[
  {
    "path": ".gitignore",
    "content": ".DS_Store\n*~\nbuild/*\nnogit/*\n"
  },
  {
    "path": "CMakeLists.txt",
    "content": "cmake_minimum_required(VERSION 2.6)\nproject(miniray)\n\nset(EXECUTABLE_OUTPUT_PATH ${PROJECT_BINARY_DIR})\n\nadd_subdirectory(src)\n\n\n"
  },
  {
    "path": "README.md",
    "content": "miniray\n=======\nBusiness card raytracer / eventual IOCCC winner. See full writeup at <https://mzucker.github.io/2016/08/03/miniray.html>\n\nBuilding\n========\n\nTo build:\n\n    cd /path/to/miniray\n    mkdir build\n    cd build\n    cmake .. -DCMAKE_BUILD_TYPE=Release\n    make\n    make ppm_images #optional, takes a while\n\n\nUsing the software\n==================\n\nFor all versions, you can pipe the output to a PPM image (displayable with ImageMagick `display` command among other apps):\n\n    ./miniray > image.ppm\n\nFor versions 4.2 and after, you can input your own text:\n\n    ./miniray \"my text\" > image.ppm\n    ./miniray \"my text\" -preview > image.ppm # faster, reflections & AA disabled\n\nSee also\n========\n\n  - <http://www.ioccc.org/years.html#2011_zucker>\n"
  },
  {
    "path": "format_and_count.py",
    "content": "import ply.lex as lex\nimport sys\nimport re\n\n######################################################################\n\ndef get_tokens(istr):\n\n    tokens = ['CPPLINE', 'INT', 'DOUBLE', 'STRING', 'COMMENT',\n              'IDENTIFIER', 'OP', 'WHITESPACE']\n\n    t_CPPLINE = r'\\#.*?\\n'\n    t_COMMENT = r'(?s)(/\\*.*?\\*/|//[^\\n]*\\n)'\n    t_INT = r'[0-9]+[uUlL]*'\n    t_DOUBLE = r'([0-9]*\\.[0-9]+|[0-9]+)([eE]-?[0-9]+)?[fFlL]?'\n    t_STRING = r'\"([^\"\\\\]|\\\\.)*\"'\n    t_IDENTIFIER = r'[_A-Za-z][_A-Za-z0-9]*'\n    t_OP = r'(\\+\\+|--|!=|>=|<=|>>|<<|&&|\\|\\||\\+=|-=|\\*=|/=|%=|&=|\\|=|\\^=|<<=|>>=|->|==)'\n    t_WHITESPACE = r'[ \\n\\t]+'\n\n    literals = '()=+-*/%!~^&|{}[];,?:<>.'\n\n    def t_error(t):\n        print >> sys.stderr, 'error tokenizing, character is', t.value[0]\n        sys.exit(1)\n\n    l = lex.lex()\n    l.input(istr)\n\n    tokens = []\n\n    buf = ''\n    iscpp = True\n    defines = {}\n    \n    while True:\n        tok = l.token()\n        if not tok:\n            break\n        if tok.type == 'CPPLINE':\n            if not iscpp:\n                sys.stderr.write('error: C preprocessor stuff not at top!\\n');\n                sys.exit(1)\n            else:\n                m = re.match(r'\\#define\\s+(\\S+)\\s(\\S+)\\n', tok.value)\n                if m:\n                    defines[m.group(2)] = m.group(1)\n                buf += tok.value\n        elif tok.type != 'WHITESPACE' and tok.type != 'COMMENT':\n            iscpp = False\n            if defines.has_key(tok.value):\n                tokens.append(defines[tok.value])\n            else:\n                tokens.append(tok.value)\n\n    return buf, tokens\n\n######################################################################\n\ndef can_join(buf, tok):\n    ops = ['++','--','!=','>=','<=','>>','<<','&&','||','+=',\n           '-=','*=','/=','%=','&=','|=','\\=','^=','->','=='];\n    if len(buf) == 0 or buf[-1].isspace():\n        return True\n    elif buf[-1].isalnum() and tok[0].isalnum():\n        return False\n    else:\n        return not ops.count(buf[-1] + tok[0])\n\n######################################################################\n\ndef wrap_simple(filename, buf, tokens, width):\n\n    line = ''\n    last_space = -1\n\n    for token in tokens:\n\n        need_whitespace = not can_join(line, token)\n        line_remaining = width - len(line)\n        token_needs = len(token)\n\n        if need_whitespace:\n            token_needs += 1\n\n        if token_needs > line_remaining:\n            if last_space >= 0:\n                buf += line[:last_space] + '\\n'\n                line = line[last_space+1:]\n                last_space = -1\n                line_remaining = width - len(line)\n            if token_needs > line_remaining:\n                buf += line + '\\n'\n                line = ''\n                line_remaining = 0\n\n        if need_whitespace:\n            last_space = len(line)\n            line += ' '\n\n        line += token\n\n    buf += line\n\n    cnt = len(buf)\n\n    ws = len(re.findall(r'(?s)\\s', buf))\n    br = len(re.findall(r'(?s)[{};]\\s', buf))\n\n    print >> sys.stderr, '/* {:>30}: total size={:4}, contest length={:4} */'.format(\n        filename, cnt, cnt-ws-br)\n\n    print buf\n\n\n    \n######################################################################\n\nfilename = sys.argv[1]\nf = open(filename)\nistr = f.read()\n\n(buf, tokens) = get_tokens(istr)\n\nwrap_simple(filename, buf, tokens, 80)\n"
  },
  {
    "path": "ppm/card.ppm",
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    "path": "ppm/miniray_2.0.ppm",
    "content": "P6 600 220 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    "path": "ppm/miniray_2.1.ppm",
    "content": "P6 600 220 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    "path": "ppm/miniray_2.4.ppm",
    "content": "P6 600 220 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  },
  {
    "path": "src/CMakeLists.txt",
    "content": "set(RAYTRACERS_CPP\n  miniray_0.1\n  miniray_0.2\n  miniray_0.3\n  miniray_0.4\n  miniray_0.5\n  miniray_0.6\n  miniray_1.0\n  miniray_1.1\n  miniray_1.2\n  miniray_1.3\n  miniray_1.4\n  miniray_1.4_commented\n  miniray_2.0\n  miniray_2.1\n  miniray_2.2\n  miniray_2.3\n  miniray_2.4\n  miniray_3.0\n  miniray_3.1\n  card\n  )\n\nset(RAYTRACERS_C\n  miniray_4.0\n  miniray_4.1\n  miniray_4.2\n  miniray_4.3\n  miniray_4.4\n  miniray_4.5\n  miniray_4.6\n  miniray_4.6_commented\n  zucker\n  )\n\nset(RAYTRACERS\n  ${RAYTRACERS_CPP}\n  ${RAYTRACERS_C})\n\nforeach(RAYTRACER_CPP ${RAYTRACERS_CPP})\n  add_executable(${RAYTRACER_CPP} \"${RAYTRACER_CPP}.cpp\")\nendforeach()\n\nforeach(RAYTRACER_C ${RAYTRACERS_C})\n  add_executable(${RAYTRACER_C} \"${RAYTRACER_C}.c\")\nendforeach()\n\nadd_custom_target(ppm_images)\n\nforeach(RAYTRACER ${RAYTRACERS})\n  add_custom_command(OUTPUT \"${PROJECT_BINARY_DIR}/${RAYTRACER}.ppm\"\n    COMMAND time ./${RAYTRACER} > \"${RAYTRACER}.ppm\"\n    DEPENDS ${RAYTRACER}\n    WORKING_DIRECTORY ${PROJECT_BINARY_DIR})\n  add_custom_target(${RAYTRACER}_image\n    DEPENDS \"${PROJECT_BINARY_DIR}/${RAYTRACER}.ppm\")\n  add_dependencies(ppm_images ${RAYTRACER}_image)\nendforeach()\n\nadd_executable(encode \"encode.cpp\")"
  },
  {
    "path": "src/card.cpp",
    "content": "#include <stdio.h> // ./card > mattz.ppm # see https://goo.gl/JM9c2P \ntypedef double f;f H=.5,Y=.66,S=-1,I,y=-111;extern\"C\"{f cos(f),pow(f\n,f),atan2(f,f);}struct v{f x,y,z;v(f a=0,f b=0,f c=0):x(a),y(b),z(c)\n{}f operator%(v r){return x*r.x+y*r.y+z*r.z;}v operator+(v r){return\nv(x+r.x,y+r.y,z+r.z);}v operator*(f s){return v(x*s,y*s,z*s);}}W(1,1\n,1),P,C,M;f U(f a){return a<0?0:a>1?1:a;}v _(v t){return t*pow(t%t,-\nH);}f Q(v c){M=P+c*S;f d=M%M;return d<I?C=c,I=d:0;}f D(v p){I=99;P=p\n;f l,u,t;v k;for(const char*b=\"BCJB@bJBHbJCE[FLL_A[FLMCA[CCTT`T\";*b;\n++b){k.x+=*b/4&15;int o=*b&3,a=*++b&7;k.y=*b/8&7;v d(o%2*a,o/2*a);!o\n?l=a/4%2*-3.14,u=a/2%2*3.14,d=p+k*-H,t=atan2(d.y,d.x),t=t<l?l:t>u?u:\nt,Q(k*H+v(cos(t),cos(t-1.57))*(a%2*H+1)):Q(k+d*U((p+k*S)%d/(d%d)));}\nreturn M=Q(v(p.x,-.9,p.z))?(int(p.x+64)^int(p.z+64))/8&1?Y:W:v(Y,Y,1\n),pow(I,H)-.45;}v R(v o,v d,f z){for(f u=0,l=1,i=0,a=1;u<97;u+=l=D(o\n+d*u))if(l<.01){v p=M,n=_(P+C*S),L=_(v(S,1,2));for(o=o+d*u;++i<6;a-=\nU(i/3-D(o+n*i*.3))/pow(2,i));p=p*(U(n%L)*H*Y+Y)*a;p=z?p*Y+R(o+n*.1,d\n+n*-2*(d%n),z-1)*H*Y:p;u=pow(U(n%_(L+d*S)),40);return p+p*-u+W*u;}z=\nd.z*d.z;return v(z,z,1);} int main(){for(puts(\"P6 600 220 255\");++y<\n110;)for(f x=-301;P=R(v(-2,4,25),_(_(v(5,0,2))*++x+_(v(-2,73))*-y+v(\n301,-59,-735)),2)*255,x<300;putchar(P.z))putchar(P.x),putchar(P.y);}\n"
  },
  {
    "path": "src/encode.cpp",
    "content": "#include <assert.h>\n#include <math.h>\n#include <stdlib.h>\n#include <vector>\n#include <iostream>\n#include <iomanip>\n#include <sstream>\n#include <fstream>\n\ntypedef unsigned char  uint8;\ntypedef unsigned short uint16;\n\nenum { \n  X_COORD_BITS   = 2,\n  Y_COORD_BITS   = 3,\n  OP_BITS        = 2,\n  ARG_BITS       = 5,\n};\n\nenum {\n  LINE_DX_BITS   = 2,\n  LINE_DY_BITS   = 3,\n  ARC_A0_BITS    = 2,\n  ARC_A1_BITS    = 3,\n};\n\nenum {\n  SEP_0 = '\"',\n  SEP_1 = SEP_0 + 5,\n  SEP_2 = SEP_1+1,\n};\n\n#define MASK(b) ((1<<b)-1)\n\nint NEGATE_X = 1;\nint DO_UPPERCASE = 0;\nint DO_PUNCTUATION = 1;\n\nint OP_LINE=2;\nint OP_ARC=3;\nint OP_NLINE=1;\n\nint OP_SHIFT=5;\nint ARG_SHIFT=0;\nint X_COORD_SHIFT=11;\nint Y_COORD_SHIFT=8;\n\nint LINE_DX_SHIFT=3;\nint LINE_DY_SHIFT=0;\n\nint ARC_A0_SHIFT=3;\nint ARC_A1_SHIFT=0;\n\nuint16 PADDING_VAL=0x4000;\n\nuint16 X_COORD = 0;\nuint16 Y_COORD = 0;\nuint16 dxmin(-1), dxmax(0);\nchar dxminc=' ', dxmaxc=' ';\nchar cur=0;;\n\nunsigned char bmin(-1), bmax(0);\n\ntypedef std::vector<uint8> buffer;\nbuffer buf;\n\nstruct shift_info {\n  const char* which;\n  int* shift;\n  int bits;\n  shift_info();\n  shift_info(const char* s, int* i, int b): which(s), shift(i), bits(b) {}\n};\n\nstd::vector<shift_info> shifts;\n\nint rand_int(int n) {\n  return rand() % n;\n}\n\nvoid permute_shifts() {\n\n  NEGATE_X = rand()%2;\n\n  OP_LINE = rand()%4;\n  do { OP_ARC = rand()%4; } while (OP_ARC == OP_LINE); \n  do { OP_NLINE = rand()%4; } while (OP_NLINE == OP_ARC || OP_NLINE == OP_LINE);\n\n  size_t all_bits = OP_BITS + ARG_BITS + X_COORD_BITS + Y_COORD_BITS;\n  assert( all_bits <= 16 );\n\n  size_t padding_bits = 16 - all_bits;\n\n  shifts.clear();\n  shifts.push_back(shift_info(\"OP\", &OP_SHIFT, OP_BITS));\n  shifts.push_back(shift_info(\"X_COORD\", &X_COORD_SHIFT, X_COORD_BITS));\n  shifts.push_back(shift_info(\"Y_COORD\", &Y_COORD_SHIFT, Y_COORD_BITS));\n  shifts.push_back(shift_info(\"ARG\", &ARG_SHIFT, ARG_BITS));\n\n  for (size_t i=0; i<padding_bits; ++i) {\n    shifts.push_back(shift_info(\"[padding]\", 0, 1));\n  }\n\n  std::random_shuffle(shifts.begin(), shifts.end(), rand_int);\n\n  size_t total_bits = 0;\n\n  PADDING_VAL = 0;\n\n  for (size_t i=0; i<shifts.size(); ++i) {\n    shift_info info = shifts[i];\n    if (info.shift) { \n      *info.shift = total_bits; \n    } else {\n      if (rand() % 2) { PADDING_VAL = PADDING_VAL | (1 << total_bits); }\n    }\n    total_bits += info.bits;\n  }\n\n  assert( total_bits == 16 );\n\n  if (rand()%2) {\n    LINE_DY_SHIFT = 0;\n    LINE_DX_SHIFT = LINE_DY_BITS;\n  } else {\n    LINE_DY_SHIFT = LINE_DX_BITS;\n    LINE_DX_SHIFT = 0;\n  }\n\n  if (rand()%2) {\n    ARC_A0_SHIFT = 0;\n    ARC_A1_SHIFT = ARC_A0_BITS;\n  } else {\n    ARC_A0_SHIFT = ARC_A1_BITS;\n    ARC_A1_SHIFT = 0;\n  }\n\n\n}\n\n\nvoid instr(uint16 type, \n            uint16 arg,\n            uint16 x, \n            uint16 y) {\n\n  assert(x >= X_COORD);\n  assert(y >= Y_COORD || x > X_COORD);\n  uint16 dx = x - X_COORD;\n  X_COORD = x;\n  x = dx;\n\n  if (dx < dxmin) { dxmin = dx; dxminc = cur; }\n  if (dx > dxmax) { dxmax = dx; dxmaxc = cur; }\n  \n  assert(type <= MASK(OP_BITS));\n  assert(arg <= MASK(ARG_BITS));\n  assert(x <= MASK(X_COORD_BITS));\n  assert(y <= MASK(Y_COORD_BITS));\n  \n  uint16 val = ( (type << OP_SHIFT) | (arg << ARG_SHIFT) |\n                 (x << X_COORD_SHIFT) | (y << Y_COORD_SHIFT) | \n                 PADDING_VAL );\n\n  unsigned char c0 = val&0xff;\n  unsigned char c1 = (val>>8)&0xff;\n\n  bmin = std::min(bmin, std::min(c0,c1));\n  bmax = std::max(bmax, std::max(c0,c1));\n  \n  buf.push_back(c0);\n  buf.push_back(c1);\n  \n}\n\n\nvoid start(char c, uint16 w) {\n\n  Y_COORD = X_COORD = 0;\n\n\n  buf.push_back(SEP_0+w);\n\n  if (c != cur+1) {\n    buf.push_back(SEP_2);\n    buf.push_back(c);\n  } \n\n  cur = c;\n\n}\n\nvoid line(uint16 x, uint16 y, int dx, int dy) {\n\n  int op = OP_LINE;\n\n  if (dx < 0) {\n    assert(NEGATE_X);\n    dx = -dx;\n    op = OP_NLINE;\n  }\n\n  if (dy < 0) { \n    assert(!NEGATE_X);\n    dy = -dy;\n    op = OP_NLINE;\n  }\n\n  assert(y <= MASK(Y_COORD_BITS));\n  assert(dx <= MASK(LINE_DX_BITS));\n  assert(dy <= MASK(LINE_DY_BITS));\n\n  uint16 arg = (dx << LINE_DX_SHIFT) | (dy << LINE_DY_SHIFT);\n\n  instr(op, arg, x, y);\n\n}\n\nvoid arc(uint16 x, \n         uint16 y, \n         uint16 a0,\n         uint16 a1) {\n\n  assert(y <= MASK(Y_COORD_BITS));\n\n  assert(a0 <= MASK(ARC_A0_BITS));\n  assert(a1 <= MASK(ARC_A1_BITS));\n\n  uint16 arg = (a0 << ARC_A0_SHIFT) | (a1 << ARC_A1_SHIFT);\n\n  instr(OP_ARC, arg, x, y);\n\n}\n\n\nstd::string stringify() {\n\n  const unsigned char* ucbuf = (const unsigned char*)(&buf[0]);\n\n  std::ostringstream ostr;\n  bool wasHex = false;\n\n  for (size_t i=0; i<buf.size(); ++i) {\n    unsigned char b = ucbuf[i];\n    if (b == '\"') {\n      // quote\n      ostr << \"\\\\\\\"\";\n      wasHex = false;\n    } else if (b >= 32 && b <= 126) {\n      if (wasHex && isxdigit(b)) {\n        // interrupt because it was hex, and we have a hex digit here\n        ostr << \"\\\"\\\"\";\n      } \n      if (b == '\\\\') {\n        ostr << \"\\\\\\\\\";\n      } else {\n        ostr << char(b);\n      }\n      wasHex = false;\n    } else {\n      wasHex=false;\n      switch (b) {\n      case '\\n': ostr << \"\\\\n\"; break;\n      case '\\t': ostr << \"\\\\t\"; break;\n      case '\\v': ostr << \"\\\\v\"; break;\n      case '\\b': ostr << \"\\\\b\"; break;\n      case '\\r': ostr << \"\\\\r\"; break;\n      case '\\a': ostr << \"\\\\a\"; break;\n      case '\\f': ostr << \"\\\\f\"; break;\n      case '\\0': ostr << \"\\\\0\"; break;\n      default:\n        ostr << \"\\\\x\" << std::hex << int(b);\n        wasHex = true;\n        break;\n      }\n    } \n  }\n\n  return ostr.str();\n\n}\n\n\nstd::string stringvar(const std::string& var, int shift, int bits, int total=8) {\n  \n  std::ostringstream ostr;\n  \n  ostr << var;\n\n  bool needshift = shift;\n  bool needmask = (bits + shift) < total;\n\n  if (needshift) {\n    if ((1 << shift) >= 100) {\n      ostr << \"<<\" << shift;\n    } else {\n      ostr << \"/\" << (1 << shift);\n    }\n  }\n\n  if (needmask) {\n    ostr << \"&\" << ((1 << bits) - 1);\n  }\n  \n  return ostr.str();\n\n}\n\nstd::string stringvar(int shift, int bits, int total=8) {\n\n\n  if (shift>=8) {\n    return stringvar(\"b[1]\", shift-8, bits, total);\n  } else {\n    return stringvar(\"b[0]\", shift, bits, total);\n  }\n\n}\n\n\nstd::string stringvars() {\n\n  std::ostringstream ostr;\n\n  ostr << \"int o=\" << stringvar(OP_SHIFT, OP_BITS) << \", a=\" << stringvar(ARG_SHIFT, ARG_BITS) << \";\\n\";\n  ostr << \"x+=\" << stringvar(X_COORD_SHIFT, X_COORD_BITS) << \"; y=\" << stringvar(Y_COORD_SHIFT, Y_COORD_BITS) << \";\\n\";\n  ostr << \"f i=\" << stringvar(\"a\", LINE_DX_SHIFT, LINE_DX_BITS, ARG_BITS) << \", j=\" << stringvar(\"a\", LINE_DY_SHIFT, LINE_DY_BITS, ARG_BITS) << \";\\n\";\n  ostr << \"f l=-P*(\" << stringvar(\"a\", ARC_A0_SHIFT, ARC_A0_BITS, ARG_BITS) << \"), \"\n       << \"u=P*(\" << stringvar(\"a\", ARC_A1_SHIFT, ARC_A1_BITS, ARG_BITS) << \");\\n\";\n\n  return ostr.str();\n\n}\n\n\nenum {\n  OP_HLINE = 1,\n  OP_VLINE = 2,\n  OP_DLINE = 3,\n  ARC_R0 = 0,\n  ARC_R1 = 1,\n  ARC_UPPER = 1,\n  ARC_LOWER = 2,\n  ARC_FULL  = 3,\n};\n\n\nvoid encode() {\n\n  buf.clear();\n\n  bmin = -1;\n  bmax = 0;\n  dxmin = -1;\n  dxmax = 0;\n  dxminc = dxmaxc = cur = 0;\n\n  start(' ', 1);\n\n  start('!', 1);\n  line(0, 0, 0, 0);\n  line(0, 1, 0, 4);\n\n  if (DO_PUNCTUATION) {\n    \n    start('\"', 2);\n    line(0,4,0,1);\n    line(1,4,0,1);\n    \n    start('#', 4); \n    line(0, 1, 3, 0);\n    line(0, 4, 3, 0);\n    line(1, 0, 0, 5);\n    line(2, 0, 0, 5);\n    \n    start('$', 3);\n    if (!NEGATE_X) {\n      line(0, 3, 2, -1); \n    }\n    line(1, 0, 0, 5);\n    arc(1, 2, 0, 1); \n    arc(1, 3, 2, 1); \n    if (NEGATE_X) {\n      line(2, 2, -2, 1); \n    }\n\n    start('%', 4);\n    line(0, 2, 3, 1);\n    arc(1, 4, 0, 3);\n    arc(2, 1, 0, 3);\n\n    start('&', 5);\n    line(0, 1, 0, 1);\n    arc(1, 1, 0, 1); \n    arc(1, 2, 3, 0);\n    line(1, 3, 2, 0);\n    arc(1, 4, 0, 3); \n    line(2, 1, 0, 2);\n    arc(3, 1, 0, 1);\n  \n    start('(', 2);\n    line(0, 1, 0, 3);\n    arc(1, 1, 0, 0);\n    arc(1, 4, 3, 0);\n\n    start(')', 2);\n    arc(0, 1, 1, 0);\n    arc(0, 4, 2, 0);\n    line(1, 1, 0, 3);\n\n    start('*', 3);\n    line(0, 2, 2, 2);\n    if (!NEGATE_X) {\n      line(0, 4, 2, -2);\n    }\n    line(1, 1, 0, 4);\n    if (NEGATE_X) {\n      line(2, 2, -2, 2);\n    }\n\n    start('+', 3);\n    line(0, 3, 2, 0);\n    line(1, 2, 0, 2);\n  \n\n    start(',', 2);\n    line(0, 0, 1, 1);\n\n    start('-', 3);\n    line(0, 3, 2, 0);\n  \n  }\n\n  start('.', 1);\n  line(0, 0, 0, 0);\n\n  if (DO_PUNCTUATION) {\n    start('/', 3);\n    line(0, 0, 2, 5);\n  }\n\n  start('0', 3);\n  line(0, 1, 0, 3);\n  arc(1, 1, 0, 1); \n  arc(1, 4, 2, 1); \n  line(2, 1, 0, 3);\n\n  start('1', 2);\n  line(0, 4, 1, 1);\n  line(1, 0, 0, 5);\n\n  start('2', 3);\n  line(0, 0, 2, 0);\n  line(0, 0, 2, 4);\n  arc(1, 4, 2, 1); \n\n  start('3', 3);\n  line(0, 5, 2, 0);\n  arc(1, 1, 0, 1); \n  arc(1, 2, 2, 0); \n  line(1, 3, 1, 2);\n  line(2, 1, 0, 1);\n\n  start('4', 3);\n  line(0, 2, 1, 3);\n  line(0, 2, 2, 0);\n  line(2, 0, 0, 5);\n\n  start('5', 3);\n  line(0, 2, 0, 3);\n  line(0, 5, 2, 0);\n  arc(1, 1, 0, 1); \n  arc(1, 2, 2, 1); \n  line(2, 1, 0, 1);\n\n  start('6', 3);\n  line(0, 1, 0, 3);\n  arc(1, 1, 0, 1); \n  arc(1, 2, 2, 1); \n  arc(1, 4, 2, 1); \n  line(2, 1, 0, 1);\n\n  start('7', 3);\n  line(0, 0, 2, 5);\n  line(0, 5, 2, 0);\n\n  start('8', 3);\n  line(0, 1, 0, 1);\n  arc(1, 1, 0, 1); \n  arc(1, 2, 2, 1); \n  arc(1, 4, 0, 3); \n  line(2, 1, 0, 1);\n\n  start('9', 3);\n  line(0, 3, 0, 1);\n  arc(1, 1, 0, 1); \n  arc(1, 3, 0, 1); \n  arc(1, 4, 2, 1); \n  line(2, 1, 0, 3);\n\n  if (DO_PUNCTUATION) {\n    start('@', 4);\n    line(0, 1, 0, 3);\n    line(1, 0, 1, 0);\n    line(1, 5, 1, 0);\n    arc(1, 1, 0, 0);\n    arc(1, 4, 3, 0);\n    arc(2, 4, 2, 0);\n    arc(2, 2, 0, 3);\n    line(3, 1, 0, 3);\n  }\n\n  if (DO_UPPERCASE) {\n\n    start('A', 3);\n    line(0, 0, 0, 4);\n    line(0, 2, 2, 0);\n    arc(1, 4, 2, 1);\n    line(2, 0, 0, 4);\n\n    start('B', 3);\n    line(0, 0, 0, 5);\n    line(0, 0, 1, 0);\n    line(0, 3, 1, 0);\n    line(0, 5, 1, 0);\n    arc(1, 1, 1, 0);\n    arc(1, 2, 2, 0);\n    arc(1, 4, 1, 1);\n    line(2, 1, 0, 1);\n\n    start('C', 3);\n    line(0, 1, 0, 3);\n    arc(1, 1, 0, 1);\n    arc(1, 4, 2, 1);\n\n    start('D', 3);\n    line(0, 0, 0, 5);\n    line(0, 0, 1, 0);\n    line(0, 5, 1, 0);\n    arc(1, 1, 1, 0);\n    arc(1, 4, 2, 0);\n    line(2, 1, 0, 3);\n\n    start('E', 3);\n    line(0, 0, 0, 5);\n    line(0, 0, 2, 0);\n    line(0, 3, 1, 0);\n    line(0, 5, 2, 0);\n\n    start('F', 3);\n    line(0, 0, 0, 5);\n    line(0, 3, 1, 0);\n    line(0, 5, 2, 0);\n\n    start('G', 3);\n    line(0, 1, 0, 3);\n    arc(1, 1, 0, 1);\n    line(1, 2, 1, 0);\n    arc(1, 4, 2, 1);\n    line(2, 0, 0, 2);\n\n    start('H', 3);\n    line(0, 0, 0, 5);\n    line(0, 3, 2, 0);\n    line(2, 0, 0, 5);\n\n    start('I', 3);\n    line(0, 0, 2, 0);\n    line(0, 5, 2, 0);\n    line(1, 0, 0, 5);\n\n    start('J', 3);\n    arc(1, 1, 0, 1);\n    line(2, 1, 0, 4);\n\n    start('K', 3);\n    line(0, 0, 0, 5);\n    line(0, 3, 2, 2);\n\n  if (!NEGATE_X) {\n      line(0, 3, 2, -3);\n    }\n    if (NEGATE_X) {\n      line(2, 0, -2, 3); // was 2, 5\n    }\n\n    start('L', 3);\n    line(0, 0, 0, 5);\n    line(0, 0, 2, 0);\n\n    start('M', 5);\n    line(0, 0, 0, 5);\n\n  if (NEGATE_X) {\n      line(2, 2, -2, 3); // was 2, 0\n    } else {\n      line(0, 5, 2, -3);\n    }\n\n    line(2, 2, 2, 3);\n    line(4, 0, 0, 5);\n\n    start('N', 3);\n    line(0, 0, 0, 5);\n    if (NEGATE_X) {\n      line(2, 0, -2, 5);\n    } else {\n      line(0, 5, 2, -5);\n    } \n    line(2, 0, 0, 5);\n\n    start('O', 3);\n    line(0, 1, 0, 3);\n    arc(1, 1, 0, 1); \n    arc(1, 4, 2, 1); \n    line(2, 1, 0, 3);\n\n    start('P', 3);\n    line(0, 0, 0, 5);\n    line(0, 2, 1, 0);\n    line(0, 5, 1, 0);\n    arc(1, 3, 1, 0);\n    arc(1, 4, 2, 0);\n    line(2, 3, 0, 1);\n\n    start('Q', 3);\n    line(0, 1, 0, 3);\n    arc(1, 1, 0, 1); \n    if (!NEGATE_X) {\n      line(1, 1, 1, -1);\n    }\n    arc(1, 4, 2, 1); \n    if (NEGATE_X) {\n      line(2, 0, -1, 1);\n    }\n    line(2, 1, 0, 3);\n\n    start('R', 3);\n    line(0, 0, 0, 5);\n    line(0, 2, 1, 0);\n    line(0, 5, 1, 0);\n    if (!NEGATE_X) {\n      line(1, 2, 1, -2);\n    }\n    arc(1, 3, 1, 0);\n    arc(1, 4, 2, 0);\n    if (NEGATE_X) {\n      line(2, 0, -1, 2);\n    }\n    line(2, 3, 0, 1);\n\n    start('S', 3);\n    if (!NEGATE_X) {\n      line(0, 4, 2, -3);\n    }\n    arc(1, 1, 0, 1);\n    arc(1, 4, 2, 1);\n    if (NEGATE_X) {\n      line(2, 1, -2, 3);\n    }\n\n    start('T', 3);\n    line(0, 5, 2, 0);\n    line(1, 0, 0, 5);\n\n    start('U', 3);\n    line(0, 1, 0, 4);\n    arc(1, 1, 0, 1);\n    line(2, 1, 0, 4);\n\n    start('V', 3);\n    if (!NEGATE_X) {\n      line(0, 5, 1, -5);\n    }\n    if (NEGATE_X) {\n      line(1, 0, -1, 5);\n    }\n    line(1, 0, 1, 5);\n\n    start('W', 5);\n    if (!NEGATE_X) {\n      line(0, 5, 1, -5);\n    }\n    if (NEGATE_X) {\n      line(1, 0, -1, 5);\n    }\n    line(1, 0, 1, 3);\n    if (!NEGATE_X) {\n      line(2, 3, 1, -3);\n    } \n    if (NEGATE_X) {\n      line(3, 0, -1, 3);\n    }\n    line(3, 0, 1, 5);\n\n    start('X', 3);\n    line(0, 0, 2, 5);\n    if (!NEGATE_X) {\n      line(0, 5, 2, -5);\n    } else {\n      line(2, 0, -2, 5);\n    }\n\n    start('Y', 3);\n    if (!NEGATE_X) {\n      line(0, 5, 1, -3);\n    } \n    line(1, 0, 0, 2);\n    if (NEGATE_X) {\n      line(1, 2, -1, 3);\n    } \n    line(1, 2, 1, 3);\n    \n    start('Z', 3);\n    line(0, 0, 2, 0);\n    line(0, 0, 2, 5);\n    line(0, 5, 2, 0);\n  }\n\n  start('a', 3);\n  line(0, 3, 1, 0); \n  arc(1, 1, 0, 3); \n  arc(1, 2, 2, 0); \n  line(2, 0, 0, 2);   \n\n  start('b', 3);\n  line(0, 0, 0, 5); \n  arc(1, 1, 0, 1); \n  arc(1, 2, 2, 1); \n  line(2, 1, 0, 1); \n\n  start('c', 3);\n  line(0, 1, 0, 1); \n  arc(1, 1, 0, 1); \n  arc(1, 2, 2, 1); \n\n  start('d', 3);\n  line(0, 1, 0, 1); \n  arc(1, 1, 0, 1); \n  arc(1, 2, 2, 1); \n  line(2, 0, 0, 5); \n    \n  start('e', 3);\n  line(0, 1, 0, 1); \n  line(0, 2, 2, 0); \n  arc(1, 1, 0, 1); \n  arc(1, 2, 2, 1); \n\n  start('f', 3);\n  line(0, 3, 2, 0); \n  line(1, 0, 0, 4); \n  arc(2, 4, 3, 0); \n  \n  start('g', 3);\n  line(0, 0, 1, 0); \n  arc(1, 1, 1, 0); \n  arc(1, 2, 0, 3); \n  line(2, 1, 0, 2); \n\n  start('h', 3);\n  line(0, 0, 0, 5); \n  arc(1, 2, 2, 1); \n  line(2, 0, 0, 2); \n\n  start('i', 1);\n  line(0, 0, 0, 3);\n  line(0, 4, 0, 0); \n\n  start('j', 3);\n  arc(1, 1, 0, 1); \n  line(2, 1, 0, 2);\n  line(2, 4, 0, 0); \n\n  start('k', 3);\n  line(0, 0, 0, 5);\n  line(0, 2, 2, 1);\n  if (NEGATE_X) { \n    line(2, 0, -2, 2); \n  }\n  if (!NEGATE_X) {\n    line(0, 2, 2, -2); \n  }\n\n  start('l', 1);\n  line(0, 0, 0, 5);\n\n  start('m', 5);\n  line(0, 0, 0, 3); \n  arc(1, 2, 2, 1); \n  line(2, 0, 0, 2); \n  arc(3, 2, 2, 1); \n  line(4, 0, 0, 2); \n\n  start('n', 3);\n  line(0, 0, 0, 3); \n  arc(1, 2, 2, 1); \n  line(2, 0, 0, 2); \n\n  start('o', 3);\n  line(0, 1, 0, 1); \n  arc(1, 1, 0, 1); \n  arc(1, 2, 2, 1); \n  line(2, 1, 0, 1); \n\n  start('p', 3);\n  line(0, 0, 0, 3);\n  arc(1, 2, 0, 3); \n\n  start('q', 3); \n  arc(1, 2, 0, 3); \n  line(2, 0, 0, 3);\n\n  start('r', 3);\n  line(0, 0, 0, 3); \n  arc(1, 2, 2, 1); \n\n  start('s', 3);\n  if (!NEGATE_X) {\n    line(0, 2, 2, -1); \n  }\n  arc(1, 1, 0, 1); \n  arc(1, 2, 2, 1); \n  if (NEGATE_X) {\n    line(2, 1, -2, 1); \n  }\n\n  start('t', 3);\n  line(0, 3, 2, 0); \n  line(1, 1, 0, 4); \n  arc(2, 1, 0, 0); \n\n  start('u', 3);\n  line(0, 1, 0, 2); \n  arc(1, 1, 0, 1); \n  line(2, 0, 0, 3); \n\n  start('v', 3);\n  if (!NEGATE_X) {\n    line(0, 3, 1, -3); \n  }\n  line(1, 0, 1, 3);\n  if (NEGATE_X) {\n    line(1, 0, -1, 3); \n  }\n\n  start('w', 5);\n  if (!NEGATE_X) {\n    line(0, 3, 1, -3);    \n  }\n  line(1, 0, 1, 2);\n  if (NEGATE_X) {\n    line(1, 0, -1, 3); \n  }\n  if (!NEGATE_X) {\n    line(2, 2, 1, -2);   \n  }\n  line(3, 0, 1, 3);\n  if (NEGATE_X) {\n    line(3, 0, -1, 2); \n  }\n\n  start('x', 3);\n  line(0, 0, 2, 3);\n  if (NEGATE_X) {\n    line(2, 0, -2, 3); \n  }\n  if (!NEGATE_X) {\n    line(0, 3, 2, -3); \n  }\n\n  start('y', 3);\n  line(0, 0, 1, 0); \n  line(0, 2, 0, 1);\n  arc(1, 1, 1, 0); \n  arc(1, 2, 0, 1); \n  line(2, 1, 0, 2); \n\n  start('z', 3);\n  line(0, 0, 2, 0);\n  line(0, 0, 2, 3);\n  line(0, 3, 2, 0);\n\n  \n  \n}\n\nvoid decode() {\n\n  std::ofstream ostr(\"test.svg\");\n\n  ostr << \"<?xml version=\\\"1.0\\\" standalone=\\\"no\\\"?