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mXparser is a super easy, rich, fast and highly flexible math expression parser library (parser and evaluator of mathematical expressions / formulas provided as plain text / string). Software delivers easy to use API for JAVA, Android and C# .NET/MONO (Common Language Specification compliant: F#, Visual Basic, C++/CLI). *** If you find the software useful donation is something you might consider: https://mathparser.org/donate/ *** Scalar Scientific Calculator, Charts and Scripts, Scalar Lite: https://play.google.com/store/apps/details?id=org.mathparser.scalar.lite *** Scalar Pro: https://play.google.com/store/apps/details?id=org.mathparser.scalar.pro *** ScalarMath.org: https://scalarmath.org/ *** MathSpace.pl: https://mathspace.pl/ ***
/*
* @(#)RegTestExpressionAPI.java 4.4.3 2022-05-28
*
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package org.mariuszgromada.math.mxparser.regressiontesting;
import java.util.List;
import org.mariuszgromada.math.mxparser.Argument;
import org.mariuszgromada.math.mxparser.Constant;
import org.mariuszgromada.math.mxparser.Expression;
import org.mariuszgromada.math.mxparser.Function;
import org.mariuszgromada.math.mxparser.RecursiveArgument;
import org.mariuszgromada.math.mxparser.mXparser;
import org.mariuszgromada.math.mxparser.mathcollection.BinaryRelations;
import org.mariuszgromada.math.mxparser.mathcollection.MathConstants;
import org.mariuszgromada.math.mxparser.mathcollection.MathFunctions;
import org.mariuszgromada.math.mxparser.mathcollection.NumberTheory;
import org.mariuszgromada.math.mxparser.mathcollection.SpecialValue;
import org.mariuszgromada.math.mxparser.mathcollection.SpecialValueTrigonometric;
import org.mariuszgromada.math.mxparser.parsertokens.*;
/**
* RegTestExpressionAPI - regression tests for the expression API
*
* @author Mariusz Gromada
* [email protected]
* MathSpace.pl
* MathParser.org - mXparser project page
* mXparser on GitHub
* mXparser on SourceForge
* mXparser on Bitbucket
* mXparser on CodePlex
* Janet Sudoku - project web page
* Janet Sudoku on GitHub
* Janet Sudoku on CodePlex
* Janet Sudoku on SourceForge
* Janet Sudoku on BitBucket
* Scalar Free
* Scalar Pro
* ScalarMath.org
*
* @version 4.4.0
*
* @see Expression
*/
public class RegTestExpressionAPI {
/**
* Runs API regression tests.
* @param fractionIterations - number of iterations
* @return Number of tests with error result.
*/
public static int start(int fractionIterations) {
mXparser.setDefaultOptions();
long start = System.currentTimeMillis();
boolean syn1, syn2, syn3, syn4, syn5, syn6, syn7, syn8, b1, b2, b3;
String s1, s2;
int i1, i2, n1, n2, n3, n4, n5, n6;
Argument A1, A2, A3, A4, A5;
Function F1, F2, F3, F4, F5;
Constant C1, C2, C3, C4, C5;
double d1, d2, d3;
Constant c1 = new Constant("c1",1);
Constant c2 = new Constant("c2",2);
Constant c3 = new Constant("c3",3);
//Constant c4 = new Constant("c4",4);
Constant c5 = new Constant("c5",5);
Constant c6 = new Constant("c6",6);
Function f1 = new Function("f1","1","x");
Function f2 = new Function("f2","2","x");
Function f3 = new Function("f3","3","x");
Function f4 = new Function("f4","4","x");
//Function f5 = new Function("f5","5","x");
Function f6 = new Function("f6","6","x");
Function f7 = new Function("f7","7","x");
Argument a1 = new Argument("a1",1);
Argument a2 = new Argument("a2",2);
Argument a3 = new Argument("a3",3);
Argument a4 = new Argument("a4",4);
Argument a5 = new Argument("a5",5);
Argument a6 = new Argument("a6",6);
Argument a7 = new Argument("a7",7);
//Argument a8 = new Argument("a8",8);
boolean[] test = new boolean[100];
for (int i = 0; i < 100; i++)
test[i] = false;
Expression e;
int testId = -1;
/*
* 0. public Expression()
*/
testId++;
e = new Expression();
if ( e.getExpressionString().equals("")
&& e.getArgumentsNumber() == 0
&& e.getConstantsNumber() == 0
&& e.getFunctionsNumber() == 0 )
test[testId] = true;
/*
* 1.
*/
testId++;
e = new Expression("a1+c2", a1, a2, a3, a4, a5);
if ( e.getExpressionString().equals("a1+c2")
&& e.getArgumentsNumber() == 5
&& e.getConstantsNumber() == 0
&& e.getFunctionsNumber() == 0 )
test[testId] = true;
/*
* 2.
*/
testId++;
e = new Expression("a1+c2", a1, f1, a2, f2, a3, a4, f3, a5, f4);
if ( e.getExpressionString().equals("a1+c2")
&& e.getArgumentsNumber() == 5
&& e.getConstantsNumber() == 0
&& e.getFunctionsNumber() == 4 )
test[testId] = true;
/*
* 3
*/
testId++;
e = new Expression("a1+c2", a1, a2, c1, c2, a3, a4, c5, a5, f1, f2, f3, f4);
if ( e.getExpressionString().equals("a1+c2")
&& e.getArgumentsNumber() == 5
&& e.getConstantsNumber() == 3
&& e.getFunctionsNumber() == 4 )
test[testId] = true;
/*
* 4. void setExpressionString(String expressionString), String getExpressionString(), void clearExpressionString()
*/
testId++;
syn1 = e.checkSyntax();
e.setExpressionString("c2+a1");
syn2 = e.getSyntaxStatus();
syn3 = e.checkSyntax();
s1 = e.getExpressionString();
syn4 = e.getSyntaxStatus();
syn5 = e.checkSyntax();
e.clearExpressionString();
syn6 = e.getSyntaxStatus();
syn7 = e.checkSyntax();
s2 = e.getExpressionString();
syn8 = e.getSyntaxStatus();
if ( s1.equals("c2+a1")
&& s2.equals("")
&& syn1 == Expression.NO_SYNTAX_ERRORS
&& syn2 == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN
&& syn3 == Expression.NO_SYNTAX_ERRORS
&& syn4 == Expression.NO_SYNTAX_ERRORS
&& syn5 == Expression.NO_SYNTAX_ERRORS
&& syn6 == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN
&& syn7 == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN
&& syn8 == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN
)
test[testId] = true;
/*
* 5. void setDescription(String description), String getDescription(), void clearDescription()
*/
testId++;
e.setExpressionString("c1+a2");
syn1 = e.checkSyntax();
e.setDescription("opis");
s1 = e.getDescription();
e.clearDescription();
s2 = e.getDescription();
syn2 = e.getSyntaxStatus();
if ( s1.equals("opis")
&& s2.equals("")
&& syn1 == Expression.NO_SYNTAX_ERRORS
&& syn2 == Expression.NO_SYNTAX_ERRORS
)
test[testId] = true;
/*
* 6. void setVerboseMode(), boolean getVerboseMode(), void setSilentMode()
*/
testId++;
syn1 = e.checkSyntax();
b1 = e.getVerboseMode();
e.setVerboseMode();
b2 = e.getVerboseMode();
e.setSilentMode();
b3 = e.getVerboseMode();
syn2 = e.getSyntaxStatus();
if ( b1 == false
&& b2 == true
&& b3 == false
&& syn1 == Expression.NO_SYNTAX_ERRORS
&& syn2 == Expression.NO_SYNTAX_ERRORS
)
test[testId] = true;
/*
* 7.
* public boolean getRecursiveMode()
*/
Function fa = new Function("f(x,y)=sin(x)+cos(y)");
Function fb = new Function("f(x,y)=sin(x)+cos(y)+f(1,2)");
testId++;
syn1=fa.checkSyntax();
syn2=fb.checkSyntax();
b1 = fa.getRecursiveMode();
b2 = fb.getRecursiveMode();
if ( b1 == false
&& b2 == true
&& syn1 == Expression.NO_SYNTAX_ERRORS
&& syn2 == Expression.NO_SYNTAX_ERRORS
)
test[testId] = true;
/*
* 8.
* Expression(String expressionString)
*/
testId++;
e = new Expression("1+2");
if ( e.getExpressionString().equals("1+2")
&& e.getArgumentsNumber() == 0
&& e.getConstantsNumber() == 0
&& e.getFunctionsNumber() == 0 )
test[testId] = true;
/*
* 9.
* Expression(String expressionString)
*/
testId++;
e = new Expression("1+2", a1, a2, a3);
if ( e.getExpressionString().equals("1+2")
&& e.getArgumentsNumber() == 3
&& e.getConstantsNumber() == 0
&& e.getFunctionsNumber() == 0 )
test[testId] = true;
/*
* 10.
* void addArguments(Argument... arguments)
* void addArguments( List argumentsList)
* defineArguments(String... argumentsNames)
* defineArgument(String argumentName, double argumentValue)
*/
testId++;
e = new Expression("1+2");
syn1 = e.checkSyntax();
e.addDefinitions(a6, a7);
syn2 = e.getSyntaxStatus();
syn3 = e.checkSyntax();
e.addDefinitions(a1, a2, a3, a4, a5);
syn4 = e.getSyntaxStatus();
syn5 = e.checkSyntax();
e.defineArguments("x1", "x2", "x3");
syn6 = e.getSyntaxStatus();
syn7 = e.checkSyntax();
e.defineArgument("x", 1);
syn8 = e.getSyntaxStatus();
if ( e.getExpressionString().equals("1+2")
&& e.getArgumentsNumber() == 11
&& e.getConstantsNumber() == 0
&& e.getFunctionsNumber() == 0
&& syn1 == Expression.NO_SYNTAX_ERRORS
&& syn2 == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN
&& syn3 == Expression.NO_SYNTAX_ERRORS
&& syn4 == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN
&& syn5 == Expression.NO_SYNTAX_ERRORS
&& syn6 == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN
&& syn7 == Expression.NO_SYNTAX_ERRORS
&& syn8 == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN
)
test[testId] = true;
/*
* 11.
* int getArgumentIndex(String argumentName)
* Argument getArgument(String argumentName)
* Argument getArgument(int argumentIndex)
* int getArgumentsNumber()
*/
testId++;
syn1 = e.checkSyntax();
i1 = e.getArgumentIndex("asdsa"); //-1
i2 = e.getArgumentIndex("x1"); //7
A1 = e.getArgument("asasas"); //null
A2 = e.getArgument("a2"); //a2
A3 = e.getArgument(-1); //null
A4 = e.getArgument(23);//null
A5 = e.getArgument(1);//a7
n1 = e.getArgumentsNumber();//11
syn2 = e.getSyntaxStatus();
if ( i1 == -1
&& i2 == 7
&& A1 == null
&& A2 == a2
&& A3 == null
&& A4 == null
&& A5 == a7
&& n1 == 11
&& syn1 == Expression.NO_SYNTAX_ERRORS
&& syn2 == Expression.NO_SYNTAX_ERRORS
)
test[testId] = true;
/*
* 12.
* void setArgumentValue
* double getArgumentValue
*/
testId++;
syn1 = e.checkSyntax();
d1 = e.getArgumentValue("a1");
syn2 = e.getSyntaxStatus();
e.setArgumentValue("asds", 1);
syn3 = e.getSyntaxStatus();
syn4 = e.checkSyntax();
e.setArgumentValue("a1", 10);
syn4 = e.getSyntaxStatus();
d2 = e.getArgumentValue("asdfasdf");
d3 = e.getArgumentValue("a1");
syn5 = e.getSyntaxStatus();
if ( d1 == 1
&& Double.isNaN(d2)
&& d3 == 10
&& syn1 == Expression.NO_SYNTAX_ERRORS
&& syn2 == Expression.NO_SYNTAX_ERRORS
&& syn3 == Expression.NO_SYNTAX_ERRORS
&& syn4 == Expression.NO_SYNTAX_ERRORS
&& syn5 == Expression.NO_SYNTAX_ERRORS
)
test[testId] = true;
/*
* 13.
* void removeArguments(String... argumentsNames)
* void removeArguments(Argument... arguments)
* void removeAllArguments()
*/
testId++;
e.setExpressionString("1+2");
syn1 = e.checkSyntax();
n1 = e.getArgumentsNumber();
e.removeArguments("asfdf");
syn2 = e.getSyntaxStatus();
n2 = e.getArgumentsNumber();
e.removeArguments("x1","x2");
n3 = e.getArgumentsNumber();
syn3 = e.checkSyntax();
e.removeArguments(a3);
n4 = e.getArgumentsNumber();
e.removeArguments(a1,a2);
syn4 = e.getSyntaxStatus();
n5 = e.getArgumentsNumber();
syn5 = e.checkSyntax();
e.removeAllArguments();
n6 = e.getArgumentsNumber();
syn6 = e.getSyntaxStatus();
if ( n2 == n1
&& n2-n3 == 2
&& n3-n4 == 1
&& n4-n5 == 2
&& n6 == 0
&& syn1 == Expression.NO_SYNTAX_ERRORS
&& syn2 == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN
&& syn3 == Expression.NO_SYNTAX_ERRORS
&& syn4 == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN
&& syn5 == Expression.NO_SYNTAX_ERRORS
&& syn6 == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN
)
test[testId] = true;
/*
* 14.
* void addConstants(Constant... constants)
* void addConstants( List constantsList)
* void defineConstant(String constantName, double constantValue)
*/
testId++;
e = new Expression("1+2", new Constant("a=5"));
syn1 = e.checkSyntax();
e.addDefinitions(c5, c6);
syn2 = e.getSyntaxStatus();
syn3 = e.checkSyntax();
e.addDefinitions(c1, c2, c3, c5, c6);
syn4 = e.getSyntaxStatus();
syn5 = e.checkSyntax();
e.defineConstant("cx1",1);
e.removeDefinitions(c5, c6);
syn6 = e.checkSyntax();
e.removeDefinitions(c5, c6);
if ( e.getExpressionString().equals("1+2")
&& e.getArgumentsNumber() == 0
&& e.getConstantsNumber() == 5
&& e.getFunctionsNumber() == 0
&& syn1 == Expression.NO_SYNTAX_ERRORS
&& syn2 == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN
&& syn3 == Expression.NO_SYNTAX_ERRORS
&& syn4 == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN
&& syn5 == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN
&& syn6 == Expression.NO_SYNTAX_ERRORS
)
test[testId] = true;
/*
* 15.
* int getConstantIndex(String constantName)
* Constant getConstant(String constantName)
* Constant getConstant(int constantIndex)
* int getConstantsNumber()
*/
testId++;
syn1 = e.checkSyntax();
i1 = e.getConstantIndex("asdsa"); //-1
i2 = e.getConstantIndex("c6"); //-1
C1 = e.getConstant("asasas"); //null
C2 = e.getConstant("c1"); //c1
C3 = e.getConstant(-1); //null
C4 = e.getConstant(23);//null
C5 = e.getConstant(1);//c1
n1 = e.getConstantsNumber();//5
syn2 = e.getSyntaxStatus();
if ( i1 == -1
&& i2 == -1
&& C1 == null
&& C2 == c1
&& C3 == null
&& C4 == null
&& C5 == c1
&& n1 == 5
&& syn1 == Expression.NO_SYNTAX_ERRORS
&& syn2 == Expression.NO_SYNTAX_ERRORS
)
test[testId] = true;
/*
* 16.
* void removeConstants(String... constantsNames)
* void removeConstants(Constant... constants)
* void removeAllConstants()
*/
testId++;
e.defineConstant("cx2",1);
e.setExpressionString("1+2");
syn1 = e.checkSyntax();
n1 = e.getConstantsNumber();
e.removeConstants("asfdf");
syn2 = e.getSyntaxStatus();
n2 = e.getConstantsNumber();
e.removeConstants("cx1","cx2");
n3 = e.getConstantsNumber();
syn3 = e.checkSyntax();
e.removeConstants(c1);
n4 = e.getConstantsNumber();
e.removeConstants(c2,c3);
syn4 = e.getSyntaxStatus();
n5 = e.getConstantsNumber();
syn5 = e.checkSyntax();
e.removeAllConstants();
n6 = e.getConstantsNumber();
syn6 = e.getSyntaxStatus();
if ( n2 == n1
&& n2-n3 == 2
&& n3-n4 == 1
&& n4-n5 == 2
&& n6 == 0
&& syn1 == Expression.NO_SYNTAX_ERRORS
&& syn2 == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN
&& syn3 == Expression.NO_SYNTAX_ERRORS
&& syn4 == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN
&& syn5 == Expression.NO_SYNTAX_ERRORS
&& syn6 == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN
)
test[testId] = true;
/*
* 17.
* void addFunctions(Function... functions)
* void addFunctions( List functionsList)
* void defineFunction(String functionName, String functionExpressionString,...
*/
testId++;
e = new Expression("1+2");
syn1 = e.checkSyntax();
e.addDefinitions(f6, f7);
syn2 = e.getSyntaxStatus();
syn3 = e.checkSyntax();
e.addDefinitions(f1, f2, f3, f4, f6);
syn4 = e.getSyntaxStatus();
e.removeDefinitions(f6);
syn5 = e.checkSyntax();
e.defineFunction("ff1", "1", "x");
syn6 = e.getSyntaxStatus();
if ( e.getExpressionString().equals("1+2")
&& e.getArgumentsNumber() == 0
&& e.getConstantsNumber() == 0
&& e.getFunctionsNumber() == 7
&& syn1 == Expression.NO_SYNTAX_ERRORS
&& syn2 == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN
&& syn3 == Expression.NO_SYNTAX_ERRORS
&& syn4 == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN
&& syn5 == Expression.NO_SYNTAX_ERRORS
&& syn6 == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN
)
test[testId] = true;
/*
* 18.
* int getFunctionIndex(String functionName)
* Function getFunction(String functionName)
* Function getFunction(int functionIndex)
* int getFunctionsNumber()
*/
testId++;
syn1 = e.checkSyntax();
i1 = e.getFunctionIndex("asdsa"); //-1
i2 = e.getFunctionIndex("f7"); //0
F1 = e.getFunction("asasas"); //null
F2 = e.getFunction("f1"); //f1
F3 = e.getFunction(-1); //null
F4 = e.getFunction(23);//null
F5 = e.getFunction(0);//f7
n1 = e.getFunctionsNumber();//7
syn2 = e.getSyntaxStatus();
if ( i1 == -1
&& i2 == 0
&& F1 == null
&& F2 == f1
&& F3 == null
&& F4 == null
&& F5 == f7
&& n1 == 7
&& syn1 == Expression.NO_SYNTAX_ERRORS
&& syn2 == Expression.NO_SYNTAX_ERRORS
)
test[testId] = true;
/*
* 19.
* void removeFunctions(String... functionsNames)
* void removeFunctions(Function... functions)
* void removeAllFunctions()
*/
testId++;
e.setExpressionString("1+2");
syn1 = e.checkSyntax();
n1 = e.getFunctionsNumber();
e.removeFunctions("asfdf");
syn2 = e.getSyntaxStatus();
n2 = e.getFunctionsNumber();
e.removeFunctions("f1","f2");
n3 = e.getFunctionsNumber();
syn3 = e.checkSyntax();
e.removeFunctions(f3);
n4 = e.getFunctionsNumber();
e.removeFunctions(f6,f7);
syn4 = e.getSyntaxStatus();
n5 = e.getFunctionsNumber();
syn5 = e.checkSyntax();
e.removeAllFunctions();
n6 = e.getFunctionsNumber();
syn6 = e.getSyntaxStatus();
if ( n2 == n1
&& n2-n3 == 2
&& n3-n4 == 1
&& n4-n5 == 2
&& n6 == 0
&& syn1 == Expression.NO_SYNTAX_ERRORS
&& syn2 == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN
&& syn3 == Expression.NO_SYNTAX_ERRORS
&& syn4 == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN
&& syn5 == Expression.NO_SYNTAX_ERRORS
&& syn6 == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN
)
test[testId] = true;
/*
* 20.
