Computer Assisted Tools for Septuagint/Scriptural Studies (CATSS) Project
Textual Variants, NUMBERS (based on the Goettingen edition by John Wevers)

This is the penultimate draft of the text and variants for Greek LXX Numbers,
edited by Gil Renberg in three files (1-10, 11-23, 24-36) which are combined
here for more convenient searching. Many queries and calls for verification or
correction remain in the file, but rather  than hold this material back from 
circulation until there is time to edit it more fully, we hereby make it available 
with this warning about its unfinished character. 

Robert Kraft, director of the CATSS variants sub-project at the 
  University of Pennsylvania (18 January 1999).

Need to do:
1:30 [DH]MOUS—1:40 AUTWN #4] absc 624(||)
	om. 2{{9}} SUN—3{{39}} fin 527
	om. 3{{43}} TREIS—8{{22}} fin 527
	om. 4{{33}}—4{{49}} fin 72
2{{15}} RAGOUHL—2{{30}} PEN[THKONTA] absc 624
3{{26}} KAI #2—5{{13}} SPERMATOS] absc 624
4{{43}} LEITOURGEIN—6{{7}} AUTW] absc 121
om. 4{{43}} LEITOURGEIN—6{{7}} AUTW 53'
	om. 5{{11}} init.—8{{7}} AUTWN #2 646(||)
5{{24}}—6{{6}} PA[SH] ] absc 624 (||)
6{{7}} ADELFW—7{{7}} EDWKEN] absc Syh{T}
6{{12}} KAI #2—6{{21}} fin] absc 414
om. 6{{14}} KAI #3—18{{11}} META SOU 53'
om. 77{{1}}-8{{3}} fin] 799
7{{7}} UIOIS—7{{41}} ENIAUSIAS] absc 624(||)
7{{78}} NEFQALI—8{{2}} EPITIQHS] absc 624(||)
	7{{85}} DISXILIOI—11{{18}} LEGONTES] absc G(||)
	om. 8{{5}}—8{{19}} fin] 799
	8{{16}} EILHFA—11{{3}} EMPURI[SMOS] absc 624(||)
	om. 9{{1}} init—9{{23}} fin] 799
	9{{15}} THN—10{{34}}MW[USHS] absc 630(||)
	om. 10{{8}} UMWN—10{{36}}] 527
	om 10{{14}} SUN—10{{28}} fin] 799
11{{18}} KAI 2_11{{35}} EPIQUMIAS] absc 630(||)
	11{{35}} init_16{{40}} PROS[ELQH]] absc 646 (||)
13{{12}}_13{{28}} MELI] absc 624(||)
	14{{34}} TESSARAKONTA #2_15{{3}} BOWN] absc 624(||)
	14{{36}} ECENEGKAI_15{{20}} AUTON] om. 320
	init. 15{{1}}-15{{31}} fin.] om. 799
	15{{20}} AFAIREMA #1_15{{32}} HMERA] absc 624(||)
16{{31}} LOGOUS_16{{44}} KAI #2] absc 624(||)
18{{2}} LEUI_18{{30}} KAI #1] absc G(||)
18{{4}} PROS #2_18{{15}} PASHS] absc 624(||)
	init. 18{{5}}_19{{22}} fin] om. 527
	init 18{{6}}_18{{11}} fin] om. 799
18{{21}} OSA_18{{26}} fin] om. 799
18{{26}} ISRAHL_21{{15}} XEIMARROUS] absc 624(||)
	init 20{{6}}_21{{13}} MWAB #1] absc 314(||)
	20{{22}} UIOI_25{{2}} QUSIWN] absc G(||)
21{{10}} init_24{{9}} fin] absc 646(||)
	21{{10}} KAI #2_21{{20}} BAMWQ] om. 527
21{{16}} [SU]NAGAGE_22{{16}} LEGEI] absc 630(||)
21{{28}} MWAB_22{{29}} fin] absc 624(||)
22{{41}} EKEIQEN_23{{12}} TO] absc 624(||)
	23{{2}} EPI TON BWMON_23{{14}}] homoioteleuton 72
23{{27}} [ARE]SEI_26{{54}} ELATTWSEIS] absc 624(||)
23{{30}} KRION_26{{44}} DHMOS] absc 28(||)
init. 25{{4}}—26{{9}} AARWN] absc 129(||)
init 25{{16}}—30{{17}} fin] om. 527
26{{1}} init—27{{5}} fin] om. 799
26{{3}} MWUSHS—29{{12}} KAI #2] absc G(||)
27{{11}} MH—28{{24}} KURI/W</>] absc 407
init 27{{16}}—28{{7}} TO] absc 624(||)
init 28{{1}} – 30{{17}} fin] om. 799
28{{2}} <gk>LEGWN – 30{{2}} fin] om. 767
28{{22}} PERI UMWN—29{{5}}] homoi. Bo
init 29{{12}} – 30{{1}} fin] om. 55
29{{16}} <gk>PLHN</> -- 29{{22}}] om. fin 72
29{{23}} <gk>DU(O</>--31{{4}} <gk>A)POSTEI/LATE</>] absc M(||)
29{{27}} [KA]TA/ #2—31{{16}} SUNA[GWGH]] absc 28(||)
29{{36}} [OLOKAU]TW/MATA—30{{8}} fin] absc 624(||)
init 31{{1}} – 35{{24}} fin] absc 646(||)
31{{48}} PANTES—32{{7}} ISRAHL</>] absc 624(||)
33{{5}} EIS--35{{3}} TOIS #1] absc 624(||)
init 33{{8}}—33{{36}} fin] om. 55
33{{29}} init—33{{47}} fin] om 527
AUTWN 33{{55}}—35{{15}} ISRAHL] absc 767(||)
34{{17}} OI – 36{{2}} TOU] absc 799(||)
init 35{{1}} --FIN LIBRI</>] absc 57(||)
35{{17}} QANATOUSQW – 36{{6}} GUNAIKES #1] absc 624(||)


~bc"Num"x"t"
 +< <gk>BIBLION</> 314 799{txt} 126 319(1st) Aeth
 +< <gk><uD>u</> 314
 +< <gk>TETARTON</> 799{txt}
 +< <gk>OI</> 799{txt} 126 319(1st) Aeth
 +< <gk>ARXH</> 75 246-664
 +< <gk>SUN</> 75
 +< <gk>Q_W_</> 75
 +< <gk>TWN</> 246-664
 +< <lt>liber</> Sa{12}
<gk>{1<20*A*R*I*Q*M*O*I</>0}1</> A B F M' V <it>O</>'`{-58}{72} 16-46-77-422-500'-529-
<it>cI</>{-528} 108-118-537 56-129 <it>n</>{-75} <it>s</>{-30} <it>t</> 509-527 <it>y</>{-
318<smg>} 18-68-120'-128-669 55 59 424 624 646 {Lat}cod 100 Arm Bo (no variants for: 30 131 
