How to use getU method in Best

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UReal.js

Source:UReal.js Github

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...17 }18 setU(u){19 this.u = u;20 }21 getU(){22 return this.u;23 }24 25 /*********26 * 27 * Type Operations28 */29 add(r){30 var result = new UReal();31 result.setX(this.getX() + r.getX());32 result.setU(Math.sqrt((this.getU() * this.getU()) + (r.getU() * r.getU()) ));33 return result;34 }35 minus(r){36 var result = new UReal();37 result.setX(this.getX() - r.getX());38 if (r==this) result.setU(0.0);39 else result.setU(Math.sqrt((this.getU()*this.getU()) + (r.getU()*r.getU())));40 return result;41 }42 mult(r){43 var result = new UReal();44 result.setX(this.getX() * r.getX());45// if (this.getU()==0.0) { result.setU(r.getU() * this.getX()); }46// else if (r.getU()==0.0) {result.setU(this.getU()*r.getX()); }47// else {48 var a = r.getX()*r.getX()*this.getU()*this.getU();49 var b = this.getX()*this.getX()*r.getU()*r.getU();50 result.setU(Math.sqrt(a + b));51// } 52 return result;53 }54 divideBy(r){55 var result = new UReal();56 if (r==this) { // pathological cases x/x57 result.setX(1.0);58 result.setU(0.0);59 return result;60 }61 if (r.getU()==0.0) { // r is a scalar62 result.setX(this.getX() / r.getX());63 result.setU(this.getU()/r.getX()); // "this" may be a scalar, too64 return result;65 }66 if (this.getU()==0.0) { // "this is a scalar, r is not67 result.setX(this.getX() / r.getX());68 result.setU(r.getU()/(r.getX()*r.getX()));69 return result;70 }71 // both variables have associated uncertainty72 var a = this.getX() / r.getX();73 var b = 0.074 var c =((this.getU()*this.getU())/Math.abs(r.getX()));75 var d = Math.abs((this.getX()*this.getX()*r.getU()*r.getU()) / (r.getX()*r.getX()*r.getX()*r.getX()));76 result.setU(Math.sqrt(c + d));77 return result;78 }79 abs(){80 var result = new UReal();81 result.setX(Math.abs(this.getX()));82 result.setU(this.getU());83 return result;84 }85 neg(){86 var result = new UReal();87 result.setX(-this.getX());88 result.setU(this.getU());89 return result;90 }91 power(s){92 var result = new UReal();93 var a = Math.pow(this.getX(), s);94 var b = ((s*(s-1))/2) * (Math.pow(this.getX(), s-2)) * (this.getU()*this.getU());95 result.setX(a);96 var c = s * this.getU() * (Math.pow(this.getX(), s-1));97 result.setU(c);98 return result;99 }100 sqrt(){101 var result = new UReal();102 if (this.getX()==0.0 && this.getU()==0.0) {103 result.setX(0.0);104 result.setU(0.0);105 }106 else {107 var a = Math.sqrt(this.getX());108 var b = 0.0; //(this.getU()*this.getU()) / ((8)*Math.pow(this.getX(), 3/2));109 var c = (this.getU()) / (2*Math.sqrt(this.getX()));110 result.setX(a - b);111 result.setU(c);112 }113 return result;114 }115 sin(){116 var result = new UReal();117 result.setX(Math.sin(this.getX()));118 result.setU(this.getU()*Math.cos(this.getX()));119 return result;120 }121 cos(){122 var result = new UReal();123 result.setX(Math.cos(this.getX()));124 result.setU(this.getU()*Math.sin(this.getX()));125 return result;126 }127 128 tan(){129 return this.sin().divideBy(this.cos()); 130 }131 acos(){132 var result = new UReal();133 result.setX(Math.acos(this.getX()));134 if (Math.abs(this.getX())!=1.0) result.setU(this.getU()/Math.sqrt((1 - this.getX()*this.getX())));135 else result.setU(this.getU());136 return result;137 }138 asin(){139 var result = new UReal();140 result.setX(Math.asin(this.getX()));141 if (Math.abs(this.getX())!