1
00:00:07,360 --> 00:00:09,360
[Powered by Google Translate] Lets loqui de vestit.

2
00:00:09,360 --> 00:00:12,780
Cur ergo nos semper volo utor vestit?

3
00:00:12,780 --> 00:00:17,210
Bene lets 'narro vos habere progressio ut indiget congregem V studiosum IDs.

4
00:00:17,210 --> 00:00:21,270
Is vires rationabiliter videtur habere V indeterminatas separatas.

5
00:00:21,270 --> 00:00:24,240
Ob rationes puteus 'animadverto in aliquantulus, puteus' satus fecerat Petrus, ex 0.

6
00:00:24,240 --> 00:00:30,700
Variabiles puteus 'habere erit int id0, int id1, et sic in.

7
00:00:30,700 --> 00:00:34,870
Ullus logica nos volo ut tractare super studiosum ID mos postulo ut exsisto exemplis atque crustulum

8
00:00:34,870 --> 00:00:36,870
pro qualibet istarum studiosum IDs.

9
00:00:36,870 --> 00:00:39,710
Si nos volo ut reprehendo qua alumni contingere quod sit in CS50,

10
00:00:39,710 --> 00:00:43,910
puteus 'primus postulo ut reprehendo si id0 repraesentat discipula in cursu.

11
00:00:43,910 --> 00:00:48,070
Proxima deinde idem auditor, quod imitari opust crustulum in Codice id0

12
00:00:48,070 --> 00:00:54,430
et repone omnia acta; id0 cum id1 et sic de id2, III, et IV.

13
00:00:54,430 --> 00:00:57,560
>> Mox imitere oportet crustulum audis,

14
00:00:57,560 --> 00:01:00,440
melius esse ratus ut ante.

15
00:01:00,440 --> 00:01:05,360
Nunc quid si cognoveris non est tibi opus V studiosum IDs sed potius VII?

16
00:01:05,360 --> 00:01:09,570
Vos postulo ut vado tergum in vestri source code supple id5, an id6,

17
00:01:09,570 --> 00:01:14,260
et effingo quod crustulum logic pro reprehendo si IDs ex genere pro his II novum IDs.

18
00:01:14,260 --> 00:01:19,600
Quibus iunctis nihil unum IDs et quaerendi nullum

19
00:01:19,600 --> 00:01:22,040
progressio hoc facere pro IDs 0, per VI.

20
00:01:22,040 --> 00:01:26,120
Iam bene te intellegere habetis C studiosum IDs.

21
00:01:26,120 --> 00:01:30,770
Suus 'satus videatur minus quam idealis indigeat separatim annuntiabit de his singulis IDs,

22
00:01:30,770 --> 00:01:33,760
et effingo quod crustulum ulla logic pro illas novas IDs.

23
00:01:33,760 --> 00:01:38,380
Forsitan autem statuta et C facimus universis alumnis.

24
00:01:38,380 --> 00:01:42,240
Quid etiam si non sint auditores cognovi multa?

25
00:01:42,240 --> 00:01:47,320
Sunt iusti, quidam n studentes et vestri progressio habet petere a user quid quod n sit.

26
00:01:47,320 --> 00:01:50,250
Uh oh. Non opus est bene.

27
00:01:50,250 --> 00:01:53,820
Sed semper facit aliquid discentium multi proposuisti.

28
00:01:53,820 --> 00:01:57,520
>> Absolvendis his omnibus problems est pulchritudo vestit.

29
00:01:57,520 --> 00:01:59,930
Sic illud quod est an ordinata?

30
00:01:59,930 --> 00:02:04,480
Ut aliquo modo posse libero paulo exercitu,

31
00:02:04,480 --> 00:02:09,960
sed hic puteus 'focus in basic array notitia structura sicut youll videre illam in C.

32
00:02:09,960 --> 00:02:14,030
Intellegeretur compluras est iustus a magnus obstructionum of memoria. Ut 'eam.

33
00:02:14,030 --> 00:02:17,770
Cum dicimus habemus aciem: X integri, ut iustus significat aliqualem eius habemus obstructionum

34
00:02:17,770 --> 00:02:20,740
memoriae quod satis magna est ad continendas X separata integri.

