Ibn-al-Haitam, al-Hasan Ibn-al-Hasan; Witelo; Risner, Friedrich, Opticae thesavrvs Alhazeni Arabis libri septem, nunc primùm editi. Eivsdem liber De Crepvscvlis & Nubium ascensionibus. Item Vitellonis Thuvringopoloni Libri X. Omnes instaurati, figuris illustrati & aucti, adiectis etiam in Alhazenum commentarijs, a Federico Risnero, 1572

Table of figures

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[121] e o f t p d a b g k
[122] e o f t p k d a b g
[123] t z e b a g h d
[124] t z e b a g h d
[125] z t n q p i b k f e l a n m g h d
[126] z t n q b k f a e o g h d
[127] k e t o z r l g b x n p f m q d s n a
[128] b o p n g k e f d a q l m
[129] b t o u p n g k e f d a q z m
[130] b u t o p n g k e f d a q z m
[131] u t b p n o g k e f d l a q m z
[132] s g z k t e f d o b r a
[133] t f i k e d m q z x h
[134] k e d q h z
[135] l b k d o
[136] a b n m k l q g d h e
[137] b a b a m f g d n
[138] m t h f b p a g d n
[139] m t h b a g d n
[140] a b l m l t a b m g n d n d
[141] f e t h k o b m a g n d
[142] f e t b m f a g d n
[143] l m a b g n d
[144] e b g q m d a o z h k
[145] a s c p c f d d e b
[146] e b g q l m d o a z n h k
[147] d z b t m l q r p h k f g e a
[148] s z o r x a h k g m u b d e t l f q p n
[149] a b h
[150] a l c q g d b h
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130124ALHAZEN
IN ſpeculis columnaribus concauis poteſt comprehendi totum ſpeculum: ſi fuerit uiſus intra
ipſum
:
ſed eo extrà ſito, uidebitur maior medietate ſpeculi portio, quæ ſcilicet interiacet duas
ſuperficies
à centro uiſus procedentes, columnam contingentes.
Intelligemus autem ſuperfi-
ciem
à centro uiſus procedẽtem, baſibus columnæ æquidiſtantem:

37[Figure 37]a d f t e b hæc ſuperficies aut cadet in columnã, aut : ſi ceciderit, linea com-
munis
huic ſuperficiei & columnæ erit circulus [per 5th.
Sereni de
ſectione
cylindri:
] & linea uiſualis, tranſiens per centrum huius cir-
culi
, cadet orthogonaliter ſuper ſuperficiem, contingentem colu-
mnam
in puncto, in quod cadit linea [ut dem õſtratũ eſt 32 n] & fiet
reflexio
per eandem lineam ad eius originem [per 11 n.
Itaq; cum li-
nea
recta (quæ per 1 p 11 in uno eſt plano) tranſeat per puncta uiſus,
uiſibilis
, reflexionis, & axis, in quod perpendicularis à reflexionis
puncto
ducta, cadit:
erũt ipĩa in uno reflexionis plano. ] Quodcunq;
aliud
ſumatur punctum, linea perpendiculariter ab hoc puncto du-
cta
, cadet in axem [ut patuit 40 n:
] & linea uiſualis in punctũ illud
cadens
, faciet angulum acutum cum linea perpendiculari [ut oſten-
ſum
eſt ſuperiore numero] ſit inter perpendicularẽ & contingen
tem
.
Et quòd hęc linea cadat intra ſpeculũ, planum eſt ex hoc: quòd
cadit
inter ſuperficies portionem contingentes.
Poterimus igitur in
eadem
reflexionis ſuperficie ex angulo, quem facit perpendicularis
cum
contingente, excipere angulum acutum, æqualem angulo acu
to
prædicto:
& cadet linea reflexionis, hunc angulum continens, in-
tra
columnam:
quoniam cadet inter perpendicularem & lineam lõ-
gitudinis
, per terminum perpendicularis tranſeuntem.
Erunt igitur in ſuperficie reflexionis cen-
trum
uiſus, punctum reflexionis, punctum uiſum, punctum axis, in quod cadit perpendicularis.

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