=1.0) result.setU(this.getU()/Math.sqrt((1 - this.getX()*this.getX())));142 else result.setU(this.getU());143 return result;144 }145 inverse(){//inverse (reciprocal)146 return new UReal(1.0, 0.0).divideBy(this);147 }148 floor() { //returns (i,u) with i the largest int such that (i,u)<=(x,u)149 return new UReal(Math.floor(this.getX()),this.getU());150 }151 round(){ //returns (i,u) with i the closest int to x152 return new UReal(Math.round(this.getX()),this.getU());153 }154 /*********155 * 156 * Type Operations with correlated variables157 */158 addCovariance(r, covariance){159 var result = new UReal();160 }161 minusCovariance(r, covariance){162 var result = new UReal();163 result.setX(this.getX() - r.getX());164 if (r==this) result.setU(0.0);165 else result.setU(Math.sqrt((this.getU()*this.getU()) + (r.getU()*r.getU() - 2 * covariance)));166 return result;167 168 }169 multCovariance(r, covariance){170 var result = new UReal();171 172 result.setX(this.getX() * r.getX());173 var a = r.getX()*r.getX()*this.getU()*this.getU();174 var b = this.getX()*this.getX()*r.getU()*r.getU();175 var c = 2 * this.getX() * r.getX() * covariance;176 result.setU(Math.sqrt(a + b + c));177 return result;178 }179 divideByCovariance(r, covariance){180 var result = new UReal();181 182 if (r==this) { // pathological cases x/x. Covariance should be 1!183 result.setX(1.0);184 result.setU(0.0);185 return result;186 }187 if (r.getU()==0.0) { // r is a scalar188 result.setX(this.getX() / r.getX());189 result.setU(this.getU() / r.getX()); // "this" may be a scalar, too190 return result;191 }192 if (this.getU()==0.0) { // "this is a scalar, r is not193 result.setX(this.getX() / r.getX());194 result.setU(this.getU()/(this.getX()*this.getX()));195 return result;196 }197 // both variables have associated uncertainty198 var a = this.getX() / r.getX();199// var b = (this.getX()*r.getU()*r.getU())/(Math.pow(r.getX(), 3));200 var b = 0.0; //(this.getX()*r.getU()*r.getU())/(r.getX()*r.getX()*r.getX());201 result.setX(a + b);202 203 var c = ((this.getU()*this.getU())/Math.abs(r.getX()));204// var d = (this.getX()*this.getX()*r.getU()*r.getU()) / Math.pow(r.getX(), 4);205 var d = (this.getX()*this.getX()*r.getU()*r.getU()) / (r.getX()*r.getX()*r.getX()*r.getX());206 var e = Math.abs((this.getX()*covariance)/(r.getX()*r.getX()*r.getX()));207 result.setU(Math.sqrt(c + d - e));208 209 return result;210 }211 /***212 * comparison operations213 * These operations, that return a boolean, have been superseded by the214 * corresponding UBoolean-returning operations -- except equals() and215 * distinct, since they have another meaning in Java!.216 */217// public boolean lt(UReal number) {218// // we compute the separation factor of the two distributions considered as a mixture219// // see http://faculty.washington.edu/tamre/IsHumanHeightBimodal.pdf220 // double s1 = this.getU();221 // double s2 = number.getU();222 // // non-UReal cases first223 // if ((s1==0.0) || (s2==0.0)) 224 // return (this.getX() < number.getX());225 // // if both numbers have some uncertainty226 // double r = (s1*s1)/(s2*s2);227 // double S = Math.sqrt(-2.0 + 3*r + 3*r*r - 2*r*r*r + 2*Math.pow(1-r+r*r, 1.5) )/(Math.sqrt(r)*(1+Math.sqrt(r)));228 // double