Bošković, Ruđer Josip
,
Theoria philosophiae naturalis redacta ad unicam legem virium in natura existentium
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SUPPLEMENTA, §. I.
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<
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<
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taejuſdem pun-
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cti non poſſe
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coexiſtere.</
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relationem, quam habent puncta loci cum momentis tempo-
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ris, ſive ſpectetur unicum materiæ punctum, ſive plura. </
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primis plura momenta ejuſdem puncti materiæ coexiſtere non
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poſſunt, ſed alia neceſſario poſt alia, ſic itidem bina puncta
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localia ejuſdem puncti materiæ conjungi non poſſunt, ſed alia
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jacere debent extra alia, atque id ipſum ex eorum natura, &</
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ut ajunt, eſſentia.</
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<
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<
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">Combinatio-
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nes quatuor ſpa-
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tii, & tempo-
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ris pro unico
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puncto mate-
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riæ, quatuor
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pro binis ma-
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xime notabiles:
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idea ſingularis
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fpatii alterius
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alibi poſiti.</
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ci, & </
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<
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conjungit aliquod punctum ſpatii cum aliquo momento tem-
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poris. </
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<
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<
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</
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<
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">ac ſi ſolum etiam exiſtat, ſemper ſuum habet, & </
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temporarium exiſtendi modum, per quod, ſi aliud quodpiam
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exiſtat, quod ſuos itidem habebit modos, diſtantiæ & </
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& </
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<
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">temporariæ relationem ad ipſum acquiret. </
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no accidet, ſi omnium, quæ exiſtunt, vel exiſtere poſſunt,
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commune eſt ſpatium, ut puncta localia unius, punctis loca-
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libus alterius perſecte congruant, ſingula ſingulis. </
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<
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">Quid enim,
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ſi alia ſint rerum genera, vel a noſtris diſſimilium, vel no-
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ſtris etiam prorſus ſimilium, quæ aliud, ut ita dicam, infini-
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tum ſpatium habeant, quod a noſtro itidem infinito non per
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intervallum quoddam finitum, vel infinitum diſtet, ſed ita
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alienum ſit, ita, ut ita dicam, alibi poſitum, ut nullum cum
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hoc noſtro commercium habeat, nullam relationem diſtantiæ
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inducat. </
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<
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">Atque id ipſum de tempore etiam dici poſſet extra
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omne noſtrum æternum tempus collocato. </
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<
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">At id menti, ipſum
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conanti concipere, vim ſummam infert, ac a cogitatione di-
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recta admitti vel nullo modo poteſt, vel ſaltem vix poteſt. </
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Quamobrem iis rebus, vel rerum ſpatiis, & </
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<
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ad nos nihil pertinere poſſent, prorſus omiſſis, agamus de no-
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ftris hiſce. </
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<
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">Si igitur primo idem punctum materiæ conjun-
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gat idem punctum ſpatii, cum pluribus momentis temporis
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aliquo a ſe invicem intervallo disjunctis; </
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<
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">habebitur regreſſus
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ad eundem locum. </
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<
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">Si ſecundo id conjungat cum ſerie conti-
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nua momentorum temporis continui; </
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<
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">habebitur quies, quæ
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requirit tempus aliquod continuum cum eodem loci puncto,
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ſine qua conjunctione habetur continuus motus, ſuccedenti-
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bus ſibi aliis, atque aliis loci punctis, pro aliis, atque aliis
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momentis temporis. </
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<
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">Si tertio idem punctum materiæ con-
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jungat idem momentum temporis cum pluribus punctis loci a
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ſe invicem diſtantibus aliquo intervallo; </
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<
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">habebitur illa, quam
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dicimus replicationem. </
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<
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">Si quarto id conjungat cum ſerie con-
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tinua punctorum loci aliquo intervallo continuo contentorum,
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habebitur quædam quam plures Peripatetici admiſerunt, vir-
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tualem appellantes extenſionem, qua indiviſibilis, & </
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<
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omnino deſtituta materiæ particula ſpatium diviſibile occupa-
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ret. </
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<
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