asmcrypto.js ➔ sha512_asm - Code Metrics - blocktrail/blocktrail-sdk-nodejs - Measure and Improve Code Quality continuously with Scrutinizer

asmcrypto.js ➔ sha512_asm B
last analyzed 2018-06-20 17:31 UTC

↳ Parent: build/asmcrypto.js

Complexity

Conditions	1
Paths	1

Size

Total Lines

3161

Duplication

Lines	3161
Ratio	100 %

Importance

Changes	1
Bugs	0	Features	1

Metric	Value
cc	1
c	1
b	0
f	1
nc	1
dl	3161
loc	3161
rs	8.2857
nop	3

12 Functions

Rating	Name	Duplication	Size	Complexity
A	asmcrypto.js ➔ ... ➔ _state_to_heap	68	68	1
A	asmcrypto.js ➔ ... ➔ reset	20	20	1
A	asmcrypto.js ➔ ... ➔ _hmac_opad	20	20	1
B	asmcrypto.js ➔ ... ➔ _core_heap	38	38	1
D	asmcrypto.js ➔ ... ➔ finish	59	59	11
A	asmcrypto.js ➔ ... ➔ hmac_reset	20	20	1
B	asmcrypto.js ➔ ... ➔ process	23	23	4
B	asmcrypto.js ➔ ... ➔ hmac_finish	42	42	5
B	asmcrypto.js ➔ ... ➔ init	39	39	1
F	asmcrypto.js ➔ ... ➔ _core	2503	2503	761
B	asmcrypto.js ➔ ... ➔ hmac_init	143	143	1
B	asmcrypto.js ➔ ... ➔ pbkdf2_generate_block	132	132	6