19 <it>d</>{-44} 71' 318{mg} 628 314 799{txt} 126 319(1st) Aeth 551 53 52'-313-414-528 319(2nd) 58 
417)]
 > 44 122 799{mg}
 : <gk>ARHQMOI</> 75
 : <gk>ARIQMWN</> 72 246-664
 : <lt>numerorum</> Sa{12}
 + <gk>TWN</> (+9) 53 (+9) (+5) 52'-528 319(2nd) (+5) 
   (+6) 313-414 319 (+6) (+9) 417 (+9)
 + <gk>UIWN</> 551 (+9) 53 (+9) (+5) 52'-528 319(2nd) (+5) 
   (+6) 313-414 319 (+6) (+9) 417 (+9)
 + <gk><uIHL>u</> 551 (+9) 53 (+9) (+5) 52'-528 319(2nd) (+5) 
   (+6) 313-414 319 (+6) (+9) 417 (+9)
 + <gk>SUGGRAFH</> (+9) 53 (+9) (+5) 52'-528 319(2nd) (+5) 
   (+6) 313-414 319 (+6)
 +: <gk>MWUSEWS</> (+5) 52'-528 319(2nd) (+5)
 :+ <gk>MWSEWS</> (+9) 53 (+9) (+6) 313-414 319 (+6) (+9) 417 (+9)
 + <gk>TOU</> (+9) 417 (+9)
 + <gk>QEOPTOU</> (+9) 417 (+9)
 + <gk>SUGGRAFH</> (+9) 417 (+9)
 + <gk>PROFHTOU</> (+9) 53 (+9) (+6) 313-414 319 (+6)
 + <gk>ARXH</> 30 (+9) 53 (+9)
 +: <gk>BIBLION</> 131 19 <it>d</>{-44} 71'{-619} 318{mg} 628
 :+ <gk>BIBLHWN</> 619
 + <gk>BIBLOS</> (+9) 417 (+9)
 + <gk>TETARTON</> 131 19 <it>d</>{-44} 71' 318{mg} 628
 + <gk>TETARTOS</> (+9) 417 (+9)
 + <gk>BIBLION</> 799{mg}
 + <gk><uD>u</> 799{mg}
 + <gk>TWN</> (+9) 53 (+9)
 + <gk>ARIQMWN</> (+9) 53 (+9)
 + <gk>LOIPON</> (+4) 58 (+4)
 + <gk>THN</> (+4) 58 (+4)
 + <gk>APARXHN</> (+4) 58 (+4)
 + <gk>POIOUNTAI</> (+4) 58 (+4)
 + <lt>ab</> Sa{12}
 + <lt>moyse</> Sa{12}
~x1y1
<gk>*KAI\</>
<gk>E)LA/LHSEN</>
<gk>KU/RIOS</>
<gk>PRO\S</>]
 : <gk>TW</> 318
<gk>*MWUSH=N</>]
 : <gk>MWSEI</> 72
 : <gk>MWSHN</> 58-426 <it>n</> Cyr I 309
 : <gk>MWUSH</> 318
<gk>E)N</>] > (>5 homoi.) 46 (>5)
 + <gk>EN</> 134(|)
<gk>TH=|</>] > (>5 homoi.) 46 (>5)
 : <gk>TW</> 730 59{c} Bo
 : <gk>TO</> 59
<gk>E)RH/MW|</>] > (>5 homoi.) 46 (>5)
 : <gk>OREI</> 730 59{c} Bo
 + <gk>EN</> 509
 + <gk>TW</> 509
 + <gk>OREI</> 509
<gk>TH=|</> (sub % G)] > F*(c pr m) V 72 417-528 537 44-125 
   127-458 509 59*(c pr m) 319 799 Cyr I 316 = MT (>5 homoi.) 46 (>5)
 : <gk>TOU</> 414' 71' 318
 : <gk>TW</> 424 = Compl
<gk>*SINA/</>] > (>5 homoi.) 46 (>5)
 : <gk>SEINA</> B*
 : <gk>SHNA</> 30
 : <gk>SINAI</> 426 54-75' 18
 : <gk>SI<s>N</></> 126
 + <gk> LEGWN</> 19
<gk>,</>] > Ra
<gk>E)N</>
<gk>TH=|</>] > 619
<gk>SKHNH=|</>
<gk>TOU=</>
<gk>MARTURI/OU</>
 + <gk>LEGWN</> 53'
<gk>,</>] > Ra
<gk>E)N</>] > 72 (>6) 44-106{txt}-107{txt}-125-610 <it>t</> (>6)
 : <gk>HS</> 106{(mg)}(vid)
 +< <gk>TH</> 15 106{(mg)}(vid)
<gk>MIA=|</>] > (>6) 44-106{txt}-107{txt}-125-610 <it>t</> (>6)
<gk>TOU=</>] > 107{(mg)} (>6) 44-106{txt}-107{txt}-125-610 <it>t</> (>6)
<gk>MHNO\S</>] > (>6) 44-106{txt}-107{txt}-125-610 <it>t</> (>6) 
   (~) 107{(mg)} (~)
<gk>TOU=</>] > Ald (>6) 44-106{txt}-107{txt}-125-610 <it>t</> (>6)
<gk>DEUTE/ROU</>] > Ald (>6) 44-106{txt}-107{txt}-125-610 <it>t</> (>6)
 + <gk>MHNOS</> (~) 107{(mg)} (~)
 + <gk>EN</> (+5) F*(c pr m): ex praec (+5)
 + <gk>TH</> (+5) F*(c pr m): ex praec (+5)
 + <gk>SKHNH</> (+5) F*(c pr m): ex praec (+5)
 + <gk>TOU</> (+5) F*(c pr m): ex praec (+5)
 + <gk>MARTURIOU</> (+5) F*(c pr m): ex praec (+5)
 +< <gk>EN</> V 319 = MT
 +< <gk>TW</> V 319 = MT
 +< <gk>ETEI</> 319 = MT
 +< <gk>ETI</> V
<gk>E)/TOUS</>] > (>2 homoi.) 46-320-413-528' 19' 53' 75 
   85*(c pr m)-130-321': homoiot (>2)
 : <gk>TW</> V 319 = MT
 + <gk>TOU</> F G-82-426-707*(vid) 56' <it>n</>{-75} 18 799 = Ald
<gk>DEUTE/ROU</>] > 68'-120' Cyr I 309 {Lat}cod 100 
   (>2 homoi.) 46-320-413-528' 19' 53' 75 85*(c pr m)-130-321': homoiot (>2)
 : <gk>DEUTERW</> V 319 = MT
<gk>E)CELQO/NTWN</>]
 : <gk>ECELHLUQOTWN</> <it>b</> <it>n</>{-75} 18
 : <gk>ECELHLUQWTWN</> 75
<gk>AU)TW=N</>] > <it>C</>'` 392 646
<gk>E)K</>
<gk>GH=S</>]
 : <gk>THS</> V 53'-56 {Lat}Aug <lt>Num</> 30
<gk>*AI)GU/PTOU</>
<gk>,</>] > Ra
<gk>LE/GWN</>] > 19 246
~x1y2
<gk>*LA/BETE</>]
 : <gk>LABE</> <it>C</>'`{-46} <it>b</> 767 730 646 Arab
 +< <gk>THN</> <it>b</> 58-426 319 Bo = MT
<gk>A)RXH\N</>]
 : <gk>APARXHN</> <it>b</> 767 Bas II 145
 : <gk>ARXAS</> 376
 +< <gk>APO</> Procop 1833
<gk>PA/SHS</>
<gk>SUNAGWGH=S</>]
 : <gk>SUGGENEIAS</> Cyr I 309
 +< <gk>TWN</> 129
<gk>UI(W=N</>] > B(|) <it>x</> Bas II 145 {Lat}cod 100 = Compl
<gk>*)ISRAH\L</>
 +< <gk>KAI</> Cyr I 309
<gk>KATA\</>
 + <gk>TAS</> 130
<gk>SUGGENEI/AS</>]
 : <gk>SUGGENEIAN</> 417