>\\n\";\n  ostr << \"<!DOCTYPE svg PUBLIC \\\"-//W3C//DTD SVG 1.1//EN\\\"  \\\"http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd\\\">\\n\";\n  ostr << \"<svg width=\\\"800 px\\\" height=\\\"600 px\\\" xmlns=\\\"http://www.w3.org/2000/svg\\\" version=\\\"1.1\\\">\\n\";\n  \n\n  int print = 0;\n  uint16 w = 0;\n  uint16 scl = 10;\n  uint16 ox = 1;\n  uint16 oy = 6;\n  \n  int cnt = 0;\n  cur = 0;\n\n  ostr << \"  <path fill=\\\"none\\\" stroke=\\\"black\\\" stroke-width=\\\"4\\\" stroke-linecap=\\\"round\\\" d=\\\"\";\n\n  for (size_t i=0; buf[i]; ++i) {\n    \n    uint8 c1 = buf[i];\n    uint8 c0 = buf[++i];\n    uint16 val = (c0 << 8) | c1;\n\n    if (c1 < bmin || c1 > bmax) {\n\n      if (c0 == SEP_2) {\n        cur = buf[++i];\n      } else {\n        --i;\n        cur++;\n      }\n\n      ox += w;\n      w = c1 - SEP_0; \n      if (print) std::cout << \"\\nstart(\" << cur << \", \" << w << \")\\n\";\n      X_COORD = 0;\n      if (cnt++ >= 13) { oy += 6; ox = 1; cnt = 0;}\n\n    } else {\n      uint16 x = (val >> X_COORD_SHIFT) & MASK(X_COORD_BITS);\n      uint16 y = (val >> Y_COORD_SHIFT) & MASK(Y_COORD_BITS);\n      uint16 op = (val >> OP_SHIFT) & MASK(OP_BITS);\n      uint16 arg = (val >> ARG_SHIFT) & MASK(ARG_BITS);\n      X_COORD += x;\n      if (op == OP_LINE || op == OP_NLINE) {\n        int ldx = ((arg >> LINE_DX_SHIFT) & MASK(LINE_DX_BITS));\n        int ldy = (arg >> LINE_DY_SHIFT) & MASK(LINE_DY_BITS);\n        if (op == OP_NLINE) { \n          if (NEGATE_X) {\n            ldx *= -1; \n          } else {\n            ldy *= -1;\n          }\n        }\n        if (print) std::cout << \"line(\" << X_COORD << \", \" << y << \", \" << ldx << \", \" << ldy << \");\\n\";\n        ostr << \"M \" << scl*(ox+X_COORD) << \" \" << scl*(oy-y) << \" l \" << scl*ldx << \" \" << -scl*ldy << \" \";\n      } else if (op == OP_ARC) {\n        uint16 a0 = (arg >> ARC_A0_SHIFT) & MASK(ARC_A0_BITS);\n        uint16 a1 = (arg >> ARC_A1_SHIFT) & MASK(ARC_A1_BITS);\n        if (print) std::cout << \"arc(\" << X_COORD << \", \" << y << \", \" << a0 << \", \" << a1 << \");\\n\";\n        float t0 = -M_PI+a0*M_PI/2;\n        float t1 = t0 + (a1+1)*M_PI/2;\n        float cx = scl*(ox+X_COORD);\n        float cy = scl*(oy-y);\n        for (float f=t0; f<t1; f+=M_PI/32) {\n          float px = cx+scl*cos(f);\n          float py = cy-scl*sin(f);\n          if (f == t0) {\n            ostr << \"M \" << px << \" \" << py << \" \";\n          } else {\n            ostr << \"L \" << px << \" \" << py << \" \";\n          }\n        }\n      }\n    }\n  }\n\n  ostr << \"\\\" />\\n\";\n\n  ostr << \"</svg>\\n\";\n\n\n}\n\nvoid usage() {\n  std::cout << \"usage: encode -random\\n\";\n  std::cout << \"   or: encode -final\\n\";\n  exit(1);\n}\n\nint main(int argc, char** argv) {\n\n  if (argc != 2) {\n    usage();\n  }\n\n  std::string arg(argv[1]);\n  bool randomize;\n\n  if (arg == \"-random\")  {\n    randomize = true;\n  } else if (arg == \"-final\") {\n    randomize = false;\n  } else {\n    usage();\n  }\n\n  srand(time(NULL));\n\n  size_t best(-1);\n  bool was_good = false;\n\n  for (int i=0; i<100000; ++i) {\n\n    if (randomize) { permute_shifts(); }\n\n    encode();\n    bool this_good = (bmin > SEP_1);\n    if (!this_good) { continue; }\n\n    std::string dstr = stringify();\n    std::string vstr = stringvars();\n    \n    size_t len = dstr.length() + vstr.length();\n    \n    if (this_good && (!was_good || len < best)) {\n\n      was_good = true;\n      best = len;\n\n      if (shifts.size()) {\n        std::cerr << \"layout (LSB first):\\n\";\n        size_t start = 0;\n        for (size_t i=0; i<shifts.size(); ++i) {\n          std::cerr << \"  \" << std::setw(10) << shifts[i].which << \": \" << start << \":\" << start + shifts[i].bits << \"\\n\";\n          start += shifts[i].bits;\n        }\n        std::cerr << \"\\n\";\n      }\n\n      std::cerr << \"NEGATE_X = \" << NEGATE_X << \"\\n\\n\";\n      std::cerr << \"OP_LINE = \" << OP_LINE << \"\\n\";\n      std::cerr << \"OP_ARC = \" << OP_ARC << \"\\n\";\n      std::cerr << \"OP_NLINE = \" << OP_NLINE << \"\\n\\n\";\n      std::cerr << \"OP_SHIFT = \" << OP_SHIFT << \"\\n\";\n      std::cerr << \"ARG_SHIFT = \" << ARG_SHIFT << \"\\n\";\n      std::cerr << \"X_COORD_SHIFT = \" << X_COORD_SHIFT << \"\\n\";\n      std::cerr << \"Y_COORD_SHIFT = \" << Y_COORD_SHIFT << \"\\n\\n\";\n      std::cerr << \"LINE_DX_SHIFT = \" << LINE_DX_SHIFT << \"\\n\";\n      std::cerr << \"LINE_DY_SHIFT = \" << LINE_DY_SHIFT << \"\\n\\n\";\n      std::cerr << \"ARC_A0_SHIFT = \" << ARC_A0_SHIFT << \"\\n\";\n      std::cerr << \"ARC_A1_SHIFT = \" << ARC_A1_SHIFT << \"\\n\\n\";\n      std::cerr << \"PADDING_VAL = 0x\" << std::hex << PADDING_VAL << std::dec << \"\\n\\n\";\n      std::cerr << \"SEP_0 = \" << char(SEP_0) << \"\\n\";\n      std::cerr << \"SEP_1 = \" << char(SEP_1) << \"\\n\";\n      std::cerr << \"SEP_2 = \" << char(SEP_2) << \"\\n\\n\";\n      \n      std::cerr << \"B* = \\\"\" << dstr << \"\\\"\\n\";\n      std::cerr << \"// data: \" << dstr.length() << \", ideal: \" << buf.size() << \"\\n\";\n      std::cerr << \"// bmin: \" << (int)bmin << \"='\" << bmin << \"', \"\n                << \"bmax: \" << (int)bmax << \"='\" << bmax << \"'\\n\";\n      std::cerr << \"// dxmin: \" << (int)dxmin << \" at \" << dxminc << \", \"\n                << \"dxmax: \" << (int)dxmax << \" at \" << dxmaxc << \"\\n\";\n      std::cerr << vstr;\n      std::cerr << \"// vars: \" << vstr.length() << \" total: \" << len << \"\\n\";\n      std::cerr << \"\\n\";\n      \n      decode();\n      std::cerr << \"\\n\";\n\n    }\n\n    if (!randomize) { break; }\n\n  }\n\n\n  return 0;\n\n}\n"
  },
  {
    "path": "src/miniray_0.1.cpp",
    "content": "#include <stdio.h>\n#include <math.h>\n#include <iostream>\n\ntypedef int i;\ntypedef float f;\ntypedef unsigned char u;\n\nf M = 100;\nf L = 1e-4;\nf R = 0.4;\n\nstruct v {\n  f x,y,z;\n  v() {}\n  v (f a, f b, f c=0): x(a),y(b),z(c) {}\n  v operator*(f s) { return v(x*s,y*s,z*s); }\n  f operator%(v r) { return x*r.x+y*r.y+z*r.z; }\n  v operator+(v r) { return v(x+r.x,y+r.y,z+r.z); }\n  v operator-(v r) { return v(x-r.x,y-r.y,z-r.z); }\n  v operator!() { return *this*(1/~(*this)); }\n  f operator~() { return sqrt(+(*this)); }\n  f operator+() { return *this%*this; }\n};\n\nstruct hit {\n  v p, pc;\n  f d2;\n  hit(v P): p(P), pc(P+v(2*M*M,0)), d2(2*M*M) {}\n  f operator()(v pn) {\n    f d2n = +(p-pn);\n    if (d2n < d2) { pc=pn; d2=d2n; }\n    return d2;\n  }\n};\n\nv fa(f t) { return v(cos(t),sin(t),0); }\n\nf min(f a, f b) { return a<b?a:b; }\nf max(f a, f b) { return a>b?a:b; }\nf c01(f a) { return min(max(a,0),1); }\nv lerp(v a, v b, f u) { return a*(1-u)+b*u; }\nv c01(v x) { return v(c01(x.x),c01(x.y),c01(x.z)); }\ni fi(f c) { return c01(c)*255; }\n\nv black(0,0,0);\nv white(1,1,1);\n\ntemplate <class D> float T(v o, v d, D& k, v& pi, v& n) {\n  pi=o;\n  f u=0;\n  f l0=k(pi, 0);\n  for (i c=0;u<M&&c<1000;++c) {\n    f l1=k(pi=o+d*(u+=0.7*l0), 0);\n    if (fabs(l1)<L){ k(pi, &n); return u; }\n    l0=l1;\n  }\n  return M;\n}\n\nf arc(v c,f r,f a,f b,hit& h) {\n  v q=v(h.p.x,h.p.y)-c;\n  if (~q<L) { \n    return h(c+fa(a)*r);\n  } else {\n    q=!q;\n    f t = atan2(q.y, q.x);\n    return h(c + ((t < a) ? fa(a) : ((t > b) ? fa(b) : q)) * r);\n  }\n}\n\nf seg(v a,v b,hit& h) {\n  f l = +(b-a);\n  f u = l?-((a-h.p)%(b-a))/l:0;\n  return h((u<0)?a:((u>1)?b:lerp(a,b,u)));\n}\n\nf seg(f x,f y,f dx,f dy,hit& h) {\n  return seg(v(x,y),v(x,y)+v(dx,dy),h);\n}\n\nf dst(v p, v* nn) {\n\n  hit h(p);\n\n  i data[] = {\n    0x40426040,\n    0x24824044,\n    0xe38d2486,\n    0x814a6048,\n    0x42966329,\n    0x632d814e,\n    0x6031429e,\n    0x60716331,\n    0\n  };\n\n  for (u* c=(u*)data; *c; c+=2) {\n    i o = c[0]>>5;\n    f x = c[0]&31;\n    f y = c[1]&31;\n    i l = c[1]>>5;\n    (o>=1&&o<=3)?seg(x,y,l*(o!=2),l*(o!=1),h):\n      (o==4)?arc(v(x/2,y/2),1+0.5*(l>>2),-M_PI*((l>>1)&1),M_PI*(l&1),h):0;\n  }\n\n  if (nn) { *nn = !(p-h.pc); }\n  return sqrt(h.d2)-R;\n\n}\n\nf dst0(v p) {\n  return dst(p, 0);\n}\n\nv light(v c, v n, v l, v d) {\n  f nl = max(n%l,0);\n  v h = !(l-d);\n  f nh = max(n%h,0);\n  return c01(lerp(c*0.25, c, nl) + white*pow(nh,120));\n}\n\nint main(int argc, char** argv) {\n  v o(10,2,30);\n  i nx=480;\n  i ny=180;\n  f dx=24.0/nx;\n  v pi,n;\n  v l = !v(-1,2,1);\n  printf(\"P3 %d %d 255\\n\", nx, ny);\n  for (i y=0; y<ny; ++y) {\n    for (i x=0; x<nx; ++x) {\n      v ip(o.x+(x-nx/2)*dx, o.y-(y-ny/2)*dx, 0);\n      v d = !(ip-o);\n      f u = T(o, d, dst, pi, n);\n      v c = (u < M) ? light(v(1,0,0),n,l,d) : v(0,0,0);\n      //if (u < M) { std::cerr << \".\"; }\n      //f u = obj(ip);\n      //v c = (u < L) ? v(1,0,0) : v(0,0,0);\n      printf(\"%d %d %d\\n\", fi(c.x), fi(c.y), fi(c.z));\n    }\n  }\n\n  return 0;\n\n}\n\n"
  },
  {
    "path": "src/miniray_0.2.cpp",
    "content": "#include <stdio.h>\n#include <math.h>\n#define op operator\n#define ret return\n\ntypedef int i;\ntypedef float f;\ntypedef unsigned char u;\n\nf M=80;\nf L=1e-4;\nf R=.4;\n\nstruct v {\n  f x,y,z;\n  v() {}\n  v (f a, f b, f c=0): x(a),y(b),z(c) {}\n  v operator*(f s) { return v(x*s,y*s,z*s); }\n  f operator%(v r) { return x*r.x+y*r.y+z*r.z; }\n  v operator+(v r) { return v(x+r.x,y+r.y,z+r.z); }\n  v operator-(v r) { return v(x-r.x,y-r.y,z-r.z); }\n  v operator!() { return *this*(1/~(*this)); }\n  f operator~() { return sqrt(+(*this)); }\n  f operator+() { return *this%*this; }\n};\n\nstruct q {\n  v p,pc;\n  f d;\n  q(v P): p(P), pc(P+v(2e2,0)), d(4e4) {}\n  f operator()(v pn) {\n    f dn=+(p-pn);\n    if(dn<d){pc=pn;d=dn;}\n    return d;\n  }\n};\n\nv fa(f t) { return v(cos(t),sin(t),0); }\nf max(f a, f b) { return a>b?a:b; }\nf c01(f a) { return a>1?1:max(a,0); }\nv le(v a, v b, f u) { return a*(1-u)+b*u; }\nv c01(v x) { return v(c01(x.x),c01(x.y),c01(x.z)); }\ni fi(f c) { return c01(c)*255; }\n\nv black(0,0,0);\nv white(1,1,1);\n\nf a(v c,f r,f a,f b,q& h) {\n  v d=v(h.p.x,h.p.y)-c;\n  if (~d<L) {\n    return h(c+fa(a)*r);\n  } else {\n    d=!d;\n    f t=atan2(d.y,d.x);\n    return h(c+((t<a)?fa(a):((t>b)?fa(b):d))*r);\n  }\n}\n\nf s(f x,f y,f dx,f dy,q& h) {\n  v a(x,y);\n  v d(dx,dy);\n  f l=+d;\n  f u=c01((h.p-a)%d/l);\n  return h(a+d*u);\n}\n\nf dst(v p, v* nn=0) {\n  q h(p);\n  i d[] = {\n    0x40426040,0x24824044,0xe38d2486,0x814a6048,\n    0x42966329,0x632d814e,0x6031429e,0x60716331,\n    0\n  };\n  for (u* c=(u*)d;*c;c+=2) {\n    i o=c[0]>>5;\n    f x=c[0]&31;\n    f y=c[1]&31;\n    i l=c[1]>>5;\n    (o>=1&&o<=3)?s(x,y,l*(o!=2),l*(o!=1),h):\n      (o==4)?a(v(x/2,y/2),1+.5*(l>>2),\n               -M_PI*((l>>1)&1),M_PI*(l&1),h):0;\n  }\n  if (nn){*nn=!(p-h.pc);}\n  return sqrt(h.d)-R;\n}\n\nf T(v o, v d, v& pi, v& n) {\n  pi=o;\n  f u=0;\n  f l0=dst(pi);\n  for (i c=0;u<M&&c<1000;++c) {\n    f l1=dst(pi=o+d*(u+=.7*l0));\n    if (fabs(l1)<L){dst(pi,&n);return u;}\n    l0=l1;\n  }\n  return M;\n}\n\nv light(v c, v n, v l, v d) {\n  f nl = max(n%l,0);\n  v h = !(l-d);\n  f nh = max(n%h,0);\n  return c01(le(c*.25, c, nl) + white*pow(nh,120));\n}\n\nint main(int argc, char** argv) {\n  v o(10,2,30);\n  i nx=720;\n  i ny=270;\n  f dx=24.0/nx;\n  v pi,n;\n  v l = !v(-1,2,1);\n  printf(\"P3 %d %d 255\\n\", nx, ny);\n  for (i y=0; y<ny; ++y) {\n    for (i x=0; x<nx; ++x) {\n      v ip(o.x+(x-nx/2)*dx, o.y-(y-ny/2)*dx, 0);\n      v d = !(ip-o);\n      f u = T(o, d, pi, n);\n      v c = (u < M) ? light(v(1,0,0),n,l,d) : v(0,0,0);\n      printf(\"%d %d %d\\n\", fi(c.x), fi(c.y), fi(c.z));\n    }\n  }\n  return 0;\n}\n"
  },
  {
    "path": "src/miniray_0.3.cpp",
    "content": "#include <stdio.h>\n#include <math.h>\n#define op operator\n#define ret return\n\ntypedef int i;\ntypedef float f;\ntypedef unsigned char u;\n\nf M=80;\nf L=1e-4;\nf R=.4;\n\nstruct v {\n  f x,y,z;\n  v() {}\n  v (f a, f b, f c=0): x(a),y(b),z(c) {}\n  v operator*(f s) { return v(x*s,y*s,z*s); }\n  f operator%(v r) { return x*r.x+y*r.y+z*r.z; }\n  v operator+(v r) { return v(x+r.x,y+r.y,z+r.z); }\n  v operator-(v r) { return *this+r*-1; }\n  v operator!() { return *this*(1/~(*this)); }\n  f operator~() { return sqrt(*this%*this); }\n};\n\nstruct q {\n  v p,c;\n  f d;\n  q(v P): p(P), c(P+v(2e2,0)), d(4e4) {}\n  f operator()(v n) {\n    f e=(p-n)%(p-n);\n    if(e<d){c=n;d=e;}\n    return d;\n  }\n};\n\nstatic v A(f t) { return v(cos(t),sin(t),0); }\n\nf a(v c,f r,f a,f b,q& h) {\n  v d=v(h.p.x,h.p.y)-c;\n  if (~d<L) {\n    return h(c+A(a)*r);\n  } else {\n    d=!d;\n    f t=atan2(d.y,d.x);\n    return h(c+((t<a)?A(a):((t>b)?A(b):d))*r);\n  }\n}\n\nf s(f x,f y,f s,f t,q& h) {\n  v a(x,y);\n  v d(s,t);\n  f u=(h.p-a)%d/(d%d);\n  return h(a+d*(u<0?0:u>1?1:u));\n}\n\nf dst(v p, v* n=0) {\n  q h(p);\n  i d[] = {\n    1078091840,\n    612515908,\n    -477289338,\n    -2125832120,\n    1117152041,\n    1663926606,\n    1613841054,\n    1618043697,\n    0\n  };\n  for (u* c=(u*)d;*c;c+=2) {\n    i o=c[0]>>5;\n    f x=c[0]&31;\n    f y=c[1]&31;\n    i l=c[1]>>5;\n    (o>=1&&o<=3)?s(x,y,l*(o!=2),l*(o!=1),h):\n      (o==4)?a(v(x/2,y/2),1+.5*(l>>2),\n               -M_PI*((l/2)&1),M_PI*(l&1),h):0;\n  }\n  if (n){*n=!(p-h.c);}\n  return sqrt(h.d)-R;\n}\n\nv T(v o, v d) {\n  v pi=o;\n  f u=0;\n  f l0=dst(pi);\n  for (i c=0;u<M&&c<1000;++c) {\n    f l1=dst(pi=o+d*(u+=.7*l0));\n    if (fabs(l1)<L){\n      return v(255,0,0);\n    }\n    l0=l1;\n  }\n  return v(0,0,0);\n}\n\nint main() {\n  v o(10,2,30);\n  i w=720;\n  i h=270;\n  f s=24.0/w;\n  printf(\"P3 %d %d 255\\n\", w, h);\n  for (i y=0; y<h; ++y) {\n    for (i x=0; x<w; ++x) {\n      v ip(o.x+(x-w/2)*s, o.y-(y-h/2)*s, 0);\n      v d = !(ip-o);\n      v c = T(o, d);\n      printf(\"%d %d %d\\n\", i(c.x), i(c.y), i(c.z));\n    }\n  }\n  return 0;\n}\n"
  },
  {
    "path": "src/miniray_0.4.cpp",
    "content": "#include <stdio.h>\n#include <math.h>\n#define O operator\n#define E return\n\ntypedef int i;\ntypedef float f;\ntypedef unsigned char u;\n\nf M=50,   // maximum distance we care about in sphere tracing\n  L=1e-4, // minimum distance tolerance\n  R=.4;   // radius of letters in \"mattz\"\n\n// vector struct\nstruct v {\n  f x,y,z;\n  v() {}\n  v (f a, f b, f c=0): x(a),y(b),z(c) {}\n  v operator*(f s) { return v(x*s,y*s,z*s); }\n  f operator%(v r) { return x*r.x+y*r.y+z*r.z; }\n  v operator+(v r) { return v(x+r.x,y+r.y,z+r.z); }\n  v operator-(v r) { return *this+r*-1; }\n  v operator!() { return *this*(1/~(*this)); }\n  f operator~() { return sqrt(*this%*this); }\n};\n\n// hit query struct for successive distance queries\nstruct q {\n\n  v p, c; // p: world point and c: closest in geometry\n  f d; // d: squared distance from p to c\n\n  // construct with large distance\n  q(v P): p(P), c(P+v(2e2,0)), d(4e4) {} \n\n  // see if new point n is closer to p than current point c\n  // and modify distances if so\n  void operator()(v n) { \n    f e= (p-n)%(p-n);\n    if (e<d) { c=n; d=e; }\n  }\n\n};\n\n// construct a unit vector with given angle\nv A(f t) { return v(cos(t),sin(t)); }\n\n// test distance from point h.p to a circular arc centered at point x,\n// y, (z=0) with radius r and angle range given by a & b\ni C(f x, f y, f r, f a, f b, q& h) {\n  v c(x,y); // center of circle\n  v d=v(h.p.x,h.p.y)-c; // vector from projection of point p onto z=0\n                        // plane to center of circle\n  if (~d<L) { // degenerate because we are in the middle of the circle\n    h(c+A(a)*r); // just return some point on the ring.\n  } else { // general case\n    d=!d; // normalize direction vector\n    f t=atan2(d.y,d.x); // find angle\n    h(c+((t<a)?A(a):((t>b)?A(b):d))*r); // return point on circle\n  }\n}\n\n// test distance from point h.p to a line segment going from (x,y) to\n// (x+s,y+t) (z=0).\n\ni S(f x,f y,f s,f t,q& h) {\n  v a(x,y), d(s,t);\n  f u=(h.p-a)%d/(d%d);\n  h(a+d*(u<0?0:u>1?1:u));\n}\n\n// test distance from point p to the text \"mattz\"\nf D(v p, v* n=0) {\n  // initialize our distance query\n  q h(p);\n  // encode \"mattz\" as bytecodes\n  i d[] = {\n    1078091840,\n    612515908,\n    -477289338,\n    -2125832120,\n    1117152041,\n    1663926606,\n    1613841054,\n    1618043697,\n    0\n  };\n  // interpret bytecodes\n  for (u* c=(u*)d;*c;c+=2) {\n    i o=c[0]>>5, l=c[1]>>5;\n    f x=c[0]&31, y=c[1]&31, r=M_PI;\n    (o>=1&&o<=3)?S(x,y,l*(o&1),l*(o&2)/2,h):\n      (o&4)?C(x/2,y/2,1+.5*(l/4),\n              -r*((l&2)/2),r*(l&1),h):0;\n  }\n  // if we were asked for a normal, spit it out\n  if (n){*n=!(p-h.c);}\n  // return the distance\n  return sqrt(h.d)-R;\n}\n\nv T(v o, v d) {\n  v p=o;\n  f u=0, l=D(p);\n  while (u<M) {\n    l=D(p=o+d*(u+=.9*l));\n    if (fabs(l)<L){\n      return v(255,0,0);\n    }\n  }\n  return v(0,0,0);\n}\n\nint main() {\n  v o(10,2,30); // camera\n  i w=720, h=270, x, y=-1;\n  f s=24.0/w; // disp on pixel plane\n  printf(\"P6 %d %d 255\\n\", w, h);\n  while (++y<h) {\n    for (x=0;x<w;++x) {\n      v ip(o.x+(x-w/2)*s, o.y-(y-h/2)*s),\n        d = !(ip-o),\n        c = T(o, d);\n      printf(\"%c%c%c\", u(c.x), u(c.y), u(c.z));\n    }\n  }\n}\n"
  },
  {
    "path": "src/miniray_0.5.cpp",
    "content": "#include <stdio.h>\n#include <math.h>\n#define O operator\n#define E return\n\ntypedef int i;\ntypedef float f;\ntypedef unsigned char u;\n\nf M=50,   // maximum distance we care about in sphere tracing\n  L=1e-4, // minimum distance tolerance\n  R=.4;   // radius of letters\n\n\n// vector struct\nstruct v {\n  f x,y,z;\n  v (f a=0, f b=0, f c=0): x(a),y(b),z(c) {}\n  v operator*(f s) { return v(x*s,y*s,z*s); }\n  f operator%(v r) { return x*r.x+y*r.y+z*r.z; }\n  v operator+(v r) { return v(x+r.x,y+r.y,z+r.z); }\n  v operator-(v r) { return *this+r*-1; }\n  v operator!() { return *this*(1/~(*this)); }\n  f operator~() { return sqrt(*this%*this); }\n};\n\nv K(-1,.5,1), // light position\n  W(1,1,1), B;\n\n// hit query struct for successive distance queries\nstruct q {\n\n  v p, c; // p: world point and c: closest in geometry\n  f d; // d: squared distance from p to c\n\n  // construct with large distance\n  q(v P): p(P), c(P+v(2e2,0)), d(4e4) {} \n\n  // see if new point n is closer to p than current point c\n  // and modify distances if so\n  i operator()(v n) { \n    f e= (p-n)%(p-n);\n    if (e<d) { c=n; d=e; }\n  }\n\n};\n\nf U(f a) { return a<0?0:a>1?1:a; }\nv X(v a, v b, f u) { return a*(1-u)+b*u; }\n\n// construct a unit vector with given angle\nv A(f t) { return v(cos(t),sin(t)); }\n\n// test distance from point h.p to a circular arc centered at point x,\n// y, (z=0) with radius r and angle range given by a & b\ni C(f x, f y, f r, f a, f b, q& h) {\n  v c(x,y); // center of circle\n  v d=v(h.p.x,h.p.y)-c; // vector from projection of point p onto z=0\n                        // plane to center of circle\n  if (~d<L) { // degenerate because we are in the middle of the circle\n    h(c+A(a)*r); // just return some point on the ring.\n  } else { // general case\n    d=!d; // normalize direction vector\n    f t=atan2(d.y,d.x); // find angle\n    h(c+((t<a)?A(a):(t>b)?A(b):d)*r); // return point on circle\n  }\n}\n\n// test distance from point h.p to a line segment going from (x,y) to\n// (x+s,y+t) (z=0).\n\ni S(f x,f y,f s,f t,q& h) {\n  v a(x,y), d(s,t);\n  f u=(h.p-a)%d/(d%d);\n  h(a+d*U(u));\n}\n\n// test distance from point p to the text \"mattz\"\nf D(v p, v& n) {\n\n  // initialize our distance query\n  q h(p);\n\n  // encode \"mattz\" as bytecodes\n  i d[] = {\n    1078091840,\n    612515908,\n    -477289338,\n    -2125832120,\n    1117152041,\n    1663926606,\n    1613841054,\n    1618043697,\n    0\n  };\n\n  // interpret bytecodes by calling S() and C() with the appropriate\n  // parameters\n  for (u* c=(u*)d;*c;c+=2) {\n    i o=c[0]>>5, a=c[1]>>5; // o: opcode in 0..7, a: arguments in 0..7\n    f x=c[0]&31, y=c[1]&31, r=M_PI; // x,y are position in 0..31\n    (o>=1&&o<=3) ? S(x,y,a*(o&1),a*(o&2)/2,h) : // line segments are\n                                                // opcode 1 2 or 3: 1\n                                                // is horiz, 2 is\n                                                // vert, 3 is diag; a\n                                                // encodes length\n      (o&4)?C(x/2,y/2,1+.5*(a/4), // circles are opcode 4. radius is\n                                  // given by highest bit of a. start\n                                  // and end angles given by lowest\n                                  // bits of a.\n              -r*(a&2)/2,r*(a&1),h):0;\n  }\n\n  // if we were asked for a normal, spit it out\n  n=!(p-h.c);\n\n  // return the distance\n  return sqrt(h.d)-R;\n\n}\n\nv I(v c, v n, v d) {\n  return X(c*(.7*U(n%K)+.3),W,pow(U(n%!(K-d)),40));\n}\n\n\n// do our raytracing from ray origin o in direction d\nv T(v o, v d) {\n\n  //////////////////////////////////////////////////\n  // first do the sphere tracing for letters\n\n  v n; // normal at hit\n  f u=0, l=0; // u tracks distance along ray, l tracks distance \n\n  while (u<M) {\n    l=D(o+d*(u+=.9*l),n);\n    if (fabs(l)<L){\n      return I(v(1),n,d);\n    }\n  }\n  return B;\n\n}\n\ni main() {\n  v o(10,2,30); // camera\n  i w=720, h=270, x, y=-1;\n  f s=24.0/w; // disp on pixel plane\n  printf(\"P6 %d %d 255\\n\", w, h);\n  while (++y<h) {\n    for (x=0;x<w;++x) {\n      v ip(o.x+(x-w/2)*s, o.y-(y-h/2)*s),\n        d = !(ip-o),\n        c = T(o, d)*255;\n      printf(\"%c%c%c\", u(c.x), u(c.y), u(c.z));\n    }\n  }\n}\n"
  },
  {
    "path": "src/miniray_0.6.cpp",
    "content": "#include <stdio.h>\n#include <math.h>\n#define O operator\n#define E return\n\ntypedef int i;\ntypedef float f;\ntypedef unsigned char u;\n\n// vector struct\nstruct v {\n  f x,y,z;\n  v (f a=0, f b=0, f c=0): x(a),y(b),z(c) {}\n  v operator*(f s) { return v(x*s,y*s,z*s); }\n  f operator%(v r) { return x*r.x+y*r.y+z*r.z; }\n  v operator+(v r) { return v(x+r.x,y+r.y,z+r.z); }\n  v operator-(v r) { return *this+r*-1; }\n  v operator!() { return *this*(1/~(*this)); }\n  f operator~() { return sqrt(*this%*this); }\n} L(-1,.5,1), W(1,1,1), B;\n\n// hit query struct for successive distance queries\nstruct q {\n\n  v p, c; // p: world point and c: closest in geometry\n  f d; // d: squared distance from p to c\n\n  // construct with large distance\n  q(v P): p(P), d(9e9) {} \n\n  // see if new point n is closer to p than current point c\n  // and modify distances if so\n  i operator()(v n) { \n    f e= (p-n)%(p-n);\n    if (e<d) { c=n; d=e; }\n  }\n\n};\n\nf U(f a) { return a<0?0:a>1?1:a; }\n\n//v M(v a, v b, f u) { return a*(1-u)+b*u; }\n//v I(v c, v n, v d) { return M(c*(.7*U(n%L)+.3),W,pow(U(n%!(L-d)),40)); }\n\n// test distance from point h.p to a circular arc centered at point x,\n// y, (z=0) with radius r and angle range given by a & b\ni C(f x, f y, f r, f a, f b, q& h) {\n  v d(h.p.x-x,h.p.y-y);\n  f t = ~d<1e-4?a:atan2(d.y,d.x);\n  t = t<a?a:t>b?b:t;\n  h(v(x+r*cos(t),y+r*sin(t)));\n}\n\n// test distance from point h.p to a line segment going from (x,y) to\n// (x+s,y+t) (z=0).\n\ni S(f x,f y,f s,f t,q& h) {\n  v a(x,y), d(s,t);\n  f u=(h.p-a)%d/(d%d);\n  h(a+d*U(u));\n}\n\n// test distance from point p to the text \"mattz\"\nf D(v p, v& n) {\n\n  // initialize our distance query\n  q h(p);\n\n  // encode \"mattz\" as bytecodes\n  i d[] = {\n    1078091840,\n    612515908,\n    -477289338,\n    -2125832120,\n    1117152041,\n    1663926606,\n    1613841054,\n    1618043697,\n    0\n  };\n\n  // interpret bytecodes by calling S() and C() with the appropriate\n  // parameters\n  for (u* c=(u*)d;*c;c+=2) {\n    i o=c[0]>>5, a=c[1]>>5; // o: opcode in 0..7, a: arguments in 0..7\n    f x=c[0]&31, y=c[1]&31, r=M_PI; // x,y are position in 0..31\n    (o<4) ? S(x,y,a*(o&1),a*(o&2)/2,h) : \n      (o&4)?C(x/2,y/2,1+.5*(a/4),-r*(a&2)/2,r*(a&1),h):0;\n  }\n\n  // if we were asked for a normal, spit it out\n  n=!(p-h.c);\n\n  // return the distance\n  return sqrt(h.d)-.4;\n\n}\n\n// do our raytracing from ray origin o in direction d\nv T(v o, v d) {\n\n  //////////////////////////////////////////////////\n  // first do the sphere tracing for letters\n\n  v n; // normal at hit\n  f u=0, l=0; // u tracks distance along ray, l tracks distance \n\n  while (u<50) {\n    if (fabs(l=D(o+d*(u+=.9*l),n))<1e-4){\n      f s = pow(U(n%!(L-d)),40);\n      return v(1)*(.7*U(n%L)+.3)*(1-s)+W*s;\n    }\n  }\n  return B;\n\n}\n\ni main() {\n  v o(10,2,30); // camera\n  i w=720, h=270, x, y=-1;\n  f s=24.0/w; // disp on pixel plane\n  printf(\"P6 %d %d 255\\n\", w, h);\n  while (++y<h) {\n    for (x=0;x<w;++x) {\n      v ip(o.x+(x-w/2)*s, o.y-(y-h/2)*s),\n        d = !(ip-o),\n        c = T(o, d)*255;\n      printf(\"%c%c%c\", u(c.x), u(c.y), u(c.z));\n    }\n  }\n}\n"
  },
  {
    "path": "src/miniray_1.0.cpp",
    "content": "#include <stdio.h>\n#include <math.h>\n#include <iostream> \n#define O operator\n#define E return\n\ntypedef int i;\ntypedef float f;\ntypedef unsigned char u;\n\n// vector struct\nstruct v {\n  f x,y,z;\n  v (f a=0, f b=0, f c=0): x(a),y(b),z(c) {}\n  v operator*(f s) { return v(x*s,y*s,z*s); }\n  f operator%(v r) { return x*r.x+y*r.y+z*r.z; }\n  v operator+(v r) { return v(x+r.x,y+r.y,z+r.z); }\n  v operator-(v r) { return *this+r*-1; }\n  v operator!() { return *this*(1/~(*this)); }\n  f operator~() { return sqrt(*this%*this); }\n} L(!v(-.5,2,4)), W(1,1,1), B;\n\n// hit query struct for successive distance queries\nstruct q {\n\n  v p, c; // p: world point and c: closest in geometry\n  f d; // d: distance from p to c\n\n  // construct with large distance\n  q(v P): p(P), d(9e9) {}\n\n  // see if new point n is closer to p than current point c\n  // and modify distances if so\n  i operator()(v n) { \n    f e= ~(p-n);\n    if (e<d) { c=n; d=e; }\n  }\n\n};\n\nf U(f a) { return a<0?0:a>1?1:a; }\n\n// test distance from point h.p to a circular arc centered at point x,\n// y, (z=0) with radius r and angle range given by a & b\ni C(f x, f y, f r, f a, f b, q& h) {\n  v d(h.p.x-x,h.p.y-y);\n  f t = ~d<1e-4?a:atan2(d.y,d.x);\n  t = t<a?a:t>b?b:t;\n  h(v(x+r*cos(t),y+r*sin(t)));\n}\n\n// test distance from point h.p to a line segment going from (x,y) to\n// (x+s,y+t) (z=0).\ni S(f x,f y,f s,f t,q& h) {\n  v a(x,y), d(s,t);\n  f u=(h.p-a)%d/(d%d);\n  h(a+d*U(u));\n}\n\ni P(v n, f d, q& h) { h(h.p-n*(h.p%n-d)); }\n\n// test distance from point p to the text \"mattz\"\nf D(v p, v& n) {\n\n  // initialize our distance query\n  q h(p);\n\n  // encode \"mattz\" as bytecodes\n  i d[] = {\n    1078091840,\n    612515908,\n    -477289338,\n    -2125832120,\n    1117152041,\n    1663926606,\n    1613841054,\n    1618043697,\n    0\n  };\n\n  // interpret bytecodes by calling S() and C() with the appropriate\n  // parameters\n  for (u* c=(u*)d;*c;c+=2) {\n    i o=c[0]>>5, a=c[1]>>5; // o: opcode in 0..7, a: arguments in 0..7\n    f x=c[0]&31, y=c[1]&31, r=M_PI; // x,y are position in 0..31\n    (o<4) ? S(x,y,a*(o&1),a*(o&2)/2,h) : \n      (o&4) ? C(x/2,y/2,1+.5*(a/4),-r*(a&2)/2,r*(a&1),h) : 0;\n   \n  }\n\n  P(v(0,0,1),-.9,h);\n  P(v(0,1,0),-.9,h);\n\n  // if we were asked for a normal, spit it out\n  n=!(p-h.c);\n\n  // return the distance\n  return h.d-.45;\n\n}\n\n// do our raytracing from ray origin o in direction d\nf T(v o, v d) {\n\n  //////////////////////////////////////////////////\n  // first do the sphere tracing for letters\n  \n  f u=0, l=0; // u is dist along ray, l is dist to obj\n  v n;\n\n  while (u<50) \n    if (fabs(l=D(o+d*(u+=.9*l),n))<1e-4){\n      f s=pow(U(n%!(L-d)),40);\n      f w=(.3*U(n%L)+.65)*(1-s)+s;\n      // do ambient occlusion pass\n      f c=0, i=1, a=1, e=.15, k=.9;\n      v h=o+d*u, g;\n      while (++c<6) { \n        f p=e*c;\n        a -= .9*(p-D(h+n*p,g))*(i/=2);\n      }\n      return w*a;\n    }\n  \n  //////////////////////////////////////////////////\n\n  return 0;\n\n}\n\ni main() {\n  v o(10,2,30); // camera\n  i w=720, h=270, x, y=-1;\n  //i w=240, h=90, x, y=-1;\n  //i w=360, h=135, x, y=-1;\n  f s=24.0/w, t; // disp on pixel plane\n  printf(\"P5 %d %d 255\\n\", w, h);\n  while (++y<h) \n    for (x=0;x<w;++x) {\n      v ip(o.x+(x-w/2)*s, o.y-(y-h/2)*s),\n        d = !(ip-o);\n      //printf(\"%c%c%c\", u(c.x), u(c.y), u(c.z));\n      printf(\"%c\", u(T(o,d)*255));\n    }\n}\n"
