b'\n_START_ARTICLE_\nOctave\n_START_SECTION_\nZgodovina\n_START_PARAGRAPH_\nZa\xc4\x8detek sega v leto 1988. Hiter razvoj je za\xc4\x8del John W. Eaton leta 1992.\n_START_SECTION_\nUporaba\n_START_PARAGRAPH_\nUporablja se za osebne, akademske in industrijske potrebe.\n_START_SECTION_\nJezik\n_START_PARAGRAPH_\nZgled nekaj ukazov v Octave:_NEWLINE__NEWLINE_octave:1> x.a = 1; x.b = [1, 2; 3, 4]; x.c = "string";_NEWLINE_octave:2> x.a_NEWLINE_x.a = 1_NEWLINE_octave:3> x.b_NEWLINE_x.b =_NEWLINE__NEWLINE_  1  2_NEWLINE_  3  4_NEWLINE__NEWLINE_octave:4> x.c_NEWLINE_x.c = string\n_START_SECTION_\nUporaba\n_START_PARAGRAPH_\nVsak program, lahko shranimo v obliki ime.m, ter ga nato za\xc5\xbeenemo z Octave._NEWLINE_Primer ra\xc4\x8dunanja ni\xc4\x8del polinoma z metodo bisekcije:_NEWLINE__NEWLINE_f=inline(\'x-sin(x-1.73)\',\'x\'); % Analiti\xc4\x8den zapis funkcije_NEWLINE_a = -5; % prvi pribli\xc5\xbeek ni\xc4\x8dle_NEWLINE_b = 5; % drugi pribli\xc5\xbeek ni\xc4\x8dle_NEWLINE_c = (a+b)/2; % razpolovi\xc5\xa1\xc4\x8de intervala_NEWLINE_epsilon = 1e-8; %natan\xc4\x8dnost_NEWLINE_i=0; % \xc5\xa1tevec_NEWLINE__NEWLINE_while abs(f(c)) > epsilon_NEWLINE_  c=(a+b)/2;_NEWLINE_  if f(a)*f(c) < 0 % a in c sta razlicno predznacena_NEWLINE_    b=c;_NEWLINE_  else_NEWLINE_    a=c;_NEWLINE_  endif_NEWLINE_  i = i+1;_NEWLINE_endwhile;'