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843 lines
22 KiB
843 lines
22 KiB
/*
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* parseInt() tests
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*
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* parseInt() must have "mathematically exact" results for any supported
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* power of two radix (2, 4, 8, 16, 32). For instance, parsing the base-8
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* representation of 2**256 must yield the exact IEEE double value. This
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* is easy for base two radixes. However, the same property is required
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* also for base 10 (though not for other bases), which is tricky.
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*/
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var WHITESPACE_CODEPOINTS = [
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// from WhiteSpace production
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0x0009, // <TAB>
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0x000B, // <VT>
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0x000C, // <FF>
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0x0020, // <SP>
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0x00A0, // <NBSP>
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0xFEFF, // <BOM>
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// WhiteSpace production also has <USP>, which means any other Unicode
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// space separator (category Zs), which needs to be checked from (up to
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// date) Unicode data. The WhiteSpace-Z.txt file, created as part of
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// the build, currently contains (duplicates eliminated):
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// 0x0020, // 0020;SPACE;Zs;0;WS;;;;;N;;;;;
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// 0x00A0, // 00A0;NO-BREAK SPACE;Zs;0;CS;<noBreak> 0020;;;;N;NON-BREAKING SPACE;;;;
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0x1680, // 1680;OGHAM SPACE MARK;Zs;0;WS;;;;;N;;;;;
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0x180E, // 180E;MONGOLIAN VOWEL SEPARATOR;Zs;0;WS;;;;;N;;;;;
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0x2000, // 2000;EN QUAD;Zs;0;WS;2002;;;;N;;;;;
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0x2001, // 2001;EM QUAD;Zs;0;WS;2003;;;;N;;;;;
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0x2002, // 2002;EN SPACE;Zs;0;WS;<compat> 0020;;;;N;;;;;
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0x2003, // 2003;EM SPACE;Zs;0;WS;<compat> 0020;;;;N;;;;;
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0x2004, // 2004;THREE-PER-EM SPACE;Zs;0;WS;<compat> 0020;;;;N;;;;;
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0x2005, // 2005;FOUR-PER-EM SPACE;Zs;0;WS;<compat> 0020;;;;N;;;;;
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0x2006, // 2006;SIX-PER-EM SPACE;Zs;0;WS;<compat> 0020;;;;N;;;;;
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0x2007, // 2007;FIGURE SPACE;Zs;0;WS;<noBreak> 0020;;;;N;;;;;
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0x2008, // 2008;PUNCTUATION SPACE;Zs;0;WS;<compat> 0020;;;;N;;;;;
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0x2009, // 2009;THIN SPACE;Zs;0;WS;<compat> 0020;;;;N;;;;;
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0x200A, // 200A;HAIR SPACE;Zs;0;WS;<compat> 0020;;;;N;;;;;
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// 0x2028, // 2028;LINE SEPARATOR;Zl;0;WS;;;;;N;;;;;
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// 0x2029, // 2029;PARAGRAPH SEPARATOR;Zp;0;B;;;;;N;;;;;
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0x202F, // 202F;NARROW NO-BREAK SPACE;Zs;0;CS;<noBreak> 0020;;;;N;;;;;
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0x205F, // 205F;MEDIUM MATHEMATICAL SPACE;Zs;0;WS;<compat> 0020;;;;N;;;;;
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0x3000, // 3000;IDEOGRAPHIC SPACE;Zs;0;WS;<wide> 0020;;;;N;;;;;
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// from LineTerminator production
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0x000a, // <LF>
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0x000d, // <CR>
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0x2028, // <LS>
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0x2029, // <PS>
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];
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// indirect eval -> this is bound to the global object, E5 Section 10.4.2, step 1.a.
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var g = (function () { var e = eval; return e('this'); } )();
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/*===
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basic tests
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NaN
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123
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51966
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65
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58798832
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===*/
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/* parseInt: some very basic cases */
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print('basic tests');
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try {
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print(g.parseInt(''));
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print(g.parseInt(' 123'));
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print(g.parseInt('cafe', 16));
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print(g.parseInt('01000001', 2)); // smallest supported radix
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print(g.parseInt('z09gw', 36)); // largest supported radix
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} catch (e) {
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print(e.name);
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}
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/*===
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coercion
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toString()
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123
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===*/
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/* parseInt coercion: ToString() followed by string parsing. */
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print('coercion');
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try {
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print(g.parseInt(
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{ toString: function() { print('toString()'); return '123'; },
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valueOf: function() { print('valueOf()'); return 123; } }
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));
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} catch (e) {
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print(e.name);
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}
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/*===
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whitespace strip test
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321
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123
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123
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===*/
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/* parseInt white space stripping.