  },
  {
    "path": "src/miniray_1.1.cpp",
    "content": "#include <stdio.h>\n#include <math.h>\n#include <iostream> \n#define O operator\n#define E return\n\ntypedef int i;\ntypedef float f;\ntypedef unsigned char u;\n\n// vector struct\nstruct v {\n  f x,y,z;\n  v (f a=0, f b=0, f c=0): x(a),y(b),z(c) {}\n  v operator*(f s) { return v(x*s,y*s,z*s); }\n  f operator%(v r) { return x*r.x+y*r.y+z*r.z; }\n  v operator+(v r) { return v(x+r.x,y+r.y,z+r.z); }\n  v operator-(v r) { return *this+r*-1; }\n  v operator!() { return *this*(1/~(*this)); }\n  f operator~() { return sqrt(*this%*this); }\n} L(!v(-.5,2,4)), W(1,1,1), B;\n\n// hit query struct for successive distance queries\nstruct q {\n\n  v p, c; // p: world point and c: closest in geometry\n  f d; // d: distance from p to c\n\n  // construct with large distance\n  q(v P): p(P), d(9e9) {}\n\n  // see if new point n is closer to p than current point c\n  // and modify distances if so\n  i operator()(v n) { \n    f e= ~(p-n);\n    if (e<d) { c=n; d=e; }\n  }\n\n};\n\nf U(f a) { return a<0?0:a>1?1:a; }\n\n// test distance from point h.p to a circular arc centered at point x,\n// y, (z=0) with radius r and angle range given by a & b\ni C(f x, f y, f r, f a, f b, q& h) {\n  f t = atan2(h.p.y-y,h.p.x-x);\n  t = t<a?a:t>b?b:t;\n  h(v(x+r*cos(t),y+r*sin(t)));\n}\n\n// test distance from point h.p to a line segment going from (x,y) to\n// (x+s,y+t) (z=0).\ni S(f x,f y,f s,f t,q& h) {\n  v a(x,y), d(s,t);\n  f u=(h.p-a)%d/(d%d);\n  h(a+d*U(u));\n}\n\ni P(v n, q& h) { h(h.p-n*(h.p%n+.9)); }\n\n// test distance from point p to the text \"mattz\"\nf D(v p, v& n) {\n\n  // initialize our distance query\n  q h(p);\n\n  // encode \"mattz\" as bytecodes\n  i d[] = {\n    1078091840,\n    612515908,\n    -477289338,\n    -2125832120,\n    1117152041,\n    1663926606,\n    1613841054,\n    1618043697,\n    0\n  };\n\n  // interpret bytecodes by calling S() and C() with the appropriate\n  // parameters\n  for (u* c=(u*)d;*c;c+=2) {\n    i o=c[0]>>5, a=c[1]>>5; // o: opcode in 0..7, a: arguments in 0..7\n    f x=c[0]&31, y=c[1]&31, r=M_PI; // x,y are position in 0..31\n    (o<4) ? S(x,y,a*(o&1),a*(o&2)/2,h) : \n      (o&4) ? C(x/2,y/2,1+.5*(a/4),-r*(a&2)/2,r*(a&1),h) : 0;\n   \n  }\n\n  P(v(0,0,1),h);\n  P(v(0,1,0),h);\n\n  // if we were asked for a normal, spit it out\n  n=!(p-h.c);\n\n  // return the distance\n  return h.d-.45;\n\n}\n\n// do our raytracing from ray origin o in direction d\nf T(v o, v d) {\n\n  //////////////////////////////////////////////////\n  // first do the sphere tracing for letters\n  \n  f u=0, l=0; // u is dist along ray, l is dist to obj\n  v n;\n\n  while (u<50) \n    if (fabs(l=D(o+d*(u+=.9*l),n))<1e-4){\n      // do ambient occlusion pass\n      f c=0, a=1, s=pow(U(n%!(L-d)),40);\n      o=o+d*u;\n      while (++c<6) { \n        a -= .8*(.2*c-D(o+n*.2*c,d))/pow(2,c);\n      }\n      return ((.3*U(n%L)+.65)*(1-s)+s)*a;\n    }\n  \n  //////////////////////////////////////////////////\n\n  return 0;\n\n}\n\ni main() {\n  v o(10,2,30); // camera\n  i w=720, h=270, x, y=-1;\n  //i w=240, h=90, x, y=-1;\n  //i w=360, h=135, x, y=-1;\n  f s=24.0/w, t; // disp on pixel plane\n  printf(\"P5 %d %d 255\\n\", w, h);\n  while (++y<h) \n    for (x=0;x<w;++x) {\n      v d =!v((x-w/2)*s, -(y-h/2)*s, -o.z);\n      printf(\"%c\", u(T(o,d)*255));\n    }\n}\n"
  },
  {
    "path": "src/miniray_1.2.cpp",
    "content": "#include <stdio.h>\n#include <math.h>\n#include <iostream> \n#define O operator\n#define E return\n\ntypedef int i;\ntypedef float f;\ntypedef unsigned char u;\n\n// vector struct\nstruct v {\n  f x,y,z;\n  v (f a=0, f b=0, f c=0): x(a),y(b),z(c) {}\n  v operator*(f s) { return v(x*s,y*s,z*s); }\n  f operator%(v r) { return x*r.x+y*r.y+z*r.z; }\n  v operator+(v r) { return v(x+r.x,y+r.y,z+r.z); }\n  v operator-(v r) { return *this+r*-1; }\n  v operator!() { return *this*(1/~(*this)); }\n  f operator~() { return sqrt(*this%*this); }\n  //v operator^(v r) { return v(y*r.z-z*r.y,x*r.z-z*r.x,x*r.y-y*r.x); }\n} L(!v(-1,1,2)), W(1,1,1), B;\n\n// hit query struct for successive distance queries\nstruct q {\n\n  v p, c; // p: world point and c: closest in geometry\n  f d; // d: distance from p to c\n\n  // construct with large distance\n  q(v P): p(P), d(9e9) {}\n\n  // see if new point n is closer to p than current point c\n  // and modify distances if so\n  i operator()(v n) { \n    f e= ~(p-n);\n    if (e<d) { c=n; d=e; }\n  }\n\n};\n\nf U(f a) { return a<0?0:a>1?1:a; }\n\n// test distance from point h.p to a circular arc centered at point x,\n// y, (z=0) with radius r and angle range given by a & b\ni C(f x, f y, f r, f a, f b, q& h) {\n  f t = atan2(h.p.y-y,h.p.x-x);\n  t = t<a?a:t>b?b:t;\n  h(v(x+r*cos(t),y+r*sin(t)));\n}\n\n// test distance from point h.p to a line segment going from (x,y) to\n// (x+s,y+t) (z=0).\ni S(f x,f y,f s,f t,q& h) {\n  v a(x,y), d(s,t);\n  f u=(h.p-a)%d/(d%d);\n  h(a+d*U(u));\n}\n\ni P(v n, q& h) { h(h.p-n*(h.p%n+.9)); }\n\n// test distance from point p to the text \"mattz\"\nf D(v p, v& n) {\n\n  // initialize our distance query\n  q h(p);\n\n  // encode \"mattz\" as bytecodes\n  i d[] = {\n    1078091840,\n    612515908,\n    -477289338,\n    -2125832120,\n    1117152041,\n    1663926606,\n    1613841054,\n    1618043697,\n    0\n  };\n\n  // interpret bytecodes by calling S() and C() with the appropriate\n  // parameters\n  for (u* c=(u*)d;*c;c+=2) {\n    i o=c[0]>>5, a=c[1]>>5; // o: opcode in 0..7, a: arguments in 0..7\n    f x=c[0]&31, y=c[1]&31, r=M_PI; // x,y are position in 0..31\n    (o<4) ? S(x,y,a*(o&1),a*(o&2)/2,h) : \n      (o&4) ? C(x/2,y/2,1+.5*(a/4),-r*(a&2)/2,r*(a&1),h) : 0;\n   \n  }\n\n  P(v(0,0,1),h);\n  P(v(0,1,0),h);\n\n  // if we were asked for a normal, spit it out\n  n=!(p-h.c);\n\n  // return the distance\n  return h.d-.45;\n\n}\n\n// do our raytracing from ray origin o in direction d\nf T(v o, v d) {\n\n  //////////////////////////////////////////////////\n  // first do the sphere tracing for letters\n  \n  f u=0, l=0; // u is dist along ray, l is dist to obj\n  v n;\n\n  while (u<50) \n    if (fabs(l=D(o+d*(u+=.9*l),n))<1e-4){\n      // do ambient occlusion pass\n      f c=0, a=1, s=pow(U(n%!(L-d)),40);\n      o=o+d*u;\n      while (++c<6) { \n        a -= .8*(.2*c-D(o+n*.2*c,d))/pow(2,c);\n      }\n      return ((.3*U(n%L)+.65)*(1-s)+s)*a;\n    }\n  \n  //////////////////////////////////////////////////\n\n  return 0;\n\n}\n\n\ni main() {\n  v c(-2,4,25), z(c-v(8.25,2)), x=!v(5,0,2), y=!v(-2,73,.5);\n  //v c(-2,4,25), z(c-v(8.25,2)), x=v(0,1)^z, y=x^z; \n  //fprintf(stderr, \"x=%f,%f,%f\\n\", x.x, x.y, x.z); x=!x; \n  //fprintf(stderr, \"y=%f,%f,%f\\n\", y.x, y.y, y.z); y=!y;\n  i w=600, h=220, s, t=-1;\n  //i w=300, h=110, s, t=-1;\n  f p=20.0/w;\n  printf(\"P5 %d %d 255\\n\", w, h);\n  while (++t<h) \n    for (s=0;s<w;++s) {\n      v d = !(x*(s-w/2)*p - y*(t-h/2)*p - z);\n      printf(\"%c\", u(T(c,d)*255));\n    }\n}\n"
  },
  {
    "path": "src/miniray_1.3.cpp",
    "content": "#include <stdio.h>\n#include <math.h>\n#define O operator\n#define E return\n\ntypedef float f;\n\n// vector struct\nstruct v {\n  f x,y,z;\n  v (f a=0, f b=0, f c=0): x(a),y(b),z(c) {}\n  v operator*(f s) { return v(x*s,y*s,z*s); }\n  f operator%(v r) { return x*r.x+y*r.y+z*r.z; }\n  v operator+(v r) { return v(x+r.x,y+r.y,z+r.z); }\n  v operator-(v r) { return *this+r*-1; }\n  v operator!() { return *this*(1/~(*this)); }\n  f operator~() { return sqrt(*this%*this); }\n  //v operator^(v r) { return v(y*r.z-z*r.y,x*r.z-z*r.x,x*r.y-y*r.x); }\n} L(!v(-1,1,2));\n\ntypedef unsigned char u;\ntypedef int i;\n\n// hit query struct for successive distance queries\nstruct q: v {\n\n  // *this stores point being queried\n  v c; // c: closest in geometry\n  f d; // d: distance from p to c\n\n  // construct with large distance\n  q(v P): v(P), d(99) {}\n\n  // see if new point n is closer to p than current point c\n  // and modify distances if so\n  i operator()(v n) { \n    f e= ~(*this-n);\n    if (e<d) { c=n; d=e; }\n  }\n\n};\n\nf U(f a) { return a<0?0:a>1?1:a; }\n\n// test distance from point h to a circular arc centered at point x,\n// y, (z=0) with radius r and angle range given by a & b\ni C(f x, f y, f r, f a, f b, q& h) {\n  f t = atan2(h.y-y,h.x-x);\n  t = t<a?a:t>b?b:t;\n  h(v(x+r*cos(t),y+r*sin(t)));\n}\n\n// test distance from point h to a line segment going from (x,y) to\n// (x+s,y+t) (z=0).\ni S(f x,f y,f s,f t,q& h) {\n  v a(x,y), d(s,t);\n  f u=(h-a)%d/(d%d);\n  h(a+d*U(u));\n}\n\ni P(v n, q& h) { h(h-n*(h%n+.9)); }\n\n// test distance from point p to the text \"mattz\"\nf D(v p, v& n) {\n\n  // initialize our distance query\n  q h(p);\n\n  // encode \"mattz\" as bytecodes\n  u d[] = \"@`B@D@\\x82$\\x86$\\x8d\\xe3H`J\\x81)c\\x96\"\"BN\\x81-c\\x9e\"\"B1`1cq`\";\n\n  // interpret bytecodes by calling S() and C() with the appropriate\n  // parameters\n  for (u* c=d;*c;c+=2) {\n    i o=c[0]>>5, a=c[1]>>5; // o: opcode in 0..7, a: arguments in 0..7\n    f x=c[0]&31, y=c[1]&31, r=M_PI; // x,y are position in 0..31\n    (o<4) ? S(x,y,a*(o&1),a*(o&2)/2,h) : \n      C(x/2,y/2,1+.5*(a/4),-r*(a&2)/2,r*(a&1),h);\n  }\n\n  P(v(0,0,1),h);\n  P(v(0,1),h);\n\n  // if we were asked for a normal, spit it out\n  n=!(p-h.c);\n\n  // return the distance\n  return h.d-.45;\n\n}\n\n// do our raytracing from ray origin o in direction d\nf T(v o, v d) {\n\n  //////////////////////////////////////////////////\n  // first do the sphere tracing for letters\n  \n  f u=0, l=0; // u is dist along ray, l is dist to obj\n  v n;\n\n  while (u<50) \n    if (fabs(l=D(o+d*(u+=.9*l),n))<1e-4){\n      // do ambient occlusion pass\n      f c=0, a=1, s=pow(U(n%!(L-d)),80);\n      o=o+d*u;\n      while (++c<6) { \n        a -= .8*(.2*c-D(o+n*.2*c,d))/pow(2,c);\n      }\n      return ((.3*U(n%L)+.65)*(1-s)+s)*a;\n    }\n  \n  //////////////////////////////////////////////////\n\n  return 0;\n\n}\n\n\ni main() {\n  //v c(-2,4,25), z(c-v(8.25,2)), x=v(0,1)^z, y=x^z; \n  //fprintf(stderr, \"x=%f,%f,%f\\n\", x.x, x.y, x.z); x=!x; \n  //fprintf(stderr, \"y=%f,%f,%f\\n\", y.x, y.y, y.z); y=!y;\n  i t=-1;\n  puts(\"P5 600 220 255\");\n  while (++t<220) \n    for (i s=0;s<600;++s) {\n      putchar(255*T(v(-2,4,25),\n                    !(!v(5,0,2)*(s-300)*.034 - \n                      !v(-2,73)*(t-110)*.034 +\n                      v(10.25,-2,-25))));\n    }\n}\n"
  },
  {
    "path": "src/miniray_1.4.cpp",
    "content": "#include <stdio.h>\n#include <math.h>\n#define O operator\n#define E return\n\ntypedef float f;\n\n// vector struct\nstruct v {\n  f x,y,z;\n  v (f a=0, f b=0, f c=0): x(a),y(b),z(c) {}\n  v operator*(f s) { return v(x*s,y*s,z*s); }\n  f operator%(v r) { return x*r.x+y*r.y+z*r.z; }\n  v operator+(v r) { return v(x+r.x,y+r.y,z+r.z); }\n  v operator-(v r) { return *this+r*-1; }\n  v operator!() { return *this*(1/~*this); }\n  f operator~() { return sqrt(*this%*this); }\n  //v operator^(v r) { return v(y*r.z-z*r.y,x*r.z-z*r.x,x*r.y-y*r.x); }\n} L(!v(-1,1,2));\n\ntypedef unsigned char u;\ntypedef int i;\n\n// hit query struct for successive distance queries\nstruct q: v {\n\n  // *this stores point being queried\n  v c; // c: closest in geometry\n  f d; // d: distance from p to c\n\n  // construct with large distance\n  q(v P): v(P), d(99) {}\n\n  // see if new point n is closer to p than current point c\n  // and modify distances if so\n  i operator()(v n) { \n    f e= ~(*this-n);\n    if (e<d) { c=n; d=e; }\n  }\n\n};\n\nf U(f a) { return a<0?0:a>1?1:a; }\n\n// test distance from point h to a circular arc centered at point x,\n// y, (z=0) with radius r and angle range given by a & b\n//i C(f x, f y, f r, f a, f b, q& h) {\n//  f t = atan2(h.y-y,h.x-x);\n//  t = t<a?a:t>b?b:t;\n//  h(v(x+r*cos(t),y+r*sin(t)));\n//}\n\n// test distance from point h to a line segment going from (x,y) to\n// (x+s,y+t) (z=0).\n//i S(f x,f y,f s,f t,q& h) {\n//v a(x,y), d(s,t);\n//  h(a+d*U((h-a)%d/(d%d)));\n//}\n\n//i P(v n, q& h) { h(h-n*(h%n+.9)); }\n\n// test distance from point p to the text \"mattz\"\nf D(v p, v& n) {\n\n  // initialize our distance query\n  q h(p);\n\n  // encode \"mattz\" as bytecodes\n  u d[] = \"`@@B@D$\\x82$\\x86\\xe3\\x8d`H\\x81Jc)B\\x96\\x81Nc-B\\x9e`1c1`q\";\n\n  // interpret bytecodes by calling S() and C() with the appropriate\n  // parameters\n  for (u* c=d;*c;c+=2) {\n    i o=c[1]>>5, a=*c>>5; // o: opcode in 0..7, a: arguments in 0..7\n    f x=c[1]&31, y=*c&31; // x,y are position in 0..31\n    //(o<4) ? S(x,y,a*(o&1),a*(o&2)/2,h) : \n    //C(x/2,y/2,1+.5*(a/4),-r*(a&2)/2,r*(a&1),h);\n    if (o<4) {\n      v k(x,y), d(a*(o&1),a*(o&2)/2);\n      h(k+d*U((h-k)%d/(d%d)));\n    } else {\n      f P=M_PI, l=-P*(a&2)/2, u=P*(a&1), \n        r=1+.5*(a/4), t=atan2(h.y-y/2,h.x-x/2);\n      t = t<l?l:t>u?u:t;\n      h(v(x/2+r*cos(t),y/2+r*sin(t)));\n      //C(x/2,y/2,1+.5*(a/4),-r*(a&2)/2,r*(a&1),h);\n    }\n  }\n\n  n=v(0,0,1); h(h-n*(h%n+.9));\n  n=v(0,1); h(h-n*(h%n+.9));\n\n  //P(v(0,0,1),h);\n  //P(v(0,1),h);\n\n  // spit out the normal\n  n=!(p-h.c);\n\n  // return the distance\n  return h.d-.45;\n\n}\n\n// do our raytracing from ray origin o in direction d\nf T(v o, v d) {\n\n  //////////////////////////////////////////////////\n  // first do the sphere tracing for letters\n  \n  f u=0, l=0; // u is dist along ray, l is dist to obj\n  v n;\n\n  while (u<50) \n    if (fabs(l=D(o+d*(u+=.9*l),n))<1e-4){\n      // do ambient occlusion pass\n      f c=0, a=1, s=pow(U(n%!(L-d)),80);\n      o=o+d*u;\n      while (++c<6)  \n        a -= .8*(.2*c-D(o+n*.2*c,d))/pow(2,c);\n      return ((.3*U(n%L)+.65)*(1-s)+s)*a;\n    }\n  \n  //////////////////////////////////////////////////\n\n  return 0;\n\n}\n\n\ni main() {\n  //v c(-2,4,25), z(c-v(8.25,2)), x=v(0,1)^z, y=x^z; \n  //fprintf(stderr, \"x=%f,%f,%f\\n\", x.x, x.y, x.z); x=!x; \n  //fprintf(stderr, \"y=%f,%f,%f\\n\", y.x, y.y, y.z); y=!y;\n  i t=-111;\n  puts(\"P5 600 220 255\");\n  while (++t<110) \n    for (i s=-300;s<300;++s) {\n      putchar(255*T(v(-2,4,25),\n                    !((!v(5,0,2)*s - \n                       !v(-2,73)*t)*.034 +\n                      v(10.25,-2,-25))));\n    }\n}\n"
  },
  {
    "path": "src/miniray_1.4_commented.cpp",
    "content": "//////////////////////////////////////////////////////////////////////\n// This is the \"verbose\" version of an obfuscated business card \n// sized raytracer.\n//\n// Compile this with full optimization and pipe the output to a file\n// named \"mattz.pgm\"\n\n#include <stdio.h>\n#include <math.h>\n#define O operator\n#define E return\n\n// Start by saving some space:\ntypedef float f;\ntypedef unsigned char u;\ntypedef int i;\n\n//////////////////////////////////////////////////////////////////////\n// A basic vector class. Note all vector operations are overloaded\n// single character operators -- no \"named\" methods. Thanks, Bjarne!\n\nstruct v {\n\n  // Just hold x,y,z.\n  f x,y,z;\n\n  // Construct with 1, 2, or 3 elements\n  v (f a=0, f b=0, f c=0): x(a),y(b),z(c) {}\n\n  // Multiplication by scalar.\n  v operator*(f s) { return v(x*s,y*s,z*s); }\n\n  // Dot product\n  f operator%(v r) { return x*r.x+y*r.y+z*r.z; }\n\n  // Vector addition\n  v operator+(v r) { return v(x+r.x,y+r.y,z+r.z); }\n\n  // Vector subtraction (defined in terms of multiplication by -1 and\n  // addition to save space).\n  v operator-(v r) { return *this+r*-1; }\n\n  // Return a normalized version of this vector.\n  v operator!() { return *this*(1/~*this); }\n\n  // Return the length of this vector.\n  f operator~() { return sqrt(*this%*this); }\n\n} \n\n// The vector L holds the light direction in world space.  Yes, you\n// can declare a variable in the same statement as a class\n// declaration.\nL(!v(-1,1,2));\n\n\n//////////////////////////////////////////////////////////////////////\n// A structure for distance queries that derives from the vector\n// class. Given an arbitrary point in the world, store the closest\n// point in the scene geometry, along with the distance from world\n// point to scene point. This structure is updated several times\n// as we test distances to various scene primitives.\n//\n// The underlying vector (base class) stores the arbitrary world\n// point.\n\nstruct q: v {\n\n  // Closest point in scene geometry\n  v c;\n\n  // Distance from world point to scene point\n  f d;\n\n  // Construct with a sufficiently large distance.\n  q(v P): v(P), d(99) {}\n\n  // Check to see if point n in the scene geometry is closer than\n  // current closest point c. If so, set c and d.\n  // \n  // It's fewer characters to return an int than a void, so we take \n  // the hit and don't return anything from this method (generates\n  // a warning in g++, oh well).\n  i operator()(v n) { \n    f e= ~(*this-n);\n    if (e<d) { c=n; d=e; }\n  }\n\n};\n\n//////////////////////////////////////////////////////////////////////\n// Clamp any float to the [0,1] unit interval.\n\nf U(f a) { return a<0?0:a>1?1:a; }\n\n//////////////////////////////////////////////////////////////////////\n// Test the distance from the point p to the scene, and store the\n// scene normal (normalized difference between p and closest point in\n// the scene) in n.\n\nf D(v p, v& n) {\n\n  // Initialize our distance query h.\n  q h(p);\n\n  // Encode the letters \"mattz\", see below for explanation:\n  u d[] = \"`@@B@D$\\x82$\\x86\\xe3\\x8d`H\\x81Jc)B\\x96\\x81Nc-B\\x9e`1c1`q\";\n\n  // Interpret bytecodes by iterating over d in 2-byte chunks.\n  for (u* c=d;*c;c+=2) {\n\n    // Extract o, a, x, y from the current two bytes:\n    //\n    //   o is a 3-bit opcode that stores the current geometry type\n    //   (line segment or arc)\n    //\n    //   a is a 3-bit argument whose interpretation depends on whether\n    //   we are a line segment or arc\n    //\n    //   x and y are 5-bit scene coordinates.\n    //\n    i o=c[1]>>5, a=*c>>5; \n    f x=c[1]&31, y=*c&31; \n\n    // Check if the high bit of o is set.\n\n    if (o<4) { // High bit not set.\n\n      // The current primitive is a line segment extending\n      // from (x,y) to (x+dx, y+dy), where:\n      //\n      //   dx = a if the low bit of o is set, otherwise zero.\n      //\n      //   dy = a if the middle bit of o is set, otherwise zero.\n      //\n      // Here, k stores the point (x,y), d stores the vector (dx,dy)\n      //\n      v k(x,y), d(a*(o&1),a*(o&2)/2);\n\n      // Compute the closest point along the line segment and\n      // feed it to the distance query. \n      h(k+d*U((h-k)%d/(d%d)));\n\n    } else { // High bit is set.\n\n      // The current primitive is an arc centered around\n      // (x,y) with starting angle l, ending angle u,\n      // and radius r, where\n      //\n      //   l = -M_PI if the middle bit of a is set, otherwise 0.\n      //   \n      //   u = M_PI if the low bit of a is set, otherwise 0.\n      //\n      //   r = 1.5 if the high bit of a is set, otherwise 1.\n      //\n      // Also compute t, the angle of the point p with respect to the\n      // arc's center.\n      //\n      f P=M_PI, l=-P*(a&2)/2, u=P*(a&1), \n        r=1+.5*(a/4), t=atan2(h.y-y/2,h.x-x/2);\n\n      // Clamp t to the range given.\n      t = t<l?l:t>u?u:t;\n\n      // Compute the point along the arc closest to p (just given by\n      // the angle t and radius r), and feed it to the distance query.\n      h(v(x/2+r*cos(t),y/2+r*sin(t)));\n\n    } // Done with current primitive\n\n  } // Looping through primitives\n\n  // Find the projections of point p onto the wall and floor planes,\n  // and feed them to the distance query.\n  n=v(0,0,1); h(h-n*(h%n+.9));\n  n=v(0,1); h(h-n*(h%n+.9));\n\n  // Compute the normal n.\n  n=!(p-h.c);\n\n  // Return the distance -- we subtract off a radius of .45 to give\n  // everything some dimension (otherwise all primitives would be\n  // infinitely thin and we would just see the planes).\n  return h.d-.45;\n\n}\n\n//////////////////////////////////////////////////////////////////////\n// Trace a ray from origin o along direction d, and return the scene\n// brightness at the intersection. Instead of analytic ray tracing,\n// this is actually \"sphere tracing\" by using the distance to closest\n// point in scene to lower-bound how far we can step along the ray.\n\nf T(v o, v d) {\n\n  // u holds the distance along the ray, l holds the distance to\n  // closest object.\n  f u=0, l=0;\n\n  // n holds the normal (normalized difference of ray point minus\n  // closest scene point).\n  v n;\n\n  // March along the ray:\n  while (u<50) \n\n    // Get the distance D from the ray point to the scene geometry.\n    // If it is less than a threshold, then we have intersected the scene,\n    // otherwise increase the distance along the ray by most of l:\n    if (fabs(l=D(o+d*(u+=.9*l),n))<1e-4){\n\n      // Ok, we have intersected. It's time to compute lighting and\n      // ambient occlusion now. At this point it would be instructive\n      // to look at the linked PDF here:\n      //\n      //   http://iquilezles.org/www/material/nvscene2008/nvscene2008.htm\n      //\n      // Basically, we're going to use the distance function D to get an\n      // idea of how much \"clutter\" there is as we march away from the \n      // intersecting point along the normal n.  \n      //\n      // Our variables:\n      //\n      //   c is just a counter that counts steps along the normal.\n      //\n      //   a is going to track our ambient occlusion (lower value =\n      //   more occluded)\n      //\n      //   s is the specular contribution (Phong shading model).\n      //\n      f c=0, a=1, s=pow(U(n%!(L-d)),80);\n\n      // We reset o to be the point of intersection instead of the ray\n      // origin from here on out.  Also, we're clobbering d in the call\n      // to D below.\n      o=o+d*u;\n\n      // Take 5 steps along the normal:\n      while (++c<6)  \n\n        // OK, we are comparing two distances here:\n        //\n        //   .2*c is the distance along the normal from the point of\n        //   intersection.\n        //\n        //   The D(...) subexpression is the distance to closest point\n        //   in the scene. \n        //\n        // If the point of intersection was the closest thing, then\n        // the difference below should be zero and there is no\n        // occlusion happening.\n        //\n        // However, if there's non-convex geometry in that region, the\n        // D(...) thing will be less than the .2*c thing and we end up\n        // contributing to a. Each time we take a step along the\n        // normal, we reduce the \"importance\" of the AO computation by\n        // a factor of 2 (occlusion at larger distances matter\n        // exponentially less).\n        //\n        a -= .8*(.2*c-D(o+n*.2*c,d))/pow(2,c);\n      \n      // Do the lighting and modulate the entire lighting computation by a:\n      //\n      // Inside the parentheses:\n      //\n      //   Basically if s is zero, we are totally lambertian with a minimum\n      //   brightness of .65 and a maximum brightness of 0.95\n      //\n      //   If s is one, then we are totally white.\n      //\n      //   We use the specular contribution to modulate between\n      //   lambertian and total whiteness.\n      //\n      return ((.3*U(n%L)+.65)*(1-s)+s)*a;\n\n    } // End marching along the ray\n  \n  // The ray missed the scene entirely (shouldn't happen), so return\n  // zero brightness. Probably could just remove this statement\n  // and pick up another warning.\n  return 0;\n\n}\n\n//////////////////////////////////////////////////////////////////////\n// Main function just prints a header and iterates through the image \n// pixels.\n\ni main() {\n\n  // Output the portable graymap header (binary version).\n  puts(\"P5 600 220 255\"); // * size encoded into the string\n\n  i t=-111; // * t holds the vertical pixel coord.\n\n  while (++t<110) // * \n\n    for (i s=-300;s<300;++s) { // * s holds the horiz. coord.\n\n      // Get the brightness of the pixel as a float in 0,1 and output\n      // the character.  View transformation? Never heard of it.  Naw,\n      // let's just directly encode our camera position and viewing\n      // direction as inline variables. \n      //\n      // If you wanted to resize the output image, you'd have to change\n      // all the marked lines (*) to get the output to scale uniformly.\n      putchar(255*T(v(-2,4,25),\n                    !((!v(5,0,2)*s - \n                       !v(-2,73)*t)*.034 + // * .034 is a pixel scaling factor\n                      v(10.25,-2,-25))));\n    }\n\n  // If we were good citizens, we'd return something here. Oh well.\n\n}\n"