* double calculate()
* String getHelp()
* String getHelp(String word)
* String getLicense()
*/
testId++;
syn1 = e.checkSyntax();
d1 = e.calculate();
syn2 = e.getSyntaxStatus();
if ( syn1 == Expression.NO_SYNTAX_ERRORS
&& syn2 == Expression.NO_SYNTAX_ERRORS
&& d1 == 3)
test[testId] = true;
/*
* 21. Tokens
*/
testId++;
e = new Expression("1+(2+3)-sin(10)");
List tokens = e.getCopyOfInitialTokens();
mXparser.consolePrintTokens(tokens);
if (
(tokens.get(0).tokenStr.equals("1")) &&
(tokens.get(1).tokenStr.equals("+")) &&
(tokens.get(2).tokenStr.equals("(")) &&
(tokens.get(3).tokenStr.equals("2")) &&
(tokens.get(4).tokenStr.equals("+")) &&
(tokens.get(5).tokenStr.equals("3")) &&
(tokens.get(6).tokenStr.equals(")")) &&
(tokens.get(7).tokenStr.equals("-")) &&
(tokens.get(8).tokenStr.equals("sin")) &&
(tokens.get(9).tokenStr.equals("(")) &&
(tokens.get(10).tokenStr.equals("10")) &&
(tokens.get(11).tokenStr.equals(")")) &&
(tokens.get(0).tokenTypeId == ParserSymbol.NUMBER_TYPE_ID) &&
(tokens.get(1).tokenTypeId == Operator.TYPE_ID) &&
(tokens.get(2).tokenTypeId == ParserSymbol.TYPE_ID) &&
(tokens.get(3).tokenTypeId == ParserSymbol.NUMBER_TYPE_ID) &&
(tokens.get(4).tokenTypeId == Operator.TYPE_ID) &&
(tokens.get(5).tokenTypeId == ParserSymbol.NUMBER_TYPE_ID) &&
(tokens.get(6).tokenTypeId == ParserSymbol.TYPE_ID) &&
(tokens.get(7).tokenTypeId == Operator.TYPE_ID) &&
(tokens.get(8).tokenTypeId == Function1Arg.TYPE_ID) &&
(tokens.get(9).tokenTypeId == ParserSymbol.TYPE_ID) &&
(tokens.get(10).tokenTypeId == ParserSymbol.NUMBER_TYPE_ID) &&
(tokens.get(11).tokenTypeId == ParserSymbol.TYPE_ID) &&
(tokens.get(0).tokenLevel == 0) &&
(tokens.get(1).tokenLevel == 0) &&
(tokens.get(2).tokenLevel == 1) &&
(tokens.get(3).tokenLevel == 1) &&
(tokens.get(4).tokenLevel == 1) &&
(tokens.get(5).tokenLevel == 1) &&
(tokens.get(6).tokenLevel == 1) &&
(tokens.get(7).tokenLevel == 0) &&
(tokens.get(8).tokenLevel == 1) &&
(tokens.get(9).tokenLevel == 2) &&
(tokens.get(10).tokenLevel == 2) &&
(tokens.get(11).tokenLevel == 2)
) test[testId] = true;
/*
* 22. Invalid tokens
*/
testId++;
e = new Expression("token1+toke2n*sin(token3-t3^t5)^t45+pi-pie+e");
tokens = e.getCopyOfInitialTokens();
mXparser.consolePrintTokens(tokens);
if (
(tokens.get(0).tokenStr.equals("token1")) &&
(tokens.get(1).tokenStr.equals("+")) &&
(tokens.get(2).tokenStr.equals("toke2n")) &&
(tokens.get(3).tokenStr.equals("*")) &&
(tokens.get(4).tokenStr.equals("sin")) &&
(tokens.get(5).tokenStr.equals("(")) &&
(tokens.get(6).tokenStr.equals("token3")) &&
(tokens.get(7).tokenStr.equals("-")) &&
(tokens.get(8).tokenStr.equals("t3")) &&
(tokens.get(9).tokenStr.equals("^")) &&
(tokens.get(10).tokenStr.equals("t5")) &&
(tokens.get(11).tokenStr.equals(")")) &&
(tokens.get(12).tokenStr.equals("^")) &&
(tokens.get(13).tokenStr.equals("t45")) &&
(tokens.get(14).tokenStr.equals("+")) &&
(tokens.get(15).tokenStr.equals("pi")) &&
(tokens.get(16).tokenStr.equals("-")) &&
(tokens.get(17).tokenStr.equals("pie")) &&
(tokens.get(18).tokenStr.equals("+")) &&
(tokens.get(19).tokenStr.equals("e")) &&
(tokens.get(0).tokenTypeId == Token.NOT_MATCHED) &&
(tokens.get(1).tokenTypeId == Operator.TYPE_ID) &&
(tokens.get(2).tokenTypeId == Token.NOT_MATCHED) &&
(tokens.get(3).tokenTypeId == Operator.TYPE_ID) &&
(tokens.get(4).tokenTypeId == Function1Arg.TYPE_ID) &&
(tokens.get(5).tokenTypeId == ParserSymbol.TYPE_ID) &&
(tokens.get(6).tokenTypeId == Token.NOT_MATCHED) &&
(tokens.get(7).tokenTypeId == Operator.TYPE_ID) &&
(tokens.get(8).tokenTypeId == Token.NOT_MATCHED) &&
(tokens.get(9).tokenTypeId == Operator.TYPE_ID) &&
(tokens.get(10).tokenTypeId == Token.NOT_MATCHED) &&
(tokens.get(11).tokenTypeId == ParserSymbol.TYPE_ID) &&
(tokens.get(12).tokenTypeId == Operator.TYPE_ID) &&
(tokens.get(13).tokenTypeId == Token.NOT_MATCHED) &&
(tokens.get(14).tokenTypeId == Operator.TYPE_ID) &&
(tokens.get(15).tokenTypeId == ConstantValue.TYPE_ID) &&
(tokens.get(16).tokenTypeId == Operator.TYPE_ID) &&
(tokens.get(17).tokenTypeId == Token.NOT_MATCHED) &&
(tokens.get(18).tokenTypeId == Operator.TYPE_ID) &&
(tokens.get(19).tokenTypeId == ConstantValue.TYPE_ID) &&
(tokens.get(0).tokenLevel == 0) &&
(tokens.get(1).tokenLevel == 0) &&
(tokens.get(2).tokenLevel == 0) &&
(tokens.get(3).tokenLevel == 0) &&
(tokens.get(4).tokenLevel == 1) &&
(tokens.get(5).tokenLevel == 2) &&
(tokens.get(6).tokenLevel == 2) &&
(tokens.get(7).tokenLevel == 2) &&
(tokens.get(8).tokenLevel == 2) &&
(tokens.get(9).tokenLevel == 2) &&
(tokens.get(10).tokenLevel == 2) &&
(tokens.get(11).tokenLevel == 2) &&
(tokens.get(12).tokenLevel == 0) &&
(tokens.get(13).tokenLevel == 0) &&
(tokens.get(14).tokenLevel == 0) &&
(tokens.get(15).tokenLevel == 0) &&
(tokens.get(16).tokenLevel == 0) &&
(tokens.get(17).tokenLevel == 0) &&
(tokens.get(18).tokenLevel == 0) &&
(tokens.get(19).tokenLevel == 0)
) test[testId] = true;
/*
* 23. Function Extension - calculate()
*/
testId++;
Function ff = new Function("ff", new FunExt());
if (ff.calculate(2,3) == 6) test[testId] = true;
/*
* 24. Function Extension - setArgumentValue - calculate
*/
testId++;
ff = new Function("ff", new FunExt());
ff.setArgumentValue(0, 3);
ff.setArgumentValue(1, 4);
if (ff.calculate() == 12) test[testId] = true;
/*
* 25. Function Extension - parameters
*/
testId++;
ff = new Function("ff", new FunExt());
if (
(ff.getParametersNumber() == 2) &&
(ff.getFunctionBodyType() == Function.BODY_EXTENDED) &&
(ff.checkSyntax() == Function.NO_SYNTAX_ERRORS)
) test[testId] = true;
/*
* 26. Function Extension - calculate
*/
testId++;
ff = new Function("ff", new FunExt());
Argument x = new Argument("x = 5");
Argument y = new Argument("y = 6");
if (ff.calculate(x, y) == 30) test[testId] = true;
/*
* 27. Invalid tokens looks like
*/
testId++;
e = new Expression("1pi+2pi3+((_d1(a)+(_d^_g)))))");
tokens = e.getCopyOfInitialTokens();
mXparser.consolePrintTokens(tokens);
if (
(tokens.get(0).tokenStr.equals("1pi")) &&
(tokens.get(1).tokenStr.equals("+")) &&
(tokens.get(2).tokenStr.equals("2pi3")) &&
(tokens.get(3).tokenStr.equals("+")) &&
(tokens.get(4).tokenStr.equals("(")) &&
(tokens.get(5).tokenStr.equals("(")) &&
(tokens.get(6).tokenStr.equals("_d1")) &&
(tokens.get(7).tokenStr.equals("(")) &&
(tokens.get(8).tokenStr.equals("a")) &&
(tokens.get(9).tokenStr.equals(")")) &&
(tokens.get(10).tokenStr.equals("+")) &&
(tokens.get(11).tokenStr.equals("(")) &&
(tokens.get(12).tokenStr.equals("_d")) &&
(tokens.get(13).tokenStr.equals("^")) &&
(tokens.get(14).tokenStr.equals("_g")) &&
(tokens.get(15).tokenStr.equals(")")) &&
(tokens.get(16).tokenStr.equals(")")) &&
(tokens.get(17).tokenStr.equals(")")) &&
(tokens.get(18).tokenStr.equals(")")) &&
(tokens.get(19).tokenStr.equals(")")) &&
(tokens.get(0).looksLike.equals("error")) &&
(tokens.get(2).looksLike.equals("error")) &&
(tokens.get(6).looksLike.equals("function")) &&
(tokens.get(8).looksLike.equals("argument")) &&
(tokens.get(12).looksLike.equals("argument")) &&
(tokens.get(14).looksLike.equals("argument"))
) test[testId] = true;
/*
* 28. Check Lex Syntax
*/
testId++;
e = new Expression("1+2+3+(4+5)+a+b");
if (
(e.checkSyntax() == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN) &&
(e.checkLexSyntax() == Expression.NO_SYNTAX_ERRORS)
) test[testId] = true;
/*
* 29. Check Lex Syntax
*/
testId++;
e = new Expression("1+2+3+(4+5)+a)+b");
if (
(e.checkSyntax() == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN) &&
(e.checkLexSyntax() == Expression.SYNTAX_ERROR_OR_STATUS_UNKNOWN)
) test[testId] = true;
/*
* 30. Tokens to remove
*/
testId++;
String t = null;
mXparser.removeBuiltinTokens("sin");
mXparser.removeBuiltinTokens("sin");
mXparser.removeBuiltinTokens("cos");
mXparser.removeBuiltinTokens("sin");
mXparser.removeBuiltinTokens("sin", "cos", t, "", "tg");
mXparser.removeBuiltinTokens(t);
mXparser.unremoveBuiltinTokens(t);
mXparser.unremoveBuiltinTokens(t, "");
mXparser.unremoveBuiltinTokens("sin", "tg");
String[] tokensToRemove1 = mXparser.getBuiltinTokensToRemove();
mXparser.unremoveAllBuiltinTokens();
String[] tokensToRemove2 = mXparser.getBuiltinTokensToRemove();
if (
(tokensToRemove1.length == 1) &&
(tokensToRemove1[0].equals("cos")) &&
(tokensToRemove2.length == 0)
) test[testId] = true;
/*
* 31. Tokens to modify
*/
String u = null;
testId++;
mXparser.modifyBuiltinToken("sin", "SIN");
mXparser.modifyBuiltinToken("cos", "");
mXparser.modifyBuiltinToken("tan", u);
mXparser.modifyBuiltinToken(u, u);
mXparser.modifyBuiltinToken(u, "TAN");
mXparser.modifyBuiltinToken("tg", "TG", "NEW TG");
mXparser.modifyBuiltinToken("", "TG", "NEW TG");
mXparser.modifyBuiltinToken(u, "TG", "NEW TG");
mXparser.modifyBuiltinToken("sin", "TG", "NEW TG");
mXparser.modifyBuiltinToken("cos", "COS", "NEW COS");
mXparser.modifyBuiltinToken("cos", "COS1", "NEW COS1");
String help = mXparser.getHelp("COS");
String[][] tokensToModify1 = mXparser.getBuiltinTokensToModify();
mXparser.unmodifyBuiltinTokens("", u, "SIN", "tg");
String[][] tokensToModify2 = mXparser.getBuiltinTokensToModify();
mXparser.unmodifyAllBuiltinTokens();
String[][] tokensToModify3 = mXparser.getBuiltinTokensToModify();
if (
( tokensToModify1.length == 3 ) && (tokensToModify1[0].length == 3) &&
( tokensToModify2.length == 1 ) && (tokensToModify2[0].length == 3) &&
( tokensToModify3.length == 0 ) &&
( tokensToModify1[0][0].equals("sin") ) &&
( tokensToModify1[0][1].equals("SIN") ) &&
( tokensToModify1[0][2] == null ) &&
( tokensToModify1[1][0].equals("tg") ) &&
( tokensToModify1[1][1].equals("TG") ) &&
( tokensToModify1[1][2].equals("NEW TG") ) &&
( tokensToModify1[2][0].equals("cos") ) &&
( tokensToModify1[2][1].equals("COS") ) &&
( tokensToModify1[2][2].equals("NEW COS") ) &&
( tokensToModify2[0][0].equals("cos") ) &&
( tokensToModify2[0][1].equals("COS") ) &&
( tokensToModify2[0][2].equals("NEW COS") ) &&
( help.contains("COS(x)") )
) test[testId] = true;
/*
* 32. Recursion counter
*/
testId++;
mXparser.setMaxAllowedRecursionDepth(100);
int rc100 = mXparser.getMaxAllowedRecursionDepth();
mXparser.setMaxAllowedRecursionDepth(200);
int rc200 = mXparser.getMaxAllowedRecursionDepth();
if ( (rc100 == 100) && (rc200 == 200) )
test[testId] = true;
/*
* 33. Override built-in tokens
*/
testId++;
mXparser.setToOverrideBuiltinTokens();
boolean over1 = mXparser.checkIfsetToOverrideBuiltinTokens();
mXparser.setNotToOverrideBuiltinTokens();
boolean over2 = mXparser.checkIfsetToOverrideBuiltinTokens();
mXparser.setToOverrideBuiltinTokens();
boolean over3 = mXparser.checkIfsetToOverrideBuiltinTokens();
mXparser.setNotToOverrideBuiltinTokens();
boolean over4 = mXparser.checkIfsetToOverrideBuiltinTokens();
if ( (over1 == true) && (over2 == false) && (over3 == true) && (over4 == false) )
test[testId] = true;
/*
* 34. mXparser.getKeyWords
*/
testId++;
List keyWords = mXparser.getKeyWords("sin ");
if ( (keyWords.size() == 4) &&
(keyWords.get(0).wordString.equals("sin")) &&
(keyWords.get(1).wordString.equals("asin")) &&
(keyWords.get(2).wordString.equals("arsin")) &&
(keyWords.get(3).wordString.equals("arcsin"))
)
test[testId] = true;
/*
* 35. mXparser.getTokenType
*/
testId++;
if ( (mXparser.getTokenTypeDescription(BinaryRelation.TYPE_ID).equals(BinaryRelation.TYPE_DESC)) &&
(mXparser.getTokenTypeDescription(BitwiseOperator.TYPE_ID).equals(BitwiseOperator.TYPE_DESC)) &&
(mXparser.getTokenTypeDescription(BooleanOperator.TYPE_ID).equals(BooleanOperator.TYPE_DESC)) &&
(mXparser.getTokenTypeDescription(CalculusOperator.TYPE_ID).equals(CalculusOperator.TYPE_DESC)) &&
(mXparser.getTokenTypeDescription(ConstantValue.TYPE_ID).equals(ConstantValue.TYPE_DESC)) &&
(mXparser.getTokenTypeDescription(Function1Arg.TYPE_ID).equals(Function1Arg.TYPE_DESC)) &&
(mXparser.getTokenTypeDescription(Function2Arg.TYPE_ID).equals(Function2Arg.TYPE_DESC)) &&
(mXparser.getTokenTypeDescription(Function3Arg.TYPE_ID).equals(Function3Arg.TYPE_DESC)) &&
(mXparser.getTokenTypeDescription(FunctionVariadic.TYPE_ID).equals(FunctionVariadic.TYPE_DESC)) &&
(mXparser.getTokenTypeDescription(Operator.TYPE_ID).equals(Operator.TYPE_DESC)) &&
(mXparser.getTokenTypeDescription(ParserSymbol.TYPE_ID).equals(ParserSymbol.TYPE_DESC)) &&
(mXparser.getTokenTypeDescription(RandomVariable.TYPE_ID).equals(RandomVariable.TYPE_DESC)) &&
(mXparser.getTokenTypeDescription(Unit.TYPE_ID).equals(Unit.TYPE_DESC)) &&
(mXparser.getTokenTypeDescription(Argument.TYPE_ID).equals(Argument.TYPE_DESC)) &&
(mXparser.getTokenTypeDescription(Constant.TYPE_ID).equals(Constant.TYPE_DESC)) &&
(mXparser.getTokenTypeDescription(RecursiveArgument.TYPE_ID_RECURSIVE).equals(RecursiveArgument.TYPE_DESC_RECURSIVE)) &&
(mXparser.getTokenTypeDescription(Function.TYPE_ID).equals(Function.TYPE_DESC))
)
test[testId] = true;
/*
* 36. mXparser.convert2Decimal
*/
testId++;
if (
( NumberTheory.convOthBase2Decimal("11", 2) == 3.0 ) &&
( NumberTheory.convOthBase2Decimal("011", 2) == 3.0 ) &&
( NumberTheory.convOthBase2Decimal("000011", 2) == 3.0 ) &&
( NumberTheory.convOthBase2Decimal("12", 3) == 5.0 ) &&
( NumberTheory.convOthBase2Decimal("012", 3) == 5.0 ) &&
( NumberTheory.convOthBase2Decimal("0012", 3) == 5.0 ) &&
( NumberTheory.convOthBase2Decimal("123", 4) == 27.0 ) &&
( NumberTheory.convOthBase2Decimal("0123", 4) == 27.0 ) &&
( NumberTheory.convOthBase2Decimal("00123", 4) == 27.0 ) &&
( NumberTheory.convOthBase2Decimal("1234", 5) == 194.0 ) &&
( NumberTheory.convOthBase2Decimal("01234", 5) == 194.0 ) &&
( NumberTheory.convOthBase2Decimal("001234", 5) == 194.0 ) &&
( NumberTheory.convOthBase2Decimal("12345", 6) == 1865.0 ) &&
( NumberTheory.convOthBase2Decimal("012345", 6) == 1865.0 ) &&
( NumberTheory.convOthBase2Decimal("0012345", 6) == 1865.0 ) &&
( NumberTheory.convOthBase2Decimal("123456", 7) == 22875.0 ) &&
( NumberTheory.convOthBase2Decimal("0123456", 7) == 22875.0 ) &&
( NumberTheory.convOthBase2Decimal("00123456", 7) == 22875.0 ) &&
( NumberTheory.convOthBase2Decimal("1234567", 8) == 342391.0 ) &&
( NumberTheory.convOthBase2Decimal("01234567", 8) == 342391.0 ) &&
( NumberTheory.convOthBase2Decimal("01234567", 8) == 342391.0 ) &&
( NumberTheory.convOthBase2Decimal("12345678", 9) == 6053444.0 ) &&
( NumberTheory.convOthBase2Decimal("012345678", 9) == 6053444.0 ) &&
( NumberTheory.convOthBase2Decimal("0012345678", 9) == 6053444.0 ) &&
( NumberTheory.convOthBase2Decimal("123456789", 10) == 123456789.0 ) &&
( NumberTheory.convOthBase2Decimal("0123456789", 10) == 123456789.0 ) &&
( NumberTheory.convOthBase2Decimal("00123456789", 10) == 123456789.0 ) &&
( NumberTheory.convOthBase2Decimal("123456789A", 11) == 2853116705.0 ) &&
( NumberTheory.convOthBase2Decimal("0123456789A", 11) == 2853116705.0 ) &&
