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|
/*
* Licensed to the Apache Software Foundation (ASF) under one or more
* contributor license agreements. See the NOTICE file distributed with
* this work for additional information regarding copyright ownership.
* The ASF licenses this file to You under the Apache License, Version 2.0
* (the "License"); you may not use this file except in compliance with
* the License. You may obtain a copy of the License at
*
* http://www.apache.org/licenses/LICENSE-2.0
*
* Unless required by applicable law or agreed to in writing, software
* distributed under the License is distributed on an "AS IS" BASIS,
* WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
* See the License for the specific language governing permissions and
* limitations under the License.
*/
/* $Id$ */
package org.apache.fop.pdf;
// Java...
import java.util.List;
/**
* class representing a PDF Function.
*
* PDF Functions represent parameterized mathematical formulas and
* sampled representations with
* arbitrary resolution. Functions are used in two areas: device-dependent
* rasterization information for halftoning and transfer
* functions, and color specification for smooth shading (a PDF 1.3 feature).
*
* All PDF Functions have a FunctionType (0,2,3, or 4), a Domain, and a Range.
*/
public class PDFFunction extends PDFObject {
// Guts common to all function types
/**
* Required: The Type of function (0,2,3,4) default is 0.
*/
protected int functionType = 0; // Default
/**
* Required: 2 * m Array of Double numbers which are possible inputs to the function
*/
protected List domain = null;
/**
* Required: 2 * n Array of Double numbers which are possible outputs to the function
*/
protected List range = null;
/* ********************TYPE 0***************************** */
// FunctionType 0 specific function guts
/**
* Required: Array containing the Integer size of the Domain and Range, respectively.
* Note: This is really more like two seperate integers, sizeDomain, and sizeRange,
* but since they're expressed as an array in PDF, my implementation reflects that.
*/
protected List size = null;
/**
* Required for Type 0: Number of Bits used to represent each sample value.
* Limited to 1,2,4,8,12,16,24, or 32
*/
protected int bitsPerSample = 1;
/**
* Optional for Type 0: order of interpolation between samples.
* Limited to linear (1) or cubic (3). Default is 1
*/
protected int order = 1;
/**
* Optional for Type 0: A 2 * m array of Doubles which provides a
* linear mapping of input values to the domain.
*
* Required for Type 3: A 2 * k array of Doubles that, taken
* in pairs, map each subset of the domain defined by Domain
* and the Bounds array to the domain of the corresponding function.
* Should be two values per function, usually (0,1),
* as in [0 1 0 1] for 2 functions.
*/
protected List encode = null;
/**
* Optional for Type 0: A 2 * n array of Doubles which provides
* a linear mapping of sample values to the range. Defaults to Range.
*/
protected List decode = null;
/**
* Optional For Type 0: A stream of sample values
*/
/**
* Required For Type 4: Postscript Calculator function
* composed of arithmetic, boolean, and stack operators + boolean constants
*/
protected StringBuffer functionDataStream = null;
/**
* Required (possibly) For Type 0: A vector of Strings for the
* various filters to be used to decode the stream.
* These are how the string is compressed. Flate, LZW, etc.
*/
protected List filter = null;
/* *************************TYPE 2************************** */
/**
* Required For Type 2: An Array of n Doubles defining
* the function result when x=0. Default is [0].
*/
protected List cZero = null;
/**
* Required For Type 2: An Array of n Doubles defining
* the function result when x=1. Default is [1].
*/
protected List cOne = null;
/**
* Required for Type 2: The interpolation exponent.
* Each value x will return n results.
* Must be greater than 0.
*/
protected double interpolationExponentN = 1;
/* *************************TYPE 3************************** */
/**
* Required for Type 3: An vector of PDFFunctions which
* form an array of k single input functions making up
* the stitching function.
*/
protected List functions = null;
/**
* Optional for Type 3: An array of (k-1) Doubles that,
* in combination with Domain, define the intervals to which
* each function from the Functions array apply. Bounds
* elements must be in order of increasing magnitude,
* and each value must be within the value of Domain.
* k is the number of functions.
* If you pass null, it will output (1/k) in an array of k-1 elements.
* This makes each function responsible for an equal amount of the stitching function.
* It makes the gradient even.
*/
protected List bounds = null;
// See encode above, as it's also part of Type 3 Functions.
/* *************************TYPE 4************************** */
// See 'data' above.
