cpdf_contentstream_write_utils.cpp

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// Copyright 2019 The PDFium Authors
// Use of this source code is governed by a BSD-style license that can be
// found in the LICENSE file.
 
#include "core/fpdfapi/edit/cpdf_contentstream_write_utils.h"
 
#include <cassert>
#include <cfloat>
#include <climits>
#include <cmath>
#include <ostream>
 
#include "core/fxcrt/compiler_specific.h"
#include "core/fxcrt/span.h"
 
namespace {
 
constexpr unsigned kMaximumSkFloatToDecimalLength = 49;
 
// Return pow(10.0, e), optimized for common cases.
double pow10(int e) {
  switch (e) {
    case 0:
      return 1.0;  // common cases
    case 1:
      return 10.0;
    case 2:
      return 100.0;
    case 3:
      return 1e+03;
    case 4:
      return 1e+04;
    case 5:
      return 1e+05;
    case 6:
      return 1e+06;
    case 7:
      return 1e+07;
    case 8:
      return 1e+08;
    case 9:
      return 1e+09;
    case 10:
      return 1e+10;
    case 11:
      return 1e+11;
    case 12:
      return 1e+12;
    case 13:
      return 1e+13;
    case 14:
      return 1e+14;
    case 15:
      return 1e+15;
    default:
      if (e > 15) {
        double value = 1e+15;
        while (e-- > 15) {
          value *= 10.0;
        }
        return value;
      } else {
        assert(e < 0);
        double value = 1.0;
        while (e++ < 0) {
          value /= 10.0;
        }
        return value;
      }
  }
}
 
// SkFloatToDecimal
//
// Convert a float into a decimal string.
//
// The resulting string will be in the form `[-]?([0-9]*\.)?[0-9]+` (It does
// not use scientific notation.) and `sscanf(output, "%f", &x)` will return
// the original value if the value is finite. This function accepts all
// possible input values.
//
// INFINITY and -INFINITY are rounded to FLT_MAX and -FLT_MAX.
//
// NAN values are converted to 0.
//
// This function will always add a terminating '\0' to the output.
//
// @param value  Any floating-point number
// @param output The buffer to write the string into.  Must be non-null.
//
// @return strlen(output)
//
// Write a string into output, including a terminating '\0' (for
// unit testing).  Return strlen(output) (for SkWStream::write) The
// resulting string will be in the form /[-]?([0-9]*.)?[0-9]+/ and
// sscanf(output, "%f", &x) will return the original value iff the
// value is finite. This function accepts all possible input values.
//
// Motivation: "PDF does not support [numbers] in exponential format
// (such as 6.02e23)."  Otherwise, this function would rely on a
// sprintf-type function from the standard library.
unsigned SkFloatToDecimal(
    float value,
    pdfium::span<char, kMaximumSkFloatToDecimalLength> output) {
  // The longest result is -FLT_MIN.
  // We serialize it as "-.0000000000000000000000000000000000000117549435"
  // which has 48 characters plus a terminating '\0'.
  static_assert(kMaximumSkFloatToDecimalLength == 49, "");
 
  // 3 = '-', '.', and '\0' characters.
  // 9 = number of significant digits
  // abs(FLT_MIN_10_EXP) = number of zeros in FLT_MIN
  static_assert(kMaximumSkFloatToDecimalLength == 3 + 9 - FLT_MIN_10_EXP, "");
 
  // section C.1 of the PDF 1.4 spec (http://goo.gl/0SCswJ) says that
  // most PDF rasterizers will use fixed-point scalars that lack the
  // dynamic range of floats.  Even if this is the case, I want to
  // serialize these (uncommon) very small and very large scalar
  // values with enough precision to allow a floating-point
  // rasterizer to read them in with perfect accuracy.
  // Experimentally, rasterizers such as pdfium do seem to benefit
  // from this.  Rasterizers that rely on fixed-point scalars should
  // gracefully ignore these values that they can not parse.
  char* output_ptr = output.data();
 
  // last(1) leaves space for '\0'.
  const char* const end = output.last(1u).data();
 