( NumberTheory.convOthBase2Decimal("00123456789A", 11) == 2853116705.0 ) &&
( NumberTheory.convOthBase2Decimal("123456789Ab", 12) == 73686780563.0 ) &&
( NumberTheory.convOthBase2Decimal("0123456789Ab", 12) == 73686780563.0 ) &&
( NumberTheory.convOthBase2Decimal("00123456789Ab", 12) == 73686780563.0 ) &&
( NumberTheory.convOthBase2Decimal("123456789AbC", 13) == 2103299351334.0 ) &&
( NumberTheory.convOthBase2Decimal("0123456789AbC", 13) == 2103299351334.0 ) &&
( NumberTheory.convOthBase2Decimal("00123456789AbC", 13) == 2103299351334.0 ) &&
( NumberTheory.convOthBase2Decimal("123456789AbCd", 14) == 65751519677857.0 ) &&
( NumberTheory.convOthBase2Decimal("0123456789AbCd", 14) == 65751519677857.0 ) &&
( NumberTheory.convOthBase2Decimal("00123456789AbCd", 14) == 65751519677857.0 )
) test[testId] = true;
/*
* 37. mXparser.convert2Decimal - loop
*/
testId++;
test[testId] = true;
for (int decimalNumber = -fractionIterations; decimalNumber < fractionIterations; decimalNumber++)
for (int numeralSystemBase = 1; numeralSystemBase <= 36; numeralSystemBase ++) {
if (mXparser.isCurrentCalculationCancelled()) return -1;
if ( NumberTheory.convOthBase2Decimal( NumberTheory.convDecimal2OthBase(decimalNumber, numeralSystemBase), numeralSystemBase ) != decimalNumber) {
test[testId] = false;
break;
}
}
/*
* 38. mXparser.convert2Decimal and other - special cases
*/
testId++;
char dc_1 = NumberTheory.digitChar(-1);
char dc37 = NumberTheory.digitChar(37);
int di = NumberTheory.digitIndex(' ');
double dec1 = NumberTheory.convOthBase2Decimal("", 1);
double decNaN1 = NumberTheory.convOthBase2Decimal("1101", 0);
double decNaN2 = NumberTheory.convOthBase2Decimal("1101", 37);
double decNaN3 = NumberTheory.convOthBase2Decimal(null, 3);
double decNaN4 = NumberTheory.convOthBase2Decimal("", 3);
double decNaN5 = NumberTheory.convOthBase2Decimal("1234", 4);
String strNaN1 = NumberTheory.convDecimal2OthBase(Double.NaN, 2);
String strNaN2 = NumberTheory.convDecimal2OthBase(2, 0);
String strNaN3 = NumberTheory.convDecimal2OthBase(2, 37);
if ( (dc_1 == '?') &&
(dc37 == '?') &&
(di == -1) &&
(dec1 == 0) &&
(Double.isNaN(decNaN1)) &&
(Double.isNaN(decNaN2)) &&
(Double.isNaN(decNaN3)) &&
(Double.isNaN(decNaN4)) &&
(Double.isNaN(decNaN5)) &&
(strNaN1.equals("NaN")) &&
(strNaN2.equals("NaN")) &&
(strNaN3.equals("NaN"))
)
test[testId] = true;
/*
* 39. mXparser.convert2Decimal - loop
*/
testId++;
test[testId] = true;
for (int decimalNumber = -fractionIterations; decimalNumber < fractionIterations; decimalNumber++)
for (int numeralSystemBase = 1; numeralSystemBase <= 36; numeralSystemBase ++) {
if (mXparser.isCurrentCalculationCancelled()) return -1;
if ( NumberTheory.convOthBase2Decimal( NumberTheory.convDecimal2OthBase(decimalNumber, numeralSystemBase, 1) ) != decimalNumber) {
test[testId] = false;
break;
}
}
/*
* 40. mXparser.convert2Decimal - loop
*/
testId++;
test[testId] = true;
for (int decimalNumber = -fractionIterations; decimalNumber < fractionIterations; decimalNumber++)
for (int numeralSystemBase = 1; numeralSystemBase <= 36; numeralSystemBase ++) {
if (mXparser.isCurrentCalculationCancelled()) return -1;
if ( NumberTheory.convOthBase2Decimal( NumberTheory.convDecimal2OthBase(decimalNumber, numeralSystemBase, 2) ) != decimalNumber) {
test[testId] = false;
break;
}
}
/*
* 41. mXparser.convert2Decimal - loop
*/
testId++;
test[testId] = true;
for (int decimalNumber = -fractionIterations; decimalNumber < fractionIterations; decimalNumber++)
for (int numeralSystemBase = 1; numeralSystemBase <= 36; numeralSystemBase ++) {
if (mXparser.isCurrentCalculationCancelled()) return -1;
if ( NumberTheory.convOthBase2Decimal( NumberTheory.convDecimal2OthBase(decimalNumber, numeralSystemBase, 0), numeralSystemBase ) != decimalNumber) {
test[testId] = false;
break;
}
}
/*
* 42. mXparser.get base
*/
testId++;
if (
( NumberTheory.getNumeralSystemBase( "h.1234567890aBcDeF" ) == 16 ) &&
( NumberTheory.getNumeralSystemBase( "o.12345670" ) == 8 ) &&
( NumberTheory.getNumeralSystemBase( "b.101010" ) == 2 ) &&
( NumberTheory.getNumeralSystemBase( "b1." ) == 1 ) &&
( NumberTheory.getNumeralSystemBase( "b2.01" ) == 2 ) &&
( NumberTheory.getNumeralSystemBase( "b3.012" ) == 3 ) &&
( NumberTheory.getNumeralSystemBase( "b4.0123" ) == 4 ) &&
( NumberTheory.getNumeralSystemBase( "b5.01234" ) == 5 ) &&
( NumberTheory.getNumeralSystemBase( "b6.012345" ) == 6 ) &&
( NumberTheory.getNumeralSystemBase( "b7.0123456" ) == 7 ) &&
( NumberTheory.getNumeralSystemBase( "b8.01234567" ) == 8 ) &&
( NumberTheory.getNumeralSystemBase( "b9.012345678" ) == 9 ) &&
( NumberTheory.getNumeralSystemBase( "b10.0123456789" ) == 10 ) &&
( NumberTheory.getNumeralSystemBase( "b11.0123456789a" ) == 11 ) &&
( NumberTheory.getNumeralSystemBase( "b12.0123456789ab" ) == 12 ) &&
( NumberTheory.getNumeralSystemBase( "b13.0123456789abc" ) == 13 ) &&
( NumberTheory.getNumeralSystemBase( "b14.0123456789abcd" ) == 14 ) &&
( NumberTheory.getNumeralSystemBase( "b15.0123456789abcde" ) == 15 ) &&
( NumberTheory.getNumeralSystemBase( "b16.0123456789abcdef" ) == 16 ) &&
( NumberTheory.getNumeralSystemBase( "b16.0123456789abcdef" ) == 16 ) &&
( NumberTheory.getNumeralSystemBase( "b17.0123456789abcdefg" ) == 17 ) &&
( NumberTheory.getNumeralSystemBase( "b18.0123456789abcdefgh" ) == 18 ) &&
( NumberTheory.getNumeralSystemBase( "b19.0123456789abcdefghi" ) == 19 ) &&
( NumberTheory.getNumeralSystemBase( "b20.0123456789abcdefghij" ) == 20 ) &&
( NumberTheory.getNumeralSystemBase( "b21.0123456789abcdefghijk" ) == 21 ) &&
( NumberTheory.getNumeralSystemBase( "b22.0123456789abcdefghijkl" ) == 22 ) &&
( NumberTheory.getNumeralSystemBase( "b23.0123456789abcdefghijklm" ) == 23 ) &&
( NumberTheory.getNumeralSystemBase( "b24.0123456789abcdefghijklmn" ) == 24 ) &&
( NumberTheory.getNumeralSystemBase( "b25.0123456789abcdefghijklmno" ) == 25 ) &&
( NumberTheory.getNumeralSystemBase( "b26.0123456789abcdefghijklmnop" ) == 26 ) &&
( NumberTheory.getNumeralSystemBase( "b27.0123456789abcdefghijklmnopq" ) == 27 ) &&
( NumberTheory.getNumeralSystemBase( "b28.0123456789abcdefghijklmnopqr" ) == 28 ) &&
( NumberTheory.getNumeralSystemBase( "b29.0123456789abcdefghijklmnopqrs" ) == 29 ) &&
( NumberTheory.getNumeralSystemBase( "b30.0123456789abcdefghijklmnopqrst" ) == 30 ) &&
( NumberTheory.getNumeralSystemBase( "b31.0123456789abcdefghijklmnopqrstu" ) == 31 ) &&
( NumberTheory.getNumeralSystemBase( "b32.0123456789abcdefghijklmnopqrstuv" ) == 32 ) &&
( NumberTheory.getNumeralSystemBase( "b33.0123456789abcdefghijklmnopqrstuvw" ) == 33 ) &&
( NumberTheory.getNumeralSystemBase( "b34.0123456789abcdefghijklmnopqrstuvwx" ) == 34 ) &&
( NumberTheory.getNumeralSystemBase( "b35.0123456789abcdefghijklmnopqrstuvwxy" ) == 35 ) &&
( NumberTheory.getNumeralSystemBase( "b36.0123456789abcdefghijklmnopqrstuvwxyz" ) == 36 ) &&
( NumberTheory.getNumeralSystemBase( "H.001234567890aBcDeF" ) == 16 ) &&
( NumberTheory.getNumeralSystemBase( "O.0012345670" ) == 8 ) &&
( NumberTheory.getNumeralSystemBase( "B.000101010" ) == 2 ) &&
( NumberTheory.getNumeralSystemBase( "B1.111" ) == 1 ) &&
( NumberTheory.getNumeralSystemBase( "B2.0101" ) == 2 ) &&
( NumberTheory.getNumeralSystemBase( "B3.0012" ) == 3 ) &&
( NumberTheory.getNumeralSystemBase( "B4.00123" ) == 4 ) &&
( NumberTheory.getNumeralSystemBase( "B5.001234" ) == 5 ) &&
( NumberTheory.getNumeralSystemBase( "B6.0012345" ) == 6 ) &&
( NumberTheory.getNumeralSystemBase( "B7.00123456" ) == 7 ) &&
( NumberTheory.getNumeralSystemBase( "B8.001234567" ) == 8 ) &&
( NumberTheory.getNumeralSystemBase( "B9.0012345678" ) == 9 ) &&
( NumberTheory.getNumeralSystemBase( "B10.00123456789" ) == 10 ) &&
( NumberTheory.getNumeralSystemBase( "B11.00123456789A" ) == 11 ) &&
( NumberTheory.getNumeralSystemBase( "B12.00123456789AB" ) == 12 ) &&
( NumberTheory.getNumeralSystemBase( "B13.00123456789ABC" ) == 13 ) &&
( NumberTheory.getNumeralSystemBase( "B14.00123456789ABCD" ) == 14 ) &&
( NumberTheory.getNumeralSystemBase( "B15.00123456789ABCDE" ) == 15 ) &&
( NumberTheory.getNumeralSystemBase( "B16.00123456789ABCDEF" ) == 16 ) &&
( NumberTheory.getNumeralSystemBase( "B16.00123456789ABCDEF" ) == 16 ) &&
( NumberTheory.getNumeralSystemBase( "B17.00123456789ABCDEFG" ) == 17 ) &&
( NumberTheory.getNumeralSystemBase( "B18.00123456789ABCDEFGH" ) == 18 ) &&
( NumberTheory.getNumeralSystemBase( "B19.00123456789ABCDEFGI" ) == 19 ) &&
( NumberTheory.getNumeralSystemBase( "B20.00123456789ABCDEFGIJ" ) == 20 ) &&
( NumberTheory.getNumeralSystemBase( "B21.00123456789ABCDEFGIJK" ) == 21 ) &&
( NumberTheory.getNumeralSystemBase( "B22.00123456789ABCDEFGIJKL" ) == 22 ) &&
( NumberTheory.getNumeralSystemBase( "B23.00123456789ABCDEFGIJKLM" ) == 23 ) &&
( NumberTheory.getNumeralSystemBase( "B24.00123456789ABCDEFGIJKLMN" ) == 24 ) &&
( NumberTheory.getNumeralSystemBase( "B25.00123456789ABCDEFGIJKLMNO" ) == 25 ) &&
( NumberTheory.getNumeralSystemBase( "B26.00123456789ABCDEFGIJKLMNOP" ) == 26 ) &&
( NumberTheory.getNumeralSystemBase( "B27.00123456789ABCDEFGIJKLMNOPQ" ) == 27 ) &&
( NumberTheory.getNumeralSystemBase( "B28.00123456789ABCDEFGIJKLMNOPQR" ) == 28 ) &&
( NumberTheory.getNumeralSystemBase( "B29.00123456789ABCDEFGIJKLMNOPQRS" ) == 29 ) &&
( NumberTheory.getNumeralSystemBase( "B30.00123456789ABCDEFGIJKLMNOPQRST" ) == 30 ) &&
( NumberTheory.getNumeralSystemBase( "B31.00123456789ABCDEFGIJKLMNOPQRSTU" ) == 31 ) &&
( NumberTheory.getNumeralSystemBase( "B32.00123456789ABCDEFGIJKLMNOPQRSTUV" ) == 32 ) &&
( NumberTheory.getNumeralSystemBase( "B33.00123456789ABCDEFGIJKLMNOPQRSTUVW" ) == 33 ) &&
( NumberTheory.getNumeralSystemBase( "B34.00123456789ABCDEFGIJKLMNOPQRSTUVWX" ) == 34 ) &&
( NumberTheory.getNumeralSystemBase( "B35.00123456789ABCDEFGIJKLMNOPQRSTUVWXY" ) == 35 ) &&
( NumberTheory.getNumeralSystemBase( "B36.00123456789ABCDEFGIJKLMNOPQRSTUVWXYZ" ) == 36 ) &&
( NumberTheory.getNumeralSystemBase( "-h.1234567890aBcDeF" ) == 16 ) &&
( NumberTheory.getNumeralSystemBase( "-o.12345670" ) == 8 ) &&
( NumberTheory.getNumeralSystemBase( "-b.101010" ) == 2 ) &&
( NumberTheory.getNumeralSystemBase( "-b1." ) == 1 ) &&
( NumberTheory.getNumeralSystemBase( "-b2.01" ) == 2 ) &&
( NumberTheory.getNumeralSystemBase( "-b3.012" ) == 3 ) &&
( NumberTheory.getNumeralSystemBase( "-b4.0123" ) == 4 ) &&
( NumberTheory.getNumeralSystemBase( "-b5.01234" ) == 5 ) &&
( NumberTheory.getNumeralSystemBase( "-b6.012345" ) == 6 ) &&
( NumberTheory.getNumeralSystemBase( "-b7.0123456" ) == 7 ) &&
( NumberTheory.getNumeralSystemBase( "-b8.01234567" ) == 8 ) &&
( NumberTheory.getNumeralSystemBase( "-b9.012345678" ) == 9 ) &&
( NumberTheory.getNumeralSystemBase( "-b10.0123456789" ) == 10 ) &&
( NumberTheory.getNumeralSystemBase( "-b11.0123456789a" ) == 11 ) &&
( NumberTheory.getNumeralSystemBase( "-b12.0123456789ab" ) == 12 ) &&
( NumberTheory.getNumeralSystemBase( "-b13.0123456789abc" ) == 13 ) &&
( NumberTheory.getNumeralSystemBase( "-b14.0123456789abcd" ) == 14 ) &&
( NumberTheory.getNumeralSystemBase( "-b15.0123456789abcde" ) == 15 ) &&
( NumberTheory.getNumeralSystemBase( "-b16.0123456789abcdef" ) == 16 ) &&
( NumberTheory.getNumeralSystemBase( "-b16.0123456789abcdef" ) == 16 ) &&
( NumberTheory.getNumeralSystemBase( "-b17.0123456789abcdefg" ) == 17 ) &&
( NumberTheory.getNumeralSystemBase( "-b18.0123456789abcdefgh" ) == 18 ) &&
( NumberTheory.getNumeralSystemBase( "-b19.0123456789abcdefghi" ) == 19 ) &&
( NumberTheory.getNumeralSystemBase( "-b20.0123456789abcdefghij" ) == 20 ) &&
( NumberTheory.getNumeralSystemBase( "-b21.0123456789abcdefghijk" ) == 21 ) &&
( NumberTheory.getNumeralSystemBase( "-b22.0123456789abcdefghijkl" ) == 22 ) &&
( NumberTheory.getNumeralSystemBase( "-b23.0123456789abcdefghijklm" ) == 23 ) &&
( NumberTheory.getNumeralSystemBase( "-b24.0123456789abcdefghijklmn" ) == 24 ) &&
( NumberTheory.getNumeralSystemBase( "-b25.0123456789abcdefghijklmno" ) == 25 ) &&
( NumberTheory.getNumeralSystemBase( "-b26.0123456789abcdefghijklmnop" ) == 26 ) &&
( NumberTheory.getNumeralSystemBase( "-b27.0123456789abcdefghijklmnopq" ) == 27 ) &&
( NumberTheory.getNumeralSystemBase( "-b28.0123456789abcdefghijklmnopqr" ) == 28 ) &&
( NumberTheory.getNumeralSystemBase( "-b29.0123456789abcdefghijklmnopqrs" ) == 29 ) &&
( NumberTheory.getNumeralSystemBase( "-b30.0123456789abcdefghijklmnopqrst" ) == 30 ) &&
( NumberTheory.getNumeralSystemBase( "-b31.0123456789abcdefghijklmnopqrstu" ) == 31 ) &&
( NumberTheory.getNumeralSystemBase( "-b32.0123456789abcdefghijklmnopqrstuv" ) == 32 ) &&
( NumberTheory.getNumeralSystemBase( "-b33.0123456789abcdefghijklmnopqrstuvw" ) == 33 ) &&
( NumberTheory.getNumeralSystemBase( "-b34.0123456789abcdefghijklmnopqrstuvwx" ) == 34 ) &&
( NumberTheory.getNumeralSystemBase( "-b35.0123456789abcdefghijklmnopqrstuvwxy" ) == 35 ) &&
( NumberTheory.getNumeralSystemBase( "-b36.0123456789abcdefghijklmnopqrstuvwxyz" ) == 36 ) &&
( NumberTheory.getNumeralSystemBase( "-H.001234567890aBcDeF" ) == 16 ) &&
( NumberTheory.getNumeralSystemBase( "-O.0012345670" ) == 8 ) &&
( NumberTheory.getNumeralSystemBase( "-B.000101010" ) == 2 ) &&
( NumberTheory.getNumeralSystemBase( "-B1.111" ) == 1 ) &&
( NumberTheory.getNumeralSystemBase( "-B2.0101" ) == 2 ) &&
( NumberTheory.getNumeralSystemBase( "-B3.0012" ) == 3 ) &&
( NumberTheory.getNumeralSystemBase( "-B4.00123" ) == 4 ) &&
( NumberTheory.getNumeralSystemBase( "-B5.001234" ) == 5 ) &&
( NumberTheory.getNumeralSystemBase( "-B6.0012345" ) == 6 ) &&
( NumberTheory.getNumeralSystemBase( "-B7.00123456" ) == 7 ) &&
( NumberTheory.getNumeralSystemBase( "-B8.001234567" ) == 8 ) &&
( NumberTheory.getNumeralSystemBase( "-B9.0012345678" ) == 9 ) &&
( NumberTheory.getNumeralSystemBase( "-B10.00123456789" ) == 10 ) &&
( NumberTheory.getNumeralSystemBase( "-B11.00123456789A" ) == 11 ) &&
( NumberTheory.getNumeralSystemBase( "-B12.00123456789AB" ) == 12 ) &&
( NumberTheory.getNumeralSystemBase( "-B13.00123456789ABC" ) == 13 ) &&
( NumberTheory.getNumeralSystemBase( "-B14.00123456789ABCD" ) == 14 ) &&
( NumberTheory.getNumeralSystemBase( "-B15.00123456789ABCDE" ) == 15 ) &&
( NumberTheory.getNumeralSystemBase( "-B16.00123456789ABCDEF" ) == 16 ) &&
( NumberTheory.getNumeralSystemBase( "-B16.00123456789ABCDEF" ) == 16 ) &&
( NumberTheory.getNumeralSystemBase( "-B17.00123456789ABCDEFG" ) == 17 ) &&
( NumberTheory.getNumeralSystemBase( "-B18.00123456789ABCDEFGH" ) == 18 ) &&
( NumberTheory.getNumeralSystemBase( "-B19.00123456789ABCDEFGI" ) == 19 ) &&
( NumberTheory.getNumeralSystemBase( "-B20.00123456789ABCDEFGIJ" ) == 20 ) &&
( NumberTheory.getNumeralSystemBase( "-B21.00123456789ABCDEFGIJK" ) == 21 ) &&
( NumberTheory.getNumeralSystemBase( "-B22.00123456789ABCDEFGIJKL" ) == 22 ) &&