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*
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* StrWhiteSpaceChar is WhiteSpace or LineTerminator; WHITESPACE_CODEPOINTS
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* lists the codepoints.
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*/
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print('whitespace strip test');
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function whiteSpaceStripTest() {
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var t = [];
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var i;
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var txt;
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// a simple test with only ASCII whitespace
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txt = '\u0009\u000b\u000c\u0020\u00a0\u000a\u000d321.0';
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print(g.parseInt(txt));
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// txt will contain every whitespace codepoint followed by the number
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for (i = 0; i < WHITESPACE_CODEPOINTS.length; i++) {
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t.push(String.fromCharCode(WHITESPACE_CODEPOINTS[i]));
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}
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t.push('123.0');
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txt = t.join('');
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print(g.parseInt(txt));
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// try with trailing garbage
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print(g.parseInt(txt + 'xyz'));
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}
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try {
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whiteSpaceStripTest();
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} catch (e) {
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print(e.name);
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}
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/*===
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trailing garbage
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123
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123
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123
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123
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123
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123
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-123
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-123
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-123
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-128
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128
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-57005
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4660
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===*/
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/* Trailing garbage is ignored. */
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print('trailing garbage');
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function trailingGarbageTest() {
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// decimal
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print(g.parseInt('123xxx'));
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print(g.parseInt('123\uffff'));
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print(g.parseInt('123\u0000'));
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print(g.parseInt('+123xxx'));
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print(g.parseInt('+123\uffff'));
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print(g.parseInt(' +123\u0000'));
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print(g.parseInt(' -123xxx'));
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print(g.parseInt(' -123\uffff'));
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print(g.parseInt(' -123\u0000'));
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// a few tests in another radix
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print(g.parseInt(' -10000000xxx', 2));
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print(g.parseInt(' 10000000xxx', 2));
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// whitespace is also "garbage"
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print(g.parseInt(' -0xdead beefxxx', 16));
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print(g.parseInt(' 1234 5678xxx', 16));
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}
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try {
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trailingGarbageTest();
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} catch (e) {
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print(e.name);
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}
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/*===
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fractions
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12345678
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12345678
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12345678
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-12345678
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-12345678
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-12345678
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-128
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128
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===*/
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/* Fractions (decimal or otherwise) as created by e.g. Number.prototype.toString()
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* are ignored when using parseInt; they are treated as garbage.
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*/
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print('fractions');
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function fractionsTest() {
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// decimal
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print(g.parseInt('12345678.9'));
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print(g.parseInt('12345678.1'));
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print(g.parseInt(' +12345678.9'));
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print(g.parseInt(' -12345678.1'));
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print(g.parseInt(' -12345678.9'));
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print(g.parseInt(' -12345678.1'));
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// a few tests in another radix
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print(g.parseInt(' -10000000.001', 2));
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print(g.parseInt(' 10000000.100', 2));
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}
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try {
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fractionsTest();
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} catch (e) {
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print(e.name);
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}
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/*===
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radix tests
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NaN
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8
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1000
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46656
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NaN
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1000
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1000
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1000
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1000
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1000
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1000
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46656
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46656
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NaN
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8
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1000
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46656
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NaN
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NaN
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8
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1000
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46656
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NaN
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42875
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42875
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46656
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===*/
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/* Valid radix range is 2 to 36, and is coerced with ToInt32. Note that
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* because ToInt32() uses a modulo-based coercion, integer radix N is the
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* same as radix N + k*2^32. Rounding is towards zero.
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*
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* R = 0 has special handling, it defaults R to 10 (step 9).
