Bošković, Ruđer Josip
,
Theoria philosophiae naturalis redacta ad unicam legem virium in natura existentium
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THEORIÆ
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conſtat? </
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">Quo pacto Geometria locum habere poterit, ubi ni-
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tenaces: tranſi-
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tus ad partem
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ſecundam.</
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hil habetur reale continuo extenſum? </
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">An non punctorum e-
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juſmodi in vacuo innatantium congeries erit, ut quædam ne-
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bula unico oris flatu diſſolubilis prorſus ſine ulla conſiſtenti fi-
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gura, ſoliditate, reſiſtentia? </
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extenſionis, & </
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">cohæſionis genus, de quo agam in tertia parte,
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in qua Theoriam applicabo ad Phyſicam, ubi iſtis ipſis difficul-
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tatibus faciam ſatis. </
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">Interea hic illud tantummodo innuo in
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antecefſum, me cohæſionem deſumere a limitibus illis, in qui-
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bus curva virium ita ſecat axem, ut a repulſione in minoribus
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diſtantiis tranſitus fiat ad attractionem in majoribus. </
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<
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">Si enim
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duo puncta ſint in diſtantia alicujus limitis ejus generis, & </
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vires, quæ immutatis diſtantiis oriuntur, ſint fatis magnæ,
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curva ſecante axem ad angulum fere rectum, & </
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<
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eunte ab ipſo; </
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<
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">ejuſmodi diſtantiam ea puncta tuebuntur vi
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maxima ita, ut etiam inſenſibiliter compreffa reſiſtant ulteriori
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comprefſioni, ac diſtracta reſiſtant ulteriori diſtractioni; </
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<
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pacto ſi multa etiam puncta cohæreant inter ſe, tuebuntur uti-
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que poſitionem ſuam, & </
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<
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">maffam conſtituent formæ tenaciffi-
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mam, ac eadem prorſus phænomena exhibentem, quæ exhibe-
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rent ſolidæ maſſulæ in communi ſententia. </
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<
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berius, uti monui, in parte tertia: </
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<
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faciendus eſt gradus.</
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0128-01
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http://echo.mpiwg-berlin.mpg.de/zogilib?fn=/permanent/library/U5G05CW5/figures/0128-01
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