( NumberTheory.getNumeralSystemBase( "-B23.00123456789ABCDEFGIJKLM" ) == 23 ) &&
( NumberTheory.getNumeralSystemBase( "-B24.00123456789ABCDEFGIJKLMN" ) == 24 ) &&
( NumberTheory.getNumeralSystemBase( "-B25.00123456789ABCDEFGIJKLMNO" ) == 25 ) &&
( NumberTheory.getNumeralSystemBase( "-B26.00123456789ABCDEFGIJKLMNOP" ) == 26 ) &&
( NumberTheory.getNumeralSystemBase( "-B27.00123456789ABCDEFGIJKLMNOPQ" ) == 27 ) &&
( NumberTheory.getNumeralSystemBase( "-B28.00123456789ABCDEFGIJKLMNOPQR" ) == 28 ) &&
( NumberTheory.getNumeralSystemBase( "-B29.00123456789ABCDEFGIJKLMNOPQRS" ) == 29 ) &&
( NumberTheory.getNumeralSystemBase( "-B30.00123456789ABCDEFGIJKLMNOPQRST" ) == 30 ) &&
( NumberTheory.getNumeralSystemBase( "-B31.00123456789ABCDEFGIJKLMNOPQRSTU" ) == 31 ) &&
( NumberTheory.getNumeralSystemBase( "-B32.00123456789ABCDEFGIJKLMNOPQRSTUV" ) == 32 ) &&
( NumberTheory.getNumeralSystemBase( "-B33.00123456789ABCDEFGIJKLMNOPQRSTUVW" ) == 33 ) &&
( NumberTheory.getNumeralSystemBase( "-B34.00123456789ABCDEFGIJKLMNOPQRSTUVWX" ) == 34 ) &&
( NumberTheory.getNumeralSystemBase( "-B35.00123456789ABCDEFGIJKLMNOPQRSTUVWXY" ) == 35 ) &&
( NumberTheory.getNumeralSystemBase( "-B36.00123456789ABCDEFGIJKLMNOPQRSTUVWXYZ" ) == 36 ) &&
( NumberTheory.getNumeralSystemBase( "+h.1234567890aBcDeF" ) == 16 ) &&
( NumberTheory.getNumeralSystemBase( "+o.12345670" ) == 8 ) &&
( NumberTheory.getNumeralSystemBase( "+b.101010" ) == 2 ) &&
( NumberTheory.getNumeralSystemBase( "+b1." ) == 1 ) &&
( NumberTheory.getNumeralSystemBase( "+b2.01" ) == 2 ) &&
( NumberTheory.getNumeralSystemBase( "+b3.012" ) == 3 ) &&
( NumberTheory.getNumeralSystemBase( "+b4.0123" ) == 4 ) &&
( NumberTheory.getNumeralSystemBase( "+b5.01234" ) == 5 ) &&
( NumberTheory.getNumeralSystemBase( "+b6.012345" ) == 6 ) &&
( NumberTheory.getNumeralSystemBase( "+b7.0123456" ) == 7 ) &&
( NumberTheory.getNumeralSystemBase( "+b8.01234567" ) == 8 ) &&
( NumberTheory.getNumeralSystemBase( "+b9.012345678" ) == 9 ) &&
( NumberTheory.getNumeralSystemBase( "+b10.0123456789" ) == 10 ) &&
( NumberTheory.getNumeralSystemBase( "+b11.0123456789a" ) == 11 ) &&
( NumberTheory.getNumeralSystemBase( "+b12.0123456789ab" ) == 12 ) &&
( NumberTheory.getNumeralSystemBase( "+b13.0123456789abc" ) == 13 ) &&
( NumberTheory.getNumeralSystemBase( "+b14.0123456789abcd" ) == 14 ) &&
( NumberTheory.getNumeralSystemBase( "+b15.0123456789abcde" ) == 15 ) &&
( NumberTheory.getNumeralSystemBase( "+b16.0123456789abcdef" ) == 16 ) &&
( NumberTheory.getNumeralSystemBase( "+b16.0123456789abcdef" ) == 16 ) &&
( NumberTheory.getNumeralSystemBase( "+b17.0123456789abcdefg" ) == 17 ) &&
( NumberTheory.getNumeralSystemBase( "+b18.0123456789abcdefgh" ) == 18 ) &&
( NumberTheory.getNumeralSystemBase( "+b19.0123456789abcdefghi" ) == 19 ) &&
( NumberTheory.getNumeralSystemBase( "+b20.0123456789abcdefghij" ) == 20 ) &&
( NumberTheory.getNumeralSystemBase( "+b21.0123456789abcdefghijk" ) == 21 ) &&
( NumberTheory.getNumeralSystemBase( "+b22.0123456789abcdefghijkl" ) == 22 ) &&
( NumberTheory.getNumeralSystemBase( "+b23.0123456789abcdefghijklm" ) == 23 ) &&
( NumberTheory.getNumeralSystemBase( "+b24.0123456789abcdefghijklmn" ) == 24 ) &&
( NumberTheory.getNumeralSystemBase( "+b25.0123456789abcdefghijklmno" ) == 25 ) &&
( NumberTheory.getNumeralSystemBase( "+b26.0123456789abcdefghijklmnop" ) == 26 ) &&
( NumberTheory.getNumeralSystemBase( "+b27.0123456789abcdefghijklmnopq" ) == 27 ) &&
( NumberTheory.getNumeralSystemBase( "+b28.0123456789abcdefghijklmnopqr" ) == 28 ) &&
( NumberTheory.getNumeralSystemBase( "+b29.0123456789abcdefghijklmnopqrs" ) == 29 ) &&
( NumberTheory.getNumeralSystemBase( "+b30.0123456789abcdefghijklmnopqrst" ) == 30 ) &&
( NumberTheory.getNumeralSystemBase( "+b31.0123456789abcdefghijklmnopqrstu" ) == 31 ) &&
( NumberTheory.getNumeralSystemBase( "+b32.0123456789abcdefghijklmnopqrstuv" ) == 32 ) &&
( NumberTheory.getNumeralSystemBase( "+b33.0123456789abcdefghijklmnopqrstuvw" ) == 33 ) &&
( NumberTheory.getNumeralSystemBase( "+b34.0123456789abcdefghijklmnopqrstuvwx" ) == 34 ) &&
( NumberTheory.getNumeralSystemBase( "+b35.0123456789abcdefghijklmnopqrstuvwxy" ) == 35 ) &&
( NumberTheory.getNumeralSystemBase( "+b36.0123456789abcdefghijklmnopqrstuvwxyz" ) == 36 ) &&
( NumberTheory.getNumeralSystemBase( "+H.001234567890aBcDeF" ) == 16 ) &&
( NumberTheory.getNumeralSystemBase( "+O.0012345670" ) == 8 ) &&
( NumberTheory.getNumeralSystemBase( "+B.000101010" ) == 2 ) &&
( NumberTheory.getNumeralSystemBase( "+B1.111" ) == 1 ) &&
( NumberTheory.getNumeralSystemBase( "+B2.0101" ) == 2 ) &&
( NumberTheory.getNumeralSystemBase( "+B3.0012" ) == 3 ) &&
( NumberTheory.getNumeralSystemBase( "+B4.00123" ) == 4 ) &&
( NumberTheory.getNumeralSystemBase( "+B5.001234" ) == 5 ) &&
( NumberTheory.getNumeralSystemBase( "+B6.0012345" ) == 6 ) &&
( NumberTheory.getNumeralSystemBase( "+B7.00123456" ) == 7 ) &&
( NumberTheory.getNumeralSystemBase( "+B8.001234567" ) == 8 ) &&
( NumberTheory.getNumeralSystemBase( "+B9.0012345678" ) == 9 ) &&
( NumberTheory.getNumeralSystemBase( "+B10.00123456789" ) == 10 ) &&
( NumberTheory.getNumeralSystemBase( "+B11.00123456789A" ) == 11 ) &&
( NumberTheory.getNumeralSystemBase( "+B12.00123456789AB" ) == 12 ) &&
( NumberTheory.getNumeralSystemBase( "+B13.00123456789ABC" ) == 13 ) &&
( NumberTheory.getNumeralSystemBase( "+B14.00123456789ABCD" ) == 14 ) &&
( NumberTheory.getNumeralSystemBase( "+B15.00123456789ABCDE" ) == 15 ) &&
( NumberTheory.getNumeralSystemBase( "+B16.00123456789ABCDEF" ) == 16 ) &&
( NumberTheory.getNumeralSystemBase( "+B16.00123456789ABCDEF" ) == 16 ) &&
( NumberTheory.getNumeralSystemBase( "+B17.00123456789ABCDEFG" ) == 17 ) &&
( NumberTheory.getNumeralSystemBase( "+B18.00123456789ABCDEFGH" ) == 18 ) &&
( NumberTheory.getNumeralSystemBase( "+B19.00123456789ABCDEFGI" ) == 19 ) &&
( NumberTheory.getNumeralSystemBase( "+B20.00123456789ABCDEFGIJ" ) == 20 ) &&
( NumberTheory.getNumeralSystemBase( "+B21.00123456789ABCDEFGIJK" ) == 21 ) &&
( NumberTheory.getNumeralSystemBase( "+B22.00123456789ABCDEFGIJKL" ) == 22 ) &&
( NumberTheory.getNumeralSystemBase( "+B23.00123456789ABCDEFGIJKLM" ) == 23 ) &&
( NumberTheory.getNumeralSystemBase( "+B24.00123456789ABCDEFGIJKLMN" ) == 24 ) &&
( NumberTheory.getNumeralSystemBase( "+B25.00123456789ABCDEFGIJKLMNO" ) == 25 ) &&
( NumberTheory.getNumeralSystemBase( "+B26.00123456789ABCDEFGIJKLMNOP" ) == 26 ) &&
( NumberTheory.getNumeralSystemBase( "+B27.00123456789ABCDEFGIJKLMNOPQ" ) == 27 ) &&
( NumberTheory.getNumeralSystemBase( "+B28.00123456789ABCDEFGIJKLMNOPQR" ) == 28 ) &&
( NumberTheory.getNumeralSystemBase( "+B29.00123456789ABCDEFGIJKLMNOPQRS" ) == 29 ) &&
( NumberTheory.getNumeralSystemBase( "+B30.00123456789ABCDEFGIJKLMNOPQRST" ) == 30 ) &&
( NumberTheory.getNumeralSystemBase( "+B31.00123456789ABCDEFGIJKLMNOPQRSTU" ) == 31 ) &&
( NumberTheory.getNumeralSystemBase( "+B32.00123456789ABCDEFGIJKLMNOPQRSTUV" ) == 32 ) &&
( NumberTheory.getNumeralSystemBase( "+B33.00123456789ABCDEFGIJKLMNOPQRSTUVW" ) == 33 ) &&
( NumberTheory.getNumeralSystemBase( "+B34.00123456789ABCDEFGIJKLMNOPQRSTUVWX" ) == 34 ) &&
( NumberTheory.getNumeralSystemBase( "+B35.00123456789ABCDEFGIJKLMNOPQRSTUVWXY" ) == 35 ) &&
( NumberTheory.getNumeralSystemBase( "+B36.00123456789ABCDEFGIJKLMNOPQRSTUVWXYZ" ) == 36 )
)
test[testId] = true;
/*
* 43. mXparser. conv oth base to decimal
*/
testId++;
if (
( NumberTheory.convOthBase2Decimal( "b1." ) == 0 ) &&
( NumberTheory.convOthBase2Decimal( "b1.111" ) == 3 ) &&
( NumberTheory.convOthBase2Decimal( "b2.101" ) == 5 ) &&
( NumberTheory.convOthBase2Decimal( "b3.121" ) == 16 ) &&
( NumberTheory.convOthBase2Decimal( "b4.123" ) == 27 ) &&
( NumberTheory.convOthBase2Decimal( "b5.341" ) == 96 ) &&
( NumberTheory.convOthBase2Decimal( "b6.352" ) == 140 ) &&
( NumberTheory.convOthBase2Decimal( "b7.256" ) == 139 ) &&
( NumberTheory.convOthBase2Decimal( "b8.376" ) == 254 ) &&
( NumberTheory.convOthBase2Decimal( "o.376" ) == 254 ) &&
( NumberTheory.convOthBase2Decimal( "b.101" ) == 5 ) &&
( NumberTheory.convOthBase2Decimal( "b9.821" ) == 667 ) &&
( NumberTheory.convOthBase2Decimal( "b10.394" ) == 394 ) &&
( NumberTheory.convOthBase2Decimal( "b11.3A7" ) == 480 ) &&
( NumberTheory.convOthBase2Decimal( "b12.A5B" ) == 1511 ) &&
( NumberTheory.convOthBase2Decimal( "b13.ACB" ) == 1857 ) &&
( NumberTheory.convOthBase2Decimal( "b14.2AD" ) == 545 ) &&
( NumberTheory.convOthBase2Decimal( "b15.BE4" ) == 2689 ) &&
( NumberTheory.convOthBase2Decimal( "b16.FA2" ) == 4002 ) &&
( NumberTheory.convOthBase2Decimal( "h.FA2" ) == 4002 ) &&
( NumberTheory.convOthBase2Decimal( "b17.AG6" ) == 3168 ) &&
( NumberTheory.convOthBase2Decimal( "b18.FGH" ) == 5165 ) &&
( NumberTheory.convOthBase2Decimal( "b19.2I3" ) == 1067 ) &&
( NumberTheory.convOthBase2Decimal( "b20.9CJ" ) == 3859 ) &&
( NumberTheory.convOthBase2Decimal( "b21.K5F" ) == 8940 ) &&
( NumberTheory.convOthBase2Decimal( "b22.FL5" ) == 7727 ) &&
( NumberTheory.convOthBase2Decimal( "b23.1AM" ) == 781 ) &&
( NumberTheory.convOthBase2Decimal( "b24.5ND" ) == 3445 ) &&
( NumberTheory.convOthBase2Decimal( "b25.5ND5C" ) == 2320762 ) &&
( NumberTheory.convOthBase2Decimal( "b26.3KPB5" ) == 1739639 ) &&
( NumberTheory.convOthBase2Decimal( "b27.IQH67" ) == 10090258 ) &&
( NumberTheory.convOthBase2Decimal( "b28.RKHB2" ) == 17048390 ) &&
( NumberTheory.convOthBase2Decimal( "b29.8BIFS" ) == 5942128 ) &&
( NumberTheory.convOthBase2Decimal( "b30.2TGJB" ) == 2417981 ) &&
( NumberTheory.convOthBase2Decimal( "b31.6PUC0" ) == 6315103 ) &&
( NumberTheory.convOthBase2Decimal( "b32.C0PV0" ) == 12609504 ) &&
( NumberTheory.convOthBase2Decimal( "b33.V000W" ) == 36763583 ) &&
( NumberTheory.convOthBase2Decimal( "b34.NP2XW" ) == 31721794 ) &&
( NumberTheory.convOthBase2Decimal( "b35.120Y0" ) == 1587565 ) &&
( NumberTheory.convOthBase2Decimal( "b36.ZZZZZ" ) == 60466175 ) &&
( NumberTheory.convOthBase2Decimal( "B1." ) == 0 ) &&
( NumberTheory.convOthBase2Decimal( "B1.111" ) == 3 ) &&
( NumberTheory.convOthBase2Decimal( "B2.00101" ) == 5 ) &&
( NumberTheory.convOthBase2Decimal( "B3.00121" ) == 16 ) &&
( NumberTheory.convOthBase2Decimal( "B4.00123" ) == 27 ) &&
( NumberTheory.convOthBase2Decimal( "B5.00341" ) == 96 ) &&
( NumberTheory.convOthBase2Decimal( "B6.00352" ) == 140 ) &&
( NumberTheory.convOthBase2Decimal( "B7.00256" ) == 139 ) &&
( NumberTheory.convOthBase2Decimal( "B8.00376" ) == 254 ) &&
( NumberTheory.convOthBase2Decimal( "O.00376" ) == 254 ) &&
( NumberTheory.convOthBase2Decimal( "B.00101" ) == 5 ) &&
( NumberTheory.convOthBase2Decimal( "B9.00821" ) == 667 ) &&
( NumberTheory.convOthBase2Decimal( "B10.00394" ) == 394 ) &&
( NumberTheory.convOthBase2Decimal( "B11.003a7" ) == 480 ) &&
( NumberTheory.convOthBase2Decimal( "B12.00a5b" ) == 1511 ) &&
( NumberTheory.convOthBase2Decimal( "B13.00acb" ) == 1857 ) &&
( NumberTheory.convOthBase2Decimal( "B14.002ad" ) == 545 ) &&
( NumberTheory.convOthBase2Decimal( "B15.00be4" ) == 2689 ) &&
( NumberTheory.convOthBase2Decimal( "B16.00fa2" ) == 4002 ) &&
( NumberTheory.convOthBase2Decimal( "H.00fa2" ) == 4002 ) &&
( NumberTheory.convOthBase2Decimal( "B17.00ag6" ) == 3168 ) &&
( NumberTheory.convOthBase2Decimal( "B18.00fgh" ) == 5165 ) &&
( NumberTheory.convOthBase2Decimal( "B19.002i3" ) == 1067 ) &&
( NumberTheory.convOthBase2Decimal( "B20.009cj" ) == 3859 ) &&
( NumberTheory.convOthBase2Decimal( "B21.00k5f" ) == 8940 ) &&
( NumberTheory.convOthBase2Decimal( "B22.00fl5" ) == 7727 ) &&
( NumberTheory.convOthBase2Decimal( "B23.001am" ) == 781 ) &&
( NumberTheory.convOthBase2Decimal( "B24.005nd" ) == 3445 ) &&
( NumberTheory.convOthBase2Decimal( "B25.005nd5c" ) == 2320762 ) &&
( NumberTheory.convOthBase2Decimal( "B26.003kpb5" ) == 1739639 ) &&
( NumberTheory.convOthBase2Decimal( "B27.00iqh67" ) == 10090258 ) &&
( NumberTheory.convOthBase2Decimal( "B28.00rkhb2" ) == 17048390 ) &&
( NumberTheory.convOthBase2Decimal( "B29.008bifs" ) == 5942128 ) &&
( NumberTheory.convOthBase2Decimal( "B30.002tgjb" ) == 2417981 ) &&
( NumberTheory.convOthBase2Decimal( "B31.006puc0" ) == 6315103 ) &&
( NumberTheory.convOthBase2Decimal( "B32.00c0pv0" ) == 12609504 ) &&
( NumberTheory.convOthBase2Decimal( "B33.00v000w" ) == 36763583 ) &&
( NumberTheory.convOthBase2Decimal( "B34.00np2xw" ) == 31721794 ) &&
( NumberTheory.convOthBase2Decimal( "B35.00120y0" ) == 1587565 ) &&
( NumberTheory.convOthBase2Decimal( "B36.00zzzzz" ) == 60466175 ) &&
( NumberTheory.convOthBase2Decimal( "+b1." ) == 0 ) &&
( NumberTheory.convOthBase2Decimal( "+b1.111" ) == 3 ) &&
( NumberTheory.convOthBase2Decimal( "+b2.101" ) == 5 ) &&
( NumberTheory.convOthBase2Decimal( "+b3.121" ) == 16 ) &&
( NumberTheory.convOthBase2Decimal( "+b4.123" ) == 27 ) &&
( NumberTheory.convOthBase2Decimal( "+b5.341" ) == 96 ) &&
( NumberTheory.convOthBase2Decimal( "+b6.352" ) == 140 ) &&
( NumberTheory.convOthBase2Decimal( "+b7.256" ) == 139 ) &&
( NumberTheory.convOthBase2Decimal( "+b8.376" ) == 254 ) &&
( NumberTheory.convOthBase2Decimal( "+o.376" ) == 254 ) &&
( NumberTheory.convOthBase2Decimal( "+b.101" ) == 5 ) &&
( NumberTheory.convOthBase2Decimal( "+b9.821" ) == 667 ) &&
( NumberTheory.convOthBase2Decimal( "+b10.394" ) == 394 ) &&
( NumberTheory.convOthBase2Decimal( "+b11.3A7" ) == 480 ) &&
( NumberTheory.convOthBase2Decimal( "+b12.A5B" ) == 1511 ) &&
( NumberTheory.convOthBase2Decimal( "+b13.ACB" ) == 1857 ) &&
( NumberTheory.convOthBase2Decimal( "+b14.2AD" ) == 545 ) &&
( NumberTheory.convOthBase2Decimal( "+b15.BE4" ) == 2689 ) &&
( NumberTheory.convOthBase2Decimal( "+b16.FA2" ) == 4002 ) &&
( NumberTheory.convOthBase2Decimal( "+h.FA2" ) == 4002 ) &&
( NumberTheory.convOthBase2Decimal( "+b17.AG6" ) == 3168 ) &&
( NumberTheory.convOthBase2Decimal( "+b18.FGH" ) == 5165 ) &&
( NumberTheory.convOthBase2Decimal( "+b19.2I3" ) == 1067 ) &&
( NumberTheory.convOthBase2Decimal( "+b20.9CJ" ) == 3859 ) &&
( NumberTheory.convOthBase2Decimal( "+b21.K5F" ) == 8940 ) &&
( NumberTheory.convOthBase2Decimal( "+b22.FL5" ) == 7727 ) &&
( NumberTheory.convOthBase2Decimal( "+b23.1AM" ) == 781 ) &&
( NumberTheory.convOthBase2Decimal( "+b24.5ND" ) == 3445 ) &&
( NumberTheory.convOthBase2Decimal( "+b25.5ND5C" ) == 2320762 ) &&
( NumberTheory.convOthBase2Decimal( "+b26.3KPB5" ) == 1739639 ) &&
( NumberTheory.convOthBase2Decimal( "+b27.IQH67" ) == 10090258 ) &&
( NumberTheory.convOthBase2Decimal( "+b28.RKHB2" ) == 17048390 ) &&
( NumberTheory.convOthBase2Decimal( "+b29.8BIFS" ) == 5942128 ) &&
( NumberTheory.convOthBase2Decimal( "+b30.2TGJB" ) == 2417981 ) &&
( NumberTheory.convOthBase2Decimal( "+b31.6PUC0" ) == 6315103 ) &&
( NumberTheory.convOthBase2Decimal( "+b32.C0PV0" ) == 12609504 ) &&