/**
* create an complete Function object of Type 0, A Sampled function.
*
* Use null for an optional object parameter if you choose not to use it.
* For optional int parameters, pass the default.
*
* @param theDomain List objects of Double objects.
* This is the domain of the function.
* See page 264 of the PDF 1.3 Spec.
* @param theRange List objects of Double objects.
* This is the Range of the function.
* See page 264 of the PDF 1.3 Spec.
* @param theSize A List object of Integer objects.
* This is the number of samples in each input dimension.
* I can't imagine there being more or less than two input dimensions,
* so maybe this should be an array of length 2.
*
* See page 265 of the PDF 1.3 Spec.
* @param theBitsPerSample An int specifying the number of bits
used to represent each sample value.
* Limited to 1,2,4,8,12,16,24 or 32.
* See page 265 of the 1.3 PDF Spec.
* @param theOrder The order of interpolation between samples. Default is 1 (one). Limited
* to 1 (one) or 3, which means linear or cubic-spline interpolation.
*
* This attribute is optional.
*
* See page 265 in the PDF 1.3 spec.
* @param theEncode List objects of Double objects.
* This is the linear mapping of input values intop the domain
* of the function's sample table. Default is hard to represent in
* ascii, but basically [0 (Size0 1) 0 (Size1 1)...].
* This attribute is optional.
*
* See page 265 in the PDF 1.3 spec.
* @param theDecode List objects of Double objects.
* This is a linear mapping of sample values into the range.
* The default is just the range.
*
* This attribute is optional.
* Read about it on page 265 of the PDF 1.3 spec.
* @param theFunctionDataStream The sample values that specify
* the function are provided in a stream.
*
* This is optional, but is almost always used.
*
* Page 265 of the PDF 1.3 spec has more.
* @param theFilter This is a vector of String objects which are the various filters that
* have are to be applied to the stream to make sense of it. Order matters,
* so watch out.
*
* This is not documented in the Function section of the PDF 1.3 spec,
* it was deduced from samples that this is sometimes used, even if we may never
* use it in FOP. It is added for completeness sake.
* @param theFunctionType This is the type of function (0,2,3, or 4).
* It should be 0 as this is the constructor for sampled functions.
*/
public PDFFunction( // CSOK: ParameterNumber
int theFunctionType, List theDomain,
List theRange, List theSize, int theBitsPerSample,
int theOrder, List theEncode, List theDecode,
StringBuffer theFunctionDataStream, List theFilter) {
super();
this.functionType = 0; // dang well better be 0;
this.size = theSize;
this.bitsPerSample = theBitsPerSample;
this.order = theOrder; // int
this.encode = theEncode; // vector of int
this.decode = theDecode; // vector of int
this.functionDataStream = theFunctionDataStream;
this.filter = theFilter; // vector of Strings
// the domain and range are actually two dimensional arrays.
// so if there's not an even number of items, bad stuff
// happens.
this.domain = theDomain;
this.range = theRange;
}
/**
* create an complete Function object of Type 2, an Exponential Interpolation function.
*
* Use null for an optional object parameter if you choose not to use it.
* For optional int parameters, pass the default.
*
* @param theDomain List objects of Double objects.
* This is the domain of the function.
* See page 264 of the PDF 1.3 Spec.
* @param theRange List of Doubles that is the Range of the function.
* See page 264 of the PDF 1.3 Spec.
* @param theCZero This is a vector of Double objects which defines the function result
* when x=0.
*
* This attribute is optional.
* It's described on page 268 of the PDF 1.3 spec.
* @param theCOne This is a vector of Double objects which defines the function result
* when x=1.
*
* This attribute is optional.
* It's described on page 268 of the PDF 1.3 spec.
* @param theInterpolationExponentN This is the inerpolation exponent.
*
* This attribute is required.
* PDF Spec page 268
* @param theFunctionType The type of the function, which should be 2.
*/
public PDFFunction(int theFunctionType, List theDomain,
List theRange, List theCZero, List theCOne,
double theInterpolationExponentN) {
super();
this.functionType = 2; // dang well better be 2;
this.cZero = theCZero;
this.cOne = theCOne;
this.interpolationExponentN = theInterpolationExponentN;
this.domain = theDomain;
this.range = theRange;
}
/**
* create an complete Function object of Type 3, a Stitching function.
*
* Use null for an optional object parameter if you choose not to use it.
* For optional int parameters, pass the default.