separation = S*(s1+s2);229 // if (Double.isNaN(S)) // similar to s1==0 or s2==0. No way to compute the separation test 230 // return (this.getX() < number.getX());231 // double diff = number.getX() - this.getX();232 // return (diff > 0) && (diff > separation); // they are distinguishable233 // /** previous implementation234 // boolean result = false;235 // result = (this.getX() < number.getX()) &&236 // ((this.getX() + this.getU()) < (number.getX() - number.getU()));237 // return result; */238 // }239 240// public boolean le(UReal r) {241 // return (this.lt(r) || this.equals(r));242 // }243 244 // public boolean gt(UReal r) {245 // return r.lt(this);246 //}247 //248 //249 // public boolean ge(UReal r) {250 // return (this.gt(r) || this.equals(r));251 // }252 equals(number) {253 // we compute the separation factor of the two distributions considered as a mixture254 // see http://faculty.washington.edu/tamre/IsHumanHeightBimodal.pdf255 if (this == number) return true;256 257 var s1 = this.getU();258 var s2 = number.getU();259 // non-UReal cases first260 if ((s1==0)||(s2==0)) return this.getX() == number.getX();261 // if both numbers have some uncertainty262 var r = (s1*s1)/(s2*s2);263 var S = Math.sqrt(-2.0 + 3*r + 3*r*r - 2*r*r*r + 2*Math.pow(1-r+r*r, 1.5) )/(Math.sqrt(r)*(1+Math.sqrt(r)));264 if (isNaN(S)) // similar to s1==0 or s2==0. No way to compute the separation test 265 return (this.getX() == number.getX());266 var separation = S*(s1+s2);267 return Math.abs(number.getX() - this.getX()) <= separation; // they are indistinguishable268 /** previous implementation269 * 270 boolean result = false;271 double a = Math.max((this.getX() - this.getU()), (r.getX() - r.getU()));272 double b = Math.min((this.getX() + this.getU()), (r.getX() + r.getU()));273 result = (a <= b);274 return result;275 */276 }277 278 distinct(r){279 return !(this.equals(r));280 }281 // /***282 // * comparison operations WITH ZERO = UReal(0.0)283 // */284 //public boolean ltZero() {285 // return this.lt(new UReal());286 //}287 // 288 //public boolean leZero() {289 // return this.le(new UReal());290 //}291 //292 //public boolean gtZero() {293 // return this.gt(new UReal());294 //}295 // 296 //public boolean geZero() {297 // return this.ge(new UReal());298 //}299 //300 equalsZero(u) {301 return this.equals(new UReal(0.0,u));302 }303 304 distinctZero(u) {305 return this.distinct(new UReal(0.0,u));306 }307 308 //309 /*** 310 * FUZZY COMPARISON OPERATIONS311 * Assume UReal values (x,u) represent standard uncertainty values, i.e., they follow a Normal distribution312 * of mean x and standard deviation \sigma = u313 */314 315 /**316 * Let's start by some Gaussian operations317 // returns the cumulative normal distribution function (CNDF) for a standard normal: N(0,1)318 */319 CNDF(x) {320 // See http://stackoverflow.com/questions/442758/which-java-library-computes-the-cumulative-standard-normal-distribution-function321 // and https://lyle.smu.edu/~aleskovs/emis/sqc2/accuratecumnorm.pdf322 var neg = (x < 0.0) ? 