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NATIONAL MATHEMATICS DAY
Birth Anniversary of
SRINIVASA RAMANUJAN
(The Man Who Know Infinity)
Today We Celebrates 135th birth anniversary of Dr Ramanujan
PPT ON
NUMBER THEORY
SESSION :- 2019-21
BY
SONU KUMAR
M.Sc. Sem. – IV, DEPARTMENT OF MATHEMATICS
Introduction To Number Theory
 number theory, branch of mathematics concerned with properties of the positive integers
(1, 2, 3, ...). Sometimes called "higher arithmetic," it is among the oldest and most natural
of mathematical pursuits.
 The numbers involved in Number Theory are whole numbers, integers , and natural
numbers.
 It helps to study the relationship between different types of numbers such as prime
numbers, rational numbers, and algebraic integers.
 Number theory is considered to be simple and easy in general as compared to other high-
level math classes such as abstract algebra or real analysis. This concept is simple to
understand and work with.
Introduction to Number Theory
We will start with the basic principles of
 greatest common divisors,
 least common multiples, and
 modular arithmetic
And look at some relevant algorithms.
Primes
 A positive integer that is greater than 1 and is not prime is called
composite.
 The fundamental theorem of arithmetic:
 Every positive integer can be written uniquely as the product of primes,
where the prime factors are written in order of increasing size.
NUMBER THEORY  BY SONU KUMAR.pptx
NUMBER THEORY  BY SONU KUMAR.pptx
NUMBER THEORY  BY SONU KUMAR.pptx
NUMBER THEORY  BY SONU KUMAR.pptx

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NUMBER THEORY BY SONU KUMAR.pptx

  • 1. NATIONAL MATHEMATICS DAY Birth Anniversary of SRINIVASA RAMANUJAN (The Man Who Know Infinity) Today We Celebrates 135th birth anniversary of Dr Ramanujan
  • 2. PPT ON NUMBER THEORY SESSION :- 2019-21 BY SONU KUMAR M.Sc. Sem. – IV, DEPARTMENT OF MATHEMATICS
  • 3. Introduction To Number Theory  number theory, branch of mathematics concerned with properties of the positive integers (1, 2, 3, ...). Sometimes called "higher arithmetic," it is among the oldest and most natural of mathematical pursuits.  The numbers involved in Number Theory are whole numbers, integers , and natural numbers.  It helps to study the relationship between different types of numbers such as prime numbers, rational numbers, and algebraic integers.  Number theory is considered to be simple and easy in general as compared to other high- level math classes such as abstract algebra or real analysis. This concept is simple to understand and work with.
  • 4. Introduction to Number Theory We will start with the basic principles of  greatest common divisors,  least common multiples, and  modular arithmetic And look at some relevant algorithms.
  • 5. Primes  A positive integer that is greater than 1 and is not prime is called composite.  The fundamental theorem of arithmetic:  Every positive integer can be written uniquely as the product of primes, where the prime factors are written in order of increasing size.