35
00:02:29,930 --> 00:02:33,410
Posito quod numerus integer est IV bytes, hoc significat quod intellegeretur compluras X integri

36
00:02:33,410 --> 00:02:37,180
sit continua obstructionum de XL bytes in memoria.

37
00:02:42,660 --> 00:02:46,280
Cum efficere multidimensional vestit, quod non veniam huc

38
00:02:46,280 --> 00:02:49,200
suus 'etiam iustus a magnus obstructionum of memoria.

39
00:02:49,200 --> 00:02:51,840
In multidimensional est notatio iustus a oportunitas.

40
00:02:51,840 --> 00:02:55,640
Si vos have III by III multidimensional aciem: integri,

41
00:02:55,640 --> 00:03:00,650
tunc vestri programma admittere poterit vere iustus tractare hunc sicut a magnus obstructionum of XXXVI bytes.

42
00:03:00,650 --> 00:03:05,460
Totalis numerus integri est III tempora III, et utraque integer sumit IV bytes.

43
00:03:05,460 --> 00:03:07,750
>> In principio inspice sit amet velit.

44
00:03:07,750 --> 00:03:10,660
Possumus vide hic II diversis modis declarandi vestit.

45
00:03:15,660 --> 00:03:18,580
Puteus 'habere commentari I ab illis et pro progressio ut compilare,

46
00:03:18,580 --> 00:03:20,900
Quoniam x bis.

47
00:03:20,900 --> 00:03:25,140
Inspice certe inter eas quaedam genera II amet declarationes.

48
00:03:25,140 --> 00:03:28,560
Utraque harum linearum indicere; array molis N,

49
00:03:28,560 --> 00:03:30,740
ubi a # definire N ad X.

50
00:03:30,740 --> 00:03:34,460
Quia minus facile extrahi posse integer affirmativus interrogassemus

51
00:03:34,460 --> 00:03:37,250
et usus ea est integer quasi numerum elementorum in nostra ordinata.

52
00:03:37,250 --> 00:03:41,960
Noster ut studiosum ID exemplum ante, id est, benigna est ex similibus affirmans X omnino separata

53
00:03:41,960 --> 00:03:49,000
imaginaria variabilium admittit; x0, x1, x2, et ita usque ad xn-I.

54
00:03:57,270 --> 00:04:00,840
Uitans lineamenta declaramus, in aciem, attendendum quadratum brackets intact

55
00:04:00,840 --> 00:04:02,090
intra pro ansas.

56
00:04:02,090 --> 00:04:09,660
Quando nos scribere aliquid simile x [III], quae ego nuper recitata ut x bracket III,

57
00:04:09,660 --> 00:04:13,090
vos potest cogitare de eo quasi postulantes pro imaginariam, x3.

58
00:04:13,090 --> 00:04:17,519
Animadverto quam cum array molis N, per id intelligitur quod numerus intus est brackets,

59
00:04:17,519 --> 00:04:22,630
feres, quam minimum potest aliquid I N-0,

60
00:04:22,630 --> 00:04:25,660
quae est a numerus of N indices.

61
00:04:25,660 --> 00:04:28,260
>> Hic agit de ipso cogitare

62
00:04:28,260 --> 00:04:31,260
bellum ingens dolor esse memoriae recordabor.

63
00:04:31,260 --> 00:04:37,460
Posito quod numerus integer est IV bytes, totum ordinata x XL byte obstructionum of memoria.

64
00:04:37,460 --> 00:04:41,360
Sic x0 refertur ad ipsa prima IV bytes de stipitem faciunt.

65
00:04:45,810 --> 00:04:49,230
X [I] Deinde dicitur IV bytes etc.

66
00:04:49,230 --> 00:04:53,760
Id ipsum omne initium semper indiget servo semita of x.

67
00:04:55,660 --> 00:04:59,840
Ut sis X [CD] Tunc scit hoc ipsum idem est

68
00:04:59,840 --> 00:05:03,460
ut iustus 1.600 bytes post initium x.

69
00:05:03,460 --> 00:05:08,780
Where'd nos adepto 1.600 bytes ex? Suus 'iustus CD temporibus IV bytes per integer.

70
00:05:08,780 --> 00:05:13,170
>> Antequam migremus, suus 'maximus in C. intellegunt

71
00:05:13,170 --> 00:05:17,080
quod est uti in tertio ordine exactionem.