( NumberTheory.convOthBase2Decimal( "+b33.V000W" ) == 36763583 ) &&
( NumberTheory.convOthBase2Decimal( "+b34.NP2XW" ) == 31721794 ) &&
( NumberTheory.convOthBase2Decimal( "+b35.120Y0" ) == 1587565 ) &&
( NumberTheory.convOthBase2Decimal( "+b36.ZZZZZ" ) == 60466175 ) &&
( NumberTheory.convOthBase2Decimal( "+B1." ) == 0 ) &&
( NumberTheory.convOthBase2Decimal( "+B1.111" ) == 3 ) &&
( NumberTheory.convOthBase2Decimal( "+B2.00101" ) == 5 ) &&
( NumberTheory.convOthBase2Decimal( "+B3.00121" ) == 16 ) &&
( NumberTheory.convOthBase2Decimal( "+B4.00123" ) == 27 ) &&
( NumberTheory.convOthBase2Decimal( "+B5.00341" ) == 96 ) &&
( NumberTheory.convOthBase2Decimal( "+B6.00352" ) == 140 ) &&
( NumberTheory.convOthBase2Decimal( "+B7.00256" ) == 139 ) &&
( NumberTheory.convOthBase2Decimal( "+B8.00376" ) == 254 ) &&
( NumberTheory.convOthBase2Decimal( "+O.00376" ) == 254 ) &&
( NumberTheory.convOthBase2Decimal( "+B.00101" ) == 5 ) &&
( NumberTheory.convOthBase2Decimal( "+B9.00821" ) == 667 ) &&
( NumberTheory.convOthBase2Decimal( "+B10.00394" ) == 394 ) &&
( NumberTheory.convOthBase2Decimal( "+B11.003a7" ) == 480 ) &&
( NumberTheory.convOthBase2Decimal( "+B12.00a5b" ) == 1511 ) &&
( NumberTheory.convOthBase2Decimal( "+B13.00acb" ) == 1857 ) &&
( NumberTheory.convOthBase2Decimal( "+B14.002ad" ) == 545 ) &&
( NumberTheory.convOthBase2Decimal( "+B15.00be4" ) == 2689 ) &&
( NumberTheory.convOthBase2Decimal( "+B16.00fa2" ) == 4002 ) &&
( NumberTheory.convOthBase2Decimal( "+H.00fa2" ) == 4002 ) &&
( NumberTheory.convOthBase2Decimal( "+B17.00ag6" ) == 3168 ) &&
( NumberTheory.convOthBase2Decimal( "+B18.00fgh" ) == 5165 ) &&
( NumberTheory.convOthBase2Decimal( "+B19.002i3" ) == 1067 ) &&
( NumberTheory.convOthBase2Decimal( "+B20.009cj" ) == 3859 ) &&
( NumberTheory.convOthBase2Decimal( "+B21.00k5f" ) == 8940 ) &&
( NumberTheory.convOthBase2Decimal( "+B22.00fl5" ) == 7727 ) &&
( NumberTheory.convOthBase2Decimal( "+B23.001am" ) == 781 ) &&
( NumberTheory.convOthBase2Decimal( "+B24.005nd" ) == 3445 ) &&
( NumberTheory.convOthBase2Decimal( "+B25.005nd5c" ) == 2320762 ) &&
( NumberTheory.convOthBase2Decimal( "+B26.003kpb5" ) == 1739639 ) &&
( NumberTheory.convOthBase2Decimal( "+B27.00iqh67" ) == 10090258 ) &&
( NumberTheory.convOthBase2Decimal( "+B28.00rkhb2" ) == 17048390 ) &&
( NumberTheory.convOthBase2Decimal( "+B29.008bifs" ) == 5942128 ) &&
( NumberTheory.convOthBase2Decimal( "+B30.002tgjb" ) == 2417981 ) &&
( NumberTheory.convOthBase2Decimal( "+B31.006puc0" ) == 6315103 ) &&
( NumberTheory.convOthBase2Decimal( "+B32.00c0pv0" ) == 12609504 ) &&
( NumberTheory.convOthBase2Decimal( "+B33.00v000w" ) == 36763583 ) &&
( NumberTheory.convOthBase2Decimal( "+B34.00np2xw" ) == 31721794 ) &&
( NumberTheory.convOthBase2Decimal( "+B35.00120y0" ) == 1587565 ) &&
( NumberTheory.convOthBase2Decimal( "+B36.00zzzzz" ) == 60466175 ) &&
( NumberTheory.convOthBase2Decimal( "-b1." ) == -0 ) &&
( NumberTheory.convOthBase2Decimal( "-b1.111" ) == -3 ) &&
( NumberTheory.convOthBase2Decimal( "-b2.101" ) == -5 ) &&
( NumberTheory.convOthBase2Decimal( "-b3.121" ) == -16 ) &&
( NumberTheory.convOthBase2Decimal( "-b4.123" ) == -27 ) &&
( NumberTheory.convOthBase2Decimal( "-b5.341" ) == -96 ) &&
( NumberTheory.convOthBase2Decimal( "-b6.352" ) == -140 ) &&
( NumberTheory.convOthBase2Decimal( "-b7.256" ) == -139 ) &&
( NumberTheory.convOthBase2Decimal( "-b8.376" ) == -254 ) &&
( NumberTheory.convOthBase2Decimal( "-o.376" ) == -254 ) &&
( NumberTheory.convOthBase2Decimal( "-b.101" ) == -5 ) &&
( NumberTheory.convOthBase2Decimal( "-b9.821" ) == -667 ) &&
( NumberTheory.convOthBase2Decimal( "-b10.394" ) == -394 ) &&
( NumberTheory.convOthBase2Decimal( "-b11.3A7" ) == -480 ) &&
( NumberTheory.convOthBase2Decimal( "-b12.A5B" ) == -1511 ) &&
( NumberTheory.convOthBase2Decimal( "-b13.ACB" ) == -1857 ) &&
( NumberTheory.convOthBase2Decimal( "-b14.2AD" ) == -545 ) &&
( NumberTheory.convOthBase2Decimal( "-b15.BE4" ) == -2689 ) &&
( NumberTheory.convOthBase2Decimal( "-b16.FA2" ) == -4002 ) &&
( NumberTheory.convOthBase2Decimal( "-h.FA2" ) == -4002 ) &&
( NumberTheory.convOthBase2Decimal( "-b17.AG6" ) == -3168 ) &&
( NumberTheory.convOthBase2Decimal( "-b18.FGH" ) == -5165 ) &&
( NumberTheory.convOthBase2Decimal( "-b19.2I3" ) == -1067 ) &&
( NumberTheory.convOthBase2Decimal( "-b20.9CJ" ) == -3859 ) &&
( NumberTheory.convOthBase2Decimal( "-b21.K5F" ) == -8940 ) &&
( NumberTheory.convOthBase2Decimal( "-b22.FL5" ) == -7727 ) &&
( NumberTheory.convOthBase2Decimal( "-b23.1AM" ) == -781 ) &&
( NumberTheory.convOthBase2Decimal( "-b24.5ND" ) == -3445 ) &&
( NumberTheory.convOthBase2Decimal( "-b25.5ND5C" ) == -2320762 ) &&
( NumberTheory.convOthBase2Decimal( "-b26.3KPB5" ) == -1739639 ) &&
( NumberTheory.convOthBase2Decimal( "-b27.IQH67" ) == -10090258 ) &&
( NumberTheory.convOthBase2Decimal( "-b28.RKHB2" ) == -17048390 ) &&
( NumberTheory.convOthBase2Decimal( "-b29.8BIFS" ) == -5942128 ) &&
( NumberTheory.convOthBase2Decimal( "-b30.2TGJB" ) == -2417981 ) &&
( NumberTheory.convOthBase2Decimal( "-b31.6PUC0" ) == -6315103 ) &&
( NumberTheory.convOthBase2Decimal( "-b32.C0PV0" ) == -12609504 ) &&
( NumberTheory.convOthBase2Decimal( "-b33.V000W" ) == -36763583 ) &&
( NumberTheory.convOthBase2Decimal( "-b34.NP2XW" ) == -31721794 ) &&
( NumberTheory.convOthBase2Decimal( "-b35.120Y0" ) == -1587565 ) &&
( NumberTheory.convOthBase2Decimal( "-b36.ZZZZZ" ) == -60466175 ) &&
( NumberTheory.convOthBase2Decimal( "-B1." ) == -0 ) &&
( NumberTheory.convOthBase2Decimal( "-B1.111" ) == -3 ) &&
( NumberTheory.convOthBase2Decimal( "-B2.00101" ) == -5 ) &&
( NumberTheory.convOthBase2Decimal( "-B3.00121" ) == -16 ) &&
( NumberTheory.convOthBase2Decimal( "-B4.00123" ) == -27 ) &&
( NumberTheory.convOthBase2Decimal( "-B5.00341" ) == -96 ) &&
( NumberTheory.convOthBase2Decimal( "-B6.00352" ) == -140 ) &&
( NumberTheory.convOthBase2Decimal( "-B7.00256" ) == -139 ) &&
( NumberTheory.convOthBase2Decimal( "-B8.00376" ) == -254 ) &&
( NumberTheory.convOthBase2Decimal( "-O.00376" ) == -254 ) &&
( NumberTheory.convOthBase2Decimal( "-B.00101" ) == -5 ) &&
( NumberTheory.convOthBase2Decimal( "-B9.00821" ) == -667 ) &&
( NumberTheory.convOthBase2Decimal( "-B10.00394" ) == -394 ) &&
( NumberTheory.convOthBase2Decimal( "-B11.003a7" ) == -480 ) &&
( NumberTheory.convOthBase2Decimal( "-B12.00a5b" ) == -1511 ) &&
( NumberTheory.convOthBase2Decimal( "-B13.00acb" ) == -1857 ) &&
( NumberTheory.convOthBase2Decimal( "-B14.002ad" ) == -545 ) &&
( NumberTheory.convOthBase2Decimal( "-B15.00be4" ) == -2689 ) &&
( NumberTheory.convOthBase2Decimal( "-B16.00fa2" ) == -4002 ) &&
( NumberTheory.convOthBase2Decimal( "-H.00fa2" ) == -4002 ) &&
( NumberTheory.convOthBase2Decimal( "-B17.00ag6" ) == -3168 ) &&
( NumberTheory.convOthBase2Decimal( "-B18.00fgh" ) == -5165 ) &&
( NumberTheory.convOthBase2Decimal( "-B19.002i3" ) == -1067 ) &&
( NumberTheory.convOthBase2Decimal( "-B20.009cj" ) == -3859 ) &&
( NumberTheory.convOthBase2Decimal( "-B21.00k5f" ) == -8940 ) &&
( NumberTheory.convOthBase2Decimal( "-B22.00fl5" ) == -7727 ) &&
( NumberTheory.convOthBase2Decimal( "-B23.001am" ) == -781 ) &&
( NumberTheory.convOthBase2Decimal( "-B24.005nd" ) == -3445 ) &&
( NumberTheory.convOthBase2Decimal( "-B25.005nd5c" ) == -2320762 ) &&
( NumberTheory.convOthBase2Decimal( "-B26.003kpb5" ) == -1739639 ) &&
( NumberTheory.convOthBase2Decimal( "-B27.00iqh67" ) == -10090258 ) &&
( NumberTheory.convOthBase2Decimal( "-B28.00rkhb2" ) == -17048390 ) &&
( NumberTheory.convOthBase2Decimal( "-B29.008bifs" ) == -5942128 ) &&
( NumberTheory.convOthBase2Decimal( "-B30.002tgjb" ) == -2417981 ) &&
( NumberTheory.convOthBase2Decimal( "-B31.006puc0" ) == -6315103 ) &&
( NumberTheory.convOthBase2Decimal( "-B32.00c0pv0" ) == -12609504 ) &&
( NumberTheory.convOthBase2Decimal( "-B33.00v000w" ) == -36763583 ) &&
( NumberTheory.convOthBase2Decimal( "-B34.00np2xw" ) == -31721794 ) &&
( NumberTheory.convOthBase2Decimal( "-B35.00120y0" ) == -1587565 ) &&
( NumberTheory.convOthBase2Decimal( "-B36.00zzzzz" ) == -60466175 )
)
test[testId] = true;
/*
* 44. mXparser. conv decimal to oth base
*/
testId++;
if (
( NumberTheory.convDecimal2OthBase( 0, 1 ).equals( "" ) ) &&
( NumberTheory.convDecimal2OthBase( 3, 1 ).equals( "111" ) ) &&
( NumberTheory.convDecimal2OthBase( 5, 2 ).equals( "101" ) ) &&
( NumberTheory.convDecimal2OthBase( 16, 3 ).equals( "121" ) ) &&
( NumberTheory.convDecimal2OthBase( 27, 4 ).equals( "123" ) ) &&
( NumberTheory.convDecimal2OthBase( 96, 5 ).equals( "341" ) ) &&
( NumberTheory.convDecimal2OthBase( 140, 6 ).equals( "352" ) ) &&
( NumberTheory.convDecimal2OthBase( 139, 7 ).equals( "256" ) ) &&
( NumberTheory.convDecimal2OthBase( 254, 8 ).equals( "376" ) ) &&
( NumberTheory.convDecimal2OthBase( 667, 9 ).equals( "821" ) ) &&
( NumberTheory.convDecimal2OthBase( 394, 10 ).equals( "394" ) ) &&
( NumberTheory.convDecimal2OthBase( 480, 11 ).equals( "3A7" ) ) &&
( NumberTheory.convDecimal2OthBase( 1511, 12 ).equals( "A5B" ) ) &&
( NumberTheory.convDecimal2OthBase( 1857, 13 ).equals( "ACB" ) ) &&
( NumberTheory.convDecimal2OthBase( 545, 14 ).equals( "2AD" ) ) &&
( NumberTheory.convDecimal2OthBase( 2689, 15 ).equals( "BE4" ) ) &&
( NumberTheory.convDecimal2OthBase( 4002, 16 ).equals( "FA2" ) ) &&
( NumberTheory.convDecimal2OthBase( 3168, 17 ).equals( "AG6" ) ) &&
( NumberTheory.convDecimal2OthBase( 5165, 18 ).equals( "FGH" ) ) &&
( NumberTheory.convDecimal2OthBase( 1067, 19 ).equals( "2I3" ) ) &&
( NumberTheory.convDecimal2OthBase( 3859, 20 ).equals( "9CJ" ) ) &&
( NumberTheory.convDecimal2OthBase( 8940, 21 ).equals( "K5F" ) ) &&
( NumberTheory.convDecimal2OthBase( 7727, 22 ).equals( "FL5" ) ) &&
( NumberTheory.convDecimal2OthBase( 781, 23 ).equals( "1AM" ) ) &&
( NumberTheory.convDecimal2OthBase( 3445, 24 ).equals( "5ND" ) ) &&
( NumberTheory.convDecimal2OthBase( 2320762, 25 ).equals( "5ND5C" ) ) &&
( NumberTheory.convDecimal2OthBase( 1739639, 26 ).equals( "3KPB5" ) ) &&
( NumberTheory.convDecimal2OthBase( 10090258, 27 ).equals( "IQH67" ) ) &&
( NumberTheory.convDecimal2OthBase( 17048390, 28 ).equals( "RKHB2" ) ) &&
( NumberTheory.convDecimal2OthBase( 5942128, 29 ).equals( "8BIFS" ) ) &&
( NumberTheory.convDecimal2OthBase( 2417981, 30 ).equals( "2TGJB" ) ) &&
( NumberTheory.convDecimal2OthBase( 6315103, 31 ).equals( "6PUC0" ) ) &&
( NumberTheory.convDecimal2OthBase( 12609504, 32 ).equals( "C0PV0" ) ) &&
( NumberTheory.convDecimal2OthBase( 36763583, 33 ).equals( "V000W" ) ) &&
( NumberTheory.convDecimal2OthBase( 31721794, 34 ).equals( "NP2XW" ) ) &&
( NumberTheory.convDecimal2OthBase( 1587565, 35 ).equals( "120Y0" ) ) &&
( NumberTheory.convDecimal2OthBase( 60466175, 36 ).equals( "ZZZZZ" ) ) &&
( NumberTheory.convDecimal2OthBase( -0, 1 ).equals( "" ) ) &&
( NumberTheory.convDecimal2OthBase( -3, 1 ).equals( "-111" ) ) &&
( NumberTheory.convDecimal2OthBase( -5, 2 ).equals( "-101" ) ) &&
( NumberTheory.convDecimal2OthBase( -16, 3 ).equals( "-121" ) ) &&
( NumberTheory.convDecimal2OthBase( -27, 4 ).equals( "-123" ) ) &&
( NumberTheory.convDecimal2OthBase( -96, 5 ).equals( "-341" ) ) &&
( NumberTheory.convDecimal2OthBase( -140, 6 ).equals( "-352" ) ) &&
( NumberTheory.convDecimal2OthBase( -139, 7 ).equals( "-256" ) ) &&
( NumberTheory.convDecimal2OthBase( -254, 8 ).equals( "-376" ) ) &&
( NumberTheory.convDecimal2OthBase( -667, 9 ).equals( "-821" ) ) &&
( NumberTheory.convDecimal2OthBase( -394, 10 ).equals( "-394" ) ) &&
( NumberTheory.convDecimal2OthBase( -480, 11 ).equals( "-3A7" ) ) &&
( NumberTheory.convDecimal2OthBase( -1511, 12 ).equals( "-A5B" ) ) &&
( NumberTheory.convDecimal2OthBase( -1857, 13 ).equals( "-ACB" ) ) &&
( NumberTheory.convDecimal2OthBase( -545, 14 ).equals( "-2AD" ) ) &&
( NumberTheory.convDecimal2OthBase( -2689, 15 ).equals( "-BE4" ) ) &&
( NumberTheory.convDecimal2OthBase( -4002, 16 ).equals( "-FA2" ) ) &&
( NumberTheory.convDecimal2OthBase( -3168, 17 ).equals( "-AG6" ) ) &&
( NumberTheory.convDecimal2OthBase( -5165, 18 ).equals( "-FGH" ) ) &&
( NumberTheory.convDecimal2OthBase( -1067, 19 ).equals( "-2I3" ) ) &&
( NumberTheory.convDecimal2OthBase( -3859, 20 ).equals( "-9CJ" ) ) &&
( NumberTheory.convDecimal2OthBase( -8940, 21 ).equals( "-K5F" ) ) &&
( NumberTheory.convDecimal2OthBase( -7727, 22 ).equals( "-FL5" ) ) &&
( NumberTheory.convDecimal2OthBase( -781, 23 ).equals( "-1AM" ) ) &&
( NumberTheory.convDecimal2OthBase( -3445, 24 ).equals( "-5ND" ) ) &&
( NumberTheory.convDecimal2OthBase( -2320762, 25 ).equals( "-5ND5C" ) ) &&
( NumberTheory.convDecimal2OthBase( -1739639, 26 ).equals( "-3KPB5" ) ) &&
( NumberTheory.convDecimal2OthBase( -10090258, 27 ).equals( "-IQH67" ) ) &&
( NumberTheory.convDecimal2OthBase( -17048390, 28 ).equals( "-RKHB2" ) ) &&
( NumberTheory.convDecimal2OthBase( -5942128, 29 ).equals( "-8BIFS" ) ) &&
( NumberTheory.convDecimal2OthBase( -2417981, 30 ).equals( "-2TGJB" ) ) &&
( NumberTheory.convDecimal2OthBase( -6315103, 31 ).equals( "-6PUC0" ) ) &&
( NumberTheory.convDecimal2OthBase( -12609504, 32 ).equals( "-C0PV0" ) ) &&
( NumberTheory.convDecimal2OthBase( -36763583, 33 ).equals( "-V000W" ) ) &&
( NumberTheory.convDecimal2OthBase( -31721794, 34 ).equals( "-NP2XW" ) ) &&
( NumberTheory.convDecimal2OthBase( -1587565, 35 ).equals( "-120Y0" ) ) &&
( NumberTheory.convDecimal2OthBase( -60466175, 36 ).equals( "-ZZZZZ" ) ) )
test[testId] = true;
/*
* 45. mXparser. conv decimal to oth base - format 0
*/
testId++;
if (
( NumberTheory.convDecimal2OthBase( 0, 1, 0 ).equals( "" ) ) &&
( NumberTheory.convDecimal2OthBase( 3, 1, 0 ).equals( "111" ) ) &&
( NumberTheory.convDecimal2OthBase( 5, 2, 0 ).equals( "101" ) ) &&
( NumberTheory.convDecimal2OthBase( 16, 3, 0 ).equals( "121" ) ) &&
( NumberTheory.convDecimal2OthBase( 27, 4, 0 ).equals( "123" ) ) &&
( NumberTheory.convDecimal2OthBase( 96, 5, 0 ).equals( "341" ) ) &&
( NumberTheory.convDecimal2OthBase( 140, 6, 0 ).equals( "352" ) ) &&
( NumberTheory.convDecimal2OthBase( 139, 7, 0 ).equals( "256" ) ) &&
( NumberTheory.convDecimal2OthBase( 254, 8, 0 ).equals( "376" ) ) &&
( NumberTheory.convDecimal2OthBase( 667, 9, 0 ).equals( "821" ) ) &&
( NumberTheory.convDecimal2OthBase( 394, 10, 0 ).equals( "394" ) ) &&
( NumberTheory.convDecimal2OthBase( 480, 11, 0 ).equals( "3A7" ) ) &&
( NumberTheory.convDecimal2OthBase( 1511, 12, 0 ).equals( "A5B" ) ) &&
( NumberTheory.convDecimal2OthBase( 1857, 13, 0 ).equals( "ACB" ) ) &&
( NumberTheory.convDecimal2OthBase( 545, 14, 0 ).equals( "2AD" ) ) &&
( NumberTheory.convDecimal2OthBase( 2689, 15, 0 ).equals( "BE4" ) ) &&
( NumberTheory.convDecimal2OthBase( 4002, 16, 0 ).equals( "FA2" ) ) &&
( NumberTheory.convDecimal2OthBase( 3168, 17, 0 ).equals( "AG6" ) ) &&
