IN SIMPLIC. AD PHYSICA ARISTOT • < 5 zp

oi cv TeufAer^iai yvuftovtg loy. wip to/ Tfu/tergia iixcLjoog 8 cc. I 19*

Grammaticus, vide infra, Philoponus,

Heraclides 104. b. Ponticus dy. Platonis discipulus 104.b.

Heraclitus 8.3. b. 17. 32-44.60. 207.b. 1 u.b. 257.b.293.

Ephesius d. wieg piteuf apud- Platonem 11. b. Physicus 24. b,• Jio.

it HfjixAstTKCt 276. 01 27A BpJikXhtcv (pvtrtoXoyot ;o8- b.

HermodorUS r£ tTcii 74. b. OI/ ra MZ! UXcirw®* ß t~

ßx \u yd. b.

Hermo timus anteAnaxagoram pij pow Cxtxdg ctjTtag t% 7 rafßg %m~ieiaxug , ct?Xa ^ tov vavbg wotvsmm vctf nXtxiv cunoy foctret/AS'v& jLi.

Hesiodus 124, b. ejas Mv 3 -o 7 Tcitct 122.

Hestiaeus 104. Platonis discipulus ibid.

Hippasus 32. 104. b. Metapontinus 6 .

Hippo 32.

cg doxii otQ-e®* ytyoviYuj 6 . Physicus 24.b.

Hippocratis Chii Geometrae quadratura Circuli 12. a.b. 13.b. 14. a.b. ty. ante Aristotelem fuit & ab Eudemo ^»Acum^ots annume-ratur ly.

Hippocrates Medicus 97. lod.b.

Homerus 79.b.8 1.128. b. 13 i.b*

Homericum %x dya&ov ttoX vxstqa,v'tYi 39. b. 292.

Jamblichus ' 8 i.b. 0 S-«©- iap&Xi%(§h 1 yo. b.

cv tu ag Tug xuT^yo^txg xsswjuy^ficm I J.b. cv Tuftfurru r etg mgxa,-/ nryo(Hug \^xrofA.vtifA,d.Tuv J gd. b. 188.cv tu vrgu tu ßtßXtu r «j tov Ttpccjcv "CzsropvtipaTuv, cv xsQctXciju iev-149. b. cv tu cyio'u 16y. b* > 88. b/ tu exru xs<PaX4tu ibid*cv tu iexctTu xetpaXcuu. ibid*

O« 7T0}Xüt TUV ’ZÜXXoüjUV \cLT(>a>V 97. .

Lacedaemonii 77. b. 108. b.

Leucippus 8- 3y. a.b, 15 1. r yp.b.rid.24y.ry7*b.

<5 EXiciTyg 5 / MtXqcrt®*, xoivuv^trotg Tla^mit} TVtg (ptXs<re<!p'ioig , y Ttfv oui-t yv eßdiure Jlco^mi^ ycy ZsvoQdvet srBi r ovtuv oiov 7.

"ikm Avx&x «? Axa.it) ftfia.v 9 j . b,

Lycophron Sophista io. a, b. 21. b*

•i Mct&q/j.aTixsi 107, b. 1 21.

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