72
00:05:17,080 --> 00:05:23,180
Nostra magnus intercluditur tantum X numeri integri diu, sed nihil clamo ad nobis, si scribere x [XX]

73
00:05:23,180 --> 00:05:26,060
vel etiam x [-5].

74
00:05:26,060 --> 00:05:28,240
Minimum esse numerum non habet.

75
00:05:28,240 --> 00:05:30,630
Arbitrium potest dici.

76
00:05:30,630 --> 00:05:34,800
In progressio utimur variabilis i a pro loop ut iudex in ordinata.

77
00:05:34,800 --> 00:05:40,340
Hoc persaepe exemplar ad longitudinem 0 looping ex acie

78
00:05:40,340 --> 00:05:43,350
et tunc usura i indicis pro ordinata.

79
00:05:43,350 --> 00:05:46,160
Sic in omni re ansam aciem

80
00:05:46,160 --> 00:05:50,600
et vos possunt vel assignare uniuscuiusque macule in, in aciem an uti in quibusdam calculum revocata.

81
00:05:50,600 --> 00:05:53,920
>> In prima enim ansam veniat, i incipit ad 0,

82
00:05:53,920 --> 00:05:58,680
et sic data est 0 loco aciem semper pretium II 0.

83
00:05:58,680 --> 00:06:04,370
Tunc ego incrementa, et nos assignare primum macula in, in aciem valor I temporibus II.

84
00:06:04,370 --> 00:06:10,170
Tunc ego incrementa iterum atque ita usque donec assignamus positus N-I in milítia

85
00:06:10,170 --> 00:06:13,370
valorem N-I temporibus II.

86
00:06:13,370 --> 00:06:17,810
Sic weve creavit array cum primo X numeros etiam.

87
00:06:17,810 --> 00:06:21,970
Num aequalia inaequalibus nomen melius aliquanto esset quam x variabili,

88
00:06:21,970 --> 00:06:24,760
sed quod dedisset rerum abstulit.

89
00:06:24,760 --> 00:06:30,210
Deinde ansa alia bona, quae iam posita procer interius instruit.

90
00:06:30,210 --> 00:06:33,600
>> Lets experiri currit progressio cum utraque genera ordinata declarationes

91
00:06:33,600 --> 00:06:36,330
et de output at elit.

92
00:06:51,450 --> 00:06:57,020
Quantum videmus, utraque eodem modo se rationem declarationum.

93
00:06:57,020 --> 00:07:02,230
Lets etiam take a inviso quid contingit si nos mutari primam loop ad neque pausat N

94
00:07:02,230 --> 00:07:05,040
sed potius dicere 10,000.

95
00:07:05,040 --> 00:07:07,430
Modo extra agmen extremum.

96
00:07:14,700 --> 00:07:17,210
Oops. Forsitan vidi ante.

97
00:07:17,210 --> 00:07:20,440
A segmentation culpae dicit vestri progressio est ingruat.

98
00:07:20,440 --> 00:07:24,430
Vos satus quoniam et haec cum tu tangere areas of memoriam non debet tangendi.

99
00:07:24,430 --> 00:07:27,870
Hic sumus tangens 10,000 loca trans initio x,

100
00:07:27,870 --> 00:07:31,920
memoriam in ea quae scilicet non pertingit.

101
00:07:31,920 --> 00:07:37,690
Sic potissimum nos forsit esset non per accidens posuit 10,000 pro N,

102
00:07:37,690 --> 00:07:42,930
sicut si aliquis dicat quid scribam subtilis N minus vel aequale

103
00:07:42,930 --> 00:07:46,830
in pro loop conditione, ut opponitur minus quam N.

104
00:07:46,830 --> 00:07:50,100
Memento quod intellegeretur compluras solum habet indices ab 0 ad N-I,

105
00:07:50,100 --> 00:07:54,510
id indicis n extremo agmine supra est.

106
00:07:54,510 --> 00:07:58,050
Ne hoc quidem propositum fragorem, sed etiam est erroneum.

107
00:07:58,050 --> 00:08:01,950
Nam ita communis error sit proprium nomen habet,

108
00:08:01,950 --> 00:08:03,970
an off per I error.

109
00:08:03,970 --> 00:08:05,970
>> Ut 'pro basics.