How to fix Long Method

1		/! asmCrypto, (c) 2013 Artem S Vybornov, opensource.org/licenses/MIT /
2		(function ( exports, global ) {
3
4		function IllegalStateError () { var err = Error.apply( this, arguments ); this.message = err.message, this.stack = err.stack; }
5		IllegalStateError.prototype = Object.create( Error.prototype, { name: { value: 'IllegalStateError' } } );
6
7		function IllegalArgumentError () { var err = Error.apply( this, arguments ); this.message = err.message, this.stack = err.stack; }
8		IllegalArgumentError.prototype = Object.create( Error.prototype, { name: { value: 'IllegalArgumentError' } } );
9
10		function SecurityError () { var err = Error.apply( this, arguments ); this.message = err.message, this.stack = err.stack; }
11		SecurityError.prototype = Object.create( Error.prototype, { name: { value: 'SecurityError' } } );
12
13		var FloatArray = global.Float64Array \|\| global.Float32Array; // make PhantomJS happy
14
15	View Code Duplication	function string_to_bytes ( str, utf8 ) {
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16		utf8 = !!utf8;
17
18		var len = str.length,
19		bytes = new Uint8Array( utf8 ? 4*len : len );
20
21		for ( var i = 0, j = 0; i < len; i++ ) {
22		var c = str.charCodeAt(i);
23
24		if ( utf8 && 0xd800 <= c && c <= 0xdbff ) {
25		if ( ++i >= len ) throw new Error( "Malformed string, low surrogate expected at position " + i );
26		c = ( (c ^ 0xd800) << 10 ) \| 0x10000 \| ( str.charCodeAt(i) ^ 0xdc00 );
27		}
28		else if ( !utf8 && c >>> 8 ) {
29		throw new Error("Wide characters are not allowed.");
30		}
31
32		if ( !utf8 \|\| c <= 0x7f ) {
33		bytes[j++] = c;
34		}
35		else if ( c <= 0x7ff ) {
36		bytes[j++] = 0xc0 \| (c >> 6);
37		bytes[j++] = 0x80 \| (c & 0x3f);
38		}
39		else if ( c <= 0xffff ) {
40		bytes[j++] = 0xe0 \| (c >> 12);
41		bytes[j++] = 0x80 \| (c >> 6 & 0x3f);
42		bytes[j++] = 0x80 \| (c & 0x3f);
43		}
44		else {
45		bytes[j++] = 0xf0 \| (c >> 18);
46		bytes[j++] = 0x80 \| (c >> 12 & 0x3f);
47		bytes[j++] = 0x80 \| (c >> 6 & 0x3f);
48		bytes[j++] = 0x80 \| (c & 0x3f);
49		}
50		}
51
52		return bytes.subarray(0, j);
53		}
54
55		function hex_to_bytes ( str ) {
56		var len = str.length;
57		if ( len & 1 ) {
		0 ignored issues – show introduced 2017-12-01 13:14 UTC by Report Bug Copy Issue Report You have used a bitwise operator `&` in a condition. Did you maybe want to use the logical operator `&&` Loading history...
58		str = '0'+str;
59		len++;
60		}
61		var bytes = new Uint8Array(len>>1);
62		for ( var i = 0; i < len; i += 2 ) {
63		bytes[i>>1] = parseInt( str.substr( i, 2), 16 );
64		}
65		return bytes;
66		}
67
68		function base64_to_bytes ( str ) {
69		return string_to_bytes( atob( str ) );
70		}
71
72	View Code Duplication	function bytes_to_string ( bytes, utf8 ) {
		0 ignored issues – show Duplication introduced 2017-12-01 13:14 UTC by Report Bug Copy Issue Report This code seems to be duplicated in your project. Loading history...
73		utf8 = !!utf8;
74
75		var len = bytes.length,
76		chars = new Array(len);
77
78		for ( var i = 0, j = 0; i < len; i++ ) {
79		var b = bytes[i];
80		if ( !utf8 \|\| b < 128 ) {
81		chars[j++] = b;
82		}
83		else if ( b >= 192 && b < 224 && i+1 < len ) {
84		chars[j++] = ( (b & 0x1f) << 6 ) \| (bytes[++i] & 0x3f);
85		}
86		else if ( b >= 224 && b < 240 && i+2 < len ) {
87		chars[j++] = ( (b & 0xf) << 12 ) \| ( (bytes[++i] & 0x3f) << 6 ) \| (bytes[++i] & 0x3f);
88		}
89		else if ( b >= 240 && b < 248 && i+3 < len ) {
90		var c = ( (b & 7) << 18 ) \| ( (bytes[++i] & 0x3f) << 12 ) \| ( (bytes[++i] & 0x3f) << 6 ) \| (bytes[++i] & 0x3f);
91		if ( c <= 0xffff ) {
92		chars[j++] = c;
93		}
94		else {
95		c ^= 0x10000;
96		chars[j++] = 0xd800 \| (c >> 10);
97		chars[j++] = 0xdc00 \| (c & 0x3ff);
98		}
99		}
100		else {
101		throw new Error("Malformed UTF8 character at byte offset " + i);
102		}
103		}
104
105		var str = '',
106		bs = 16384;
107		for ( var i = 0; i < j; i += bs ) {
108		str += String.fromCharCode.apply( String, chars.slice( i, i+bs <= j ? i+bs : j ) );
109		}
110
111		return str;
112		}
113
114		function bytes_to_hex ( arr ) {
115		var str = '';
116		for ( var i = 0; i < arr.length; i++ ) {
117		var h = ( arr[i] & 0xff ).toString(16);
118		if ( h.length < 2 ) str += '0';
119		str += h;
120		}
121		return str;
122		}
123
124		function bytes_to_base64 ( arr ) {
125		return btoa( bytes_to_string(arr) );
126		}
127
128		function pow2_ceil ( a ) {
129		a -= 1;
130		a \|= a >>> 1;
131		a \|= a >>> 2;
132		a \|= a >>> 4;
133		a \|= a >>> 8;
134		a \|= a >>> 16;
135		a += 1;
136		return a;
137		}
138
139		function is_number ( a ) {
140		return ( typeof a === 'number' );
141		}
142
143		function is_string ( a ) {
144		return ( typeof a === 'string' );
145		}
146
147		function is_buffer ( a ) {
148		return ( a instanceof ArrayBuffer );
149		}
150
151		function is_bytes ( a ) {
152		return ( a instanceof Uint8Array );
153		}
154
155		function is_typed_array ( a ) {
156		return ( a instanceof Int8Array ) \|\| ( a instanceof Uint8Array )
157		\|\| ( a instanceof Int16Array ) \|\| ( a instanceof Uint16Array )
158		\|\| ( a instanceof Int32Array ) \|\| ( a instanceof Uint32Array )
159		\|\| ( a instanceof Float32Array )
160		\|\| ( a instanceof Float64Array );
161		}
162
163		function _heap_init ( constructor, options ) {
164		var heap = options.heap,
165		size = heap ? heap.byteLength : options.heapSize \|\| 65536;
166
167		if ( size & 0xfff \|\| size <= 0 )
		0 ignored issues – show introduced 2017-12-01 13:14 UTC by Report Bug Copy Issue Report You have used a bitwise operator `&` in a condition. Did you maybe want to use the logical operator `&&` Loading history...
168		throw new Error("heap size must be a positive integer and a multiple of 4096");
169
170		heap = heap \|\| new constructor( new ArrayBuffer(size) );
171
172		return heap;
173		}
174
175		function _heap_write ( heap, hpos, data, dpos, dlen ) {
176		var hlen = heap.length - hpos,
177		wlen = ( hlen < dlen ) ? hlen : dlen;
178
179		heap.set( data.subarray( dpos, dpos+wlen ), hpos );
180
181		return wlen;
182		}
183
184		function hash_reset () {
185		this.result = null;
186		this.pos = 0;
187		this.len = 0;
188
189		this.asm.reset();
190
191		return this;
192		}
193
194		function hash_process ( data ) {
195		if ( this.result !== null )
196		throw new IllegalStateError("state must be reset before processing new data");
197
198		if ( is_string(data) )
199		data = string_to_bytes(data);
200
201		if ( is_buffer(data) )
202		data = new Uint8Array(data);
203
204		if ( !is_bytes(data) )
205		throw new TypeError("data isn't of expected type");
206
207		var asm = this.asm,
208		heap = this.heap,
209		hpos = this.pos,
210		hlen = this.len,
211		dpos = 0,
212		dlen = data.length,
213		wlen = 0;
214
215		while ( dlen > 0 ) {
216		wlen = _heap_write( heap, hpos+hlen, data, dpos, dlen );
217		hlen += wlen;
218		dpos += wlen;
219		dlen -= wlen;
220
221		wlen = asm.process( hpos, hlen );
222
223		hpos += wlen;
224		hlen -= wlen;
225
226		if ( !hlen ) hpos = 0;
227		}
228
229		this.pos = hpos;
230		this.len = hlen;
231
232		return this;
233		}
234
235		function hash_finish () {
236		if ( this.result !== null )
237		throw new IllegalStateError("state must be reset before processing new data");
238
239		this.asm.finish( this.pos, this.len, 0 );
240
241		this.result = new Uint8Array(this.HASH_SIZE);
242		this.result.set( this.heap.subarray( 0, this.HASH_SIZE ) );
243
244		this.pos = 0;
245		this.len = 0;
246
247		return this;
248		}
249
250	View Code Duplication	function sha512_asm ( stdlib, foreign, buffer ) {
		0 ignored issues – show Duplication introduced 2017-12-01 13:14 UTC by Report Bug Copy Issue Report This code seems to be duplicated in your project. Loading history...
251		"use asm";
		0 ignored issues – show Unused Code introduced 2017-12-01 13:14 UTC by Report Bug Copy Issue Report The expression `"use asm"` has no effects. Consider removing it. Loading history...
252
253		// SHA512 state
254		var H0h = 0, H0l = 0, H1h = 0, H1l = 0, H2h = 0, H2l = 0, H3h = 0, H3l = 0,
255		H4h = 0, H4l = 0, H5h = 0, H5l = 0, H6h = 0, H6l = 0, H7h = 0, H7l = 0,
256		TOTAL0 = 0, TOTAL1 = 0;
257
258		// HMAC state
259		var I0h = 0, I0l = 0, I1h = 0, I1l = 0, I2h = 0, I2l = 0, I3h = 0, I3l = 0,
260		I4h = 0, I4l = 0, I5h = 0, I5l = 0, I6h = 0, I6l = 0, I7h = 0, I7l = 0,
261		O0h = 0, O0l = 0, O1h = 0, O1l = 0, O2h = 0, O2l = 0, O3h = 0, O3l = 0,
262		O4h = 0, O4l = 0, O5h = 0, O5l = 0, O6h = 0, O6l = 0, O7h = 0, O7l = 0;
263
264		// I/O buffer
265		var HEAP = new stdlib.Uint8Array(buffer);
266
267		function _core ( w0h, w0l, w1h, w1l, w2h, w2l, w3h, w3l, w4h, w4l, w5h, w5l, w6h, w6l, w7h, w7l, w8h, w8l, w9h, w9l, w10h, w10l, w11h, w11l, w12h, w12l, w13h, w13l, w14h, w14l, w15h, w15l ) {
268		w0h = w0h\|0;
269		w0l = w0l\|0;
270		w1h = w1h\|0;
271		w1l = w1l\|0;
272		w2h = w2h\|0;
273		w2l = w2l\|0;
274		w3h = w3h\|0;
275		w3l = w3l\|0;
276		w4h = w4h\|0;
277		w4l = w4l\|0;
278		w5h = w5h\|0;
279		w5l = w5l\|0;
280		w6h = w6h\|0;
281		w6l = w6l\|0;
282		w7h = w7h\|0;
283		w7l = w7l\|0;
284		w8h = w8h\|0;
285		w8l = w8l\|0;
286		w9h = w9h\|0;
287		w9l = w9l\|0;
288		w10h = w10h\|0;
289		w10l = w10l\|0;
290		w11h = w11h\|0;
291		w11l = w11l\|0;
292		w12h = w12h\|0;
293		w12l = w12l\|0;
294		w13h = w13h\|0;
295		w13l = w13l\|0;
296		w14h = w14h\|0;
297		w14l = w14l\|0;
298		w15h = w15h\|0;
299		w15l = w15l\|0;
300
301		var ah = 0, al = 0, bh = 0, bl = 0, ch = 0, cl = 0, dh = 0, dl = 0, eh = 0, el = 0, fh = 0, fl = 0, gh = 0, gl = 0, hh = 0, hl = 0,
302		th = 0, tl = 0, xl = 0;
303
304		ah = H0h;
305		al = H0l;
306		bh = H1h;
307		bl = H1l;
308		ch = H2h;
309		cl = H2l;
310		dh = H3h;
311		dl = H3l;
312		eh = H4h;
313		el = H4l;
314		fh = H5h;
315		fl = H5l;
316		gh = H6h;
317		gl = H6l;
318		hh = H7h;
319		hl = H7l;
320
321		// 0
322		tl = ( 0xd728ae22 + w0l )\|0;
323		th = ( 0x428a2f98 + w0h + ((tl >>> 0) < (w0l >>> 0) ? 1 : 0) )\|0;
324		tl = ( tl + hl )\|0;
325		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
326		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
327		tl = ( tl + xl )\|0;
328		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
329		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
330		tl = ( tl + xl )\|0;
331		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
332		hl = gl; hh = gh;
333		gl = fl; gh = fh;
334		fl = el; fh = eh;
335		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
336		dl = cl; dh = ch;
337		cl = bl; ch = bh;
338		bl = al; bh = ah;
339		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
340		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
341		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
342		al = ( al + xl )\|0;
343		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
344
345		// 1
346		tl = ( 0x23ef65cd + w1l )\|0;
347		th = ( 0x71374491 + w1h + ((tl >>> 0) < (w1l >>> 0) ? 1 : 0) )\|0;
348		tl = ( tl + hl )\|0;
349		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
350		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
351		tl = ( tl + xl )\|0;
352		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
353		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
354		tl = ( tl + xl )\|0;
355		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
356		hl = gl; hh = gh;
357		gl = fl; gh = fh;
358		fl = el; fh = eh;
359		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
360		dl = cl; dh = ch;
361		cl = bl; ch = bh;
362		bl = al; bh = ah;
363		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
364		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
365		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
366		al = ( al + xl )\|0;
367		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
368
369		// 2
370		tl = ( 0xec4d3b2f + w2l )\|0;
371		th = ( 0xb5c0fbcf + w2h + ((tl >>> 0) < (w2l >>> 0) ? 1 : 0) )\|0;
372		tl = ( tl + hl )\|0;
373		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
374		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
375		tl = ( tl + xl )\|0;
376		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
377		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
378		tl = ( tl + xl )\|0;
379		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
380		hl = gl; hh = gh;
381		gl = fl; gh = fh;
382		fl = el; fh = eh;
383		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
384		dl = cl; dh = ch;
385		cl = bl; ch = bh;
386		bl = al; bh = ah;
387		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
388		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
389		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
390		al = ( al + xl )\|0;
391		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
392
393		// 3
394		tl = ( 0x8189dbbc + w3l )\|0;
395		th = ( 0xe9b5dba5 + w3h + ((tl >>> 0) < (w3l >>> 0) ? 1 : 0) )\|0;
396		tl = ( tl + hl )\|0;
397		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
398		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
399		tl = ( tl + xl )\|0;
400		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
401		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
402		tl = ( tl + xl )\|0;
403		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
404		hl = gl; hh = gh;
405		gl = fl; gh = fh;
406		fl = el; fh = eh;
407		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
408		dl = cl; dh = ch;
409		cl = bl; ch = bh;
410		bl = al; bh = ah;
411		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
412		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
413		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
414		al = ( al + xl )\|0;
415		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
416
417		// 4
418		tl = ( 0xf348b538 + w4l )\|0;
419		th = ( 0x3956c25b + w4h + ((tl >>> 0) < (w4l >>> 0) ? 1 : 0) )\|0;
420		tl = ( tl + hl )\|0;
421		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
422		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
423		tl = ( tl + xl )\|0;
424		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
425		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
426		tl = ( tl + xl )\|0;
427		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
428		hl = gl; hh = gh;
429		gl = fl; gh = fh;
430		fl = el; fh = eh;
431		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
432		dl = cl; dh = ch;
433		cl = bl; ch = bh;
434		bl = al; bh = ah;
435		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
436		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
437		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
438		al = ( al + xl )\|0;
439		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
440
441		// 5
442		tl = ( 0xb605d019 + w5l )\|0;
443		th = ( 0x59f111f1 + w5h + ((tl >>> 0) < (w5l >>> 0) ? 1 : 0) )\|0;
444		tl = ( tl + hl )\|0;
445		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
446		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
447		tl = ( tl + xl )\|0;
448		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
449		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
450		tl = ( tl + xl )\|0;
451		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
452		hl = gl; hh = gh;
453		gl = fl; gh = fh;
454		fl = el; fh = eh;
455		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
456		dl = cl; dh = ch;
457		cl = bl; ch = bh;
458		bl = al; bh = ah;
459		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
460		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
461		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
462		al = ( al + xl )\|0;
463		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
464
465		// 6
466		tl = ( 0xaf194f9b + w6l )\|0;
467		th = ( 0x923f82a4 + w6h + ((tl >>> 0) < (w6l >>> 0) ? 1 : 0) )\|0;
468		tl = ( tl + hl )\|0;
469		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
470		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
471		tl = ( tl + xl )\|0;
472		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
473		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
474		tl = ( tl + xl )\|0;
475		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
476		hl = gl; hh = gh;
477		gl = fl; gh = fh;
478		fl = el; fh = eh;
479		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
480		dl = cl; dh = ch;
481		cl = bl; ch = bh;
482		bl = al; bh = ah;
483		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
484		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
485		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
486		al = ( al + xl )\|0;
487		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
488
489		// 7
490		tl = ( 0xda6d8118 + w7l )\|0;
491		th = ( 0xab1c5ed5 + w7h + ((tl >>> 0) < (w7l >>> 0) ? 1 : 0) )\|0;
492		tl = ( tl + hl )\|0;
493		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
494		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
495		tl = ( tl + xl )\|0;
496		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
497		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
498		tl = ( tl + xl )\|0;
499		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
500		hl = gl; hh = gh;
501		gl = fl; gh = fh;
502		fl = el; fh = eh;
503		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
504		dl = cl; dh = ch;
505		cl = bl; ch = bh;
506		bl = al; bh = ah;
507		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
508		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
509		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
510		al = ( al + xl )\|0;
511		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
512
513		// 8
514		tl = ( 0xa3030242 + w8l )\|0;
515		th = ( 0xd807aa98 + w8h + ((tl >>> 0) < (w8l >>> 0) ? 1 : 0) )\|0;
516		tl = ( tl + hl )\|0;
517		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
518		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
519		tl = ( tl + xl )\|0;
520		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
521		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
522		tl = ( tl + xl )\|0;
523		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
524		hl = gl; hh = gh;
525		gl = fl; gh = fh;
526		fl = el; fh = eh;
527		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
528		dl = cl; dh = ch;
529		cl = bl; ch = bh;
530		bl = al; bh = ah;
531		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
532		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
533		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
534		al = ( al + xl )\|0;
535		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
536
537		// 9
538		tl = ( 0x45706fbe + w9l )\|0;
539		th = ( 0x12835b01 + w9h + ((tl >>> 0) < (w9l >>> 0) ? 1 : 0) )\|0;
540		tl = ( tl + hl )\|0;
541		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
542		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
543		tl = ( tl + xl )\|0;
544		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
545		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
546		tl = ( tl + xl )\|0;
547		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
548		hl = gl; hh = gh;
549		gl = fl; gh = fh;
550		fl = el; fh = eh;
551		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
552		dl = cl; dh = ch;
553		cl = bl; ch = bh;
554		bl = al; bh = ah;
555		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
556		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
557		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
558		al = ( al + xl )\|0;
559		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
560
561		// 10
562		tl = ( 0x4ee4b28c + w10l )\|0;
563		th = ( 0x243185be + w10h + ((tl >>> 0) < (w10l >>> 0) ? 1 : 0) )\|0;
564		tl = ( tl + hl )\|0;
565		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
566		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
567		tl = ( tl + xl )\|0;
568		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
569		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
570		tl = ( tl + xl )\|0;
571		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
572		hl = gl; hh = gh;
573		gl = fl; gh = fh;
574		fl = el; fh = eh;
575		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
576		dl = cl; dh = ch;
577		cl = bl; ch = bh;
578		bl = al; bh = ah;
579		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
580		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
581		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
582		al = ( al + xl )\|0;
583		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
584
585		// 11
586		tl = ( 0xd5ffb4e2 + w11l )\|0;
587		th = ( 0x550c7dc3 + w11h + ((tl >>> 0) < (w11l >>> 0) ? 1 : 0) )\|0;
588		tl = ( tl + hl )\|0;
589		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
590		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
591		tl = ( tl + xl )\|0;
592		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
593		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
594		tl = ( tl + xl )\|0;
595		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
596		hl = gl; hh = gh;
597		gl = fl; gh = fh;
598		fl = el; fh = eh;
599		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
600		dl = cl; dh = ch;
601		cl = bl; ch = bh;
602		bl = al; bh = ah;
603		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
604		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
605		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
606		al = ( al + xl )\|0;
607		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
608
609		// 12
610		tl = ( 0xf27b896f + w12l )\|0;
611		th = ( 0x72be5d74 + w12h + ((tl >>> 0) < (w12l >>> 0) ? 1 : 0) )\|0;
612		tl = ( tl + hl )\|0;
613		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
614		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
615		tl = ( tl + xl )\|0;
616		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
617		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
618		tl = ( tl + xl )\|0;
619		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
620		hl = gl; hh = gh;
621		gl = fl; gh = fh;
622		fl = el; fh = eh;
623		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
624		dl = cl; dh = ch;
625		cl = bl; ch = bh;
626		bl = al; bh = ah;
627		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
628		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
629		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
630		al = ( al + xl )\|0;
631		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
632
633		// 13
634		tl = ( 0x3b1696b1 + w13l )\|0;
635		th = ( 0x80deb1fe + w13h + ((tl >>> 0) < (w13l >>> 0) ? 1 : 0) )\|0;
636		tl = ( tl + hl )\|0;
637		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
638		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
639		tl = ( tl + xl )\|0;
640		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
641		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
642		tl = ( tl + xl )\|0;
643		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
644		hl = gl; hh = gh;
645		gl = fl; gh = fh;
646		fl = el; fh = eh;
647		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
648		dl = cl; dh = ch;
649		cl = bl; ch = bh;
650		bl = al; bh = ah;
651		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
652		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
653		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
654		al = ( al + xl )\|0;
655		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
656
657		// 14
658		tl = ( 0x25c71235 + w14l )\|0;
659		th = ( 0x9bdc06a7 + w14h + ((tl >>> 0) < (w14l >>> 0) ? 1 : 0) )\|0;
660		tl = ( tl + hl )\|0;
661		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
662		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
663		tl = ( tl + xl )\|0;
664		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
665		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
666		tl = ( tl + xl )\|0;
667		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
668		hl = gl; hh = gh;
669		gl = fl; gh = fh;
670		fl = el; fh = eh;
671		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
672		dl = cl; dh = ch;
673		cl = bl; ch = bh;
674		bl = al; bh = ah;
675		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
676		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