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*/
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print('radix tests');
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function radixTest() {
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var txt = "1000";
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var tp32 = 256 * 256 * 256 * 256;
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// basic integer range
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print(g.parseInt(txt, 1));
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print(g.parseInt(txt, 2));
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print(g.parseInt(txt, 10));
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print(g.parseInt(txt, 36)); // 1*36*36*36
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print(g.parseInt(txt, 37));
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// not given, undefined, 0 radix are the same and interpreted as radix 10
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print(g.parseInt(txt));
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print(g.parseInt(txt, undefined));
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print(g.parseInt(txt, 0));
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print(g.parseInt(txt, 10));
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// round towards zero
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print(g.parseInt(txt, 10.1));
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print(g.parseInt(txt, 10.9));
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print(g.parseInt(txt, 36.1));
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print(g.parseInt(txt, 36.9));
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// modulo effect
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print(g.parseInt(txt, 1 + tp32));
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print(g.parseInt(txt, 2 + tp32));
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print(g.parseInt(txt, 10 + tp32));
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print(g.parseInt(txt, 36 + tp32));
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print(g.parseInt(txt, 37 + tp32));
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print(g.parseInt(txt, 1 - tp32));
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print(g.parseInt(txt, 2 - tp32));
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print(g.parseInt(txt, 10 - tp32));
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print(g.parseInt(txt, 36 - tp32));
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print(g.parseInt(txt, 37 - tp32));
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// fractional radixes work differently because of round-towards-zero.
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// positive values round downwards before modulo computation; negative
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// values effectively round upwards
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print(g.parseInt(txt, 35.9 + tp32)); // 4294967331.9 -> 4294967331 -> 35 (after -2^32)
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print(g.parseInt(txt, 35.9));
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print(g.parseInt(txt, 35.9 - tp32)); // -4294967260.1 -> -4294967260 -> 36 (after +2^32)
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}
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try {
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radixTest();
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} catch (e) {
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print(e.name);
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}
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/*===
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radix 16
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51966
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-51966
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51966
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-51966
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-51966
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51966
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-51966
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51966
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0
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0
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0
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0
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===*/
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/* parseInt radix is defaulted to 16 if the string begins with "0x" or "0X".
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* The prefix "0x" or "0X" is permitted (only) if radix is 16.
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*/
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print('radix 16');
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function testRadix16(x, r, arg_count) {
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var t;
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try {
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if (arg_count == 1) {
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t = g.parseInt(x);
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} else {
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t = g.parseInt(x, r);
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}
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print(t);
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} catch (e) {
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print(e);
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}
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}
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function radix16Test() {
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testRadix16('0xcafe', undefined, 1);
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testRadix16('-0Xcafe', undefined, 1);
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testRadix16(' 0xCAfe', undefined, 1); // whitespace + case variation
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testRadix16(' -0XCAfe', undefined, 1);
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testRadix16('-0xcafe', 16);
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testRadix16('0Xcafe', 16);
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testRadix16(' -0xCAfe', 16.5);
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testRadix16(' 0XCAfe', 16.5);
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/* The expected result here is not obvious. Let's consider the
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* first case.
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*
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* In step 6, R will be 15, which causes us to execute step 8.b,
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* i.e. stripPrefix will be false. Step 10 will then be skipped,
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* and the '0x' prefix should NOT cause an automatic radix 16
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* conversion.
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*
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* Parsing in base 15, the first character will be a valid digit
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* (zero), while the second character will be garbage and terminate
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* parsing. The result should, thus be 0.
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*
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* (However, at least V8/Rhino will parse these as hexadecimal.)
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*/
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testRadix16('0xcafe', 15);
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testRadix16('0Xcafe', 15);
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testRadix16('0x1234', 10);
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testRadix16('0X1234', 10);
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}
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try {
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radix16Test();
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} catch (e) {
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print(e.name);
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}
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/*===
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signed values
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123
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-123
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291
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-291
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66
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-66
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===*/
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/* Signed values; test negative values in other radixes especially. */
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print('signed values');
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function signedValueTest() {
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print(g.parseInt(' +123'));
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print(g.parseInt(' -123'));
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print(g.parseInt(' +0x123'));
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print(g.parseInt(' -0X123'));
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print(g.parseInt(' +123', 7));
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print(g.parseInt(' -123', 7));
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}
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try {
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signedValueTest();
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} catch (e) {
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print(e.name);
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}
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/*===
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leading zeroes
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123
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123
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-123
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129
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129
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-129
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57005
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57005
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-57005
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668
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668
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-668
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===*/
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/* Leading zeroes.
