Skip to content

Releases: patnashev/prst

v13.2

11 Nov 03:29
e7245f3

Choose a tag to compare

Stable release 13.2

  • New number parser with error reporting.
  • Trial factoring for lazy sieving.
  • 64-bit C.

v13.1

23 Sep 16:06

Choose a tag to compare

Stable release 13.1

  • GWNum 30.19b21.

v13.0

26 Aug 14:28

Choose a tag to compare

Stable release 13.0

  • Deterministic tests of numbers with many different N-1 or N+1 factors, like N!+1, N!-1, N#+1, N#-1.
  • New set of self-test cases: freeform.

v12.1

12 Jun 05:38

Choose a tag to compare

Stable release 12.1

  • GWNum 30.19b19.
  • Fixed false error in Morrison test for numbers less than 256 bits.
  • Number profile with helper factors.

v12.0

23 Feb 05:59

Choose a tag to compare

  • Batch mode (reading numbers from a text file or standard input).
  • Support of division in the number format: K*B^N/D+C.
  • Saving all proof files in a single pack file.
  • GWNum 30.19b11.

v11.1

06 Dec 22:17

Choose a tag to compare

Stable release 11.1

  • GWNum 30.19b3.
  • Improved reliability.
  • Changed extensions of temporary files.
  • Algebraic factors in the number profile.

v11.0

03 Nov 19:22

Choose a tag to compare

Stable release 11.0

  • Gerbicz-Li check in Morrison and LLR tests.
  • Strong check by default.
  • Multiplicative order of KBNC numbers.
  • Multifactorial support.
  • GWNum 30.19.

v10.1

09 Oct 05:08

Choose a tag to compare

Stable release 10.1

  • GWNum 30.18.
  • New algorithm of fast modulo operation for generic numbers.

v10.0

09 Sep 14:41

Choose a tag to compare

Stable release 10.0

  • Option to compute the multiplicative order of a small constant.
  • Option to show the number "profile", a collection of mathematical properties like divisors of N±1 or Kronecker symbol.
  • Faster Li algorithms.
  • Pocklington test implementation makes use of factors of k.
  • Support of Hex(±k*b^n) numbers.

v9.0

19 Jun 09:34

Choose a tag to compare

Stable release 9.0

  • Faster proofs for b!=2 numbers (serialization of checkpoints).
  • Support of Phi(3, ±k*b^n) numbers.
  • Support of recursive parentheses in K and B, for example "((10^5310+1)*10^1356+1)*10^3333+1".