Abhandlungen zur Geschichte der Mathematik.

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I p. 264, 14 "'Xet] orm. 17 IEidova] maiorem proportioneni habet
I p. 266, 21 tQosg T' i d' Alr TCoS FB öv,acpE 7bQg qps7'] ad ago
I p. 268, 3 HA l ah g 12 d6X]a item in duo
II p. 4, 3 oVSeaiev] om. 10, 2 OyELvcl] om. (ducte m. 2)
II p. 16, 3 OH] ht 20 avvEtEb6i(v] oim.
II p. 18, 14 6'olcog] similiter autem
II p. 22, 4 ev'EaL&ev] om. (rectam m. 2)
11 p. 26, 27 e6al] om.
II p. 28, 11 ei' zc] etsi
II p. 32, 2 El' ca] etsi 7 SF] xl 8 -cul>cv] sit maior 20 rF] xl
25 KI, IN] kix AI, KE] nke
11 p. 34, 1 ',v - r ZFM] mg. m. 2
II p. 36, 11 B] om. 13 K, 1] keg
II p. 38, 4 K, F] ng
II p. 42, 25 ta rTA] ipsi gd
II p. 46, 3 PS] ru (PQ ist sonst co) 8 PO] x t 27 i'c6] equalia sunt
II p. 48, 11 HQ] ha 24 rag 1'6acg - p. 50, 2 cai] om.
11 p. 60, 8 vo't io cOTx6o aVz'o-lf0] om. 10 ELi a' Kc] si
II p. 66, 14 l'a yao a PA rü AzA] om. 17 d'E om.
II p. 70, 6 Care] quia
II p. 72, 5 v scrT~CTTo] concidant auten 9 'aß,pov] accipiam
II p. 74, 18 E(alyov] accipiam 19 AA] ai 20 Uyco] ducamII p. 76, 8 vEtLs] secat
II p. 82, 22 6vCtrtco6Log] *) concidentis
II p. 84, 6 AA] da 7 AA] da 9 AA] da 17 IEov] maior est
II p. 86, 9 KMP 7teQtcpEea zort tv] omn. (periferia dr cum mi. 2) KMA]
kmd, d m. 2
II p. 90, 6 Evvrqg] centro qnidem 13 ievr]e centro quidem 20 ZoQiov] spatium quoddam
II p. 94, 5 AZH] azhi
II p. 96, 2 cpcaveov] manifestum est
II p. 98, 6 rt tEQi] om.
II p. 104, 3 E>I'ov] minor
II p. 106, 3 q] om.
II p. 108, 24 7Eqyeeyqocipco]i circumscripta sit igitur 28 efpefl wo6ac v]
educantur ergo
II p. 112, 25 EKßEß^~axo6av] educantur ergo
II p. 116, 26 &7Co nWiv neCEarcv ETl rav &qxav eTx 2iog] ab ultimo (-o e corr.
m. 2) revolutionis ad principium
*) ~V^vLtzvcOiac F.