]
4     | [5, 8, 15]

As you can see, the keys are hashed into the hash table using the hash function h(key) = key % table_size. The keys are then stored in linked lists in the hash table. The linked lists are used to store the keys that have the same hash value.

For example, the key 9 has a hash value of 1, so it is stored in the first bucket of the hash table. The keys 7 and 13 also have a hash value of 1, so they are stored in the same bucket.

The keys 5, 8, and 15 have a hash value of 4, so they are stored in the same bucket.


Difference between processing using hash function and hashtable (using separate chaining)

  • Processing using hash function: In this approach, the keys are hashed into the hash table using the hash function. The keys are then stored in the hash table at the index of their hash value. This approach is simple and efficient, but it can lead to collisions, which occur when two or more keys have the same hash value.
  • Hashtable (using separate chaining): In this approach, the keys are hashed into the hash table using the hash function. The keys are then stored in linked lists in the hash table. The linked lists are used to store the keys that have the same hash value. This approach does not suffer from collisions, but it is more complex and less efficient than the processing using hash function approach.

differences between the two approaches:

FeatureProcessing using hash functionHashtable (using separate chaining)
CollisionsCan occurDoes not occur
ComplexitySimpleComplex
EfficiencyEfficientLess efficient

  • Hashing is a technique for storing and retrieving data in a way that is efficient and fast.
  • Hash tables are data structures that use hashing to store data.
  • Hash functions are functions that take a key as input and return an index into the hash table.
  • Collisions occur when two or more keys have the same hash value.
  • There are two main ways to deal with collisions:
    • Separate chaining: This approach stores all keys with the same hash value in a linked list.
    • Linear probing: This approach searches for the next available slot in the hash table when a collision occurs.

Here are some of the advantages of using hashing data structures:

  • Efficiency: Hashing can be very efficient for storing and retrieving data.
  • Speed: Hashing can be very fast for storing and retrieving data.
  • Space: Hashing can be very space-efficient for storing data.

Here are some of the disadvantages of using hashing data structures:

  • Collisions: Collisions can occur, which can slow down the performance of the hash table.
  • Heterogeneous data: Hashing is not as efficient for storing heterogeneous data as it is for storing homogeneous data.
  • Hash functions: Hash functions can be difficult to design, and they can be sensitive to the distribution of the data.

Overall, hashing data structures are a powerful tool for storing and retrieving data. They are efficient, fast, and space-efficient. However, they can be sensitive to the distribution of the data and collisions can occur.

Thursday, July 20, 2023

Huffman coding-lossless data compression algorithm

  • Huffman coding is a lossless data compression algorithm that assigns variable-length codes to input characters based on their frequency of occurrence.
  • The most frequent characters are assigned the shortest codes, and the least frequent characters are assigned the longest codes.
  • Huffman coding works by creating a binary tree of the characters, where the leaves of the tree represent the characters and the internal nodes represent the frequencies of the characters.
  • The codes for the characters are then generated by traversing the tree from the root to the leaf node for the corresponding character.
  • Huffman coding is a very efficient data compression algorithm, and it is often used to compress text files.

Here is an example of how Huffman coding works:

  • Let's say we have the following string of characters: "abcabc".
  • The frequencies of the characters in the string are: "a" = 2, "b" = 2, and "c" = 2.
  • The binary tree for the characters would be as follows:
    0
   / \
  1   1
 / \ / \
0   0   1
  • The codes for the characters would be: "a" = "0", "b" = "10", and "c" = "11".
===============

How Huffman Coding works?

Suppose the string below is to be sent over a network.

string
Initial string

Each character occupies 8 bits. There are a total of 15 characters in the above string. Thus, a total of 8 * 15 = 120 bits are required to send this string.

Using the Huffman Coding technique, we can compress the string to a smaller size.

Huffman coding first creates a tree using the frequencies of the character and then generates code for each character.

Once the data is encoded, it has to be decoded. Decoding is done using the same tree.

Huffman Coding prevents any ambiguity in the decoding process using the concept of prefix code ie. a code associated with a character should not be present in the prefix of any other code. The tree created above helps in maintaining the property.

Huffman coding is done with the help of the following steps.

  1. Calculate the frequency of each character in the string.
    frequency of string
    Frequency of string
  2. Sort the characters in increasing order of the frequency. These are stored in a priority queue Q.
    huffman coding
    Characters sorted according to the frequency
  3. Make each unique character as a leaf node.
  4. Create an empty node z. Assign the minimum frequency to the left child of z and assign the second minimum frequency to the right child of z. Set the value of the z as the sum of the above two minimum frequencies.
    huffman coding
    Getting the sum of the least numbers
  5. Remove these two minimum frequencies from Q and add the sum into the list of frequencies (* denote the internal nodes in the figure above).
  6. Insert node z into the tree.
  7. Repeat steps 3 to 5 for all the characters.
    huffman coding
    Repeat steps 3 to 5 for all the characters.
     
    huffman coding
    Repeat steps 3 to 5 for all the characters.
  8. For each non-leaf node, assign 0 to the left edge and 1 to the right edge.
    huffman coding
    Assign 0 to the left edge and 1 to the right edge

For sending the above string over a network, we have to send the tree as well as the above compressed-code. The total size is given by the table below.