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*
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* Note that V8 and Rhino use a leading zero (not followed by 'x' or 'X') to
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* indicate an automatic radix 8 (octal). This doesn't seem spec compliant,
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* so test against this for now.
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*/
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/* XXX: change Duktape behavior to match V8 and Rhino for octal? */
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print('leading zeroes');
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function leadingZeroTest() {
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// V8 will yield +/- 83 for this
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print(g.parseInt('000123'));
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print(g.parseInt('+000123'));
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print(g.parseInt('-000123'));
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// V8 will yield +/- 10 for this (012 = 10 octal, 9 is garbage)
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print(g.parseInt('000129'));
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print(g.parseInt('+000129'));
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print(g.parseInt('-000129'));
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print(g.parseInt('0x0000dead'));
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print(g.parseInt('+0x0000dead'));
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print(g.parseInt('-0x0000dead'));
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print(g.parseInt('00001234', 8));
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print(g.parseInt('+00001234', 8));
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print(g.parseInt('-00001234', 8));
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}
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try {
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leadingZeroTest();
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} catch (e) {
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print(e.name);
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}
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/*===
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numbers below/above 2**53
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(testdump)
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9007199254740984
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9007199254740985
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9007199254740986
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9007199254740987
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9007199254740988
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9007199254740989
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9007199254740990
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9007199254740991
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9007199254740992
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9007199254740992
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9007199254740994
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9007199254740996
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9007199254740996
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9007199254740996
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9007199254740998
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9007199254741000
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9007199254741000
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(parse decimals)
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9007199254740992
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9007199254740992
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9007199254740994
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9007199254740996
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9007199254740996
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9007199254740996
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9007199254740998
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9007199254741000
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9007199254741000
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(parse hex)
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9007199254740992
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9007199254740992
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9007199254740994
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9007199254740996
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9007199254740996
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9007199254740996
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9007199254740998
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9007199254741000
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9007199254741000
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(parse radix 2)
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9007199254740992
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9007199254740992
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9007199254740994
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9007199254740996
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9007199254740996
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9007199254740996
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9007199254740998
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9007199254741000
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9007199254741000
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(parse radix 4)
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9007199254740992
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9007199254740992
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9007199254740994