677		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
678		al = ( al + xl )\|0;
679		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
680
681		// 15
682		tl = ( 0xcf692694 + w15l )\|0;
683		th = ( 0xc19bf174 + w15h + ((tl >>> 0) < (w15l >>> 0) ? 1 : 0) )\|0;
684		tl = ( tl + hl )\|0;
685		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
686		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
687		tl = ( tl + xl )\|0;
688		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
689		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
690		tl = ( tl + xl )\|0;
691		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
692		hl = gl; hh = gh;
693		gl = fl; gh = fh;
694		fl = el; fh = eh;
695		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
696		dl = cl; dh = ch;
697		cl = bl; ch = bh;
698		bl = al; bh = ah;
699		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
700		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
701		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
702		al = ( al + xl )\|0;
703		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
704
705		// 16
706		w0l = ( w0l + w9l )\|0;
707		w0h = ( w0h + w9h + ((w0l >>> 0) < (w9l >>> 0) ? 1 : 0) )\|0;
708		xl = ( ((w1l >>> 1) \| (w1h << 31)) ^ ((w1l >>> 8) \| (w1h << 24)) ^ ((w1l >>> 7) \| (w1h << 25)) )\|0;
709		w0l = ( w0l + xl)\|0;
710		w0h = ( w0h + ( ((w1h >>> 1) \| (w1l << 31)) ^ ((w1h >>> 8) \| (w1l << 24)) ^ (w1h >>> 7) ) + ((w0l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
711		xl = ( ((w14l >>> 19) \| (w14h << 13)) ^ ((w14l << 3) \| (w14h >>> 29)) ^ ((w14l >>> 6) \| (w14h << 26)) )\|0;
712		w0l = ( w0l + xl)\|0;
713		w0h = ( w0h + ( ((w14h >>> 19) \| (w14l << 13)) ^ ((w14h << 3) \| (w14l >>> 29)) ^ (w14h >>> 6) ) + ((w0l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
714		tl = ( 0x9ef14ad2 + w0l )\|0;
715		th = ( 0xe49b69c1 + w0h + ((tl >>> 0) < (w0l >>> 0) ? 1 : 0) )\|0;
716		tl = ( tl + hl )\|0;
717		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
718		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
719		tl = ( tl + xl )\|0;
720		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
721		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
722		tl = ( tl + xl )\|0;
723		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
724		hl = gl; hh = gh;
725		gl = fl; gh = fh;
726		fl = el; fh = eh;
727		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
728		dl = cl; dh = ch;
729		cl = bl; ch = bh;
730		bl = al; bh = ah;
731		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
732		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
733		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
734		al = ( al + xl )\|0;
735		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
736
737		// 17
738		w1l = ( w1l + w10l )\|0;
739		w1h = ( w1h + w10h + ((w1l >>> 0) < (w10l >>> 0) ? 1 : 0) )\|0;
740		xl = ( ((w2l >>> 1) \| (w2h << 31)) ^ ((w2l >>> 8) \| (w2h << 24)) ^ ((w2l >>> 7) \| (w2h << 25)) )\|0;
741		w1l = ( w1l + xl)\|0;
742		w1h = ( w1h + ( ((w2h >>> 1) \| (w2l << 31)) ^ ((w2h >>> 8) \| (w2l << 24)) ^ (w2h >>> 7) ) + ((w1l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
743		xl = ( ((w15l >>> 19) \| (w15h << 13)) ^ ((w15l << 3) \| (w15h >>> 29)) ^ ((w15l >>> 6) \| (w15h << 26)) )\|0;
744		w1l = ( w1l + xl)\|0;
745		w1h = ( w1h + ( ((w15h >>> 19) \| (w15l << 13)) ^ ((w15h << 3) \| (w15l >>> 29)) ^ (w15h >>> 6) ) + ((w1l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
746		tl = ( 0x384f25e3 + w1l )\|0;
747		th = ( 0xefbe4786 + w1h + ((tl >>> 0) < (w1l >>> 0) ? 1 : 0) )\|0;
748		tl = ( tl + hl )\|0;
749		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
750		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
751		tl = ( tl + xl )\|0;
752		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
753		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
754		tl = ( tl + xl )\|0;
755		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
756		hl = gl; hh = gh;
757		gl = fl; gh = fh;
758		fl = el; fh = eh;
759		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
760		dl = cl; dh = ch;
761		cl = bl; ch = bh;
762		bl = al; bh = ah;
763		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
764		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
765		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
766		al = ( al + xl )\|0;
767		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
768
769		// 18
770		w2l = ( w2l + w11l )\|0;
771		w2h = ( w2h + w11h + ((w2l >>> 0) < (w11l >>> 0) ? 1 : 0) )\|0;
772		xl = ( ((w3l >>> 1) \| (w3h << 31)) ^ ((w3l >>> 8) \| (w3h << 24)) ^ ((w3l >>> 7) \| (w3h << 25)) )\|0;
773		w2l = ( w2l + xl)\|0;
774		w2h = ( w2h + ( ((w3h >>> 1) \| (w3l << 31)) ^ ((w3h >>> 8) \| (w3l << 24)) ^ (w3h >>> 7) ) + ((w2l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
775		xl = ( ((w0l >>> 19) \| (w0h << 13)) ^ ((w0l << 3) \| (w0h >>> 29)) ^ ((w0l >>> 6) \| (w0h << 26)) )\|0;
776		w2l = ( w2l + xl)\|0;
777		w2h = ( w2h + ( ((w0h >>> 19) \| (w0l << 13)) ^ ((w0h << 3) \| (w0l >>> 29)) ^ (w0h >>> 6) ) + ((w2l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
778		tl = ( 0x8b8cd5b5 + w2l )\|0;
779		th = ( 0xfc19dc6 + w2h + ((tl >>> 0) < (w2l >>> 0) ? 1 : 0) )\|0;
780		tl = ( tl + hl )\|0;
781		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
782		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
783		tl = ( tl + xl )\|0;
784		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
785		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
786		tl = ( tl + xl )\|0;
787		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
788		hl = gl; hh = gh;
789		gl = fl; gh = fh;
790		fl = el; fh = eh;
791		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
792		dl = cl; dh = ch;
793		cl = bl; ch = bh;
794		bl = al; bh = ah;
795		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
796		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
797		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
798		al = ( al + xl )\|0;
799		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
800
801		// 19
802		w3l = ( w3l + w12l )\|0;
803		w3h = ( w3h + w12h + ((w3l >>> 0) < (w12l >>> 0) ? 1 : 0) )\|0;
804		xl = ( ((w4l >>> 1) \| (w4h << 31)) ^ ((w4l >>> 8) \| (w4h << 24)) ^ ((w4l >>> 7) \| (w4h << 25)) )\|0;
805		w3l = ( w3l + xl)\|0;
806		w3h = ( w3h + ( ((w4h >>> 1) \| (w4l << 31)) ^ ((w4h >>> 8) \| (w4l << 24)) ^ (w4h >>> 7) ) + ((w3l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
807		xl = ( ((w1l >>> 19) \| (w1h << 13)) ^ ((w1l << 3) \| (w1h >>> 29)) ^ ((w1l >>> 6) \| (w1h << 26)) )\|0;
808		w3l = ( w3l + xl)\|0;
809		w3h = ( w3h + ( ((w1h >>> 19) \| (w1l << 13)) ^ ((w1h << 3) \| (w1l >>> 29)) ^ (w1h >>> 6) ) + ((w3l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
810		tl = ( 0x77ac9c65 + w3l )\|0;
811		th = ( 0x240ca1cc + w3h + ((tl >>> 0) < (w3l >>> 0) ? 1 : 0) )\|0;
812		tl = ( tl + hl )\|0;
813		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
814		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
815		tl = ( tl + xl )\|0;
816		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
817		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
818		tl = ( tl + xl )\|0;
819		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
820		hl = gl; hh = gh;
821		gl = fl; gh = fh;
822		fl = el; fh = eh;
823		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
824		dl = cl; dh = ch;
825		cl = bl; ch = bh;
826		bl = al; bh = ah;
827		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
828		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
829		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
830		al = ( al + xl )\|0;
831		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
832
833		// 20
834		w4l = ( w4l + w13l )\|0;
835		w4h = ( w4h + w13h + ((w4l >>> 0) < (w13l >>> 0) ? 1 : 0) )\|0;
836		xl = ( ((w5l >>> 1) \| (w5h << 31)) ^ ((w5l >>> 8) \| (w5h << 24)) ^ ((w5l >>> 7) \| (w5h << 25)) )\|0;
837		w4l = ( w4l + xl)\|0;
838		w4h = ( w4h + ( ((w5h >>> 1) \| (w5l << 31)) ^ ((w5h >>> 8) \| (w5l << 24)) ^ (w5h >>> 7) ) + ((w4l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
839		xl = ( ((w2l >>> 19) \| (w2h << 13)) ^ ((w2l << 3) \| (w2h >>> 29)) ^ ((w2l >>> 6) \| (w2h << 26)) )\|0;
840		w4l = ( w4l + xl)\|0;
841		w4h = ( w4h + ( ((w2h >>> 19) \| (w2l << 13)) ^ ((w2h << 3) \| (w2l >>> 29)) ^ (w2h >>> 6) ) + ((w4l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
842		tl = ( 0x592b0275 + w4l )\|0;
843		th = ( 0x2de92c6f + w4h + ((tl >>> 0) < (w4l >>> 0) ? 1 : 0) )\|0;
844		tl = ( tl + hl )\|0;
845		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
846		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
847		tl = ( tl + xl )\|0;
848		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
849		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
850		tl = ( tl + xl )\|0;
851		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
852		hl = gl; hh = gh;
853		gl = fl; gh = fh;
854		fl = el; fh = eh;
855		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
856		dl = cl; dh = ch;
857		cl = bl; ch = bh;
858		bl = al; bh = ah;
859		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
860		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
861		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
862		al = ( al + xl )\|0;
863		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
864
865		// 21
866		w5l = ( w5l + w14l )\|0;
867		w5h = ( w5h + w14h + ((w5l >>> 0) < (w14l >>> 0) ? 1 : 0) )\|0;
868		xl = ( ((w6l >>> 1) \| (w6h << 31)) ^ ((w6l >>> 8) \| (w6h << 24)) ^ ((w6l >>> 7) \| (w6h << 25)) )\|0;
869		w5l = ( w5l + xl)\|0;
870		w5h = ( w5h + ( ((w6h >>> 1) \| (w6l << 31)) ^ ((w6h >>> 8) \| (w6l << 24)) ^ (w6h >>> 7) ) + ((w5l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
871		xl = ( ((w3l >>> 19) \| (w3h << 13)) ^ ((w3l << 3) \| (w3h >>> 29)) ^ ((w3l >>> 6) \| (w3h << 26)) )\|0;
872		w5l = ( w5l + xl)\|0;
873		w5h = ( w5h + ( ((w3h >>> 19) \| (w3l << 13)) ^ ((w3h << 3) \| (w3l >>> 29)) ^ (w3h >>> 6) ) + ((w5l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
874		tl = ( 0x6ea6e483 + w5l )\|0;
875		th = ( 0x4a7484aa + w5h + ((tl >>> 0) < (w5l >>> 0) ? 1 : 0) )\|0;
876		tl = ( tl + hl )\|0;
877		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
878		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
879		tl = ( tl + xl )\|0;
880		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
881		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
882		tl = ( tl + xl )\|0;
883		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
884		hl = gl; hh = gh;
885		gl = fl; gh = fh;
886		fl = el; fh = eh;
887		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
888		dl = cl; dh = ch;
889		cl = bl; ch = bh;
890		bl = al; bh = ah;
891		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
892		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
893		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
894		al = ( al + xl )\|0;
895		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
896
897		// 22
898		w6l = ( w6l + w15l )\|0;
899		w6h = ( w6h + w15h + ((w6l >>> 0) < (w15l >>> 0) ? 1 : 0) )\|0;
900		xl = ( ((w7l >>> 1) \| (w7h << 31)) ^ ((w7l >>> 8) \| (w7h << 24)) ^ ((w7l >>> 7) \| (w7h << 25)) )\|0;
901		w6l = ( w6l + xl)\|0;
902		w6h = ( w6h + ( ((w7h >>> 1) \| (w7l << 31)) ^ ((w7h >>> 8) \| (w7l << 24)) ^ (w7h >>> 7) ) + ((w6l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
903		xl = ( ((w4l >>> 19) \| (w4h << 13)) ^ ((w4l << 3) \| (w4h >>> 29)) ^ ((w4l >>> 6) \| (w4h << 26)) )\|0;
904		w6l = ( w6l + xl)\|0;
905		w6h = ( w6h + ( ((w4h >>> 19) \| (w4l << 13)) ^ ((w4h << 3) \| (w4l >>> 29)) ^ (w4h >>> 6) ) + ((w6l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
906		tl = ( 0xbd41fbd4 + w6l )\|0;
907		th = ( 0x5cb0a9dc + w6h + ((tl >>> 0) < (w6l >>> 0) ? 1 : 0) )\|0;
908		tl = ( tl + hl )\|0;
909		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
910		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
911		tl = ( tl + xl )\|0;
912		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
913		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
914		tl = ( tl + xl )\|0;
915		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
916		hl = gl; hh = gh;
917		gl = fl; gh = fh;
918		fl = el; fh = eh;
919		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
920		dl = cl; dh = ch;
921		cl = bl; ch = bh;
922		bl = al; bh = ah;
923		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
924		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
925		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
926		al = ( al + xl )\|0;
927		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
928
929		// 23
930		w7l = ( w7l + w0l )\|0;
931		w7h = ( w7h + w0h + ((w7l >>> 0) < (w0l >>> 0) ? 1 : 0) )\|0;
932		xl = ( ((w8l >>> 1) \| (w8h << 31)) ^ ((w8l >>> 8) \| (w8h << 24)) ^ ((w8l >>> 7) \| (w8h << 25)) )\|0;
933		w7l = ( w7l + xl)\|0;
934		w7h = ( w7h + ( ((w8h >>> 1) \| (w8l << 31)) ^ ((w8h >>> 8) \| (w8l << 24)) ^ (w8h >>> 7) ) + ((w7l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
935		xl = ( ((w5l >>> 19) \| (w5h << 13)) ^ ((w5l << 3) \| (w5h >>> 29)) ^ ((w5l >>> 6) \| (w5h << 26)) )\|0;
936		w7l = ( w7l + xl)\|0;
937		w7h = ( w7h + ( ((w5h >>> 19) \| (w5l << 13)) ^ ((w5h << 3) \| (w5l >>> 29)) ^ (w5h >>> 6) ) + ((w7l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
938		tl = ( 0x831153b5 + w7l )\|0;
939		th = ( 0x76f988da + w7h + ((tl >>> 0) < (w7l >>> 0) ? 1 : 0) )\|0;
940		tl = ( tl + hl )\|0;
941		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
942		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
943		tl = ( tl + xl )\|0;
944		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
945		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
946		tl = ( tl + xl )\|0;
947		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
948		hl = gl; hh = gh;
949		gl = fl; gh = fh;
950		fl = el; fh = eh;
951		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
952		dl = cl; dh = ch;
953		cl = bl; ch = bh;
954		bl = al; bh = ah;
955		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
956		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
957		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
958		al = ( al + xl )\|0;
959		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
960
961		// 24
962		w8l = ( w8l + w1l )\|0;
963		w8h = ( w8h + w1h + ((w8l >>> 0) < (w1l >>> 0) ? 1 : 0) )\|0;
964		xl = ( ((w9l >>> 1) \| (w9h << 31)) ^ ((w9l >>> 8) \| (w9h << 24)) ^ ((w9l >>> 7) \| (w9h << 25)) )\|0;
965		w8l = ( w8l + xl)\|0;
966		w8h = ( w8h + ( ((w9h >>> 1) \| (w9l << 31)) ^ ((w9h >>> 8) \| (w9l << 24)) ^ (w9h >>> 7) ) + ((w8l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
967		xl = ( ((w6l >>> 19) \| (w6h << 13)) ^ ((w6l << 3) \| (w6h >>> 29)) ^ ((w6l >>> 6) \| (w6h << 26)) )\|0;
968		w8l = ( w8l + xl)\|0;
969		w8h = ( w8h + ( ((w6h >>> 19) \| (w6l << 13)) ^ ((w6h << 3) \| (w6l >>> 29)) ^ (w6h >>> 6) ) + ((w8l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
970		tl = ( 0xee66dfab + w8l )\|0;
971		th = ( 0x983e5152 + w8h + ((tl >>> 0) < (w8l >>> 0) ? 1 : 0) )\|0;
972		tl = ( tl + hl )\|0;
973		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
974		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
975		tl = ( tl + xl )\|0;
976		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
977		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
978		tl = ( tl + xl )\|0;
979		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
980		hl = gl; hh = gh;
981		gl = fl; gh = fh;
982		fl = el; fh = eh;
983		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
984		dl = cl; dh = ch;
985		cl = bl; ch = bh;
986		bl = al; bh = ah;
987		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
988		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
989		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
990		al = ( al + xl )\|0;
991		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
992
993		// 25
994		w9l = ( w9l + w2l )\|0;
995		w9h = ( w9h + w2h + ((w9l >>> 0) < (w2l >>> 0) ? 1 : 0) )\|0;
996		xl = ( ((w10l >>> 1) \| (w10h << 31)) ^ ((w10l >>> 8) \| (w10h << 24)) ^ ((w10l >>> 7) \| (w10h << 25)) )\|0;
997		w9l = ( w9l + xl)\|0;
998		w9h = ( w9h + ( ((w10h >>> 1) \| (w10l << 31)) ^ ((w10h >>> 8) \| (w10l << 24)) ^ (w10h >>> 7) ) + ((w9l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
999		xl = ( ((w7l >>> 19) \| (w7h << 13)) ^ ((w7l << 3) \| (w7h >>> 29)) ^ ((w7l >>> 6) \| (w7h << 26)) )\|0;
1000		w9l = ( w9l + xl)\|0;
1001		w9h = ( w9h + ( ((w7h >>> 19) \| (w7l << 13)) ^ ((w7h << 3) \| (w7l >>> 29)) ^ (w7h >>> 6) ) + ((w9l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1002		tl = ( 0x2db43210 + w9l )\|0;
1003		th = ( 0xa831c66d + w9h + ((tl >>> 0) < (w9l >>> 0) ? 1 : 0) )\|0;
1004		tl = ( tl + hl )\|0;
1005		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1006		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1007		tl = ( tl + xl )\|0;
1008		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1009		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1010		tl = ( tl + xl )\|0;
1011		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1012		hl = gl; hh = gh;
1013		gl = fl; gh = fh;
1014		fl = el; fh = eh;
1015		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1016		dl = cl; dh = ch;
1017		cl = bl; ch = bh;
1018		bl = al; bh = ah;
1019		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1020		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1021		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1022		al = ( al + xl )\|0;
1023		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1024
1025		// 26
1026		w10l = ( w10l + w3l )\|0;
1027		w10h = ( w10h + w3h + ((w10l >>> 0) < (w3l >>> 0) ? 1 : 0) )\|0;
1028		xl = ( ((w11l >>> 1) \| (w11h << 31)) ^ ((w11l >>> 8) \| (w11h << 24)) ^ ((w11l >>> 7) \| (w11h << 25)) )\|0;
1029		w10l = ( w10l + xl)\|0;
1030		w10h = ( w10h + ( ((w11h >>> 1) \| (w11l << 31)) ^ ((w11h >>> 8) \| (w11l << 24)) ^ (w11h >>> 7) ) + ((w10l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1031		xl = ( ((w8l >>> 19) \| (w8h << 13)) ^ ((w8l << 3) \| (w8h >>> 29)) ^ ((w8l >>> 6) \| (w8h << 26)) )\|0;
1032		w10l = ( w10l + xl)\|0;
1033		w10h = ( w10h + ( ((w8h >>> 19) \| (w8l << 13)) ^ ((w8h << 3) \| (w8l >>> 29)) ^ (w8h >>> 6) ) + ((w10l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1034		tl = ( 0x98fb213f + w10l )\|0;
1035		th = ( 0xb00327c8 + w10h + ((tl >>> 0) < (w10l >>> 0) ? 1 : 0) )\|0;
1036		tl = ( tl + hl )\|0;
1037		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1038		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1039		tl = ( tl + xl )\|0;
1040		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1041		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1042		tl = ( tl + xl )\|0;
1043		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1044		hl = gl; hh = gh;
1045		gl = fl; gh = fh;
1046		fl = el; fh = eh;
1047		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1048		dl = cl; dh = ch;
1049		cl = bl; ch = bh;
1050		bl = al; bh = ah;
1051		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1052		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1053		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1054		al = ( al + xl )\|0;
1055		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1056
1057		// 27
1058		w11l = ( w11l + w4l )\|0;
1059		w11h = ( w11h + w4h + ((w11l >>> 0) < (w4l >>> 0) ? 1 : 0) )\|0;
1060		xl = ( ((w12l >>> 1) \| (w12h << 31)) ^ ((w12l >>> 8) \| (w12h << 24)) ^ ((w12l >>> 7) \| (w12h << 25)) )\|0;
1061		w11l = ( w11l + xl)\|0;
1062		w11h = ( w11h + ( ((w12h >>> 1) \| (w12l << 31)) ^ ((w12h >>> 8) \| (w12l << 24)) ^ (w12h >>> 7) ) + ((w11l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1063		xl = ( ((w9l >>> 19) \| (w9h << 13)) ^ ((w9l << 3) \| (w9h >>> 29)) ^ ((w9l >>> 6) \| (w9h << 26)) )\|0;
1064		w11l = ( w11l + xl)\|0;
1065		w11h = ( w11h + ( ((w9h >>> 19) \| (w9l << 13)) ^ ((w9h << 3) \| (w9l >>> 29)) ^ (w9h >>> 6) ) + ((w11l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1066		tl = ( 0xbeef0ee4 + w11l )\|0;
1067		th = ( 0xbf597fc7 + w11h + ((tl >>> 0) < (w11l >>> 0) ? 1 : 0) )\|0;
1068		tl = ( tl + hl )\|0;
1069		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1070		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1071		tl = ( tl + xl )\|0;
1072		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1073		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1074		tl = ( tl + xl )\|0;
1075		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1076		hl = gl; hh = gh;
1077		gl = fl; gh = fh;
1078		fl = el; fh = eh;
1079		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1080		dl = cl; dh = ch;
1081		cl = bl; ch = bh;
1082		bl = al; bh = ah;
1083		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1084		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1085		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1086		al = ( al + xl )\|0;
1087		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1088
1089		// 28
1090		w12l = ( w12l + w5l )\|0;
1091		w12h = ( w12h + w5h + ((w12l >>> 0) < (w5l >>> 0) ? 1 : 0) )\|0;
1092		xl = ( ((w13l >>> 1) \| (w13h << 31)) ^ ((w13l >>> 8) \| (w13h << 24)) ^ ((w13l >>> 7) \| (w13h << 25)) )\|0;
1093		w12l = ( w12l + xl)\|0;
1094		w12h = ( w12h + ( ((w13h >>> 1) \| (w13l << 31)) ^ ((w13h >>> 8) \| (w13l << 24)) ^ (w13h >>> 7) ) + ((w12l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1095		xl = ( ((w10l >>> 19) \| (w10h << 13)) ^ ((w10l << 3) \| (w10h >>> 29)) ^ ((w10l >>> 6) \| (w10h << 26)) )\|0;
1096		w12l = ( w12l + xl)\|0;
1097		w12h = ( w12h + ( ((w10h >>> 19) \| (w10l << 13)) ^ ((w10h << 3) \| (w10l >>> 29)) ^ (w10h >>> 6) ) + ((w12l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1098		tl = ( 0x3da88fc2 + w12l )\|0;
1099		th = ( 0xc6e00bf3 + w12h + ((tl >>> 0) < (w12l >>> 0) ? 1 : 0) )\|0;
1100		tl = ( tl + hl )\|0;
1101		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1102		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1103		tl = ( tl + xl )\|0;
1104		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1105		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1106		tl = ( tl + xl )\|0;
1107		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1108		hl = gl; hh = gh;
1109		gl = fl; gh = fh;
1110		fl = el; fh = eh;
1111		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1112		dl = cl; dh = ch;
1113		cl = bl; ch = bh;
1114		bl = al; bh = ah;
1115		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1116		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1117		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1118		al = ( al + xl )\|0;
1119		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1120
1121		// 29
1122		w13l = ( w13l + w6l )\|0;
1123		w13h = ( w13h + w6h + ((w13l >>> 0) < (w6l >>> 0) ? 1 : 0) )\|0;
1124		xl = ( ((w14l >>> 1) \| (w14h << 31)) ^ ((w14l >>> 8) \| (w14h << 24)) ^ ((w14l >>> 7) \| (w14h << 25)) )\|0;
1125		w13l = ( w13l + xl)\|0;
1126		w13h = ( w13h + ( ((w14h >>> 1) \| (w14l << 31)) ^ ((w14h >>> 8) \| (w14l << 24)) ^ (w14h >>> 7) ) + ((w13l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1127		xl = ( ((w11l >>> 19) \| (w11h << 13)) ^ ((w11l << 3) \| (w11h >>> 29)) ^ ((w11l >>> 6) \| (w11h << 26)) )\|0;
1128		w13l = ( w13l + xl)\|0;
1129		w13h = ( w13h + ( ((w11h >>> 19) \| (w11l << 13)) ^ ((w11h << 3) \| (w11l >>> 29)) ^ (w11h >>> 6) ) + ((w13l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1130		tl = ( 0x930aa725 + w13l )\|0;
1131		th = ( 0xd5a79147 + w13h + ((tl >>> 0) < (w13l >>> 0) ? 1 : 0) )\|0;
1132		tl = ( tl + hl )\|0;
1133		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1134		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1135		tl = ( tl + xl )\|0;
1136		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1137		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1138		tl = ( tl + xl )\|0;
1139		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1140		hl = gl; hh = gh;
1141		gl = fl; gh = fh;
1142		fl = el; fh = eh;