 

CharacterFrequencyCodeSize
A5115*2 = 10
B11001*3 = 3
C606*1 = 6
D31013*3 = 9
4 * 8 = 32 bits15 bits 28 bits

 

Without encoding, the total size of the string was 120 bits. After encoding the size is reduced to 32 + 15 + 28 = 75.


Decoding the code

For decoding the code, we can take the code and traverse through the tree to find the character.

Let 101 is to be decoded, we can traverse from the root as in the figure below.

huffman coding
Decoding




Huffman Coding Algorithm

create a priority queue Q consisting of each unique character.
sort then in ascending order of their frequencies.
for all the unique characters:
    create a newNode
    extract minimum value from Q and assign it to leftChild of newNode
    extract minimum value from Q and assign it to rightChild of newNode
    calculate the sum of these two minimum values and assign it to the value of newNode
    insert this newNode into the tree
return rootNode

Java  Example

// Huffman Coding in Java

import java.util.PriorityQueue;
import java.util.Comparator;

class HuffmanNode {
  int item;
  char c;
  HuffmanNode left;
  HuffmanNode right;
}

// For comparing the nodes
class ImplementComparator implements Comparator<HuffmanNode> {
  public int compare(HuffmanNode x, HuffmanNode y) {
    return x.item - y.item;
  }
}

// IMplementing the huffman algorithm
public class Huffman {
  public static void printCode(HuffmanNode root, String s) {
    if (root.left == null && root.right == null && Character.isLetter(root.c)) {

      System.out.println(root.c + "   |  " + s);

      return;
    }
    printCode(root.left, s + "0");
    printCode(root.right, s + "1");
  }

  public static void main(String[] args) {

    int n = 4;
    char[] charArray = { 'A', 'B', 'C', 'D' };
    int[] charfreq = { 5, 1, 6, 3 };

    PriorityQueue<HuffmanNode> q = new PriorityQueue<HuffmanNode>(n, new ImplementComparator());

    for (int i = 0; i < n; i++) {
      HuffmanNode hn = new HuffmanNode();

      hn.c = charArray[i];
      hn.item = charfreq[i];

      hn.left = null;
      hn.right = null;

      q.add(hn);
    }

    HuffmanNode root = null;

    while (q.size() > 1) {

      HuffmanNode x = q.peek();
      q.poll();

      HuffmanNode y = q.peek();
      q.poll();

      HuffmanNode f = new HuffmanNode();

      f.item = x.item + y.item;
      f.c = '-';
      f.left = x;
      f.right = y;
      root = f;

      q.add(f);
    }
    System.out.println(" Char | Huffman code ");
    System.out.println("--------------------");
    printCode(root, "");
  }
}

// Huffman Coding in Java

import java.util.PriorityQueue;
import java.util.Comparator;

class HuffmanNode {
  int item;
  char c;
  HuffmanNode left;
  HuffmanNode right;
}

// For comparing the nodes
class ImplementComparator implements Comparator<HuffmanNode> {
  public int compare(HuffmanNode x, HuffmanNode y) {
    return x.item - y.item;
  }
}

// IMplementing the huffman algorithm
public class Huffman {
  public static void printCode(HuffmanNode root, String s) {
    if (root.left == null && root.right == null && Character.isLetter(root.c)) {

      System.out.println(root.c + "   |  " + s);

      return;
    }
    printCode(root.left, s + "0");
    printCode(root.right, s + "1");
  }

  public static void main(String[] args) {

    int n = 4;
    char[] charArray = { 'A', 'B', 'C', 'D' };
    int[] charfreq = { 5, 1, 6, 3 };

    PriorityQueue<HuffmanNode> q = new PriorityQueue<HuffmanNode>(n, new ImplementComparator());

    for (int i = 0; i < n; i++) {
      HuffmanNode hn = new HuffmanNode();

      hn.c = charArray[i];
      hn.item = charfreq[i];

      hn.left = null;
      hn.right = null;

      q.add(hn);
    }

    HuffmanNode root = null;

    while (q.size() > 1) {

      HuffmanNode x = q.peek();
      q.poll();

      HuffmanNode y = q.peek();
      q.poll();

      HuffmanNode f = new HuffmanNode();

      f.item = x.item + y.item;
      f.c = '-';
      f.left = x;
      f.right = y;
      root = f;

      q.add(f);
    }
    System.out.println(" Char | Huffman code ");
    System.out.println("--------------------");
    printCode(root, "");
  }
}




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Source programiz  , Google

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