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9007199254740996
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9007199254740996
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9007199254740996
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9007199254740998
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9007199254741000
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9007199254741000
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(parse radix 8)
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9007199254740992
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9007199254740992
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9007199254740994
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9007199254740996
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9007199254740996
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9007199254740996
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9007199254740998
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9007199254741000
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9007199254741000
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(parse radix 32)
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9007199254740992
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9007199254740992
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9007199254740994
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9007199254740996
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9007199254740996
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|
9007199254740996
|
|
9007199254740998
|
|
9007199254741000
|
|
9007199254741000
|
|
(parse radix 36)
|
|
9007199254740992
|
|
9007199254740992
|
|
9007199254740994
|
|
9007199254740996
|
|
9007199254740996
|
|
9007199254740996
|
|
9007199254740998
|
|
9007199254741000
|
|
9007199254741000
|
|
===*/
|
|
|
|
/* Numbers close to just below and above the IEEE double range (53 bits). */
|
|
|
|
print('numbers below/above 2**53');
|
|
|
|
function numbersNear53BitsTest() {
|
|
var two_to_53 = 65536*65536*65536*2*2*2*2*2; // 2**53
|
|
var i;
|
|
|
|
// demonstrate how behavior after 2**53 changes
|
|
// XXX: elaborate on the rounding behavior
|
|
print('(testdump)');
|
|
for (i = -8; i <= 8; i++) {
|
|
print(two_to_53 + i);
|
|
}
|
|
|
|
print('(parse decimals)');
|
|
print(g.parseInt('9007199254740992'));
|
|
print(g.parseInt('9007199254740993'));
|
|
print(g.parseInt('9007199254740994'));
|
|
print(g.parseInt('9007199254740995'));
|
|
print(g.parseInt('9007199254740996'));
|
|
print(g.parseInt('9007199254740997'));
|
|
print(g.parseInt('9007199254740998'));
|
|
print(g.parseInt('9007199254740999'));
|
|
print(g.parseInt('9007199254741000'));
|
|
|
|
print('(parse hex)');
|
|
print(g.parseInt('0x20000000000000'));
|
|
print(g.parseInt('0x20000000000001'));
|
|
print(g.parseInt('0x20000000000002'));
|
|
print(g.parseInt('0x20000000000003'));
|
|
print(g.parseInt('0x20000000000004'));
|
|
print(g.parseInt('0x20000000000005'));
|
|
print(g.parseInt('0x20000000000006'));
|
|
print(g.parseInt('0x20000000000007'));
|
|
print(g.parseInt('0x20000000000008'));
|
|
|
|
print('(parse radix 2)');
|
|
print(g.parseInt('100000000000000000000000000000000000000000000000000000', 2));
|
|
print(g.parseInt('100000000000000000000000000000000000000000000000000001', 2));
|
|
print(g.parseInt('100000000000000000000000000000000000000000000000000010', 2));
|
|
print(g.parseInt('100000000000000000000000000000000000000000000000000011', 2));
|
|
print(g.parseInt('100000000000000000000000000000000000000000000000000100', 2));
|
|
print(g.parseInt('100000000000000000000000000000000000000000000000000101', 2));
|
|
print(g.parseInt('100000000000000000000000000000000000000000000000000110', 2));
|
|
print(g.parseInt('100000000000000000000000000000000000000000000000000111', 2));
|
|
print(g.parseInt('100000000000000000000000000000000000000000000000001000', 2));
|
|
|
|
print('(parse radix 4)');
|
|
print(g.parseInt('200000000000000000000000000', 4));
|
|
print(g.parseInt('200000000000000000000000001', 4));
|
|
print(g.parseInt('200000000000000000000000002', 4));
|
|
print(g.parseInt('200000000000000000000000003', 4));
|
|
print(g.parseInt('200000000000000000000000010', 4));
|
|
print(g.parseInt('200000000000000000000000011', 4));
|
|
print(g.parseInt('200000000000000000000000012', 4));
|
|
print(g.parseInt('200000000000000000000000013', 4));
|
|
print(g.parseInt('200000000000000000000000020', 4));
|
|
|
|
print('(parse radix 8)');
|
|
print(g.parseInt('400000000000000000', 8));
|
|
print(g.parseInt('400000000000000001', 8));
|
|
print(g.parseInt('400000000000000002', 8));
|
|
print(g.parseInt('400000000000000003', 8));
|
|
print(g.parseInt('400000000000000004', 8));
|
|
print(g.parseInt('400000000000000005', 8));
|
|
print(g.parseInt('400000000000000006', 8));
|
|
print(g.parseInt('400000000000000007', 8));
|
|
print(g.parseInt('400000000000000010', 8));
|
|
|
|
print('(parse radix 32)');
|
|
print(g.parseInt('80000000000', 32));
|
|
print(g.parseInt('80000000001', 32));
|
|
print(g.parseInt('80000000002', 32));
|
|
print(g.parseInt('80000000003', 32));
|
|
print(g.parseInt('80000000004', 32));
|
|
print(g.parseInt('80000000005', 32));
|
|
print(g.parseInt('80000000006', 32));
|
|
print(g.parseInt('80000000007', 32));
|
|
print(g.parseInt('80000000008', 32));
|
|
|
|
print('(parse radix 36)');
|
|
print(g.parseInt('2gosa7pa2gw', 36));
|
|
print(g.parseInt('2gosa7pa2gx', 36));
|
|
print(g.parseInt('2gosa7pa2gy', 36));
|
|
print(g.parseInt('2gosa7pa2gz', 36));
|
|
print(g.parseInt('2gosa7pa2h0', 36));
|
|
print(g.parseInt('2gosa7pa2h1', 36));
|
|
print(g.parseInt('2gosa7pa2h2', 36));
|
|
print(g.parseInt('2gosa7pa2h3', 36));
|
|
print(g.parseInt('2gosa7pa2h4', 36));
|
|
|
|
/* Parsing results for radix 3 are not required to be exact, so
|
|
* printing these results would result in a custom test. V8 and
|
|
* Rhino also have different results for the commented out radix 3
|
|
* test below in practice, too.