<gk>AU)TW=N</>] > B 414' <it>d</> <it>n</>{-767} <it>t</> 
   <it>x</> 18 Bas II 145 Cyr VI 453 X 624 {Lat}cod 100 
   PsBas <lt>Is</> I 5 Arm (>9 homoi.) Sixt (>9)
<gk>,</>] > Ra
 +< <gk>KAI</> 46{s} 799 Cyr I 309 Aeth
 +< <gk>KATA</> Bas II 145 {Lat}PsBas <lt>Is</> I 5
 +< <gk>DHMOUS</> Bas II 145 {Lat}PsBas <lt>Is</> I 5
<gk>KAT'</>] > (>9 homoi.) Sixt (>9)
 : <lt>et</> {Lat}cod 100
<gk>OI)/KOUS</>] > (>9 homoi.) Sixt (>9)
 : <gk>OIKOU</> 527
<gk>PATRIW=N</>] > (>9 homoi.) Sixt (>9)
<gk>AU)TW=N</>] > B V <it>d</> <it>n</>{-767} <it>t</> <it>x</> 
   18 319 Bas II 145 Cyr VI 453 X 624 {Lat}cod 100 
   Hi <lt>Eph</> II 3 PsBas <lt>Is</> I 5 
   Arm (sed hab Ruf <lt>Num</> XV 3) (>9 homoi.) Sixt (>9)
<gk>,</>] > Ra
 +< <gk>et</> Aeth
<gk>KATA\</>] > (>9 homoi.) Sixt (>9)
 : <gk>KAT'</> V G-426 <it>b</> 53' 126
 : <gk>secundum</> Aeth
<gk>A)RIQMO\N</>] > (>5) Aeth (>5) (>9 homoi.) Sixt (>9)
 : <gk>ARIQMWN</> 376 320* 246 344* 619* 120 Arm
<gk>E)C</>] > Hi <lt>Eph</> II 3 <it>b</> {Lat}cod 100 = MT 
   (>5) Aeth (>5) (>9 homoi.) Sixt (>9)
<gk>O)NO/MATOS</>] > (>9 homoi.) Sixt (>9)
 : <gk>ONOMATWN</> F 29 319 Bo <it>b</> {Lat}cod 100 = MT
 : <gk>nomina</> Aeth
<gk>AU)TW=N</> (sub % G)] > B 19 <it>d</> 127 <it>t</> 
   <it>x</> 18 319 Cyr VI 453 X 624 {Lat}cod 100 Arm = MT Sam
 : <gk>AUTOU</> 458
 : <gk>eorum</> Aeth
 + <gk>PAN</> 53'-56{mg}-246
 +: <gk>ARSHN</> 56{mg}-246
 :+ <gk>ARSEN</> 53'
 + <lt>uniuscuiusque</> Aeth
<gk>,</>] > Ra
<gk>KATA\</>] > (>5) Aeth (>5) (~) G-376 129 Arab = Compl MT (~)
 : <lt>secundum</> {Lat}cod 100 PsBas <lt>Is</> I 5 Arm{te} Bo: cf MT
<gk>KEFALH\N</>] > (>5) Aeth (>5) (~) G-376 129 Arab = Compl MT (~)
 : <gk>KEFALHS</> 84
 : <lt>capita</> {Lat}cod 100 PsBas <lt>Is</> I 5 Arm{te} Bo: cf MT
<gk>AU)TW=N</>] > G 121 (>5) Aeth (>5) 
   (~) G-376 129 Arab = Compl MT (~)
 : <lt>eorum</> {Lat}cod 100 PsBas <lt>Is</> I 5 Arm{te} Bo: cf MT
<gk>,</>
~x1y3
<gk>PA=S</>] > 426
 : <gk>PAN</> 129 509 669{c} 72 131{c<s1>s} <it>b</> 125{c pr m} 
   126-669* 319
<gk>A)/RSHN</>] > 426
 : <gk>ARSEN</> 72 131{c<s1>s} <it>b</> 125{c pr m} 126-669* 319 
   <it>d</>{-125<sc>s} 458 <it>t</> <it>x</>{-509}
 : <gk>ANHR</> <it>f</>{-129} 799
 + <gk>KATA</> (~) G-376 129 Arab = Compl MT (~)
 + <gk>KEFALHN</> (~) G-376 129 Arab = Compl MT (~)
 + <gk>AUTWN</> (~) G-376 129 Arab = Compl MT (~)
	[How handle different beginning of verse 3?]
<gk>A)PO\</>] > 130-346 669*
 : <gk>KATA</> 376
<gk>EI)KOSAETOU=S</>]
 : <gk>ARIQMWN</> 376
 : <gk>EIKOSI..</> 130-346
 + <gk>..ETOUS</> 130-346
<gk>KAI\</>
<gk>E)PA/NW</>
<gk>,</>
<gk>PA=S</>]
 : <lt>omnis</> {Lat}cod 100 = Tar{P}
<gk>O(</>]
 : <lt>qui</> {Lat}cod 100 = Tar{P}
<gk>E)KPOREUO/MENOS</>]
 : <gk>EISPOREUOMENOS</> 18
 : <lt>proficiscuntur</> {Lat}cod 100 = Tar{P}
<gk>E)N</>]
 : <gk>SUN</> 392 Aeth
 + <gk>TH</> 129-246 = Compl
<gk>DUNA/MEI</>
<gk>*)ISRAH/L</>
<gk>,</>
<gk>E)PISKE/YASQE</>] > (>8) 321 (>8)
 : <gk>EPISKEYASQAI</> A B*(vid) F V 15-376-<it>oII</>{-72} 
   <it>C</>'`{-52'}{313}{414}{417} 537 610 <it>f</> 75 343 
   74*-76-84-134 509-527 <it>y</>{-392<sc>s} 68'-120-126 55 59 
   319 624 646 Arm
 : <gk>EPESKEYASQAI</> G
 : <gk>EPISKEYAS<s>Q</></> 767
 : <gk>EPISKEYESQE</> 19
 inc 370
<gk>AU)TOU\S</>] > (>8) 321 (>8) 
   (>8 homoi.) 618{txt} 53' 458 527 122*(c pr m) (>8)
 : <gk>AUTON</> 19
 : <gk>AUTWN</> 19*
<gk>SU\N</>] > 707 120'-126-128-628-669 (>8) 321 (>8) 
   (>8 homoi.) 618{txt} 53' 458 527 122*(c pr m) (>8)
 : <gk>EN</> G-72 767 Cyr I 312 {Lat}cod 100
 +< <gk>TH</> Compl
<gk>DUNA/MEI</>] > 120'-126-128-628-669 (>8) 321 (>8) 
   (>8 homoi.) 618{txt} 53' 458 527 122*(c pr m) (>8)
<gk>AU)TW=N</>] > 120'-126-128-628-669 (>8) 321 (>8) 
   (>8 homoi.) 618{txt} 53' 458 527 122*(c pr m) (>8)
<gk>,</>
 +< <gk>KAI</> 120'-126-128-628-669
<gk>SU\</>] > (>8) 321 (>8) 
   (>8 homoi.) 618{txt} 53' 458 527 122*(c pr m) (>8)
 : <gk>MWUSHS</> 318
<gk>KAI\</>] > (>8) 321 (>8) 
   (>8 homoi.) 618{txt} 53' 458 527 122*(c pr m) (>8)
<gk>*)AARW\N</>] > (>8) 321 (>8) 
   (>8 homoi.) 618{txt} 53' 458 527 122*(c pr m) (>8)
<gk>E)PISKE/YASQE</> (sub % G)] > Aeth{CG} = Compl MT 
   (>8 homoi.) 618{txt} 53' 458 527 122*(c pr m) (>8)
 : <gk>ARIQMHSEIS</> 321'{mg}
