By Ferenc Kárteszi (Eds.)

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**Additional resources for Appendix: The Theory of Space**

**Example text**

Si vero d in I et dn III cm \ atque 11 punctum ipsius L ipsi ;;;; commune sit: eri. am ~ 1m et em ~ dn , node manifesto lid ac; eadetque din viam pun eli c, et sunt = I er S). :d f>adem. Deaignetur tale 1 per 1 It I,. 23. ). '.... , et 06 == be, atque am/m, ep sint axes; erit manifesto cd -= df ~ et si. , = rint Ipsius 06. cd. orsfls determtnatum. gr. x) insignitur. = = y 24. QlIa~('unque r et y f uerint ; est 'X J' . gr. tJ ipsiu5Z), aut non. ' fiat. ) X= 06: cd III adcoqae . :n. si ~, == d , 11 mnltipla ipsius ipsius ii sint, sint, puta pura r= 2':: xXII a qymalripla m,·.

Datur 6cm> cbn ; et si ce=c6, adeoque ec ~ be; patet esse bern ebn. Feratur p per ec, 1\10 bprn semper u, e t /\10 p61J semper 0 dicro ; patct u esse prius ci aimultaneo v minus, posrerius vcro esse rnajus. Crescit veeo u a lJem usque 6cm continuo; cum (per §. , ab elm usque t:6n continuo: daiur itaque in ec tale I, ulhfm=. J6n sit. ~ 6. 51 6,,1IJ am, at que ubivis sit c in am,ct gin lm: tumgnll/em ct em Illg1.. Nam (per 5. I·) est 6"111 em. ) gnUI em. ). tum mffm=n6fm, adeuqu e (cum bn IUlm. Sit) et..

Deaignetur tale 1 per 1 It I,. 23. ). '.... , et 06 == be, atque am/m, ep sint axes; erit manifesto cd -= df ~ et si. , = rint Ipsius 06. cd. orsfls determtnatum. gr. x) insignitur. = = y 24. QlIa~('unque r et y f uerint ; est 'X J' . gr. tJ ipsiu5Z), aut non. ' fiat. ) X= 06: cd III adcoqae . :n. si ~, == d , 11 mnltipla ipsius ipsius ii sint, sint, puta pura r= 2':: xXII a qymalripla m,·. ) XX= ~m Jm , Y= y- JIn. m i , et i ; est n , nn Yv = = = , , eonsequ. YY = == xG= X-;" XX"";;' Idem ad ad casiim easum incorn2 ineom: consequ.