Biancani, Giuseppe
,
Aristotelis loca mathematica
,
1615
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126
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nam rectà recedat,
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expan
abbr
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ſicq́
">ſicque</
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; diameter Iridis E F, faciat angulos rectos cum
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linea horizontali A C L, in quo ſitu oculo C, totus ex oppoſito directè ſpe
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ctaretur, non aliter ac Iridem ipſam conſpicere ſolemus. </
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<
s
id
="
s.002162
">Quod autem ne
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lb
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ceſſaria ſit nubes roſcida, pulcherrima hac experientia
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expan
abbr
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cõprobatur
">comprobatur</
expan
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: ſi enim
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in Sole poſiti ore aquam efflantes leui aſpergine aerem Soli, ac nobis ad
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uerſum irroremus, actutum Iridis arcum guttulis illis, quamuis volitanti
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bus inhærentem ſumma voluptate ſpectabimus. </
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<
s
id
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s.002163
">Quod præterea oculus no
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ſter, cum Iridem videmus, medius ſit inter Solem, & Iridis centrum, expe
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rimento diuturno, manifeſtum eſt.</
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<
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id
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">Secundò, notandum eſt, arcum per reflexionem fieri: quod quidem pri
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mo eadem experientia, qua præcedens concluſio confirmatur: deinde, quia
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Iridem ſemper in oppoſita Soli, ac nobis parte
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expan
abbr
="
cõſpicimus
">conſpicimus</
expan
>
; quemadmodum
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in eadem figura oſtenditur, quod aliter quàm per reflexionem fieri nequit.</
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<
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id
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">Tertiò, ſciendum eſt ex Maurolyco, & 10. Baptiſta Porta, tantam eſſe di
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ſtantiam C D, ab oculo ad centrum arcus, quanta eſt altitudo, ſeu ſemidia
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meter D B, obſeruarunt enim ipſi angulos D C B, & C B D, eſſe ſemirectos,
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& proinde æquales, & conſequenter duo latera C D, D B, trianguli C D B,
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per 6. 1. æqualia ſunt.</
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<
s
id
="
s.002166
">Quartò, conſiderandum eſt lineas A B, A D, ob maximam Solis ab Iride
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lb
/>
diſtantiam inſenſibiliter differre; & ideò ſupponi poſſunt æquidiſtantes,
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quare angulus A B C, qui æqualis eſt alterno B C D, ſumi poteſt abſque vllo
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errore pro ſemirecto. </
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>
<
s
id
="
s.002167
">hic autem angulus A B C, dicitur angulus reflexionis
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Iridis, ſub tali enim reflexione lumen Solis occurrens nubi in B, reflectitur
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ad oculum C.</
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type
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<
s
id
="
s.002168
">Quintò, ſequitur ex prædictis arcum videri ſemper ſub ſtato, ac determi
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nato reflexionis angulo, ſcilicet ſub ſemirecto,
<
expan
abbr
="
neq;
">neque</
expan
>
poſſe per alium videri.
<
lb
/>
</
s
>
<
s
id
="
s.002169
">quod etiam probari poteſt ex Ariſt. quia nimirum videmus arcum apparere
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lb
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conſimiliter in ambitu circulari, ergò neceſſariò apparebit
<
expan
abbr
="
vbiq;
">vbique</
expan
>
in toto il
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lb
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lo ambitu per conſimilem reflexionem, ſiue per æquales reflexionis angulos,
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pro quibus omnibus vnus cernitur in figura angulus A B C.</
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<
s
id
="
s.002170
">Sextò, ad Iridis viſionem, præter ea, requiri aeris rorantis multiplica
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lb
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tionem; ſicuti enim nebulam videre nequimus, niſi aer exhalatione illa in
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fectus multus ſit ante oculum noſtrum: ſic etiam exiſtimo ad Iridis appari
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tionem, opus eſſe plurima nube roreſcente, vt ex multiplicatione guttula
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rum, quarum aliæ poſt alias ſint, totus tandem Iris appareat. </
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>
<
s
id
="
s.002171
">quia paucæ
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lb
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guttulæ, etiam ſi quælibet illarum aliquid Iridis efficeret, ob paruitatem
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tamen illarum, nulla arcus figura ſpectaretur. </
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>
<
s
id
="
s.002172
">Quod ſi ante oculum pluri
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lb
/>
mæ ſint in toto aere aliæ poſt alias, tunc ſe mutuò iuuantes, obiectum ſatis
<
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ſenſibile, quod Iris eſt, efficere poſſunt. </
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>
<
s
id
="
s.002173
">Adde, quod etiam ex tali guttula
<
lb
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rum multiplicatione, aer opacatur, quæ opacatio plurimum iuuat ad Iri
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dem ſpectandam.</
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<
s
id
="
s.002174
">Septimò, Iridis rotundationis cauſam ex præmiſſis conſtare potiſſimum
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ex duabus. </
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>
<
s
id
="
s.002175
">primò, ex angulo reflexionis determinato, qui videlicet ſit ferè
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ſemirectus. </
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<
s
id
="
s.002176
">ſecundò, ex paribus diſtantijs C D, D B, huiuſmodi enim plures
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anguli, qui ad Iridem ſunt neceſſarij (debent enim ſingulæ Iridis partes ſub
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huiuſmodi angulo repreſentari) non poſſunt aliter quàm in gyrum
<
expan
abbr
="
cõſtitui
">conſtitui</
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>
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