  },
  {
    "path": "src/miniray_2.0.cpp",
    "content": "//////////////////////////////////////////////////////////////////////\n// This is the \"verbose\" version of an obfuscated business card \n// sized raytracer. \n//\n// Compile this with full optimization and pipe the output to a file\n// named \"mattz.pgm\"\n\n#include <stdio.h>\n#include <math.h>\n\n// Start by saving some space:\n#define O operator\n#define E return\n\ntypedef float f;\n\n//////////////////////////////////////////////////////////////////////\n// A basic vector class. Note all vector operations are overloaded\n// single character operators -- no \"named\" methods. Thanks, Bjarne!\n\nstruct v {\n\n  // Just hold x,y,z.\n  f x, y, z;\n\n  // Construct with 1, 2, or 3 elements\n  v (f a=0, f b=0, f c=0): x(a), y(b), z(c) {}\n\n  // Multiplication by scalar.\n  v operator*(f s) { return v(x*s, y*s, z*s); }\n\n  // Dot product\n  f operator%(v r) { return x*r.x + y*r.y + z*r.z; }\n\n  // Return a normalized version of this vector.\n  v operator!() { return *this*(1/sqrt(*this%*this)); }\n\n  // Vector addition\n  v operator+(v r) { return v(x+r.x, y+r.y, z+r.z); }\n\n  // Vector subtraction (defined in terms of multiplication by -1 and\n  // addition to save space).\n  v operator-(v r) { return *this+r*-1; }\n\n\n} \n\n// The vector L holds the light direction in world space. Defining it\n// right after the class declaration saves us a character or two later\n// on.\nL(!v(-1,1,2));\n\n//////////////////////////////////////////////////////////////////////\n// Clamp any float to the [0,1] unit interval.\n\nf U(f a) { return a<0?0:a>1?1:a; }\n\n//////////////////////////////////////////////////////////////////////\n// A helper function for distance queries. The scene is broken up into\n// a number of primitives. For some point p, we cycle through all the\n// primitives to see which one is closest to p, and this function is\n// called once per primitive. Variables in this function:\n//\n//  n: the nearest point on the current primitive to p\n//  j: the \"color\" of the current primitive\n// \n//  c: the closest point to p on any primitive found so far\n//  d: the distance between p and c\n//  m: the \"color\" of the closest primitive identified so far\n// \n// The implementation is dead simple: if the distance between p and n\n// is less than d, we simply update c, d, and m.\n\nf Q(v p, v n, v& c, f& d, f& m, f j=1) {\n\n  f e = sqrt((p-n)%(p-n));\n\n  if (e<d) { c=n; d=e; m=j; }\n\n  // Return values are overrated.\n\n}\n\n//////////////////////////////////////////////////////////////////////\n// Test the distance from the point p to the scene, and store the\n// scene normal (normalized difference between p and closest point in\n// the scene) in n, and the \"color\" of the closest primitive in m.\n\nf D(v p, v& n, f& m) {\n\n  // C, D, m are the variables associated with the distance query\n  // function above.\n  v C;\n  f D=99;\n  m=1;\n\n  // Encode the letters \"mattz\", see below for explanation:\n  unsigned char *c, \n    d[] = \"@B\\xe3\\x8d`H\\x81Jc)B\\x96\\x81Nc-B\\x9e`1c1`q@D$\\x82$\\x86`@\";\n\n  // Interpret bytecodes by iterating over d in 2-byte chunks.\n  for (c=d;*c;c+=2) {\n\n    // Extract o, a, x, y from the current two bytes:\n    //\n    //   o is a 3-bit opcode that stores the current geometry type\n    //   (line segment or arc)\n    //\n    //   a is a 3-bit argument whose interpretation depends on whether\n    //   we are a line segment or arc\n    //\n    //   x and y are 5-bit scene coordinates.\n    //\n    int o=c[1]>>5, a=*c>>5; \n    f x=c[1]&31, y=*c&31; \n\n    if (o>3) { // High bit is set\n\n      // The current primitive is an arc centered around\n      // (x,y) with starting angle l, ending angle u,\n      // and radius r, where\n      //\n      //   l = -M_PI if the middle bit of a is set, otherwise 0.\n      //   \n      //   u = M_PI if the low bit of a is set, otherwise 0.\n      //\n      //   r = 1.5 if the high bit of a is set, otherwise 1.\n      //\n      // Also compute t, the angle of the point p with respect to the\n      // arc's center.\n      //\n      f r=.5*(a/4)+1, t=atan2(p.y-y/2,p.x-x/2), \n        P=M_PI, l=-P*(a&2)/2, u=P*(a&1);\n\n      // Clamp t to the range given.\n      t = t<l?l:t>u?u:t;\n\n      // Compute the point along the arc closest to p (just given by\n      // the angle t and radius r), and feed it to the distance query.\n      Q(p,v(r*cos(t)+x/2,r*sin(t)+y/2),C,D,m,.7);\n\n    } else { // High bit not set\n\n      // The current primitive is a line segment extending\n      // from (x,y) to (x+dx, y+dy), where:\n      //\n      //   dx = a if the low bit of o is set, otherwise zero.\n      //\n      //   dy = a if the middle bit of o is set, otherwise zero.\n      //\n      // Here, k stores the point (x,y), d stores the vector (dx,dy)\n      //\n      v k(x,y), d(a*(o&1),a*(o&2)/2);\n\n      // Compute the closest point along the line segment and\n      // feed it to the distance query. \n      Q(p,k+d*U((p-k)%d/(d%d)),C,D,m,.7);\n\n    } // Done with current primitive\n\n  } // Looping though primitives\n\n  // Find the projections of point p onto the wall and floor planes,\n  // and feed them to the distance query.\n  n=v(0,1); Q(p,p-n*(p%n+.9),C,D,m);\n  n=v(0,0,1); Q(p,p-n*(p%n+.9),C,D,m);\n\n  // Compute the normal n.\n  n=!(p-C);\n\n  // Return the distance -- we subtract off a radius of .45 to give\n  // everything some dimension (otherwise all primitives would be\n  // infinitely thin and we would only see the planes).\n  return D-.45;\n\n}\n\n//////////////////////////////////////////////////////////////////////\n// Trace a ray from origin o along direction d, and return the scene\n// brightness at the intersection. Instead of analytic ray tracing,\n// this is actually \"sphere tracing\" by using the distance to closest\n// point in scene to lower-bound how far we can step along the ray.\n// Returns the scene color at the point of intersection.\n\nv T(v o, v d) {\n\n  // Some local variables:\n  //   u: distance along the ray\n  //   l: distance to closest object at u\n  //   m: primitive \"color\"\n  //   c: a counter\n  //   a: ambient occlusion parameter\n  //\n  f u=0, l=0, m=0, c=0, a=1; \n\n  // n holds the normal returned by the distance query above\n  v n;\n\n  // March along the ray:\n  while (u<50) \n\n    // Get the distance D from the ray point to the scene geometry.\n    // If it is less than a threshold, then we have intersected the scene,\n    // otherwise increase the distance along the ray by most of l:\n    if (fabs(l=D(o+d*(u+=l),n,m))<1e-4){\n\n      // Ok, we have intersected! Now compute lighting, which consists\n      // of three terms: a Lambertian term, a specular term, and ambient\n      // occlusion.\n\n      // s is specular lighting component\n      f s=pow(U(n%!(L-d)),80),w;\n\n      // update o to put it at the point of intersection\n      o=o+d*u;\n\n      // It's time to compute ambient occlusion now. At this point it\n      // would be instructive to look at the linked PDF here:\n      //\n      //   http://iquilezles.org/www/material/nvscene2008/nvscene2008.htm\n      //\n      // Basically, we're going to use the distance function D to get an\n      // idea of how much \"clutter\" there is as we march away from the \n      // intersecting point along the normal n.  \n      //\n      // Take 5 steps along the normal:\n      //\n      while (++c<6)  \n\n        // OK, we are comparing two distances here:\n        //\n        //   .2*c is the distance along the normal from the point of\n        //   intersection.\n        //\n        //   The D(...) subexpression is the distance to closest point\n        //   in the scene. \n        //\n        // If the point of intersection was the closest thing, then\n        // the difference below should be zero and there is no\n        // occlusion happening.\n        //\n        // However, if there's non-convex geometry in that region, the\n        // D(...) thing will be less than the .2*c thing and we end up\n        // contributing to a. Each time we take a step along the\n        // normal, we reduce the \"importance\" of the AO computation by\n        // a factor of 2 (occlusion at larger distances matter\n        // exponentially less).\n        //\n        a -= (c/5-D(o+n*.2*c,d,w))/pow(2,c);\n\n      // Do all the lighting now:\n      //\n      //   v(m,m,1) is the color (white or blue)\n      //\n      //   U(n%L)/3+.65 is a blend of 0.33 Lambertian and 0.65\n      //   ambient, and modulates the color.\n      //\n      //   So then we take the modulated color, and use the specular\n      //   term to linearly interpolate between that and white\n      //   (totally fake specular lighting).\n      //\n      //   Finally we take that entire thing and darken it up with\n      //   the ambient occlusion term that we computed above.\n      //\n      return (v(m,m,1)*(U(n%L)/3+.65)*(1-s) + v(1,1,1)*s)*a;\n\n    }\n  \n  // Return values are overrated.\n\n}\n\n//////////////////////////////////////////////////////////////////////\n// Main function just prints a header and iterates through the image \n// pixels.\n\nint main() {\n\n\n  // t holds the vertical pixel coordinate\n  f t=-111;\n\n  // Output the portable pixmap header (binary version).\n  puts(\"P6 600 220 255\");\n\n  // For each row:\n  while (++t<110) \n\n    // For each column:\n    // s holds the horizontal pixel coordinate\n    for (f s=-300;s<300;++s) {\n\n      // Get the color of the pixel as a float with components in\n      // [0,1] and scale it into [0,255].  View transformation? Never\n      // heard of it.  Naw, let's just directly encode our camera\n      // position and viewing direction as inline variables.\n      // \n      v c = T(v(-2,4,25),\n              !((!v(5,0,2)*s - \n                 !v(-2,73)*t)*.034 +\n                v(10.25,-2,-25)))*255;\n\n      // Output each channel as a character.\n      putchar(c.x);\n      putchar(c.y);\n      putchar(c.z);\n\n    } // for each column\n\n}\n"
  },
  {
    "path": "src/miniray_2.1.cpp",
    "content": "#include <stdio.h>\n#include <math.h>\n#define O operator\n#define E return\n\n//////////////////////////////////////////////////////////////////////\n// This is the \"verbose\" version of an obfuscated business card \n// sized raytracer. \n//\n// Compile this with full optimization and pipe the output to a file\n// named \"mattz.pgm\"\n\n// Start by saving some space:\ntypedef float f;\n\n//////////////////////////////////////////////////////////////////////\n// A basic vector class. Note all vector operations are overloaded\n// single character operators -- no \"named\" methods. Thanks, Bjarne!\n\nstruct v {\n\n  // Just hold x,y,z.\n  f x, y, z;\n\n  // Construct with 1, 2, or 3 elements\n  v (f a=0, f b=0, f c=0): x(a), y(b), z(c) {}\n\n  // Multiplication by scalar.\n  v operator*(f s) { return v(x*s, y*s, z*s); }\n\n  // Dot product\n  f operator%(v r) { return x*r.x + y*r.y + z*r.z; }\n\n  // Return a normalized version of this vector.\n  v operator!() { return *this*(1/sqrt(*this%*this)); }\n\n  // Vector addition\n  v operator+(v r) { return v(x+r.x, y+r.y, z+r.z); }\n\n  // Vector subtraction (defined in terms of multiplication by -1 and\n  // addition to save space).\n  v operator-(v r) { return *this+r*-1; }\n\n\n} \n\n// The vector L holds the light direction in world space. Defining it\n// right after the class declaration saves us a character or two later\n// on.\nL(!v(-1,1,2));\n\n//////////////////////////////////////////////////////////////////////\n// Clamp any float to the [0,1] unit interval.\n\nf U(f a) { return a<0?0:a>1?1:a; }\n\n//////////////////////////////////////////////////////////////////////\n// A helper function for distance queries. The scene is broken up into\n// a number of primitives. For some point p, we cycle through all the\n// primitives to see which one is closest to p, and this function is\n// called once per primitive. Variables in this function:\n//\n//  c: the closest point on the current primitive to p\n//  m: the \"material\" of the current primitive\n// \n//  C: the closest point to p on any primitive found so far\n//  D: the distance between p and c\n//  M: the \"material\" of the closest primitive identified so far\n// \n// The implementation is dead simple: if the distance between p and c\n// is less than D, we simply update C, D, and M.\n\nf Q(v p, v c, v& C, f& D, f& M, f m=1) {\n\n  f d = sqrt((p-c)%(p-c));\n\n  if (d<D) { C=c; D=d; M=m; }\n\n  // Return values are overrated: it's just less characters to have\n  // this return float than void.\n\n}\n\n//////////////////////////////////////////////////////////////////////\n// Test the distance from the point p to the scene, and store the\n// scene normal (normalized difference between p and closest point in\n// the scene) in n, and the \"material\" of the closest primitive in m.\n//\nf D(v p, v& n, f& M) {\n\n  // C, D, M are the variables associated with the distance query\n  // function above.\n  //\n  v C;\n  f D=99;\n  M=1;\n\n  // Encode the letters \"mattz\", see below for explanation:\n  unsigned char *b, \n    B[] = \"@B\\xe3\\x8d`H\\x81Jc)B\\x96\\x81Nc-B\\x9e`1c1`q@D$\\x82$\\x86`@\";\n\n  // Interpret bytecodes by iterating over B in 2-byte chunks.\n  for (b=B;*b;b+=2) {\n\n    // Extract o, a, x, y from the current two bytes:\n    //\n    //   o is a 3-bit opcode that stores the current geometry type\n    //   (line segment or arc)\n    //\n    //   a is a 3-bit argument whose interpretation depends on whether\n    //   we are a line segment or arc\n    //\n    //   x and y are 5-bit scene coordinates.\n    //\n    int o=b[1]>>5, a=*b>>5; \n    f x=b[1]&31, y=*b&31; \n\n    if (o>3) { // High bit is set\n\n      // The current primitive is an arc centered around\n      // (x,y) with starting angle l, ending angle u,\n      // and radius r, where\n      //\n      //   l = -M_PI if the middle bit of a is set, otherwise 0.\n      //   \n      //   u = M_PI if the low bit of a is set, otherwise 0.\n      //\n      //   r = 1.5 if the high bit of a is set, otherwise 1.\n      //\n      // Also compute t, the angle of the point p with respect to the\n      // arc's center.\n      //\n      f r=.5*(a/4)+1, t=atan2(p.y-y/2,p.x-x/2), \n        P=M_PI, l=-P*(a&2)/2, u=P*(a&1);\n\n      // Clamp t to the range given.\n      t = t<l?l:t>u?u:t;\n\n      // Compute the point along the arc closest to p (just given by\n      // the angle t and radius r), and feed it to the distance query.\n      Q(p,v(r*cos(t)+x/2,r*sin(t)+y/2),C,D,M,.7);\n\n    } else { // High bit not set\n\n      // The current primitive is a line segment extending\n      // from (x,y) to (x+dx, y+dy), where:\n      //\n      //   dx = a if the low bit of o is set, otherwise zero.\n      //\n      //   dy = a if the middle bit of o is set, otherwise zero.\n      //\n      // Here, k stores the point (x,y), d stores the vector (dx,dy)\n      //\n      v k(x,y), d(a*(o&1),a*(o&2)/2);\n\n      // Compute the closest point along the line segment and\n      // feed it to the distance query. \n      Q(p,k+d*U((p-k)%d/(d%d)),C,D,M,.7);\n\n    } // Done with current primitive\n\n  } // Looping though primitives\n\n  // Find the projections of point p onto the wall and floor planes,\n  // and feed them to the distance query.\n  n=v(0,1); Q(p,p-n*(p%n+.9),C,D,M);\n  n=v(0,0,1); Q(p,p-n*(p%n+.9),C,D,M);\n\n  // Compute the normal n.\n  n=!(p-C);\n\n  // Return the distance -- we subtract off a radius of .45 to give\n  // everything some dimension (otherwise all primitives would be\n  // infinitely thin and we would only see the planes).\n  return D-.45;\n\n}\n\n\n//////////////////////////////////////////////////////////////////////\n// Main function just prints a header and iterates through the image \n// pixels.\n\nint main() {\n\n\n  // y holds the vertical pixel coordinate\n  f y=-111;\n\n  // Output the portable pixmap header (binary version).\n  puts(\"P6 600 220 255\");\n\n  // For each row:\n  while (++y<110) \n\n    // For each column:\n    // x holds the horizontal pixel coordinate\n    for (f x=-300;x<300;++x) {\n\n      // Trace a ray from origin o along direction d, and compute the\n      // scene color at the intersection. Instead of analytic ray\n      // tracing, this is actually \"sphere tracing\" by using the\n      // distance to closest point in scene as a lower-bound of how\n      // far we can step along the ray.\n\n      // Vector variables: \n      //\n      //  o is the ray origin\n      //  d is the ray direction, note hardcoded view transformation.\n      //  n is the normal at the point of intersection\n      //  p is the pixel color\n      //\n      v o(-2,4,25),\n        d = !((!v(5,0,2)*x - \n               !v(-2,73)*y)*.034 +\n              v(10.25,-2,-25)), n, p;\n\n      // Scalar variables:\n      //\n      //   u: distance along the ray at current point\n      //   l: distance to closest object at current point\n      //   m: primitive \"material\"\n      //   i: a counter\n      //   a: ambient occlusion parameter\n      //\n      f u=0, l=0, m, i=0, a=1; \n\n      // March along the ray:\n      while (u<50) \n        \n        // Get the distance D from the current ray point to the scene\n        // geometry.  If it is less than a threshold, then we have\n        // intersected the scene, otherwise increase the distance\n        // along the ray by most of l:\n        //\n        if (fabs(l=D(o+d*(u+=l),n,m))<1e-4){\n          \n          // Ok, we have intersected! Now compute lighting, which consists\n          // of three terms: a Lambertian term, a specular term, and ambient\n          // occlusion.\n          \n          // s is specular lighting component\n          // w is ignored but needs to be passed into D above\n          f s=pow(U(n%!(L-d)),80),w;\n          \n          // update o to put it at the point of intersection\n          o=o+d*u;\n          \n          // It's time to compute ambient occlusion now. At this point it\n          // would be instructive to look at the linked PDF here:\n          //\n          //   http://iquilezles.org/www/material/nvscene2008/nvscene2008.htm\n          //\n          // Basically, we're going to use the distance function D to get an\n          // idea of how much \"clutter\" there is as we march away from the \n          // intersecting point along the normal n.  \n          //\n          // Take 5 steps along the normal:\n          //\n          while (++i<6)  \n\n            // OK, we are comparing two distances here:\n            //\n            //   .2*i is the distance along the normal from the point of\n            //   intersection.\n            //\n            //   The D(...) subexpression is the distance to closest point\n            //   in the scene. \n            //\n            // If the point of intersection was the closest thing, then\n            // the difference below should be zero and there is no\n            // occlusion happening.\n            //\n            // However, if there's non-convex geometry in that region, the\n            // D(...) thing will be less than the .2*i thing and we end up\n            // contributing to a. Each time we take a step along the\n            // normal, we reduce the \"importance\" of the AO computation by\n            // a factor of 2 (occlusion at larger distances matter\n            // exponentially less).\n            //\n            a -= (i/5-D(o+n*.2*i,d,w))/pow(2,i);\n\n          // Do all the lighting now:\n          //\n          //   v(m,m,1) is the color (white or blue)\n          //\n          //   U(n%L)/3+.65 is a blend of 0.33 Lambertian and 0.65\n          //   ambient, and modulates the color.\n          //\n          //   So then we take the modulated color, and use the specular\n          //   term to linearly interpolate between that and white\n          //   (totally fake specular lighting).\n          //\n          //   Finally we take that entire thing and darken it up with\n          //   the ambient occlusion term that we computed above.\n          //\n          //   Pixel color is multiplied by 255 to put it in unsigned\n          //   char range.\n          //\n          p = (v(m,m,1)*(U(n%L)/3+.65)*(1-s) + v(1,1,1)*s)*a*255;\n          break;\n\n        }\n      \n      // Output each channel of the pixel as a character.\n      putchar(p.x);\n      putchar(p.y);\n      putchar(p.z);\n\n    } // for each column\n  // for each row\n  \n}\n"
  },
  {
    "path": "src/miniray_2.2.cpp",
    "content": "#include <stdio.h>\n#include <math.h>\n#define O operator\n#define E return\n\n//////////////////////////////////////////////////////////////////////\n// This is the \"verbose\" version of an obfuscated business card \n// sized raytracer. \n//\n// Compile this with full optimization and pipe the output to a file\n// named \"mattz.pgm\"\n\n// Start by saving some space:\ntypedef float f;\n\n//////////////////////////////////////////////////////////////////////\n// A basic vector class. Note all vector operations are overloaded\n// single character operators -- no \"named\" methods. Thanks, Bjarne!\n\nstruct v {\n\n  // Just hold x,y,z.\n  f x, y, z;\n\n  // Construct with 1, 2, or 3 elements\n  v (f a=0, f b=0, f c=0): x(a), y(b), z(c) {}\n\n  // Multiplication by scalar.\n  v operator*(f s) { return v(x*s, y*s, z*s); }\n\n  // Dot product\n  f operator%(v r) { return x*r.x + y*r.y + z*r.z; }\n\n  // Return a normalized version of this vector.\n  v operator!() { return *this*(1/sqrt(*this%*this)); }\n\n  // Vector addition\n  v operator+(v r) { return v(x+r.x, y+r.y, z+r.z); }\n\n  // Vector subtraction (defined in terms of multiplication by -1 and\n  // addition to save space).\n  v operator-(v r) { return *this+r*-1; }\n\n\n} \n\n// The vector L holds the light direction in world space. Defining it\n// right after the class declaration saves us a character or two later\n// on.\nL(!v(-1,1,2));\n\n//////////////////////////////////////////////////////////////////////\n// Clamp any float to the [0,1] unit interval.\n\nf U(f a) { return a<0?0:a>1?1:a; }\n\n//////////////////////////////////////////////////////////////////////\n// A helper function for distance queries. The scene is broken up into\n// a number of primitives. For some point p, we cycle through all the\n// primitives to see which one is closest to p, and this function is\n// called once per primitive. Variables in this function:\n//\n//  c: the closest point on the current primitive to p\n//  m: the \"material\" of the current primitive\n// \n//  C: the closest point to p on any primitive found so far\n//  D: the distance between p and c\n//  M: the \"material\" of the closest primitive identified so far\n// \n// The implementation is dead simple: if the distance between p and c\n// is less than D, we simply update C, D, and M.\n\nf Q(v p, v c, v& C, f& D, f& M, f m=1) {\n\n  f d = sqrt((p-c)%(p-c));\n\n  if (d<D) { C=c; D=d; M=m; }\n\n  // Return values are overrated: it's just less characters to have\n  // this return float than void.\n\n}\n\n//////////////////////////////////////////////////////////////////////\n// Test the distance from the point p to the scene, and store the\n// scene normal (normalized difference between p and closest point in\n// the scene) in n, and the \"material\" of the closest primitive in m.\n//\nf D(v p, v& n, f& M) {\n\n  // C, D, M are the variables associated with the distance query\n  // function above.\n  //\n  v C;\n  f D=99;\n  M=1;\n\n  // Encode the letters \"mattz\", see below for explanation:\n  unsigned char *b, \n    B[] = \"@B\\xe3\\x8d`H\\x81Jc)B\\x96\\x81Nc-B\\x9e`1c1`q@D$\\x82$\\x86`@\";\n\n  // Interpret bytecodes by iterating over B in 2-byte chunks.\n  for (b=B;*b;b+=2) {\n\n    // Extract o, a, x, y from the current two bytes:\n    //\n    //   o is a 3-bit opcode that stores the current geometry type\n    //   (line segment or arc)\n    //\n    //   a is a 3-bit argument whose interpretation depends on whether\n    //   we are a line segment or arc\n    //\n    //   x and y are 5-bit scene coordinates.\n    //\n    int o=b[1]>>5, a=*b>>5; \n    f x=b[1]&31, y=*b&31; \n\n    if (o>3) { // High bit is set\n\n      // The current primitive is an arc centered around\n      // (x,y) with starting angle l, ending angle u,\n      // and radius r, where\n      //\n      //   l = -M_PI if the middle bit of a is set, otherwise 0.\n      //   \n      //   u = M_PI if the low bit of a is set, otherwise 0.\n      //\n      //   r = 1.5 if the high bit of a is set, otherwise 1.\n      //\n      // Also compute t, the angle of the point p with respect to the\n      // arc's center.\n      //\n      f r=.5*(a/4)+1, t=atan2(p.y-y/2,p.x-x/2), \n        P=M_PI, l=-P*(a&2)/2, u=P*(a&1);\n\n      // Clamp t to the range given.\n      t = t<l?l:t>u?u:t;\n\n      // Compute the point along the arc closest to p (just given by\n      // the angle t and radius r), and feed it to the distance query.\n      Q(p,v(r*cos(t)+x/2,r*sin(t)+y/2),C,D,M,.7);\n\n    } else { // High bit not set\n\n      // The current primitive is a line segment extending\n      // from (x,y) to (x+dx, y+dy), where:\n      //\n      //   dx = a if the low bit of o is set, otherwise zero.\n      //\n      //   dy = a if the middle bit of o is set, otherwise zero.\n      //\n      // Here, k stores the point (x,y), d stores the vector (dx,dy)\n      //\n      v k(x,y), d(a*(o&1),a*(o&2)/2);\n\n      // Compute the closest point along the line segment and\n      // feed it to the distance query. \n      Q(p,k+d*U((p-k)%d/(d%d)),C,D,M,.7);\n\n    } // Done with current primitive\n\n  } // Looping though primitives\n\n  // Find the projections of point p onto the wall and floor planes,\n  // and feed them to the distance query.