*
* @param theDomain List objects of Double objects.
* This is the domain of the function.
* See page 264 of the PDF 1.3 Spec.
* @param theRange List objects of Double objects.
* This is the Range of the function.
* See page 264 of the PDF 1.3 Spec.
* @param theFunctions A List of the PDFFunction objects that the stitching function stitches.
*
* This attributed is required.
* It is described on page 269 of the PDF spec.
* @param theBounds This is a vector of Doubles representing the numbers that,
* in conjunction with Domain define the intervals to which each function from
* the 'functions' object applies. It must be in order of increasing magnitude,
* and each must be within Domain.
*
* It basically sets how much of the gradient each function handles.
*
* This attributed is required.
* It's described on page 269 of the PDF 1.3 spec.
* @param theEncode List objects of Double objects.
* This is the linear mapping of input values intop the domain
* of the function's sample table. Default is hard to represent in
* ascii, but basically [0 (Size0 1) 0 (Size1 1)...].
* This attribute is required.
*
* See page 270 in the PDF 1.3 spec.
* @param theFunctionType This is the function type. It should be 3,
* for a stitching function.
*/
public PDFFunction(int theFunctionType, List theDomain,
List theRange, List theFunctions,
List theBounds, List theEncode) {
super();
this.functionType = 3; // dang well better be 3;
this.functions = theFunctions;
this.bounds = theBounds;
this.encode = theEncode;
this.domain = theDomain;
this.range = theRange;
}
/**
* create an complete Function object of Type 4, a postscript calculator function.
*
* Use null for an optional object parameter if you choose not to use it.
* For optional int parameters, pass the default.
*
* @param theDomain List object of Double objects.
* This is the domain of the function.
* See page 264 of the PDF 1.3 Spec.
* @param theRange List object of Double objects.
* This is the Range of the function.
* See page 264 of the PDF 1.3 Spec.
* @param theFunctionDataStream This is a stream of arithmetic,
* boolean, and stack operators and boolean constants.
* I end up enclosing it in the '{' and '}' braces for you, so don't do it
* yourself.
*
* This attribute is required.
* It's described on page 269 of the PDF 1.3 spec.
* @param theFunctionType The type of function which should be 4, as this is
* a Postscript calculator function
*/
public PDFFunction(int theFunctionType, List theDomain,
List theRange, StringBuffer theFunctionDataStream) {
super();
this.functionType = 4; // dang well better be 4;
this.functionDataStream = theFunctionDataStream;
this.domain = theDomain;
this.range = theRange;
}
/**
* represent as PDF. Whatever the FunctionType is, the correct
* representation spits out. The sets of required and optional
* attributes are different for each type, but if a required
* attribute's object was constructed as null, then no error
* is raised. Instead, the malformed PDF that was requested
* by the construction is dutifully output.
* This policy should be reviewed.
*
* @return the PDF string.
*/
public byte[] toPDF() { // CSOK: MethodLength
int vectorSize = 0;
int numberOfFunctions = 0;
int tempInt = 0;
StringBuffer p = new StringBuffer(256);
p.append("<< \n/FunctionType " + this.functionType + " \n");
// FunctionType 0
if (this.functionType == 0) {
if (this.domain != null) {
// DOMAIN
p.append("/Domain [ ");
vectorSize = this.domain.size();
for (tempInt = 0; tempInt < vectorSize; tempInt++) {
p.append(PDFNumber.doubleOut((Double)this.domain.get(tempInt))
+ " ");
}
p.append("] \n");
} else {
p.append("/Domain [ 0 1 ] \n");
}
// SIZE
if (this.size != null) {
p.append("/Size [ ");
vectorSize = this.size.size();
for (tempInt = 0; tempInt < vectorSize; tempInt++) {
p.append(PDFNumber.doubleOut((Double)this.size.get(tempInt))
+ " ");
}
p.append("] \n");
}
// ENCODE
if (this.encode != null) {
p.append("/Encode [ ");
vectorSize = this.encode.size();
for (tempInt = 0; tempInt < vectorSize; tempInt++) {
p.append(PDFNumber.doubleOut((Double)this.encode.get(tempInt))
+ " ");
}
p.append("] \n");
} else {
p.append("/Encode [ ");
vectorSize = this.functions.size();
for (tempInt = 0; tempInt < vectorSize; tempInt++) {
p.append("0 1 ");
}
p.append("] \n");
}
// BITSPERSAMPLE
p.append("/BitsPerSample " + this.bitsPerSample);
// ORDER (optional)
if (this.order == 1 || this.order == 3) {
p.append(" \n/Order " + this.order + " \n");
}
// RANGE
if (this.range != null) {
p.append("/Range [ ");
vectorSize = this.range.size();
for (tempInt = 0; tempInt < vectorSize; tempInt++) {
p.append(PDFNumber.doubleOut((Double)this.range.get(tempInt))
+ " ");
}
p.append("] \n");
}
// DECODE
if (this.decode != null) {
p.append("/Decode [ ");
vectorSize = this.decode.size();
for (tempInt = 0; tempInt < vectorSize; tempInt++) {
p.append(PDFNumber.doubleOut((Double)this.decode.get(tempInt))
+ " ");
}
p.append("] \n");
}
// LENGTH
if (this.functionDataStream != null) {
p.append("/Length " + (this.functionDataStream.length() + 1)
+ " \n");
}
// FILTER?
