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Analysis of Algorithms
Asymptotic Analysis
Asymptotic Analysis of algorithm
• The input sizes large enough to make only the order of growth of the
running time relevant: asymptotic efficiency of algorithms.
• We are concerned with how the running time of an algorithm
increases with the size of the input in the limit, as the size of the input
increases without bound.
• Usually, an algorithm that is asymptotically more efficient will be the
best choice for all but very small inputs
Theta notation
Lower bound
Upper bound
Big Ο Notation (asymptotic upper bound)
Ω Notation (asymptotic lower bound)
All three notations
Limit Rule
Asymptotic Intuition
Little-oh notation
Little-omega notation

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Lecture 3.pptx

Editor's Notes

  1. Theta(g(n)) is representing set of functions here. >>>> an intuitive picture of functions f .n/ and g.n/, where f .n/ D ‚.g.n//. For all values of n at and to the right of n0, the value of f .n/ lies at or above c1g.n/ and at or below c2g.n/. In other words, for all n n0, the function f .n/ is equal to g.n/ to within a constant factor. We say that g.n/ is an asymptotically tight bound for f .n/.
  2. Theta is a set of functions. For this we searched for g(n). It is not necessary that g(n) is always n^2. but some for g(n) , this set can’t be formed or in other words, in theta g(n), few f9n0s can’t be included.
  3. Big O notation means order (order n or order nlogn). O means order.
  4. Is algorithm ki performance is limit se ziada behter nahi ho skti. It is the lower bound.
  5. >>>> We can say that f(n) and g(n) ratio is a constant (which is >0 but not infinity), then f(n) is being bound by g(n) from below and from above. (for theta) >>>> (Big O) : for c>=0 and not infinite, can also be zero , g(n) remains above f(n) but f(n) never goes above g(n). G(n) bounded f(n) from upper side. >>>> (Omega) g(n) is bounding f(n) from below