que rece&longs;&longs;us &longs;ub Axe HV, applicata qualibet ba&longs;i, quæ in partes qua&longs;<lb/>
cunque divi&longs;a repræ&longs;entat tempus, tum acce&longs;&longs;us, tum rece&longs;&longs;us. </s> 

 <s id="s.000253"><emph type="italics"/>Antim.<emph.end type="italics"/></s> <s id="s.000254"> Optimè; vnum tamen ob&longs;erva, in acce&longs;&longs;u ita dividi tempus, <lb/>
quod repræ&longs;entatur per lineam AZ, vt incipiat ab A & terminetur in Z; <lb/>
in rece&longs;&longs;u verò incipiat à Z, & de&longs;inat in A: idem dico de acce&longs;&longs;u & re<lb/>
ce&longs;&longs;u Apogæi. </s> <s id="s.000255">Iam verò ad id, quod de motu Apogæi quæ&longs;iveras re&longs;pon<lb/>
deo, periodum inclinationis, &longs;eu motus Apogæi, æqualem non e&longs;&longs;e perio<lb/>
do alterius inclinationis; ita vt, Sol citiùs redeat ad Tropicum Cancri, <lb/>
vnde di&longs;ce&longs;&longs;erat, ab&longs;oluto totius Eclipticæ motu, quàm ad Apogæum, <lb/>
quod tantùm attingit paulo pò&longs;t: igitur interea Sol tantulùm promove<lb/>
tur in Ecliptica, hinc Apogæum videtur moveri &longs;ecundùm &longs;eriem Signo<lb/>
rum, &longs;ed adeò lentè, vt vix &longs;ingulis annis 1. minutum conficiat; & hic <lb/>
motus e&longs;t tantùm apparens. </s> <s id="s.000256">Hæc dixi ad reducendum ad calculos Ano<lb/>
maliæ motum; nam re ip&longs;a AD habet minorem proportionem ad AH. <lb/>
&longs;eu BD ad CH, quàm tempus, quo Sol Apogæus in Cancro decurrit <lb/>
arcum Eclipticæ æ&longs;tivum, à principio &longs;cilicet Cancri ad Libram, ad tem<lb/>
pus quo arcum autumnalem de&longs;cribit, &longs;unt enim &longs;piræ paulò laxiores in <lb/>
hoc arcu; ac proinde pauciores; igitur pauciores dies; quod ideò fit, vt <lb/>
vna &longs;pira diurna Solis &longs;it ferè æqualis alteri diurnæ; &longs;ic enim &longs;upplet natu<lb/>
ra æqualitatem motuum; quod &longs;anè multis aliis exemplis comprobare <lb/>
po&longs;&longs;em, &longs;i fortè ita iuberes. </s> <s id="s.000257">Ex his reliqua, ni fallor, quæ ad Solare <lb/>
no&longs;trum &longs;y&longs;tema pertinent, facilè intelliges. </s> 

 <s id="s.000258"><emph type="italics"/>Augu&longs;tin.<emph.end type="italics"/></s> <s id="s.000259"> Ita e&longs;t: quare ad prima illa po&longs;tulata de Marte redeo; vnum, <lb/>
ni fallor, &longs;upererat, cur &longs;cilicet Mars à coniunctione, vel Apogæo <lb/>
ad Quadraturam, plus temporis ponat, quàm à Quadratura, &longs;cilicet re&longs;<lb/>
pectu Solis, ad Oppo&longs;itionem, vel Perigæum. </s> 

 <s id="s.000260"><emph type="italics"/>Antimus.<emph.end type="italics"/></s> <s id="s.000261"> Miror à te, qui adeò per&longs;picax es, non videri; cùm enim <lb/>
Mars ab Apogæo & Coniunctione ad mediocrem di&longs;tantiam orbes &longs;uos <lb/>
tardiùs conficiat; haud dubiè minoribus intervallis Solem po&longs;t &longs;e relin<lb/>
quit, quàm dum à mediocri di&longs;tantia tendit ad Perigæum; quia orbes <lb/>
&longs;uos citiùs decurrit; igitur maioribus intervallis Solem po&longs;t &longs;e relinquit; <lb/>
igitur cum æqualibus temporibus, ab Apogæo ad mediocrem di&longs;tantiam, <lb/>
& ab hac ad Perigæum perveniat, & cum eo tempore, quo ab Apogæo <lb/>
pervenit ad mediocrem di&longs;tantiam, minore arcu Solem po&longs;t &longs;e relinquat, <lb/>
maiore verò æquali tempore, quo à mediocri di&longs;tantia pervenit ad Pe<lb/>
rigæum; inde &longs;equitur, vt arcus hinc inde &longs;int æquales, provt reverà <lb/>
æquales apparent, à Coniunctione ad Quadraturam, & ab hac ad Oppo&longs;i<lb/>
tionem, a&longs;&longs;umenda e&longs;&longs;e inæqualia temporum intervalla, maius &longs;cilicet <lb/>
ab Apogæo ad Quadraturam, minus verò ab hac ad Perigæum. </s> 

 <s id="s.000262"><emph type="italics"/>Augu&longs;tin.<emph.end type="italics"/> Hæc adeò facilia Sunt, vt nimia facilitas non nihil de pre<lb/>
tio detrahere videatur; iam verò mihi facilè per&longs;uadeo, reliqua omnia, <lb/>
quæ ad alias pa&longs;&longs;iones &longs;uperiorum Planetarum pertinent, pari facilitate ex <lb/>
iactis à te principiis explicari<gap/> po&longs;&longs;e. </s> 

 <s id="s.000263"><emph type="italics"/>Antimus.<emph.end type="italics"/></s> <s id="s.000264"> Ita e&longs;t pror&longs;us; nam res eodem modo explicatur in Iove & <lb/>
Saturno; ni&longs;i quod cùm Iupiter maioribus intervallis Solem po&longs;t &longs;e relin-