 : <gk>EPISKEYESQE</> 72
 : <gk>EPISKEYHSQE</> 68 (sed hab Ald)
<gk>AU)TOU/S</> (sub % G)] > 417(|) Aeth{CG} = Compl MT
 + <gk>SUN</> (+8 dittogr.) 44 (+8)
 + <gk>DUNAMEI</> (+8 dittogr.) 44 (+8)
 + <gk>AUTWN</> (+8 dittogr.) 44 (+8)
 + <gk>SU</> (+8 dittogr.) 44 (+8)
 + <gk>KAI</> (+8 dittogr.) 44 (+8)
 + <gk>AARW\N</> (+8 dittogr.) 44 (+8)
 + <gk>E)PISKE/YASQE</> (+8 dittogr.) 44 (+8)
 + <gk>AUTOUS</> (+8 dittogr.) 44 (+8)
<gk>.</>
~x1y4
<gk>KAI\</>
<gk>MEQ'</>
<gk>U(MW=N</>]
 : <gk>HMWN</> 56
<gk>E)/SONTAI</>] > (~) <it>b</> (~)
 + <gk>SUN</> <it>z</>{-18}: ex 1{{3}}
 + <gk>DUNAMEI</> <it>z</>{-18}: ex 1{{3}}
 + <gk>AUTWN</> <it>z</>{-18}: ex 1{{3}}
<gk>E(/KASTOS</> F{a}] > 761* 610
 + <gk>SUN</> (+4) 246 (+4)
 + <gk>DUNAMEI</> (+4) 246 (+4)
 + <gk>AUTWN</> (+4) 246 (+4)
 + <gk>EKASTOS</> A F G-29-426 56 <it>y</>{-318} <it>z</>{-18} 
   59 624 Syh (^) (+4) 246 (+4)
 + <gk>ESONTAI</> (~) <it>b</> (~)
<gk>KATA\</>
<gk>FULH\N</> F{a}]
 : <gk>FUGHN</> 669*(c pr m)
 : <gk>KEFALHN</> F 53 319 {Lat}Aug <lt>Loc in hept</> IV 1 Bo
 : <lt>capita</> {Lat}cod 100
<gk>E(KA/STOU</>] > 107'-125
 : <gk>EKASTOS</> M' 64*(vid) <it>C</>'` 44' <it>n</>{-767} 
   30'-85{mg} <it>t</> 318 18 646 Arm
 +< <gk>TWN</> 246
<gk>A)RXO/NTWN</>]
 : <gk>ARXONTOS</> <it>b</> 129*(c pr m) 392 Cyr I 312
 : <gk>ARXWN</> <it>d</> <it>n</>{-54}{767} <it>t</> 18 319 Arm = MT
 : <gk>ARXON</> 54
<gk>:</>]
 : <gk>,</> Ra
 +< <gk>KAI</> B* 128
<gk>KAT'</>
<gk>OI)/KOUS</>
<gk>PATRIW=N</>
 + <gk>AUTWN</> 16-46 106-107' <it>t</> 392 319 Co: cf MT
<gk>E)/SONTAI</>] > 16-46 Aeth{CG}
 + <gk>KATA</> (+17) 16-46 (+17)
 +: <gk>ARIQMON</> (+17) 16-46 (+17)
 :+ <gk>ARIQMWN</> 46{s}
 + <gk>EC</> (+17) 16-46 (+17)
 + <gk>ONOMATOS</> (+17) 16-46 (+17)
 + <gk>AUTWN</> (+17) 16-46 (+17)
 + <gk>PAS</> (+17) 16-46 (+17)
 + <gk>ARSHN</> (+17) 16-46 (+17)
 + <gk>APO</> (+17) 16-46 (+17)
 + <gk>EIKOSAETOUS</> (+17) 16-46 (+17)
 + <gk>KAI</> (+17) 16-46 (+17)
 + <gk>EPANW</> (+17) 16-46 (+17)
 + <gk>PAS</> (+17) 16-46 (+17)
 + <gk>O</> (+17) 16-46 (+17)
 + <gk>EKPOREUOMENOS</> (+17) 16-46 (+17)
 + <gk>EN</> (+17) 16-46 (+17)
 + <gk>DUNAMEI</> (+17) 16-46 (+17)
 + <gk>ISRAHL</> (+17) 16-46 (+17)
<gk>.</>
~x1y5
<gk>KAI\</>
<gk>TAU=TA</>
<gk>TA\</>
<gk>O)NO/MATA</>
<gk>TW=N</>
<gk>A)NDRW=N</>
<gk>,</>
<gk>OI(/TINES</>
<gk>PARASTH/SONTAI</>]
 : <gk>STHSONTAI</> <it>C</>'`{-46}{131<sc>s} <it>s</>{-30'} 646 (^)
 : <lt>stabunt</> {Lat}cod 100
<gk>MEQ'</>] > 730(||)
<gk>U(MW=N</>] > 730(||)
 : <gk>HMWN</> 46{s} 56*(c pr m)
<gk>:</>
<gk>TW=N</>] > Bo = Tar{P}
 : <gk>TON</> 58-72-376 19' 53' 509-527 <it>y</>{-121} 59 319 799
 : <gk>TW</> A 29 <it>d</> <it>n</>{-767} 30 <it>t</> 121 18 55* 
   Arm = MT Sam Tar{O}
 + <lt>e</> Bo = Tar{P}
 + <lt>tribu</> Bo = Tar{P}
 +< <gk>UIWN</> B* V {Lat}cod 100 Arab = Tar{P}
<gk>*(ROUBH\N</>]
 : <gk>ROUBEIM</> 381' 550' 106 416
 : <gk>ROUBEIN</> 15
 : <gk>ROUBHM</> F{b} 376 528 55{c}
 : <gk>ROUBIM</> 72' <it>C</>'`{- 46}{528}{550'} 44-125-610 
   <it>f</>{-129} 767 84 71' 126-128-628-669 59 646
 : <gk>ROUBIN</> 426 107 129 321' <it>t</>{-84} 527 <it>y</>{-121} 18 799
 : <lt>r<uo>ub<ue>ul</> Aeth
 : <lt>r<uu>ub<ui>ul</> Arab Syh
<gk>*)ELISOU\R</>]
 : <gk>EDISOUR</> 376 127
 : <gk>ELEISOUR</> B G
 : <gk>ELISSOUR</> 56-664 799
 : <gk>ELKOUR</> <it>C</>'`{46}{52'}{528}
 : <lt>elsur</> Bo
<gk>UI(O\S</> F{c pr m} F{b}] > F* 125
 : <gk>UION</> 72 59
 : <gk>UIOUS</> 53'
<gk>*SEDIOU/R</> F{c pr m} F{b}] > F* 125
 : <gk>EDIOUR</> A G <it>C</>'`{-46}{52'}{413}{528} 
   53'-56{c}-246 <it>s</> 121
 : <gk>ELIOUR</> 82 <it>b</> 56* 319
 : <gk>ESDIOUR</> 413
 : <gk>SEDEIOUR</> 129 = Compl
 : <lt>sadiur</> Arm
 : <lt>semiur</> Bo
<gk>:</>
~x1y6
 +< <lt>et</> Aeth Arab
<gk>TW=N</>]
 : <gk>TON</> 58-72 53' 527* <it>y</>{-121} 59 319 799
 : <gk>TW</> A 528-551 <it>d</> <it>n</>{-767} <it>t</> 121 18 Arm = MT
 : <lt>filiorum</> {Lat}cod 100 Arab: cf Tar{P}
<gk>*SUMEW\N</>]
 : <gk>SIMEWN</> 619
 : <gk>SUMAIWN</> 54-75
 +< <gk>UIOS</> 413
<gk>*SALAMIH\L</>]
 : <gk>SALAMAHL</> 314 54
 : <gk>SALAMEHL</> 126
 : <gk>SALAMHIL</> 767
 : <gk>SALAMIEID</> 246
 : <gk>SALAMIHD</> 53'-56
 : <gk>SAMAHL</> 646
 : <gk>SAMIHL</> 417
 : <sy>slmw'yl</> Syh			How do we get the symbol over the 's'?