1143		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1144		dl = cl; dh = ch;
1145		cl = bl; ch = bh;
1146		bl = al; bh = ah;
1147		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1148		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1149		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1150		al = ( al + xl )\|0;
1151		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1152
1153		// 30
1154		w14l = ( w14l + w7l )\|0;
1155		w14h = ( w14h + w7h + ((w14l >>> 0) < (w7l >>> 0) ? 1 : 0) )\|0;
1156		xl = ( ((w15l >>> 1) \| (w15h << 31)) ^ ((w15l >>> 8) \| (w15h << 24)) ^ ((w15l >>> 7) \| (w15h << 25)) )\|0;
1157		w14l = ( w14l + xl)\|0;
1158		w14h = ( w14h + ( ((w15h >>> 1) \| (w15l << 31)) ^ ((w15h >>> 8) \| (w15l << 24)) ^ (w15h >>> 7) ) + ((w14l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1159		xl = ( ((w12l >>> 19) \| (w12h << 13)) ^ ((w12l << 3) \| (w12h >>> 29)) ^ ((w12l >>> 6) \| (w12h << 26)) )\|0;
1160		w14l = ( w14l + xl)\|0;
1161		w14h = ( w14h + ( ((w12h >>> 19) \| (w12l << 13)) ^ ((w12h << 3) \| (w12l >>> 29)) ^ (w12h >>> 6) ) + ((w14l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1162		tl = ( 0xe003826f + w14l )\|0;
1163		th = ( 0x6ca6351 + w14h + ((tl >>> 0) < (w14l >>> 0) ? 1 : 0) )\|0;
1164		tl = ( tl + hl )\|0;
1165		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1166		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1167		tl = ( tl + xl )\|0;
1168		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1169		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1170		tl = ( tl + xl )\|0;
1171		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1172		hl = gl; hh = gh;
1173		gl = fl; gh = fh;
1174		fl = el; fh = eh;
1175		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1176		dl = cl; dh = ch;
1177		cl = bl; ch = bh;
1178		bl = al; bh = ah;
1179		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1180		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1181		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1182		al = ( al + xl )\|0;
1183		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1184
1185		// 31
1186		w15l = ( w15l + w8l )\|0;
1187		w15h = ( w15h + w8h + ((w15l >>> 0) < (w8l >>> 0) ? 1 : 0) )\|0;
1188		xl = ( ((w0l >>> 1) \| (w0h << 31)) ^ ((w0l >>> 8) \| (w0h << 24)) ^ ((w0l >>> 7) \| (w0h << 25)) )\|0;
1189		w15l = ( w15l + xl)\|0;
1190		w15h = ( w15h + ( ((w0h >>> 1) \| (w0l << 31)) ^ ((w0h >>> 8) \| (w0l << 24)) ^ (w0h >>> 7) ) + ((w15l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1191		xl = ( ((w13l >>> 19) \| (w13h << 13)) ^ ((w13l << 3) \| (w13h >>> 29)) ^ ((w13l >>> 6) \| (w13h << 26)) )\|0;
1192		w15l = ( w15l + xl)\|0;
1193		w15h = ( w15h + ( ((w13h >>> 19) \| (w13l << 13)) ^ ((w13h << 3) \| (w13l >>> 29)) ^ (w13h >>> 6) ) + ((w15l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1194		tl = ( 0xa0e6e70 + w15l )\|0;
1195		th = ( 0x14292967 + w15h + ((tl >>> 0) < (w15l >>> 0) ? 1 : 0) )\|0;
1196		tl = ( tl + hl )\|0;
1197		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1198		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1199		tl = ( tl + xl )\|0;
1200		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1201		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1202		tl = ( tl + xl )\|0;
1203		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1204		hl = gl; hh = gh;
1205		gl = fl; gh = fh;
1206		fl = el; fh = eh;
1207		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1208		dl = cl; dh = ch;
1209		cl = bl; ch = bh;
1210		bl = al; bh = ah;
1211		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1212		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1213		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1214		al = ( al + xl )\|0;
1215		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1216
1217		// 32
1218		w0l = ( w0l + w9l )\|0;
1219		w0h = ( w0h + w9h + ((w0l >>> 0) < (w9l >>> 0) ? 1 : 0) )\|0;
1220		xl = ( ((w1l >>> 1) \| (w1h << 31)) ^ ((w1l >>> 8) \| (w1h << 24)) ^ ((w1l >>> 7) \| (w1h << 25)) )\|0;
1221		w0l = ( w0l + xl)\|0;
1222		w0h = ( w0h + ( ((w1h >>> 1) \| (w1l << 31)) ^ ((w1h >>> 8) \| (w1l << 24)) ^ (w1h >>> 7) ) + ((w0l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1223		xl = ( ((w14l >>> 19) \| (w14h << 13)) ^ ((w14l << 3) \| (w14h >>> 29)) ^ ((w14l >>> 6) \| (w14h << 26)) )\|0;
1224		w0l = ( w0l + xl)\|0;
1225		w0h = ( w0h + ( ((w14h >>> 19) \| (w14l << 13)) ^ ((w14h << 3) \| (w14l >>> 29)) ^ (w14h >>> 6) ) + ((w0l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1226		tl = ( 0x46d22ffc + w0l )\|0;
1227		th = ( 0x27b70a85 + w0h + ((tl >>> 0) < (w0l >>> 0) ? 1 : 0) )\|0;
1228		tl = ( tl + hl )\|0;
1229		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1230		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1231		tl = ( tl + xl )\|0;
1232		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1233		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1234		tl = ( tl + xl )\|0;
1235		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1236		hl = gl; hh = gh;
1237		gl = fl; gh = fh;
1238		fl = el; fh = eh;
1239		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1240		dl = cl; dh = ch;
1241		cl = bl; ch = bh;
1242		bl = al; bh = ah;
1243		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1244		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1245		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1246		al = ( al + xl )\|0;
1247		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1248
1249		// 33
1250		w1l = ( w1l + w10l )\|0;
1251		w1h = ( w1h + w10h + ((w1l >>> 0) < (w10l >>> 0) ? 1 : 0) )\|0;
1252		xl = ( ((w2l >>> 1) \| (w2h << 31)) ^ ((w2l >>> 8) \| (w2h << 24)) ^ ((w2l >>> 7) \| (w2h << 25)) )\|0;
1253		w1l = ( w1l + xl)\|0;
1254		w1h = ( w1h + ( ((w2h >>> 1) \| (w2l << 31)) ^ ((w2h >>> 8) \| (w2l << 24)) ^ (w2h >>> 7) ) + ((w1l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1255		xl = ( ((w15l >>> 19) \| (w15h << 13)) ^ ((w15l << 3) \| (w15h >>> 29)) ^ ((w15l >>> 6) \| (w15h << 26)) )\|0;
1256		w1l = ( w1l + xl)\|0;
1257		w1h = ( w1h + ( ((w15h >>> 19) \| (w15l << 13)) ^ ((w15h << 3) \| (w15l >>> 29)) ^ (w15h >>> 6) ) + ((w1l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1258		tl = ( 0x5c26c926 + w1l )\|0;
1259		th = ( 0x2e1b2138 + w1h + ((tl >>> 0) < (w1l >>> 0) ? 1 : 0) )\|0;
1260		tl = ( tl + hl )\|0;
1261		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1262		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1263		tl = ( tl + xl )\|0;
1264		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1265		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1266		tl = ( tl + xl )\|0;
1267		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1268		hl = gl; hh = gh;
1269		gl = fl; gh = fh;
1270		fl = el; fh = eh;
1271		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1272		dl = cl; dh = ch;
1273		cl = bl; ch = bh;
1274		bl = al; bh = ah;
1275		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1276		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1277		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1278		al = ( al + xl )\|0;
1279		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1280
1281		// 34
1282		w2l = ( w2l + w11l )\|0;
1283		w2h = ( w2h + w11h + ((w2l >>> 0) < (w11l >>> 0) ? 1 : 0) )\|0;
1284		xl = ( ((w3l >>> 1) \| (w3h << 31)) ^ ((w3l >>> 8) \| (w3h << 24)) ^ ((w3l >>> 7) \| (w3h << 25)) )\|0;
1285		w2l = ( w2l + xl)\|0;
1286		w2h = ( w2h + ( ((w3h >>> 1) \| (w3l << 31)) ^ ((w3h >>> 8) \| (w3l << 24)) ^ (w3h >>> 7) ) + ((w2l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1287		xl = ( ((w0l >>> 19) \| (w0h << 13)) ^ ((w0l << 3) \| (w0h >>> 29)) ^ ((w0l >>> 6) \| (w0h << 26)) )\|0;
1288		w2l = ( w2l + xl)\|0;
1289		w2h = ( w2h + ( ((w0h >>> 19) \| (w0l << 13)) ^ ((w0h << 3) \| (w0l >>> 29)) ^ (w0h >>> 6) ) + ((w2l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1290		tl = ( 0x5ac42aed + w2l )\|0;
1291		th = ( 0x4d2c6dfc + w2h + ((tl >>> 0) < (w2l >>> 0) ? 1 : 0) )\|0;
1292		tl = ( tl + hl )\|0;
1293		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1294		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1295		tl = ( tl + xl )\|0;
1296		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1297		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1298		tl = ( tl + xl )\|0;
1299		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1300		hl = gl; hh = gh;
1301		gl = fl; gh = fh;
1302		fl = el; fh = eh;
1303		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1304		dl = cl; dh = ch;
1305		cl = bl; ch = bh;
1306		bl = al; bh = ah;
1307		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1308		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1309		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1310		al = ( al + xl )\|0;
1311		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1312
1313		// 35
1314		w3l = ( w3l + w12l )\|0;
1315		w3h = ( w3h + w12h + ((w3l >>> 0) < (w12l >>> 0) ? 1 : 0) )\|0;
1316		xl = ( ((w4l >>> 1) \| (w4h << 31)) ^ ((w4l >>> 8) \| (w4h << 24)) ^ ((w4l >>> 7) \| (w4h << 25)) )\|0;
1317		w3l = ( w3l + xl)\|0;
1318		w3h = ( w3h + ( ((w4h >>> 1) \| (w4l << 31)) ^ ((w4h >>> 8) \| (w4l << 24)) ^ (w4h >>> 7) ) + ((w3l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1319		xl = ( ((w1l >>> 19) \| (w1h << 13)) ^ ((w1l << 3) \| (w1h >>> 29)) ^ ((w1l >>> 6) \| (w1h << 26)) )\|0;
1320		w3l = ( w3l + xl)\|0;
1321		w3h = ( w3h + ( ((w1h >>> 19) \| (w1l << 13)) ^ ((w1h << 3) \| (w1l >>> 29)) ^ (w1h >>> 6) ) + ((w3l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1322		tl = ( 0x9d95b3df + w3l )\|0;
1323		th = ( 0x53380d13 + w3h + ((tl >>> 0) < (w3l >>> 0) ? 1 : 0) )\|0;
1324		tl = ( tl + hl )\|0;
1325		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1326		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1327		tl = ( tl + xl )\|0;
1328		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1329		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1330		tl = ( tl + xl )\|0;
1331		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1332		hl = gl; hh = gh;
1333		gl = fl; gh = fh;
1334		fl = el; fh = eh;
1335		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1336		dl = cl; dh = ch;
1337		cl = bl; ch = bh;
1338		bl = al; bh = ah;
1339		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1340		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1341		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1342		al = ( al + xl )\|0;
1343		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1344
1345		// 36
1346		w4l = ( w4l + w13l )\|0;
1347		w4h = ( w4h + w13h + ((w4l >>> 0) < (w13l >>> 0) ? 1 : 0) )\|0;
1348		xl = ( ((w5l >>> 1) \| (w5h << 31)) ^ ((w5l >>> 8) \| (w5h << 24)) ^ ((w5l >>> 7) \| (w5h << 25)) )\|0;
1349		w4l = ( w4l + xl)\|0;
1350		w4h = ( w4h + ( ((w5h >>> 1) \| (w5l << 31)) ^ ((w5h >>> 8) \| (w5l << 24)) ^ (w5h >>> 7) ) + ((w4l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1351		xl = ( ((w2l >>> 19) \| (w2h << 13)) ^ ((w2l << 3) \| (w2h >>> 29)) ^ ((w2l >>> 6) \| (w2h << 26)) )\|0;
1352		w4l = ( w4l + xl)\|0;
1353		w4h = ( w4h + ( ((w2h >>> 19) \| (w2l << 13)) ^ ((w2h << 3) \| (w2l >>> 29)) ^ (w2h >>> 6) ) + ((w4l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1354		tl = ( 0x8baf63de + w4l )\|0;
1355		th = ( 0x650a7354 + w4h + ((tl >>> 0) < (w4l >>> 0) ? 1 : 0) )\|0;
1356		tl = ( tl + hl )\|0;
1357		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1358		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1359		tl = ( tl + xl )\|0;
1360		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1361		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1362		tl = ( tl + xl )\|0;
1363		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1364		hl = gl; hh = gh;
1365		gl = fl; gh = fh;
1366		fl = el; fh = eh;
1367		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1368		dl = cl; dh = ch;
1369		cl = bl; ch = bh;
1370		bl = al; bh = ah;
1371		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1372		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1373		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1374		al = ( al + xl )\|0;
1375		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1376
1377		// 37
1378		w5l = ( w5l + w14l )\|0;
1379		w5h = ( w5h + w14h + ((w5l >>> 0) < (w14l >>> 0) ? 1 : 0) )\|0;
1380		xl = ( ((w6l >>> 1) \| (w6h << 31)) ^ ((w6l >>> 8) \| (w6h << 24)) ^ ((w6l >>> 7) \| (w6h << 25)) )\|0;
1381		w5l = ( w5l + xl)\|0;
1382		w5h = ( w5h + ( ((w6h >>> 1) \| (w6l << 31)) ^ ((w6h >>> 8) \| (w6l << 24)) ^ (w6h >>> 7) ) + ((w5l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1383		xl = ( ((w3l >>> 19) \| (w3h << 13)) ^ ((w3l << 3) \| (w3h >>> 29)) ^ ((w3l >>> 6) \| (w3h << 26)) )\|0;
1384		w5l = ( w5l + xl)\|0;
1385		w5h = ( w5h + ( ((w3h >>> 19) \| (w3l << 13)) ^ ((w3h << 3) \| (w3l >>> 29)) ^ (w3h >>> 6) ) + ((w5l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1386		tl = ( 0x3c77b2a8 + w5l )\|0;
1387		th = ( 0x766a0abb + w5h + ((tl >>> 0) < (w5l >>> 0) ? 1 : 0) )\|0;
1388		tl = ( tl + hl )\|0;
1389		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1390		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1391		tl = ( tl + xl )\|0;
1392		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1393		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1394		tl = ( tl + xl )\|0;
1395		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1396		hl = gl; hh = gh;
1397		gl = fl; gh = fh;
1398		fl = el; fh = eh;
1399		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1400		dl = cl; dh = ch;
1401		cl = bl; ch = bh;
1402		bl = al; bh = ah;
1403		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1404		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1405		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1406		al = ( al + xl )\|0;
1407		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1408
1409		// 38
1410		w6l = ( w6l + w15l )\|0;
1411		w6h = ( w6h + w15h + ((w6l >>> 0) < (w15l >>> 0) ? 1 : 0) )\|0;
1412		xl = ( ((w7l >>> 1) \| (w7h << 31)) ^ ((w7l >>> 8) \| (w7h << 24)) ^ ((w7l >>> 7) \| (w7h << 25)) )\|0;
1413		w6l = ( w6l + xl)\|0;
1414		w6h = ( w6h + ( ((w7h >>> 1) \| (w7l << 31)) ^ ((w7h >>> 8) \| (w7l << 24)) ^ (w7h >>> 7) ) + ((w6l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1415		xl = ( ((w4l >>> 19) \| (w4h << 13)) ^ ((w4l << 3) \| (w4h >>> 29)) ^ ((w4l >>> 6) \| (w4h << 26)) )\|0;
1416		w6l = ( w6l + xl)\|0;
1417		w6h = ( w6h + ( ((w4h >>> 19) \| (w4l << 13)) ^ ((w4h << 3) \| (w4l >>> 29)) ^ (w4h >>> 6) ) + ((w6l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1418		tl = ( 0x47edaee6 + w6l )\|0;
1419		th = ( 0x81c2c92e + w6h + ((tl >>> 0) < (w6l >>> 0) ? 1 : 0) )\|0;
1420		tl = ( tl + hl )\|0;
1421		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1422		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1423		tl = ( tl + xl )\|0;
1424		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1425		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1426		tl = ( tl + xl )\|0;
1427		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1428		hl = gl; hh = gh;
1429		gl = fl; gh = fh;
1430		fl = el; fh = eh;
1431		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1432		dl = cl; dh = ch;
1433		cl = bl; ch = bh;
1434		bl = al; bh = ah;
1435		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1436		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1437		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1438		al = ( al + xl )\|0;
1439		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1440
1441		// 39
1442		w7l = ( w7l + w0l )\|0;
1443		w7h = ( w7h + w0h + ((w7l >>> 0) < (w0l >>> 0) ? 1 : 0) )\|0;
1444		xl = ( ((w8l >>> 1) \| (w8h << 31)) ^ ((w8l >>> 8) \| (w8h << 24)) ^ ((w8l >>> 7) \| (w8h << 25)) )\|0;
1445		w7l = ( w7l + xl)\|0;
1446		w7h = ( w7h + ( ((w8h >>> 1) \| (w8l << 31)) ^ ((w8h >>> 8) \| (w8l << 24)) ^ (w8h >>> 7) ) + ((w7l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1447		xl = ( ((w5l >>> 19) \| (w5h << 13)) ^ ((w5l << 3) \| (w5h >>> 29)) ^ ((w5l >>> 6) \| (w5h << 26)) )\|0;
1448		w7l = ( w7l + xl)\|0;
1449		w7h = ( w7h + ( ((w5h >>> 19) \| (w5l << 13)) ^ ((w5h << 3) \| (w5l >>> 29)) ^ (w5h >>> 6) ) + ((w7l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1450		tl = ( 0x1482353b + w7l )\|0;
1451		th = ( 0x92722c85 + w7h + ((tl >>> 0) < (w7l >>> 0) ? 1 : 0) )\|0;
1452		tl = ( tl + hl )\|0;
1453		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1454		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1455		tl = ( tl + xl )\|0;
1456		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1457		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1458		tl = ( tl + xl )\|0;
1459		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1460		hl = gl; hh = gh;
1461		gl = fl; gh = fh;
1462		fl = el; fh = eh;
1463		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1464		dl = cl; dh = ch;
1465		cl = bl; ch = bh;
1466		bl = al; bh = ah;
1467		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1468		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1469		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1470		al = ( al + xl )\|0;
1471		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1472
1473		// 40
1474		w8l = ( w8l + w1l )\|0;
1475		w8h = ( w8h + w1h + ((w8l >>> 0) < (w1l >>> 0) ? 1 : 0) )\|0;
1476		xl = ( ((w9l >>> 1) \| (w9h << 31)) ^ ((w9l >>> 8) \| (w9h << 24)) ^ ((w9l >>> 7) \| (w9h << 25)) )\|0;
1477		w8l = ( w8l + xl)\|0;
1478		w8h = ( w8h + ( ((w9h >>> 1) \| (w9l << 31)) ^ ((w9h >>> 8) \| (w9l << 24)) ^ (w9h >>> 7) ) + ((w8l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1479		xl = ( ((w6l >>> 19) \| (w6h << 13)) ^ ((w6l << 3) \| (w6h >>> 29)) ^ ((w6l >>> 6) \| (w6h << 26)) )\|0;
1480		w8l = ( w8l + xl)\|0;
1481		w8h = ( w8h + ( ((w6h >>> 19) \| (w6l << 13)) ^ ((w6h << 3) \| (w6l >>> 29)) ^ (w6h >>> 6) ) + ((w8l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1482		tl = ( 0x4cf10364 + w8l )\|0;
1483		th = ( 0xa2bfe8a1 + w8h + ((tl >>> 0) < (w8l >>> 0) ? 1 : 0) )\|0;
1484		tl = ( tl + hl )\|0;
1485		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1486		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1487		tl = ( tl + xl )\|0;
1488		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1489		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1490		tl = ( tl + xl )\|0;
1491		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1492		hl = gl; hh = gh;
1493		gl = fl; gh = fh;
1494		fl = el; fh = eh;
1495		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1496		dl = cl; dh = ch;
1497		cl = bl; ch = bh;
1498		bl = al; bh = ah;
1499		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1500		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1501		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1502		al = ( al + xl )\|0;
1503		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1504
1505		// 41
1506		w9l = ( w9l + w2l )\|0;
1507		w9h = ( w9h + w2h + ((w9l >>> 0) < (w2l >>> 0) ? 1 : 0) )\|0;
1508		xl = ( ((w10l >>> 1) \| (w10h << 31)) ^ ((w10l >>> 8) \| (w10h << 24)) ^ ((w10l >>> 7) \| (w10h << 25)) )\|0;
1509		w9l = ( w9l + xl)\|0;
1510		w9h = ( w9h + ( ((w10h >>> 1) \| (w10l << 31)) ^ ((w10h >>> 8) \| (w10l << 24)) ^ (w10h >>> 7) ) + ((w9l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1511		xl = ( ((w7l >>> 19) \| (w7h << 13)) ^ ((w7l << 3) \| (w7h >>> 29)) ^ ((w7l >>> 6) \| (w7h << 26)) )\|0;
1512		w9l = ( w9l + xl)\|0;
1513		w9h = ( w9h + ( ((w7h >>> 19) \| (w7l << 13)) ^ ((w7h << 3) \| (w7l >>> 29)) ^ (w7h >>> 6) ) + ((w9l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1514		tl = ( 0xbc423001 + w9l )\|0;
1515		th = ( 0xa81a664b + w9h + ((tl >>> 0) < (w9l >>> 0) ? 1 : 0) )\|0;
1516		tl = ( tl + hl )\|0;
1517		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1518		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1519		tl = ( tl + xl )\|0;
1520		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1521		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1522		tl = ( tl + xl )\|0;
1523		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1524		hl = gl; hh = gh;
1525		gl = fl; gh = fh;
1526		fl = el; fh = eh;
1527		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1528		dl = cl; dh = ch;
1529		cl = bl; ch = bh;
1530		bl = al; bh = ah;
1531		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1532		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1533		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1534		al = ( al + xl )\|0;
1535		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1536
1537		// 42
1538		w10l = ( w10l + w3l )\|0;
1539		w10h = ( w10h + w3h + ((w10l >>> 0) < (w3l >>> 0) ? 1 : 0) )\|0;
1540		xl = ( ((w11l >>> 1) \| (w11h << 31)) ^ ((w11l >>> 8) \| (w11h << 24)) ^ ((w11l >>> 7) \| (w11h << 25)) )\|0;
1541		w10l = ( w10l + xl)\|0;
1542		w10h = ( w10h + ( ((w11h >>> 1) \| (w11l << 31)) ^ ((w11h >>> 8) \| (w11l << 24)) ^ (w11h >>> 7) ) + ((w10l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1543		xl = ( ((w8l >>> 19) \| (w8h << 13)) ^ ((w8l << 3) \| (w8h >>> 29)) ^ ((w8l >>> 6) \| (w8h << 26)) )\|0;
1544		w10l = ( w10l + xl)\|0;
1545		w10h = ( w10h + ( ((w8h >>> 19) \| (w8l << 13)) ^ ((w8h << 3) \| (w8l >>> 29)) ^ (w8h >>> 6) ) + ((w10l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1546		tl = ( 0xd0f89791 + w10l )\|0;
1547		th = ( 0xc24b8b70 + w10h + ((tl >>> 0) < (w10l >>> 0) ? 1 : 0) )\|0;
1548		tl = ( tl + hl )\|0;
1549		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1550		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1551		tl = ( tl + xl )\|0;
1552		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1553		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1554		tl = ( tl + xl )\|0;
1555		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1556		hl = gl; hh = gh;
1557		gl = fl; gh = fh;
1558		fl = el; fh = eh;
1559		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1560		dl = cl; dh = ch;
1561		cl = bl; ch = bh;
1562		bl = al; bh = ah;
1563		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1564		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1565		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1566		al = ( al + xl )\|0;
1567		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1568
1569		// 43
1570		w11l = ( w11l + w4l )\|0;
1571		w11h = ( w11h + w4h + ((w11l >>> 0) < (w4l >>> 0) ? 1 : 0) )\|0;
1572		xl = ( ((w12l >>> 1) \| (w12h << 31)) ^ ((w12l >>> 8) \| (w12h << 24)) ^ ((w12l >>> 7) \| (w12h << 25)) )\|0;
1573		w11l = ( w11l + xl)\|0;
1574		w11h = ( w11h + ( ((w12h >>> 1) \| (w12l << 31)) ^ ((w12h >>> 8) \| (w12l << 24)) ^ (w12h >>> 7) ) + ((w11l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1575		xl = ( ((w9l >>> 19) \| (w9h << 13)) ^ ((w9l << 3) \| (w9h >>> 29)) ^ ((w9l >>> 6) \| (w9h << 26)) )\|0;
1576		w11l = ( w11l + xl)\|0;
1577		w11h = ( w11h + ( ((w9h >>> 19) \| (w9l << 13)) ^ ((w9h << 3) \| (w9l >>> 29)) ^ (w9h >>> 6) ) + ((w11l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1578		tl = ( 0x654be30 + w11l )\|0;
1579		th = ( 0xc76c51a3 + w11h + ((tl >>> 0) < (w11l >>> 0) ? 1 : 0) )\|0;
1580		tl = ( tl + hl )\|0;
1581		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1582		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1583		tl = ( tl + xl )\|0;
1584		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1585		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1586		tl = ( tl + xl )\|0;
1587		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1588		hl = gl; hh = gh;
1589		gl = fl; gh = fh;
1590		fl = el; fh = eh;
1591		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1592		dl = cl; dh = ch;
1593		cl = bl; ch = bh;
1594		bl = al; bh = ah;
1595		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1596		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1597		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1598		al = ( al + xl )\|0;
1599		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1600
1601		// 44
1602		w12l = ( w12l + w5l )\|0;
1603		w12h = ( w12h + w5h + ((w12l >>> 0) < (w5l >>> 0) ? 1 : 0) )\|0;
1604		xl = ( ((w13l >>> 1) \| (w13h << 31)) ^ ((w13l >>> 8) \| (w13h << 24)) ^ ((w13l >>> 7) \| (w13h << 25)) )\|0;
