![]() ![]() Here we list down all of Amish Tripathi’s works till date, most of which are bestselling novels. And, the bestselling author is once again a part of Write India in its third season. Interestingly, Amish was also the first Write India author for the debut season of India’s biggest short-story writing contest. Anyone who is fascinated with mythology and history would find his books an amazing read. His Shiva Trilogy ranks as the fastest-selling book series in Indian publishing history followed by his Ram Chandra series as the second fastest-selling book series. ![]() His popularity reflects in the 5 million copies sold in 19 different Indian and international languages. There is no doubt that Amish is the most prominent contemporary fiction writer. ![]() Its record-breaking sale within a few weeks of its launch, established Amish not just as an Indian bestselling author, but as an internationally recogmised one too! A riveting mash-up of Indian mythology and fiction, the novel was an instant hit. His next offering was called Scion of Ikshvaku (first part in the Ram Chandra Series). 2 () १० Immortals of Meluha Marathi Part 10 Storywali 36:37. Mumbai-born Amish Tripathi gave up a highly successful career as a banker following the enormous success in India of his first book, The Immortals of Meluha, this was followed by The Secret of the Nagas and The Oath of the Vayuputras (jointly The Shiva Trilogy). Write India author Amish Tripathi, the banker turned award-winning Indian writer is best known for his debut novel, ‘The Immortals of Meluha’. 1 () १ Immortals of Meluha Marathi Part 1 Storywali 01:00:34. ![]()
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Using the ALGLIB “PolynomialFit” fit routine.Using the function provided by Lori Miller in the comments: =MMULT(MMULT(TRANSPOSE(Y),X^N),MINVERSE(MMULT(TRANSPOSE(X^N),X^N))).Using the xy chart trend line for polynomials up to 6th order.Using the LINEST function: =LINEST(YRange, XRange^.It should be emphasised that high order polynomials are completely inappropriate for interpolating a function such as this it was chosen purely because it shows up the differences in the results from the four different methods examined. In order to investigate this I have looked at fitting polynomials of different degree to the function y = 1/(x – 4.99) over the range x = 5 to x = 6. Scott found that he was getting different results from Linest and the xy chart trend line for polynomials of order 5 and 6 (6th order being the highest that can be displayed with the trend line). This post is a follow up to Using LINEST for non-linear curve fitting and the following comments from Scott Rogers and Lori Miller. ![]() |
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