\n  n=v(0,1); Q(p,p-n*(p%n+.9),C,D,M);\n  n=v(0,0,1); Q(p,p-n*(p%n+.9),C,D,M);\n\n  // Compute the normal n.\n  n=!(p-C);\n\n  // Return the distance -- we subtract off a radius of .45 to give\n  // everything some dimension (otherwise all primitives would be\n  // infinitely thin and we would only see the planes).\n  return D-.45;\n\n}\n\n\n//////////////////////////////////////////////////////////////////////\n// Main function just prints a header and iterates through the image \n// pixels.\n\nint main() {\n\n\n  // y holds the vertical pixel coordinate\n  f y=-111;\n\n  // Output the portable pixmap header (binary version).\n  puts(\"P6 600 220 255\");\n\n  // For each row:\n  while (++y<110) \n\n    // For each column:\n    // x holds the horizontal pixel coordinate\n    for (f x=-300;x<300;++x) {\n\n      // Trace a ray from origin o along direction d, and compute the\n      // scene color at the intersection. Instead of analytic ray\n      // tracing, this is actually \"sphere tracing\" by using the\n      // distance to closest point in scene as a lower-bound of how\n      // far we can step along the ray.\n\n      // Vector variables: \n      //\n      //  o is the ray origin\n      //  d is the ray direction, note hardcoded view transformation.\n      //  n is the normal at the point of intersection\n      //  p is the pixel color\n      //\n      v o(-2,4,25),\n        d = !((!v(5,0,2)*x - \n               !v(-2,73)*y)*.034 +\n              v(10.25,-2,-25)), n, p, L;\n\n      // Scalar variables:\n      //\n      //   u: distance along the ray at current point\n      //   l: distance to closest object at current point\n      //   m: primitive \"material\"\n      //   i: a counter\n      //   a: ambient occlusion parameter\n      //\n      f u=0, l=0, m, i=0, a=1; \n\n      // March along the ray:\n      while (u<50) \n        \n        // Get the distance D from the current ray point to the scene\n        // geometry.  If it is less than a threshold, then we have\n        // intersected the scene, otherwise increase the distance\n        // along the ray by most of l:\n        //\n        if (fabs(l=D(o+d*(u+=l),n,m))<1e-4){\n          \n          // Ok, we have intersected! Now compute lighting, which consists\n          // of three terms: a Lambertian term, a specular term, and ambient\n          // occlusion.\n          \n          // s is specular lighting component\n          // w is ignored but needs to be passed into D above\n          f s=pow(U(n%!(L-d)),80),w;\n          \n          // update o to put it at the point of intersection\n          o=o+d*u;\n          \n          // It's time to compute ambient occlusion now. At this point it\n          // would be instructive to look at the linked PDF here:\n          //\n          //   http://iquilezles.org/www/material/nvscene2008/nvscene2008.htm\n          //\n          // Basically, we're going to use the distance function D to get an\n          // idea of how much \"clutter\" there is as we march away from the \n          // intersecting point along the normal n.  \n          //\n          // Take 5 steps along the normal:\n          //\n          while (++i<6)  \n\n            // OK, we are comparing two distances here:\n            //\n            //   .2*i is the distance along the normal from the point of\n            //   intersection.\n            //\n            //   The D(...) subexpression is the distance to closest point\n            //   in the scene. \n            //\n            // If the point of intersection was the closest thing, then\n            // the difference below should be zero and there is no\n            // occlusion happening.\n            //\n            // However, if there's non-convex geometry in that region, the\n            // D(...) thing will be less than the .2*i thing and we end up\n            // contributing to a. Each time we take a step along the\n            // normal, we reduce the \"importance\" of the AO computation by\n            // a factor of 2 (occlusion at larger distances matter\n            // exponentially less).\n            //\n            a -= (i/5-D(o+n*.2*i,d,w))/pow(2,i);\n\n          // Do all the lighting now:\n          //\n          //   v(m,m,1) is the color (white or blue)\n          //\n          //   U(n%L)/3+.65 is a blend of 0.33 Lambertian and 0.65\n          //   ambient, and modulates the color.\n          //\n          //   So then we take the modulated color, and use the specular\n          //   term to linearly interpolate between that and white\n          //   (totally fake specular lighting).\n          //\n          //   Finally we take that entire thing and darken it up with\n          //   the ambient occlusion term that we computed above.\n          //\n          //   Pixel color is multiplied by 255 to put it in unsigned\n          //   char range.\n          //\n          p = (v(m,m,1)*(U(n%L)/3+.65)*(1-s) + v(1,1,1)*s)*a*255;\n          break;\n\n        }\n      \n      // Output each channel of the pixel as a character.\n      putchar(p.x);\n      putchar(p.y);\n      putchar(p.z);\n\n    } // for each column\n  // for each row\n  \n}\n"
  },
  {
    "path": "src/miniray_2.3.cpp",
    "content": "//////////////////////////////////////////////////////////////////////\n// This is the \"verbose\" version of an obfuscated business card \n// sized raytracer. \n//\n// Compile this with full optimization and pipe the output to a file\n// named \"mattz.ppm\"\n\n#include <stdio.h>\n#include <math.h>\n\n// Start by saving some space:\n#define O operator\n#define E return\ntypedef float f;\n\n//////////////////////////////////////////////////////////////////////\n// A basic vector class. Note all vector operations are overloaded\n// single character operators -- no \"named\" methods. Thanks, Bjarne!\n\nstruct v {\n\n  // Just hold x,y,z.\n  f x, y, z;\n\n  // Construct with 1, 2, or 3 elements\n  v (f a=0, f b=0, f c=0): x(a), y(b), z(c) {}\n\n  // Multiplication by scalar.\n  v operator*(f s) { return v(x*s, y*s, z*s); }\n\n  // Dot product\n  f operator%(v r) { return x*r.x + y*r.y + z*r.z; }\n\n  // Return a normalized version of this vector.\n  v operator!() { return *this*(1/sqrt(*this%*this)); }\n\n  // Vector addition\n  v operator+(v r) { return v(x+r.x, y+r.y, z+r.z); }\n\n  // Vector subtraction (defined in terms of multiplication by -1 and\n  // addition to save space).\n  v operator-(v r) { return *this+r*-1; }\n\n\n} \n\n// The vector L holds the light direction in world space. Defining it\n// right after the class declaration saves us a character or two later\n// on.\nL(!v(-1,1,2));\n\n//////////////////////////////////////////////////////////////////////\n// Clamp any float to the [0,1] unit interval.\n\nf U(f a) { return a<0?0:a>1?1:a; }\n\n//////////////////////////////////////////////////////////////////////\n// A helper function for distance queries. The scene is broken up into\n// a number of primitives. For some point p, we cycle through all the\n// primitives to see which one is closest to p, and this function is\n// called once per primitive. Variables in this function:\n//\n//  c: the closest point on the current primitive to p\n//  m: the \"material\" of the current primitive\n// \n//  C: the closest point to p on any primitive found so far\n//  D: the distance between p and c\n//  M: the \"material\" of the closest primitive identified so far\n// \n// The implementation is dead simple: if the distance between p and c\n// is less than D, we simply update C, D, and M.\n\nf Q(v p, v c, v& C, f& D, f& M, f m=1) {\n\n  f d = sqrt((p-c)%(p-c));\n\n  if (d<D) { C=c; D=d; M=m; }\n\n  // Return values are overrated: it's just fewer characters to have\n  // this return float than void.\n\n}\n\n//////////////////////////////////////////////////////////////////////\n// Test the distance from the point p to the scene, and store the\n// scene normal (normalized difference between p and closest point in\n// the scene) in n, and the \"material\" of the closest primitive in m.\n//\nf D(v p, v& n, f& M) {\n\n  // C, D, M are the variables associated with the distance query\n  // function above.\n  //\n  v C;\n  f D=99;\n  M=1;\n\n  // Encode the letters \"mattz\", see below for explanation:\n  unsigned char *b, \n    B[] = \"0\\\"A*3%BXA:35Bx0E3E0G0\\x2 \\n \\x12$\\b$\\x18s4\";\n\n  // Interpret bytecodes by iterating over B in 2-byte chunks.\n  for (b=B;*b;b+=2) {\n\n    // Extract o, a, x, y from the current two bytes:\n    //\n    //   o is a 3-bit opcode that stores the current geometry type\n    //   (line segment or arc)\n    //\n    //   a is a 3-bit argument whose interpretation depends on whether\n    //   we are a line segment or arc\n    //\n    //   x and y are 5-bit scene coordinates.\n    //\n    int o=b[1]&3, a=*b/16&7;\n    f x=b[1]/4&31, y=*b&7;\n\n    if (!o) { \n\n      // The current primitive is an arc centered around\n      // (x,y) with starting angle l, ending angle u,\n      // and radius r, where\n      //\n      //   l = -M_PI if the high bit of a is set, otherwise 0.\n      //   \n      //   u = M_PI if the middle bit of a is set, otherwise 0.\n      //\n      //   r = 1.5 if the low bit of a is set, otherwise 1.\n      //\n      // Also compute t, the angle of the point p with respect to the\n      // arc's center.\n      //\n      f r=.5*(a&1)+1, t=atan2(p.y-y/2,p.x-x/2), \n        P=M_PI, l=-P*(a/4&1), u=P*(a/2&1);\n\n      // Clamp t to the range given.\n      t = t<l?l:t>u?u:t;\n\n      // Compute the point along the arc closest to p (just given by\n      // the angle t and radius r), and feed it to the distance query.\n      Q(p,v(r*cos(t)+x/2,r*sin(t)+y/2),C,D,M,.7);\n\n\n    } else { // High bit not set\n\n      // The current primitive is a line segment extending\n      // from (x,y) to (x+dx, y+dy), where:\n      //\n      //   dx = a if the low bit of o is set, otherwise zero.\n      //\n      //   dy = a if the middle bit of o is set, otherwise zero.\n      //\n      // Here, k stores the point (x,y), d stores the vector (dx,dy)\n      //\n      v k(x,y), d(a*(o&1),a*(o/2));\n\n      // Compute the closest point along the line segment and\n      // feed it to the distance query. \n      Q(p,k+d*U((p-k)%d/(d%d)),C,D,M,.7);\n\n    } // Done with current primitive\n\n  } // Looping though primitives\n\n  // Find the projections of point p onto the wall and floor planes,\n  // and feed them to the distance query.\n  n=v(0,1); Q(p,p-n*(p%n+.9),C,D,M);\n  n=v(0,0,1); Q(p,p-n*(p%n+.9),C,D,M);\n\n  // Compute the normal n.\n  n=!(p-C);\n\n  // Return the distance -- we subtract off a radius of .45 to give\n  // everything some dimension (otherwise all primitives would be\n  // infinitely thin and we would only see the planes).\n  return D-.45;\n\n}\n\n\n//////////////////////////////////////////////////////////////////////\n// Main function just prints a header and iterates through the image \n// pixels.\n\nint main() {\n\n\n  // y holds the vertical pixel coordinate\n  f y=-111;\n\n  // Output the portable pixmap header (binary version).\n  puts(\"P6 600 220 255\");\n\n  // For each row:\n  while (++y<110) \n\n    // For each column:\n    // x holds the horizontal pixel coordinate\n    for (f x=-300;x<300;++x) {\n\n      // Trace a ray from origin o along direction d, and compute the\n      // scene color at the intersection. Instead of analytic ray\n      // tracing, this is actually \"sphere tracing\" by using the\n      // distance to closest point in scene as a lower-bound of how\n      // far we can step along the ray.\n\n      // Vector variables: \n      //\n      //  o is the ray origin\n      //  d is the ray direction, note hardcoded view transformation.\n      //  n is the normal at the point of intersection\n      //  p is the pixel color\n      //\n      v o(-2,4,25),\n        d = !((!v(5,0,2)*x - \n               !v(-2,73)*y)*.034 +\n              v(10.25,-2,-25)), n, p, L;\n\n      // Scalar variables:\n      //\n      //   u: distance along the ray at current point\n      //   l: distance to closest object at current point\n      //   m: primitive \"material\"\n      //   i: a counter\n      //   a: ambient occlusion parameter\n      //\n      f u=0, l=0, m, i=0, a=1; \n\n      // March along the ray:\n      while (u<50) \n        \n        // Get the distance D from the current ray point to the scene\n        // geometry.  If it is less than a threshold, then we have\n        // intersected the scene, otherwise increase the distance\n        // along the ray by l:\n        //\n        if (fabs(l=D(o+d*(u+=l),n,m))<1e-4){\n          \n          // Ok, we have intersected! Now compute lighting, which consists\n          // of three terms: a Lambertian term, a specular term, and ambient\n          // occlusion.\n          \n          // s is specular lighting component\n          // w is ignored but needs to be passed into D above\n          f s=pow(U(n%!(L-d)),80),w;\n          \n          // update o to put it at the point of intersection\n          o=o+d*u;\n          \n          // It's time to compute ambient occlusion now. At this point it\n          // would be instructive to look at the linked PDF here:\n          //\n          //   http://iquilezles.org/www/material/nvscene2008/nvscene2008.htm\n          //\n          // Basically, we're going to use the distance function D to get an\n          // idea of how much \"clutter\" there is as we march away from the \n          // intersecting point along the normal n.  \n          //\n          // Take 5 steps along the normal:\n          //\n          while (++i<6)  \n\n            // OK, we are comparing two distances here:\n            //\n            //   .2*i is the distance along the normal from the point of\n            //   intersection.\n            //\n            //   The D(...) subexpression is the distance to closest point\n            //   in the scene. \n            //\n            // If the point of intersection was the closest thing, then\n            // the difference below should be zero and there is no\n            // occlusion happening.\n            //\n            // However, if there's non-convex geometry in that region, the\n            // D(...) thing will be less than the .2*i thing and we end up\n            // contributing to a. Each time we take a step along the\n            // normal, we reduce the \"importance\" of the AO computation by\n            // a factor of 2 (occlusion at larger distances matter\n            // exponentially less).\n            //\n            a -= (i/5-D(o+n*.2*i,d,w))/pow(2,i);\n\n          // Do all the lighting now:\n          //\n          //   v(m,m,1) is the color (white or blue)\n          //\n          //   U(n%L)/3+.65 is a blend of 0.33 Lambertian and 0.65\n          //   ambient, and modulates the color.\n          //\n          //   So then we take the modulated color, and use the specular\n          //   term to linearly interpolate between that and white\n          //   (totally fake specular lighting).\n          //\n          //   Finally we take that entire thing and darken it up with\n          //   the ambient occlusion term that we computed above.\n          //\n          //   Pixel color is multiplied by 255 to put it in unsigned\n          //   char range.\n          //\n          p = (v(m,m,1)*(U(n%L)/3+.65)*(1-s) + v(1,1,1)*s)*a*255;\n          break;\n\n        }\n      \n      // Output each channel of the pixel as a character.\n      putchar(p.x);\n      putchar(p.y);\n      putchar(p.z);\n\n    } // for each column\n  // for each row\n  \n}\n\n"
  },
  {
    "path": "src/miniray_2.4.cpp",
    "content": "//////////////////////////////////////////////////////////////////////\n// This is the \"verbose\" version of an obfuscated business card \n// sized raytracer. \n//\n// Compile this with full optimization and pipe the output to a file\n// named \"mattz.ppm\"\n\n#include <stdio.h>\n#include <math.h>\n\n// Start by saving some space:\n#define O operator\n#define E return\n\ntypedef float f;\n\n//////////////////////////////////////////////////////////////////////\n// A basic vector class. Note all vector operations are overloaded\n// single character operators -- no \"named\" methods. Thanks, Bjarne!\n\nstruct v {\n\n  // Just hold x,y,z.\n  f x, y, z;\n\n  // Construct with 1, 2, or 3 elements\n  v (f a=0, f b=0, f c=0): x(a), y(b), z(c) {}\n\n  // Multiplication by scalar.\n  v operator*(f s) { return v(x*s, y*s, z*s); }\n\n  // Dot product\n  f operator%(v r) { return x*r.x + y*r.y + z*r.z; }\n\n  // Return a normalized version of this vector.\n  v operator!() { v&t=*this; return t*(1/sqrt(t%t)); }\n\n  // Vector addition\n  v operator+(v r) { return v(x+r.x, y+r.y, z+r.z); }\n\n  // Vector subtraction (defined in terms of multiplication by -1 and\n  // addition to save space).  \n  v operator-(v r) { return *this+r*-1; }\n\n\n} \n\n// The vector L holds the light direction in world space. Defining it\n// right after the class declaration saves us a character or two later\n// on.\n  L=!v(-1,1,2),\n\n// Similarly, we declare a white constant vector as well.\n  W(1,1,1);\n\n//////////////////////////////////////////////////////////////////////\n// Clamp any float to the [0,1] unit interval.\n\nf U(f a) { return a<0?0:a>1?1:a; }\n\n//////////////////////////////////////////////////////////////////////\n// A helper function for distance queries. The scene is broken up into\n// a number of primitives. For some point p, we cycle through all the\n// primitives to see which one is closest to p, and this function is\n// called once per primitive. Variables in this function:\n//\n//  c: the closest point on the current primitive to p\n//  m: the \"material\" of the current primitive\n// \n//  C: the closest point to p on any primitive found so far\n//  D: the distance between p and c\n//  M: the \"material\" of the closest primitive identified so far\n// \n// The implementation is dead simple: if the distance between p and c\n// is less than D, we simply update C, D, and M.\n\nf Q(v p, v c, v& C, f& D, f& M, f m=.6) {\n\n  f d = sqrt((p-c)%(p-c));\n\n  if (d<D) { C=c; D=d; M=m; }\n\n  // Return values are overrated: it's just fewer characters to have\n  // this return float than void.\n\n}\n\n//////////////////////////////////////////////////////////////////////\n// Test the distance from the point p to the scene, and store the\n// scene normal (normalized difference between p and closest point in\n// the scene) in n, and the \"material\" of the closest primitive in m.\n//\nf D(v p, v& n, f& M) {\n\n  // C, D, M are the variables associated with the distance query\n  // function above.\n  //\n  f D=99, x=0;\n\n  // Encode the letters \"mattz\", see below for explanation:\n  char B[] = \"BCJB@bJBHbJCE[FLL_A[FLMCA[CCTT`T\", *b;\n\n  v C;\n  M=1;\n\n  // Interpret bytecodes by iterating over B in 2-byte chunks.\n  for (b=B;*b;++b) {\n\n    // Extract o, a, x, y from the current two bytes:\n    //\n    //   o is a 3-bit opcode that stores the current geometry type\n    //   (line segment or arc)\n    //\n    //   a is a 3-bit argument whose interpretation depends on whether\n    //   we are a line segment or arc\n    //\n    //   x and y are 5-bit scene coordinates.\n    //\n    x+=*b/4&15;\n    int o=*b&3, a=*++b&7, y=*b/8&7;\n\n    v k(x,y), d(a*(o&1),o/2*a);\n\n    if (!o) { \n\n      // The current primitive is an arc centered around\n      // (x,y) with starting angle l, ending angle u,\n      // and radius r, where\n      //\n      //   l = -M_PI if the high bit of a is set, otherwise 0.\n      //   \n      //   u = M_PI if the middle bit of a is set, otherwise 0.\n      //\n      //   r = 1.5 if the low bit of a is set, otherwise 1.\n      //\n      // Also compute t, the angle of the point p with respect to the\n      // arc's center.\n      //\n      f r=.5*(a&1)+1, t=atan2(p.y-y*.5,p.x-x/2),\n        P=M_PI, l=-P*(a/4&1), u=P*(a/2&1);\n      \n      // Clamp t to the range given.\n      t = t<l?l:t>u?u:t;\n\n      // Compute the point along the arc closest to p (just given by\n      // the angle t and radius r), and feed it to the distance query.\n      n = v(cos(t),sin(t))*r + k*.5;\n\n    } else { // High bit not set\n\n      // The current primitive is a line segment extending\n      // from (x,y) to (x+dx, y+dy), where:\n      //\n      //   dx = a if the low bit of o is set, otherwise zero.\n      //\n      //   dy = a if the middle bit of o is set, otherwise zero.\n      //\n      // Here, k stores the point (x,y), d stores the vector (dx,dy)\n      //\n\n      // Compute the closest point along the line segment and\n      // feed it to the distance query. \n      n = k+d*U((p-k)%d/(d%d));\n\n    } \n\n    // Now run the distance query on this primitive\n    Q(p,n,C,D,M);\n\n  } // Looping though primitives\n    \n  // Find the projections of point p onto the wall and floor planes,\n  // and feed them to the distance query.\n  n=v(0,1); Q(p,p-n*(p%n+.9),C,D,M,1);\n  n=v(0,0,1); Q(p,p-n*(p%n+.9),C,D,M,1);\n\n  // Compute the normal n.\n  n=!(p-C);\n\n  // Return the distance -- we subtract off a radius of .45 to give\n  // everything some dimension (otherwise all primitives would be\n  // infinitely thin and we would only see the planes).\n  return D-.45;\n\n}\n\nv R(v o, v d, f z) {\n\n  v n, p;\n\n  // Scalar variables:\n  //\n  //   u: distance along the ray at current point; also, dummy var for material\n  //   l: distance to closest object at current point\n  //   m: primitive \"material\"\n  //   a: ambient occlusion parameter\n  //\n  f u=0, l=0, m, i=0, a=1;\n\n  // March along the ray:\n  while (u<50)\n        \n    // Get the distance D from the current ray point to the scene\n    // geometry.  If it is less than a threshold, then we have\n    // intersected the scene, otherwise increase the distance\n    // along the ray by l:\n    //\n    if (fabs(l=D(o+d*(u+=l),n,m))<.001) {\n          \n      // Ok, we have intersected! Now compute lighting, which consists\n      // of three terms: a Lambertian term, a specular term, and ambient\n      // occlusion.\n          \n      // update o to put it at the point of intersection\n      o=o+d*u;\n          \n      // It's time to compute ambient occlusion now. At this point it\n      // would be instructive to look at the linked PDF here:\n      //\n      //   http://iquilezles.org/www/material/nvscene2008/nvscene2008.htm\n      //\n      // Basically, we're going to use the distance function D to get an\n      // idea of how much \"clutter\" there is as we march away from the \n      // intersecting point along the normal n.  \n      //\n      // Take 5 steps along the normal:\n\n      while (++i<6)  \n\n        // OK, we are comparing two distances here:\n        //\n        //   .2*i is the distance along the normal from the point of\n        //   intersection.\n        //\n        //   The D(...) subexpression is the distance to closest point\n        //   in the scene. \n        //\n        // If the point of intersection was the closest thing, then\n        // the difference below should be zero and there is no\n        // occlusion happening.\n        //\n        // However, if there's non-convex geometry in that region, the\n        // D(...) thing will be less than the .2*i thing and we end up\n        // contributing to a. Each time we take a step along the\n        // normal, we reduce the \"importance\" of the AO computation by\n        // a factor of 2 (occlusion at larger distances matter\n        // exponentially less).\n        //\n        a -= (i/5-D(o+n*.2*i,p,u))/pow(2,i);\n\n      // Do all the lighting now:\n      //\n      //   v(m,m,1) is the color (white or blue)\n      //\n      //   U(n%L)/3+.65 is a blend of 0.33 Lambertian and 0.65\n      //   ambient, and modulates the color.\n      //\n      //   Finally we take that entire thing and darken it up with\n      //   the ambient occlusion term that we computed above.\n      p = v(m,m,1)*(U(n%L)/3+.65)*a;\n\n      if (z && m!=1) { p = p*.7 + R(o+n*.1,n,0)*.3; }\n\n      // Compute a specular term and use it to linearly interpolate\n      // between the surface color and white; this is physically\n      // implausible, but doesn't require clamping (as does, for\n      // instance, the Phong shading model).\n      u=pow(U(n%!(L-d)),40);\n\n      return p*(1-u) + W*u;\n      \n    } // hit\n\n  return W*.6;\n\n}\n      \n\n\n//////////////////////////////////////////////////////////////////////\n// Main function just prints a header and iterates through the image \n// pixels.\n\nint main() {\n\n\n  // y holds the vertical pixel coordinate\n  f y=-111;\n\n  // Output the portable pixmap header (binary version).\n  puts(\"P6 600 220 255\");\n\n  // For each row:\n  while (++y<110) \n\n    // For each column:\n    // x holds the horizontal pixel coordinate\n    for (f x=-300;x<300;++x) {\n\n      // Trace a ray from origin o along direction d, and compute the\n      // scene color at the intersection. Instead of analytic ray\n      // tracing, this is actually \"sphere tracing\" by using the\n      // distance to closest point in scene as a lower-bound of how\n      // far we can step along the ray.\n\n      v p = R(v(-2,4,25),\n              !((!v(5,0,2)*x - \n                 !v(-2,73)*y)*.034 +\n                v(10.25,-2,-25)),\n              1)*255;\n      \n      // Output each channel of the pixel as a character.\n      putchar(p.x);\n      putchar(p.y);\n      putchar(p.z);\n\n    } // for each column\n  // for each row\n  \n}\n\n"
