Huygens, Christiaan
,
Christiani Hugenii opera varia; Bd. 1: Opera mechanica
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HOROLOG. OSCILLATOR.
"/>
modi horologium, fixarum ſtellarum obſervationibus, com-
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<
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emph
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<
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<
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.</
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poſitum fuerit, methodo illa quam in horologii deſcriptione
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oſtendimus: </
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<
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xml:space
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">aliud pendulum ſimplex, hoc eſt, ſphæra plum-
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bea, aut alia materia gravi conſtans, ex tenui filo religata,
<
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juxta ſuſpendenda eſt, motuque exiguo impellenda; </
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<
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xml:space
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lb
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tiſper producenda, aut contrahenda fili longitudo, donec
<
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/>
recurſus ejus, per quadrantem horæ, aut ſemiſſem, una feran-
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lb
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tur cum reciprocationibus penduli horologio aptati. </
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>
<
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xml:id
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xml:space
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">Dixi
<
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autem exiguo motu impellendum pendulum, quia oſcilla-
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tiones exiguæ, puta 5 vel 6 partium, ſatis æqualia tempora
<
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/>
habent, magnæ vero non item. </
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>
<
s
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xml:space
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">Tunc, acceptâ menſurâ di-
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ſtantiæ, à puncto ſuſpenſionis ad centrum oſcillationis pen-
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duli ſimplicis; </
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<
s
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xml:space
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">eâque, ſi recurſus ſinguli ſcrupula ſecunda
<
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valeant, in tres partes divisâ; </
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>
<
s
xml:id
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xml:space
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">facient hæ ſingulæ longitudi-
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nem pedis, quem
<
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in ſuperioribus vocavimus:
<
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</
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<
s
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xml:space
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">quique, hoc pacto, non ſolum ubique gentium conſtitui
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poſſit, ſed & </
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<
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">Adeo ut & </
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<
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">moduli
<
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pedum omnium aliorum, ſemel ad hunc proportionibus ſuis
<
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expreſſi, certò quoque in poſterum cognoſci poſſint. </
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>
<
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xml:space
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">Sicut
<
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jam ſupra, pedem Pariſienſem ad hunc horarium eſſe diximus,
<
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ut 864 ad 881; </
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>
<
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xml:space
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">quod idem eſt ac ſi, poſito prius pede Pa-
<
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riſienſi, dicamus tribus hujuſmodi pedibus, cum octo lineis
<
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/>
& </
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>
<
s
xml:id
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xml:space
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">dimidia, conſtitui pendulum ſimplex, cujus oſcillationes
<
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ſcrupulis ſecundis horariis reſponſuræ ſint. </
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<
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">Pes autem Pari-
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ſienſis ad R henanum, quo in Patria noſtra utuntur, ſe habet
<
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ut 144 ad 139; </
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">hoc eſt, quinque lineis ſuis diminutus, al-
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terum illum relinquit. </
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">Atque ita & </
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">hic pes, & </
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<
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xml:space
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">alii quilibet,
<
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perpetuo duraturas menſuras accipiunt.</
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<
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<
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xml:space
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">Quomodo autem centrum oſcillationis in ſphæra, ex
<
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qualibet longitudine ſuſpenſa, inveniatur, in ſuperioribus
<
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demonſtratum eſt. </
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">Nempe, ſi fiat ut diſtantia inter punctum
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ſuſpenſionis & </
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>
<
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xml:space
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">ſphæræ centrum, ad ſemidiametrum ejus,
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ita hæc ad aliam; </
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">ejus duas quintas, à centro deorſum ac-
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ceptas, terminari in quæſito oſcillationis centro. </
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<
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">Facile au-
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tem apparet cur neceſſaria ſit hujus centri conſideratio, ad
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accuratam pedis Horarii conſtitutionem. </
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