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Storage size was 32K words. It was written before the revised dogma that one is not a prime number became common.

With punched-card input, using only capital letters was normal. This system offered Fortran IV which lacks the many later developments such as if In if expression negative,zero,positive the sign of the expression is examined to choose the appropriate label to jump to.

Labels can only be numbers, alas. There was also no MOD function for determining the remainder. This routine does not attempt a calculation of sqrt n , a time-consuming and also potentially inacurrate scheme.

Likewise, although the last possible factor to try for N up to the integer limit of is because the square of the next prime exceeds , in order for the method to be able to know this, the PRIME array must have space for this surplus prime.

However, it does not know this properly because the square of does exceed and so its value in XP2 will be incorrect, but this doesn't matter because only equality to XP2 is checked for and there will never be call to try as a factor because suffices up to the integer limit and the iteration will stop by then.

Fortunately, is not divisible by three so that value will not be excluded as a possible candidate for N, and so the search can correctly end after inspecting the largest possible integer - finding it divisible by seven.

This method avoids considering multiples of two and three, leading to the need to pre-load array PRIME and print the first few values explicitly rather than flounder about with special startup tricks.

Even so, in order not to pre-load with 7, and to correctly start the factor testing with 5, the first few primes are found with some wasted effort because 5 is not needed at the start.

Storing the primes as found has the obvious advantage of enabling divisions only by prime numbers, but care with the startup is needed to ensure that primes have indeed been stored before they are called for.

A proper primality testing by trial division can be used to produce short ranges of primes more efficiently:. It is easy to amend this to test only odd numbers by only odd primes, or automatically skip the multiples of 3 also, 5 , etc.

It is also easy to extend the above in generating the factorization wheel automatically as follows:. This is likely about the fastest of the trial division prime generators at just a few seconds to generate the primes up to ten million, which is about the limit of its practical range.

An incremental Sieve of Eratosthenes sieve will extend the useful range about ten times this and isn't that much more complex.

The classic David Turner's ? SASL code repeatedly sieves a stream of candidate numbers from those divisible by a prime at a time, and works even for unbounded streams, thanks to lazy evaluation:.

As shown in Melissa O'Neill's paper "The Genuine Sieve of Eratosthenes" , its complexity is quadratic in number of primes produced whereas that of optimal trial division is O n 1.

Bounded formulation has normal trial division complexity, because it can stop early via an explicit guard:.

To make it unbounded, the guard cannot be simply discarded. The firing up of a filter by a prime should be postponed until its square is seen amongst the candidates so a bigger chunk of input numbers are taken straight away as primes, between each opening up of a new filter, instead of just one head element in the non-postponed algorithm :.

However, these postponed solutions are slower than the last of the basic trial division prime generators as the nested filters add greatly the the deferred "thunks" stored to the heap rather than the more direct and more strict determination of whether a number is prime as it's output.

Explicating the run-time list of filters created implicitly by the sieves above as a list of factors to test by on each segment between the consecutive squares of primes so that no testing is done prematurely , and rearranging to avoid recalculations, leads to the following:.

Master All Modes Level up and unlock exciting game modes: Minute Mode Instead of 10 seconds for each number you get 60 seconds to divide as many numbers as you can.

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