 : <lt>salamichel</> {Lat}cod 100
 +< <gk>O</> 15
<gk>UI(O\S</>] > 125
 : <gk>UION</> 72
 : <gk>UIOUS</> 53'
 +< <gk>TOU</> 246
<gk>*SOURISADAI/</>] > 125
 : <gk>RISABAI</> 246
 : <gk>SOUREISADAI</> B
 : <gk>SOURHSADAI</> 72
 : <gk>SOURISADA</> 527
 : <gk>SOURISADAM</> 126
 : <gk>SOURISADDAI</> 58-426 127
 : <gk>SOURISADDE</> 767
 : <gk>SOURISADE</> <it>b</> 319 799 {Lat}cod 100 Bo
 : <gk>SOURISADEM</> 18
 : <gk>SOURISALAI</> 56
 : <gk>SOURISAMAI</> 53'
 litt <gk>D</> sup ras F
<gk>:</>
~x1y7
 +< <lt>et</> Aeth Arab
<gk>TW=N</>]
 : <gk>TON</> 58-72 313-320 53' 509* 318*-392 55 59 319 799
 : <gk>TOU</> 416
 : <gk>TW</> A <it>d</> <it>n</>{-767} <it>t</> 121 18 Arm = MT
 : <lt>filiorum</> {Lat}cod 100 Arab: cf Tar{P}
<gk>*)IOU/DA</>]
 : <gk>IOUDAN</> 58 16'-73'-313-422-500'-615* 509 59
<gk>*NAASSW\N</>]
 : <gk>MAASSWN</> 343
 : <gk>NAAKSWN</> <it>C</>'`{-46}{52'}{526}
 : <gk>NAASWN</> V 30' 59 646 Arm = Compl
 : <gk>NASSWN</> B 72 528 130-321' 68 624 Bo (sed hab Ald)
<gk>UI(O\S</>] > 125
 : <gk>UION</> 72
 : <gk>UIOUS</> 53'
<gk>*)AMINADA/B</> F{a}] > 125
 : <gk>AMEINADAB</> B M' G 127
 : <gk>AMINABAD</> 422
 : <gk>AMINADAM</> F 618-707 528 130 84 527 68'
 : <gk>NAMEINADAB</> 46{s}
<gk>:</>
~x1y8
 +< <lt>et</> Aeth Arab
<gk>TW=N</>]
 : <gk>TON</> 58-72 53' 392 59 319 799
 : <gk>TW</> A{c} 46{s} <it>d</> <it>n</>{-767} <it>t</> 18 Arm = MT
 : <lt>filiorum</> {Lat}cod 100 Arab: cf Tar{P}
<gk>*)ISSAXA\R</>]
 : <gk>EISSAXAR</> 127
 : <gk>IESAXAR</> 59
 : <gk>IESSAXAR</> 59*
 : <gk>ISAXAR</> 72-376-618 46{s}-73'-414'-417-550* <it>d</> 
   53'-246 54-75' 30'-321* 74-76 619 18-68'-126-669 646 
   {Lat}cod 100 Arm Co = Compl
 : <gk>ISSAR</> 527
<gk>*NAQANAH\L</>]
 : <gk>NAQAHL</> 77-131-500'-529
 : <gk>NAQAQNAHL</> 75
 : <gk>QANAHL</> 414*
 : <gk>SALAMIHL</> 121
 : <lt>nathaniel</> {Lat}cod 100 Bo
<gk>UI(O\S</>] > 125
 : <gk>UION</> 72
 : <gk>UIOUS</> 53'
<gk>*SWGA/R</>] > 125
 : <gk>SAGAR</> 59
 : <gk>SOGAR</> 72
 : <gk>SSWGAR</> 130
 : <gk>SWGWR</> 628*(vid)
 : <gk>SWGXAR</> 246
<gk>:</>
~x1y9
 +< <lt>et</> Aeth Arab
<gk>TW=N</>]
 : <gk>TON</> 58-72 53' 392 59 319 799
 : <gk>TW</> A{c} <it>d</> <it>n</>{-767} <it>t</> 18 Arm = MT
 : <lt>filiorum</> {Lat}cod 100: cf Tar{P}
<gk>*ZABOULW\N</>]
 : <gk>ZABOLWN</> 73'-550
 : <gk>ZABOULW</> 127
<gk>*)ELIA\B</>]
 : <gk>ELEIAB</> G
 : <gk>ELIAM</> 68'
 : <gk>ELIAQ</> 509
 : <gk>ELIAD</> 72
 : <gk>ELIABD</> 84
<gk>UI(O\S</>] > 125
 : <gk>UION</> 72
 : <gk>UIOUS</> 53'
<gk>*XAILW/N</> A B F M' G-58-707-<it>oI</>{-15} 127-
767 85'-321'-344 <it>x</> <it>y</>{-318} 68'-120' 55 59]
 > 125
 : <gk>AXAILWN</> <it>C</>'`{-46}{77}{414'}{523}{761*} 30
 : <gk>AXELLWN</> 730
 : <gk>AXELWN</> 77-414'-528-761*
 : <gk>XAIDWN</> 426
 : <gk>XEILWN</> 46{s}(vid)
 : <gk>XELLWN</> 15 Arm Bo Sa{12}
 : <gk>XELWM</> <it>f</>{-129} 18 799 {Lat}cod 100
 : <gk>XELWN</> rell
 : <lt>achil<uo>un</> Sa{4}
<gk>:</>
[~x1y10 Ra]		???
 +< <lt>et</> Aeth Arab
 +< ras 1 litt 59
<gk>TW=N</>] > (~) Ra (~)
 : <gk>TON</> 72 392 59
<gk>UI(W=N</>] > (~) Ra (~)
 : <gk>UION</> 72 392 59
<gk>*)IWSH/F</>] > (~) Ra (~)
 : <gk>IWSF</> 527
<gk>,</>] > (~) Ra (~)
<gk>TW=N</>] > (~) Ra (~)
 : <gk>TON</> 58-72 313 53' 392 59 319 799
 : <gk>TW</> 73'-550'-761* <it>d</> <it>n</> <it>t</> 18 Arm = MT
 : <lt>ab </> {Lat}cod 100
 +< <gk>UIWN</> 46 Arab
<gk>*)EFRA/IM</>] > (~) Ra (~)
 : <gk>EFREM</> 30
<gk>*)ELISAMA\</>] > (~) Ra (~)
 : <gk>ELEISAMA</> B Sa{4}
 : <gk>ELKAMA</> <it>C</>'`
 : <lt>elismama</> {Lat}cod 100
<gk>UI(O\S</>] > 125 (~) Ra (~)
 : <gk>UION</> 72
 : <gk>UIOUS</> 53'
<gk>*)EMIOU/D</>] > 125 (~) Ra (~)
 : <gk>AMIOUD</> G
 : <gk>ELIOUD</> 624
 : <gk>EMIOUL</> 318 799
 : <gk>SAMIOUD</> 82 68'-120'
 : <gk>SEMIOUD</> A F V 72-376-<it>oI</> <it>b</> 129 <it>n</> <it>x</>{-509} 121 18'-126-628-
669 55 59 646 Bo{A} = Ald
 : <lt>emiut</> {Lat}cod 100
 : <lt>nemiud</> Sa{4}
<gk>,</>] > (~) Ra (~)
~x1y10
 +< <gk>TW=N</> (~) Ra (~)
 +< <gk>UI(W=N</> (~) Ra (~)
 +< <gk>*IWSHF</> (~) Ra (~)
 +< <gk>,</> (~) Ra (~)
 +< <gk>TW=N</> (~) Ra (~)
 +< <gk>*EFRAIM</> (~) Ra (~)
 +< <gk>*ELISAMA</> (~) Ra (~)
 +< <gk>UI(O\S</> (~) Ra (~)
 +< <gk>*EMIOUD</> (~) Ra (~)
 +< <gk>,</> (~) Ra (~)
 +< <lt>et</> Aeth Arab
<gk>TW=N</>]
 : <gk>TON</> 58-72 118' 53' 392 59 319 799
 : <gk>TW</> 618 <it>d</> <it>n</> <it>t</> 18 Arm = MT
 : <lt>filiorum</> {Lat}cod 100 Arab: cf Tar{P}