  },
  {
    "path": "src/miniray_3.0.cpp",
    "content": "//////////////////////////////////////////////////////////////////////\n// This is the \"verbose\" version of an obfuscated business card \n// sized raytracer. \n//\n// Compile this with full optimization and pipe the output to a file\n// named \"mattz.ppm\"\n\n#include <stdio.h>\n#include <math.h>\n\n// Start by saving some space:\n#define O operator\n#define E return\n\ntypedef float f;\n\nf H=.5, Z=.33, Y=Z+Z, I;\n\n//////////////////////////////////////////////////////////////////////\n// A basic vector class. Note all vector operations are overloaded\n// single character operators -- no \"named\" methods. Thanks, Bjarne!\n\nstruct v {\n\n  // Just hold x,y,z.\n  f x, y, z;\n\n  // Construct with 1, 2, or 3 elements\n  v (f a=0, f b=0, f c=0): x(a), y(b), z(c) {}\n\n  // Multiplication by scalar.\n  v operator*(f s) { return v(x*s, y*s, z*s); }\n\n  // Dot product\n  f operator%(v r) { return x*r.x + y*r.y + z*r.z; }\n\n  // Return a normalized version of this vector.\n  v operator!() { v&t=*this; return t*pow(t%t,-H); }\n\n  // Vector addition\n  v operator+(v r) { return v(x+r.x, y+r.y, z+r.z); }\n\n  // Vector subtraction (defined in terms of multiplication by -1 and\n  // addition to save space).  \n  v operator-(v r) { return *this+r*-1; }\n\n\n} \n\n// The vector L holds the light direction in world space. Defining it\n// right after the class declaration saves us a character or two later\n// on.\n  L=!v(-1,1,2),\n  W(1,1,1),\n  F(Y,Y,1),\n  P, C, M, N;\n  \n\n//////////////////////////////////////////////////////////////////////\n// Clamp any float to the [0,1] unit interval.\n\nf U(f a) { return a<0?0:a>1?1:a; }\n\n//////////////////////////////////////////////////////////////////////\n// A helper function for distance queries. The scene is broken up into\n// a number of primitives. For some point p, we cycle through all the\n// primitives to see which one is closest to p, and this function is\n// called once per primitive. Variables in this function:\n//\n//  c: the closest point on the current primitive to p\n//  m: the \"material\" of the current primitive\n// \n//  C: the closest point to p on any primitive found so far\n//  D: the distance between p and c\n//  M: the \"material\" of the closest primitive identified so far\n// \n// The implementation is dead simple: if the distance between p and c\n// is less than D, we simply update C, D, and M.\n\nf Q(v c, v m) {\n\n  f d = (P-c)%(P-c);\n\n  if (d<I) { C=c; I=d; M=m; }\n\n  // Return values are overrated: it's just fewer characters to have\n  // this return float than void.\n\n}\n\n//////////////////////////////////////////////////////////////////////\n// Test the distance from the point p to the scene, and store the\n// scene normal (normalized difference between p and closest point in\n// the scene) in n, and the \"material\" of the closest primitive in m.\n//\nf D(v p) {\n\n  // C, D, M are the variables associated with the distance query\n  // function above.\n  //\n  f x=0;\n\n  I=99;\n  P=p;\n\n  // Encode the letters \"mattz\", see below for explanation:\n  char B[] = \"BCJB@bJBHbJCE[FLL_A[FLMCA[CCTT`T\", *b;\n\n  // Interpret bytecodes by iterating over B in 2-byte chunks.\n  for (b=B;*b;++b) {\n\n    // Extract o, a, x, y from the current two bytes:\n    //\n    //   o is a 3-bit opcode that stores the current geometry type\n    //   (line segment or arc)\n    //\n    //   a is a 3-bit argument whose interpretation depends on whether\n    //   we are a line segment or arc\n    //\n    //   x and y are 5-bit scene coordinates.\n    //\n    x+=*b/4&15;\n    int o=*b&3, a=*++b&7, y=*b/8&7;\n\n    v k(x,y), d(a*(o&1),o/2*a);\n\n    if (o) \n\n      // The current primitive is a line segment extending\n      // from (x,y) to (x+dx, y+dy), where:\n      //\n      //   dx = a if the low bit of o is set, otherwise zero.\n      //\n      //   dy = a if the middle bit of o is set, otherwise zero.\n      //\n      // Here, k stores the point (x,y), d stores the vector (dx,dy)\n      //\n\n      // Compute the closest point along the line segment and\n      // feed it to the distance query. \n      Q(k+d*U((p-k)%d/(d%d)),F);\n\n    else {\n\n      // The current primitive is an arc centered around\n      // (x,y) with starting angle l, ending angle u,\n      // and radius r, where\n      //\n      //   l = -M_PI if the high bit of a is set, otherwise 0.\n      //   \n      //   u = M_PI if the middle bit of a is set, otherwise 0.\n      //\n      //   r = 1.5 if the low bit of a is set, otherwise 1.\n      //\n      // Also compute t, the angle of the point p with respect to the\n      // arc's center.\n      //\n      f r=H*(a&1)+1, t=atan2(p.y-y*H,p.x-x*H),\n        P=M_PI, l=-P*(a/4&1), u=P*(a/2&1);\n      \n      // Clamp t to the range given.\n      t = t<l?l:t>u?u:t;\n\n      // Compute the point along the arc closest to p (just given by\n      // the angle t and radius r), and feed it to the distance query.\n      Q(k*H+v(cos(t),sin(t))*r,F);\n\n    } \n\n\n  } // Looping though primitives\n    \n  // Find the projections of point p onto the wall and floor planes,\n  // and feed them to the distance query.\n  N=v(0,1); Q(p-N*(p%N+.9),W);\n\n  if (M.x==1 && (int((p.x+64)/8)^int((p.z+64)/8))&1)\n    M = Y;\n\n  //N=v(0,0,1); Q(p,p-N*(p%n+.9),W);\n\n  // Compute the normal n.\n  N=P-C;\n\n  // Return the distance -- we subtract off a radius of .45 to give\n  // everything some dimension (otherwise all primitives would be\n  // infinitely thin and we would only see the planes).\n  return sqrt(I)-.45;\n\n}\n\nv R(v o, v d, f z) {\n\n  v n, p;\n\n  // Scalar variables:\n  //\n  //   u: distance along the ray at current point\n  //   l: distance to closest object at current point\n  //   m: primitive \"material\"\n  //   a: ambient occlusion parameter\n  //\n  f u=0, l=0, i=0, a=1, k=d.z*d.z;\n\n  // March along the ray:\n  while (u<97)\n        \n    // Get the distance D from the current ray point to the scene\n    // geometry.  If it is less than a threshold, then we have\n    // intersected the scene, otherwise increase the distance\n    // along the ray by l:\n    //\n    if ((l=D(o+d*(u+=l)))*l<.001) {\n\n      p=M;\n      n=!N;\n          \n      // Ok, we have intersected! Now compute lighting, which consists\n      // of three terms: a Lambertian term, a specular term, and ambient\n      // occlusion.\n          \n      // update o to put it at the point of intersection\n      o=o+d*u;\n          \n      // It's time to compute ambient occlusion now. At this point it\n      // would be instructive to look at the linked PDF here:\n      //\n      //   http://iquilezles.org/www/material/nvscene2008/nvscene2008.htm\n      //\n      // Basically, we're going to use the distance function D to get an\n      // idea of how much \"clutter\" there is as we march away from the \n      // intersecting point along the normal n.  \n      //\n      // Take 5 steps along the normal:\n      while (++i<6)  \n\n        // OK, we are comparing two distances here:\n        //\n        //   .2*i is the distance along the normal from the point of\n        //   intersection.\n        //\n        //   The D(...) subexpression is the distance to closest point\n        //   in the scene. \n        //\n        // If the point of intersection was the closest thing, then\n        // the difference below should be zero and there is no\n        // occlusion happening.\n        //\n        // However, if there's non-convex geometry in that region, the\n        // D(...) thing will be less than the .2*i thing and we end up\n        // contributing to a. Each time we take a step along the\n        // normal, we reduce the \"importance\" of the AO computation by\n        // a factor of 2 (occlusion at larger distances matter\n        // exponentially less).\n        //\n        a -= U(i/5-D(o+n*.2*i))/pow(2,i);\n\n      // Do all the lighting now:\n      //\n      //   v(m,m,1) is the color (white or blue)\n      //\n      //   U(n%L)/3+.65 is a blend of 0.33 Lambertian and 0.65\n      //   ambient, and modulates the color.\n      //\n      //   Finally we take that entire thing and darken it up with\n      //   the ambient occlusion term that we computed above.\n      p = p*(U(n%L)*Z+Y)*a;\n\n      if (z) \n        p = p*Y + R(o+n*.1,d-n*2*(d%n),z-1)*Z;\n\n      // Compute a specular term and use it to linearly interpolate\n      // between the surface color and white; this is physically\n      // implausible, but doesn't require clamping (as does, for\n      // instance, the Phong shading model).\n      u=pow(U(n%!(L-d)),40);\n\n      return p*(1-u) + W*u;\n      \n    } // hit\n\n  return v(k, k, 1);\n\n}\n      \n\n\n//////////////////////////////////////////////////////////////////////\n// Main function just prints a header and iterates through the image \n// pixels.\n\nint main() {\n\n  // y holds the vertical pixel coordinate\n  f y=-111;\n\n  // Output the portable pixmap header (binary version).\n  puts(\"P6 600 220 255\");\n\n  // For each row:\n  while (++y<110) \n\n    // For each column:\n    // x holds the horizontal pixel coordinate\n    for (f x=-300;x<300;++x) {\n\n      // Trace a ray from origin o along direction d, and compute the\n      // scene color at the intersection. Instead of analytic ray\n      // tracing, this is actually \"sphere tracing\" by using the\n      // distance to closest point in scene as a lower-bound of how\n      // far we can step along the ray.\n\n      v p = R(v(-2,4,25),\n              !((!v(5,0,2)*x - \n                 !v(-2,73)*y)*.034 +\n                v(10.25,-2,-25)),\n              2)*255;\n      \n      // Output each channel of the pixel as a character.\n      putchar(p.x);\n      putchar(p.y);\n      putchar(p.z);\n\n    } // for each column\n  // for each row\n  \n}\n\n"
  },
  {
    "path": "src/miniray_3.1.cpp",
    "content": "//////////////////////////////////////////////////////////////////////\n// This is the \"verbose\" version of an obfuscated business card \n// sized raytracer. \n//\n// Compile this with full optimization and pipe the output to a file\n// named \"mattz.ppm\"\n\n#include <stdio.h>\n\n// Start by saving some space:\n//#define O operator\n//#define E return\n\ntypedef double f;\n\n\nf H=.5, Y=.66, S=-1, I, y=-111;\n\nextern \"C\" {\nf cos(f), pow(f, f), atan2(f, f);\n}\n\n//////////////////////////////////////////////////////////////////////\n// A basic vector class. Note all vector operations are overloaded\n// single character operators -- no \"named\" methods. Thanks, Bjarne!\n\nstruct v {\n\n  // Just hold x,y,z.\n  f x, y, z;\n\n  // Construct with 1, 2, or 3 elements\n  v (f a=0, f b=0, f c=0): x(a), y(b), z(c) {}\n\n  // Dot product\n  f operator%(v r) { return x*r.x + y*r.y + z*r.z; }\n\n  // Vector addition\n  v operator+(v r) { return v(x+r.x, y+r.y, z+r.z); }\n\n  // Multiplication by scalar.\n  v operator*(f s) { return v(x*s, y*s, z*s); }\n\n\n}\n\n// The vector L holds the light direction in world space. Defining it\n// right after the class declaration saves us a character or two later\n// on.\n  W(1,1,1),\n  P, C, M;\n\n\n\n\n//////////////////////////////////////////////////////////////////////\n// Clamp any float to the [0,1] unit interval.\n\nf U(f a) { return a<0?0:a>1?1:a; }\n\n\n// Normalize vector\nv _(v t) { return t*pow(t%t, -H); }\n\n\n//////////////////////////////////////////////////////////////////////\n// A helper function for distance queries. The scene is broken up into\n// a number of primitives. For some point P, we cycle through all the\n// primitives to see which one is closest to P, and this function is\n// called once per primitive. Variables in this function:\n//\n//  c: the closest point on the current primitive to P\n// \n//  C: the closest point to P on any primitive found so far\n//  I: the squared distance between P and c\n// \n// The implementation is dead simple: if the distance between p and c\n// is less than I, we simply update C and I\n\nf Q(v c) {\n\n  M = P+c*S;\n  f d = M%M;\n\n  return d < I ? C=c, I=d : 0;\n\n}\n\n//////////////////////////////////////////////////////////////////////\n// Test the distance from the point p to the scene, and store the\n// scene normal (normalized difference between p and closest point in\n// the scene) in n, and the \"material\" of the closest primitive in m.\n//\nf D(v p) {\n\n  \n  I=99; P=p;\n  f l, u, t;\n  v k;\n\n  // Encode the letters \"mattz\", see below for explanation:\n  // Interpret bytecodes by iterating over string in 2-byte chunks.\n  // P, I are the variables associated with the distance query\n  // function above.\n  for (const char* b=\"BCJB@bJBHbJCE[FLL_A[FLMCA[CCTT`T\"; *b; ++b) {\n\n    // Extract o, a, x, y from the current two bytes:\n    //\n    //   o is a 3-bit opcode that stores the current geometry type\n    //   (line segment or arc)\n    //\n    //   a is a 3-bit argument whose interpretation depends on whether\n    //   we are a line segment or arc\n    //\n    //   x and y are 5-bit scene coordinates.\n    //\n    k.x+=*b/4&15;\n    int o=*b&3, a=*++b&7;\n    k.y=*b/8&7;\n\n    v d(o%2*a,o/2*a);\n\n    !o ? \n\n\n      // The current primitive is an arc centered around\n      // (x,y) with starting angle l, ending angle u,\n      // and radius r, where\n      //\n      //   l = -M_PI if the high bit of a is set, otherwise 0.\n      //   \n      //   u = M_PI if the middle bit of a is set, otherwise 0.\n      //\n      //   r = 1.5 if the low bit of a is set, otherwise 1.\n      //\n      // Also compute t, the angle of the point p with respect to the\n      // arc's center.\n      //\n      l=a/4%2*-3.14, u=a/2%2*3.14, d=p+k*-H, t=atan2(d.y, d.x),\n      \n      // Clamp t to the range given.\n        t = t<l?l:t>u?u:t,\n\n      // Compute the point along the arc closest to p (just given by\n      // the angle t and radius r), and feed it to the distance query.\n      Q(k*H+v(cos(t),cos(t-1.57))*(a%2*H+1))\n\n    :\n\n      // The current primitive is a line segment extending\n      // from (x,y) to (x+dx, y+dy), where:\n      //\n      //   dx = a if the low bit of o is set, otherwise zero.\n      //\n      //   dy = a if the middle bit of o is set, otherwise zero.\n      //\n      // Here, k stores the point (x,y), d stores the vector (dx,dy)\n      //\n      // Compute the closest point along the line segment and\n      // feed it to the distance query. \n      Q(k+d*U((p+k*S)%d/(d%d)));\n  \n  } // Looping though primitives\n\n  // Find the projections of point p onto the floor plane and feed it\n  // to the distance query. If it is the closest, evaluate the floor\n  // texture and assign the material accordingly; otherwise assign the\n  // letter material.\n \n\n  // Return the distance -- we subtract off a radius of .45 to give\n  // everything some dimension (otherwise all primitives would be\n  // infinitely thin and we would only see the planes).\n  return  M = Q(v(p.x,-.9,p.z)) ?\n    (int(p.x+64)^int(p.z+64))/8&1 ? Y : W : v(Y,Y,1),\n    pow(I,H)-.45;\n\n}\n\nv R(v o, v d, f z) {\n\n  // Scalar variables:\n  //\n  //   u: distance along the ray at current point\n  //   l: distance to closest object at current point\n  //   m: primitive \"material\"\n  //   a: ambient occlusion parameter\n  //\n  // March along the ray: Get the distance D from the current ray\n  // point to the scene geometry.  If it is less than a threshold,\n  // then we have intersected the scene, otherwise increase the\n  // distance along the ray by l:\n\n  for (f u=0, l=1, i=0, a=1; u<97; u+=l=D(o+d*u))\n        \n    if (l<.01) {\n\n      v p=M, n=_(P+C*S), L=_(v(S,1,2));\n          \n      // Ok, we have intersected! Now compute lighting, which consists\n      // of three terms: a Lambertian term, a specular term, and ambient\n      // occlusion.\n          \n          \n      // It's time to compute ambient occlusion now. At this point it\n      // would be instructive to look at the linked PDF here:\n      //\n      //   http://iquilezles.org/www/material/nvscene2008/nvscene2008.htm\n      //\n      // Basically, we're going to use the distance function D to get an\n      // idea of how much \"clutter\" there is as we march away from the \n      // intersecting point along the normal n.  \n      //\n      // First update o to put it at the point of intersection, then \n      // Take 5 steps along the normal:\n      for (o=o+d*u; ++i<6; a -= U(i/3-D(o+n*i*.3))/pow(2,i));\n\n        // OK, we are comparing two distances here:\n        //\n        //   i*.3 is the distance along the normal from the point of\n        //   intersection.\n        //\n        //   The D(...) subexpression is the distance to closest point\n        //   in the scene. \n        //\n        // If the point of intersection was the closest thing, then\n        // the difference below should be zero and there is no\n        // occlusion happening.\n        //\n        // However, if there's non-convex geometry in that region, the\n        // D(...) thing will be less than the i*.3 thing and we end up\n        // contributing to a. Each time we take a step along the\n        // normal, we reduce the \"importance\" of the AO computation by\n        // a factor of 2 (occlusion at larger distances matter\n        // exponentially less).\n        //\n        \n\n      // Do all the lighting now:\n      //\n      //   U(n%L)/3+.65 is a blend of 0.33 Lambertian and 0.65\n      //   ambient, and modulates the color.\n      //\n      //   Finally we take that entire thing and darken it up with\n      //   the ambient occlusion term that we computed above.\n      p = p*(U(n%L)*H*Y+Y)*a;\n\n      p = z ? p*Y + R(o+n*.1,d+n*-2*(d%n),z-1)*H*Y : p;\n\n      // Compute a specular term and use it to linearly interpolate\n      // between the surface color and white; this is physically\n      // implausible, but doesn't require clamping (as does, for\n      // instance, the Phong shading model).\n      u=pow(U(n%_(L+d*S)),40);\n\n      return p + p*-u + W*u;\n      \n    } // hit\n\n  // Didn't hit anything, return the sky color.\n  z=d.z*d.z;\n  return v(z, z, 1);\n\n}\n      \n\n\n//////////////////////////////////////////////////////////////////////\n// Main function just prints a header and iterates through the image \n// pixels.\n\nint main() {\n\n  \n  \n  // Output the portable pixmap header (binary version).\n  // Then, for each row:\n  for (puts(\"P6 600 220 255\"); ++y<110;) \n\n    // For each column:\n    // x holds the horizontal pixel coordinate\n    for (f x=-301;\n\n         P = R(v(-2,4,25),\n               _(_(v(5,0,2))*++x +\n                 _(v(-2,73))*-y +\n                 v(301,-59,-735)),\n               2)*255, x<300;\n\n         putchar(P.z)\n\n         )\n\n      // Trace a ray from origin o along direction d, and compute the\n      // scene color at the intersection. Instead of analytic ray\n      // tracing, this is actually \"sphere tracing\" by using the\n      // distance to closest point in scene as a lower-bound of how\n      // far we can step along the ray.\n\n      putchar(P.x), putchar(P.y);\n      \n      // Then output each channel of the pixel as a character. (see\n      // for loop increment above)\n\n  \n}\n\n"
  },
  {
    "path": "src/miniray_4.0.c",
    "content": "#include <stdio.h>\n#include <math.h>\n\n#define E return\n\ntypedef float f;\ntypedef struct { f x,y,z; } v;\n\nf H=.5, Z=.33, Y=.66, I, x, y=-111;\nv L, W={1,1,1}, F, P, C, M, N;\n\nv G(f x, f y, f z) { v n={x,y,z}; return n; }\nv A(v a, v b, f c) { return G(a.x+b.x*c, a.y+b.y*c, a.z+b.z*c); }\nf O(v a, v b) { return a.x*b.x+a.y*b.y+a.z*b.z; }\nv S(v a, f s) { return G(a.x*s, a.y*s, a.z*s); }\nv _(v a) { return S(a, 1/sqrt(O(a,a))); }\n\nf U(f a) { return a<0?0:a>1?1:a; }\n\nf Q(v c, v m) {\n  v D = A(P,c,-1); \n  f d = O(D,D);\n  return d<I ? C=c,M=m,I=d:d;\n}\n\nf D(v p) {\n\n  f x=0;\n\n  // Encode the letters \"mattz\", see below for explanation:\n  char* B = \"BCJB@bJBHbJCE[FLL_A[FLMCA[CCTT`T\", *b, o, a, y;\n\n  I=99;\n\n  P=p;\n\n  // Interpret bytecodes by iterating over B in 2-byte chunks.\n  for (b=B;*b;++b) {\n\n    // Extract o, a, x, y from the current two bytes:\n    //\n    //   o is a 3-bit opcode that stores the current geometry type\n    //   (line segment or arc)\n    //\n    //   a is a 3-bit argument whose interpretation depends on whether\n    //   we are a line segment or arc\n    //\n    //   x and y are 5-bit scene coordinates.\n    //\n    x+=*b/4&15;\n    o=*b&3; a=*++b&7; y=*b/8&7;\n\n    v k={x,y,0}, d={a*(o&1),o/2*a,0};\n\n    if (o) \n\n      // The current primitive is a line segment extending\n      // from (x,y) to (x+dx, y+dy), where:\n      //\n      //   dx = a if the low bit of o is set, otherwise zero.\n      //\n      //   dy = a if the middle bit of o is set, otherwise zero.\n      //\n      // Here, k stores the point (x,y), d stores the vector (dx,dy)\n      //\n\n      // Compute the closest point along the line segment and\n      // feed it to the distance query. \n      Q(A(k,d,U(O(A(p,k,-1),d)/O(d,d))),F);\n\n    else {\n\n      // The current primitive is an arc centered around\n      // (x,y) with starting angle l, ending angle u,\n      // and radius r, where\n      //\n      //   l = -M_PI if the high bit of a is set, otherwise 0.\n      //   \n      //   u = M_PI if the middle bit of a is set, otherwise 0.\n      //\n      //   r = 1.5 if the low bit of a is set, otherwise 1.\n      //\n      // Also compute t, the angle of the point p with respect to the\n      // arc's center.\n      //\n      f r=H*(a&1)+1, t=atan2(p.y-y*H,p.x-x*H),\n        P=M_PI, l=-P*(a/4&1), u=P*(a/2&1);\n      \n      // Clamp t to the range given.\n      t = t<l?l:t>u?u:t;\n\n      // Compute the point along the arc closest to p (just given by\n      // the angle t and radius r), and feed it to the distance query.\n      Q(A(S(k,H),G(cos(t),sin(t),0),r),F);\n\n    } \n\n\n  } // Looping though primitives\n\n  N=G(0,1,0); Q(A(p,N,-O(p,N)-.9),W);\n\n  M = M.x==1 && ((int)((p.x+64)/8)^(int)((p.z+64)/8))&1 ?\n    G(Y,0,0) : M;\n\n  N=A(P,C,-1);\n\n  return sqrt(I)-.45;\n\n}\n\nv R(v o, v d, f z) {\n\n  f u=0, l=0, i=0, a=1, k=d.z*d.z;\n  v p, n;\n\n  while (u<97) \n    if ((l=D(p = A(o,d,u+=l)))*l<.001) {\n      \n      p=M;\n      n=_(N);\n          \n      // Ok, we have intersected! Now compute lighting, which consists\n      // of three terms: a Lambertian term, a specular term, and ambient\n      // occlusion.\n          \n      // update o to put it at the point of intersection\n      o=A(o,d,u);\n          \n      // It's time to compute ambient occlusion now. At this point it\n      // would be instructive to look at the linked PDF here:\n      //\n      //   http://iquilezles.org/www/material/nvscene2008/nvscene2008.htm\n      //\n      // Basically, we're going to use the distance function D to get an\n      // idea of how much \"clutter\" there is as we march away from the \n      // intersecting point along the normal n.  \n      //\n      // Take 5 steps along the normal:\n      while (++i<6)  \n\n        // OK, we are comparing two distances here:\n        //\n        //   .2*i is the distance along the normal from the point of\n        //   intersection.\n        //\n        //   The D(...) subexpression is the distance to closest point\n        //   in the scene. \n        //\n        // If the point of intersection was the closest thing, then\n        // the difference below should be zero and there is no\n        // occlusion happening.\n        //\n        // However, if there's non-convex geometry in that region, the\n        // D(...) thing will be less than the .2*i thing and we end up\n        // contributing to a. Each time we take a step along the\n        // normal, we reduce the \"importance\" of the AO computation by\n        // a factor of 2 (occlusion at larger distances matter\n        // exponentially less).\n        //\n        a -= U(i/5-D(A(o,n,i/5)))/pow(2,i);\n\n      // Do all the lighting now:\n      //\n      //   v(m,m,1) is the color (white or blue)\n      //\n      //   U(n%L)/3+.65 is a blend of 0.33 Lambertian and 0.65\n      //   ambient, and modulates the color.\n      //\n      //   Finally we take that entire thing and darken it up with\n      //   the ambient occlusion term that we computed above.\n      p = S(p,(U(O(n,L))*Z+Y)*a);\n      \n      p = z?A(S(p,Y),R(A(o,n,.1),A(d,n,-2*O(d,n)),z-1),Z):p;\n\n      // Compute a specular term and use it to linearly interpolate\n      // between the surface color and white; this is physically\n      // implausible, but doesn't require clamping (as does, for\n      // instance, the Phong shading model).\n      u=pow(U(O(n,_(A(L,d,-1)))),40);\n\n      return A(S(p,1-u),W,u);\n\n    }\n  \n  return G(k,k,1);\n\n}\n\nint main() {\n\n  // Set up the lighting direction and material\n  L=_(G(-1,1,2));\n  F=G(Y,Y,1);\n  \n  // Output the portable pixmap header (binary version).\n  puts(\"P6 600 220 255\");\n  \n  // For each row:\n  // y holds the vertical pixel coordinate\n  while (++y<110) \n    \n    // For each column:\n    // x holds the horizontal pixel coordinate\n    for (x=-300;x<300;++x) {\n      \n      v p = S( R( G(-2,4,25),\n                  _( A( G(10.25,-2,-25) ,\n                        A( S( _(G(5,0,2)), x ), \n                           _(G(-2,73,0)),-y), .034) ),\n                  2 ), 255 );\n      putchar(p.x);\n      putchar(p.y);\n      putchar(p.z);\n\n    }\n\n  return 0;\n\n}\n"
  },
  {
    "path": "src/miniray_4.1.c",