( NumberTheory.convDecimal2OthBase( 5165, 18, 0 ).equals( "FGH" ) ) &&
( NumberTheory.convDecimal2OthBase( 1067, 19, 0 ).equals( "2I3" ) ) &&
( NumberTheory.convDecimal2OthBase( 3859, 20, 0 ).equals( "9CJ" ) ) &&
( NumberTheory.convDecimal2OthBase( 8940, 21, 0 ).equals( "K5F" ) ) &&
( NumberTheory.convDecimal2OthBase( 7727, 22, 0 ).equals( "FL5" ) ) &&
( NumberTheory.convDecimal2OthBase( 781, 23, 0 ).equals( "1AM" ) ) &&
( NumberTheory.convDecimal2OthBase( 3445, 24, 0 ).equals( "5ND" ) ) &&
( NumberTheory.convDecimal2OthBase( 2320762, 25, 0 ).equals( "5ND5C" ) ) &&
( NumberTheory.convDecimal2OthBase( 1739639, 26, 0 ).equals( "3KPB5" ) ) &&
( NumberTheory.convDecimal2OthBase( 10090258, 27, 0 ).equals( "IQH67" ) ) &&
( NumberTheory.convDecimal2OthBase( 17048390, 28, 0 ).equals( "RKHB2" ) ) &&
( NumberTheory.convDecimal2OthBase( 5942128, 29, 0 ).equals( "8BIFS" ) ) &&
( NumberTheory.convDecimal2OthBase( 2417981, 30, 0 ).equals( "2TGJB" ) ) &&
( NumberTheory.convDecimal2OthBase( 6315103, 31, 0 ).equals( "6PUC0" ) ) &&
( NumberTheory.convDecimal2OthBase( 12609504, 32, 0 ).equals( "C0PV0" ) ) &&
( NumberTheory.convDecimal2OthBase( 36763583, 33, 0 ).equals( "V000W" ) ) &&
( NumberTheory.convDecimal2OthBase( 31721794, 34, 0 ).equals( "NP2XW" ) ) &&
( NumberTheory.convDecimal2OthBase( 1587565, 35, 0 ).equals( "120Y0" ) ) &&
( NumberTheory.convDecimal2OthBase( 60466175, 36, 0 ).equals( "ZZZZZ" ) ) &&
( NumberTheory.convDecimal2OthBase( -0, 1, 0 ).equals( "" ) ) &&
( NumberTheory.convDecimal2OthBase( -3, 1, 0 ).equals( "-111" ) ) &&
( NumberTheory.convDecimal2OthBase( -5, 2, 0 ).equals( "-101" ) ) &&
( NumberTheory.convDecimal2OthBase( -16, 3, 0 ).equals( "-121" ) ) &&
( NumberTheory.convDecimal2OthBase( -27, 4, 0 ).equals( "-123" ) ) &&
( NumberTheory.convDecimal2OthBase( -96, 5, 0 ).equals( "-341" ) ) &&
( NumberTheory.convDecimal2OthBase( -140, 6, 0 ).equals( "-352" ) ) &&
( NumberTheory.convDecimal2OthBase( -139, 7, 0 ).equals( "-256" ) ) &&
( NumberTheory.convDecimal2OthBase( -254, 8, 0 ).equals( "-376" ) ) &&
( NumberTheory.convDecimal2OthBase( -667, 9, 0 ).equals( "-821" ) ) &&
( NumberTheory.convDecimal2OthBase( -394, 10, 0 ).equals( "-394" ) ) &&
( NumberTheory.convDecimal2OthBase( -480, 11, 0 ).equals( "-3A7" ) ) &&
( NumberTheory.convDecimal2OthBase( -1511, 12, 0 ).equals( "-A5B" ) ) &&
( NumberTheory.convDecimal2OthBase( -1857, 13, 0 ).equals( "-ACB" ) ) &&
( NumberTheory.convDecimal2OthBase( -545, 14, 0 ).equals( "-2AD" ) ) &&
( NumberTheory.convDecimal2OthBase( -2689, 15, 0 ).equals( "-BE4" ) ) &&
( NumberTheory.convDecimal2OthBase( -4002, 16, 0 ).equals( "-FA2" ) ) &&
( NumberTheory.convDecimal2OthBase( -3168, 17, 0 ).equals( "-AG6" ) ) &&
( NumberTheory.convDecimal2OthBase( -5165, 18, 0 ).equals( "-FGH" ) ) &&
( NumberTheory.convDecimal2OthBase( -1067, 19, 0 ).equals( "-2I3" ) ) &&
( NumberTheory.convDecimal2OthBase( -3859, 20, 0 ).equals( "-9CJ" ) ) &&
( NumberTheory.convDecimal2OthBase( -8940, 21, 0 ).equals( "-K5F" ) ) &&
( NumberTheory.convDecimal2OthBase( -7727, 22, 0 ).equals( "-FL5" ) ) &&
( NumberTheory.convDecimal2OthBase( -781, 23, 0 ).equals( "-1AM" ) ) &&
( NumberTheory.convDecimal2OthBase( -3445, 24, 0 ).equals( "-5ND" ) ) &&
( NumberTheory.convDecimal2OthBase( -2320762, 25, 0 ).equals( "-5ND5C" ) ) &&
( NumberTheory.convDecimal2OthBase( -1739639, 26, 0 ).equals( "-3KPB5" ) ) &&
( NumberTheory.convDecimal2OthBase( -10090258, 27, 0 ).equals( "-IQH67" ) ) &&
( NumberTheory.convDecimal2OthBase( -17048390, 28, 0 ).equals( "-RKHB2" ) ) &&
( NumberTheory.convDecimal2OthBase( -5942128, 29, 0 ).equals( "-8BIFS" ) ) &&
( NumberTheory.convDecimal2OthBase( -2417981, 30, 0 ).equals( "-2TGJB" ) ) &&
( NumberTheory.convDecimal2OthBase( -6315103, 31, 0 ).equals( "-6PUC0" ) ) &&
( NumberTheory.convDecimal2OthBase( -12609504, 32, 0 ).equals( "-C0PV0" ) ) &&
( NumberTheory.convDecimal2OthBase( -36763583, 33, 0 ).equals( "-V000W" ) ) &&
( NumberTheory.convDecimal2OthBase( -31721794, 34, 0 ).equals( "-NP2XW" ) ) &&
( NumberTheory.convDecimal2OthBase( -1587565, 35, 0 ).equals( "-120Y0" ) ) &&
( NumberTheory.convDecimal2OthBase( -60466175, 36, 0 ).equals( "-ZZZZZ" ) ) )
test[testId] = true;
/*
* 46. mXparser. conv decimal to oth base - format 1
*/
testId++;
if (
( NumberTheory.convDecimal2OthBase( 0, 1, 1 ).equals( "b1." ) ) &&
( NumberTheory.convDecimal2OthBase( 3, 1, 1 ).equals( "b1.111" ) ) &&
( NumberTheory.convDecimal2OthBase( 5, 2, 1 ).equals( "b2.101" ) ) &&
( NumberTheory.convDecimal2OthBase( 16, 3, 1 ).equals( "b3.121" ) ) &&
( NumberTheory.convDecimal2OthBase( 27, 4, 1 ).equals( "b4.123" ) ) &&
( NumberTheory.convDecimal2OthBase( 96, 5, 1 ).equals( "b5.341" ) ) &&
( NumberTheory.convDecimal2OthBase( 140, 6, 1 ).equals( "b6.352" ) ) &&
( NumberTheory.convDecimal2OthBase( 139, 7, 1 ).equals( "b7.256" ) ) &&
( NumberTheory.convDecimal2OthBase( 254, 8, 1 ).equals( "b8.376" ) ) &&
( NumberTheory.convDecimal2OthBase( 667, 9, 1 ).equals( "b9.821" ) ) &&
( NumberTheory.convDecimal2OthBase( 394, 10, 1 ).equals( "b10.394" ) ) &&
( NumberTheory.convDecimal2OthBase( 480, 11, 1 ).equals( "b11.3A7" ) ) &&
( NumberTheory.convDecimal2OthBase( 1511, 12, 1 ).equals( "b12.A5B" ) ) &&
( NumberTheory.convDecimal2OthBase( 1857, 13, 1 ).equals( "b13.ACB" ) ) &&
( NumberTheory.convDecimal2OthBase( 545, 14, 1 ).equals( "b14.2AD" ) ) &&
( NumberTheory.convDecimal2OthBase( 2689, 15, 1 ).equals( "b15.BE4" ) ) &&
( NumberTheory.convDecimal2OthBase( 4002, 16, 1 ).equals( "b16.FA2" ) ) &&
( NumberTheory.convDecimal2OthBase( 3168, 17, 1 ).equals( "b17.AG6" ) ) &&
( NumberTheory.convDecimal2OthBase( 5165, 18, 1 ).equals( "b18.FGH" ) ) &&
( NumberTheory.convDecimal2OthBase( 1067, 19, 1 ).equals( "b19.2I3" ) ) &&
( NumberTheory.convDecimal2OthBase( 3859, 20, 1 ).equals( "b20.9CJ" ) ) &&
( NumberTheory.convDecimal2OthBase( 8940, 21, 1 ).equals( "b21.K5F" ) ) &&
( NumberTheory.convDecimal2OthBase( 7727, 22, 1 ).equals( "b22.FL5" ) ) &&
( NumberTheory.convDecimal2OthBase( 781, 23, 1 ).equals( "b23.1AM" ) ) &&
( NumberTheory.convDecimal2OthBase( 3445, 24, 1 ).equals( "b24.5ND" ) ) &&
( NumberTheory.convDecimal2OthBase( 2320762, 25, 1 ).equals( "b25.5ND5C" ) ) &&
( NumberTheory.convDecimal2OthBase( 1739639, 26, 1 ).equals( "b26.3KPB5" ) ) &&
( NumberTheory.convDecimal2OthBase( 10090258, 27, 1 ).equals( "b27.IQH67" ) ) &&
( NumberTheory.convDecimal2OthBase( 17048390, 28, 1 ).equals( "b28.RKHB2" ) ) &&
( NumberTheory.convDecimal2OthBase( 5942128, 29, 1 ).equals( "b29.8BIFS" ) ) &&
( NumberTheory.convDecimal2OthBase( 2417981, 30, 1 ).equals( "b30.2TGJB" ) ) &&
( NumberTheory.convDecimal2OthBase( 6315103, 31, 1 ).equals( "b31.6PUC0" ) ) &&
( NumberTheory.convDecimal2OthBase( 12609504, 32, 1 ).equals( "b32.C0PV0" ) ) &&
( NumberTheory.convDecimal2OthBase( 36763583, 33, 1 ).equals( "b33.V000W" ) ) &&
( NumberTheory.convDecimal2OthBase( 31721794, 34, 1 ).equals( "b34.NP2XW" ) ) &&
( NumberTheory.convDecimal2OthBase( 1587565, 35, 1 ).equals( "b35.120Y0" ) ) &&
( NumberTheory.convDecimal2OthBase( 60466175, 36, 1 ).equals( "b36.ZZZZZ" ) ) &&
( NumberTheory.convDecimal2OthBase( -0, 1, 1 ).equals( "b1." ) ) &&
( NumberTheory.convDecimal2OthBase( -3, 1, 1 ).equals( "-b1.111" ) ) &&
( NumberTheory.convDecimal2OthBase( -5, 2, 1 ).equals( "-b2.101" ) ) &&
( NumberTheory.convDecimal2OthBase( -16, 3, 1 ).equals( "-b3.121" ) ) &&
( NumberTheory.convDecimal2OthBase( -27, 4, 1 ).equals( "-b4.123" ) ) &&
( NumberTheory.convDecimal2OthBase( -96, 5, 1 ).equals( "-b5.341" ) ) &&
( NumberTheory.convDecimal2OthBase( -140, 6, 1 ).equals( "-b6.352" ) ) &&
( NumberTheory.convDecimal2OthBase( -139, 7, 1 ).equals( "-b7.256" ) ) &&
( NumberTheory.convDecimal2OthBase( -254, 8, 1 ).equals( "-b8.376" ) ) &&
( NumberTheory.convDecimal2OthBase( -667, 9, 1 ).equals( "-b9.821" ) ) &&
( NumberTheory.convDecimal2OthBase( -394, 10, 1 ).equals( "-b10.394" ) ) &&
( NumberTheory.convDecimal2OthBase( -480, 11, 1 ).equals( "-b11.3A7" ) ) &&
( NumberTheory.convDecimal2OthBase( -1511, 12, 1 ).equals( "-b12.A5B" ) ) &&
( NumberTheory.convDecimal2OthBase( -1857, 13, 1 ).equals( "-b13.ACB" ) ) &&
( NumberTheory.convDecimal2OthBase( -545, 14, 1 ).equals( "-b14.2AD" ) ) &&
( NumberTheory.convDecimal2OthBase( -2689, 15, 1 ).equals( "-b15.BE4" ) ) &&
( NumberTheory.convDecimal2OthBase( -4002, 16, 1 ).equals( "-b16.FA2" ) ) &&
( NumberTheory.convDecimal2OthBase( -3168, 17, 1 ).equals( "-b17.AG6" ) ) &&
( NumberTheory.convDecimal2OthBase( -5165, 18, 1 ).equals( "-b18.FGH" ) ) &&
( NumberTheory.convDecimal2OthBase( -1067, 19, 1 ).equals( "-b19.2I3" ) ) &&
( NumberTheory.convDecimal2OthBase( -3859, 20, 1 ).equals( "-b20.9CJ" ) ) &&
( NumberTheory.convDecimal2OthBase( -8940, 21, 1 ).equals( "-b21.K5F" ) ) &&
( NumberTheory.convDecimal2OthBase( -7727, 22, 1 ).equals( "-b22.FL5" ) ) &&
( NumberTheory.convDecimal2OthBase( -781, 23, 1 ).equals( "-b23.1AM" ) ) &&
( NumberTheory.convDecimal2OthBase( -3445, 24, 1 ).equals( "-b24.5ND" ) ) &&
( NumberTheory.convDecimal2OthBase( -2320762, 25, 1 ).equals( "-b25.5ND5C" ) ) &&
( NumberTheory.convDecimal2OthBase( -1739639, 26, 1 ).equals( "-b26.3KPB5" ) ) &&
( NumberTheory.convDecimal2OthBase( -10090258, 27, 1 ).equals( "-b27.IQH67" ) ) &&
( NumberTheory.convDecimal2OthBase( -17048390, 28, 1 ).equals( "-b28.RKHB2" ) ) &&
( NumberTheory.convDecimal2OthBase( -5942128, 29, 1 ).equals( "-b29.8BIFS" ) ) &&
( NumberTheory.convDecimal2OthBase( -2417981, 30, 1 ).equals( "-b30.2TGJB" ) ) &&
( NumberTheory.convDecimal2OthBase( -6315103, 31, 1 ).equals( "-b31.6PUC0" ) ) &&
( NumberTheory.convDecimal2OthBase( -12609504, 32, 1 ).equals( "-b32.C0PV0" ) ) &&
( NumberTheory.convDecimal2OthBase( -36763583, 33, 1 ).equals( "-b33.V000W" ) ) &&
( NumberTheory.convDecimal2OthBase( -31721794, 34, 1 ).equals( "-b34.NP2XW" ) ) &&
( NumberTheory.convDecimal2OthBase( -1587565, 35, 1 ).equals( "-b35.120Y0" ) ) &&
( NumberTheory.convDecimal2OthBase( -60466175, 36, 1 ).equals( "-b36.ZZZZZ" ) )
)
test[testId] = true;
/*
* 47. mXparser. conv decimal to oth base - format 2
*/
testId++;
if (
( NumberTheory.convDecimal2OthBase( 0, 1, 2 ).equals( "b1." ) ) &&
( NumberTheory.convDecimal2OthBase( 3, 1, 2 ).equals( "b1.111" ) ) &&
( NumberTheory.convDecimal2OthBase( 5, 2, 2 ).equals( "b.101" ) ) &&
( NumberTheory.convDecimal2OthBase( 16, 3, 2 ).equals( "b3.121" ) ) &&
( NumberTheory.convDecimal2OthBase( 27, 4, 2 ).equals( "b4.123" ) ) &&
( NumberTheory.convDecimal2OthBase( 96, 5, 2 ).equals( "b5.341" ) ) &&
( NumberTheory.convDecimal2OthBase( 140, 6, 2 ).equals( "b6.352" ) ) &&
( NumberTheory.convDecimal2OthBase( 139, 7, 2 ).equals( "b7.256" ) ) &&
( NumberTheory.convDecimal2OthBase( 254, 8, 2 ).equals( "o.376" ) ) &&
( NumberTheory.convDecimal2OthBase( 667, 9, 2 ).equals( "b9.821" ) ) &&
( NumberTheory.convDecimal2OthBase( 394, 10, 2 ).equals( "b10.394" ) ) &&
( NumberTheory.convDecimal2OthBase( 480, 11, 2 ).equals( "b11.3A7" ) ) &&
( NumberTheory.convDecimal2OthBase( 1511, 12, 2 ).equals( "b12.A5B" ) ) &&
( NumberTheory.convDecimal2OthBase( 1857, 13, 2 ).equals( "b13.ACB" ) ) &&
( NumberTheory.convDecimal2OthBase( 545, 14, 2 ).equals( "b14.2AD" ) ) &&
( NumberTheory.convDecimal2OthBase( 2689, 15, 2 ).equals( "b15.BE4" ) ) &&
( NumberTheory.convDecimal2OthBase( 4002, 16, 2 ).equals( "h.FA2" ) ) &&
( NumberTheory.convDecimal2OthBase( 3168, 17, 2 ).equals( "b17.AG6" ) ) &&
( NumberTheory.convDecimal2OthBase( 5165, 18, 2 ).equals( "b18.FGH" ) ) &&
( NumberTheory.convDecimal2OthBase( 1067, 19, 2 ).equals( "b19.2I3" ) ) &&
( NumberTheory.convDecimal2OthBase( 3859, 20, 2 ).equals( "b20.9CJ" ) ) &&
( NumberTheory.convDecimal2OthBase( 8940, 21, 2 ).equals( "b21.K5F" ) ) &&
( NumberTheory.convDecimal2OthBase( 7727, 22, 2 ).equals( "b22.FL5" ) ) &&
( NumberTheory.convDecimal2OthBase( 781, 23, 2 ).equals( "b23.1AM" ) ) &&
( NumberTheory.convDecimal2OthBase( 3445, 24, 2 ).equals( "b24.5ND" ) ) &&
( NumberTheory.convDecimal2OthBase( 2320762, 25, 2 ).equals( "b25.5ND5C" ) ) &&
( NumberTheory.convDecimal2OthBase( 1739639, 26, 2 ).equals( "b26.3KPB5" ) ) &&
( NumberTheory.convDecimal2OthBase( 10090258, 27, 2 ).equals( "b27.IQH67" ) ) &&
( NumberTheory.convDecimal2OthBase( 17048390, 28, 2 ).equals( "b28.RKHB2" ) ) &&
( NumberTheory.convDecimal2OthBase( 5942128, 29, 2 ).equals( "b29.8BIFS" ) ) &&
( NumberTheory.convDecimal2OthBase( 2417981, 30, 2 ).equals( "b30.2TGJB" ) ) &&
( NumberTheory.convDecimal2OthBase( 6315103, 31, 2 ).equals( "b31.6PUC0" ) ) &&
( NumberTheory.convDecimal2OthBase( 12609504, 32, 2 ).equals( "b32.C0PV0" ) ) &&
( NumberTheory.convDecimal2OthBase( 36763583, 33, 2 ).equals( "b33.V000W" ) ) &&
( NumberTheory.convDecimal2OthBase( 31721794, 34, 2 ).equals( "b34.NP2XW" ) ) &&
( NumberTheory.convDecimal2OthBase( 1587565, 35, 2 ).equals( "b35.120Y0" ) ) &&
( NumberTheory.convDecimal2OthBase( 60466175, 36, 2 ).equals( "b36.ZZZZZ" ) ) &&
( NumberTheory.convDecimal2OthBase( -0, 1, 2 ).equals( "b1." ) ) &&
( NumberTheory.convDecimal2OthBase( -3, 1, 2 ).equals( "-b1.111" ) ) &&
( NumberTheory.convDecimal2OthBase( -5, 2, 2 ).equals( "-b.101" ) ) &&
( NumberTheory.convDecimal2OthBase( -16, 3, 2 ).equals( "-b3.121" ) ) &&
( NumberTheory.convDecimal2OthBase( -27, 4, 2 ).equals( "-b4.123" ) ) &&
( NumberTheory.convDecimal2OthBase( -96, 5, 2 ).equals( "-b5.341" ) ) &&
( NumberTheory.convDecimal2OthBase( -140, 6, 2 ).equals( "-b6.352" ) ) &&
( NumberTheory.convDecimal2OthBase( -139, 7, 2 ).equals( "-b7.256" ) ) &&
( NumberTheory.convDecimal2OthBase( -254, 8, 2 ).equals( "-o.376" ) ) &&
( NumberTheory.convDecimal2OthBase( -667, 9, 2 ).equals( "-b9.821" ) ) &&
( NumberTheory.convDecimal2OthBase( -394, 10, 2 ).equals( "-b10.394" ) ) &&
( NumberTheory.convDecimal2OthBase( -480, 11, 2 ).equals( "-b11.3A7" ) ) &&
( NumberTheory.convDecimal2OthBase( -1511, 12, 2 ).equals( "-b12.A5B" ) ) &&
( NumberTheory.convDecimal2OthBase( -1857, 13, 2 ).equals( "-b13.ACB" ) ) &&
( NumberTheory.convDecimal2OthBase( -545, 14, 2 ).equals( "-b14.2AD" ) ) &&
( NumberTheory.convDecimal2OthBase( -2689, 15, 2 ).equals( "-b15.BE4" ) ) &&
( NumberTheory.convDecimal2OthBase( -4002, 16, 2 ).equals( "-h.FA2" ) ) &&
( NumberTheory.convDecimal2OthBase( -3168, 17, 2 ).equals( "-b17.AG6" ) ) &&
( NumberTheory.convDecimal2OthBase( -5165, 18, 2 ).equals( "-b18.FGH" ) ) &&
( NumberTheory.convDecimal2OthBase( -1067, 19, 2 ).equals( "-b19.2I3" ) ) &&
( NumberTheory.convDecimal2OthBase( -3859, 20, 2 ).equals( "-b20.9CJ" ) ) &&
( NumberTheory.convDecimal2OthBase( -8940, 21, 2 ).equals( "-b21.K5F" ) ) &&
( NumberTheory.convDecimal2OthBase( -7727, 22, 2 ).equals( "-b22.FL5" ) ) &&
( NumberTheory.convDecimal2OthBase( -781, 23, 2 ).equals( "-b23.1AM" ) ) &&
( NumberTheory.convDecimal2OthBase( -3445, 24, 2 ).equals( "-b24.5ND" ) ) &&
