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  1. Jan 31, 2016
  2. Dec 04, 2015
    • Alex Willmer's avatar
      Added Python versions of base64 examples · c6280a98
      Alex Willmer authored
      These are transliterations of the existing C files.
      They're not particularly Pythonic or performant, but they're a start.
      
      Example of usage
      
      ```
      $ echo '  YW55IGNhcm5hbCBwbGVhcw==' | PYTHONPATH=../build/opt/src/bindings/python/ python base64.py
      inputsize=27
      input=  YW55IGNhcm5hbCBwbGVhcw==
      ((((89L, 87L, 53L, 53L), (73L, 71L, 78L, 104L), (99L, 109L, 53L, 104L), (98L, 67L, 66L, 119L), (98L, 71L, 86L, 104L)), (99L, 'w', '=', '=')),)
      $ echo '  YW55IGNhcm5hbCBwbGVhcw==' | PYTHONPATH=../build/opt/src/bindings/python/ python base64_sem1.py
      inputsize=27
      input=  YW55IGNhcm5hbCBwbGVhcw==
      (97L, 110L, 121L, 32L, 99L, 97L, 114L, 110L, 97L, 108L, 32L, 112L, 108L, 101L, 97L, 115L)
      $ echo '  YW55IGNhcm5hbCBwbGVhcw==' | PYTHONPATH=../build/opt/src/bindings/python/ python base64_sem2.py
      inputsize=27
      input=  YW55IGNhcm5hbCBwbGVhcw==
      (97L, 110L, 121L, 32L, 99L, 97L, 114L, 110L, 97L, 108L, 32L, 112L, 108L, 101L, 97L, 115L)
      ```
      c6280a98
  3. Apr 10, 2015
    • Mikael Vejdemo-Johansson's avatar
      Changed generating functions printouts to be copy-paste-able into SageMath. · d13657a4
      Mikael Vejdemo-Johansson authored
      Now we can do things like:
      
      # copy-paste from output
      ring.<t,L,tie,Cn,M,Ln,I,D,J,Rn,A,K,F,G> = QQ[]
      ID = ring.ideal(L - (1*Cn*t),tie - (1*Ln*t),Cn - (1*I + 1*J),M - (1*t^2),Ln - (1*D + 1*L + 1*M),I - (1*Rn*t),D - (1*Rn*t),J - (1*Ln*t),Rn - (1*F + 1*G + 1*K),A - (1*tie),K - (1*t^2),F - (1*Ln*t),G - (1*Cn*t))
      
      # we are interested in tie in terms of t; so we want to remove anything not these two:
      ID.elimination_ideal([L,Cn,M,Ln,I,D,J,Rn,A,K,F,G])
      
      # output from this SageMath command is
      # Ideal (t^3 + 2*t^2*tie + t*tie - tie) of Multivariate Polynomial Ring in t, L, tie, Cn, M, Ln, I, D, J, Rn, A, K, F, G over Rational Field
      # which we can solve for tie to get tie = t^3/(1-t-2*t^2) just as expected
      d13657a4
  4. Apr 08, 2015
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