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Heritage of Ramayana

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  Diversity In Ramayana                                 Ramayana Is Very Familiar Book For Every Person Who Admires Hindu Religion .Not Only Hindu Religion It Is Admired By Any Other Religion People. Ramayana Is Book Of Hindu Religion But It Couldn’t Be Limitised To Hindu Religion Only. Being A Story Of Love And Relations It Show A Pictorial Dramatic And adventurous Story Of Rama .So That’s Why It Is Always Being Admired And Respected By Readers Who Are Really Admires The Novels Like adventerous And Tragedic Situations With varied Characters With Different Opinions And Mindsets . So Ramayana Is Not Visioned As Religions Book Only But Also Readers Keep It As A Book Of Social And Acknowledged ,It Brings Readers Into A Deep Ocean Of Story And Attraction                    So Writers Also Make Choice Its To Modify And Changes Its Version Chronologically . Several Indian And Foreign Writers Are Made Changes In Ramayana According To Their Vision And Add New Situations Which Are Ver
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Variants of Primes |

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   There huge variants of primes numbers are existed in mathamatics these are useful in different mathematical and physical fields. Composite numbers: A composite number is a positive integer greater than 1 that is not a prime number, i.e., it can be divided evenly by more numbers than 1 and itself. Examples of composite numbers are 4, 6, 8, 9, 10, 12, and so on. Prime numbers: Natural numbers greater than 1 that are only divisible by 1 and themselves. Means, They contains only two factors 1 is common factor for all the primes 1 is not neither prime nor composite 2 is only even prime exist. Code: def is_prime(num):     if num <= 1:         return False     for i in range(2, num):         if num % i == 0:             return False     return True num = int(input("Enter a number: ")) if is_prime(num):     print(f"{num} is a prime number.") else:     print(f"{num} is not a prime number.") Variants in primes:
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Number Theory

  Number Theory & Programmings Basically we all are know about different numbers in mathamatics like natural numbers whole numbers etc.... But in some advanced mathamatical modelling we need and we determine some special number cases these have unique properties and used in different fields like computers, quantum mechanics, cosmology, and other ratiinal fields. Fist we started with basic numbers and finally discuss special numbers
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TRENDS TODAY

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  Will adani empire fall down to zero? There is a huge and suspicious changes were made in adani's group of industries. The stock values are drastically down. Adani was in insecure to protect his companies from this unexpected change. Adani's position was suddenly fall from 4th to 11th from worlds billiniore list. Why it is happening : The hindenburg which is well accurate reporting company issued a report on adani group of companies. It releases a shocking facts about stock values, debts and editoring inconvinences of that company Lets us know what is hindenburg: Hindenburg Research is a leading financial research and investigative firm. The company is known for its expertise in conducting research and investigations into public companies, with a focus on uncovering fraud and other unethical practices. Hindenburg Research uses a combination of traditional research techniques and advanced technology to uncover evidence of financial misconduct and irregularities. The company ha
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Graph Theory

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INTRODUCTION : Graph theory is a branch of mathematics concerned with the study of graphs and networks, which consist of vertices (also called nodes) and edges connecting them. It deals with various topics such as graph representation, connectivity, traversal algorithms, graph coloring, network flows, and more. Graph theory has applications in various fields including computer science, operations research, social network analysis, and many others Graph theory is a branch of mathematics concerned with the study of graphs and networks, which consist of vertices (also called nodes) and edges connecting them. It deals with various topics such as graph representation, connectivity, traversal algorithms, graph coloring, network flows, and more. Graph theory has applications in various fields including computer science, operations research, social network analysis, and many others. BASIC TERMS: In-degree: the number of incoming edges to a vertex Out-degree: the number of outgoing edges from a
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