One of the mysteries of the English language finally explained.
A mathematical function that is the inverse of the tangent function.
- ‘To see how this description of the series fits with Gregory's series for arctan see the biography of Madhava.’
- ‘Using a bit more trigonometry, we can determine the angle between two subsequent samples by multiplying one by the complex conjugate of the other and then taking the arc tangent of the product.’
- ‘In the 14th century, Madhava, isolated in South India, developed a power series for the arc tangent function, apparently without the use of calculus, allowing the calculation of pi to any number of decimal places.’
- ‘We can put this in words as ‘The final arctan is just 1 more than the product of the other two (whose denominators differ by one).’’
- ‘When we find an arctan of a reciprocal of an even-indexed Fibonacci number, we can use to replace it by a sum of two terms, one an odd-indexed Fibonacci number and another even-indexed Fibonacci number.’
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