    "content": "#include <stdio.h>\n#include <math.h>\n\n#define E return\n\ntypedef float f;\ntypedef struct { f x,y,z; } v;\n\nf H=.5, Z=.33, Y=.66, I, x, y=-111, i, j;\nv L, W={1,1,1}, F={.7,.7,1}, P, C, M, N, k, d;\n\nv G(f x, f y, f z) { v a; a.x=x; a.y=y; a.z=z; return a; }\nv A(v a, v b, f c) { return G(a.x+b.x*c, a.y+b.y*c, a.z+b.z*c); }\nf O(v a, v b) { return a.x*b.x+a.y*b.y+a.z*b.z; }\nv S(v a, f s) { return G(a.x*s, a.y*s, a.z*s); }\nv _(v a) { return S(a, 1/sqrt(O(a,a))); }\n\nf U(f a) { return a<0?0:a>1?1:a; }\n\nf Q(v c, v m) {\n  v D = A(P,c,-1); \n  f d = O(D,D);\n  return d<I ? C=c,M=m,I=d:d;\n}\n\nf D(v p) {\n\n  f x=0;\n\n  // Encode the letters \"mattz\", see below for explanation:\n  char* B = \"BCJB@bJBHbJCE[FLL_A[FLMCA[CCTT`T\", *b, o, a, y;\n\n  I=99;\n\n  P=p;\n\n  // Interpret bytecodes by iterating over B in 2-byte chunks.\n  for (b=B;*b;++b) {\n\n    // Extract o, a, x, y from the current two bytes:\n    //\n    //   o is a 3-bit opcode that stores the current geometry type\n    //   (line segment or arc)\n    //\n    //   a is a 3-bit argument whose interpretation depends on whether\n    //   we are a line segment or arc\n    //\n    //   x and y are 5-bit scene coordinates.\n    //\n    x+=*b/4&15;\n    o=*b&3; a=*++b&7; y=*b/8&7;\n\n    k=G(x,y,0); d=G(a*(o&1),o/2*a,0);\n\n    if (o) \n\n      // The current primitive is a line segment extending\n      // from (x,y) to (x+dx, y+dy), where:\n      //\n      //   dx = a if the low bit of o is set, otherwise zero.\n      //\n      //   dy = a if the middle bit of o is set, otherwise zero.\n      //\n      // Here, k stores the point (x,y), d stores the vector (dx,dy)\n      //\n\n      // Compute the closest point along the line segment and\n      // feed it to the distance query. \n      Q(A(k,d,U(O(A(p,k,-1),d)/O(d,d))),F);\n\n    else {\n\n      // The current primitive is an arc centered around\n      // (x,y) with starting angle l, ending angle u,\n      // and radius r, where\n      //\n      //   l = -M_PI if the high bit of a is set, otherwise 0.\n      //   \n      //   u = M_PI if the middle bit of a is set, otherwise 0.\n      //\n      //   r = 1.5 if the low bit of a is set, otherwise 1.\n      //\n      // Also compute t, the angle of the point p with respect to the\n      // arc's center.\n      //\n      f r=H*(a&1)+1, t=atan2(p.y-y*H,p.x-x*H),\n        P=M_PI, l=-P*(a/4&1), u=P*(a/2&1);\n      \n      // Clamp t to the range given.\n      t = t<l?l:t>u?u:t;\n\n      // Compute the point along the arc closest to p (just given by\n      // the angle t and radius r), and feed it to the distance query.\n      Q(A(S(k,H),G(cos(t),sin(t),0),r),F);\n\n    } \n\n\n  } // Looping though primitives\n\n  N=G(0,1,0); Q(A(p,N,-O(p,N)-.9),W);\n\n  M = M.x==1 && ((int)((p.x+64)/8)^(int)((p.z+64)/8))&1 ?\n    G(Y,0,0) : M;\n\n  N=A(P,C,-1);\n\n  return sqrt(I)-.45;\n\n}\n\nv R(v o, v d, f z) {\n\n  f u=0, l=0, i=0, a=1, k=d.z*d.z;\n  v p, n;\n\n  while (u<97) \n    if ((l=D(p = A(o,d,u+=l)))*l<.001) {\n      \n      p=M;\n      n=_(N);\n          \n      // Ok, we have intersected! Now compute lighting, which consists\n      // of three terms: a Lambertian term, a specular term, and ambient\n      // occlusion.\n          \n      // update o to put it at the point of intersection\n      o=A(o,d,u);\n          \n      // It's time to compute ambient occlusion now. At this point it\n      // would be instructive to look at the linked PDF here:\n      //\n      //   http://iquilezles.org/www/material/nvscene2008/nvscene2008.htm\n      //\n      // Basically, we're going to use the distance function D to get an\n      // idea of how much \"clutter\" there is as we march away from the \n      // intersecting point along the normal n.  \n      //\n      // Take 5 steps along the normal:\n      while (++i<6)  \n\n        // OK, we are comparing two distances here:\n        //\n        //   .2*i is the distance along the normal from the point of\n        //   intersection.\n        //\n        //   The D(...) subexpression is the distance to closest point\n        //   in the scene. \n        //\n        // If the point of intersection was the closest thing, then\n        // the difference below should be zero and there is no\n        // occlusion happening.\n        //\n        // However, if there's non-convex geometry in that region, the\n        // D(...) thing will be less than the .2*i thing and we end up\n        // contributing to a. Each time we take a step along the\n        // normal, we reduce the \"importance\" of the AO computation by\n        // a factor of 2 (occlusion at larger distances matter\n        // exponentially less).\n        //\n        a -= U(i/5-D(A(o,n,i/5)))/pow(2,i);\n\n      // Do all the lighting now:\n      //\n      //   v(m,m,1) is the color (white or blue)\n      //\n      //   U(n%L)/3+.65 is a blend of 0.33 Lambertian and 0.65\n      //   ambient, and modulates the color.\n      //\n      //   Finally we take that entire thing and darken it up with\n      //   the ambient occlusion term that we computed above.\n      p = S(p,(U(O(n,L))*Z+Y)*a);\n      \n      p = z?A(S(p,Y),R(A(o,n,.1),A(d,n,-2*O(d,n)),z-1),Z):p;\n\n      // Compute a specular term and use it to linearly interpolate\n      // between the surface color and white; this is physically\n      // implausible, but doesn't require clamping (as does, for\n      // instance, the Phong shading model).\n      u=pow(U(O(n,_(A(L,d,-1)))),40);\n\n      return A(S(p,1-u),W,u);\n\n    }\n  \n  return G(k,k,1);\n\n}\n\nint main() {\n\n  // Set up the lighting direction and material\n  L=_(G(-1,1,2));\n  \n  // Output the portable pixmap header (binary version).\n  puts(\"P6 600 220 255\");\n  \n  // For each row:\n  // y holds the vertical pixel coordinate\n  while (++y<110) \n    \n    // For each column:\n    // x holds the horizontal pixel coordinate\n    for (x=-300;x<300;++x) {\n\n      v p = {0,0,0};\n      for (i=0; i<1; i+=H)\n        for (j=0; j<1; j+=H)\n          p = A(p, R( G(-2,4,25),\n                      _( A( G(10.25,-2,-25) ,\n                            A( S( _(G(5,0,2)), x+i ), \n                               _(G(-2,73,0)),-y-j), .034) ),\n                      2 ), \n                63.75 );\n      putchar(p.x);\n      putchar(p.y);\n      putchar(p.z);\n\n    }\n\n  return 0;\n\n}\n"
  },
  {
    "path": "src/miniray_4.2.c",
    "content": "#include <stdio.h>\n#include <math.h>\n#define E return\n\ntypedef float f;\nf H=.5, Z=.33, Y=.66, I, y=-111, t=0, q, w, u, m, r;\nf U(f a) { return a<0?0:a>1?1:a; }\n\ntypedef struct { f c,a,t; } v;\n\nv L, W={1,1,1}, F={.7,.7,1}, P, C, M, N, k, d, K;\n\nv G(f t, f a, f c) { K.c=t; K.a=a; K.t=c; return K; }\nv A(v a, v b, f c) { return G(a.c+b.c*c, a.a+b.a*c, a.t+b.t*c); }\nf O(v a, v b) { return a.t*b.t+a.c*b.c+a.a*b.a; }\nf Q(v c, v m) {\n  K = A(P,c,-1);\n  q = O(K,K);\n  return q<I ? C=c,M=m,I=q:I;\n}\n\nchar* T = \"%aHCcIhBBH%bE@aIiBAI%dAAaIiBEH%eAAPBaIiB%fPCDHlL%gH@dIcBBI%hE@iJBH%jaIBI@D%kE@QB2P#lE@'mC@iJBHiJBH%nC@iJBH%pC@cJ%qcJCH%rC@iJ%saIiB1I%tPCDI`I%uBAaICH%vKH+@'wJH+@KP*@%xS@3P%yH@ABdIaBBI%zP@S@PC#.@@#!@@DA%3PEaIhBJCAI%4KBPBEP%5CBPEaIiBAI%6CAaIiBiDAI%7U@PE%8AAaIiBcDAI%9ACaIaCiDCI#iC@@D%oAAaIiBAI%cAAaIiB%cAAaIiB%cAAaIiB# %2P@T@iL%0CAaIiDCI$1IDEH$1IDEH\",\n\n  J[999], *B, *s, *l=J, o, a, e, z;\n\nf D(v p) {\n\n\n  r=t;\n  w=0;\n\n  I=99;\n  P=p;\n\n  for (s=B;*s;++s) \n\n    if (*s<42) \n      \n      u = r += w, w = *s++-34;\n  \n    else {\n\n      o=*s/32&3; a=*s++&31;\n      u+=*s/8&3; m=*s&7;\n      k=G(u,m,0); d=G((2*o-3)*a/8,(a&7)+1e-4,0);\n\n      if (o<3) \n\n        Q(A(k,d,U(O(A(p,k,-1),d)/O(d,d))),F);\n\n      else {\n\n        f P=M_PI*H, t=atan2(p.a-m, p.c-u)/P, L=(a/4&3)-2, X=(a&3)+1, U=L+X;\n        t = t>U+H*X ? L : t > U ? U : t<L-H*X ? U : t<L ? L : t;\n\n        k.c += cos(t*P);\n        k.a += sin(t*P);\n\n        Q(k,F);\n        \n      } \n\n    }\n\n\n  N=G(0,1,0); Q(A(p,N,-O(p,N)-.9),W);\n\n  M = M.c==1 & ((int)(p.c+64)/8^(int)(p.t+64)/8)&1 ?\n    G(Y,0,0) : M;\n\n  N=A(P,C,-1);\n\n  return sqrt(I)-.45;\n\n}\n\nv S(v a, f s) { return G(a.c*s, a.a*s, a.t*s); }\nv _(v a) { return S(a, 1/sqrt(O(a,a))); }\n\nv R(v o, v d, f z) {\n\n  f u=0, l=0, i=0, a=1, k=d.t*d.t;\n  v p, n;\n\n  while (u<97)\n    if ((l=D(p = A(o,d,u+=l)))*l<.001) {\n      \n      p=M;\n      n=_(N);\n          \n      o=A(o,d,u);\n\n      while (++i<6)  \n\n        a -= U(i/5-D(A(o,n,i/5)))/pow(2,i);\n\n      p = S(p,(U(O(n,L))*Z+Y)*a);\n      \n      p = z?A(S(p,Y),R(A(o,n,.1),A(d,n,-2*O(d,n)),z-1),Z):p;\n\n      u=pow(U(O(n,_(A(L,d,-1)))),40);\n\n      return A(S(p,1-u),W,u);\n\n    }\n  \n  return G(k,k,1);\n\n}\n\nint main(int x, char** k) {\n\n  z=x<3;\n\n  if (x<2) \n    B = T+274, t=-2;\n  else {\n    for (s=k[1];*s;++s) \n      for (o=0, B=T; *B&&!(o&*B<42);B+=2) \n        (o|*B<42&B[1]==*s) ?\n          (t += !o*(*B-34),\n           *l++ = B[0],\n           *l++ = B[1],\n           o = 1) : t;\n    *l=0;\n    B = J;\n    t=10-t/2;\n  }\n\n  L=_(G(-1,1,2));\n  \n  puts(\"P6 600 220 255\");\n  \n\n  while (++y<110) \n\n    for (x=-300;x<300;++x) {\n      \n      v p = {0,0,0};\n\n      for (e=0; e<z*3+1; ++e)\n          p = A(p, R( G(-4.5,5,30),\n                      _( A( G(10.25,-2,-25) ,\n                            A( S( _(G(5,0,2)), x+e/2*H ), \n                               _(G(-2,73,0)),-y-H*(e&1)), .034) ),\n                      2*z ), \n                z?63:255 );\n\n      putchar(p.c);\n      putchar(p.a);\n      putchar(p.t);\n\n\n    }\n\n  return 0;\n\n}\n"
  },
  {
    "path": "src/miniray_4.3.c",
    "content": "#include <stdio.h>\n#include <math.h>\n#define S for\n#define E return\n\ntypedef float f;\n\nf U(f a) { return a<0?0:a>1?1:a; }\n\nf H=.5, Y=.66, I, y=-111, T=-1, l=0, q, w, s, t, r;\n\ntypedef struct { f x,y,z; } v;\n\nf O(v a, v b) { return q=a.z*b.z+b.x*a.x+a.y*b.y; }\n\nv L, W={1,1,1}, Z={0,0,0}, P, C, M, N, K, p;\n\nv G(f t, f a, f c) { K.x=t; K.z=c; K.y=a; return K; }\n\nv A(v a, v b, f c) { return G(a.x+b.x*c, a.y+c*b.y, b.z*c+a.z); }\n\nchar* J = \"LJFFF%7544\\0#( #@@DA#(.@@%(0CAaIqDCI$IDEH%P@T@qL%PEaIpBJCAI%KBPBEP%CBPEaIqBAI%CAaIqBqDAI%U@PE%AAaIqBcDAI%ACaIaCqDCI%(aHCcIpBBH%E@aIqBAI%AAaIqB%AAaIqBEH%AAPBaIqB%PCDHxL%H@hIcBBI%E@qJBH#C@@D%aIBI@D%E@QB2P#E@'C@qJBHqJBH%C@qJBH%AAaIqBAI%C@cJ%cJCH%C@qJ%aIqB1I%PCDI`I%BAaICH%KH+@'JH+@KP*@%S@3P%H@ABhIaBBI%P@S@PC\",\n\n  B[999], *b=B, *j, *e, X=40, o, a, c, m, z=5;\n\nf Q() {\n  return A(P,M,T), O(K,K)<I ? C=M,I=q:0;\n}\n\nf D(v p) {\n\n  \n  S (r=l,w=0,I=99,P=p,b=B;(o=*b++);)\n\n    if (o<X)\n      \n      s = r += w, w = o-34;\n      \n    else {\n      \n      if (m=o/8&3, a=o&7, o=o/32&3, s+=*b/8&3, t=*b++&7, M=G(s,t,0), o<3) \n\n        N=G((o+o-3)*m+1e-4,a,0), M=A(M,N,U(O(A(P,M,T),N)/O(N,N)));\n\n      else {\n\n        f i=M_PI*H, j=atan2(P.y-t, P.x-s)/i, l=m-2, d=a+1, u=l+d;\n        j = i*(j>u+H*d ? l : j > u ? u : j<l-H*d ? u : j<l ? l : j);\n\n        M.x += cos(j);\n        M.y += sin(j);\n\n      } \n\n      Q();\n\n    }\n\n  M=P; M.y=-.9;\n  o=P.x/8+8;\n  a=P.z/8+8;\n\n  M = Q() ? (o^a)&1 ? G(Y,0,0) : W : G(Y,Y,1);\n\n  N=A(P,C,T);\n\n  return sqrt(I)-.45;\n\n}\n\nv _(v a) { return A(Z, a, pow(O(a,a),-H)); }\n\nv R(v o, v d, f r) {\n\n  f u=0, l=0, i=0;\n\n  S (;l=D(A(o,d,u+=l)),u<97;)\n    if (l<1e-3) {\n      \n      v p=M, n=_(N);\n          \n      S (o=A(o,d,u), u=1; ++i<6; u -= U(i/3-D(A(o,n,i/3)))/pow(2,i));\n\n      p = A(Z,p,(U(O(n,L))*H*Y+Y)*u);\n\n      p = r?A(A(Z,p,Y),R(A(o,n,.1),A(d,n,-2*O(d,n)),r-1),H*Y):p;\n\n      u=pow(U(O(n,_(A(L,d,T)))),X);\n\n      return A(A(Z,p,1-u),W,u);\n\n    }\n\n  q=d.z;\n  return G(q*q,q*q,1);\n\n}\n\nint main(int x, char** k) {\n\n  S (e = x>1 ? z=0, 1[k] : J; *e; ++e)\n    S (o=a=0, j=J+11; (c=*j)&&!(o&&*j<X); ++j) \n      o ? (*b++=c, *b++=*++j) : \n        ( c<X ? (w=c,++a) : \n          c==X ? (a=*++j) : a,\n          a == ((*e|32)^z) ? l-=34-(*b++=w), o=1 : l);\n\n  S (z=x<3, *b = 0, l = 10-l*H,\n     L=_(G(T,1,2)), puts(\"P6 600 220 255\"); ++y<110;) \n\n    S (x=-301;p=Z,++x<300;putchar(p.x),putchar(p.y),putchar(p.z))\n      \n    S (c=0; c<z*3+1; ++c) \n    \n    p = A(p, R( G(-4.5,5,30),\n                _( A( A( A(Z, _(G(5,0,2)), x+c/2*H ), \n                         _(G(2,-73,0)),y+H*(c&1)),\n                      G(30.75,-6,-75),\n                      10) ),\n                z+z ), \n          z?63:255 );\n\n  return 0;\n\n}\n"
  },
  {
    "path": "src/miniray_4.4.c",
    "content": "#include <stdio.h>\n#include <math.h>\n#define S for\n#define E return\n\ntypedef float f;\n\nf U(f a) { return a<0?0:a>1?1:a; }\n\nf H=.5, Y=.66, I, T=-1, l=0, q, w, u, i;\n\ntypedef struct { f x,y,z; } v;\n\nf O(v a, v b) { return q=a.z*b.z+b.x*a.x+a.y*b.y; }\n\nv L, W={1,1,1}, Z={0,0,0}, B[99], P, C, M, N, K, p;\n\nint b=0, r, y=-111, (*m)(int) = putchar, o, a, c, t;\n\nv G(f t, f a, f c) { K.x=t; K.z=c; K.y=a; return K; }\n\nv A(v a, v b, f c) { return G(a.x+b.x*c, a.y+c*b.y, b.z*c+a.z); }\n\nchar* J = \"LJFFF%7544\\0#( #@@DA#(.@@%(0CAaIqDCI$IDEH%P@T@qL%PEaIpBJCAI%KBPBEP%CBPEaIqBAI%CAaIqBqDAI%U@PE%AAaIqBcDAI%ACaIaCqDCI%(aHCcIpBBH%E@aIqBAI%AAaIqB%AAaIqBEH%AAPBaIqB%PCDHxL%H@hIcBBI%E@qJBH#C@@D%aIBI@D%E@QB2P#E@'C@qJBHqJBH%C@qJBH%AAaIqBAI%C@cJ%cJCH%C@qJ%aIqB1I%PCDI`I%BAaICH%KH+@'JH+@KP*@%S@3P%H@ABhIaBBI%P@S@PC\",\n\n  *j, *e, X=40, z=5;\n\nf Q() {\n  return A(P,M,T), O(K,K)<I ? C=M,I=q:0;\n}\n\nf D(v p) {\n\n  S(I=99, P=p, b=0; \n    M = B[b++], M.x+=l, N = B[b], b<r; \n    ++b, Q()) \n    \n    M = N.z\n    ?\n    q = M_PI*H, w=atan2(P.y-M.y, P.x-M.x)/q, o=N.x-2, a=N.y+1, t=o+a,\n    w = q*(w>t+H*a ? o : w > t ? t : w<o-H*a ? t : w<o ? o : w),\n    A(M, G(cos(w), sin(w), 0), 1)\n    :\n    A(M,N,U(O(A(P,M,T),N)/O(N,N)));\n\n\n  M=P; M.y=-.9;\n  o=P.x/8+8;\n  a=P.z/8+8;\n\n  M = Q() ? (o^a)&1 ? G(Y,0,0) : W : G(Y,Y,1);\n\n  N=A(P,C,T);\n\n  return sqrt(I)-.45;\n\n}\n\nv _(v a) { return A(Z, a, pow(O(a,a),-H)); }\n\nv R(v o, v d, f r) {\n\n\n  S (u=i=0;i=D(A(o,d,u+=i)),u<97; )\n    if (i<1e-3) {\n      \n      v p=M, n=_(N);\n          \n      S (o=A(o,d,u), u=1, i=0; ++i<6; u -= U(i/3-D(A(o,n,i/3)))/pow(2,i));\n\n      p = A(Z,p,(U(O(n,L))*H*Y+Y)*u);\n\n      p = r?A(A(Z,p,Y),R(A(o,n,.1),A(d,n,-2*O(d,n)),r-1),1-Y):p;\n\n      u=pow(U(O(n,_(A(L,d,T)))),X);\n\n      return A(A(Z,p,1-u),W,u);\n      \n\n    }\n\n  q=d.z;\n  return G(q*q,q*q,1);\n\n}\n\nint main(int x, char** k) {\n  \n  S (e = x>1 ? z=0, 1[k] : J; *e; ++e) \n    S (o=a=0, j=J+11; (c=*j)&&!(o&&c<X&&(q=l+=w)); ++j) \n    o ? o=*j++/32&3, \n    B[b++] = G(q+=*j/8&3,*j&7,0),\n    B[b++] = G((c/8&3)*(o<2?T:1), (c&7)+1e-4*(o<3), o>2), 1  :\n    (o = (a = c<X ? w=c-34, a+1 : c>X ? a : *++j) == ((*e|32)^z)) ;\n\n  S (r=b, z=x<3, l = 10-l*H,\n     L=_(G(T,1,2)), puts(\"P6 600 220 255\"); ++y<110;) \n\n    S (x=-301;p=Z,++x<300;m(p.x),m(p.y),m(p.z))\n      \n    S (c=0; c<z*3+1; ++c) \n    \n    p = A(p, R( G(-4.5,5,30),\n                _( A( A( A(Z, _(G(5,0,2)), x+c/2*H ), \n                         _(G(2,-73,0)),y+H*(c&1)),\n                      G(30.75,-6,-75),\n                      10) ),\n                z+z ), \n          z?63:255 );\n\n  return 0;\n\n}\n"
  },
  {
    "path": "src/miniray_4.5.c",
    "content": "#include <stdio.h>\n#include <math.h>\n#define E return\n#define S for\n\n/*\n  _abcdefghijklmnopqrstuvwxyzABCDEFGHIJKLMNOPQRSTUVWXYZ\n   iiivc fvfccfFiivfivif fttiFvvFPiFffcvivvFvFiPiFFvifv\n   *                          *               \n  */\n\n\nchar* J = \"LJFFF%7544x^H^XXHZZXHZ]]2#( #@@DA#(.@@%(0CAaIqDCI$IDEH%P@T@qL%PEaIpBJCAI%KBPBEP%CBPEaIqBAI%CAaIqBqDAI%U@PE%AAaIqBcDAI%ACaIaCqDCI%(aHCcIpBBH%E@aIqBAI%AAaIqB%AAaIqBEH%AAPBaIqB%PCDHxL%H@hIcBBI%E@qJBH#C@@D%aIBI@D%E@QB2P#E@'C@qJBHqJBH%C@qJBH%AAaIqBAI%C@cJ%cJCH%C@qJ%aIqB1I%PCDI`I%BAaICH%KH+@'JH+@KP*@%S@3P%H@ABhIaBBI%P@S@PC#\",\n  *j, *e;\n\ntypedef float x;\n\nx U(x a) { return a<0?0:a>1?1:a; }\n\ntypedef struct { x c,a,t; } y;\n\ny W={1,1,1}, Z={0,0,0}, B[99], P, C, M, N, K, p, s, d, h;\n\ny G(x t, x a, x c) { K.c=t; K.t=c; K.a=a; return K; }\n\nint T=-1, b=0, r, F=-111, (*m)(int) = putchar, X=40, z=5, o, a, c, t=0, n, R;\n\ny A(y a, y b, x c) { return G(a.c+b.c*c, a.a+c*b.a, b.t*c+a.t); }\n\nx H=.5, Y=.66, I, l=0, q, w, u, i, g;\n\n\nx O(y a, y b) { return q=a.t*b.t+b.c*a.c+a.a*b.a; }\n\nx Q() {\n  return A(P,M,T), O(K,K)<I ? C=M,I=q:0;\n}\n\ny V(y a) { return A(Z, a, pow(O(a,a),-H)); }\n\nx D(y p) {\n\n  for (I=X, P=p, b=T; \n       M = B[++b], p = B[M.c+=8.8-l*.45, ++b], b<=r; \n       Q()) \n    \n    M = p.t\n      ?\n      q = M_PI*H, w=atan2(P.a-M.a, P.c-M.c)/q, o=p.c-2, a=p.a+1, t=o+a,\n      w = q*(w>t+H*a ? o : w > t ? t : w<o-H*a ? t : w<o ? o : w),\n      A(M, G(cos(w), sin(w), 0), 1)\n      :\n      A(M,p,U(O(A(P,M,T),p)/O(p,p)));\n\n\n  M=P;\n  M.a = -.9;\n  o=P.c/8+8;\n  o^=a=P.t/8+8;\n\n  M = Q() ? o&1 ? G(Y,0,0) : W : G(Y,Y,1);\n\n  return sqrt(I)-.45;\n\n}\n\n\n\n\nint main(int L, char** k) {\n\n  for (e = L>1 ? 1[z=0, k] : J; *e && l<24; ++e) \n    for (o=a=0, j=J+9; (c=*++j)&&!(o&&c<X&&(q=l+=w)); \n         o ? o=*j++/32,\n           b++[B] = G(q+=*j/8&3,*j&7,0),\n           B[r=b++] = G((c/8&3)*(o<2?T:1), (c&7)+1e-4, o>2), 1  :\n           (o = (a = (c-=X)<0 ? w=c+6, t=a+1 : c ? (t?0:m(c),a) : *++j) == \n            ((*e|32)^z)) );\n\n  for (z=3*(L<3); ++F<110; ) \n\n    for (L=-301;p=Z,++L<300;m(p.c),m(p.a),m(p.t))\n      \n      for (c=T; ++c<=z;)\n\n        for (h=G(-4,4.6,29),\n               d=V( A( A( A(Z, V(G(5,0,2)), L+L+c/2 ), \n                          V(G(2,-73,0)), F+F+c%2),\n                       G(30.75,-6,-75),\n                       20) ),\n               g=R=255-(n=z)*64; R*n+R; g*=H)\n\n          {\n  \n            for (u=i=R=0;!R&&94>(u+=i=D(h=A(h,d,i)));R=i<.01);\n\n            for (N = V(A(P,C,T)), \n                   q = d.t*d.t, \n                   s = M,\n                   u=1;\n                 ++i<6*R;\n                 u -= U(i/3-D(A(h,N,i/3)))/pow(2,i));\n\n            s = R ? \n              i = pow(U(O(N,V(A(M=V(G(T,1,2)),d,T)))),X),\n              p = A(p, W, g*i),\n              u *= U(O(N,M))*H*Y+Y,\n              g *= n--?Y-Y*i:1-i,\n              s\n              :\n              G(q, q, 1);\n\n            p = A(p,s,g*u);\n            h = A(h,N,.1);\n            d = A(d,N,-2*O(d,N));\n\n          }\n\n\n  return 0;\n\n}\n"
  },
  {
    "path": "src/miniray_4.6.c",
    "content": "// This file is identical to the final zucker.c entry, except for formatting.\n\n#include <stdio.h>\n#include <math.h>\n#define E return\n#define S for\n\n/*\n  _abcdefghijklmnopqrstuvwxyzABCDEFGHIJKLMNOPQRSTUVWXYZ\n   iiivc fvfccfFiivfivif fttiFvvFPiFffcvivvFvFiPiFFvifv\n   *                          *               \n  */\n\n\nchar* J = \"LJFFF%7544x^H^XXHZZXHZ]]2#( #@@DA#(.@@%(0CAaIqDCI$IDEH%P@T@qL%PEaIpBJCAI%KBPBEP%CBPEaIqBAI%CAaIqBqDAI%U@PE%AAaIqBcDAI%ACaIaCqDCI%(aHCcIpBBH%E@aIqBAI%AAaIqB%AAaIqBEH%AAPBaIqB%PCDHxL%H@hIcBBI%E@qJBH#C@@D%aIBI@D%E@QB2P#E@'C@qJBHqJBH%C@qJBH%AAaIqBAI%C@cJ%cJCH%C@qJ%aIqB1I%PCDI`I%BAaICH%KH+@'JH+@KP*@%S@3P%H@ABhIaBBI%P@S@PC#\",\n  *j, *e;\n\ntypedef float x;\n\nx U(x a) { return a<0?0:a>1?1:a; }\n\ntypedef struct { x c,a,t; } y;\n\ny W={1,1,1}, Z={0,0,0}, B[99], P, C, M, N, K, p, s, d, h;\n\ny G(x t, x a, x c) { K.c=t; K.t=c; K.a=a; return K; }\n\nint T=-1, b=0, r, F=-111, (*m)(int) = putchar, X=40, z=5, o, a, c, t=0, n, R;\n\ny A(y a, y b, x c) { return G(a.c+b.c*c, a.a+c*b.a, b.t*c+a.t); }\n\nx H=.5, Y=.66, I, l=0, q, w, u, i, g;\n\n\nx O(y a, y b) { return q=a.t*b.t+b.c*a.c+a.a*b.a; }\n\nx Q() {\n  return A(P,M,T), O(K,K)<I ? C=M,I=q:0;\n}\n\ny V(y a) { return A(Z, a, pow(O(a,a),-H)); }\n\nx D(y p) {\n\n  for (I=X, P=p, b=T; \n       M = B[++b], p = B[M.c+=8.8-l*.45, ++b], b<=r; \n       Q()) \n    \n    M = p.t\n      ?\n      q = M_PI*H, w=atan2(P.a-M.a, P.c-M.c)/q, o=p.c-2, a=p.a+1, t=o+a,\n      w = q*(w>t+H*a ? o : w > t ? t : w<o-H*a ? t : w<o ? o : w),\n      A(M, G(cos(w), sin(w), 0), 1)\n      :\n      A(M,p,U(O(A(P,M,T),p)/O(p,p)));\n\n\n  M=P;\n  M.a = -.9;\n  o=P.c/8+8;\n  o^=a=P.t/8+8;\n\n  M = Q() ? o&1 ? G(Y,0,0) : W : G(Y,Y,1);\n\n  return sqrt(I)-.45;\n\n}\n\n\n\n\nint main(int L, char** k) {\n\n  for (e = L>1 ? 1[z=0, k] : J; *e && l<24; ++e) \n    for (o=a=0, j=J+9; (c=*++j)&&!(o&&c<X&&(q=l+=w)); \n         o ? o=*j++/32,\n           b++[B] = G(q+=*j/8&3,*j&7,0),\n           B[r=b++] = G((c/8&3)*(o<2?T:1), (c&7)+1e-4, o>2), 1  :\n           (o = (a = (c-=X)<0 ? w=c+6, t=a+1 : c ? (t?0:m(c),a) : *++j) == \n            ((*e|32)^z) && 1[j]-X) );\n\n  for (z=3*(L<3); ++F<110; ) \n\n    for (L=-301;p=Z,++L<300;m(p.c),m(p.a),m(p.t))\n      \n      for (c=T; ++c<=z;)\n\n        for (h=G(-4,4.6,29),\n               d=V( A( A( A(Z, V(G(5,0,2)), L+L+c/2 ), \n                          V(G(2,-73,0)), F+F+c%2),\n                       G(30.75,-6,-75),\n                       20) ),\n               g=R=255-(n=z)*64; R*n+R; g*=H)\n\n          {\n  \n            for (u=i=R=0;!R&&94>(u+=i=D(h=A(h,d,i)));R=i<.01);\n\n            for (N = V(A(P,C,T)), \n                   q = d.t*d.t, \n                   s = M,\n                   u=1;\n                 ++i<6*R;\n                 u -= U(i/3-D(A(h,N,i/3)))/pow(2,i));\n\n            s = R ? \n              i = pow(U(O(N,V(A(M=V(G(T,1,2)),d,T)))),X),\n              p = A(p, W, g*i),\n              u *= U(O(N,M))*H*Y+Y,\n              g *= n--?Y-Y*i:1-i,\n              s\n              :\n              G(q, q, 1);\n\n            p = A(p,s,g*u);\n            h = A(h,N,.1);\n            d = A(d,N,-2*O(d,N));\n\n          }\n\n\n  return 0;\n\n}\n"
  },
  {
    "path": "src/miniray_4.6_commented.c",
    "content": "// This file is identical to the final zucker.c entry, except for\n// variable and member identifers and formatting.\n\n#include <stdio.h>\n#include <math.h>\n\n// We start with this big ugly program data string. Its formatting is\n// as follows:\n//\n//   Bytes 0-9 are \"IOCCC 2011\" xor-ed with 5 -> \"LJFFF%7544\"\n//   Bytes 10-24 are \"P6 600 220 255\\n\" plus 40 -> \"x^H^XXHZZXHZ]]2\"\n//   Bytes 25 on are the font encoding table.\n//\n// The font encoding table may be decoded a byte at a time:\n//\n//   - A byte less than 42 (ASCII *) is a START token that indicates\n//     the start of a new glyph, and which also embeds the width of\n//     the glyph by its difference from 34 (ASCII \"); hence byte 35\n//     (ASCII #) begins a character of width 1 and byte 39 (ASCII ')\n//     begins a character of width 5.\n//\n//   - If the byte immediately following a START token is equal to 40\n//     (ASCII open paranethesis), it is a SETCUR token and the byte\n//     following the SETCUR token indicates the ASCII value of the\n//     glyph being emitted.\n//\n//   - If there is no SETCUR token immediately after a START token,\n//     the ASCII value of the glyph being emitted is one greater than\n//     the previous glyph that was emitted.\n//\n//   - Beyond an optional SETCUR / ASCII value pair, a glyph may\n//     contain one or more strokes defined by two-byte opcodes, first\n//     byte b0 and then byte b1, where:\n//\n//       * the ARGUMENT is determined by the lowest 5 bits of b0\n//       * the OPCODE is determined by the next highest 2 bits of b0\n//       * the YCOORD is determined by the lowest 3 bits of b1\n//       * the XCOORD is determined by the next highest 2 bits of b1\n//\n//     There are 3 permissible OPCODE values. Each one interprets its\n//     ARGUMENT, XCOORD, and YCOORD differently:\n//\n//       * OPCODE 3 denotes an ARC. The ARGUMENT of the ARC is split\n//         up into A0 (upper 3 bits) and A1 (lower 2 bits). A0 denotes\n//         the starting angle in multiples of 90 degrees, and A1\n//         denotes the angular range in multiples of 90\n//         degrees. XCOORD and YCOORD specify the center of the ARC.\n//\n//       * OPCODE 2 denotes a LINE. The ARGUMENT of the line is split\n//         into a DELTAX (upper 2 bits) and DELTAY (lower 3 bits).\n//         XCOORD and YCOORD specify the lower-left endpoint of the\n//         LINE and the upper-right is reached by adding DELTAX and\n//         DELTAY.\n//\n//       * OPCODE 1 denotes an NLINE, which is identical to a LINE,\n//         except that the DELTAX is interpreted to have negative\n//         value. This is necessary for diagonal lines such as the\n//         bottom leg of a 'k' or the center of an 's' which point\n//         down and to the right.\n//\n//   - Instructions for a glyph are terminated by a new START token or\n//     by a terminating zero.\n//\n// Hence, the start of the font encoding table \"#( #@@DA\" encodes two\n// glyphs; the first glyph is width 1 (because of the #) and it is the\n// space character (because of the \"( \" immediately following). the\n// second character is also width 1 (because of the #) and it contains\n// the two strokes specified by \"@@\" and \"DA\".\n\nchar* progdata = \"LJFFF%7544x^H^XXHZZXHZ]]2#( #@@DA#(.@@%(0CAaIqDCI$IDEH%P@T@qL%PEaIpBJCAI%KBPBEP%CBPEaIqBAI%CAaIqBqDAI%U@PE%AAaIqBcDAI%ACaIaCqDCI%(aHCcIpBBH%E@aIqBAI%AAaIqB%AAaIqBEH%AAPBaIqB%PCDHxL%H@hIcBBI%E@qJBH#C@@D%aIBI@D%E@QB2P#E@'C@qJBHqJBH%C@qJBH%AAaIqBAI%C@cJ%cJCH%C@qJ%aIqB1I%PCDI`I%BAaICH%KH+@'JH+@KP*@%S@3P%H@ABhIaBBI%P@S@PC#\", *fontptr, *textptr;\n\n// This was a one-letter typedef in the actual program which obviously\n// saved a bit of space.\ntypedef float real;\n\n// Clamp a real number to [0,1] range\nreal clamp(real a) {\n  return a < 0 ? 0 : a > 1 ? 1 : a;\n}\n\n// Nice vec3 structure\ntypedef struct {\n  real c,a,t; // I like cats.\n} vec3;\n\n// All of these are pretty much straightforward except for\n// vecop_buffer, which holds the font rendering instructions decoded\n// from the font table (see below).\nvec3 ones={1,1,1}, zeros={0,0,0}, vecop_buffer[99], point,\n  closest_point, objpoint_or_material, normal, vec3_out, pix_color,\n  sample_color, ray_dir, march_point;\n\n// Note that vec3_out always holds the last constructed vec3, which is\n// duplicated by the return-by-value.