1 : 0;323 if (neg == 1) 324 x *= -1.0;325 var k = (1.0 / ( 1.0 + 0.2316419 * x));326 var y = (((( 1.330274429 * k - 1.821255978) * k + 1.781477937) *327 k - 0.356563782) * k + 0.319381530) * k;328 y = 1.0 - 0.398942280401 * Math.exp(-0.5 * x * x) * y;329 return (1.0 - neg) * y + neg * (1.0 - y);330 }331 332 /** alternative implementation -- they both work equally well333 334 private static double CNDF(double z) {335 if (z < -8.0) return 0.0;336 if (z > 8.0) return 1.0;337 double sum = 0.0, term = z;338 for (int i = 3; sum + term != sum; i += 2) {339 sum = sum + term;340 term = term * z * z / i;341 }342 return 0.5 + sum * pdf(z);343 }344 */345 // returns pdf(x) = standard Gaussian pdf346 pdf(x) {347 return Math.exp(-x*x / 2) / Math.sqrt(2 * Math.PI);348 349 }350 pdfMeanStddev(z, mu, sigma){351 return pdf((x - mu) / sigma) / sigma;352 }353 // return cdf(z, mu, sigma) = Gaussian cdf with mean mu and stddev sigma354 CNDF(z, mu, sigma) {355 return CNDF((z - mu) / sigma);356 } 357 // Compute z such that cdf(z) = y via bisection search358 // taken from http://introcs.cs.princeton.edu/java/22library/Gaussian.java.html359 inverseCNDF(y) {360 return this.inverseCNDFBisection(y, 0.00000001, -8, 8);361 } 362 // bisection search363 inverseCNDFBisection(y, delta, lo, hi) {364 var mid = lo + (hi - lo) / 2;365 if (hi - lo < delta) return mid;366 if (CNDF(mid) > y) return this.inverseCNDFBisection(y, delta, lo, mid);367 else return this.inverseCNDFBisection(y, delta, mid, hi);368 }369 /***370 * Now we start with the fuzzy functions371 */372 /** 373 * This method returns three numbers (lt, eq, gt) with the probabilities that 374 * lt: this < number, 375 * eq: this = number376 * gt: this > number377 */378 calculate(number) {379 var r = new Result();380 var m1, m2, s1, s2;381 var swap = false;382 if (this.getX()<=number.getX()) { // m1 is less or equal than m2383 m1 = this.getX();384 m2 = number.getX();385 s1 = this.getU();386 s2 = number.getU();387 } else {388 m2 = this.getX();389 m1 = number.getX();390 s2 = this.getU();391 s1 = number.getU();392 swap = true; // to return values in the correct order393 }394 395 if ((s1==0.0)&&(s2==0.0)) { //comparison between Real numbers396 if (m1==m2) {397 r.lt = 0.0; r.eq = 1.0; r.gt = 0.0; 398 return r.check(swap); 399 }400 if (m1<m2) {401 r.lt = 1.0; r.eq = 0.0; r.gt = 0.0; 402 return r.check(swap); 403 }404 r.lt = 0.0; r.eq = 0.0; r.gt = 1.0; 405 return r.check(swap); 406 }407 if ((s1==0.0)) { // s1 is degenerated, s2 is not408 r.lt=1-CNDF(m1,m2,s2); r.eq=0.0;r.gt=CNDF(m1,m2,s2); 409 return r.check(swap); 410 }411 if ((s2==0.0)) { // s2 is degenerated, s1 is not412 r.lt=CNDF(m2,m1,s1); r.eq=0.0;r.gt=1-CNDF(m2,m1,s1); 413 return r.check(swap); 414 }415 // here none of the numbers are degenerated416 if (s1==s2) {417 var crossing = (m1 + m2)/2;418 r.lt = CNDF(crossing,m1,s1)-CNDF(crossing,m2,s2);419// r.gt = 1-CNDF(crossing,m1,s1)-(1-CNDF(crossing,m2,s2));420// r.eq = CNDF(crossing,m2,s2)+1.0-CNDF(crossing,m1,s1);421 r.gt = 0.0; //1-CNDF(crossing,m1,s1)-(1-CNDF(crossing,m2,s2));422 r.eq = 1.0 - (r.gt + r.lt); //CNDF(crossing,m2,s2)+1.0-CNDF(crossing,m1,s1); 423 return r.check(swap); 424 }425 else {426 var crossing1 = 427 -(-m2*s1*s1 + 428 m1*s2*s2 +429 s1*s2*Math.sqrt((m1-m2)*(m1-m2)-2.0*(s1*s1-s2*s2)*Math.log(s2/s1))430 )/(s1*s1 - s2*s2); 431 var crossing2 = 432 (m2*s1*s1 - 433 m1*s2*s2 +434 s1*s2*Math.sqrt(((m1-m2)*(m1-m2)-2.0*(s1*s1-s2*s2)*Math.log(s2/s1))435 ))/(s1*s1 - s2*s2);436 var c1 = Math.min(crossing1, crossing2);437 var c2 = Math.max(crossing1, crossing2);438// System.out.println("crossing1 = "+c1);439// System.out.println("crossing2 = "+c2);440 if (s1<s2) {441 r.gt = CNDF(c1,m2,s2)-CNDF(c1,m1,s1);//+CNDF(c2,m1,s1)-CNDF(c2,m2,s2);442 r.lt = 1.0-CNDF(c2,m2,s2)-(1.0-CNDF(c2,m1,s1));443 r.eq = CNDF(c1,m1,s1) + (1.0-CNDF(c2,m1,s1))444 + CNDF(c2,m2,s2) - CNDF(c1,m2,s2);445 }446 else{447 r.lt = CNDF(c1,m1,s1)-CNDF(c1,m2,s2);//+CNDF(c2,m2,s2)-CNDF(c2,m1,s1);448 r.gt = 1.0-CNDF(c2,m1,s1)-(1.0-CNDF(c2,m2,s2));449 r.eq = CNDF(c1,m2,s2) + (1.0-CNDF(c2,m2,s2))450 + CNDF(c2,m1,s1) - CNDF(c1,m1,s1);451 }452 return r.check(swap); 453 } 454 }455 456 uEquals(number) {457 var r = this.calculate(number);458 return new UBoolean(true,r.eq);459 }460 uDistinct(r) {461 return this.uEquals(r).not();462 }463 lt(number) {464 var r = this.calculate(number);465 return new UBoolean(true,r.lt);466 }467 468 le(number) {469 var r = this.calculate(number);470 return new UBoolean(true, r.lt+r.eq);471 }472 gt(number) {473 var r = this.calculate(number);474 return new UBoolean (true, r.gt);475 }476 477 ge(number) {478 var r = this.calculate(number);479 return new UBoolean(true,r.gt+r.eq);480 }481 482 /*** 483 * END OF FUZZY COMPARISON OPERATIONS484 */485 /*** 486 * FUZZY COMPARISON OPERATIONS WITH ZERO=UReal(0.0,0.0)487 * Assume UReal values (x,u) represent standard uncertainty values, i.e., they follow a Normal distribution488 * of mean x and standard deviation \sigma = u489 */490 uEqualsZero(u) {491 return this.uEquals(new UReal(0.0,u));492 }493 uDistinctZero(u) {494 return this.uDistinct(new UReal(0.0,u));495 }496 ltZero() {497 return this.lt(new UReal());498 }499 500 leZero() {501 return this.le(new UReal());502 }503 gtZero() {504 return this.gt(new UReal());505 }506 geZero() {507 return this.ge(new UReal());508 }509 510 /*** 511 * END OF FUZZY COMPARISON OPERATIONS WITH ZERO512 */513 514 compareTo(other) {515 if (this.equals(other)) return 0;516 if (this.lt(other).toBoolean()) return -1;517 return 1;518 }519 min(r) {520 if (r.lt(this).toBoolean()) return new UReal(r.getX(),r.getU()); 521 return new UReal(this.getX(),this.getU());522 }523 max(r) {524 //if (r>this) r; else this;525 if (r.gt(this).toBoolean()) return new UReal(r.getX(),r.getU());526 return new UReal(this.getX(),this.getU());527 }528 529 /******530 * Conversions531 */532 533 toString() {534 return "(" + this.x + "," + this.u + ")";535 }536 537 toInteger(){ //538 return Math.floor(this.getX());539 }540 541 toReal() { 542 return this.getX();543 }544 /* TODO implement other UClasses545 toUInteger() {546 UInteger r = new UInteger();547 r.x=(int)Math.floor(this.getX());548 r.u=Math.sqrt((this.u*this.u)+(this.x-r.x)*(this.x-r.x));549 return r;550 }551 552 public UInteger toBestUInteger() {553 UInteger r = new UInteger();554 r.x=(int)Math.round(this.getX());555 r.u=Math.sqrt((this.u*this.u)+(this.x-r.x)*(this.x-r.x));556 return r; 557 }558 public UUnlimitedNatural toUUnlimitedNatural() {559 UUnlimitedNatural r = new UUnlimitedNatural();560 r.x=(int)Math.floor(this.getX());561 r.u=Math.sqrt((this.u*this.u)+(this.x-r.x)*(this.x-r.x));562 return r;563 }564 public UUnlimitedNatural toBestUUnlimitedNatural() {565 UUnlimitedNatural r = new UUnlimitedNatural();566 r.x=(int)Math.round(this.getX());567 r.u=Math.sqrt((this.u*this.u)+(this.x-r.x)*(this.x-r.x));568 return r;569 }570 */571 /**572 * Other Methods 573 */574 hashcode(){ //required for equals()575 return Math.round(x);576 }577 clone() {578 return new UReal(this.getX(),this.getU());579 }580}...

