Divisible by Itself and One: Kae Tempest

£9.9
FREE Shipping

Divisible by Itself and One: Kae Tempest

Divisible by Itself and One: Kae Tempest

RRP: £99
Price: £9.9
£9.9 FREE Shipping

In stock

We accept the following payment methods

Description

WARNING: Algorithm deterministic only for numbers < 4,759,123,141 (unsigned int's max is 4294967296) Bobby : Do you know about prime numbers, those unique numbers that only have two different factors? My own IsPrime() function, written and based on the deterministic variant of the famous Rabin-Miller algorithm, combined with optimized step brute forcing, giving you one of the fastest prime testing functions out there. __int64 power(int a, int n, int mod) The Portobello Bookshop team couldn't be happier to be bringing Kae Tempest to the Assembly Rooms for a celebration of their new collection, Divisible by Itself and One. Getting to welcome Tempest to the bookshop last August was a highlight for many of the team, as well as those who attended in person and online, and this event will be another not to be missed. During the hour-long event, Tempest will be reading and performing some of their new work from Divisible by Itself and One.

They received Mercury Music Prize nominations for both of the albums Everybody Down and Let Them Eat Chaos, and two Ivor Novello nominations for their song-writing on The Book of Traps and Lessons. They were named a Next Generation Poet in 2014, a once-in-a-decade accolade. Tempest also received the Ted Hughes Award for their long-form narrative poem Brand New Ancients and the Leone D’Argento at the Venice Teatro Biennale for their work as a playwright. Yet many answers here, not only are worse the O(sqrt(n)), they suffer from undefined behavior (UB) and incorrect functionality. Avoid sqrt(n). Weak floating point libraries do not perform this as exactly as we need for this integer problem, possible returning a value just ever so less than an expected whole number. If still interested in a sqrt(), use lround(sqrt(n)) once before the loop.

Through the end of the 19th century, some impressive mathematicians considered 1 prime, and some did not. As far as I can tell, it was not a matter that caused strife; for the most popular mathematical questions, the distinction was not terribly important. Caldwell and Xiong cite G. H. Hardy as the last major mathematician to consider 1 to be prime. (He explicitly included it as a prime in the first six editions of A Course in Pure Mathematics, which were published between 1908 and 1933. He updated the definition in 1938 to make 2 the smallest prime.) The confusion begins with this definition a person might give of “prime”: a prime number is a positive whole number that is only divisible by 1 and itself. The number 1 is divisible by 1, and it’s divisible by itself. But itself and 1 are not two distinct factors. Is 1 prime or not? When I write the definition of prime in an article, I try to remove that ambiguity by saying a prime number has exactly two distinct factors, 1 and itself, or that a prime is a whole number greater than 1 that is only divisible by 1 and itself. But why go to those lengths to exclude 1? I assiduously avoided defining prime in the previous paragraph because of an unfortunate fact about the definition of prime when it comes to these larger sets of numbers: it is wrong! Well, it’s not wrong, but it is a bit counterintuitive, and if I were the queen of number theory, I would not have chosen for the term to have the definition it does. In the positive whole numbers, each prime number p has two properties: Good compilers see nearby number/test_factor and number % test_factor and emit code that computes both for the about the time cost of one. If still concerned, consider div().

I’ve been on tour for a long time. I’m looking forward to some writing time. I’ve got a new album that is in process, but it won’t be out for some time. I’ve got a novel I’m working on, and a couple more ideas. I’m cooking away. Hopefully I’ll have some exciting stuff for people to hear in the not too distant future. Many people will be reading this on the train or bus on their way to work. Can you add a bit of poetry to their mornings?All prime numbers (except 2 and 3) can be expressed in the form 6k+1 or 6k-1, where k is a positive whole number. This code uses this fact, and tests all numbers in the form of 6k+1 or 6k-1 less than the square root of the number in question. This piece is integrated into my larger IsPrime() function (the function shown first). The first 49 prime numbers are 2, 3, 5, 7, 11, 13, 17, 19, 23, 29, 31, 37, 41, 43, 47, 53, 59, 61, 67, 71, 73, 79, 83, 89, 97, 101, 103, 107, 109, 113, 127, 131, 137, 139, 149, 151, 157, 163, 167, 173, 179, 181, 191, 193, 197, 199, 211, 223, and 227. Bobby : What it does, to create a secure code, you need two prime numbers, you multiply them together and that gives you a third number, and this is your encryption code. As happens so often, my initial neat and tidy answer for why things are the way they are ended up being only part of the story. Thanks to my friend for asking the question and helping me learn more about the messy history of primality. Tempest uses words like a time traveller, taking the reader into fragments of their own lives, successes and heartbreaks.' - Stylist

Taking its bearings – and title – from the prime number, Divisible by Itself and One is concerned, ultimately, with integrity: how to live in honest relationship with oneself and others. Pedantic: Avoid if (number & 1 == 0) {. It is an incorrect test when number < 0 and encoded with rare ones' complement. Use if (number % 2 == 0) { and trust your compiler to emit good code. Kim : Absolutely, that’s where all the transactions happen between us, and that’s where we make our money. This sentence was edited after publication to clarify that no other positive integer has a multiplicative inverse that is also an integer.

Look for more clues & answers

So, imagine your encryption code was the number 15. Can you think of two prime numbers that multiply to make 15? If you insist on a brute force method, here is just my optimized brute force IsPrime() function: inline bool IsPrime( int number ) is divisible by the prime numbers 2 and 3. The highest power of 2 that 48 is divisible by is \(16=2



  • Fruugo ID: 258392218-563234582
  • EAN: 764486781913
  • Sold by: Fruugo

Delivery & Returns

Fruugo

Address: UK
All products: Visit Fruugo Shop