<gk>*MANASSH\</>]
 : <gk>MANNASSH</> A 458 121
 : <gk>MANASH</> 72-618 417*-422 128
<gk>*GAMALIH\L</>]
 : <gk>GALAHL</> 528
 : <gk>GAMAHL</> 527 {Lat}cod 100
 : <gk>GAMAIHL</> 53'
 : <gk>GAMALHIL</> 767
 : <gk>GAMIHL</> 799
 : <lt>galami<ue>ul</> Bo{B}
 : <lt>kalami<ue>ul</> Sa{12}
<gk>UI(O\S</>] > 125
 : <gk>UION</> 72
 : <gk>UIOUS</> 53'
<gk>*FADASOU/R</> B 72-426-618 528 <it>d</>{(-125)} 53' 54-75' 
   30'-343 76-84 <it>x</>{-509} 18-68'-120'-669 624 646 799 
   {Lat}cod 100 Arm{te} Bo]
 > 125
 : <gk>FADDASOUR</> 414'
 : <gk>FAIDASSOUR</> 126
 : <gk>FALASSOUR</> V
 : <gk>FALDASSOUR</> <it>b</>
 : <gk>FIDDASOUR</> 55
 : <gk>FWDASOUR</> 59
 : <gk>SFADASOUR</> 246
 : <lt>phAldasur</> Sa{12}
 : <lt>pharasur</> Arm{ap}
 : <gk>FADASSOUR</> rell = Ra
<gk>:</>
~x1y11
 +< <lt>et</> Aeth Arab
<gk>TW=N</>] > 75(|)
 : <gk>TON</> 58-72 53' 509 392 55 59 319 799
 : <gk>TW</> <it>d</> <it>n</>{-75} <it>t</> 18 Arm = MT
 + <gk>UIWN</> 624 {Lat}cod 100 Arab: cf Tar{P}
<gk>*BENIAMI\N</>] > 75(|)
 : <gk>BAINIAMIN</> 15 528
 : <gk>BEANIMIN</> 53
 : <gk>BEANIMHN</> 53*
 : <gk>BENIAMEIM</> 29 416
 : <gk>BENIAMEIN</> A B F M V G-58-82-376-707 413-422 118'-537 
   56-246{c} 127 30-85-343' 509 <it>y</>{-318} 68{c}-120'-122 
   319 624 = Ald
 : <gk>BENIAMHN</> 313 246*-664 54 527 59* 646
 : <gk>BENIAMIM</> 52* = Sam
 : <gk>BENIA<s>M</></> 529 126
<gk>*)ABIDA\N</>] > 527
 : <gk>ABDAN</> 320(|)
 : <gk>ABEIDAN</> B F M' G-707 <it>C</>'`{-73'}{414'} 127 
   30'-85-343' 509
 : <gk>ABIDA</> 392
 : <gk>ABIDAAN</> V{c}
 : <gk>ABIDAM</> 53'
 : <gk>ADAB</> 319
 : <gk>AMIDAN</> 321' 126 = Compl
 : <gk>AMINADAB</> 376 Bo{B}
 : <gk>AMINADAN</> 799
 : <lt>abiadan</> Sa{4}
 : <lt>abinadab</> Bo{A}
<gk>UI(O\S</>] > 125 (>4) 314{txt} 318 (>4)
 : <gk>UION</> 72
 : <gk>UIOUS</> 53'
<gk>*GADEWNI/</>] > 125 (>4) 314{txt} 318 (>4)
 : <gk>ADEWNI</> 58-72 59
 : <gk>BEDEWNI</> 46{s}
 : <gk>GADAIONI</> 528*
 : <gk>GADAIWN</> 68'-120'
 : <gk>GADAIWNEI</> G 319
 : <gk>GADAIWNI</> 82 528{c}
 : <gk>GADEWN</> <it>f</>{-56*} 799 {Lat}cod 100
 : <gk>GADEWNEI</> M{mg} 416
 : <gk>GADE[.]WN[.]</> 56*
 : <gk>GALEWNI</> 426
 : <gk>GEDEWN</> <it>d</>{(-125)} <it>t</> 71' Bo
 : <gk>GEDEWNEI</> B M{txt} 767 392
 : <gk>GEDEWNH</> 18
 : <gk>GEDEWNI</> V <it>n</>{-767} 85 527 Arm(vid)
 : <gk>GEDWNI</> 509 Sa{4}
<gk>:</>
~x1y12
 +< <lt>et</> Aeth Arab
<gk>TW=N</>] > (>4) 314{txt} 318 (>4)
 : <gk>TON</> 58-72 53' 346* 392 59 319{c} 799
 : <gk>TW</> <it>d</> <it>n</> <it>t</> 18 Arm = MT
 : <lt>filiorum</> {Lat}cod 100 Arab: cf Tar{P}
<gk>*DA\N</>] > (>4) 314{txt} 318 (>4)
 : <gk>DAZ</> 72
<gk>*)AXIE/ZER</>]
 : <gk>ARXIEZER</> 129
 : <gk>AXEEZER</> 318
 : <gk>EXIEZER</> 528
 : <lt>eachieser</> Bo{B}
<gk>UI(O\S</>] > 125 509
 : <gk>UION</> 72
 : <gk>UIOUS</> 53'
<gk>*)AMISADAI/</>] > 125
 : <gk>ABIELDE</> 799
 : <gk>AMEISADAI</> B G
 : <gk>AMEISADAN</> M'
 : <gk>AMINADAB</> 53'
 : <gk>AMISADAH</> 318
 : <gk>AMISADAN</> <it>d</>{(-125)} <it>t</>
 : <gk>AMISADE</> V 319 Bo
 : <gk>AMISAI</> 54
 : <gk>AMISA[.]AI</> 56*
 : <gk>AMMISADDAI</> 426
 : <gk>AXIMSADE</> <it>b</>{-19*}
 : <gk>AXISADEM</> 19*
 : <gk>MIEADAI</> 72
 : <gk>MISADAI</> <it>x</>{-509} 59
 : <gk>MISADAN</> 127-767 18 Arm
 : <gk>SAMISADAI</> 15-58
 : <lt>amisale</> {Lat}cod 100
<gk>:</>
~x1y13
 +< <lt>et</> Aeth Arab
<gk>TW=N</>] > (~) Arm{te} (~)
 : <gk>TON</> 58-72 53' 392 59 319 799
 : <gk>TW</> <it>d</> <it>n</> <it>t</> 18 Arm = MT
 : <lt>filiorum</> {Lat}cod 100 Arab: cf Tar{P}
<gk>*)ASH\R</>] > (~) Arm{te} (~)
 : <gk>ASSHR</> 64 46{s}{vid} 56 127 619 318 126 Bo 
Sa{12} = Compl
 : <gk>ASUR</> 528
 : <gk>SASHR</> 509
<gk>*FAGAIH\L</>] > (~) Arm{te} (~)
 : <gk>FAGAHL</> 15-72 <it>C</>'`{-46}{761} 76(vid) 318 
126-128-628-669 646
 : <gk>FAGAHR</> 246
 : <gk>FAGALIHL</> 376 59
 : <gk>FAGEH</> 75
 : <gk>FAGEHL</> V 46 <it>b</> <it>d</>{-44} 53'-129 
   <it>n</>{-75} <it>x</>{-509} 319 Co
 : <gk>FAGELIHL</> 18
 : <gk>FEGAIHL</> 799
 : <lt>faceel</> {Lat}cod 100
 : <lt>phagiel</> Arm
<gk>UI(O\S</>] > 125 (~) Arm{te} (~)
 : <gk>UION</> 72
 : <gk>UIOUS</> 53'
<gk>*)EXRA/N</>] > 125 (~) Arm{te} (~)
 : <gk>AIXRAN</> 29 127-767 18 624
 : <gk>AXRAN</> 527
 : <gk>EXQRAN</> <it>b</> 129 <it>y</>{-318}
 : <gk>EXRAM</> 58
 : <gk>EXRANEIN</> 528
 : <lt>aechraraan</> {Lat}cod 100
 : <lt>nechran</> Sa{4}
<gk>:</>
~x1y14
 +< <lt>et</> Aeth Arab
<gk>TW=N</>] > (~) Arm{te} (~)