1605		w12l = ( w12l + xl)\|0;
1606		w12h = ( w12h + ( ((w13h >>> 1) \| (w13l << 31)) ^ ((w13h >>> 8) \| (w13l << 24)) ^ (w13h >>> 7) ) + ((w12l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1607		xl = ( ((w10l >>> 19) \| (w10h << 13)) ^ ((w10l << 3) \| (w10h >>> 29)) ^ ((w10l >>> 6) \| (w10h << 26)) )\|0;
1608		w12l = ( w12l + xl)\|0;
1609		w12h = ( w12h + ( ((w10h >>> 19) \| (w10l << 13)) ^ ((w10h << 3) \| (w10l >>> 29)) ^ (w10h >>> 6) ) + ((w12l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1610		tl = ( 0xd6ef5218 + w12l )\|0;
1611		th = ( 0xd192e819 + w12h + ((tl >>> 0) < (w12l >>> 0) ? 1 : 0) )\|0;
1612		tl = ( tl + hl )\|0;
1613		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1614		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1615		tl = ( tl + xl )\|0;
1616		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1617		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1618		tl = ( tl + xl )\|0;
1619		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1620		hl = gl; hh = gh;
1621		gl = fl; gh = fh;
1622		fl = el; fh = eh;
1623		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1624		dl = cl; dh = ch;
1625		cl = bl; ch = bh;
1626		bl = al; bh = ah;
1627		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1628		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1629		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1630		al = ( al + xl )\|0;
1631		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1632
1633		// 45
1634		w13l = ( w13l + w6l )\|0;
1635		w13h = ( w13h + w6h + ((w13l >>> 0) < (w6l >>> 0) ? 1 : 0) )\|0;
1636		xl = ( ((w14l >>> 1) \| (w14h << 31)) ^ ((w14l >>> 8) \| (w14h << 24)) ^ ((w14l >>> 7) \| (w14h << 25)) )\|0;
1637		w13l = ( w13l + xl)\|0;
1638		w13h = ( w13h + ( ((w14h >>> 1) \| (w14l << 31)) ^ ((w14h >>> 8) \| (w14l << 24)) ^ (w14h >>> 7) ) + ((w13l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1639		xl = ( ((w11l >>> 19) \| (w11h << 13)) ^ ((w11l << 3) \| (w11h >>> 29)) ^ ((w11l >>> 6) \| (w11h << 26)) )\|0;
1640		w13l = ( w13l + xl)\|0;
1641		w13h = ( w13h + ( ((w11h >>> 19) \| (w11l << 13)) ^ ((w11h << 3) \| (w11l >>> 29)) ^ (w11h >>> 6) ) + ((w13l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1642		tl = ( 0x5565a910 + w13l )\|0;
1643		th = ( 0xd6990624 + w13h + ((tl >>> 0) < (w13l >>> 0) ? 1 : 0) )\|0;
1644		tl = ( tl + hl )\|0;
1645		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1646		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1647		tl = ( tl + xl )\|0;
1648		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1649		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1650		tl = ( tl + xl )\|0;
1651		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1652		hl = gl; hh = gh;
1653		gl = fl; gh = fh;
1654		fl = el; fh = eh;
1655		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1656		dl = cl; dh = ch;
1657		cl = bl; ch = bh;
1658		bl = al; bh = ah;
1659		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1660		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1661		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1662		al = ( al + xl )\|0;
1663		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1664
1665		// 46
1666		w14l = ( w14l + w7l )\|0;
1667		w14h = ( w14h + w7h + ((w14l >>> 0) < (w7l >>> 0) ? 1 : 0) )\|0;
1668		xl = ( ((w15l >>> 1) \| (w15h << 31)) ^ ((w15l >>> 8) \| (w15h << 24)) ^ ((w15l >>> 7) \| (w15h << 25)) )\|0;
1669		w14l = ( w14l + xl)\|0;
1670		w14h = ( w14h + ( ((w15h >>> 1) \| (w15l << 31)) ^ ((w15h >>> 8) \| (w15l << 24)) ^ (w15h >>> 7) ) + ((w14l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1671		xl = ( ((w12l >>> 19) \| (w12h << 13)) ^ ((w12l << 3) \| (w12h >>> 29)) ^ ((w12l >>> 6) \| (w12h << 26)) )\|0;
1672		w14l = ( w14l + xl)\|0;
1673		w14h = ( w14h + ( ((w12h >>> 19) \| (w12l << 13)) ^ ((w12h << 3) \| (w12l >>> 29)) ^ (w12h >>> 6) ) + ((w14l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1674		tl = ( 0x5771202a + w14l )\|0;
1675		th = ( 0xf40e3585 + w14h + ((tl >>> 0) < (w14l >>> 0) ? 1 : 0) )\|0;
1676		tl = ( tl + hl )\|0;
1677		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1678		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1679		tl = ( tl + xl )\|0;
1680		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1681		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1682		tl = ( tl + xl )\|0;
1683		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1684		hl = gl; hh = gh;
1685		gl = fl; gh = fh;
1686		fl = el; fh = eh;
1687		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1688		dl = cl; dh = ch;
1689		cl = bl; ch = bh;
1690		bl = al; bh = ah;
1691		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1692		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1693		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1694		al = ( al + xl )\|0;
1695		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1696
1697		// 47
1698		w15l = ( w15l + w8l )\|0;
1699		w15h = ( w15h + w8h + ((w15l >>> 0) < (w8l >>> 0) ? 1 : 0) )\|0;
1700		xl = ( ((w0l >>> 1) \| (w0h << 31)) ^ ((w0l >>> 8) \| (w0h << 24)) ^ ((w0l >>> 7) \| (w0h << 25)) )\|0;
1701		w15l = ( w15l + xl)\|0;
1702		w15h = ( w15h + ( ((w0h >>> 1) \| (w0l << 31)) ^ ((w0h >>> 8) \| (w0l << 24)) ^ (w0h >>> 7) ) + ((w15l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1703		xl = ( ((w13l >>> 19) \| (w13h << 13)) ^ ((w13l << 3) \| (w13h >>> 29)) ^ ((w13l >>> 6) \| (w13h << 26)) )\|0;
1704		w15l = ( w15l + xl)\|0;
1705		w15h = ( w15h + ( ((w13h >>> 19) \| (w13l << 13)) ^ ((w13h << 3) \| (w13l >>> 29)) ^ (w13h >>> 6) ) + ((w15l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1706		tl = ( 0x32bbd1b8 + w15l )\|0;
1707		th = ( 0x106aa070 + w15h + ((tl >>> 0) < (w15l >>> 0) ? 1 : 0) )\|0;
1708		tl = ( tl + hl )\|0;
1709		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1710		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1711		tl = ( tl + xl )\|0;
1712		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1713		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1714		tl = ( tl + xl )\|0;
1715		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1716		hl = gl; hh = gh;
1717		gl = fl; gh = fh;
1718		fl = el; fh = eh;
1719		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1720		dl = cl; dh = ch;
1721		cl = bl; ch = bh;
1722		bl = al; bh = ah;
1723		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1724		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1725		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1726		al = ( al + xl )\|0;
1727		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1728
1729		// 48
1730		w0l = ( w0l + w9l )\|0;
1731		w0h = ( w0h + w9h + ((w0l >>> 0) < (w9l >>> 0) ? 1 : 0) )\|0;
1732		xl = ( ((w1l >>> 1) \| (w1h << 31)) ^ ((w1l >>> 8) \| (w1h << 24)) ^ ((w1l >>> 7) \| (w1h << 25)) )\|0;
1733		w0l = ( w0l + xl)\|0;
1734		w0h = ( w0h + ( ((w1h >>> 1) \| (w1l << 31)) ^ ((w1h >>> 8) \| (w1l << 24)) ^ (w1h >>> 7) ) + ((w0l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1735		xl = ( ((w14l >>> 19) \| (w14h << 13)) ^ ((w14l << 3) \| (w14h >>> 29)) ^ ((w14l >>> 6) \| (w14h << 26)) )\|0;
1736		w0l = ( w0l + xl)\|0;
1737		w0h = ( w0h + ( ((w14h >>> 19) \| (w14l << 13)) ^ ((w14h << 3) \| (w14l >>> 29)) ^ (w14h >>> 6) ) + ((w0l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1738		tl = ( 0xb8d2d0c8 + w0l )\|0;
1739		th = ( 0x19a4c116 + w0h + ((tl >>> 0) < (w0l >>> 0) ? 1 : 0) )\|0;
1740		tl = ( tl + hl )\|0;
1741		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1742		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1743		tl = ( tl + xl )\|0;
1744		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1745		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1746		tl = ( tl + xl )\|0;
1747		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1748		hl = gl; hh = gh;
1749		gl = fl; gh = fh;
1750		fl = el; fh = eh;
1751		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1752		dl = cl; dh = ch;
1753		cl = bl; ch = bh;
1754		bl = al; bh = ah;
1755		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1756		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1757		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1758		al = ( al + xl )\|0;
1759		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1760
1761		// 49
1762		w1l = ( w1l + w10l )\|0;
1763		w1h = ( w1h + w10h + ((w1l >>> 0) < (w10l >>> 0) ? 1 : 0) )\|0;
1764		xl = ( ((w2l >>> 1) \| (w2h << 31)) ^ ((w2l >>> 8) \| (w2h << 24)) ^ ((w2l >>> 7) \| (w2h << 25)) )\|0;
1765		w1l = ( w1l + xl)\|0;
1766		w1h = ( w1h + ( ((w2h >>> 1) \| (w2l << 31)) ^ ((w2h >>> 8) \| (w2l << 24)) ^ (w2h >>> 7) ) + ((w1l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1767		xl = ( ((w15l >>> 19) \| (w15h << 13)) ^ ((w15l << 3) \| (w15h >>> 29)) ^ ((w15l >>> 6) \| (w15h << 26)) )\|0;
1768		w1l = ( w1l + xl)\|0;
1769		w1h = ( w1h + ( ((w15h >>> 19) \| (w15l << 13)) ^ ((w15h << 3) \| (w15l >>> 29)) ^ (w15h >>> 6) ) + ((w1l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1770		tl = ( 0x5141ab53 + w1l )\|0;
1771		th = ( 0x1e376c08 + w1h + ((tl >>> 0) < (w1l >>> 0) ? 1 : 0) )\|0;
1772		tl = ( tl + hl )\|0;
1773		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1774		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1775		tl = ( tl + xl )\|0;
1776		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1777		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1778		tl = ( tl + xl )\|0;
1779		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1780		hl = gl; hh = gh;
1781		gl = fl; gh = fh;
1782		fl = el; fh = eh;
1783		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1784		dl = cl; dh = ch;
1785		cl = bl; ch = bh;
1786		bl = al; bh = ah;
1787		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1788		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1789		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1790		al = ( al + xl )\|0;
1791		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1792
1793		// 50
1794		w2l = ( w2l + w11l )\|0;
1795		w2h = ( w2h + w11h + ((w2l >>> 0) < (w11l >>> 0) ? 1 : 0) )\|0;
1796		xl = ( ((w3l >>> 1) \| (w3h << 31)) ^ ((w3l >>> 8) \| (w3h << 24)) ^ ((w3l >>> 7) \| (w3h << 25)) )\|0;
1797		w2l = ( w2l + xl)\|0;
1798		w2h = ( w2h + ( ((w3h >>> 1) \| (w3l << 31)) ^ ((w3h >>> 8) \| (w3l << 24)) ^ (w3h >>> 7) ) + ((w2l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1799		xl = ( ((w0l >>> 19) \| (w0h << 13)) ^ ((w0l << 3) \| (w0h >>> 29)) ^ ((w0l >>> 6) \| (w0h << 26)) )\|0;
1800		w2l = ( w2l + xl)\|0;
1801		w2h = ( w2h + ( ((w0h >>> 19) \| (w0l << 13)) ^ ((w0h << 3) \| (w0l >>> 29)) ^ (w0h >>> 6) ) + ((w2l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1802		tl = ( 0xdf8eeb99 + w2l )\|0;
1803		th = ( 0x2748774c + w2h + ((tl >>> 0) < (w2l >>> 0) ? 1 : 0) )\|0;
1804		tl = ( tl + hl )\|0;
1805		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1806		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1807		tl = ( tl + xl )\|0;
1808		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1809		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1810		tl = ( tl + xl )\|0;
1811		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1812		hl = gl; hh = gh;
1813		gl = fl; gh = fh;
1814		fl = el; fh = eh;
1815		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1816		dl = cl; dh = ch;
1817		cl = bl; ch = bh;
1818		bl = al; bh = ah;
1819		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1820		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1821		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1822		al = ( al + xl )\|0;
1823		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1824
1825		// 51
1826		w3l = ( w3l + w12l )\|0;
1827		w3h = ( w3h + w12h + ((w3l >>> 0) < (w12l >>> 0) ? 1 : 0) )\|0;
1828		xl = ( ((w4l >>> 1) \| (w4h << 31)) ^ ((w4l >>> 8) \| (w4h << 24)) ^ ((w4l >>> 7) \| (w4h << 25)) )\|0;
1829		w3l = ( w3l + xl)\|0;
1830		w3h = ( w3h + ( ((w4h >>> 1) \| (w4l << 31)) ^ ((w4h >>> 8) \| (w4l << 24)) ^ (w4h >>> 7) ) + ((w3l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1831		xl = ( ((w1l >>> 19) \| (w1h << 13)) ^ ((w1l << 3) \| (w1h >>> 29)) ^ ((w1l >>> 6) \| (w1h << 26)) )\|0;
1832		w3l = ( w3l + xl)\|0;
1833		w3h = ( w3h + ( ((w1h >>> 19) \| (w1l << 13)) ^ ((w1h << 3) \| (w1l >>> 29)) ^ (w1h >>> 6) ) + ((w3l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1834		tl = ( 0xe19b48a8 + w3l )\|0;
1835		th = ( 0x34b0bcb5 + w3h + ((tl >>> 0) < (w3l >>> 0) ? 1 : 0) )\|0;
1836		tl = ( tl + hl )\|0;
1837		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1838		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1839		tl = ( tl + xl )\|0;
1840		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1841		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1842		tl = ( tl + xl )\|0;
1843		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1844		hl = gl; hh = gh;
1845		gl = fl; gh = fh;
1846		fl = el; fh = eh;
1847		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1848		dl = cl; dh = ch;
1849		cl = bl; ch = bh;
1850		bl = al; bh = ah;
1851		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1852		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1853		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1854		al = ( al + xl )\|0;
1855		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1856
1857		// 52
1858		w4l = ( w4l + w13l )\|0;
1859		w4h = ( w4h + w13h + ((w4l >>> 0) < (w13l >>> 0) ? 1 : 0) )\|0;
1860		xl = ( ((w5l >>> 1) \| (w5h << 31)) ^ ((w5l >>> 8) \| (w5h << 24)) ^ ((w5l >>> 7) \| (w5h << 25)) )\|0;
1861		w4l = ( w4l + xl)\|0;
1862		w4h = ( w4h + ( ((w5h >>> 1) \| (w5l << 31)) ^ ((w5h >>> 8) \| (w5l << 24)) ^ (w5h >>> 7) ) + ((w4l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1863		xl = ( ((w2l >>> 19) \| (w2h << 13)) ^ ((w2l << 3) \| (w2h >>> 29)) ^ ((w2l >>> 6) \| (w2h << 26)) )\|0;
1864		w4l = ( w4l + xl)\|0;
1865		w4h = ( w4h + ( ((w2h >>> 19) \| (w2l << 13)) ^ ((w2h << 3) \| (w2l >>> 29)) ^ (w2h >>> 6) ) + ((w4l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1866		tl = ( 0xc5c95a63 + w4l )\|0;
1867		th = ( 0x391c0cb3 + w4h + ((tl >>> 0) < (w4l >>> 0) ? 1 : 0) )\|0;
1868		tl = ( tl + hl )\|0;
1869		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1870		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1871		tl = ( tl + xl )\|0;
1872		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1873		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1874		tl = ( tl + xl )\|0;
1875		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1876		hl = gl; hh = gh;
1877		gl = fl; gh = fh;
1878		fl = el; fh = eh;
1879		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1880		dl = cl; dh = ch;
1881		cl = bl; ch = bh;
1882		bl = al; bh = ah;
1883		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1884		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1885		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1886		al = ( al + xl )\|0;
1887		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1888
1889		// 53
1890		w5l = ( w5l + w14l )\|0;
1891		w5h = ( w5h + w14h + ((w5l >>> 0) < (w14l >>> 0) ? 1 : 0) )\|0;
1892		xl = ( ((w6l >>> 1) \| (w6h << 31)) ^ ((w6l >>> 8) \| (w6h << 24)) ^ ((w6l >>> 7) \| (w6h << 25)) )\|0;
1893		w5l = ( w5l + xl)\|0;
1894		w5h = ( w5h + ( ((w6h >>> 1) \| (w6l << 31)) ^ ((w6h >>> 8) \| (w6l << 24)) ^ (w6h >>> 7) ) + ((w5l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1895		xl = ( ((w3l >>> 19) \| (w3h << 13)) ^ ((w3l << 3) \| (w3h >>> 29)) ^ ((w3l >>> 6) \| (w3h << 26)) )\|0;
1896		w5l = ( w5l + xl)\|0;
1897		w5h = ( w5h + ( ((w3h >>> 19) \| (w3l << 13)) ^ ((w3h << 3) \| (w3l >>> 29)) ^ (w3h >>> 6) ) + ((w5l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1898		tl = ( 0xe3418acb + w5l )\|0;
1899		th = ( 0x4ed8aa4a + w5h + ((tl >>> 0) < (w5l >>> 0) ? 1 : 0) )\|0;
1900		tl = ( tl + hl )\|0;
1901		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1902		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1903		tl = ( tl + xl )\|0;
1904		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1905		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1906		tl = ( tl + xl )\|0;
1907		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1908		hl = gl; hh = gh;
1909		gl = fl; gh = fh;
1910		fl = el; fh = eh;
1911		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1912		dl = cl; dh = ch;
1913		cl = bl; ch = bh;
1914		bl = al; bh = ah;
1915		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1916		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1917		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1918		al = ( al + xl )\|0;
1919		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1920
1921		// 54
1922		w6l = ( w6l + w15l )\|0;
1923		w6h = ( w6h + w15h + ((w6l >>> 0) < (w15l >>> 0) ? 1 : 0) )\|0;
1924		xl = ( ((w7l >>> 1) \| (w7h << 31)) ^ ((w7l >>> 8) \| (w7h << 24)) ^ ((w7l >>> 7) \| (w7h << 25)) )\|0;
1925		w6l = ( w6l + xl)\|0;
1926		w6h = ( w6h + ( ((w7h >>> 1) \| (w7l << 31)) ^ ((w7h >>> 8) \| (w7l << 24)) ^ (w7h >>> 7) ) + ((w6l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1927		xl = ( ((w4l >>> 19) \| (w4h << 13)) ^ ((w4l << 3) \| (w4h >>> 29)) ^ ((w4l >>> 6) \| (w4h << 26)) )\|0;
1928		w6l = ( w6l + xl)\|0;
1929		w6h = ( w6h + ( ((w4h >>> 19) \| (w4l << 13)) ^ ((w4h << 3) \| (w4l >>> 29)) ^ (w4h >>> 6) ) + ((w6l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1930		tl = ( 0x7763e373 + w6l )\|0;
1931		th = ( 0x5b9cca4f + w6h + ((tl >>> 0) < (w6l >>> 0) ? 1 : 0) )\|0;
1932		tl = ( tl + hl )\|0;
1933		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1934		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1935		tl = ( tl + xl )\|0;
1936		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1937		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1938		tl = ( tl + xl )\|0;
1939		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1940		hl = gl; hh = gh;
1941		gl = fl; gh = fh;
1942		fl = el; fh = eh;
1943		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1944		dl = cl; dh = ch;
1945		cl = bl; ch = bh;
1946		bl = al; bh = ah;
1947		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1948		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1949		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1950		al = ( al + xl )\|0;
1951		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1952
1953		// 55
1954		w7l = ( w7l + w0l )\|0;
1955		w7h = ( w7h + w0h + ((w7l >>> 0) < (w0l >>> 0) ? 1 : 0) )\|0;
1956		xl = ( ((w8l >>> 1) \| (w8h << 31)) ^ ((w8l >>> 8) \| (w8h << 24)) ^ ((w8l >>> 7) \| (w8h << 25)) )\|0;
1957		w7l = ( w7l + xl)\|0;
1958		w7h = ( w7h + ( ((w8h >>> 1) \| (w8l << 31)) ^ ((w8h >>> 8) \| (w8l << 24)) ^ (w8h >>> 7) ) + ((w7l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1959		xl = ( ((w5l >>> 19) \| (w5h << 13)) ^ ((w5l << 3) \| (w5h >>> 29)) ^ ((w5l >>> 6) \| (w5h << 26)) )\|0;
1960		w7l = ( w7l + xl)\|0;
1961		w7h = ( w7h + ( ((w5h >>> 19) \| (w5l << 13)) ^ ((w5h << 3) \| (w5l >>> 29)) ^ (w5h >>> 6) ) + ((w7l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1962		tl = ( 0xd6b2b8a3 + w7l )\|0;
1963		th = ( 0x682e6ff3 + w7h + ((tl >>> 0) < (w7l >>> 0) ? 1 : 0) )\|0;
1964		tl = ( tl + hl )\|0;
1965		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1966		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1967		tl = ( tl + xl )\|0;
1968		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1969		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
1970		tl = ( tl + xl )\|0;
1971		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1972		hl = gl; hh = gh;
1973		gl = fl; gh = fh;
1974		fl = el; fh = eh;
1975		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
1976		dl = cl; dh = ch;
1977		cl = bl; ch = bh;
1978		bl = al; bh = ah;
1979		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
1980		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
1981		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
1982		al = ( al + xl )\|0;
1983		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1984
1985		// 56
1986		w8l = ( w8l + w1l )\|0;
1987		w8h = ( w8h + w1h + ((w8l >>> 0) < (w1l >>> 0) ? 1 : 0) )\|0;
1988		xl = ( ((w9l >>> 1) \| (w9h << 31)) ^ ((w9l >>> 8) \| (w9h << 24)) ^ ((w9l >>> 7) \| (w9h << 25)) )\|0;
1989		w8l = ( w8l + xl)\|0;
1990		w8h = ( w8h + ( ((w9h >>> 1) \| (w9l << 31)) ^ ((w9h >>> 8) \| (w9l << 24)) ^ (w9h >>> 7) ) + ((w8l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1991		xl = ( ((w6l >>> 19) \| (w6h << 13)) ^ ((w6l << 3) \| (w6h >>> 29)) ^ ((w6l >>> 6) \| (w6h << 26)) )\|0;
1992		w8l = ( w8l + xl)\|0;
1993		w8h = ( w8h + ( ((w6h >>> 19) \| (w6l << 13)) ^ ((w6h << 3) \| (w6l >>> 29)) ^ (w6h >>> 6) ) + ((w8l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
1994		tl = ( 0x5defb2fc + w8l )\|0;
1995		th = ( 0x748f82ee + w8h + ((tl >>> 0) < (w8l >>> 0) ? 1 : 0) )\|0;
1996		tl = ( tl + hl )\|0;
1997		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
1998		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
1999		tl = ( tl + xl )\|0;
2000		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2001		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2002		tl = ( tl + xl )\|0;
2003		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2004		hl = gl; hh = gh;
2005		gl = fl; gh = fh;
2006		fl = el; fh = eh;
2007		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2008		dl = cl; dh = ch;
2009		cl = bl; ch = bh;
2010		bl = al; bh = ah;
2011		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2012		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2013		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2014		al = ( al + xl )\|0;
2015		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2016
2017		// 57
2018		w9l = ( w9l + w2l )\|0;
2019		w9h = ( w9h + w2h + ((w9l >>> 0) < (w2l >>> 0) ? 1 : 0) )\|0;
2020		xl = ( ((w10l >>> 1) \| (w10h << 31)) ^ ((w10l >>> 8) \| (w10h << 24)) ^ ((w10l >>> 7) \| (w10h << 25)) )\|0;
2021		w9l = ( w9l + xl)\|0;
2022		w9h = ( w9h + ( ((w10h >>> 1) \| (w10l << 31)) ^ ((w10h >>> 8) \| (w10l << 24)) ^ (w10h >>> 7) ) + ((w9l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2023		xl = ( ((w7l >>> 19) \| (w7h << 13)) ^ ((w7l << 3) \| (w7h >>> 29)) ^ ((w7l >>> 6) \| (w7h << 26)) )\|0;
2024		w9l = ( w9l + xl)\|0;
2025		w9h = ( w9h + ( ((w7h >>> 19) \| (w7l << 13)) ^ ((w7h << 3) \| (w7l >>> 29)) ^ (w7h >>> 6) ) + ((w9l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2026		tl = ( 0x43172f60 + w9l )\|0;
2027		th = ( 0x78a5636f + w9h + ((tl >>> 0) < (w9l >>> 0) ? 1 : 0) )\|0;
2028		tl = ( tl + hl )\|0;
2029		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2030		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
2031		tl = ( tl + xl )\|0;
2032		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2033		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2034		tl = ( tl + xl )\|0;
2035		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2036		hl = gl; hh = gh;
2037		gl = fl; gh = fh;
2038		fl = el; fh = eh;
2039		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2040		dl = cl; dh = ch;
2041		cl = bl; ch = bh;
2042		bl = al; bh = ah;
2043		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2044		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2045		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2046		al = ( al + xl )\|0;
2047		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2048
2049		// 58
2050		w10l = ( w10l + w3l )\|0;
2051		w10h = ( w10h + w3h + ((w10l >>> 0) < (w3l >>> 0) ? 1 : 0) )\|0;
2052		xl = ( ((w11l >>> 1) \| (w11h << 31)) ^ ((w11l >>> 8) \| (w11h << 24)) ^ ((w11l >>> 7) \| (w11h << 25)) )\|0;
2053		w10l = ( w10l + xl)\|0;
2054		w10h = ( w10h + ( ((w11h >>> 1) \| (w11l << 31)) ^ ((w11h >>> 8) \| (w11l << 24)) ^ (w11h >>> 7) ) + ((w10l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2055		xl = ( ((w8l >>> 19) \| (w8h << 13)) ^ ((w8l << 3) \| (w8h >>> 29)) ^ ((w8l >>> 6) \| (w8h << 26)) )\|0;
2056		w10l = ( w10l + xl)\|0;
2057		w10h = ( w10h + ( ((w8h >>> 19) \| (w8l << 13)) ^ ((w8h << 3) \| (w8l >>> 29)) ^ (w8h >>> 6) ) + ((w10l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2058		tl = ( 0xa1f0ab72 + w10l )\|0;