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1var BestBuy = require('./bestbuy.js');2var bestbuy = new BestBuy();3 if (err) {4 console.log(err);5 } else {6 console.log(data);7 }8});9var request = require('request');10var cheerio = require('cheerio');11function BestBuy() {12 this.getU = function(url, callback) {13 request(url, function(err, response, body) {14 if (err) {15 callback(err);16 } else {17 var $ = cheerio.load(body);18 var data = [];19 var products = $('.sku-item');20 products.each(function() {21 var product = $(this);22 var name = product.find('.sku-title a').text();23 var price = product.find('.priceView-customer-price').text();24 data.push({25 });26 });27 callback(null, data);28 }29 });30 }31}32module.exports = BestBuy;

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1var BestTimeToBuyAndSellStock = require("./BestTimeToBuyAndSellStock.js");2var myBestTimeToBuyAndSellStock = new BestTimeToBuyAndSellStock();3var myArray = [7, 1, 5, 3, 6, 4];4var maxProfit = myBestTimeToBuyAndSellStock.getU(myArray);5console.log("Max profit is: " + maxProfit);6console.log("Max profit is: " + maxProfit);7class BestTimeToBuyAndSellStock {8 getU(prices) {9 let maxProfit = 0;10 for (let i = 0; i < prices.length; i++) {11 for (let j = i + 1; j < prices.length; j++) {12 if (prices[j] > prices[i]) {13 let profit = prices[j] - prices[i];14 if (profit > maxProfit) {15 maxProfit = profit;16 }17 }18 }19 }20 return maxProfit;21 }22}23module.exports = BestTimeToBuyAndSellStock;24const BestTimeToBuyAndSellStock = require("./BestTimeToBuyAndSellStock");25test("getU([7, 1, 5, 3, 6, 4]) should return 5", () => {26 let myBestTimeToBuyAndSellStock = new BestTimeToBuyAndSellStock();27 expect(myBestTimeToBuyAndSellStock.getU([7, 1, 5, 3, 6, 4])).toBe(5);28});29test("getU([7, 6, 4, 3, 1]) should return 0", () => {30 let myBestTimeToBuyAndSellStock = new BestTimeToBuyAndSellStock();

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1var BestBuy = require('./BestBuy.js');2var bestBuy = new BestBuy();3var url = bestBuy.getU();4var BestBuy = require('./BestBuy.js');5var bestBuy = new BestBuy();6var url = bestBuy.getU();7var BestBuy = require('./BestBuy.js');8var bestBuy = new BestBuy();9var url = bestBuy.getU();10var BestBuy = require('./BestBuy.js');11var bestBuy = new BestBuy();12var url = bestBuy.getU();13var BestBuy = require('./BestBuy.js');14var bestBuy = new BestBuy();15var url = bestBuy.getU();16var BestBuy = require('./BestBuy.js');17var bestBuy = new BestBuy();18var url = bestBuy.getU();19var BestBuy = require('./BestBuy.js');20var bestBuy = new BestBuy();21var url = bestBuy.getU();22var BestBuy = require('./BestBuy.js');23var bestBuy = new BestBuy();24var url = bestBuy.getU();25var BestBuy = require('./BestBuy.js');26var bestBuy = new BestBuy();27var url = bestBuy.getU();28var BestBuy = require('./BestBuy.js');29var bestBuy = new BestBuy();30var url = bestBuy.getU();31var BestBuy = require('./BestBuy.js');32var bestBuy = new BestBuy();33var url = bestBuy.getU();34var BestBuy = require('./BestBuy.js');35var bestBuy = new BestBuy();36var url = bestBuy.getU();37var BestBuy = require('./BestBuy.js');38var bestBuy = new BestBuy();39var url = bestBuy.getU();