( NumberTheory.convDecimal2OthBase( -2320762, 25, 2 ).equals( "-b25.5ND5C" ) ) &&
( NumberTheory.convDecimal2OthBase( -1739639, 26, 2 ).equals( "-b26.3KPB5" ) ) &&
( NumberTheory.convDecimal2OthBase( -10090258, 27, 2 ).equals( "-b27.IQH67" ) ) &&
( NumberTheory.convDecimal2OthBase( -17048390, 28, 2 ).equals( "-b28.RKHB2" ) ) &&
( NumberTheory.convDecimal2OthBase( -5942128, 29, 2 ).equals( "-b29.8BIFS" ) ) &&
( NumberTheory.convDecimal2OthBase( -2417981, 30, 2 ).equals( "-b30.2TGJB" ) ) &&
( NumberTheory.convDecimal2OthBase( -6315103, 31, 2 ).equals( "-b31.6PUC0" ) ) &&
( NumberTheory.convDecimal2OthBase( -12609504, 32, 2 ).equals( "-b32.C0PV0" ) ) &&
( NumberTheory.convDecimal2OthBase( -36763583, 33, 2 ).equals( "-b33.V000W" ) ) &&
( NumberTheory.convDecimal2OthBase( -31721794, 34, 2 ).equals( "-b34.NP2XW" ) ) &&
( NumberTheory.convDecimal2OthBase( -1587565, 35, 2 ).equals( "-b35.120Y0" ) ) &&
( NumberTheory.convDecimal2OthBase( -60466175, 36, 2 ).equals( "-b36.ZZZZZ" ) )
)
test[testId] = true;
/*
* 48. mXparser. conv oth to decimal - special cases
*/
testId++;
double potNaN1 = NumberTheory.convOthBase2Decimal((String)null);
double potNaN2 = NumberTheory.convOthBase2Decimal("1");
double potNaN3 = NumberTheory.convOthBase2Decimal("12");
double potNaN4 = NumberTheory.convOthBase2Decimal("b1.123");
double potNaN5 = NumberTheory.convOthBase2Decimal("b37.123");
if (
( Double.isNaN(potNaN1) ) &&
( Double.isNaN(potNaN2) ) &&
( Double.isNaN(potNaN3) ) &&
( Double.isNaN(potNaN4) ) &&
( Double.isNaN(potNaN5) )
)
test[testId] = true;
/*
* 49. missing user defined arguments
*/
testId++;
e = new Expression("sin(x) + cos(x) + f(x,y) + x + y / z + 2*pi");
String[] misArgs = e.getMissingUserDefinedArguments();
if (
( misArgs[0].equals("x") ) &&
( misArgs[1].equals("y") ) &&
( misArgs[2].equals("z") ) &&
( misArgs.length == 3 )
)
test[testId] = true;
/*
* 50. missing user defined functions
*/
testId++;
e = new Expression("sin(x) + cos(x) + f(x,y) + x + y / z + 2*pi");
String[] misFun = e.getMissingUserDefinedFunctions();
if (
( misFun[0].equals("f") ) &&
( misFun.length == 1 )
)
test[testId] = true;
/*
* 51. Default radian / degrees mode
*/
testId++;
if ( (mXparser.checkIfRadiansMode() == true) && (mXparser.checkIfDegreesMode() == false) )
test[testId] = true;
/*
* 52. Set to degrees mode
*/
testId++;
mXparser.setDegreesMode();
if ( (mXparser.checkIfRadiansMode() == false) && (mXparser.checkIfDegreesMode() == true) )
test[testId] = true;
/*
* 53. Set to degrees mode
*/
testId++;
mXparser.setRadiansMode();
if ( (mXparser.checkIfRadiansMode() == true) && (mXparser.checkIfDegreesMode() == false) )
test[testId] = true;
/*
* 54. roundHalfUp
*/
testId++;
if (
( MathFunctions.roundHalfUp( 0.0, 0 ) == 0.0) &&
( MathFunctions.roundHalfUp( 0.0, 1 ) == 0.0) &&
( MathFunctions.roundHalfUp( 0.0, 2 ) == 0.0) &&
( MathFunctions.roundHalfUp( 0.0, 100 ) == 0.0) &&
( Double.isNaN( MathFunctions.roundHalfUp( 0.0, -1 ) ) ) &&
( MathFunctions.roundHalfUp( 1.0, 0 ) == 1.0) &&
( MathFunctions.roundHalfUp( 1.0, 1 ) == 1.0) &&
( MathFunctions.roundHalfUp( 1.0, 2 ) == 1.0) &&
( MathFunctions.roundHalfUp( 1.0, 100 ) == 1.0) &&
( Double.isNaN( MathFunctions.roundHalfUp( 1.0, -1 ) ) ) &&
( MathFunctions.roundHalfUp( 9856.0, 0 ) == 9856.0) &&
( MathFunctions.roundHalfUp( 9856.0, 1 ) == 9856.0) &&
( MathFunctions.roundHalfUp( 9856.0, 2 ) == 9856.0) &&
( MathFunctions.roundHalfUp( 9856.0, 100 ) == 9856.0) &&
( Double.isNaN( MathFunctions.roundHalfUp( 9856.0, -1 ) ) ) &&
( MathFunctions.roundHalfUp( 9.856E303, 0 ) == 9.856E303) &&
( MathFunctions.roundHalfUp( 9.856E303, 1 ) == 9.856E303) &&
( MathFunctions.roundHalfUp( 9.856E303, 2 ) == 9.856E303) &&
( MathFunctions.roundHalfUp( 9.856E303, 100 ) == 9.856E303) &&
( Double.isNaN( MathFunctions.roundHalfUp( 9.856E303, -1 ) ) ) &&
( MathFunctions.roundHalfUp( -1.0, 0 ) == -1.0) &&
( MathFunctions.roundHalfUp( -1.0, 1 ) == -1.0) &&
( MathFunctions.roundHalfUp( -1.0, 2 ) == -1.0) &&
( MathFunctions.roundHalfUp( -1.0, 100 ) == -1.0) &&
( Double.isNaN( MathFunctions.roundHalfUp( -1.0, -1 ) ) ) &&
( MathFunctions.roundHalfUp( -9856.0, 0 ) == -9856.0) &&
( MathFunctions.roundHalfUp( -9856.0, 1 ) == -9856.0) &&
( MathFunctions.roundHalfUp( -9856.0, 2 ) == -9856.0) &&
( MathFunctions.roundHalfUp( -9856.0, 100 ) == -9856.0) &&
( Double.isNaN( MathFunctions.roundHalfUp( -9856.0, -1 ) ) ) &&
( MathFunctions.roundHalfUp( -9.856E303, 0 ) == -9.856E303) &&
( MathFunctions.roundHalfUp( -9.856E303, 1 ) == -9.856E303) &&
( MathFunctions.roundHalfUp( -9.856E303, 2 ) == -9.856E303) &&
( MathFunctions.roundHalfUp( -9.856E303, 100 ) == -9.856E303) &&
( Double.isNaN( MathFunctions.roundHalfUp( -9.856E303, -1 ) ) ) &&
( MathFunctions.roundHalfUp( 1.0E-5, 5 ) == 1.0E-5) &&
( MathFunctions.roundHalfUp( 1.0E-5, 6 ) == 1.0E-5) &&
( MathFunctions.roundHalfUp( 1.0E-5, 100 ) == 1.0E-5) &&
( MathFunctions.roundHalfUp( 1.0E-5, 500 ) == 1.0E-5) &&
( MathFunctions.roundHalfUp( 1.0E-5, 4 ) == 0.0) &&
( MathFunctions.roundHalfUp( 1.0E-5, 3 ) == 0.0) &&
( MathFunctions.roundHalfUp( 1.0E-5, 2 ) == 0.0) &&
( MathFunctions.roundHalfUp( 1.0E-5, 1 ) == 0.0) &&
( MathFunctions.roundHalfUp( 1.0E-5, 0 ) == 0.0) &&
( MathFunctions.roundHalfUp( -1.0E-5, 5 ) == -1.0E-5) &&
( MathFunctions.roundHalfUp( -1.0E-5, 6 ) == -1.0E-5) &&
( MathFunctions.roundHalfUp( -1.0E-5, 100 ) == -1.0E-5) &&
( MathFunctions.roundHalfUp( -1.0E-5, 500 ) == -1.0E-5) &&
( MathFunctions.roundHalfUp( -1.0E-5, 4 ) == -0.0) &&
( MathFunctions.roundHalfUp( -1.0E-5, 3 ) == -0.0) &&
( MathFunctions.roundHalfUp( -1.0E-5, 2 ) == -0.0) &&
( MathFunctions.roundHalfUp( -1.0E-5, 1 ) == -0.0) &&
( MathFunctions.roundHalfUp( -1.0E-5, 0 ) == -0.0) &&
( MathFunctions.roundHalfUp( 10.000000000123, 14 ) == 10.000000000123) &&
( MathFunctions.roundHalfUp( 10.000000000123, 13 ) == 10.000000000123) &&
( MathFunctions.roundHalfUp( 10.000000000123, 12 ) == 10.000000000123) &&
( MathFunctions.roundHalfUp( 10.000000000123, 11 ) == 10.00000000012) &&
( MathFunctions.roundHalfUp( 10.000000000123, 10 ) == 10.0000000001) &&
( MathFunctions.roundHalfUp( 10.000000000123, 9 ) == 10.0) &&
( MathFunctions.roundHalfUp( 10.000000000123, 3 ) == 10.0) &&
( MathFunctions.roundHalfUp( 10.000000000123, 0 ) == 10.0) &&
( MathFunctions.roundHalfUp( -10.000000000123, 14 ) == -10.000000000123) &&
( MathFunctions.roundHalfUp( -10.000000000123, 13 ) == -10.000000000123) &&
( MathFunctions.roundHalfUp( -10.000000000123, 12 ) == -10.000000000123) &&
( MathFunctions.roundHalfUp( -10.000000000123, 11 ) == -10.00000000012) &&
( MathFunctions.roundHalfUp( -10.000000000123, 10 ) == -10.0000000001) &&
( MathFunctions.roundHalfUp( -10.000000000123, 9 ) == -10.0) &&
( MathFunctions.roundHalfUp( -10.000000000123, 3 ) == -10.0) &&
( MathFunctions.roundHalfUp( -10.000000000123, 0 ) == -10.0) &&
( MathFunctions.roundHalfUp( 100.444444444445, 200 ) == 100.444444444445) &&
( MathFunctions.roundHalfUp( 100.444444444445, 14 ) == 100.444444444445) &&
( MathFunctions.roundHalfUp( 100.444444444445, 13 ) == 100.444444444445) &&
( MathFunctions.roundHalfUp( 100.444444444445, 12 ) == 100.444444444445) &&
( MathFunctions.roundHalfUp( 100.444444444445, 11 ) == 100.44444444445) &&
( MathFunctions.roundHalfUp( 100.444444444445, 10 ) == 100.4444444444) &&
( MathFunctions.roundHalfUp( 100.444444444445, 9 ) == 100.444444444) &&
( MathFunctions.roundHalfUp( 100.444444444445, 8 ) == 100.44444444) &&
( MathFunctions.roundHalfUp( 100.444444444445, 7 ) == 100.4444444) &&
( MathFunctions.roundHalfUp( 100.444444444445, 6 ) == 100.444444) &&
( MathFunctions.roundHalfUp( 100.444444444445, 5 ) == 100.44444) &&
( MathFunctions.roundHalfUp( 100.444444444445, 4 ) == 100.4444) &&
( MathFunctions.roundHalfUp( 100.444444444445, 3 ) == 100.444) &&
( MathFunctions.roundHalfUp( 100.444444444445, 2 ) == 100.44) &&
( MathFunctions.roundHalfUp( 100.444444444445, 1 ) == 100.4) &&
( MathFunctions.roundHalfUp( 100.444444444445, 0 ) == 100.0) &&
( MathFunctions.roundHalfUp( -100.444444444445, 200 ) == -100.444444444445) &&
( MathFunctions.roundHalfUp( -100.444444444445, 14 ) == -100.444444444445) &&
( MathFunctions.roundHalfUp( -100.444444444445, 13 ) == -100.444444444445) &&
( MathFunctions.roundHalfUp( -100.444444444445, 12 ) == -100.444444444445) &&
( MathFunctions.roundHalfUp( -100.444444444445, 11 ) == -100.44444444445) &&
( MathFunctions.roundHalfUp( -100.444444444445, 10 ) == -100.4444444444) &&
( MathFunctions.roundHalfUp( -100.444444444445, 9 ) == -100.444444444) &&
( MathFunctions.roundHalfUp( -100.444444444445, 8 ) == -100.44444444) &&
( MathFunctions.roundHalfUp( -100.444444444445, 7 ) == -100.4444444) &&
( MathFunctions.roundHalfUp( -100.444444444445, 6 ) == -100.444444) &&
( MathFunctions.roundHalfUp( -100.444444444445, 5 ) == -100.44444) &&
( MathFunctions.roundHalfUp( -100.444444444445, 4 ) == -100.4444) &&
( MathFunctions.roundHalfUp( -100.444444444445, 3 ) == -100.444) &&
( MathFunctions.roundHalfUp( -100.444444444445, 2 ) == -100.44) &&
( MathFunctions.roundHalfUp( -100.444444444445, 1 ) == -100.4) &&
( MathFunctions.roundHalfUp( -100.444444444445, 0 ) == -100.0) &&
( MathFunctions.roundHalfUp( 1.2345678907654321E9, 100 ) == 1.2345678907654321E9) &&
( MathFunctions.roundHalfUp( 1.2345678907654321E9, 8 ) == 1.2345678907654321E9) &&
( MathFunctions.roundHalfUp( 1.2345678907654321E9, 7 ) == 1.2345678907654321E9) &&
( MathFunctions.roundHalfUp( 1.2345678907654321E9, 6 ) == 1.234567890765432E9) &&
( MathFunctions.roundHalfUp( 1.2345678907654321E9, 5 ) == 1.23456789076543E9) &&
( MathFunctions.roundHalfUp( 1.2345678907654321E9, 4 ) == 1.2345678907654E9) &&
( MathFunctions.roundHalfUp( 1.2345678907654321E9, 3 ) == 1.234567890765E9) &&
( MathFunctions.roundHalfUp( 1.2345678907654321E9, 2 ) == 1.23456789077E9) &&
( MathFunctions.roundHalfUp( 1.2345678907654321E9, 1 ) == 1.2345678908E9) &&
( MathFunctions.roundHalfUp( 1.2345678907654321E9, 0 ) == 1.234567891E9) &&
( MathFunctions.roundHalfUp( -1.2345678907654321E9, 100 ) == -1.2345678907654321E9) &&
( MathFunctions.roundHalfUp( -1.2345678907654321E9, 8 ) == -1.2345678907654321E9) &&
( MathFunctions.roundHalfUp( -1.2345678907654321E9, 7 ) == -1.2345678907654321E9) &&
( MathFunctions.roundHalfUp( -1.2345678907654321E9, 6 ) == -1.234567890765432E9) &&
( MathFunctions.roundHalfUp( -1.2345678907654321E9, 5 ) == -1.23456789076543E9) &&
( MathFunctions.roundHalfUp( -1.2345678907654321E9, 4 ) == -1.2345678907654E9) &&
( MathFunctions.roundHalfUp( -1.2345678907654321E9, 3 ) == -1.234567890765E9) &&
( MathFunctions.roundHalfUp( -1.2345678907654321E9, 2 ) == -1.23456789077E9) &&
( MathFunctions.roundHalfUp( -1.2345678907654321E9, 1 ) == -1.2345678908E9) &&
( MathFunctions.roundHalfUp( -1.2345678907654321E9, 0 ) == -1.234567891E9) &&
( MathFunctions.roundHalfUp( 5.9999999999, 11 ) == 5.9999999999) &&
( MathFunctions.roundHalfUp( 5.9999999999, 10 ) == 5.9999999999) &&
( MathFunctions.roundHalfUp( 5.9999999999, 9 ) == 6.0) &&
( MathFunctions.roundHalfUp( 5.9999999999, 3 ) == 6.0) &&
( MathFunctions.roundHalfUp( 5.9999999999, 0 ) == 6.0) &&
( MathFunctions.roundHalfUp( -5.9999999999, 11 ) == -5.9999999999) &&
( MathFunctions.roundHalfUp( -5.9999999999, 10 ) == -5.9999999999) &&
( MathFunctions.roundHalfUp( -5.9999999999, 9 ) == -6.0) &&
( MathFunctions.roundHalfUp( -5.9999999999, 3 ) == -6.0) &&
( MathFunctions.roundHalfUp( -5.9999999999, 0 ) == -6.0) &&
( MathFunctions.roundHalfUp( 1.2300000000000001E305, 307 ) == 1.2300000000000001E305) &&
( MathFunctions.roundHalfUp( 1.2300000000000001E305, 10 ) == 1.2300000000000001E305) &&
( MathFunctions.roundHalfUp( 1.2300000000000001E305, 1 ) == 1.2300000000000001E305) &&
( MathFunctions.roundHalfUp( 1.2300000000000001E305, 0 ) == 1.2300000000000001E305) &&
( MathFunctions.roundHalfUp( -1.2300000000000001E305, 307 ) == -1.2300000000000001E305) &&
( MathFunctions.roundHalfUp( -1.2300000000000001E305, 10 ) == -1.2300000000000001E305) &&
( MathFunctions.roundHalfUp( -1.2300000000000001E305, 1 ) == -1.2300000000000001E305) &&
( MathFunctions.roundHalfUp( -1.2300000000000001E305, 0 ) == -1.2300000000000001E305) &&
( Double.isNaN( MathFunctions.roundHalfUp( Double.NaN, 0 ) ) ) &&
( MathFunctions.roundHalfUp( Double.POSITIVE_INFINITY, 100 ) == Double.POSITIVE_INFINITY ) &&
( MathFunctions.roundHalfUp( Double.NEGATIVE_INFINITY, 100 ) == Double.NEGATIVE_INFINITY )
) test[testId] = true;
/*
* 55. To Mixed fraction
*/
testId++;
if (
(NumberTheory.toMixedFractionString(0.0).equals("0")) &&
(NumberTheory.toMixedFractionString(1.0).equals("1")) &&
(NumberTheory.toMixedFractionString(2.0).equals("2")) &&
(NumberTheory.toMixedFractionString(1234567890.0).equals("1234567890")) &&
(NumberTheory.toMixedFractionString(-1.0).equals("-1")) &&
(NumberTheory.toMixedFractionString(-2.0).equals("-2")) &&
(NumberTheory.toMixedFractionString(-1234567890.0).equals("-1234567890")) &&
(NumberTheory.toMixedFractionString(1.0/2.0).equals("1/2")) &&
(NumberTheory.toMixedFractionString(-1.0/2.0).equals("-1/2")) &&
(NumberTheory.toMixedFractionString(2.0/3.0).equals("2/3")) &&
(NumberTheory.toMixedFractionString(-2.0/3.0).equals("-2/3")) &&
(NumberTheory.toMixedFractionString(263.0/326.0).equals("263/326")) &&
(NumberTheory.toMixedFractionString(-263.0/326.0).equals("-263/326")) &&
(NumberTheory.toMixedFractionString(2.0+5.0/6.0).equals("2+5/6")) &&
(NumberTheory.toMixedFractionString(-2.0-5.0/6.0).equals("-2-5/6")) &&
(NumberTheory.toMixedFractionString(2+263.0/326.0).equals("2+263/326")) &&
(NumberTheory.toMixedFractionString(-2-263.0/326.0).equals("-2-263/326")) &&
(NumberTheory.toMixedFractionString(20+263.0/326.0).equals("20+263/326")) &&
(NumberTheory.toMixedFractionString(-20-263.0/326.0).equals("-20-263/326")) &&
(NumberTheory.toMixedFractionString(200+263.0/326.0).equals("200+263/326")) &&
(NumberTheory.toMixedFractionString(-200-263.0/326.0).equals("-200-263/326")) &&
(NumberTheory.toMixedFractionString(2000+263.0/326.0).equals("2000+263/326")) &&
(NumberTheory.toMixedFractionString(-2000-263.0/326.0).equals("-2000-263/326")) &&
(NumberTheory.toMixedFractionString(20000+263.0/326.0).equals("20000+263/326")) &&
(NumberTheory.toMixedFractionString(-20000-263.0/326.0).equals("-20000-263/326")) &&
(NumberTheory.toMixedFractionString(200000+263.0/326.0).equals("200000+263/326")) &&
(NumberTheory.toMixedFractionString(-200000-263.0/326.0).equals("-200000-263/326")) &&
(NumberTheory.toMixedFractionString(2000000+263.0/326.0).equals("2000000+263/326")) &&
(NumberTheory.toMixedFractionString(-2000000-263.0/326.0).equals("-2000000-263/326")) &&
(NumberTheory.toMixedFractionString(20000000+263.0/326.0).equals("20000000+263/326")) &&