  // This function is written to accept any possible input value,
  // including non-finite values such as INF and NAN.  In that case,
  // we ignore value-correctness and output a syntacticly-valid
  // number.
  if (value == INFINITY) {
    value = FLT_MAX;  // nearest finite float.
  }
  if (value == -INFINITY) {
    value = -FLT_MAX;  // nearest finite float.
  }
  UNSAFE_TODO({
    if (!std::isfinite(value) || value == 0.0f) {
      // NAN is unsupported in PDF.  Always output a valid number.
      // Also catch zero here, as a special case.
      *output_ptr++ = '0';
      *output_ptr = '\0';
      return static_cast<unsigned>(output_ptr - output.data());
    }
    if (value < 0.0) {
      *output_ptr++ = '-';
      value = -value;
    }
    assert(value >= 0.0f);
 
    int binaryExponent;
    (void)std::frexp(value, &binaryExponent);
    static const double kLog2 = 0.3010299956639812;  // log10(2.0);
    int decimalExponent = static_cast<int>(std::floor(kLog2 * binaryExponent));
    int decimalShift = decimalExponent - 8;
    double power = pow10(-decimalShift);
    assert(value * power <= (double)INT_MAX);
    int d = static_cast<int>(value * power + 0.5);
    // assert(value == (float)(d * pow(10.0, decimalShift)));
    assert(d <= 999999999);
    if (d > 167772159) {  // floor(pow(10,1+log10(1<<24)))
      // need one fewer decimal digits for 24-bit precision.
      decimalShift = decimalExponent - 7;
      // assert(power * 0.1 = pow10(-decimalShift));
      // recalculate to get rounding right.
      d = static_cast<int>(value * (power * 0.1) + 0.5);
      assert(d <= 99999999);
    }
    while (d % 10 == 0) {
      d /= 10;
      ++decimalShift;
    }
    assert(d > 0);
    // assert(value == (float)(d * pow(10.0, decimalShift)));
    unsigned char buffer[9];  // decimal value buffer.
    int bufferIndex = 0;
    do {
      buffer[bufferIndex++] = d % 10;
      d /= 10;
    } while (d != 0);
    assert(bufferIndex <= (int)sizeof(buffer) && bufferIndex > 0);
    if (decimalShift >= 0) {
      do {
        --bufferIndex;
        *output_ptr++ = '0' + buffer[bufferIndex];
      } while (bufferIndex);
      for (int i = 0; i < decimalShift; ++i) {
        *output_ptr++ = '0';
      }
    } else {
      int placesBeforeDecimal = bufferIndex + decimalShift;
      if (placesBeforeDecimal > 0) {
        while (placesBeforeDecimal-- > 0) {
          --bufferIndex;
          *output_ptr++ = '0' + buffer[bufferIndex];
        }
        *output_ptr++ = '.';
      } else {
        *output_ptr++ = '.';
        int placesAfterDecimal = -placesBeforeDecimal;
        while (placesAfterDecimal-- > 0) {
          *output_ptr++ = '0';
        }
      }
      while (bufferIndex > 0) {
        --bufferIndex;
        *output_ptr++ = '0' + buffer[bufferIndex];
        if (output_ptr == end) {
          break;  // denormalized: don't need extra precision.
          // Note: denormalized numbers will not have the same number
          // of significantDigits, but do not need them to round-trip.
        }
      }
    }
    assert(output_ptr <= end);
    *output_ptr = '\0';
    return static_cast<unsigned>(output_ptr - output.data());
  });
}
 
}  // namespace
 
std::ostream& WriteFloat(std::ostream& stream, float value) {
  char buffer[kMaximumSkFloatToDecimalLength];
  unsigned size = SkFloatToDecimal(value, buffer);
  stream.write(buffer, size);
  return stream;
}
 
std::ostream& WriteMatrix(std::ostream& stream, const CFX_Matrix& matrix) {
  WriteFloat(stream, matrix.a) << " ";
  WriteFloat(stream, matrix.b) << " ";
  WriteFloat(stream, matrix.c) << " ";
  WriteFloat(stream, matrix.d) << " ";
  WriteFloat(stream, matrix.e) << " ";
  WriteFloat(stream, matrix.f);
  return stream;
}
 
std::ostream& WritePoint(std::ostream& stream, const CFX_PointF& point) {
  WriteFloat(stream, point.x) << " ";
  WriteFloat(stream, point.y);
  return stream;
}
 
std::ostream& WriteRect(std::ostream& stream, const CFX_FloatRect& rect) {
  WriteFloat(stream, rect.left) << " ";
  WriteFloat(stream, rect.bottom) << " ";
  WriteFloat(stream, rect.Width()) << " ";
  WriteFloat(stream, rect.Height());
  return stream;
}