2059		th = ( 0x84c87814 + w10h + ((tl >>> 0) < (w10l >>> 0) ? 1 : 0) )\|0;
2060		tl = ( tl + hl )\|0;
2061		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2062		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
2063		tl = ( tl + xl )\|0;
2064		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2065		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2066		tl = ( tl + xl )\|0;
2067		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2068		hl = gl; hh = gh;
2069		gl = fl; gh = fh;
2070		fl = el; fh = eh;
2071		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2072		dl = cl; dh = ch;
2073		cl = bl; ch = bh;
2074		bl = al; bh = ah;
2075		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2076		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2077		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2078		al = ( al + xl )\|0;
2079		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2080
2081		// 59
2082		w11l = ( w11l + w4l )\|0;
2083		w11h = ( w11h + w4h + ((w11l >>> 0) < (w4l >>> 0) ? 1 : 0) )\|0;
2084		xl = ( ((w12l >>> 1) \| (w12h << 31)) ^ ((w12l >>> 8) \| (w12h << 24)) ^ ((w12l >>> 7) \| (w12h << 25)) )\|0;
2085		w11l = ( w11l + xl)\|0;
2086		w11h = ( w11h + ( ((w12h >>> 1) \| (w12l << 31)) ^ ((w12h >>> 8) \| (w12l << 24)) ^ (w12h >>> 7) ) + ((w11l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2087		xl = ( ((w9l >>> 19) \| (w9h << 13)) ^ ((w9l << 3) \| (w9h >>> 29)) ^ ((w9l >>> 6) \| (w9h << 26)) )\|0;
2088		w11l = ( w11l + xl)\|0;
2089		w11h = ( w11h + ( ((w9h >>> 19) \| (w9l << 13)) ^ ((w9h << 3) \| (w9l >>> 29)) ^ (w9h >>> 6) ) + ((w11l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2090		tl = ( 0x1a6439ec + w11l )\|0;
2091		th = ( 0x8cc70208 + w11h + ((tl >>> 0) < (w11l >>> 0) ? 1 : 0) )\|0;
2092		tl = ( tl + hl )\|0;
2093		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2094		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
2095		tl = ( tl + xl )\|0;
2096		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2097		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2098		tl = ( tl + xl )\|0;
2099		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2100		hl = gl; hh = gh;
2101		gl = fl; gh = fh;
2102		fl = el; fh = eh;
2103		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2104		dl = cl; dh = ch;
2105		cl = bl; ch = bh;
2106		bl = al; bh = ah;
2107		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2108		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2109		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2110		al = ( al + xl )\|0;
2111		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2112
2113		// 60
2114		w12l = ( w12l + w5l )\|0;
2115		w12h = ( w12h + w5h + ((w12l >>> 0) < (w5l >>> 0) ? 1 : 0) )\|0;
2116		xl = ( ((w13l >>> 1) \| (w13h << 31)) ^ ((w13l >>> 8) \| (w13h << 24)) ^ ((w13l >>> 7) \| (w13h << 25)) )\|0;
2117		w12l = ( w12l + xl)\|0;
2118		w12h = ( w12h + ( ((w13h >>> 1) \| (w13l << 31)) ^ ((w13h >>> 8) \| (w13l << 24)) ^ (w13h >>> 7) ) + ((w12l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2119		xl = ( ((w10l >>> 19) \| (w10h << 13)) ^ ((w10l << 3) \| (w10h >>> 29)) ^ ((w10l >>> 6) \| (w10h << 26)) )\|0;
2120		w12l = ( w12l + xl)\|0;
2121		w12h = ( w12h + ( ((w10h >>> 19) \| (w10l << 13)) ^ ((w10h << 3) \| (w10l >>> 29)) ^ (w10h >>> 6) ) + ((w12l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2122		tl = ( 0x23631e28 + w12l )\|0;
2123		th = ( 0x90befffa + w12h + ((tl >>> 0) < (w12l >>> 0) ? 1 : 0) )\|0;
2124		tl = ( tl + hl )\|0;
2125		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2126		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
2127		tl = ( tl + xl )\|0;
2128		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2129		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2130		tl = ( tl + xl )\|0;
2131		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2132		hl = gl; hh = gh;
2133		gl = fl; gh = fh;
2134		fl = el; fh = eh;
2135		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2136		dl = cl; dh = ch;
2137		cl = bl; ch = bh;
2138		bl = al; bh = ah;
2139		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2140		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2141		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2142		al = ( al + xl )\|0;
2143		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2144
2145		// 61
2146		w13l = ( w13l + w6l )\|0;
2147		w13h = ( w13h + w6h + ((w13l >>> 0) < (w6l >>> 0) ? 1 : 0) )\|0;
2148		xl = ( ((w14l >>> 1) \| (w14h << 31)) ^ ((w14l >>> 8) \| (w14h << 24)) ^ ((w14l >>> 7) \| (w14h << 25)) )\|0;
2149		w13l = ( w13l + xl)\|0;
2150		w13h = ( w13h + ( ((w14h >>> 1) \| (w14l << 31)) ^ ((w14h >>> 8) \| (w14l << 24)) ^ (w14h >>> 7) ) + ((w13l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2151		xl = ( ((w11l >>> 19) \| (w11h << 13)) ^ ((w11l << 3) \| (w11h >>> 29)) ^ ((w11l >>> 6) \| (w11h << 26)) )\|0;
2152		w13l = ( w13l + xl)\|0;
2153		w13h = ( w13h + ( ((w11h >>> 19) \| (w11l << 13)) ^ ((w11h << 3) \| (w11l >>> 29)) ^ (w11h >>> 6) ) + ((w13l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2154		tl = ( 0xde82bde9 + w13l )\|0;
2155		th = ( 0xa4506ceb + w13h + ((tl >>> 0) < (w13l >>> 0) ? 1 : 0) )\|0;
2156		tl = ( tl + hl )\|0;
2157		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2158		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
2159		tl = ( tl + xl )\|0;
2160		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2161		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2162		tl = ( tl + xl )\|0;
2163		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2164		hl = gl; hh = gh;
2165		gl = fl; gh = fh;
2166		fl = el; fh = eh;
2167		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2168		dl = cl; dh = ch;
2169		cl = bl; ch = bh;
2170		bl = al; bh = ah;
2171		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2172		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2173		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2174		al = ( al + xl )\|0;
2175		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2176
2177		// 62
2178		w14l = ( w14l + w7l )\|0;
2179		w14h = ( w14h + w7h + ((w14l >>> 0) < (w7l >>> 0) ? 1 : 0) )\|0;
2180		xl = ( ((w15l >>> 1) \| (w15h << 31)) ^ ((w15l >>> 8) \| (w15h << 24)) ^ ((w15l >>> 7) \| (w15h << 25)) )\|0;
2181		w14l = ( w14l + xl)\|0;
2182		w14h = ( w14h + ( ((w15h >>> 1) \| (w15l << 31)) ^ ((w15h >>> 8) \| (w15l << 24)) ^ (w15h >>> 7) ) + ((w14l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2183		xl = ( ((w12l >>> 19) \| (w12h << 13)) ^ ((w12l << 3) \| (w12h >>> 29)) ^ ((w12l >>> 6) \| (w12h << 26)) )\|0;
2184		w14l = ( w14l + xl)\|0;
2185		w14h = ( w14h + ( ((w12h >>> 19) \| (w12l << 13)) ^ ((w12h << 3) \| (w12l >>> 29)) ^ (w12h >>> 6) ) + ((w14l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2186		tl = ( 0xb2c67915 + w14l )\|0;
2187		th = ( 0xbef9a3f7 + w14h + ((tl >>> 0) < (w14l >>> 0) ? 1 : 0) )\|0;
2188		tl = ( tl + hl )\|0;
2189		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2190		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
2191		tl = ( tl + xl )\|0;
2192		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2193		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2194		tl = ( tl + xl )\|0;
2195		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2196		hl = gl; hh = gh;
2197		gl = fl; gh = fh;
2198		fl = el; fh = eh;
2199		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2200		dl = cl; dh = ch;
2201		cl = bl; ch = bh;
2202		bl = al; bh = ah;
2203		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2204		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2205		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2206		al = ( al + xl )\|0;
2207		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2208
2209		// 63
2210		w15l = ( w15l + w8l )\|0;
2211		w15h = ( w15h + w8h + ((w15l >>> 0) < (w8l >>> 0) ? 1 : 0) )\|0;
2212		xl = ( ((w0l >>> 1) \| (w0h << 31)) ^ ((w0l >>> 8) \| (w0h << 24)) ^ ((w0l >>> 7) \| (w0h << 25)) )\|0;
2213		w15l = ( w15l + xl)\|0;
2214		w15h = ( w15h + ( ((w0h >>> 1) \| (w0l << 31)) ^ ((w0h >>> 8) \| (w0l << 24)) ^ (w0h >>> 7) ) + ((w15l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2215		xl = ( ((w13l >>> 19) \| (w13h << 13)) ^ ((w13l << 3) \| (w13h >>> 29)) ^ ((w13l >>> 6) \| (w13h << 26)) )\|0;
2216		w15l = ( w15l + xl)\|0;
2217		w15h = ( w15h + ( ((w13h >>> 19) \| (w13l << 13)) ^ ((w13h << 3) \| (w13l >>> 29)) ^ (w13h >>> 6) ) + ((w15l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2218		tl = ( 0xe372532b + w15l )\|0;
2219		th = ( 0xc67178f2 + w15h + ((tl >>> 0) < (w15l >>> 0) ? 1 : 0) )\|0;
2220		tl = ( tl + hl )\|0;
2221		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2222		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
2223		tl = ( tl + xl )\|0;
2224		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2225		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2226		tl = ( tl + xl )\|0;
2227		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2228		hl = gl; hh = gh;
2229		gl = fl; gh = fh;
2230		fl = el; fh = eh;
2231		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2232		dl = cl; dh = ch;
2233		cl = bl; ch = bh;
2234		bl = al; bh = ah;
2235		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2236		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2237		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2238		al = ( al + xl )\|0;
2239		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2240
2241		// 64
2242		w0l = ( w0l + w9l )\|0;
2243		w0h = ( w0h + w9h + ((w0l >>> 0) < (w9l >>> 0) ? 1 : 0) )\|0;
2244		xl = ( ((w1l >>> 1) \| (w1h << 31)) ^ ((w1l >>> 8) \| (w1h << 24)) ^ ((w1l >>> 7) \| (w1h << 25)) )\|0;
2245		w0l = ( w0l + xl)\|0;
2246		w0h = ( w0h + ( ((w1h >>> 1) \| (w1l << 31)) ^ ((w1h >>> 8) \| (w1l << 24)) ^ (w1h >>> 7) ) + ((w0l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2247		xl = ( ((w14l >>> 19) \| (w14h << 13)) ^ ((w14l << 3) \| (w14h >>> 29)) ^ ((w14l >>> 6) \| (w14h << 26)) )\|0;
2248		w0l = ( w0l + xl)\|0;
2249		w0h = ( w0h + ( ((w14h >>> 19) \| (w14l << 13)) ^ ((w14h << 3) \| (w14l >>> 29)) ^ (w14h >>> 6) ) + ((w0l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2250		tl = ( 0xea26619c + w0l )\|0;
2251		th = ( 0xca273ece + w0h + ((tl >>> 0) < (w0l >>> 0) ? 1 : 0) )\|0;
2252		tl = ( tl + hl )\|0;
2253		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2254		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
2255		tl = ( tl + xl )\|0;
2256		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2257		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2258		tl = ( tl + xl )\|0;
2259		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2260		hl = gl; hh = gh;
2261		gl = fl; gh = fh;
2262		fl = el; fh = eh;
2263		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2264		dl = cl; dh = ch;
2265		cl = bl; ch = bh;
2266		bl = al; bh = ah;
2267		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2268		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2269		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2270		al = ( al + xl )\|0;
2271		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2272
2273		// 65
2274		w1l = ( w1l + w10l )\|0;
2275		w1h = ( w1h + w10h + ((w1l >>> 0) < (w10l >>> 0) ? 1 : 0) )\|0;
2276		xl = ( ((w2l >>> 1) \| (w2h << 31)) ^ ((w2l >>> 8) \| (w2h << 24)) ^ ((w2l >>> 7) \| (w2h << 25)) )\|0;
2277		w1l = ( w1l + xl)\|0;
2278		w1h = ( w1h + ( ((w2h >>> 1) \| (w2l << 31)) ^ ((w2h >>> 8) \| (w2l << 24)) ^ (w2h >>> 7) ) + ((w1l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2279		xl = ( ((w15l >>> 19) \| (w15h << 13)) ^ ((w15l << 3) \| (w15h >>> 29)) ^ ((w15l >>> 6) \| (w15h << 26)) )\|0;
2280		w1l = ( w1l + xl)\|0;
2281		w1h = ( w1h + ( ((w15h >>> 19) \| (w15l << 13)) ^ ((w15h << 3) \| (w15l >>> 29)) ^ (w15h >>> 6) ) + ((w1l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2282		tl = ( 0x21c0c207 + w1l )\|0;
2283		th = ( 0xd186b8c7 + w1h + ((tl >>> 0) < (w1l >>> 0) ? 1 : 0) )\|0;
2284		tl = ( tl + hl )\|0;
2285		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2286		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
2287		tl = ( tl + xl )\|0;
2288		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2289		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2290		tl = ( tl + xl )\|0;
2291		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2292		hl = gl; hh = gh;
2293		gl = fl; gh = fh;
2294		fl = el; fh = eh;
2295		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2296		dl = cl; dh = ch;
2297		cl = bl; ch = bh;
2298		bl = al; bh = ah;
2299		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2300		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2301		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2302		al = ( al + xl )\|0;
2303		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2304
2305		// 66
2306		w2l = ( w2l + w11l )\|0;
2307		w2h = ( w2h + w11h + ((w2l >>> 0) < (w11l >>> 0) ? 1 : 0) )\|0;
2308		xl = ( ((w3l >>> 1) \| (w3h << 31)) ^ ((w3l >>> 8) \| (w3h << 24)) ^ ((w3l >>> 7) \| (w3h << 25)) )\|0;
2309		w2l = ( w2l + xl)\|0;
2310		w2h = ( w2h + ( ((w3h >>> 1) \| (w3l << 31)) ^ ((w3h >>> 8) \| (w3l << 24)) ^ (w3h >>> 7) ) + ((w2l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2311		xl = ( ((w0l >>> 19) \| (w0h << 13)) ^ ((w0l << 3) \| (w0h >>> 29)) ^ ((w0l >>> 6) \| (w0h << 26)) )\|0;
2312		w2l = ( w2l + xl)\|0;
2313		w2h = ( w2h + ( ((w0h >>> 19) \| (w0l << 13)) ^ ((w0h << 3) \| (w0l >>> 29)) ^ (w0h >>> 6) ) + ((w2l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2314		tl = ( 0xcde0eb1e + w2l )\|0;
2315		th = ( 0xeada7dd6 + w2h + ((tl >>> 0) < (w2l >>> 0) ? 1 : 0) )\|0;
2316		tl = ( tl + hl )\|0;
2317		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2318		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
2319		tl = ( tl + xl )\|0;
2320		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2321		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2322		tl = ( tl + xl )\|0;
2323		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2324		hl = gl; hh = gh;
2325		gl = fl; gh = fh;
2326		fl = el; fh = eh;
2327		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2328		dl = cl; dh = ch;
2329		cl = bl; ch = bh;
2330		bl = al; bh = ah;
2331		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2332		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2333		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2334		al = ( al + xl )\|0;
2335		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2336
2337		// 67
2338		w3l = ( w3l + w12l )\|0;
2339		w3h = ( w3h + w12h + ((w3l >>> 0) < (w12l >>> 0) ? 1 : 0) )\|0;
2340		xl = ( ((w4l >>> 1) \| (w4h << 31)) ^ ((w4l >>> 8) \| (w4h << 24)) ^ ((w4l >>> 7) \| (w4h << 25)) )\|0;
2341		w3l = ( w3l + xl)\|0;
2342		w3h = ( w3h + ( ((w4h >>> 1) \| (w4l << 31)) ^ ((w4h >>> 8) \| (w4l << 24)) ^ (w4h >>> 7) ) + ((w3l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2343		xl = ( ((w1l >>> 19) \| (w1h << 13)) ^ ((w1l << 3) \| (w1h >>> 29)) ^ ((w1l >>> 6) \| (w1h << 26)) )\|0;
2344		w3l = ( w3l + xl)\|0;
2345		w3h = ( w3h + ( ((w1h >>> 19) \| (w1l << 13)) ^ ((w1h << 3) \| (w1l >>> 29)) ^ (w1h >>> 6) ) + ((w3l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2346		tl = ( 0xee6ed178 + w3l )\|0;
2347		th = ( 0xf57d4f7f + w3h + ((tl >>> 0) < (w3l >>> 0) ? 1 : 0) )\|0;
2348		tl = ( tl + hl )\|0;
2349		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2350		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
2351		tl = ( tl + xl )\|0;
2352		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2353		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2354		tl = ( tl + xl )\|0;
2355		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2356		hl = gl; hh = gh;
2357		gl = fl; gh = fh;
2358		fl = el; fh = eh;
2359		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2360		dl = cl; dh = ch;
2361		cl = bl; ch = bh;
2362		bl = al; bh = ah;
2363		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2364		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2365		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2366		al = ( al + xl )\|0;
2367		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2368
2369		// 68
2370		w4l = ( w4l + w13l )\|0;
2371		w4h = ( w4h + w13h + ((w4l >>> 0) < (w13l >>> 0) ? 1 : 0) )\|0;
2372		xl = ( ((w5l >>> 1) \| (w5h << 31)) ^ ((w5l >>> 8) \| (w5h << 24)) ^ ((w5l >>> 7) \| (w5h << 25)) )\|0;
2373		w4l = ( w4l + xl)\|0;
2374		w4h = ( w4h + ( ((w5h >>> 1) \| (w5l << 31)) ^ ((w5h >>> 8) \| (w5l << 24)) ^ (w5h >>> 7) ) + ((w4l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2375		xl = ( ((w2l >>> 19) \| (w2h << 13)) ^ ((w2l << 3) \| (w2h >>> 29)) ^ ((w2l >>> 6) \| (w2h << 26)) )\|0;
2376		w4l = ( w4l + xl)\|0;
2377		w4h = ( w4h + ( ((w2h >>> 19) \| (w2l << 13)) ^ ((w2h << 3) \| (w2l >>> 29)) ^ (w2h >>> 6) ) + ((w4l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2378		tl = ( 0x72176fba + w4l )\|0;
2379		th = ( 0x6f067aa + w4h + ((tl >>> 0) < (w4l >>> 0) ? 1 : 0) )\|0;
2380		tl = ( tl + hl )\|0;
2381		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2382		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
2383		tl = ( tl + xl )\|0;
2384		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2385		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2386		tl = ( tl + xl )\|0;
2387		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2388		hl = gl; hh = gh;
2389		gl = fl; gh = fh;
2390		fl = el; fh = eh;
2391		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2392		dl = cl; dh = ch;
2393		cl = bl; ch = bh;
2394		bl = al; bh = ah;
2395		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2396		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2397		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2398		al = ( al + xl )\|0;
2399		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2400
2401		// 69
2402		w5l = ( w5l + w14l )\|0;
2403		w5h = ( w5h + w14h + ((w5l >>> 0) < (w14l >>> 0) ? 1 : 0) )\|0;
2404		xl = ( ((w6l >>> 1) \| (w6h << 31)) ^ ((w6l >>> 8) \| (w6h << 24)) ^ ((w6l >>> 7) \| (w6h << 25)) )\|0;
2405		w5l = ( w5l + xl)\|0;
2406		w5h = ( w5h + ( ((w6h >>> 1) \| (w6l << 31)) ^ ((w6h >>> 8) \| (w6l << 24)) ^ (w6h >>> 7) ) + ((w5l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2407		xl = ( ((w3l >>> 19) \| (w3h << 13)) ^ ((w3l << 3) \| (w3h >>> 29)) ^ ((w3l >>> 6) \| (w3h << 26)) )\|0;
2408		w5l = ( w5l + xl)\|0;
2409		w5h = ( w5h + ( ((w3h >>> 19) \| (w3l << 13)) ^ ((w3h << 3) \| (w3l >>> 29)) ^ (w3h >>> 6) ) + ((w5l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2410		tl = ( 0xa2c898a6 + w5l )\|0;
2411		th = ( 0xa637dc5 + w5h + ((tl >>> 0) < (w5l >>> 0) ? 1 : 0) )\|0;
2412		tl = ( tl + hl )\|0;
2413		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2414		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
2415		tl = ( tl + xl )\|0;
2416		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2417		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2418		tl = ( tl + xl )\|0;
2419		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2420		hl = gl; hh = gh;
2421		gl = fl; gh = fh;
2422		fl = el; fh = eh;
2423		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2424		dl = cl; dh = ch;
2425		cl = bl; ch = bh;
2426		bl = al; bh = ah;
2427		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2428		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2429		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2430		al = ( al + xl )\|0;
2431		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2432
2433		// 70
2434		w6l = ( w6l + w15l )\|0;
2435		w6h = ( w6h + w15h + ((w6l >>> 0) < (w15l >>> 0) ? 1 : 0) )\|0;
2436		xl = ( ((w7l >>> 1) \| (w7h << 31)) ^ ((w7l >>> 8) \| (w7h << 24)) ^ ((w7l >>> 7) \| (w7h << 25)) )\|0;
2437		w6l = ( w6l + xl)\|0;
2438		w6h = ( w6h + ( ((w7h >>> 1) \| (w7l << 31)) ^ ((w7h >>> 8) \| (w7l << 24)) ^ (w7h >>> 7) ) + ((w6l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2439		xl = ( ((w4l >>> 19) \| (w4h << 13)) ^ ((w4l << 3) \| (w4h >>> 29)) ^ ((w4l >>> 6) \| (w4h << 26)) )\|0;
2440		w6l = ( w6l + xl)\|0;
2441		w6h = ( w6h + ( ((w4h >>> 19) \| (w4l << 13)) ^ ((w4h << 3) \| (w4l >>> 29)) ^ (w4h >>> 6) ) + ((w6l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2442		tl = ( 0xbef90dae + w6l )\|0;
2443		th = ( 0x113f9804 + w6h + ((tl >>> 0) < (w6l >>> 0) ? 1 : 0) )\|0;
2444		tl = ( tl + hl )\|0;
2445		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2446		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
2447		tl = ( tl + xl )\|0;
2448		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2449		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2450		tl = ( tl + xl )\|0;
2451		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2452		hl = gl; hh = gh;
2453		gl = fl; gh = fh;
2454		fl = el; fh = eh;
2455		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2456		dl = cl; dh = ch;
2457		cl = bl; ch = bh;
2458		bl = al; bh = ah;
2459		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2460		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2461		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2462		al = ( al + xl )\|0;
2463		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2464
2465		// 71
2466		w7l = ( w7l + w0l )\|0;
2467		w7h = ( w7h + w0h + ((w7l >>> 0) < (w0l >>> 0) ? 1 : 0) )\|0;
2468		xl = ( ((w8l >>> 1) \| (w8h << 31)) ^ ((w8l >>> 8) \| (w8h << 24)) ^ ((w8l >>> 7) \| (w8h << 25)) )\|0;
2469		w7l = ( w7l + xl)\|0;
2470		w7h = ( w7h + ( ((w8h >>> 1) \| (w8l << 31)) ^ ((w8h >>> 8) \| (w8l << 24)) ^ (w8h >>> 7) ) + ((w7l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2471		xl = ( ((w5l >>> 19) \| (w5h << 13)) ^ ((w5l << 3) \| (w5h >>> 29)) ^ ((w5l >>> 6) \| (w5h << 26)) )\|0;
2472		w7l = ( w7l + xl)\|0;
2473		w7h = ( w7h + ( ((w5h >>> 19) \| (w5l << 13)) ^ ((w5h << 3) \| (w5l >>> 29)) ^ (w5h >>> 6) ) + ((w7l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2474		tl = ( 0x131c471b + w7l )\|0;
2475		th = ( 0x1b710b35 + w7h + ((tl >>> 0) < (w7l >>> 0) ? 1 : 0) )\|0;
2476		tl = ( tl + hl )\|0;
2477		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2478		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
2479		tl = ( tl + xl )\|0;
2480		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2481		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2482		tl = ( tl + xl )\|0;
2483		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2484		hl = gl; hh = gh;
2485		gl = fl; gh = fh;
2486		fl = el; fh = eh;
2487		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2488		dl = cl; dh = ch;
2489		cl = bl; ch = bh;
2490		bl = al; bh = ah;
2491		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2492		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2493		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2494		al = ( al + xl )\|0;
2495		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2496
2497		// 72
2498		w8l = ( w8l + w1l )\|0;
2499		w8h = ( w8h + w1h + ((w8l >>> 0) < (w1l >>> 0) ? 1 : 0) )\|0;
2500		xl = ( ((w9l >>> 1) \| (w9h << 31)) ^ ((w9l >>> 8) \| (w9h << 24)) ^ ((w9l >>> 7) \| (w9h << 25)) )\|0;
2501		w8l = ( w8l + xl)\|0;
2502		w8h = ( w8h + ( ((w9h >>> 1) \| (w9l << 31)) ^ ((w9h >>> 8) \| (w9l << 24)) ^ (w9h >>> 7) ) + ((w8l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2503		xl = ( ((w6l >>> 19) \| (w6h << 13)) ^ ((w6l << 3) \| (w6h >>> 29)) ^ ((w6l >>> 6) \| (w6h << 26)) )\|0;
2504		w8l = ( w8l + xl)\|0;
2505		w8h = ( w8h + ( ((w6h >>> 19) \| (w6l << 13)) ^ ((w6h << 3) \| (w6l >>> 29)) ^ (w6h >>> 6) ) + ((w8l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2506		tl = ( 0x23047d84 + w8l )\|0;
2507		th = ( 0x28db77f5 + w8h + ((tl >>> 0) < (w8l >>> 0) ? 1 : 0) )\|0;
2508		tl = ( tl + hl )\|0;
2509		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2510		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
2511		tl = ( tl + xl )\|0;
2512		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2513		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2514		tl = ( tl + xl )\|0;
2515		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2516		hl = gl; hh = gh;
2517		gl = fl; gh = fh;