(NumberTheory.toMixedFractionString(-20000000-263.0/326.0).equals("-20000000-263/326")) &&
(NumberTheory.toMixedFractionString(200000000+263.0/326.0).equals("200000000+263/326")) &&
(NumberTheory.toMixedFractionString(-200000000-263.0/326.0).equals("-200000000-263/326")) &&
(NumberTheory.toMixedFractionString(2000000000+263.0/326.0).equals("2000000000+263/326")) &&
(NumberTheory.toMixedFractionString(-2000000000-263.0/326.0).equals("-2000000000-263/326")) &&
(NumberTheory.toMixedFractionString(20000000000.0+263.0/326.0).equals("20000000000+263/326")) &&
(NumberTheory.toMixedFractionString(-20000000000.0-263.0/326.0).equals("-20000000000-263/326"))
) test[testId] = true;
/*
* 56. To fraction
*/
testId++;
if (
(NumberTheory.toFractionString(0.0).equals("0")) &&
(NumberTheory.toFractionString(1.0).equals("1")) &&
(NumberTheory.toFractionString(2.0).equals("2")) &&
(NumberTheory.toFractionString(1234567890.0).equals("1234567890")) &&
(NumberTheory.toFractionString(-1.0).equals("-1")) &&
(NumberTheory.toFractionString(-2.0).equals("-2")) &&
(NumberTheory.toFractionString(-1234567890.0).equals("-1234567890")) &&
(NumberTheory.toFractionString(1.0/2.0).equals("1/2")) &&
(NumberTheory.toFractionString(-1.0/2.0).equals("-1/2")) &&
(NumberTheory.toFractionString(2.0/3.0).equals("2/3")) &&
(NumberTheory.toFractionString(-2.0/3.0).equals("-2/3")) &&
(NumberTheory.toFractionString(263.0/326.0).equals("263/326")) &&
(NumberTheory.toFractionString(-263.0/326.0).equals("-263/326")) &&
(NumberTheory.toFractionString(17.0/6.0).equals("17/6")) &&
(NumberTheory.toFractionString(-17.0/6.0).equals("-17/6")) &&
(NumberTheory.toFractionString(915.0/326.0).equals("915/326")) &&
(NumberTheory.toFractionString(-915.0/326.0).equals("-915/326")) &&
(NumberTheory.toFractionString(6783.0/326.0).equals("6783/326")) &&
(NumberTheory.toFractionString(-6783.0/326.0).equals("-6783/326")) &&
(NumberTheory.toFractionString(65463.0/326.0).equals("65463/326")) &&
(NumberTheory.toFractionString(-65463.0/326.0).equals("-65463/326")) &&
(NumberTheory.toFractionString(652263.0/326.0).equals("652263/326")) &&
(NumberTheory.toFractionString(-652263.0/326.0).equals("-652263/326")) &&
(NumberTheory.toFractionString(6520263.0/326.0).equals("6520263/326")) &&
(NumberTheory.toFractionString(-6520263.0/326.0).equals("-6520263/326")) &&
(NumberTheory.toFractionString(65200263.0/326.0).equals("65200263/326")) &&
(NumberTheory.toFractionString(-65200263.0/326.0).equals("-65200263/326")) &&
(NumberTheory.toFractionString(652000263.0/326.0).equals("652000263/326")) &&
(NumberTheory.toFractionString(-652000263.0/326.0).equals("-652000263/326")) &&
(NumberTheory.toFractionString(6520000263.0/326.0).equals("6520000263/326")) &&
(NumberTheory.toFractionString(-6520000263.0/326.0).equals("-6520000263/326")) &&
(NumberTheory.toFractionString(65200000263.0/326.0).equals("65200000263/326")) &&
(NumberTheory.toFractionString(-65200000263.0/326.0).equals("-65200000263/326")) &&
(NumberTheory.toFractionString(652000000263.0/326.0).equals("652000000263/326")) &&
(NumberTheory.toFractionString(-652000000263.0/326.0).equals("-652000000263/326")) &&
(NumberTheory.toFractionString(6520000000263.0/326.0).equals("6520000000263/326")) &&
(NumberTheory.toFractionString(-6520000000263.0/326.0).equals("-6520000000263/326"))
) test[testId] = true;
/*
* 57. Variadic user function
*/
testId++;
Function f = new Function("f(...) = sum( i, 1, [npar], par(i) )");
if (
(f.calculate(1) == 1) &&
(f.calculate(1,2) == 3) &&
(f.calculate(1,2,3) == 6) &&
(f.calculate(1,2,3,4) == 10) &&
(f.calculate(1,2,3,4,5) == 15)
) test[testId] = true;
/*
* 58. Variadic user function with extension
*/
testId++;
FunExtVar gx = new FunExtVar();
Function g = new Function("g", gx);
if (
(g.calculate(1) == 1) &&
(g.calculate(1,2) == 3) &&
(g.calculate(1,2,3) == 6) &&
(g.calculate(1,2,3,4) == 10) &&
(g.calculate(1,2,3,4,5) == 15)
) test[testId] = true;
/*
* 59. Almost int rounding disable / enable
*/
testId++;
boolean u1 = mXparser.checkIfAlmostIntRounding();
mXparser.disableAlmostIntRounding();
boolean u2 = mXparser.checkIfAlmostIntRounding();
mXparser.enableAlmostIntRounding();
boolean u3 = mXparser.checkIfAlmostIntRounding();
if ( (u1 == true) && (u2 == false) && (u3 == true))
test[testId] = true;
/*
* 60. StringIndexOutOfBoundsException asking for tokens of empty expression #135
*/
testId++;
e = new Expression("");
tokens = e.getCopyOfInitialTokens();
if (tokens.size() == 0)
test[testId] = true;
/*
* 61. Argument check syntax #145
*/
testId++;
x = new Argument("AAAAA", 730000000);
if (x.checkSyntax() == Argument.NO_SYNTAX_ERRORS)
test[testId] = true;
/*
* 62. Argument check syntax #145
*/
testId++;
x = new Argument("AAAAA = 730000000");
if (x.checkSyntax() == Argument.NO_SYNTAX_ERRORS)
test[testId] = true;
/*
* 63. Argument check syntax #145
*/
testId++;
x = new Argument("AAAAA = y*730000000");
if (x.checkSyntax() == Argument.SYNTAX_ERROR_OR_STATUS_UNKNOWN)
test[testId] = true;
/*
* 64. Argument check syntax #145
*/
testId++;
y = new Argument("y", 2);
x = new Argument("AAAAA = y*730000000", y);
if (x.checkSyntax() == Argument.NO_SYNTAX_ERRORS)
test[testId] = true;
/*
* 65. Argument check syntax #145
*/
testId++;
e = new Expression("f(2)-2 * [ww]+a+[qq1]");
String[] units = e.getMissingUserDefinedUnits();
String[] args = e.getMissingUserDefinedArguments();
String[] fun = e.getMissingUserDefinedFunctions();
if (units.length == 2 && args.length == 1 && fun.length == 1)
if (units[0].equals("[ww]") && units[1].equals("[qq1]"))
if (args[0].equals("a") && fun[0].equals("f"))
test[testId] = true;
/*
* 66. Trigonometric functions special values - compared to Math
*/
testId++;
test[testId] = true;
for (SpecialValueTrigonometric sv : SpecialValueTrigonometric.valuesListTrig) {
if (Math.abs(sv.sin - Math.sin(sv.xrad)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
if (Math.abs(sv.cos - Math.cos(sv.xrad)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
if (!Double.isNaN(sv.tan))
if (Math.abs(sv.tan - Math.tan(sv.xrad)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
if (!Double.isNaN(sv.ctan))
if (Math.abs(sv.ctan - 1.0/Math.tan(sv.xrad)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
if (!Double.isNaN(sv.sec))
if (Math.abs(sv.sec - 1.0/Math.cos(sv.xrad)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
if (!Double.isNaN(sv.csc))
if (Math.abs(sv.csc - 1.0/Math.sin(sv.xrad)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
/*
* 67. Inverse trigonometric functions special values - compared to Math
*/
testId++;
test[testId] = true;
for (SpecialValue sv : SpecialValueTrigonometric.valuesListAsin) {
if (!Double.isNaN(sv.fv))
if (Math.abs(sv.fv - Math.asin(sv.x)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
for (SpecialValue sv : SpecialValueTrigonometric.valuesListAcos) {
if (!Double.isNaN(sv.fv))
if (Math.abs(sv.fv - Math.acos(sv.x)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
for (SpecialValue sv : SpecialValueTrigonometric.valuesListAtan) {
if (!Double.isNaN(sv.fv))
if (Math.abs(sv.fv - Math.atan(sv.x)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
for (SpecialValue sv : SpecialValueTrigonometric.valuesListActan) {
if (!Double.isNaN(sv.fv)) {
double actan = Double.NaN;
if (sv.x > 0) actan = Math.atan(1.0/sv.x);
else if (sv.x < 0) actan = Math.atan(1.0/sv.x) + MathConstants.PI;
if (Math.abs(sv.fv - actan) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
}
for (SpecialValue sv : SpecialValueTrigonometric.valuesListAsec) {
if (!Double.isNaN(sv.fv)) {
double asec = Math.acos(1.0/sv.x);
if (Math.abs(sv.fv - asec) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
}
for (SpecialValue sv : SpecialValueTrigonometric.valuesListAcsc) {
if (!Double.isNaN(sv.fv)) {
double acsc = Math.asin(1.0/sv.x);
if (Math.abs(sv.fv - acsc) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
}
/*
* 68. Trigonometric functions special values - compared to MathFunctions
*/
testId++;
test[testId] = true;
for (SpecialValueTrigonometric sv : SpecialValueTrigonometric.valuesListTrig) {
if (Math.abs(sv.sin - MathFunctions.sin(sv.xrad)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
if (Math.abs(sv.cos - MathFunctions.cos(sv.xrad)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
if (!Double.isNaN(sv.tan))
if (Math.abs(sv.tan - MathFunctions.tan(sv.xrad)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
if (!Double.isNaN(sv.ctan))
if (Math.abs(sv.ctan - MathFunctions.ctan(sv.xrad)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
if (!Double.isNaN(sv.sec))
if (Math.abs(sv.sec - MathFunctions.sec(sv.xrad)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
if (!Double.isNaN(sv.csc))
if (Math.abs(sv.csc - MathFunctions.cosec(sv.xrad)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
/*
* 69. Inverse trigonometric functions special values - compared to MathFunctions
*/
testId++;
test[testId] = true;
for (SpecialValue sv : SpecialValueTrigonometric.valuesListAsin) {
if (!Double.isNaN(sv.fv))
if (Math.abs(sv.fv - MathFunctions.asin(sv.x)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
for (SpecialValue sv : SpecialValueTrigonometric.valuesListAcos) {
if (!Double.isNaN(sv.fv))
if (Math.abs(sv.fv - MathFunctions.acos(sv.x)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
for (SpecialValue sv : SpecialValueTrigonometric.valuesListAtan) {
if (!Double.isNaN(sv.fv))
if (Math.abs(sv.fv - MathFunctions.atan(sv.x)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
for (SpecialValue sv : SpecialValueTrigonometric.valuesListActan) {
if (!Double.isNaN(sv.fv)) {
double actan = Double.NaN;
actan = MathFunctions.actan(sv.x);
if (Math.abs(sv.fv - actan) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
}
for (SpecialValue sv : SpecialValueTrigonometric.valuesListAsec) {
if (!Double.isNaN(sv.fv)) {
double asec = MathFunctions.asec(sv.x);
if (Math.abs(sv.fv - asec) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
}
for (SpecialValue sv : SpecialValueTrigonometric.valuesListAcsc) {
if (!Double.isNaN(sv.fv)) {
double acsc = MathFunctions.acosec(sv.x);
if (Math.abs(sv.fv - acsc) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
}
/*
* 70. Sine test
*/
testId++;
test[testId] = true;
for (double a = -6; a <= 6; a+=0.1) {
if (Math.abs(Math.sin(a) - MathFunctions.sin(a)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
/*
* 71. Cosine test
*/
testId++;
test[testId] = true;
for (double a = -6; a <= 6; a+=0.1) {
if (Math.abs(Math.cos(a) - MathFunctions.cos(a)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
/*
* 72. Tangent test
*/
testId++;
test[testId] = true;
for (double a = -6; a <= 6; a+=0.1) {
if (Math.abs(Math.tan(a) - MathFunctions.tan(a)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
/*
* 73. Cotangent test
*/
testId++;
test[testId] = true;
for (double a = -6; a <= 6; a+=0.1) {
if (Math.abs(1.0/Math.tan(a) - MathFunctions.ctan(a)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
/*
* 74. Secant test
*/
testId++;
test[testId] = true;
for (double a = -6; a <= 6; a+=0.1) {
if (Math.abs(1.0/Math.cos(a) - MathFunctions.sec(a)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
/*
* 75. Cosecant test
*/
testId++;
test[testId] = true;
for (double a = -6; a <= 6; a+=0.1) {
if (Math.abs(1.0/Math.sin(a) - MathFunctions.cosec(a)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
/*
* 76. Inverse sine test
*/
testId++;
test[testId] = true;
for (double a = -0.9; a <= 0.9; a+=0.1) {
if (Math.abs(Math.asin(a) - MathFunctions.asin(a)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
/*
* 77. Inverse cosine test
*/
testId++;
test[testId] = true;
for (double a = -0.9; a <= 0.9; a+=0.1) {
if (Math.abs(Math.acos(a) - MathFunctions.acos(a)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
/*
* 78. Inverse tangent test
*/
testId++;
test[testId] = true;
for (double a = -5; a <= 5; a+=0.1) {
if (Math.abs(Math.atan(a) - MathFunctions.atan(a)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
/*
* 79. Inverse ctangent test
*/
testId++;
test[testId] = true;
for (double a = -5; a <= 5; a+=0.1) {
double atan = Double.NaN;
if (a > 0) atan = Math.atan(1/a);
else if (a < 0) atan = Math.atan(1/a) + MathConstants.PI;
if (Math.abs(atan - MathFunctions.actan(a)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
/*
* 80. Inverse secant test
*/
testId++;
test[testId] = true;
for (double a = -5.05; a <= 5.05; a+=0.1) {
if (Math.abs(Math.acos(1/a) - MathFunctions.asec(a)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
/*
* 81. Inverse cosecant test
*/
testId++;
test[testId] = true;
for (double a = -5.05; a <= 5.05; a+=0.1) {
if (Math.abs(Math.asin(1/a) - MathFunctions.acosec(a)) > BinaryRelations.DEFAULT_COMPARISON_EPSILON) test[testId] = false;
}
/*
* 82. Argument extension test
*/
testId++;
test[testId] = true;
Argument pim = new Argument("pim", new PiMultArgExt());
if (pim.getArgumentBodyType() != Argument.BODY_EXTENDED) test[testId] = false;
/*
* 83. Argument extension test
*/
testId++;
test[testId] = true;
pim = new Argument("pim", new PiMultArgExt());
if (pim.getArgumentBodyType() != Argument.BODY_EXTENDED) test[testId] = false;
pim.setArgumentValue(3.0);
if (pim.getArgumentBodyType() != Argument.BODY_RUNTIME) test[testId] = false;
if (pim.getArgumentValue() != 3.0) test[testId] = false;
/*
* 84. Argument extension test
*/
testId++;
test[testId] = true;
pim = new Argument("pim", new PiMultArgExt());
if (pim.getArgumentBodyType() != Argument.BODY_EXTENDED) test[testId] = false;
pim.setArgumentExpressionString("2+3");
if (pim.getArgumentBodyType() != Argument.BODY_RUNTIME) test[testId] = false;
if (pim.getArgumentValue() != 5.0) test[testId] = false;
/* ============================================= */
long end = System.currentTimeMillis();
int nOk = 0;
int nError = 0;
for (int i = 0; i <= testId; i++) {
if (test[i]) {
nOk++;
mXparser.consolePrintln("[" + i + "] " + "OK");
} else {
nError++;
mXparser.consolePrintln("[" + i + "] " + "ERROR");
}
}
mXparser.consolePrintln("OK : " + nOk + ", ERRORs: " + nError + ", total time: " + (end-start)/1000.0 + " s.");
for (int i = 0; i <= testId; i++) {
if (!test[i])
mXparser.consolePrintln("ERROR: " + i);
}
mXparser.resetCancelCurrentCalculationFlag();
return nError;
}
/**
* Runs main regression tests in the field of calculation.
* @return Number of tests with error result.
*/
public static int start() {
return start(10000);
}
/**
* Runs API regression tests.
*
* @param args Not used.
*/
public static void main(String[] args) {
start();
mXparser.resetCancelCurrentCalculationFlag();
}
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