 : <gk>TON</> 58-72 53' 392 59 319 799
 : <gk>TW</> 551 <it>d</> <it>n</> <it>t</> 18 Arm = MT
 : <lt>filiorum</> {Lat}cod 100 Arab: cf Tar{P}
<gk>*GA\D</>] > (~) Arm{te} (~)
 : <gk>GAN</> 458
 : <gk>DAN</> 74
<gk>*)ELISA\F</>] > (~) Arm{te} (~)
 : <gk>ELEISAF</> B
 : <gk>ELHSAF</> 55
 : <gk>ELIAFH</> 59
 : <gk>ELIASAF</> 426{c}
 : <gk>ELISAFA</> G
 : <gk>ELISAFAD</> 53' Sa{12}
 : <gk>ELISAFAN</> V <it>b</> 127
 : <gk>ELISAFAT</> 458
 : <gk>ESAF</> 767
 : <lt>eliasphan</> Arm
 : <lt>eliphas</> Bo{B}
 : <lt>elisab</> {Lat}cod 100
<gk>UI(O\S</>] > 125 (~) Arm{te} (~)
 : <gk>UION</> 72
 : <gk>UIOUS</> 53'
<gk>*(RAGOUH/L</>] > 125 (~) Arm{te} (~)
<gk>:</>
~x1y15
 +< <lt>et</> Aeth Arab
<gk>TW=N</>] > 82*
 : <gk>TON</> 58-72 53' 392 59 319 799
 : <gk>TW</> <it>d</> <it>n</> <it>t</> 18 Arm = MT
 : <lt>filiorum</> {Lat}cod 100 Arab: cf Tar{P}
<gk>*NEFQALI\</>]
 : <gk>NEFALEIM</> 767
 : <gk>NEFALI</> 54
 : <gk>NEFQALEIM</> 58-64{c}-376-381' 52'-77-414'-417-528' 
   <it>b</> <it>d</> 53' 730 <it>x</>{-527} 392 18-68'-120'-126 
   646 799
 : <gk>NEFQALEI</> B F V G-15-64*-72-426 127 85 55 59 319 (sed hab Sixt)
 : <gk>NEFQALHM</> 413 75' Aeth
 : <gk>NEFQALIM</> 82 56'-129 321 <it>t</> 128-628-669 = Compl
 : <lt>ephthalei</> Sa{4}
 : <lt>nepthalim</> {Lat}cod 100 Arm Bo Sa{12}
<gk>*)AXIRE\</>]
 : <gk>ARXIEREUS</> 59
 : <gk>AXEINAI</> 799
 : <gk>AXEIR</> 68'-120'
 : <gk>AXEIRA</> 319
 : <gk>AXEIRAI</> G-29 129 127 318 = Compl
 : <gk>AXEIRAR</> V
 : <gk>AXEIRE</> B M' 72-376'-<it>oI</> 106 <it>f</>{-129} 
   <it>x</>{-509} = Ald
 : <gk>AXEIREU</> 509 121
 : <gk>AXHR</> 18
 : <gk>AXIR</> 82
 : <gk>AXIRAI</> 54-75' Sa{4}
 : <gk>XEIRAI</> 767
 litt <gk>RE</> sup ras 58
<gk>UI(O\S</>] > 125
 : <gk>UION</> 72
 : <gk>UIOUS</> 53'
<gk>*)AINA/N</>] > 125
 : <gk>AEINAN</> 509
 : <gk>ENAN</> 72 15-58-376*-707 <it>C</>'` <it>b</>{-314} 
   56'-129 54-75' 343 84*(vid) 71'-59 799 Bo
 : <gk>ENNAN</> 527
 : <gk>ENWN</> 53'
 : <gk>ERAN</> 314
 : <lt>senan</> {Lat}cod 100
<gk>.</>
 + <gk>TWN</> (~) Arm{te} (~)
 + <gk>GAD</> (~) Arm{te} (~)
 + <gk>ELISAF</> (~) Arm{te} (~)
 + <gk>UIOS</> (~) Arm{te} (~)
 + <gk>RAGOUHL</> (~) Arm{te} (~)
 + <gk>:</> Arm{te}
 + <gk>TWN</> (~) Arm{te} (~)
 + <gk>ASHR</> (~) Arm{te} (~)
 + <gk>FAGAIHL</> (~) Arm{te} (~)
 + <gk>UIOS</> (~) Arm{te} (~)
 + <gk>EXRAN</> (~) Arm{te} (~)
~x1y16
<gk>OU(=TOI</>
 +< <gk>EISIN</> <it>n</>{-127} {Lat}cod 100 Hi <lt>Eph</> II 3 
   Aeth Arm Bo
 +< <gk>OI</> 458 G 129 = Compl
<gk>E)PI/KLHTOI</>]
 : <gk>EPIBLHTOI</> 313*
<gk>TH=S</>] > 628(|)
<gk>SUNAGWGH=S</>
<gk>,</>
<gk>A)/RXONTES</>
<gk>TW=N</>] > {Lat}cod 100 (sed hab Hi <lt>Eph</> II 3)
<gk>FULW=N</>]
 : <gk>PULWN</> F*(c pr m)
 : <lt>tribus</> {Lat}cod 100 (sed hab Hi <lt>Eph</> II 3)
<gk>KATA\</>] > (>6) 82*(c pr m) (>6)
 : <gk>KAI</> 376
 +< <gk>TAS</> 15
<gk>PATRIA\S</>] > (>6) 82*(c pr m) (>6)
<gk>AU(TW=N</>] > B V <it>n</>{-767} <it>x</>{-619} 18-628 319 
   {Lat}cod 100 Arm Bo{B} (sed hab Hi <lt>Eph</> II 3) = Ra 
   (>6) 82*(c pr m) (>6)
 : <gk>AUTOU</> 82{(c)}
 + <gk>KATA</> (+4) 73*: ex par (+4)
 + <gk>ARIQMON</> (+4) 73*: ex par (+4)
 + <gk>ONOMATWN</> (+4) 73*: ex par (+4)
 + <gk>AUTWN</> (+4) 73*: ex par (+4)
<gk>:</>]
 : <gk>,</> Ra
 +< <lt>et</> Aeth{C}
<gk>XILI/ARXOI</>] > (>6) 82*(c pr m) (>6)
 +< <gk>TOU</> 381'
<gk>*)ISRAH/L</>] > (>6) 82*(c pr m) (>6) (~) 72 (~)
<gk>EI)SIN</>] > {Lat}cod 100 Hi <lt>Eph</> II 3 Arm Co (>6) 82*(c pr m) (>6)
 : <gk>ESTIN</> 30
 + <gk>ISRAHL</> (~) 72 (~)
<gk>.</>
~x1y17
	om init—(44)fin 527
<gk>KAI\</>
<gk>E)/LABEN</> F* F{b}]
 : <gk>ELABON</> F{c pr m} Aeth Arm
<gk>*MWUSH=S</>]
 : <gk>MWSHS</> 58-72-426 <it>n</> 18
<gk>KAI\</>
<gk>*)AARW\N</>
<gk>TOU\S</>
<gk>A)/NDRAS</>
<gk>TOU/TOUS</>] > 458 Bo
<gk>TOU\S</>] > 107'-125 75 319: haplogr
<gk>A)NAKLHQE/NTAS</>]
 : <gk>EPIKLHQENTAS</> <it>z</>{-18}{126} 646
 : <gk>KLHQENTAS</> 417 126
<gk>E)C</>]
 : <lt>in</> Aeth Arab: cf MT Tar
<gk>O)NO/MATOS</>]
 : <lt>nominibus</> Aeth Arab: cf MT Tar
 + <lt>eorum</> Aeth Arab: cf MT Tar
<gk>,</>] > Ra
~x1y18
<gk>KAI\</>
<gk>PA=SAN</>
<gk>TH\N</>] > A 72
<gk>SUNAGWGH\N</>]
 : <gk>SUGGENIAN</> 55
<gk>SUNH/GAGON</>] > 392
 : <gk>ECEKKLHSIASEN</> 121
 : <gk>ECEKKLHSIASAN</> A M'{txt} <it>oI</>{-618*}-29-707{mg}(vid) 
   <it>C</>'`{-73}{313}{320}{414}{528}{551} <it>b</>{-19} 
   <it>s</>{-30}{343} 318 55 624 (^)