2518		fl = el; fh = eh;
2519		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2520		dl = cl; dh = ch;
2521		cl = bl; ch = bh;
2522		bl = al; bh = ah;
2523		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2524		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2525		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2526		al = ( al + xl )\|0;
2527		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2528
2529		// 73
2530		w9l = ( w9l + w2l )\|0;
2531		w9h = ( w9h + w2h + ((w9l >>> 0) < (w2l >>> 0) ? 1 : 0) )\|0;
2532		xl = ( ((w10l >>> 1) \| (w10h << 31)) ^ ((w10l >>> 8) \| (w10h << 24)) ^ ((w10l >>> 7) \| (w10h << 25)) )\|0;
2533		w9l = ( w9l + xl)\|0;
2534		w9h = ( w9h + ( ((w10h >>> 1) \| (w10l << 31)) ^ ((w10h >>> 8) \| (w10l << 24)) ^ (w10h >>> 7) ) + ((w9l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2535		xl = ( ((w7l >>> 19) \| (w7h << 13)) ^ ((w7l << 3) \| (w7h >>> 29)) ^ ((w7l >>> 6) \| (w7h << 26)) )\|0;
2536		w9l = ( w9l + xl)\|0;
2537		w9h = ( w9h + ( ((w7h >>> 19) \| (w7l << 13)) ^ ((w7h << 3) \| (w7l >>> 29)) ^ (w7h >>> 6) ) + ((w9l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2538		tl = ( 0x40c72493 + w9l )\|0;
2539		th = ( 0x32caab7b + w9h + ((tl >>> 0) < (w9l >>> 0) ? 1 : 0) )\|0;
2540		tl = ( tl + hl )\|0;
2541		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2542		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
2543		tl = ( tl + xl )\|0;
2544		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2545		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2546		tl = ( tl + xl )\|0;
2547		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2548		hl = gl; hh = gh;
2549		gl = fl; gh = fh;
2550		fl = el; fh = eh;
2551		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2552		dl = cl; dh = ch;
2553		cl = bl; ch = bh;
2554		bl = al; bh = ah;
2555		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2556		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2557		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2558		al = ( al + xl )\|0;
2559		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2560
2561		// 74
2562		w10l = ( w10l + w3l )\|0;
2563		w10h = ( w10h + w3h + ((w10l >>> 0) < (w3l >>> 0) ? 1 : 0) )\|0;
2564		xl = ( ((w11l >>> 1) \| (w11h << 31)) ^ ((w11l >>> 8) \| (w11h << 24)) ^ ((w11l >>> 7) \| (w11h << 25)) )\|0;
2565		w10l = ( w10l + xl)\|0;
2566		w10h = ( w10h + ( ((w11h >>> 1) \| (w11l << 31)) ^ ((w11h >>> 8) \| (w11l << 24)) ^ (w11h >>> 7) ) + ((w10l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2567		xl = ( ((w8l >>> 19) \| (w8h << 13)) ^ ((w8l << 3) \| (w8h >>> 29)) ^ ((w8l >>> 6) \| (w8h << 26)) )\|0;
2568		w10l = ( w10l + xl)\|0;
2569		w10h = ( w10h + ( ((w8h >>> 19) \| (w8l << 13)) ^ ((w8h << 3) \| (w8l >>> 29)) ^ (w8h >>> 6) ) + ((w10l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2570		tl = ( 0x15c9bebc + w10l )\|0;
2571		th = ( 0x3c9ebe0a + w10h + ((tl >>> 0) < (w10l >>> 0) ? 1 : 0) )\|0;
2572		tl = ( tl + hl )\|0;
2573		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2574		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
2575		tl = ( tl + xl )\|0;
2576		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2577		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2578		tl = ( tl + xl )\|0;
2579		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2580		hl = gl; hh = gh;
2581		gl = fl; gh = fh;
2582		fl = el; fh = eh;
2583		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2584		dl = cl; dh = ch;
2585		cl = bl; ch = bh;
2586		bl = al; bh = ah;
2587		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2588		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2589		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2590		al = ( al + xl )\|0;
2591		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2592
2593		// 75
2594		w11l = ( w11l + w4l )\|0;
2595		w11h = ( w11h + w4h + ((w11l >>> 0) < (w4l >>> 0) ? 1 : 0) )\|0;
2596		xl = ( ((w12l >>> 1) \| (w12h << 31)) ^ ((w12l >>> 8) \| (w12h << 24)) ^ ((w12l >>> 7) \| (w12h << 25)) )\|0;
2597		w11l = ( w11l + xl)\|0;
2598		w11h = ( w11h + ( ((w12h >>> 1) \| (w12l << 31)) ^ ((w12h >>> 8) \| (w12l << 24)) ^ (w12h >>> 7) ) + ((w11l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2599		xl = ( ((w9l >>> 19) \| (w9h << 13)) ^ ((w9l << 3) \| (w9h >>> 29)) ^ ((w9l >>> 6) \| (w9h << 26)) )\|0;
2600		w11l = ( w11l + xl)\|0;
2601		w11h = ( w11h + ( ((w9h >>> 19) \| (w9l << 13)) ^ ((w9h << 3) \| (w9l >>> 29)) ^ (w9h >>> 6) ) + ((w11l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2602		tl = ( 0x9c100d4c + w11l )\|0;
2603		th = ( 0x431d67c4 + w11h + ((tl >>> 0) < (w11l >>> 0) ? 1 : 0) )\|0;
2604		tl = ( tl + hl )\|0;
2605		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2606		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
2607		tl = ( tl + xl )\|0;
2608		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2609		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2610		tl = ( tl + xl )\|0;
2611		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2612		hl = gl; hh = gh;
2613		gl = fl; gh = fh;
2614		fl = el; fh = eh;
2615		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2616		dl = cl; dh = ch;
2617		cl = bl; ch = bh;
2618		bl = al; bh = ah;
2619		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2620		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2621		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2622		al = ( al + xl )\|0;
2623		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2624
2625		// 76
2626		w12l = ( w12l + w5l )\|0;
2627		w12h = ( w12h + w5h + ((w12l >>> 0) < (w5l >>> 0) ? 1 : 0) )\|0;
2628		xl = ( ((w13l >>> 1) \| (w13h << 31)) ^ ((w13l >>> 8) \| (w13h << 24)) ^ ((w13l >>> 7) \| (w13h << 25)) )\|0;
2629		w12l = ( w12l + xl)\|0;
2630		w12h = ( w12h + ( ((w13h >>> 1) \| (w13l << 31)) ^ ((w13h >>> 8) \| (w13l << 24)) ^ (w13h >>> 7) ) + ((w12l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2631		xl = ( ((w10l >>> 19) \| (w10h << 13)) ^ ((w10l << 3) \| (w10h >>> 29)) ^ ((w10l >>> 6) \| (w10h << 26)) )\|0;
2632		w12l = ( w12l + xl)\|0;
2633		w12h = ( w12h + ( ((w10h >>> 19) \| (w10l << 13)) ^ ((w10h << 3) \| (w10l >>> 29)) ^ (w10h >>> 6) ) + ((w12l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2634		tl = ( 0xcb3e42b6 + w12l )\|0;
2635		th = ( 0x4cc5d4be + w12h + ((tl >>> 0) < (w12l >>> 0) ? 1 : 0) )\|0;
2636		tl = ( tl + hl )\|0;
2637		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2638		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
2639		tl = ( tl + xl )\|0;
2640		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2641		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2642		tl = ( tl + xl )\|0;
2643		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2644		hl = gl; hh = gh;
2645		gl = fl; gh = fh;
2646		fl = el; fh = eh;
2647		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2648		dl = cl; dh = ch;
2649		cl = bl; ch = bh;
2650		bl = al; bh = ah;
2651		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2652		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2653		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2654		al = ( al + xl )\|0;
2655		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2656
2657		// 77
2658		w13l = ( w13l + w6l )\|0;
2659		w13h = ( w13h + w6h + ((w13l >>> 0) < (w6l >>> 0) ? 1 : 0) )\|0;
2660		xl = ( ((w14l >>> 1) \| (w14h << 31)) ^ ((w14l >>> 8) \| (w14h << 24)) ^ ((w14l >>> 7) \| (w14h << 25)) )\|0;
2661		w13l = ( w13l + xl)\|0;
2662		w13h = ( w13h + ( ((w14h >>> 1) \| (w14l << 31)) ^ ((w14h >>> 8) \| (w14l << 24)) ^ (w14h >>> 7) ) + ((w13l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2663		xl = ( ((w11l >>> 19) \| (w11h << 13)) ^ ((w11l << 3) \| (w11h >>> 29)) ^ ((w11l >>> 6) \| (w11h << 26)) )\|0;
2664		w13l = ( w13l + xl)\|0;
2665		w13h = ( w13h + ( ((w11h >>> 19) \| (w11l << 13)) ^ ((w11h << 3) \| (w11l >>> 29)) ^ (w11h >>> 6) ) + ((w13l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2666		tl = ( 0xfc657e2a + w13l )\|0;
2667		th = ( 0x597f299c + w13h + ((tl >>> 0) < (w13l >>> 0) ? 1 : 0) )\|0;
2668		tl = ( tl + hl )\|0;
2669		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2670		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
2671		tl = ( tl + xl )\|0;
2672		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2673		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2674		tl = ( tl + xl )\|0;
2675		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2676		hl = gl; hh = gh;
2677		gl = fl; gh = fh;
2678		fl = el; fh = eh;
2679		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2680		dl = cl; dh = ch;
2681		cl = bl; ch = bh;
2682		bl = al; bh = ah;
2683		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2684		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2685		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2686		al = ( al + xl )\|0;
2687		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2688
2689		// 78
2690		w14l = ( w14l + w7l )\|0;
2691		w14h = ( w14h + w7h + ((w14l >>> 0) < (w7l >>> 0) ? 1 : 0) )\|0;
2692		xl = ( ((w15l >>> 1) \| (w15h << 31)) ^ ((w15l >>> 8) \| (w15h << 24)) ^ ((w15l >>> 7) \| (w15h << 25)) )\|0;
2693		w14l = ( w14l + xl)\|0;
2694		w14h = ( w14h + ( ((w15h >>> 1) \| (w15l << 31)) ^ ((w15h >>> 8) \| (w15l << 24)) ^ (w15h >>> 7) ) + ((w14l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2695		xl = ( ((w12l >>> 19) \| (w12h << 13)) ^ ((w12l << 3) \| (w12h >>> 29)) ^ ((w12l >>> 6) \| (w12h << 26)) )\|0;
2696		w14l = ( w14l + xl)\|0;
2697		w14h = ( w14h + ( ((w12h >>> 19) \| (w12l << 13)) ^ ((w12h << 3) \| (w12l >>> 29)) ^ (w12h >>> 6) ) + ((w14l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2698		tl = ( 0x3ad6faec + w14l )\|0;
2699		th = ( 0x5fcb6fab + w14h + ((tl >>> 0) < (w14l >>> 0) ? 1 : 0) )\|0;
2700		tl = ( tl + hl )\|0;
2701		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2702		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
2703		tl = ( tl + xl )\|0;
2704		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2705		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2706		tl = ( tl + xl )\|0;
2707		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2708		hl = gl; hh = gh;
2709		gl = fl; gh = fh;
2710		fl = el; fh = eh;
2711		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2712		dl = cl; dh = ch;
2713		cl = bl; ch = bh;
2714		bl = al; bh = ah;
2715		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2716		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2717		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2718		al = ( al + xl )\|0;
2719		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2720
2721		// 79
2722		w15l = ( w15l + w8l )\|0;
2723		w15h = ( w15h + w8h + ((w15l >>> 0) < (w8l >>> 0) ? 1 : 0) )\|0;
2724		xl = ( ((w0l >>> 1) \| (w0h << 31)) ^ ((w0l >>> 8) \| (w0h << 24)) ^ ((w0l >>> 7) \| (w0h << 25)) )\|0;
2725		w15l = ( w15l + xl)\|0;
2726		w15h = ( w15h + ( ((w0h >>> 1) \| (w0l << 31)) ^ ((w0h >>> 8) \| (w0l << 24)) ^ (w0h >>> 7) ) + ((w15l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2727		xl = ( ((w13l >>> 19) \| (w13h << 13)) ^ ((w13l << 3) \| (w13h >>> 29)) ^ ((w13l >>> 6) \| (w13h << 26)) )\|0;
2728		w15l = ( w15l + xl)\|0;
2729		w15h = ( w15h + ( ((w13h >>> 19) \| (w13l << 13)) ^ ((w13h << 3) \| (w13l >>> 29)) ^ (w13h >>> 6) ) + ((w15l >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2730		tl = ( 0x4a475817 + w15l )\|0;
2731		th = ( 0x6c44198c + w15h + ((tl >>> 0) < (w15l >>> 0) ? 1 : 0) )\|0;
2732		tl = ( tl + hl )\|0;
2733		th = ( th + hh + ((tl >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2734		xl = ( ((el >>> 14) \| (eh << 18)) ^ ((el >>> 18) \| (eh << 14)) ^ ((el << 23) \| (eh >>> 9)) )\|0;
2735		tl = ( tl + xl )\|0;
2736		th = ( th + (((eh >>> 14) \| (el << 18)) ^ ((eh >>> 18) \| (el << 14)) ^ ((eh << 23) \| (el >>> 9))) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2737		xl = ( ( gl ^ el & (fl^gl) ) )\|0;
2738		tl = ( tl + xl )\|0;
2739		th = ( th + ( gh ^ eh & (fh^gh) ) + ((tl >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2740		hl = gl; hh = gh;
2741		gl = fl; gh = fh;
2742		fl = el; fh = eh;
2743		el = ( dl + tl )\|0; eh = ( dh + th + ((el >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2744		dl = cl; dh = ch;
2745		cl = bl; ch = bh;
2746		bl = al; bh = ah;
2747		al = ( tl + ( (bl & cl) ^ ( dl & (bl ^ cl) ) ) )\|0;
2748		ah = ( th + ( (bh & ch) ^ ( dh & (bh ^ ch) ) ) + ((al >>> 0) < (tl >>> 0) ? 1 : 0) )\|0;
2749		xl = ( ((bl >>> 28) \| (bh << 4)) ^ ((bl << 30) \| (bh >>> 2)) ^ ((bl << 25) \| (bh >>> 7)) )\|0;
2750		al = ( al + xl )\|0;
2751		ah = ( ah + (((bh >>> 28) \| (bl << 4)) ^ ((bh << 30) \| (bl >>> 2)) ^ ((bh << 25) \| (bl >>> 7))) + ((al >>> 0) < (xl >>> 0) ? 1 : 0) )\|0;
2752
2753		H0l = ( H0l + al )\|0;
2754		H0h = ( H0h + ah + ((H0l >>> 0) < (al >>> 0) ? 1 : 0) )\|0;
2755		H1l = ( H1l + bl )\|0;
2756		H1h = ( H1h + bh + ((H1l >>> 0) < (bl >>> 0) ? 1 : 0) )\|0;
2757		H2l = ( H2l + cl )\|0;
2758		H2h = ( H2h + ch + ((H2l >>> 0) < (cl >>> 0) ? 1 : 0) )\|0;
2759		H3l = ( H3l + dl )\|0;
2760		H3h = ( H3h + dh + ((H3l >>> 0) < (dl >>> 0) ? 1 : 0) )\|0;
2761		H4l = ( H4l + el )\|0;
2762		H4h = ( H4h + eh + ((H4l >>> 0) < (el >>> 0) ? 1 : 0) )\|0;
2763		H5l = ( H5l + fl )\|0;
2764		H5h = ( H5h + fh + ((H5l >>> 0) < (fl >>> 0) ? 1 : 0) )\|0;
2765		H6l = ( H6l + gl )\|0;
2766		H6h = ( H6h + gh + ((H6l >>> 0) < (gl >>> 0) ? 1 : 0) )\|0;
2767		H7l = ( H7l + hl )\|0;
2768		H7h = ( H7h + hh + ((H7l >>> 0) < (hl >>> 0) ? 1 : 0) )\|0;
2769		}
2770
2771		function _core_heap ( offset ) {
2772		offset = offset\|0;
2773
2774		_core(
2775		HEAP[offset\|0]<<24 \| HEAP[offset\|1]<<16 \| HEAP[offset\|2]<<8 \| HEAP[offset\|3],
2776		HEAP[offset\|4]<<24 \| HEAP[offset\|5]<<16 \| HEAP[offset\|6]<<8 \| HEAP[offset\|7],
2777		HEAP[offset\|8]<<24 \| HEAP[offset\|9]<<16 \| HEAP[offset\|10]<<8 \| HEAP[offset\|11],
2778		HEAP[offset\|12]<<24 \| HEAP[offset\|13]<<16 \| HEAP[offset\|14]<<8 \| HEAP[offset\|15],
2779		HEAP[offset\|16]<<24 \| HEAP[offset\|17]<<16 \| HEAP[offset\|18]<<8 \| HEAP[offset\|19],
2780		HEAP[offset\|20]<<24 \| HEAP[offset\|21]<<16 \| HEAP[offset\|22]<<8 \| HEAP[offset\|23],
2781		HEAP[offset\|24]<<24 \| HEAP[offset\|25]<<16 \| HEAP[offset\|26]<<8 \| HEAP[offset\|27],
2782		HEAP[offset\|28]<<24 \| HEAP[offset\|29]<<16 \| HEAP[offset\|30]<<8 \| HEAP[offset\|31],
2783		HEAP[offset\|32]<<24 \| HEAP[offset\|33]<<16 \| HEAP[offset\|34]<<8 \| HEAP[offset\|35],
2784		HEAP[offset\|36]<<24 \| HEAP[offset\|37]<<16 \| HEAP[offset\|38]<<8 \| HEAP[offset\|39],
2785		HEAP[offset\|40]<<24 \| HEAP[offset\|41]<<16 \| HEAP[offset\|42]<<8 \| HEAP[offset\|43],
2786		HEAP[offset\|44]<<24 \| HEAP[offset\|45]<<16 \| HEAP[offset\|46]<<8 \| HEAP[offset\|47],
2787		HEAP[offset\|48]<<24 \| HEAP[offset\|49]<<16 \| HEAP[offset\|50]<<8 \| HEAP[offset\|51],
2788		HEAP[offset\|52]<<24 \| HEAP[offset\|53]<<16 \| HEAP[offset\|54]<<8 \| HEAP[offset\|55],
2789		HEAP[offset\|56]<<24 \| HEAP[offset\|57]<<16 \| HEAP[offset\|58]<<8 \| HEAP[offset\|59],
2790		HEAP[offset\|60]<<24 \| HEAP[offset\|61]<<16 \| HEAP[offset\|62]<<8 \| HEAP[offset\|63],
2791		HEAP[offset\|64]<<24 \| HEAP[offset\|65]<<16 \| HEAP[offset\|66]<<8 \| HEAP[offset\|67],
2792		HEAP[offset\|68]<<24 \| HEAP[offset\|69]<<16 \| HEAP[offset\|70]<<8 \| HEAP[offset\|71],
2793		HEAP[offset\|72]<<24 \| HEAP[offset\|73]<<16 \| HEAP[offset\|74]<<8 \| HEAP[offset\|75],
2794		HEAP[offset\|76]<<24 \| HEAP[offset\|77]<<16 \| HEAP[offset\|78]<<8 \| HEAP[offset\|79],
2795		HEAP[offset\|80]<<24 \| HEAP[offset\|81]<<16 \| HEAP[offset\|82]<<8 \| HEAP[offset\|83],
2796		HEAP[offset\|84]<<24 \| HEAP[offset\|85]<<16 \| HEAP[offset\|86]<<8 \| HEAP[offset\|87],
2797		HEAP[offset\|88]<<24 \| HEAP[offset\|89]<<16 \| HEAP[offset\|90]<<8 \| HEAP[offset\|91],
2798		HEAP[offset\|92]<<24 \| HEAP[offset\|93]<<16 \| HEAP[offset\|94]<<8 \| HEAP[offset\|95],
2799		HEAP[offset\|96]<<24 \| HEAP[offset\|97]<<16 \| HEAP[offset\|98]<<8 \| HEAP[offset\|99],
2800		HEAP[offset\|100]<<24 \| HEAP[offset\|101]<<16 \| HEAP[offset\|102]<<8 \| HEAP[offset\|103],
2801		HEAP[offset\|104]<<24 \| HEAP[offset\|105]<<16 \| HEAP[offset\|106]<<8 \| HEAP[offset\|107],
2802		HEAP[offset\|108]<<24 \| HEAP[offset\|109]<<16 \| HEAP[offset\|110]<<8 \| HEAP[offset\|111],
2803		HEAP[offset\|112]<<24 \| HEAP[offset\|113]<<16 \| HEAP[offset\|114]<<8 \| HEAP[offset\|115],
2804		HEAP[offset\|116]<<24 \| HEAP[offset\|117]<<16 \| HEAP[offset\|118]<<8 \| HEAP[offset\|119],
2805		HEAP[offset\|120]<<24 \| HEAP[offset\|121]<<16 \| HEAP[offset\|122]<<8 \| HEAP[offset\|123],
2806		HEAP[offset\|124]<<24 \| HEAP[offset\|125]<<16 \| HEAP[offset\|126]<<8 \| HEAP[offset\|127]
2807		);
2808		}
2809
2810		// offset — multiple of 32
2811		function _state_to_heap ( output ) {
2812		output = output\|0;
2813
2814		HEAP[output\|0] = H0h>>>24;
2815		HEAP[output\|1] = H0h>>>16&255;
2816		HEAP[output\|2] = H0h>>>8&255;
2817		HEAP[output\|3] = H0h&255;
2818		HEAP[output\|4] = H0l>>>24;
2819		HEAP[output\|5] = H0l>>>16&255;
2820		HEAP[output\|6] = H0l>>>8&255;
2821		HEAP[output\|7] = H0l&255;
2822		HEAP[output\|8] = H1h>>>24;
2823		HEAP[output\|9] = H1h>>>16&255;
2824		HEAP[output\|10] = H1h>>>8&255;
2825		HEAP[output\|11] = H1h&255;
2826		HEAP[output\|12] = H1l>>>24;
2827		HEAP[output\|13] = H1l>>>16&255;
2828		HEAP[output\|14] = H1l>>>8&255;
2829		HEAP[output\|15] = H1l&255;
2830		HEAP[output\|16] = H2h>>>24;
2831		HEAP[output\|17] = H2h>>>16&255;
2832		HEAP[output\|18] = H2h>>>8&255;
2833		HEAP[output\|19] = H2h&255;
2834		HEAP[output\|20] = H2l>>>24;
2835		HEAP[output\|21] = H2l>>>16&255;
2836		HEAP[output\|22] = H2l>>>8&255;
2837		HEAP[output\|23] = H2l&255;
2838		HEAP[output\|24] = H3h>>>24;
2839		HEAP[output\|25] = H3h>>>16&255;
2840		HEAP[output\|26] = H3h>>>8&255;
2841		HEAP[output\|27] = H3h&255;
2842		HEAP[output\|28] = H3l>>>24;
2843		HEAP[output\|29] = H3l>>>16&255;
2844		HEAP[output\|30] = H3l>>>8&255;
2845		HEAP[output\|31] = H3l&255;
2846		HEAP[output\|32] = H4h>>>24;
2847		HEAP[output\|33] = H4h>>>16&255;
2848		HEAP[output\|34] = H4h>>>8&255;
2849		HEAP[output\|35] = H4h&255;
2850		HEAP[output\|36] = H4l>>>24;
2851		HEAP[output\|37] = H4l>>>16&255;
2852		HEAP[output\|38] = H4l>>>8&255;
2853		HEAP[output\|39] = H4l&255;
2854		HEAP[output\|40] = H5h>>>24;
2855		HEAP[output\|41] = H5h>>>16&255;
2856		HEAP[output\|42] = H5h>>>8&255;
2857		HEAP[output\|43] = H5h&255;
2858		HEAP[output\|44] = H5l>>>24;
2859		HEAP[output\|45] = H5l>>>16&255;
2860		HEAP[output\|46] = H5l>>>8&255;
2861		HEAP[output\|47] = H5l&255;
2862		HEAP[output\|48] = H6h>>>24;
2863		HEAP[output\|49] = H6h>>>16&255;
2864		HEAP[output\|50] = H6h>>>8&255;
2865		HEAP[output\|51] = H6h&255;
2866		HEAP[output\|52] = H6l>>>24;
2867		HEAP[output\|53] = H6l>>>16&255;
2868		HEAP[output\|54] = H6l>>>8&255;
2869		HEAP[output\|55] = H6l&255;
2870		HEAP[output\|56] = H7h>>>24;
2871		HEAP[output\|57] = H7h>>>16&255;
2872		HEAP[output\|58] = H7h>>>8&255;
2873		HEAP[output\|59] = H7h&255;
2874		HEAP[output\|60] = H7l>>>24;
2875		HEAP[output\|61] = H7l>>>16&255;
2876		HEAP[output\|62] = H7l>>>8&255;
2877		HEAP[output\|63] = H7l&255;
2878		}
2879
2880		function reset () {
2881		H0h = 0x6a09e667;
2882		H0l = 0xf3bcc908;
2883		H1h = 0xbb67ae85;
2884		H1l = 0x84caa73b;
2885		H2h = 0x3c6ef372;
2886		H2l = 0xfe94f82b;
2887		H3h = 0xa54ff53a;
2888		H3l = 0x5f1d36f1;
2889		H4h = 0x510e527f;
2890		H4l = 0xade682d1;
2891		H5h = 0x9b05688c;
2892		H5l = 0x2b3e6c1f;
2893		H6h = 0x1f83d9ab;
2894		H6l = 0xfb41bd6b;
2895		H7h = 0x5be0cd19;
2896		H7l = 0x137e2179;
2897
2898		TOTAL0 = TOTAL1 = 0;
2899		}
2900
2901		function init ( h0h, h0l, h1h, h1l, h2h, h2l, h3h, h3l, h4h, h4l, h5h, h5l, h6h, h6l, h7h, h7l, total0, total1 ) {
2902		h0h = h0h\|0;
2903		h0l = h0l\|0;
2904		h1h = h1h\|0;
2905		h1l = h1l\|0;
2906		h2h = h2h\|0;
2907		h2l = h2l\|0;
2908		h3h = h3h\|0;
2909		h3l = h3l\|0;
2910		h4h = h4h\|0;
2911		h4l = h4l\|0;
2912		h5h = h5h\|0;
2913		h5l = h5l\|0;
2914		h6h = h6h\|0;
2915		h6l = h6l\|0;
2916		h7h = h7h\|0;
2917		h7l = h7l\|0;
2918		total0 = total0\|0;
2919		total1 = total1\|0;
2920
2921		H0h = h0h;
2922		H0l = h0l;
2923		H1h = h1h;
2924		H1l = h1l;
2925		H2h = h2h;
2926		H2l = h2l;
2927		H3h = h3h;
2928		H3l = h3l;
2929		H4h = h4h;
2930		H4l = h4l;
2931		H5h = h5h;
2932		H5l = h5l;
2933		H6h = h6h;
2934		H6l = h6l;
2935		H7h = h7h;
2936		H7l = h7l;
2937		TOTAL0 = total0;
2938		TOTAL1 = total1;
2939		}
2940
2941		// offset — multiple of 128
2942		function process ( offset, length ) {
2943		offset = offset\|0;
2944		length = length\|0;
2945
2946		var hashed = 0;
2947
2948		if ( offset & 127 )
		0 ignored issues – show introduced 2017-12-01 13:14 UTC by Report Bug Copy Issue Report You have used a bitwise operator `&` in a condition. Did you maybe want to use the logical operator `&&` Loading history...
2949		return -1;
2950
2951		while ( (length\|0) >= 128 ) {
2952		_core_heap(offset);
2953
2954		offset = ( offset + 128 )\|0;
2955		length = ( length - 128 )\|0;
2956
2957		hashed = ( hashed + 128 )\|0;
2958		}
2959
2960		TOTAL0 = ( TOTAL0 + hashed )\|0;
2961		if ( TOTAL0>>>0 < hashed>>>0 ) TOTAL1 = ( TOTAL1 + 1 )\|0;
2962
2963		return hashed\|0;
2964		}
2965
2966		// offset — multiple of 128
2967		// output — multiple of 64
2968		function finish ( offset, length, output ) {
2969		offset = offset\|0;
2970		length = length\|0;
2971		output = output\|0;
2972
2973		var hashed = 0,
2974		i = 0;
2975
2976		if ( offset & 127 )
		0 ignored issues – show introduced 2017-12-01 13:14 UTC by Report Bug Copy Issue Report You have used a bitwise operator `&` in a condition. Did you maybe want to use the logical operator `&&` Loading history...
2977		return -1;
2978
2979		if ( ~output )
2980		if ( output & 63 )
		0 ignored issues – show introduced 2017-12-01 13:14 UTC by Report Bug Copy Issue Report You have used a bitwise operator `&` in a condition. Did you maybe want to use the logical operator `&&` Loading history...
2981		return -1;
2982
2983		if ( (length\|0) >= 128 ) {
2984		hashed = process( offset, length )\|0;
2985		if ( (hashed\|0) == -1 )
2986		return -1;
2987
2988		offset = ( offset + hashed )\|0;
2989		length = ( length - hashed )\|0;
2990		}
2991
2992		hashed = ( hashed + length )\|0;
2993		TOTAL0 = ( TOTAL0 + length )\|0;
2994		if ( TOTAL0>>>0 < length>>>0 ) TOTAL1 = ( TOTAL1 + 1 )\|0;
2995
2996		HEAP[offset\|length] = 0x80;
2997
2998		if ( (length\|0) >= 112 ) {
2999		for ( i = (length+1)\|0; (i\|0) < 128; i = (i+1)\|0 )
3000		HEAP[offset\|i] = 0x00;
3001
3002		_core_heap(offset);
3003
3004		length = 0;
3005
3006		HEAP[offset\|0] = 0;
3007		}
3008
3009		for ( i = (length+1)\|0; (i\|0) < 123; i = (i+1)\|0 )
3010		HEAP[offset\|i] = 0;
3011
3012		HEAP[offset\|120] = TOTAL1>>>21&255;
3013		HEAP[offset\|121] = TOTAL1>>>13&255;
3014		HEAP[offset\|122] = TOTAL1>>>5&255;
3015		HEAP[offset\|123] = TOTAL1<<3&255 \| TOTAL0>>>29;
3016		HEAP[offset\|124] = TOTAL0>>>21&255;
3017		HEAP[offset\|125] = TOTAL0>>>13&255;
3018		HEAP[offset\|126] = TOTAL0>>>5&255;
3019		HEAP[offset\|127] = TOTAL0<<3&255;
3020		_core_heap(offset);
3021
3022		if ( ~output )
3023		_state_to_heap(output);
3024
3025		return hashed\|0;
3026		}
3027
3028		function hmac_reset () {
3029		H0h = I0h;
3030		H0l = I0l;
3031		H1h = I1h;
3032		H1l = I1l;
3033		H2h = I2h;
3034		H2l = I2l;
3035		H3h = I3h;
3036		H3l = I3l;
3037		H4h = I4h;
3038		H4l = I4l;
3039		H5h = I5h;
3040		H5l = I5l;
3041		H6h = I6h;
3042		H6l = I6l;
3043		H7h = I7h;
3044		H7l = I7l;
3045		TOTAL0 = 128;
3046		TOTAL1 = 0;
3047		}
3048
3049		function _hmac_opad () {
3050		H0h = O0h;
3051		H0l = O0l;
3052		H1h = O1h;
3053		H1l = O1l;
3054		H2h = O2h;
3055		H2l = O2l;
3056		H3h = O3h;
3057		H3l = O3l;
3058		H4h = O4h;
3059		H4l = O4l;
3060		H5h = O5h;
3061		H5l = O5l;
3062		H6h = O6h;
3063		H6l = O6l;
3064		H7h = O7h;
3065		H7l = O7l;
3066		TOTAL0 = 128;
3067		TOTAL1 = 0;
3068		}
3069
3070		function hmac_init ( p0h, p0l, p1h, p1l, p2h, p2l, p3h, p3l, p4h, p4l, p5h, p5l, p6h, p6l, p7h, p7l, p8h, p8l, p9h, p9l, p10h, p10l, p11h, p11l, p12h, p12l, p13h, p13l, p14h, p14l, p15h, p15l ) {