|
|
*/
|
|
|
|
/*
|
|
print('(parse radix 3)');
|
|
print(g.parseInt('1121202011211211122211100012101112', 3));
|
|
print(g.parseInt('1121202011211211122211100012101120', 3));
|
|
print(g.parseInt('1121202011211211122211100012101121', 3));
|
|
print(g.parseInt('1121202011211211122211100012101122', 3));
|
|
print(g.parseInt('1121202011211211122211100012101200', 3));
|
|
print(g.parseInt('1121202011211211122211100012101201', 3));
|
|
print(g.parseInt('1121202011211211122211100012101202', 3));
|
|
print(g.parseInt('1121202011211211122211100012101210', 3));
|
|
print(g.parseInt('1121202011211211122211100012101211', 3));
|
|
*/
|
|
}
|
|
|
|
try {
|
|
numbersNear53BitsTest();
|
|
} catch (e) {
|
|
print(e.name);
|
|
}
|
|
|
|
/*===
|
|
large number test
|
|
2 3.402823669209385e+38 true
|
|
3 diff ok true
|
|
4 3.402823669209385e+38 true
|
|
5 diff ok true
|
|
6 diff ok true
|
|
7 diff ok true
|
|
8 3.402823669209385e+38 true
|
|
9 diff ok true
|
|
10 3.402823669209385e+38 true
|
|
11 diff ok true
|
|
12 diff ok true
|
|
13 diff ok true
|
|
14 diff ok true
|
|
15 diff ok true
|
|
16 3.402823669209385e+38 true
|
|
17 diff ok true
|
|
18 diff ok true
|
|
19 diff ok true
|
|
20 diff ok true
|
|
21 diff ok true
|
|
22 diff ok true
|
|
23 diff ok true
|
|
24 diff ok true
|
|
25 diff ok true
|
|
26 diff ok true
|
|
27 diff ok true
|
|
28 diff ok true
|
|
29 diff ok true
|
|
30 diff ok true
|
|
31 diff ok true
|
|
32 3.402823669209385e+38 true
|
|
33 diff ok true
|
|
34 diff ok true
|
|
35 diff ok true
|
|
36 diff ok true
|
|
===*/
|
|
|
|
/* Numbers much higher than 53 bits.
|
|
*
|
|
* Check 2**128 in all supported radixes.
|
|
*/
|
|
|
|
/*
|
|
digits = '0123456789abcdefghijklmnopqrstuvwxyz';
|
|
print('// len(digits) = %d' % len(digits))
|
|
|
|
def tobase(x,n):
|
|
t = []
|
|
while x != 0:
|
|
t.append(digits[x % n])
|
|
x = x / n
|
|
t.reverse()
|
|
return ''.join(t)
|
|
|
|
print('[')
|
|
for i in xrange(2, 37):
|
|
print('{ base: %d, str: "%s" },' % (i, tobase(2**128, i)))
|
|
|
|
print(']')
|
|
*/
|
|
|
|
print('large number test');
|
|
|
|
function largeNumberTest() {
|
|
var inputs = [
|
|
{ base: 2, str: "100000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000" },
|
|
{ base: 3, str: "202201102121002021012000211012011021221022212021111001022110211020010021100121011" },
|
|
{ base: 4, str: "10000000000000000000000000000000000000000000000000000000000000000" },
|
|
{ base: 5, str: "11031110441201303134210404233413032443021130230130231311" },
|
|
{ base: 6, str: "23053353530155550541354043543542243325553444410304" },
|
|
{ base: 7, str: "3115512162124626343001006330151620356026315304" },
|
|
{ base: 8, str: "4000000000000000000000000000000000000000000" },
|
|
{ base: 9, str: "22642532235024164257285244038424203240534" },
|
|
{ base: 10, str: "340282366920938463463374607431768211456" },
|
|
{ base: 11, str: "1000a504186892265432152aa27a7929366353" },
|
|
{ base: 12, str: "5916b64b41143526a777873841863a6a6994" },
|
|
