1 00:00:07,780 --> 00:00:10,540 [Powered by Google Translate] Quam quaestionem Precendence est quod faciemus opera nolunt? 2 00:00:10,540 --> 00:00:14,250 Utrum absolvendis math aequationes aut parsing lineas computer scripta, 3 00:00:14,250 --> 00:00:17,230 sunt severus praeceptis ordinis de ad quam nos adhaerere 4 00:00:17,230 --> 00:00:20,270 Vestibulum ut omnis populus idem posse. 5 00:00:20,270 --> 00:00:24,710 >> Primo off, potissimam regulam meminisse, praesertim in bug testis, 6 00:00:24,710 --> 00:00:27,680 est quod nos semper operari ab intimo parentheses extrorsum. 7 00:00:27,680 --> 00:00:31,120 Usura susicivus parentheses potest esse benevolens debugging ratione militari, 8 00:00:31,120 --> 00:00:34,640 tamen suus 'non bona ad hoc quod praxis lectica vestri codice cum unneeded parentheses. 9 00:00:34,640 --> 00:00:38,220 Tolle discendi tempus basic operator praelatio regulas. 10 00:00:38,220 --> 00:00:42,450 >> Secunda regula generalis est, quod cum operators aequalia habent priorty, 11 00:00:42,450 --> 00:00:44,820 vos simply solvere a sinistro ad dextrum. 12 00:00:44,820 --> 00:00:47,690 Cum de simplex math nos satus cum parentheseos, 13 00:00:47,690 --> 00:00:52,110 ergo multiplicatio et divisio, non denique additionem et subtractionem. 14 00:00:52,110 --> 00:00:54,400 Prius, multiplicatio et divisio, 15 00:00:54,400 --> 00:00:56,870 quia secundum essentiam idem facientes operationem. 16 00:00:56,870 --> 00:01:00,880 Post divisionem simpliciter ductae pretium inverse. 17 00:01:00,880 --> 00:01:04,300 Similiter, subtractionem est simpliciter addendo valorem negativum. 18 00:01:04,300 --> 00:01:06,150 >> Faciamus exemplum. 19 00:01:14,470 --> 00:01:18,300 Secundum ordinem praecedentiae parentheseos Lorem puteus. Novem minus I. 20 00:01:18,300 --> 00:01:23,410 Qui dabit nobis VIII. Tunc potest moveri ad divisionem et multiplicationem. 21 00:01:23,410 --> 00:01:27,450 Puteus 'solvere a sinistro ad dextrum. Sic X divisa per II est V. 22 00:01:27,450 --> 00:01:31,290 Habemus V temporibus VIII adessent, et dabit nobis XL. 23 00:01:33,230 --> 00:01:35,410 Et itur ad sequentia ordine praecedentiae. 24 00:01:35,410 --> 00:01:38,730 Sic erant 'reliquit cum III plus XL minus I. 25 00:01:42,400 --> 00:01:43,700 Iterum iustus absolvendis laeua in dextram, 26 00:01:43,700 --> 00:01:47,650 quia illic 'aequalis prioritate inter additionem et subtractionem. 27 00:01:47,650 --> 00:01:51,510 Possumus dicere III plus XL est XLIII, minus I est XLII. Ut 'noster responsum. 28 00:01:53,920 --> 00:01:56,730 >> Sunt II genera decrementum et incrementum operators; 29 00:01:56,730 --> 00:02:01,000 Praepositionis formam et extrema consequat. 30 00:02:01,000 --> 00:02:06,130 In putnam forma, i + +, communiter usus est in pro plicaturas, 31 00:02:06,130 --> 00:02:10,500 dicitur illud ex quo vis praesens et incremented est. 32 00:02:10,500 --> 00:02:14,240 Sic valor erit tantum diversis tunc vicis variabilis adhibetur. 33 00:02:14,240 --> 00:02:17,910 Sed contra est quod vis praesens prae incrementa vel decrementa 34 00:02:17,910 --> 00:02:22,760 est incremented aut decremented primus, et tunc ponitur in expressionem. 35 00:02:22,760 --> 00:02:25,310 >> Lets capiatis exemplum cum integer x. 36 00:02:25,310 --> 00:02:27,220 Puteus 'statuerunt eam aequalis V. 37 00:02:27,220 --> 00:02:36,500 , Si per putnam operator super illud et dicere x + +, x in hanc lineam adhuc est V. 38 00:02:36,500 --> 00:02:39,230 Ut si daret eam quantitatem V imprimendi. 