if (this.filter != null) { // if there's a filter
vectorSize = this.filter.size();
p.append("/Filter ");
if (vectorSize == 1) {
p.append("/" + ((String)this.filter.get(0))
+ " \n");
} else {
p.append("[ ");
for (tempInt = 0; tempInt < vectorSize; tempInt++) {
p.append("/" + ((String)this.filter.get(0))
+ " ");
}
p.append("] \n");
}
}
p.append(">>");
// stream representing the function
if (this.functionDataStream != null) {
p.append("\nstream\n" + this.functionDataStream
+ "\nendstream");
}
// end of if FunctionType 0
} else if (this.functionType == 2) {
// DOMAIN
if (this.domain != null) {
p.append("/Domain [ ");
vectorSize = this.domain.size();
for (tempInt = 0; tempInt < vectorSize; tempInt++) {
p.append(PDFNumber.doubleOut((Double)this.domain.get(tempInt))
+ " ");
}
p.append("] \n");
} else {
p.append("/Domain [ 0 1 ] \n");
}
// RANGE
if (this.range != null) {
p.append("/Range [ ");
vectorSize = this.range.size();
for (tempInt = 0; tempInt < vectorSize; tempInt++) {
p.append(PDFNumber.doubleOut((Double)this.range.get(tempInt))
+ " ");
}
p.append("] \n");
}
// FunctionType, C0, C1, N are required in PDF
// C0
if (this.cZero != null) {
p.append("/C0 [ ");
vectorSize = this.cZero.size();
for (tempInt = 0; tempInt < vectorSize; tempInt++) {
p.append(PDFNumber.doubleOut((Double)this.cZero.get(tempInt))
+ " ");
}
p.append("] \n");
}
// C1
if (this.cOne != null) {
p.append("/C1 [ ");
vectorSize = this.cOne.size();
for (tempInt = 0; tempInt < vectorSize; tempInt++) {
p.append(PDFNumber.doubleOut((Double)this.cOne.get(tempInt))
+ " ");
}
p.append("] \n");
}
// N: The interpolation Exponent
p.append("/N "
+ PDFNumber.doubleOut(new Double(this.interpolationExponentN))
+ " \n");
p.append(">>");
} else if (this.functionType
== 3) { // fix this up when my eyes uncross
// DOMAIN
if (this.domain != null) {
p.append("/Domain [ ");
vectorSize = this.domain.size();
for (tempInt = 0; tempInt < vectorSize; tempInt++) {
p.append(PDFNumber.doubleOut((Double)this.domain.get(tempInt))
+ " ");
}
p.append("] \n");
} else {
p.append("/Domain [ 0 1 ] \n");
}
// RANGE
if (this.range != null) {
p.append("/Range [ ");
vectorSize = this.range.size();
for (tempInt = 0; tempInt < vectorSize; tempInt++) {
p.append(PDFNumber.doubleOut((Double)this.range.get(tempInt))
+ " ");
}
p.append("] \n");
}
// FUNCTIONS
if (this.functions != null) {
p.append("/Functions [ ");
numberOfFunctions = this.functions.size();
for (tempInt = 0; tempInt < numberOfFunctions; tempInt++) {
p.append(((PDFFunction)this.functions.get(tempInt)).referencePDF()
+ " ");
}
p.append("] \n");
}
// ENCODE
if (this.encode != null) {
p.append("/Encode [ ");
vectorSize = this.encode.size();
for (tempInt = 0; tempInt < vectorSize; tempInt++) {
p.append(PDFNumber.doubleOut((Double)this.encode.get(tempInt))
+ " ");
}
p.append("] \n");
} else {
p.append("/Encode [ ");
vectorSize = this.functions.size();
for (tempInt = 0; tempInt < vectorSize; tempInt++) {
p.append("0 1 ");
}
p.append("] \n");
}
// BOUNDS, required, but can be empty
p.append("/Bounds [ ");
if (this.bounds != null) {
vectorSize = this.bounds.size();
for (tempInt = 0; tempInt < vectorSize; tempInt++) {
p.append(PDFNumber.doubleOut((Double)this.bounds.get(tempInt))
+ " ");
}
} else {
if (this.functions != null) {
// if there are n functions,
// there must be n-1 bounds.