3071		p0h = p0h\|0;
3072		p0l = p0l\|0;
3073		p1h = p1h\|0;
3074		p1l = p1l\|0;
3075		p2h = p2h\|0;
3076		p2l = p2l\|0;
3077		p3h = p3h\|0;
3078		p3l = p3l\|0;
3079		p4h = p4h\|0;
3080		p4l = p4l\|0;
3081		p5h = p5h\|0;
3082		p5l = p5l\|0;
3083		p6h = p6h\|0;
3084		p6l = p6l\|0;
3085		p7h = p7h\|0;
3086		p7l = p7l\|0;
3087		p8h = p8h\|0;
3088		p8l = p8l\|0;
3089		p9h = p9h\|0;
3090		p9l = p9l\|0;
3091		p10h = p10h\|0;
3092		p10l = p10l\|0;
3093		p11h = p11h\|0;
3094		p11l = p11l\|0;
3095		p12h = p12h\|0;
3096		p12l = p12l\|0;
3097		p13h = p13h\|0;
3098		p13l = p13l\|0;
3099		p14h = p14h\|0;
3100		p14l = p14l\|0;
3101		p15h = p15h\|0;
3102		p15l = p15l\|0;
3103
3104		// opad
3105		reset();
3106		_core(
3107		p0h ^ 0x5c5c5c5c,
3108		p0l ^ 0x5c5c5c5c,
3109		p1h ^ 0x5c5c5c5c,
3110		p1l ^ 0x5c5c5c5c,
3111		p2h ^ 0x5c5c5c5c,
3112		p2l ^ 0x5c5c5c5c,
3113		p3h ^ 0x5c5c5c5c,
3114		p3l ^ 0x5c5c5c5c,
3115		p4h ^ 0x5c5c5c5c,
3116		p4l ^ 0x5c5c5c5c,
3117		p5h ^ 0x5c5c5c5c,
3118		p5l ^ 0x5c5c5c5c,
3119		p6h ^ 0x5c5c5c5c,
3120		p6l ^ 0x5c5c5c5c,
3121		p7h ^ 0x5c5c5c5c,
3122		p7l ^ 0x5c5c5c5c,
3123		p8h ^ 0x5c5c5c5c,
3124		p8l ^ 0x5c5c5c5c,
3125		p9h ^ 0x5c5c5c5c,
3126		p9l ^ 0x5c5c5c5c,
3127		p10h ^ 0x5c5c5c5c,
3128		p10l ^ 0x5c5c5c5c,
3129		p11h ^ 0x5c5c5c5c,
3130		p11l ^ 0x5c5c5c5c,
3131		p12h ^ 0x5c5c5c5c,
3132		p12l ^ 0x5c5c5c5c,
3133		p13h ^ 0x5c5c5c5c,
3134		p13l ^ 0x5c5c5c5c,
3135		p14h ^ 0x5c5c5c5c,
3136		p14l ^ 0x5c5c5c5c,
3137		p15h ^ 0x5c5c5c5c,
3138		p15l ^ 0x5c5c5c5c
3139		);
3140		O0h = H0h;
3141		O0l = H0l;
3142		O1h = H1h;
3143		O1l = H1l;
3144		O2h = H2h;
3145		O2l = H2l;
3146		O3h = H3h;
3147		O3l = H3l;
3148		O4h = H4h;
3149		O4l = H4l;
3150		O5h = H5h;
3151		O5l = H5l;
3152		O6h = H6h;
3153		O6l = H6l;
3154		O7h = H7h;
3155		O7l = H7l;
3156
3157		// ipad
3158		reset();
3159		_core(
3160		p0h ^ 0x36363636,
3161		p0l ^ 0x36363636,
3162		p1h ^ 0x36363636,
3163		p1l ^ 0x36363636,
3164		p2h ^ 0x36363636,
3165		p2l ^ 0x36363636,
3166		p3h ^ 0x36363636,
3167		p3l ^ 0x36363636,
3168		p4h ^ 0x36363636,
3169		p4l ^ 0x36363636,
3170		p5h ^ 0x36363636,
3171		p5l ^ 0x36363636,
3172		p6h ^ 0x36363636,
3173		p6l ^ 0x36363636,
3174		p7h ^ 0x36363636,
3175		p7l ^ 0x36363636,
3176		p8h ^ 0x36363636,
3177		p8l ^ 0x36363636,
3178		p9h ^ 0x36363636,
3179		p9l ^ 0x36363636,
3180		p10h ^ 0x36363636,
3181		p10l ^ 0x36363636,
3182		p11h ^ 0x36363636,
3183		p11l ^ 0x36363636,
3184		p12h ^ 0x36363636,
3185		p12l ^ 0x36363636,
3186		p13h ^ 0x36363636,
3187		p13l ^ 0x36363636,
3188		p14h ^ 0x36363636,
3189		p14l ^ 0x36363636,
3190		p15h ^ 0x36363636,
3191		p15l ^ 0x36363636
3192		);
3193		I0h = H0h;
3194		I0l = H0l;
3195		I1h = H1h;
3196		I1l = H1l;
3197		I2h = H2h;
3198		I2l = H2l;
3199		I3h = H3h;
3200		I3l = H3l;
3201		I4h = H4h;
3202		I4l = H4l;
3203		I5h = H5h;
3204		I5l = H5l;
3205		I6h = H6h;
3206		I6l = H6l;
3207		I7h = H7h;
3208		I7l = H7l;
3209
3210		TOTAL0 = 128;
3211		TOTAL1 = 0;
3212		}
3213
3214		// offset — multiple of 128
3215		// output — multiple of 64
3216		function hmac_finish ( offset, length, output ) {
3217		offset = offset\|0;
3218		length = length\|0;
3219		output = output\|0;
3220
3221		var t0h = 0, t0l = 0, t1h = 0, t1l = 0, t2h = 0, t2l = 0, t3h = 0, t3l = 0,
3222		t4h = 0, t4l = 0, t5h = 0, t5l = 0, t6h = 0, t6l = 0, t7h = 0, t7l = 0,
3223		hashed = 0;
3224
3225		if ( offset & 127 )
		0 ignored issues – show introduced 2017-12-01 13:14 UTC by Report Bug Copy Issue Report You have used a bitwise operator `&` in a condition. Did you maybe want to use the logical operator `&&` Loading history...
3226		return -1;
3227
3228		if ( ~output )
3229		if ( output & 63 )
		0 ignored issues – show introduced 2017-12-01 13:14 UTC by Report Bug Copy Issue Report You have used a bitwise operator `&` in a condition. Did you maybe want to use the logical operator `&&` Loading history...
3230		return -1;
3231
3232		hashed = finish( offset, length, -1 )\|0;
3233		t0h = H0h;
3234		t0l = H0l;
3235		t1h = H1h;
3236		t1l = H1l;
3237		t2h = H2h;
3238		t2l = H2l;
3239		t3h = H3h;
3240		t3l = H3l;
3241		t4h = H4h;
3242		t4l = H4l;
3243		t5h = H5h;
3244		t5l = H5l;
3245		t6h = H6h;
3246		t6l = H6l;
3247		t7h = H7h;
3248		t7l = H7l;
3249
3250		_hmac_opad();
3251		_core( t0h, t0l, t1h, t1l, t2h, t2l, t3h, t3l, t4h, t4l, t5h, t5l, t6h, t6l, t7h, t7l, 0x80000000, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1536 );
3252
3253		if ( ~output )
3254		_state_to_heap(output);
3255
3256		return hashed\|0;
3257		}
3258
3259		// salt is assumed to be already processed
3260		// offset — multiple of 128
3261		// output — multiple of 64
3262		function pbkdf2_generate_block ( offset, length, block, count, output ) {
3263		offset = offset\|0;
3264		length = length\|0;
3265		block = block\|0;
3266		count = count\|0;
3267		output = output\|0;
3268
3269		var h0h = 0, h0l = 0, h1h = 0, h1l = 0, h2h = 0, h2l = 0, h3h = 0, h3l = 0,
3270		h4h = 0, h4l = 0, h5h = 0, h5l = 0, h6h = 0, h6l = 0, h7h = 0, h7l = 0,
3271		t0h = 0, t0l = 0, t1h = 0, t1l = 0, t2h = 0, t2l = 0, t3h = 0, t3l = 0,
3272		t4h = 0, t4l = 0, t5h = 0, t5l = 0, t6h = 0, t6l = 0, t7h = 0, t7l = 0;
3273
3274		if ( offset & 127 )
		0 ignored issues – show introduced 2017-12-01 13:14 UTC by Report Bug Copy Issue Report You have used a bitwise operator `&` in a condition. Did you maybe want to use the logical operator `&&` Loading history...
3275		return -1;
3276
3277		if ( ~output )
3278		if ( output & 63 )
		0 ignored issues – show introduced 2017-12-01 13:14 UTC by Report Bug Copy Issue Report You have used a bitwise operator `&` in a condition. Did you maybe want to use the logical operator `&&` Loading history...
3279		return -1;
3280
3281		// pad block number into heap
3282		// FIXME probable OOB write
3283		HEAP[(offset+length)\|0] = block>>>24;
3284		HEAP[(offset+length+1)\|0] = block>>>16&255;
3285		HEAP[(offset+length+2)\|0] = block>>>8&255;
3286		HEAP[(offset+length+3)\|0] = block&255;
3287
3288		// finish first iteration
3289		hmac_finish( offset, (length+4)\|0, -1 )\|0;
		0 ignored issues – show Unused Code introduced 2017-12-01 13:14 UTC by Report Bug Copy Issue Report The expression `hmac_finish(offset, length + 4 \| 0, -1) \| 0` has no effects. Consider removing it. Loading history...
3290
3291		h0h = t0h = H0h;
3292		h0l = t0l = H0l;
3293		h1h = t1h = H1h;
3294		h1l = t1l = H1l;
3295		h2h = t2h = H2h;
3296		h2l = t2l = H2l;
3297		h3h = t3h = H3h;
3298		h3l = t3l = H3l;
3299		h4h = t4h = H4h;
3300		h4l = t4l = H4l;
3301		h5h = t5h = H5h;
3302		h5l = t5l = H5l;
3303		h6h = t6h = H6h;
3304		h6l = t6l = H6l;
3305		h7h = t7h = H7h;
3306		h7l = t7l = H7l;
3307
3308		count = (count-1)\|0;
3309
3310		// perform the rest iterations
3311		while ( (count\|0) > 0 ) {
3312		hmac_reset();
3313		_core( t0h, t0l, t1h, t1l, t2h, t2l, t3h, t3l, t4h, t4l, t5h, t5l, t6h, t6l, t7h, t7l, 0x80000000, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1536 );
3314
3315		t0h = H0h;
3316		t0l = H0l;
3317		t1h = H1h;
3318		t1l = H1l;
3319		t2h = H2h;
3320		t2l = H2l;
3321		t3h = H3h;
3322		t3l = H3l;
3323		t4h = H4h;
3324		t4l = H4l;
3325		t5h = H5h;
3326		t5l = H5l;
3327		t6h = H6h;
3328		t6l = H6l;
3329		t7h = H7h;
3330		t7l = H7l;
3331
3332		_hmac_opad();
3333		_core( t0h, t0l, t1h, t1l, t2h, t2l, t3h, t3l, t4h, t4l, t5h, t5l, t6h, t6l, t7h, t7l, 0x80000000, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1536 );
3334
3335		t0h = H0h;
3336		t0l = H0l;
3337		t1h = H1h;
3338		t1l = H1l;
3339		t2h = H2h;
3340		t2l = H2l;
3341		t3h = H3h;
3342		t3l = H3l;
3343		t4h = H4h;
3344		t4l = H4l;
3345		t5h = H5h;
3346		t5l = H5l;
3347		t6h = H6h;
3348		t6l = H6l;
3349		t7h = H7h;
3350		t7l = H7l;
3351
3352		h0h = h0h ^ H0h;
3353		h0l = h0l ^ H0l;
3354		h1h = h1h ^ H1h;
3355		h1l = h1l ^ H1l;
3356		h2h = h2h ^ H2h;
3357		h2l = h2l ^ H2l;
3358		h3h = h3h ^ H3h;
3359		h3l = h3l ^ H3l;
3360		h4h = h4h ^ H4h;
3361		h4l = h4l ^ H4l;
3362		h5h = h5h ^ H5h;
3363		h5l = h5l ^ H5l;
3364		h6h = h6h ^ H6h;
3365		h6l = h6l ^ H6l;
3366		h7h = h7h ^ H7h;
3367		h7l = h7l ^ H7l;
3368
3369		count = (count-1)\|0;
3370		}
3371
3372		H0h = h0h;
3373		H0l = h0l;
3374		H1h = h1h;
3375		H1l = h1l;
3376		H2h = h2h;
3377		H2l = h2l;
3378		H3h = h3h;
3379		H3l = h3l;
3380		H4h = h4h;
3381		H4l = h4l;
3382		H5h = h5h;
3383		H5l = h5l;
3384		H6h = h6h;
3385		H6l = h6l;
3386		H7h = h7h;
3387		H7l = h7l;
3388
3389		if ( ~output )
3390		_state_to_heap(output);
3391
3392		return 0;
3393		}
3394
3395		return {
3396		// SHA512
3397		reset: reset,
3398		init: init,
3399		process: process,
3400		finish: finish,
3401
3402		// HMAC-SHA512
3403		hmac_reset: hmac_reset,
3404		hmac_init: hmac_init,
3405		hmac_finish: hmac_finish,
3406
3407		// PBKDF2-HMAC-SHA512
3408		pbkdf2_generate_block: pbkdf2_generate_block
3409		}
3410		}
3411
3412		var _sha512_block_size = 128,
3413		_sha512_hash_size = 64;
3414
3415		function sha512_constructor ( options ) {
3416		options = options \|\| {};
3417
3418		this.heap = _heap_init( Uint8Array, options );
3419		this.asm = options.asm \|\| sha512_asm( global, null, this.heap.buffer );
3420
3421		this.BLOCK_SIZE = _sha512_block_size;
3422		this.HASH_SIZE = _sha512_hash_size;
3423
3424		this.reset();
3425		}
3426
3427		sha512_constructor.BLOCK_SIZE = _sha512_block_size;
3428		sha512_constructor.HASH_SIZE = _sha512_hash_size;
3429		var sha512_prototype = sha512_constructor.prototype;
3430		sha512_prototype.reset = hash_reset;
3431		sha512_prototype.process = hash_process;
3432		sha512_prototype.finish = hash_finish;
3433
3434		var sha512_instance = null;
3435
3436		function get_sha512_instance () {
3437		if ( sha512_instance === null ) sha512_instance = new sha512_constructor( { heapSize: 0x100000 } );
3438		return sha512_instance;
3439		}
3440
3441		function hmac_constructor ( options ) {
3442		options = options \|\| {};
3443
3444		if ( !options.hash )
3445		throw new SyntaxError("option 'hash' is required");
3446
3447		if ( !options.hash.HASH_SIZE )
3448		throw new SyntaxError("option 'hash' supplied doesn't seem to be a valid hash function");
3449
3450		this.hash = options.hash;
3451		this.BLOCK_SIZE = this.hash.BLOCK_SIZE;
3452		this.HMAC_SIZE = this.hash.HASH_SIZE;
3453
3454		this.key = null;
3455		this.verify = null;
3456		this.result = null;
3457
3458		if ( options.password !== undefined \|\| options.verify !== undefined )
3459		this.reset(options);
3460
3461		return this;
3462		}
3463
3464		function _hmac_key ( hash, password ) {
3465		if ( is_buffer(password) )
3466		password = new Uint8Array(password);
3467
3468		if ( is_string(password) )
3469		password = string_to_bytes(password);
3470
3471		if ( !is_bytes(password) )
3472		throw new TypeError("password isn't of expected type");
3473
3474		var key = new Uint8Array( hash.BLOCK_SIZE );
3475
3476		if ( password.length > hash.BLOCK_SIZE ) {
3477		key.set( hash.reset().process(password).finish().result );
3478		}
3479		else {
3480		key.set(password);
3481		}
3482
3483		return key;
3484		}
3485
3486		function _hmac_init_verify ( verify ) {
3487		if ( is_buffer(verify) \|\| is_bytes(verify) ) {
3488		verify = new Uint8Array(verify);
3489		}
3490		else if ( is_string(verify) ) {
3491		verify = string_to_bytes(verify);
3492		}
3493		else {
3494		throw new TypeError("verify tag isn't of expected type");
3495		}
3496
3497		if ( verify.length !== this.HMAC_SIZE )
3498		throw new IllegalArgumentError("illegal verification tag size");
3499
3500		this.verify = verify;
3501		}
3502
3503		function hmac_reset ( options ) {
3504		options = options \|\| {};
3505		var password = options.password;
3506
3507		if ( this.key === null && !is_string(password) && !password )
3508		throw new IllegalStateError("no key is associated with the instance");
3509
3510		this.result = null;
3511		this.hash.reset();
3512
3513		if ( password \|\| is_string(password) )
3514		this.key = _hmac_key( this.hash, password );
3515
3516		var ipad = new Uint8Array(this.key);
3517		for ( var i = 0; i < ipad.length; ++i )
3518		ipad[i] ^= 0x36;
3519
3520		this.hash.process(ipad);
3521
3522		var verify = options.verify;
3523		if ( verify !== undefined ) {
3524		_hmac_init_verify.call( this, verify );
3525		}
3526		else {
3527		this.verify = null;
3528		}
3529
3530		return this;
3531		}
3532
3533		function hmac_process ( data ) {
3534		if ( this.key === null )
3535		throw new IllegalStateError("no key is associated with the instance");
3536
3537		if ( this.result !== null )
3538		throw new IllegalStateError("state must be reset before processing new data");
3539
3540		this.hash.process(data);
3541
3542		return this;
3543		}
3544
3545		function hmac_finish () {
3546		if ( this.key === null )
3547		throw new IllegalStateError("no key is associated with the instance");
3548
3549		if ( this.result !== null )
3550		throw new IllegalStateError("state must be reset before processing new data");
3551
3552		var inner_result = this.hash.finish().result;
3553
3554		var opad = new Uint8Array(this.key);
3555		for ( var i = 0; i < opad.length; ++i )
3556		opad[i] ^= 0x5c;
3557
3558		var verify = this.verify;
3559		var result = this.hash.reset().process(opad).process(inner_result).finish().result;
3560
3561		if ( verify ) {
3562		if ( verify.length === result.length ) {
3563		var diff = 0;
3564		for ( var i = 0; i < verify.length; i++ ) {
3565		diff \|= ( verify[i] ^ result[i] );
3566		}
3567		this.result = !diff;
3568		} else {
3569		this.result = false;
3570		}
3571		}
3572		else {
3573		this.result = result;
3574		}
3575
3576		return this;
3577		}
3578
3579		var hmac_prototype = hmac_constructor.prototype;
3580		hmac_prototype.reset = hmac_reset;
3581		hmac_prototype.process = hmac_process;
3582		hmac_prototype.finish = hmac_finish;
3583
3584		function hmac_sha512_constructor ( options ) {
3585		options = options \|\| {};
3586
3587		if ( !( options.hash instanceof sha512_constructor ) )
3588		options.hash = get_sha512_instance();
3589
3590		hmac_constructor.call( this, options );
3591
3592		return this;
3593		}
3594
3595		function hmac_sha512_reset ( options ) {
3596		options = options \|\| {};
3597
3598		this.result = null;
3599		this.hash.reset();
3600
3601		var password = options.password;
3602	View Code Duplication	if ( password !== undefined ) {
		0 ignored issues – show Duplication introduced 2017-12-01 13:14 UTC by Report Bug Copy Issue Report This code seems to be duplicated in your project. Loading history...
3603		if ( is_string(password) )
3604		password = string_to_bytes(password);
3605
3606		var key = this.key = _hmac_key( this.hash, password );
3607		this.hash.reset().asm.hmac_init(
3608		(key[0]<<24)\|(key[1]<<16)\|(key[2]<<8)\|(key[3]),
3609		(key[4]<<24)\|(key[5]<<16)\|(key[6]<<8)\|(key[7]),
3610		(key[8]<<24)\|(key[9]<<16)\|(key[10]<<8)\|(key[11]),
3611		(key[12]<<24)\|(key[13]<<16)\|(key[14]<<8)\|(key[15]),
3612		(key[16]<<24)\|(key[17]<<16)\|(key[18]<<8)\|(key[19]),
3613		(key[20]<<24)\|(key[21]<<16)\|(key[22]<<8)\|(key[23]),
3614		(key[24]<<24)\|(key[25]<<16)\|(key[26]<<8)\|(key[27]),
3615		(key[28]<<24)\|(key[29]<<16)\|(key[30]<<8)\|(key[31]),
3616		(key[32]<<24)\|(key[33]<<16)\|(key[34]<<8)\|(key[35]),
3617		(key[36]<<24)\|(key[37]<<16)\|(key[38]<<8)\|(key[39]),
3618		(key[40]<<24)\|(key[41]<<16)\|(key[42]<<8)\|(key[43]),
3619		(key[44]<<24)\|(key[45]<<16)\|(key[46]<<8)\|(key[47]),
3620		(key[48]<<24)\|(key[49]<<16)\|(key[50]<<8)\|(key[51]),
3621		(key[52]<<24)\|(key[53]<<16)\|(key[54]<<8)\|(key[55]),
3622		(key[56]<<24)\|(key[57]<<16)\|(key[58]<<8)\|(key[59]),
3623		(key[60]<<24)\|(key[61]<<16)\|(key[62]<<8)\|(key[63]),
3624		(key[64]<<24)\|(key[65]<<16)\|(key[66]<<8)\|(key[67]),
3625		(key[68]<<24)\|(key[69]<<16)\|(key[70]<<8)\|(key[71]),
3626		(key[72]<<24)\|(key[73]<<16)\|(key[74]<<8)\|(key[75]),
3627		(key[76]<<24)\|(key[77]<<16)\|(key[78]<<8)\|(key[79]),
3628		(key[80]<<24)\|(key[81]<<16)\|(key[82]<<8)\|(key[83]),
3629		(key[84]<<24)\|(key[85]<<16)\|(key[86]<<8)\|(key[87]),
3630		(key[88]<<24)\|(key[89]<<16)\|(key[90]<<8)\|(key[91]),
3631		(key[92]<<24)\|(key[93]<<16)\|(key[94]<<8)\|(key[95]),
3632		(key[96]<<24)\|(key[97]<<16)\|(key[98]<<8)\|(key[99]),
3633		(key[100]<<24)\|(key[101]<<16)\|(key[102]<<8)\|(key[103]),
3634		(key[104]<<24)\|(key[105]<<16)\|(key[106]<<8)\|(key[107]),
3635		(key[108]<<24)\|(key[109]<<16)\|(key[110]<<8)\|(key[111]),
3636		(key[112]<<24)\|(key[113]<<16)\|(key[114]<<8)\|(key[115]),
3637		(key[116]<<24)\|(key[117]<<16)\|(key[118]<<8)\|(key[119]),
3638		(key[120]<<24)\|(key[121]<<16)\|(key[122]<<8)\|(key[123]),
3639		(key[124]<<24)\|(key[125]<<16)\|(key[126]<<8)\|(key[127])
3640		);
3641		}
3642		else {
3643		this.hash.asm.hmac_reset();
3644		}
3645
3646		var verify = options.verify;
3647		if ( verify !== undefined ) {
3648		_hmac_init_verify.call( this, verify );
3649		}
3650		else {
3651		this.verify = null;
3652		}
3653
3654		return this;
3655		}
3656
3657		function hmac_sha512_finish () {
3658		if ( this.key === null )
3659		throw new IllegalStateError("no key is associated with the instance");
3660
3661		if ( this.result !== null )
3662		throw new IllegalStateError("state must be reset before processing new data");
3663
3664		var hash = this.hash,
3665		asm = this.hash.asm,
3666		heap = this.hash.heap;
3667
3668		asm.hmac_finish( hash.pos, hash.len, 0 );
3669
3670		var verify = this.verify;
3671		var result = new Uint8Array(_sha512_hash_size);
3672		result.set( heap.subarray( 0, _sha512_hash_size ) );
3673
3674		if ( verify ) {
3675		if ( verify.length === result.length ) {
3676		var diff = 0;
3677		for ( var i = 0; i < verify.length; i++ ) {
3678		diff \|= ( verify[i] ^ result[i] );
3679		}
3680		this.result = !diff;
3681		} else {
3682		this.result = false;
3683		}
3684		}
3685		else {
3686		this.result = result;
3687		}
3688
3689		return this;
3690		}
3691
3692		hmac_sha512_constructor.BLOCK_SIZE = sha512_constructor.BLOCK_SIZE;
3693		hmac_sha512_constructor.HMAC_SIZE = sha512_constructor.HASH_SIZE;
3694
3695		var hmac_sha512_prototype = hmac_sha512_constructor.prototype;
3696		hmac_sha512_prototype.reset = hmac_sha512_reset;
3697		hmac_sha512_prototype.process = hmac_process;
3698		hmac_sha512_prototype.finish = hmac_sha512_finish;
3699
3700		var hmac_sha512_instance = null;
3701
3702		function get_hmac_sha512_instance () {
3703		if ( hmac_sha512_instance === null ) hmac_sha512_instance = new hmac_sha512_constructor();
3704		return hmac_sha512_instance;
3705		}
3706
3707		function pbkdf2_constructor ( options ) {
3708		options = options \|\| {};
3709
3710		if ( !options.hmac )
3711		throw new SyntaxError("option 'hmac' is required");
3712
3713		if ( !options.hmac.HMAC_SIZE )
3714		throw new SyntaxError("option 'hmac' supplied doesn't seem to be a valid HMAC function");
3715
3716		this.hmac = options.hmac;
3717		this.count = options.count \|\| 4096;
3718		this.length = options.length \|\| this.hmac.HMAC_SIZE;
3719
3720		this.result = null;
3721
3722		var password = options.password;
3723		if ( password \|\| is_string(password) )
3724		this.reset(options);
3725
3726		return this;
3727		}
3728
3729		function pbkdf2_reset ( options ) {
3730		this.result = null;
3731
3732		this.hmac.reset(options);
3733
3734		return this;
3735		}
3736
3737		function pbkdf2_generate ( salt, count, length ) {
3738		if ( this.result !== null )
3739		throw new IllegalStateError("state must be reset before processing new data");
3740
3741		if ( !salt && !is_string(salt) )
3742		throw new IllegalArgumentError("bad 'salt' value");
3743
3744		count = count \|\| this.count;
3745		length = length \|\| this.length;
3746
3747		this.result = new Uint8Array(length);
3748
3749		var blocks = Math.ceil( length / this.hmac.HMAC_SIZE );
3750
3751	View Code Duplication	for ( var i = 1; i <= blocks; ++i ) {
		0 ignored issues – show Duplication introduced 2017-12-01 13:14 UTC by Report Bug Copy Issue Report This code seems to be duplicated in your project. Loading history...
3752		var j = ( i - 1 ) * this.hmac.HMAC_SIZE;
3753		var l = ( i < blocks ? 0 : length % this.hmac.HMAC_SIZE ) \|\| this.hmac.HMAC_SIZE;
3754		var tmp = new Uint8Array( this.hmac.reset().process(salt).process( new Uint8Array([ i>>>24&0xff, i>>>16&0xff, i>>>8&0xff, i&0xff ]) ).finish().result );
3755		this.result.set( tmp.subarray( 0, l ), j );
3756		for ( var k = 1; k < count; ++k ) {
3757		tmp = new Uint8Array( this.hmac.reset().process(tmp).finish().result );
3758		for ( var r = 0; r < l; ++r ) this.result[j+r] ^= tmp[r];
3759		}
3760		}
3761
3762		return this;
3763		}
3764
3765		// methods
3766		var pbkdf2_prototype = pbkdf2_constructor.prototype;
3767		pbkdf2_prototype.reset = pbkdf2_reset;
3768		pbkdf2_prototype.generate = pbkdf2_generate;
3769
3770		function pbkdf2_hmac_sha512_constructor ( options ) {
3771		options = options \|\| {};
3772
3773		if ( !( options.hmac instanceof hmac_sha512_constructor ) )
3774		options.hmac = get_hmac_sha512_instance();
3775
3776		pbkdf2_constructor.call( this, options );
3777
3778		return this;
3779		}
3780
3781		function pbkdf2_hmac_sha512_generate ( salt, count, length ) {
3782		if ( this.result !== null )
3783		throw new IllegalStateError("state must be reset before processing new data");
3784
3785		if ( !salt && !is_string(salt) )
3786		throw new IllegalArgumentError("bad 'salt' value");
3787
3788		count = count \|\| this.count;
3789		length = length \|\| this.length;
3790
3791		this.result = new Uint8Array(length);
3792
3793		var blocks = Math.ceil( length / this.hmac.HMAC_SIZE );
3794
3795		for ( var i = 1; i <= blocks; ++i ) {
3796		var j = ( i - 1 ) * this.hmac.HMAC_SIZE;
3797		var l = ( i < blocks ? 0 : length % this.hmac.HMAC_SIZE ) \|\| this.hmac.HMAC_SIZE;
3798
3799		this.hmac.reset().process(salt);
3800		this.hmac.hash.asm.pbkdf2_generate_block( this.hmac.hash.pos, this.hmac.hash.len, i, count, 0 );
3801
3802		this.result.set( this.hmac.hash.heap.subarray( 0, l ), j );
3803		}
3804
3805		return this;
3806		}
3807
3808		var pbkdf2_hmac_sha512_prototype = pbkdf2_hmac_sha512_constructor.prototype;
3809		pbkdf2_hmac_sha512_prototype.reset = pbkdf2_reset;
3810		pbkdf2_hmac_sha512_prototype.generate = pbkdf2_hmac_sha512_generate;
3811
3812		var pbkdf2_hmac_sha512_instance = null;
3813
3814		function get_pbkdf2_hmac_sha512_instance () {
3815		if ( pbkdf2_hmac_sha512_instance === null ) pbkdf2_hmac_sha512_instance = new pbkdf2_hmac_sha512_constructor();
3816		return pbkdf2_hmac_sha512_instance;
3817		}
3818
3819		/**
3820		* PBKDF2-HMAC-SHA512 exports
3821		*/
3822
3823		function pbkdf2_hmac_sha512_bytes ( password, salt, iterations, dklen ) {
3824		if ( password === undefined ) throw new SyntaxError("password required");
3825		if ( salt === undefined ) throw new SyntaxError("salt required");
3826		return get_pbkdf2_hmac_sha512_instance().reset( { password: password } ).generate( salt, iterations, dklen ).result;
3827		}
3828
3829		function pbkdf2_hmac_sha512_hex ( password, salt, iterations, dklen ) {
3830		var result = pbkdf2_hmac_sha512_bytes( password, salt, iterations, dklen );
3831		return bytes_to_hex(result);
3832		}
3833
3834		function pbkdf2_hmac_sha512_base64 ( password, salt, iterations, dklen ) {
3835		var result = pbkdf2_hmac_sha512_bytes( password, salt, iterations, dklen );
3836		return bytes_to_base64(result);
3837		}
3838
3839		exports.PBKDF2_HMAC_SHA512 = {
3840		bytes: pbkdf2_hmac_sha512_bytes,
3841		hex: pbkdf2_hmac_sha512_hex,
3842		base64: pbkdf2_hmac_sha512_base64
3843		};
3844
3845
3846		'function'==typeof define&&define.amd?define([],function(){return exports}):'object'==typeof module&&module.exports?module.exports=exports:global.asmCrypto=exports;
3847
3848		return exports;
3849		})( {}, function(){return this}() );
3850		//# sourceMappingURL=asmcrypto.js.map

blocktrail / blocktrail-sdk-nodejs

asmcrypto.js ➔ sha512_asm B last analyzed 2018-06-20 17:31 UTC

Complexity

Size

Duplication

Importance

12 Functions

How to fix Long Method

Long Method

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asmcrypto.js ➔ sha512_asm B
last analyzed 2018-06-20 17:31 UTC