39 00:02:39,230 --> 00:02:42,540 Sed Pergentesque x1 facto pares VI. 40 00:02:42,540 --> 00:02:48,770 Hac igitur x = VI in praesens, et si eam volumus pervenire valeat typis VI. 41 00:02:48,770 --> 00:02:57,380 Si vero praepositionis usus operante + X x incremented, mox pretium sit amet. 42 00:02:57,380 --> 00:03:00,110 Unde in VII aequalis est ratio. 43 00:03:00,110 --> 00:03:04,750 VI et VII Incrementing utique et si daret nobis imprimendam valet de VII. 44 00:03:04,750 --> 00:03:09,160 >> Ultimum nuance in precendence qui nos mos inviso agit monstratorem notatio. 45 00:03:09,160 --> 00:03:15,050 In dereference operator, stella, habet prius moto basic math operators, 46 00:03:15,050 --> 00:03:18,550 sed non in putnam incement et decrementum operators. 47 00:03:18,550 --> 00:03:20,690 Ut inducat ad ultimum. 48 00:03:20,690 --> 00:03:24,500 Lets accipe integer x et statuerunt eam aequalis VII. 49 00:03:24,500 --> 00:03:30,540 Sed certe ut aequali regula oratio x et y. 50 00:03:30,540 --> 00:03:34,920 Ut nobis dereference y debemus adepto valor VII. 51 00:03:34,920 --> 00:03:39,380 Nunc in hac linea of ​​code, habemus aliquanto ambiguum situ. 52 00:03:39,380 --> 00:03:44,310 Sumus dereferencing y primum, deinde incrementing valor VII? 53 00:03:44,310 --> 00:03:48,300 An incrementing in monstratorem et tunc dereferencing eam? 54 00:03:48,300 --> 00:03:52,800 In facto, quia putnam incrementum operator praecedit 55 00:03:52,800 --> 00:03:55,370 in dereference operator, erant 'conanti ADCRETIO in monstratorem y, 56 00:03:55,370 --> 00:03:59,170 quae moveret monstratorem a moli int bytes. 57 00:03:59,170 --> 00:04:03,040 Essentialiter dans nobis talis oratio in aliqua omnino aliud punctum in memoria, 58 00:04:03,040 --> 00:04:05,010 et tunc erant 'dereferencing eam. 59 00:04:05,010 --> 00:04:07,350 Sic hoc est valde vanitas linea. 60 00:04:07,350 --> 00:04:10,250 Si vel pretium velit incrementum VII, 61 00:04:10,250 --> 00:04:14,260 volumus habere ut positis dereference operator cum y in parentheses. 62 00:04:14,260 --> 00:04:17,290 Tunc posset ADCRETIO eam. 63 00:04:17,290 --> 00:04:21,089 Et cum non secundum ultima linea incrementing pretium nisl x, 64 00:04:21,089 --> 00:04:23,380 in ultima linea of ​​code volumus infact dereference y 65 00:04:23,380 --> 00:04:26,380 impetro in valore x et ADCRETIO ut. 66 00:04:26,380 --> 00:04:29,540 VIII x valores aequales habentes volumus. 67 00:04:31,580 --> 00:04:33,580 >> Hic 'a velox recap de precendence regulas ut weve narrata. 68 00:04:33,580 --> 00:04:37,210 Puteus 'satus cum intimo parentheses et operamini extrorsum. 69 00:04:37,210 --> 00:04:41,210 Deinde nos, transigendum putnam operators quasi i + + aut i -. 70 00:04:41,210 --> 00:04:45,920 Tunc dereference et alloquio de operators quasi stella x vel ampersand x, 71 00:04:45,920 --> 00:04:50,260 et praepositione operators similis + + i aut - i. 72 00:04:50,260 --> 00:04:54,920 Postremo facimus simplex math operationes quasi multiplicationem, divisorem, modulo. 73 00:04:54,920 --> 00:04:58,400 Tunc additionem, subtractionem. 74 00:04:58,400 --> 00:05:02,170 Ut 'precendence. Im 'Iordanem Jozwiak, et hoc est CS50. 75 00:05:04,160 --> 00:05:10,480 Puteus 'dereference et utantur sermone et -, quam facitis phrase ut? 76 00:05:12,380 --> 00:05:13,190 Im 'fieri. Okay.