Abhandlungen zur Geschichte der Mathematik.

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S. 411, 1 demonstratum] demonstrata OG] pr GO] Sx 2 M] o
MY] oq 3 MC] oc 5 sectionibus] portionibus 7 sectiones]
portiones 11 MY] oS dimissa 13 tangit] tangat; seq. x in
lac., mg. Z 14 angulo X] excessu
S. 412, 1 quae] seq. ao, del. portionis] sectionis 2 sectionis] om. 5 et
contingat] contingens 18 NM] no 19 AMQ] apq 20 APO] apf
22 AMQL] ablk 23 OA] ta Auf der Fig. fehlt E
S. 413, 2 MV] qc VN] qln 3 minor] minor est MV] 'o seq. lac.,
mg. o/\S VN] S/Nu 7 inter] intra 13 inelinabitur] supra
scr. re m. 1 15 ergo] igitur 17 X] y 19 grauitate] grauitate hanc
S. 415, 1 autem] a' 9 AX] quae aX 10 OX] oy 11 XO] Xa
17 axes] diametri 18 aequales] omi. 20 portiones] seq. al, del.
23 axeni] dianmetrun
S. 416, 1 X] y quam] om. N] h BC] quae bc 3 OG] oy,
seq. 3 litt. PZ] pn; seq. lac. 3-4 litt. MSriaiSH, mig. ~ p
5 OG] oy 6 GX] q3 7 PZ] p 8 ZT] /,t 17 KZ]
kA, Img. kz 19 KZ] k\, mg. kz. pu(to)
S. 417, 8 axes] diametros 9 X] y mg. t' ZT] /4t 10 HK] 41k
11 quae] corr. ex quod m. 1 12 mg. ~ 15 k/X mng.
S. 418, 3 FP] h'p, mg. 'p 8 0] f 10 sit] habeat, supra scr. sit m. 1
12 FP] zp 16 habeat] ht (habet) 18 FP] zp XO] %r,
mg. %o autem] autem in intermedio sectionum] portionum
AXD] a (lac.) d 20 VI] fi 21 VY] fy
S. 419, 1 OG] t seq. lac. 3 -4 litt. ipsius] ipsi 2 GX] xy mrg. oH0
3 V] f 4 V Y]1 fo 6 V Q] fro 7 dimissa 9 inclinabitur] seq. ita, del. 10 dimittatur 12 unum] seq. contingat, del.
16 portionis] sectionis sectionis] portionis
S. 420, 1 signurn] signa 3 HL] h7 6 mg. o' 10 ad] ad id
16 et] e (est) VI] fi AVQ] afq 21 axeie] diametrum
23 HLS] hie Q] seq. lac. 8 litt., mg. rov 0 rc V 25 IIX] hl
26 VH] fh quae autem] lacuna 5 litt. XT] /4t mg. H14
27 VY] fy
S. 421, 1 HX] h/\ XT] /\t 2 Hm] hl MT] lt 9 VI] fi
AVQ] afq 12 axes] diametros 14 triangulorum] oml. VCY]
ahbz 15 MSL] afq 19 MX] m/4 VH] fh 20 XT] At
HI] mni 22 VY] fy 23 MX] hA
S. 422, 1 XT] 4/t MN] hA 2 NT] lt 10 FP] no 12 ad -
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