110
00:08:05,970 --> 00:08:09,960
Sed quae sunt major discrimina II genera ordinata eloquiis,

111
00:08:09,960 --> 00:08:13,960
Una differentia est ubi magnus obstructionum memoriae abscedit.

112
00:08:13,960 --> 00:08:17,660
In prima annunciatio, quam ego ibo vocant bracket-array typus,

113
00:08:17,660 --> 00:08:20,300
quod tamen minime imponitur nomen

114
00:08:20,300 --> 00:08:22,480
id abibit in ACERVUS.

115
00:08:22,480 --> 00:08:27,450
At in secunda, quae Peius 'vocant monstratorem-array type, id abibit in cumulum.

116
00:08:27,450 --> 00:08:32,480
Per haec intelligitur quod quando functio redit, bracket array mos automatically esse deallocated,

117
00:08:32,480 --> 00:08:36,419
Secundum vero quod oportet te explicitily vocant liberum in monstratorem array

118
00:08:36,419 --> 00:08:38,010
vel alius vos habere memoriam, Leak.

119
00:08:38,010 --> 00:08:42,750
Superaddita est, bracket array non est actu variabilis.

120
00:08:42,750 --> 00:08:45,490
Hoc magni momenti est. Suus 'iustus symbolo.

121
00:08:45,490 --> 00:08:49,160
Quisque velit compilator ut putaret enim constant.

122
00:08:49,160 --> 00:08:52,970
Unde sicut non potest a + x bracket ratio

123
00:08:52,970 --> 00:08:56,240
quamquam id est admodum valida cum monstratorem typus.

124
00:08:56,240 --> 00:08:58,270
>> In monstratorem genus est variabilis.

125
00:08:58,270 --> 00:09:01,510
Enim monstratorem type, habemus II separata, caudices memoria.

126
00:09:01,510 --> 00:09:06,060
Variabilis x ipsa repono in ACERVUS est et justus uno monstratorem,

127
00:09:06,060 --> 00:09:08,620
sed magnus obstructionum memoriae est repono in acervus erit.

128
00:09:08,620 --> 00:09:11,010
Variabilis x in ACERVUS iustus recondit oratio

129
00:09:11,010 --> 00:09:14,010
of magnus obstructionum memoriae super cumulum.

130
00:09:14,010 --> 00:09:17,370
Cum una complexa est quantitate auctor.

131
00:09:17,370 --> 00:09:22,480
Quantitas enim habitus bracket quaeris, illud tibi placerat magna quantitate memoriae

132
00:09:22,480 --> 00:09:24,620
aliquid simile XL bytes,

133
00:09:24,620 --> 00:09:26,920
Si genus quaeris quanta sit regula acies

134
00:09:26,920 --> 00:09:32,740
is mos tribuo vos moli variabilis x ipsa, quae in INSTRUMENTUM verisimile est iustus IV bytes.

135
00:09:32,740 --> 00:09:36,530
Usura monstratorem-array type, impossibile est, ut directe petere

136
00:09:36,530 --> 00:09:38,530
magnitudo memoriae placerat magna.

137
00:09:38,530 --> 00:09:42,530
Hoc non est vulgo multo de restrictione cum nos rarissime volo moli

138
00:09:42,530 --> 00:09:46,980
magnum lignum memoriae solet colligere possumus, si opus sit.

139
00:09:46,980 --> 00:09:51,490
>> Demum, bracket array contingit nobis tradere a brevis pro initializing an ordinata.

140
00:09:51,490 --> 00:09:56,130
Lets En quomodo scribere posse primum X etiam integri usura brevis initilization.

141
00:10:11,220 --> 00:10:14,470
Regula in ordine ad viam compendiariam non sic.

142
00:10:14,470 --> 00:10:18,120
Hoc est quod possis aditum per vestit.

143
00:10:18,120 --> 00:10:20,990
Ipsi ostendo sursum in omni fere progressio scribes.

144
00:10:20,990 --> 00:10:24,390
Hopefully videtis a melior via faciendi studiosum IDs exemplum

145
00:10:24,390 --> 00:10:26,710
ab initio video.

146
00:10:26,710 --> 00:10:29,960
>> Est nomen meum Rob Bowden, et hoc est CS50.