1
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>> [MUSIC CANTUS]

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>> BOWDEN Rob: Sed me facias.

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Lets ambulare per quam
sed diam Mario.

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Unde non oportet quod primum
utentis input.

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>> Necesse prorsus percontatum
longa sit pyramidis.

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Ita hic sumus videre
height = GetInt.

8
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Memento cuius GetInt functio
impletur autem in CS50

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Bibliothecam, sic vertice, opus
memento, ut # includunt cs50.h.

10
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>> Quare operuit accepimus
in do-dum ansam veniat?

11
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Tum nobis opus est meminisse
ratam habet user scriptor input.

12
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Suspendisse quis est?

13
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Bene autem dicit secundum speciem pset amet
quia altitudo minus est quam 0 vel plus

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XXIII, quam est actum.

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>> Ita hic videmus definiendo sumus
cum dicitur constans MAX_HEIGHT

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XXIII pretium.

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Hoc do-dum ansam permanere
altitudo minor 0, aut est MAX_HEIGHT

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altitudo minus id quod
Altitudo minor est XXIII.

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XXIV Si male sit, vel etiam, si vestri '
looping permanere.

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Meminisse satis facere-dum ansas
Iuvat cum nos volo impetro

21
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user input et nota est, nam
ad quem necessario quaeritur volutpat

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pretium enim minus cupiunt.

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>> Input, postquam nos
nunc, et ædificabo eam pyramidem.

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Huic quaestioni Artis est unum
in summa, quod ad primum

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pyramidis.

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Imo quis non printf
usque tunc texo vestri pyramidis.

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Intueamur itaque exemplum
amet in pset.

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>> Hac summa cum intraret
VIII est, in intimo

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et novem hashes pyramidis procer.

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Ex aequo, quod vestigium,
spatium octo hashes.

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Quod ex aequo duarum breuium
Septem hashes, usque dum

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pyramidis ad summa est
et in octo gradibus, quae sunt septem procer

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Spatia, hashes, et duas.

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Et facti sumus ut
hoc vertice campester primum.

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>> Hic erant 'iterando a
summo gradu, ordine VIII, ratione

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usque ad row 0.

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Sic nos postulo quot spatia
Ordo et summa in figuras?

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Nos excusum, septem spatia,
et duo hashes.

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Spatia igitur opus est numerus
qui erant in ordine et in I minus.

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>> VIII Si culmen ordines, minus VIII
I, septem spatia, quas nobis traditurus est.

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Deinde nos, qui ansam typis
spatio unus quisque tempore.

44
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Unde cum spatia est VII, hoc loop
septies printing

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singulis spatiis, septem.

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>> Ita nunc nos postulo ut procer illis hashes
fine pyramidis.

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Ita hic necesse est ratio
quot hashes.

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Videmus altitudo discis
plus minus row II.

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Et quid est quod non habetur?

50
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>> Meminisse summitate pyramidis
row VIII et VIII est altitudo.

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Adhuc duo hashes impressis.

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Et ad minimum, VIII VIII plus minus
Responsum recte facit II.

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Et tunc in fundo
pyramidis, I s.

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Height row minus det VII, et
et plus II dat, novem hashes,

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quod etiam numerus
hashes, qui de impressa.

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Volumus ergo haec formula
uti numero computare,

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hashes in ordinem.

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>> Vestibulum ut numerus, sic sunt alii
ansa similis

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ut pro ansam spatiis
quot hashes et tempora, qui iterates

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Nullam excudendi, singulis diebus.

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In summo ordinis Peius
summo duo hashes.

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In fundo ordine Peius
et novem figuras hashes.

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Et ordines inter se, et per singulos procer
quot hashes in medio.

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>> Deinde ad extremum oportet
tunc nova acie ad figuras

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s in pyramidis.

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Postremo necesse est ut procer novum linea
ordinem ad finem

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usque in altera
ordo pyramidis.

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In finem elit,
habemus redire 0.

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>> Ut per pset amet redit
0, non autem ad necessitatem.

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Significat autem, qui est principalis.

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Rob est nomen meum, et ea dicam.

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>> [MUSIC CANTUS]

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