\nvec3 make_vec3(real t, real a, real c) {\n  // Order scrambled for obfuscation's sake\n  vec3_out.c=t;\n  vec3_out.t=c;\n  vec3_out.a=a;\n  return vec3_out;\n}\n\n// A bunch of ints, along with an int function (putchar)\nint minus_one=-1, buffer_offset=0, buffer_length, image_row=-111,\n  (*output)(int) = putchar, forty=40, xormask_or_quality=5,\n  lo_or_found, range_or_curglyph, fbyte_or_aacnt, hi_or_started=0,\n  bounces, hit;\n\n// Why have separate functions for add, subtract, or multiply when\n// this one does all 3?\n//\n//  a + b = add_scaled(a, b, 1)\n//  a - b = add_scaled(a, b, -1)\n//  0.5 * a = add_scaled(zero, a, 0.5)\n//\nvec3 add_scaled(vec3 a, vec3 b, real c) {\n  // Order scrambled for obfuscation's sake\n  return make_vec3(a.c+b.c*c, a.a+c*b.a, b.t*c+a.t);\n}\n\n// A bunch of real variables and constants\nreal half=.5, twothirds=.66, closest_dist_squared, text_width=0,\n  dot_out_or_tmp, angle_or_width, raydist_or_brightness,\n  curdist_or_specular, ray_contribution;\n\n// Note dot_out_or_tmp always gets set to most recent dot product.\nreal dot(vec3 a, vec3 b) {\n  // Order scrambled for obfuscation's sake\n  return dot_out_or_tmp = a.t*b.t + b.c*a.c + a.a*b.a;\n}\n\n// This is called for every vecop pair in the vecop_buffer. The point\n// global has been set to the query point, and objpoint_or_material\n// has been set to the closest point in the current primitive.\nreal update_distance_query() {\n\n  // compute (point - objpoint_or_material)\n  return add_scaled(point, objpoint_or_material, minus_one),\n\n    // compare squared length of result to previous closest dist\n    dot(vec3_out,vec3_out) < closest_dist_squared ?\n\n    // if smaller, update closest_point and closest_dist_squared\n    closest_point=objpoint_or_material,\n    closest_dist_squared=dot_out_or_tmp :\n\n    // otherwise do nothing\n    0;\n}\n\n// Normalize by abusing scaled add function:\n//\n//   n / ||n|| = zero + n * pow(||n||, -0.5)\n//\nvec3 normalize(vec3 a) {\n  return add_scaled(zeros, a, pow(dot(a,a),-half));\n}\n\n// For the point input, this will compute and return the distance to\n// the closest scene primative. It will also update the\n// objpoint_or_material to reflect the material of the closest object\n// (blue for text, red or white for floor).\nreal dist_to_scene(vec3 point_or_vecop) {\n\n  // This loop initializes global closest_dist_squared to a big number\n  // and point to the function's argument.  We will iterate over pairs\n  // of vectors in the vecop_buffer using buffer_offset up to the\n  // given buffer_length.\n  for (closest_dist_squared=forty,\n         point=point_or_vecop, buffer_offset=minus_one; \n\n       // The first item in the vecop_buffer pair becomes objpoint\n       // (arc center or line endpoint). The second item denotes line\n       // displacement or arc angle. Note we also offset the\n       // x-coordinate of the objpoint to approximately center the\n       // text. The last thing we do here is bail out of the loop if\n       // we are past end-of-buffer.\n       objpoint_or_material = vecop_buffer[++buffer_offset],\n         point_or_vecop =\n           vecop_buffer[objpoint_or_material.c+=8.8-text_width*.45,\n                        ++buffer_offset],\n         buffer_offset<=buffer_length;\n\n       // After each loop iteration, we should update the distance\n       // query but of course this doesn't get evaluated until after\n       // the code below.\n       update_distance_query()) \n\n    // Currently objpoint is arc center or line endpoint.  We must\n    // update it to the closest point on the primitive (arc or line)\n    // to the current point. First we check if we are arc (op.t!=0) or\n    // line (op.t=1):\n    objpoint_or_material = point_or_vecop.t ?\n\n      //////////////////////////////////////////////////\n      // We are an arc\n\n      // Quantize angles to 90 degree increments\n      dot_out_or_tmp = M_PI*half,\n\n      // Get the actual angle and divide by 90 degrees.  We will now\n      // need to clamp the angle to deal with the arc endpoints\n      // nicely.\n      angle_or_width=atan2(point.a-objpoint_or_material.a,\n                           point.c-objpoint_or_material.c)/dot_out_or_tmp,\n\n      // op.c encodes lower bound of angle\n      lo_or_found=point_or_vecop.c-2,\n\n      // op.a encodes upper bound of angle\n      range_or_curglyph=point_or_vecop.a+1,\n\n      // Get the upper end of the range\n      hi_or_started=lo_or_found+range_or_curglyph,\n\n      // Now clamp! Note we scale overall result by 90 degrees\n      angle_or_width = dot_out_or_tmp*(\n         // did we wrap past the upper end of the range?\n         angle_or_width>hi_or_started+half*range_or_curglyph ?\n         // if so go low\n         lo_or_found :\n         // otherwise greater than upper end?\n         angle_or_width > hi_or_started ?\n         // then go hi\n         hi_or_started :\n         // did we wrap past the lower end of the range?\n         angle_or_width<lo_or_found-half*range_or_curglyph ?\n         // go hi\n         hi_or_started :\n         // otherwise less than lower end?\n         angle_or_width<lo_or_found ?\n         // go lo\n         lo_or_found :\n         // no clamp needed\n         angle_or_width),\n\n      // Now we can finally offset the objpoint (arc center) by angle\n      // (note radius = 1), which is convenient.\n      add_scaled(objpoint_or_material,\n                 make_vec3(cos(angle_or_width), sin(angle_or_width), 0), 1)\n      \n      :\n\n      //////////////////////////////////////////////////\n      // Nope, not arc, a line segment.\n\n      // In this case op is just the displacement of endpoint from\n      // startpoint so we can compute the nearest point along the line\n      // using the standard formula.\n      add_scaled(objpoint_or_material, point_or_vecop,\n                 clamp(dot( add_scaled(point, objpoint_or_material, minus_one),\n                            point_or_vecop) /\n                       dot(point_or_vecop, point_or_vecop) ) );\n\n  //////////////////////////////////////////////////\n  // Done with for loop.\n\n  // Now we need to check distance to the floor, which exists\n  // everywhere at a coordinate of y = -0.9. here we update the\n  // objpoint by copying the point and setting y.\n  objpoint_or_material=point;\n  objpoint_or_material.a = -.9;\n\n  // Here we are creating a nice checkerboard texture by XOR'ing the x\n  // and z coordinates mod 8.\n  lo_or_found = point.c/8+8;\n  lo_or_found ^= range_or_curglyph=point.t/8+8;\n\n  // Finally, we are going to save the material. First we update the\n  // distance query based upon the floor objpoint:\n  objpoint_or_material = update_distance_query() ?\n\n    // if the query updated, we are the floor, so red or white\n    lo_or_found&1 ? make_vec3(twothirds,0,0) : ones :\n\n    // otherwise the query didn't update so we are blue.\n    make_vec3(twothirds,twothirds,1);\n\n  // Finally we return the distance to closest point, offset by 0.45\n  // (to give the primitives some thickness)\n  return sqrt(closest_dist_squared)-.45;\n\n}\n\n// Finally our main function\nint main(int argc_or_image_col, char** argv) {\n\n  //////////////////////////////////////////////////\n  // Step 1: fill up the vecop_buffer with the correct primitives for\n  // the text to display by parsing the font table.\n  //\n  // The outer loop here is over characters to print, which come\n  // either from argv[1] (if argc > 1), or from progdata table above,\n  // in which case they have to be XOR-ed with 5 to get the actual\n  // text.\n  \n  for (// Was a string provided on the command line?\n       textptr = argc_or_image_col>1 ?\n         // If so, initialize textptr from argv[1] and clear XOR mask\n         1[xormask_or_quality=0, argv] :\n         // else, initialize textptr from progdata.\n         progdata;\n\n       // Go until terminating 0 or text too wide\n       *textptr && text_width<24;\n\n       // Increment textptr each iteration.\n       ++textptr)\n\n    // Inner loop is over the font table encoded in progdata (see\n    // explanation at top). For each text character, we need to try to\n    // find the corresponding glyph in the font and push all of its\n    // strokes into the vecop_buffer, two vectors at a time.\n    \n    for (// Initialize found to false\n         // Initialize range_or_curglyph to zero ???\n         lo_or_found=range_or_curglyph=0,\n           \n           // Start 10 characters into the text (after \"ioccc 2011\")\n           // but we increment fontptr before dereferencing it because\n           // gross, so just offset by 9 here.\n           fontptr=progdata+9;\n\n         // Read the next byte from the font table (stop if we\n         // hit a terminating 0). \n         (fbyte_or_aacnt=*++fontptr) &&\n\n           // Keep going as long as one of these holds:\n           //\n           //   - lo_or_found is zero (haven't found char)\n           //   - fbyte_or_aacnt >= 40 (lower ones are space !\"#$%&')\n           //\n           // This means that once lo_or_found is nonzero and we hit a\n           // START token or a null zero, we are done.\n           //\n           // Since logical AND is short-circuiting, the update to\n           // dot_out_or_tmp only happens if found is true and the\n           // current character is greater than or equal to 40.\n           //\n           // Once that happens, we exit the loop because all three\n           // conditions inside these parens are true, making the\n           // entire thing false when NOT-ed.\n           !(lo_or_found && fbyte_or_aacnt<forty &&\n             (dot_out_or_tmp=text_width+=angle_or_width));\n\n         // See if we have found our glyph yet\n         lo_or_found ?\n\n           //////////////////////////////////////////////////\n           // We have found it -- we are in the current glyph.\n\n           // The current byte should hold an OPCODE and and ARGUMENT.\n           // Stash the OPCODE into lo_or_found and increment\n           // fontptr. The ARGUMENT should be available by inspecting\n           // fbyte_or_aacnt which still holds the byte that fontptr\n           // was pointing to.\n           lo_or_found=*fontptr++/32,\n\n           // Now get the XCOORD (bits 34) and YCOORD (bits 210) from\n           // second byte of stroke instructions. The XCOORD gets\n           // added to the x-accumulator (dot_out_or_tmp) and then the\n           // vector (XCOORD, YCOORD, 0) is pushed into the\n           // vecop_buffer.  This is either the start of a line\n           // segment or the center of an arc.\n           buffer_offset++[vecop_buffer] =\n              make_vec3(dot_out_or_tmp+=*fontptr/8&3,*fontptr&7,0),\n\n           // Time to push the second vector into the vecop_buffer.\n           // In the case of an arc (OPCODE == 3), this is starting\n           // angle and range, or in the case of a line segment\n           // (OPCODE == 2 or OPCODE == 1) this is dx, dy. We need to mirror\n           // the x-coordinate if OPCODE == 1.\n           //\n           // In any event, all of this information is hanging out in\n           // the ARGUMENT, which is the lower 5 bits of\n           // fbyte_or_aacnt (first byte of stroke instruction pair).\n           //\n           // Here we also update buffer_length here to be used later\n           // in dist_to_scene.\n           vecop_buffer[buffer_length=buffer_offset++] =\n             make_vec3((fbyte_or_aacnt/8&3)*(lo_or_found<2?minus_one:1),\n                       (fbyte_or_aacnt&7)+1e-4,\n                       lo_or_found>2),\n\n           // Just a NOP because the ternary operator we're inside of\n           // here is of type int.\n           1\n\n           :\n\n           //////////////////////////////////////////////////\n           // Glyph not found yet.\n\n           // Try to update our found variable...\n           (lo_or_found =\n\n            //////////////////////////////////////////////////////////////////////\n            // Update cur glyph according to current font table byte.\n            \n            (range_or_curglyph =\n\n             // Subtract 40 from current font table byte. Less than zero?\n             (fbyte_or_aacnt-=forty) < 0 ?\n\n             //////////////////////////////////////////////////\n             // Yes, less than zero, so this is a START token.\n             \n             // Glyph width given by byte - 34 = byte - 40 + 6\n             angle_or_width=fbyte_or_aacnt+6,\n             \n             // Increment cur glyph and mark state as started.\n             hi_or_started=range_or_curglyph+1\n\n             :\n\n             //////////////////////////////////////////////////\n             // Was font table byte nonzero after subtracting 40?\n             fbyte_or_aacnt ?\n\n             // Yes, nonzero. \n             ( // Now see if we have started seeing font table\n               // bytes yet, or if we are still going thru the\n               // PPM header.\n               hi_or_started?\n               // Yes, we have started, so NOP.\n               0\n               :\n               // Not started, so emit the current fbyte_or_aacnt (to\n               // generate PPM header)\n               output(fbyte_or_aacnt),\n               // Comma says ignore results of previous ternary\n               // operator and leave range_or_curglyph unchanged\n               range_or_curglyph\n               )\n\n             :\n\n             //////////////////////////////////////////////////\n             // Font table byte was 40 (SETCUR token), so set\n             // current glyph to next byte in font table.\n             *++fontptr)\n\n            //////////////////////////////////////////////////////////////////////\n            // Compare the newly-updated cur glyph to...\n\n            ==\n\n            // The current text character, OR'ed with 32 to put in\n            // range of 32-63 or 96-127 (forces lowercase), and XOR'ed\n            // with mask to deobfuscate \"ioccc 2011\" from progdata.\n            ((*textptr|32)^xormask_or_quality)\n\n            &&\n\n            ////////////////////////////////////////\n            // Need to clear found bit whenever we hit a SETCUR token.\n            1[fontptr]-forty)\n\n\n         ); // Empty for loop\n\n  //////////////////////////////////////////////////\n  // Step 2: Generate the dang image.\n  //\n  // All of the techniques here are based upon the PDF presentation at\n  // http://iquilezles.org/www/material/nvscene2008/nvscene2008.htm\n  //\n  // Iterate over image rows. Note xormask_or_quality gets value 0 in\n  // preview mode, and 3 in high-quality mode.\n  for (xormask_or_quality=3*(argc_or_image_col<3); ++image_row<110; )\n\n    // Iterate over image columns. \n    for (argc_or_image_col=-301;\n\n         // Initialize the pixel color to zero, 600 cols total\n         pix_color=zeros, ++argc_or_image_col<300;\n\n         // Output pixel after each iteration.\n         output(pix_color.c),output(pix_color.a),output(pix_color.t))\n\n      // Iterate over AA samples: either 1 (preview) or 4 (high-quality).\n      for (fbyte_or_aacnt=minus_one; ++fbyte_or_aacnt<=xormask_or_quality;)\n\n        // Shade this sample. This for loop iterates over the initial\n        // ray as well as reflection rays (in high quality mode).\n        \n        for (// Start marching at the shared ray origin \n             march_point=make_vec3(-4,4.6,29),\n\n               // Starting direction is a function of image row/column\n               // and AA sample number.\n               ray_dir=normalize(\n                 add_scaled(\n                   add_scaled(\n                     add_scaled(zeros, normalize(make_vec3(5,0,2)),\n                                argc_or_image_col + argc_or_image_col +\n                                fbyte_or_aacnt/2 ), \n                     normalize(make_vec3(2,-73,0)),\n                     image_row+image_row+fbyte_or_aacnt%2),\n                   make_vec3(30.75,-6,-75),\n                   20) ),\n\n               // The initial ray contribution is 255 for preview mode\n               // or 63 for each AA sample in high-quality mode\n               // (adding 4 of them gets you 252 which is close\n               // enough).\n               //\n               // Also, here bounces is initialized to 3 in\n               // high-quality mode or 0 in preview mode.\n               ray_contribution=hit=\n                 255-(bounces=xormask_or_quality)*64;\n\n             // The bounces variable acts as a counter for remaining\n             // bounces; at the start, bounces is non-negative and hit\n             // is non-zero so the loop always runs at least once. It\n             // will stop when hit is 0 or hit is 1 and bounces is -1.\n             hit*bounces+hit;\n\n             // After each iteration (reflection), ray contribution\n             // scales by 0.5.\n             ray_contribution*=half)\n\n          {\n            \n            // Perform the actual ray march using sphere tracing:\n            for (// Initialize ray distance, current distance, and hit to 0\n                 raydist_or_brightness=curdist_or_specular=hit=0;\n\n                 // Keep going until hit or ray distance exceeds 94 units.\n                 // Note ray distance always incremented by current.\n                 !hit && 94 > (raydist_or_brightness+=\n                               \n                   // Obtain distance to scene at current point\n                   curdist_or_specular=dist_to_scene(\n                                                      \n                     // Update current point by moving by current\n                     // distance along ray direction\n                     march_point = add_scaled(\n                       march_point,\n                       ray_dir,\n                       curdist_or_specular)));\n\n                 // After each ray update, set hit=1 if current\n                 // distance to scene primitive is less than 0.1\n                 hit=curdist_or_specular<.01);\n\n            // Done with ray marching!\n            //\n            // Now point is equal to march_point, closest_point holds\n            // the closest point in the scene to the current ray\n            // point, and objpoint_or_material holds the material\n            // color of the closest object.\n\n            // Now fake ambient occlusion loop (see iq's PDF for explanation):\n            for (// Compute scene normal at intersection\n                 normal = normalize(add_scaled(point,closest_point,minus_one)),\n                   // This is actually included here to initialize the\n                   // sky color below (gross).\n                   dot_out_or_tmp = ray_dir.t*ray_dir.t,\n                   // Also used below but initialized here.\n                   sample_color = objpoint_or_material,\n                   // Start at full brightness\n                   raydist_or_brightness=1;\n\n                 // 5 iterations if we hit something, 0 if not (saves\n                 // wrapping for loop in if statement).\n                 ++curdist_or_specular<6*hit;\n\n                 // AO with exponential decay \n                 raydist_or_brightness -=\n                   clamp(curdist_or_specular / 3 -\n                     dist_to_scene(\n                      add_scaled(march_point, normal, curdist_or_specular/3)))\n                   / pow(2,curdist_or_specular));\n\n            // AO has been computed, time to get the final color of\n            // this ray sample. Note sample_color has been initialized\n            // to material of closest primative above.\n\n            sample_color = hit ? // Did this ray hit?\n\n              //////////////////////////////////////////////////\n              // Yes, the ray hit.\n\n              // Get the Blinn-Phong specular coefficient as dot\n              // product between normal and halfway vector, raised to\n              // high power.\n              curdist_or_specular =\n                pow(clamp(dot(normal,\n                  // normalize halfway vector\n                  normalize(\n                    // create halfway vector\n                    add_scaled(\n                      // objpoint_or_material is now light direcection\n                      objpoint_or_material=normalize(make_vec3(minus_one,1,2)),\n                      ray_dir,\n                      minus_one)))),\n                  // raised to the 40th power\n                  forty),\n\n              // Mix in white color for specular\n              pix_color = add_scaled(pix_color, ones,\n                                     ray_contribution*curdist_or_specular),\n\n              // Take the brightness computed during AO and modulate\n              // it with diffuse and ambient light.\n              raydist_or_brightness *=\n                // Diffuse - objpoint_or_material is light direction\n                clamp(dot(normal, objpoint_or_material))*half*twothirds +\n                // Ambient\n                twothirds,\n\n              // Modulate ray_contribution after hit \n              ray_contribution *= bounces-- ? // Are there any bounces left?\n              \n                // Yes, there are bounces left, so this hit should\n                // account for 2/3 of the remaining energy (the next\n                // will account for the final 1/3). We need to remove\n                // the additive component already taken by specular,\n                // however.\n                twothirds - twothirds * curdist_or_specular :\n\n                // No, there are no bounces left, so just use up\n                // all the energy not taken by specular.\n                1-curdist_or_specular,\n\n              // Now after all of that, we're actually going to leave\n              // sample_color unchanged (i.e. whatever closest\n              // primitive material color was).\n              sample_color\n              :\n\n              //////////////////////////////////////////////////\n              // Nope, ray missed. Remember when we initialized\n              // dot_out_or_tmp to contain z^2 above? We now use that\n              // to shade the sky, which gets white along the +/- z\n              // axis, and blue elsewhere.\n              make_vec3(dot_out_or_tmp, dot_out_or_tmp, 1);\n\n            // Add the weighted sample_color into the pixel color. \n            pix_color = add_scaled(pix_color,\n                                   sample_color,\n                                   ray_contribution*raydist_or_brightness);\n\n            // Pop out from the object a bit before starting to march\n            // the reflection ray so we don't immediately detect the\n            // same intersection that we're on.\n            march_point = add_scaled(march_point,normal,.1);\n\n            // Update the ray direction to be the reflection direction\n            // using the usual calculation.\n            ray_dir = add_scaled(ray_dir,normal,-2*dot(ray_dir,normal));\n\n          }\n\n\n  return 0;\n\n}\n"
  },
  {
    "path": "src/zucker.c",
    "content": "#include <stdio.h>\n#include <math.h>\n#define E return\n#define S for\nchar*J=\"LJFFF%7544x^H^XXHZZXHZ]]2#( #@@DA#(.@@%(0CAaIqDCI$IDEH%P@T@qL%PEaIpBJCA\\\nI%KBPBEP%CBPEaIqBAI%CAaIqBqDAI%U@PE%AAaIqBcDAI%ACaIaCqDCI%(aHCcIpBBH%E@aIqBAI%A\\\nAaIqB%AAaIqBEH%AAPBaIqB%PCDHxL%H@hIcBBI%E@qJBH#C@@D%aIBI@D%E@QB2P#E@'C@qJBHqJBH\\\n%C@qJBH%AAaIqBAI%C@cJ%\"   \"cJ\"   \"CH%C@qJ%aIqB1I%PCDI`I%BAaICH%KH+@'JH+@KP*@%S@\\\n3P%H@ABhIaBBI%P@S@PC#\",     *j   ,*e;typedef float x;x U(x a){E a<0?0:a>1?1:a; }\ntypedef struct{x c,a,t;      }   y;y W={1,1,1},Z={0,0,0},B[99],P,C,M,N,K,p,s,d,h\n;y G(x t,x a,x c){K.c=t   ;      K.t=c; K.a=a;E K;}int T=-1,b=0,r,F=-111,(*m)(i\\\nnt)=putchar,X=40,z=5,o,   a,     c,t=0   ,n,R;y A(y a,y b,x c){E G(a.c+b.c*c,a.a\n+c*b.a,b.t*c+a.t);}x H=   .5,Y   =.66     ,I,l=0,q,w,u,i,g;x O(y a,y b){E q=a.t*\nb.t+b.c*a.c+a.a*b.a;}x Q(){E A(P,M,T       ),O(K,K)<I?C=M,I=q:0;}y V(y a){E A(Z,\na,pow(O(a,a),-H));}x D(y p){S(I=X,P         =p,b=T; M=B[++b],p=B[M.c+=8.8-l*.45,\n++b],b<=r;Q())M=p.t?q =M_PI*H,w=atan2(   P.a-M.a,P.c-M.c)  /q,o=p.c-2,a=p.a+1,t=\no+a,w=q*(w>t+H*a?o:    w>t?t:w<o-H*a?t   :w<o?o:w),A(      M,G(cos(w),sin(w),0),\n1):A(M,p,U(O(A(P,M,T)    ,p)/O(p,p)));   M=P;M.a=-         .9;o=P.c/8+8;o^=a=P.t\n/8+8; M=Q        ()?o&1    ?G(Y,0,0):W   :G(Y,Y,1);E       sqrt        (I)-.45;}\nint main(   int    L,char    **k){ S(e   =L>1?1[z=    0,   k]:J   ;*e   &&l<24 ;\n++e)S(o=a   =0,j   =J+9;(c=    *++j)&&   !(o&&c<    X&&(q=l+=w)   );o   ?o=*j++/\n32,b++[B]   =G(q   +=*j/8&3,*    j&7,0   ),B[r    =b++]=G((c/8&        3)*( o<2?\nT:1), (c&   7)+    1e-4,o>2),1:    (o    =(a    =(c-=X)<0?w=c+6   ,t=   a+1:c?(t\n?0:m(c),a        ):*++j)==((*e|32        )    ^z)&&1[j]-X));S(z   =3*(   L<3);++\nF<110;)S(L=-301;p=Z,++L<300;m(              p.c),m(p.a),m(p.t))S(c=T;++c<=z;)S(h\n=G(-4,4.6,29),d=V(A(A(A(Z,V(G(5,0         ,2)),L+L+c/2),V(G(2,-73,0)),F+F+c%2),G\n(30.75,-6,-75),20)),g=R=255-(n=z)*64;    R*n+R;g*=H){S(u=i=R=0;!R&&94>(u+=i=D(h=\nA(h,d,i)));R=i<.01);S(N=V(A(P,C,               T)),q=d.t*d.t,s=M,u=1;++i<6*R;u-=\nU(i/3-D(A(h,N,i/3)))/pow(                             2,i));s=R?i=pow(U(O(N,V(A(\nM=V(G(T,1,2)),d,T))))                                     ,X),p=A(p,W,g*i),u*=U(\nO(N,M))*H*Y+Y,g*=                                             n--?Y-Y*i:1-i,s:G(\nq,q,1); p=A(p,s                                                 ,g*u);h=A(h,N,.1\n);d=A(d,N,-2*O                                                     (d,N));}E 0;}\n"
  }
]