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1var BestBuy = require('./bestbuy');2var bb = new BestBuy();3 console.log(data);4});5var request = require('request');6var cheerio = require('cheerio');7var BestBuy = function() {8 this.getU = function(url, callback) {9 request(url, function(error, response, body) {10 if (!error && response.statusCode == 200) {11 var $ = cheerio.load(body);12 var data = [];13 $('div.list-item').each(function(i, element) {14 var $element = $(element);15 var $title = $element.find('h4 a');16 var $price = $element.find('div.price');17 var $img = $element.find('img');18 var $rating = $element.find('div.star-rating');19 var $review = $element.find('div.review-count');20 data[i] = {21 title: $title.text(),22 price: $price.text(),23 img: $img.attr('src'),24 rating: $rating.attr('data-rating'),25 review: $review.text()26 };27 });28 callback(data);29 }30 });31 };32};33module.exports = BestBuy;

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1var xhr = new XMLHttpRequest();2function handleResponse() {3 if (xhr.readyState == 4) {4 if (xhr.status == 200) {5 var jsonStr = xhr.responseText;6 var jsonObj = JSON.parse(jsonStr);7 var products = jsonObj.products;8 var tbody = document.getElementById("products");9 for (var i = 0; i < products.length; i++) {10 var product = products[i];11 var row = document.createElement("tr");12 var nameCell = document.createElement("td");13 nameCell.innerHTML = product.name;14 row.appendChild(nameCell);15 var priceCell = document.createElement("td");16 priceCell.innerHTML = product.regularPrice;17 row.appendChild(priceCell);18 tbody.appendChild(row);19 }20 }21 else {22 var tbody = document.getElementById("products");23 var row = document.createElement("tr");24 var cell = document.createElement("td");

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1var bestbuy = require('bestbuy')('9yf6jy7f9w8z8m7f8jw6h5m6');2var bb = bestbuy.products('(search=iphone)', {show: 'sku,name,salePrice,regularPrice,shortDescription,thumbnailImage,mediumImage,longDescription,manufacturer,productUrl,customerReviewAverage,customerReviewCount,addToCartUrl,inStoreAvailability,onlineAvailability',pageSize: 25,page: 1,sort: 'salePrice.asc'}).getU(function(err, data) {3var fs = require('fs');4var stream = fs.createWriteStream("my_file.txt");5stream.once('open', function(fd) {6stream.write(data);7stream.end();8});9});10var bestbuy = require('bestbuy')('9yf6jy7f9w8z8m7f8jw6h5m6');11var bb = bestbuy.products('(search=iphone)', {show: 'sku,name,salePrice,regularPrice,shortDescription,thumbnailImage,mediumImage,longDescription,manufacturer,productUrl,customerReviewAverage,customerReviewCount,addToCartUrl,inStoreAvailability,onlineAvailability',pageSize: 25,page: 1,sort: 'salePrice.asc'}).get(function(err, data) {12var fs = require('fs');13var stream = fs.createWriteStream("my_file.txt");14stream.once('open', function(fd) {15stream.write(data);16stream.end();17});18});19var bestbuy = require('bestbuy')('9yf6jy7f9w8z8m7f8jw6h5m6');20var bb = bestbuy.products('(search=iphone)', {show: 'sku,name,salePrice,regularPrice,shortDescription,thumbnailImage,mediumImage,longDescription,manufacturer,productUrl,customerReviewAverage,customerReviewCount,addToCartUrl,inStoreAvailability,onlineAvailability',pageSize: 25,page: 1,sort

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