// so let each function handle an equal portion
// of the whole. e.g. if there are 4, then [ 0.25 0.25 0.25 ]
String functionsFraction = PDFNumber.doubleOut(new Double(1.0
/ ((double)numberOfFunctions)));
for (tempInt = 0; tempInt + 1 < numberOfFunctions;
tempInt++) {
p.append(functionsFraction + " ");
}
functionsFraction = null; // clean reference.
}
}
p.append("]\n>>");
} else if (this.functionType
== 4) { // fix this up when my eyes uncross
// DOMAIN
if (this.domain != null) {
p.append("/Domain [ ");
vectorSize = this.domain.size();
for (tempInt = 0; tempInt < vectorSize; tempInt++) {
p.append(PDFNumber.doubleOut((Double)this.domain.get(tempInt))
+ " ");
}
p.append("] \n");
} else {
p.append("/Domain [ 0 1 ] \n");
}
// RANGE
if (this.range != null) {
p.append("/Range [ ");
vectorSize = this.range.size();
for (tempInt = 0; tempInt < vectorSize; tempInt++) {
p.append(PDFNumber.doubleOut((Double)this.range.get(tempInt))
+ " ");
}
p.append("] \n");
}
// LENGTH
if (this.functionDataStream != null) {
p.append("/Length " + (this.functionDataStream.length() + 1)
+ " \n");
}
p.append(">>");
// stream representing the function
if (this.functionDataStream != null) {
p.append("\nstream\n{ " + this.functionDataStream
+ " }\nendstream");
}
}
return encode(p.toString());
}
/** {@inheritDoc} */
protected boolean contentEquals(PDFObject obj) {
if (obj == null) {
return false;
}
if (obj == this) {
return true;
}
if (!(obj instanceof PDFFunction)) {
return false;
}
PDFFunction func = (PDFFunction)obj;
if (functionType != func.functionType) {
return false;
}
if (bitsPerSample != func.bitsPerSample) {
return false;
}
if (order != func.order) {
return false;
}
if (interpolationExponentN != func.interpolationExponentN) {
return false;
}
if (domain != null) {
if (!domain.equals(func.domain)) {
return false;
}
} else if (func.domain != null) {
return false;
}
if (range != null) {
if (!range.equals(func.range)) {
return false;
}
} else if (func.range != null) {
return false;
}
if (size != null) {
if (!size.equals(func.size)) {
return false;
}
} else if (func.size != null) {
return false;
}
if (encode != null) {
if (!encode.equals(func.encode)) {
return false;
}
} else if (func.encode != null) {
return false;
}
if (decode != null) {
if (!decode.equals(func.decode)) {
return false;
}
} else if (func.decode != null) {
return false;
}
if (functionDataStream != null) {
if (!functionDataStream.equals(func.functionDataStream)) {
return false;
}
} else if (func.functionDataStream != null) {
return false;
}
if (filter != null) {
if (!filter.equals(func.filter)) {
return false;
}
} else if (func.filter != null) {
return false;
}
if (cZero != null) {
if (!cZero.equals(func.cZero)) {
return false;
}
} else if (func.cZero != null) {
return false;
}
if (cOne != null) {
if (!cOne.equals(func.cOne)) {
return false;
}
} else if (func.cOne != null) {
return false;
}
if (functions != null) {
if (!functions.equals(func.functions)) {
return false;
}
} else if (func.functions != null) {
return false;
}
if (bounds != null) {
if (!bounds.equals(func.bounds)) {
return false;
}
} else if (func.bounds != null) {
return false;
}
return true;
}
}
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