{ base: 13, str: "47168c9c477c94ba75a2bc735955c7aa139" },
|
|
{ base: 14, str: "51a45cb9506962a31983dac25409715d04" },
|
|
{ base: 15, str: "7d491176809c28848a561186d4857d321" },
|
|
{ base: 16, str: "100000000000000000000000000000000" },
|
|
{ base: 17, str: "279078gb8485d7b72e2ag3c08ed3g121" },
|
|
{ base: 18, str: "78a399ccdeb5bd6ha3184c0fh64da64" },
|
|
{ base: 19, str: "1910510fd19aig25hc6g5gebeb98h84" },
|
|
{ base: 20, str: "66f609c19456i2h147iga2g17b68cg" },
|
|
{ base: 21, str: "1b71cc7c703ijd4g3k82ff6keb3c04" },
|
|
{ base: 22, str: "8h8b5gheh7legf73fb0had7bhd3de" },
|
|
{ base: 23, str: "2c59d9lld38jeh6fgh5m42j82lfdd" },
|
|
{ base: 24, str: "iamei9lfd1i5k10n7fnfn25b3kag" },
|
|
{ base: 25, str: "6365o71fgjb44dj83en26fd1fd86" },
|
|
{ base: 26, str: "23745echihn4jcil7jec2kd69a1m" },
|
|
{ base: 27, str: "kjbg2750m547p8n7d18cm6379g4" },
|
|
{ base: 28, str: "81a71cgjeb6cjo7odb65d7icrl4" },
|
|
{ base: 29, str: "36l6q70ega3gd8s9ag8rce14rap" },
|
|
{ base: 30, str: "1a4p5qh8koob2e2gknbn3jbm88g" },
|
|
{ base: 31, str: "hleoq9ui363gg16lmp8srn1je8" },
|
|
{ base: 32, str: "80000000000000000000000000" },
|
|
{ base: 33, str: "3nakotlgi17b10fs1825j5cf1p" },
|
|
{ base: 34, str: "1ppi6nphe0ckbctn7qwp6qrh9i" },
|
|
{ base: 35, str: "try5wbbiprfp7r727m0oyq2wb" },
|
|
{ base: 36, str: "f5lxx1zz5pnorynqglhzmsp34" },
|
|
];
|
|
var results = [];
|
|
var i;
|
|
var diff;
|
|
|
|
// these are required to be exact by the specification: since 2**128 can be represented
|
|
// exactly, the result must be exact and equal for all of these
|
|
var required_exact = { '2': true, '4': true, '8': true, '16': true, '32': true, '10': true };
|
|
|
|
for (i = 0; i < inputs.length; i++) {
|
|
results.push(g.parseInt(inputs[i].str, inputs[i].base));
|
|
|
|
if (required_exact[inputs[i].base]) {
|
|
// Assume base 2 is correct and compare everything against that
|
|
// for those radixes for which results are required to be bit
|
|
// exact.
|
|
|
|
print(inputs[i].base, results[i], results[i] === results[0]);
|
|
} else {
|
|
// Fon't print out the results for other bases, as they don't
|
|
// necessarily match (even in practice).
|
|
//
|
|
// For 2**128, given mantissa is 53 bits (one bit implicit),
|
|
// expect around some multiple of 2**(128-53) = 2**75 =
|
|
// 3.777893186295716e+22 of error. Limit allows over 10-fold
|
|
// error now.
|
|
|
|
diff = results[i] - results[0];
|
|
print(inputs[i].base, 'diff ok', Math.abs(diff) < 4e23);
|
|
|
|
//print(inputs[i].base, results[i], results[i] === results[0]);
|
|
}
|
|
}
|
|
}
|
|
|
|
try {
|
|
largeNumberTest();
|
|
} catch (e) {
|
|
print(e.name);
|
|
}
|
|
|
|
/*===
|
|
digit cases
|
|
3735928559
|
|
1047601316294262
|
|
===*/
|
|
|
|
/* Upper and lowercase digits. */
|
|
|
|
print('digit cases');
|
|
|
|
function digitCaseTest() {
|
|
print(g.parseInt('0xdeADbEeF'));
|
|
print(g.parseInt('aBcDeFgGhI', 36));
|
|
}
|
|
|
|
try {
|
|
digitCaseTest();
|
|
} catch (e) {
|
|
print(e.name);
|
|
}
|
|
|