 : <gk>ECEKKLHSIASASAN</> 414
 : <gk>ECEKLHSIASAN</> 618* 313 19 30-343
 : <gk>ECEKKLHSIAN</> 528
 : <gk>ECEGKLHSIASAN</> 73'
 : <gk>EKKLHSIASASAN</> 551
 : <gk>SUNHGAGEN</> 376(|) 767
 : <gk>SUNHGAGAGEN</> 376
 : <gk>SUNHGAGWSAN</> 319
<gk>E)N</>] > G(|)
<gk>MIA=|</>
<gk>TOU=</>
 +< <gk>DEUTEROU</> 106
<gk>MHNO\S</>] > (~) 107'-125 (~)
<gk>TOU=</>] > 107'-125
<gk>DEUTE/ROU</>
 + <gk>MHNO\S</> (~) 107'-125 (~)
 + <gk>TOU</> <it>n</> <it>t</>{-84} 18 Aeth{CG}
 + <gk>DEUTEROU</> <it>n</> <it>t</>{-84} 18 Aeth{CG}
<gk>E)/TOUS</>] > 426 46 <it>d</>{-106} {Lat}cod 100 Arab = MT
 + <gk>TOU</> 84 Arm
 + <gk>DEUTEROU</> 84 Arm
<gk>,</>] > Ra
<gk>KAI\</>
<gk>E)PHCONOU=SAN</> (<gk>EPICONOUSAN</> 619; <gk>EPECONOUSAN</> 509) B 
<it>x</>]
 : <gk>EPESKEFQHSAN</> 53'
 : <gk>EPESKEYANTO</> <it>d</> 129 127-767 <it>t</> 18 = Compl
 : <gk>EPESKEPHSAN</> (c var) rell
 : <gk>EPESKEYATO</> 54-75'
 : <lt>disposuerunt</> {Lat}cod 100
 : <lt>recensuerunt</> Aeth Sa
 + <lt>eos</> Aeth Sa
<gk>KATA\</>
<gk>GENE/SEIS</>]
 : <gk>GENEAS</> 127
 : <gk>GENNESEIS</> 619
<gk>AU)TW=N</>] > (>7 homoi.) 314 53' (>7)
<gk>,</>] > Ra
 +< <gk>KAI</> 551 127 Aeth
<gk>KATA\</>] > (>7 homoi.) 314 53' (>7)
 : <gk>KAI</> 458
 +< <gk>TAS</> Compl
<gk>PATRIA\S</>] > (>7 homoi.) 314 53' (>7)
<gk>AU)TW=N</>] > (>7 homoi.) 314 53' (>7) 
   (>4 homoi.) 529{txt} 134 (>4)
<gk>,</>] > Ra
<gk>KATA\</>] > (>7 homoi.) 314 53' (>7) 
   (>4 homoi.) 529{txt} 134 (>4)
 : <gk>KAT'</> 56 54-75 126
<gk>A)RIQMO\N</>] > (>7 homoi.) 314 53' (>7) 
   (>4 homoi.) 529{txt} 134 (>4)
 : <gk>ARIQMWN</> 376 246 767
<gk>O)NOMA/TWN</>] > (>7 homoi.) 314 53' (>7) 
   (>4 homoi.) 529{txt} 134 (>4)
<gk>AU)TW=N</> (sub % G Syh)] > 417{txt} 458 {Lat}cod 100 = MT Sam 
   (>7 homoi.) 314 53' (>7) (>43 homoi.) 319 (>43)
<gk>,</>] > Ra
 +< <gk>KAI</> 458
<gk>A)PO\</>] > (>43 homoi.) 319 (>43)
<gk>EI)KOSAETOU=S</>] > (>43 homoi.) 319 (>43)
 : <gk>EIKOSI</> 72
 + <gk>ETOUS</> 72
<gk>KAI\</>] > Sa{4} (>43 homoi.) 319 (>43)
<gk>E)PA/NW</>] > Sa{4} (>43 homoi.) 319 (>43)
<gk>,</>] > Ra
<gk>PA=N</>] > G-426 Aeth{M} (^) Arab = MT (>43 homoi.) 319 (>43)
<gk>A)RSENIKO\N</> (sub % G Syh)] > Arab = MT (>43 homoi.) 319 (>43)
<gk>KATA\</>] > (>43 homoi.) 319 (>43)
 : <lt>per</> {Lat}cod 100 Arm Syh: cf MT
<gk>KEFALH\N</>] > (>43 homoi.) 319 (>43)
 : <gk>KEFALHS</> 458 71*
 : <lt>capita</> {Lat}cod 100 Arm Syh: cf MT
<gk>AU)TW=N</>] > (>43 homoi.) 319 (>43)
 : <gk>AUTOU</> F{b} 15 Bo
<gk>,</>
~x1y19
<gk>O(\N</>] > (>13) 343 (>13) (>43 homoi.) 319 (>43)
<gk>TRO/PON</>] > 120* (>13) 343 (>13) (>43 homoi.) 319 (>43)
<gk>SUNE/TACEN</>] > (>13) 343 (>13) (>43 homoi.) 319 (>43)
<gk>KU/RIOS</>] > (>13) 343 (>13) (>43 homoi.) 319 (>43)
<gk>TW=|</>] > (>13) 343 (>13) (>43 homoi.) 319 (>43)
<gk>*MWUSH=|</>] > (>13) 343 (>13) (>43 homoi.) 319 (>43)
 : <gk>MWSEI</> 72-426 52'-529-<it>cI</>{-413<sc>s} (^)
 : <gk>MWSH</> 58 131-313-413{c}-500' <it>n</>
 : <gk>MWUSEI</> 18-68'-120'
 : <gk>MWU<s>S</></> 126
<gk>:</>
<gk>KAI\</>] > (>13) 343 (>13) (>43 homoi.) 319 (>43)
<gk>E)PESKE/PHSAN</>] > (>13) 343 (>13) (>43 homoi.) 319 (>43)
 : <gk>EPESKEPHSEN</> 458
 : <lt>considerunt</> {Lat}cod 100
 +: <gk>AUTOUS</> 767 (^)
 :+ <gk>AUTOI</> <it>O</>-72 <it>b</> 129 68'-120' 59 Aeth Syh (^)
<gk>E)N</>] > 458 (>13) 343 (>13) (>43 homoi.) 319 (>43)
 : <lt>in</> Aeth Bo
<gk>TH=|</> B V <it>O</> 44-107' 54-75 74'-76'-84{c pr m} <it>x</> 
   126-128-628-669]
 > <it>oI</>{-64*}-72 125 53' 127-458-767 84* 18 (^) Aeth Bo 
   (>13) 343 (>13) (>43 homoi.) 319 (>43)
 : <gk>TO</> 799
 : <gk>TOU</> rell = Tar
 : <gk>TW</> 106 30
<gk>E)RH/MW|</>] > (>13) 343 (>13) (>43 homoi.) 319 (>43)
 : <lt>monte</> Aeth Bo
<gk>TH=|</>] > (>13) 343 (>13) (>43 homoi.) 319 (>43)
<gk>*SINA/</>] > (>13) 343 (>13) (>43 homoi.) 319 (>43)
 : <gk>SEINA</> B* G 509{c}
 : <gk>SINAI</> 58 54'-75 18 (^)
 : <gk>SUNA</> 664
 : <gk>SUNAI</> 458
<gk>.</>
~x1y20
<gk>*KAI\</>] > Sa{12} (>43 homoi.) 319 (>43)
<gk>E)GE/NONTO</>] > (>43 homoi.) 319 (>43)
 : <gk>EGENETO</> 314*
<gk>OI(</>] > M' 15*-29-58 52 <it>b</> <it>d</>{-44} 129-246 767 
   30-343 74-76-84*(c pr m) 509 <it>y</> 18-68'-120'-628 624 799 
   (>43 homoi.) 319 (>43)
 : <gk>TOU</> 71'
<gk>UI(OI\</>] > (>43 homoi.) 319 (>43)
 : <gk>UIOU</> 71'
 +< <gk>TOU</> 127
<gk>*ROUBHN</>] > (>43 homoi.) 319 (>43)
 : <gk>ROBHN</> 767
 : <gk>ROUBEIM</> 381' 77-550' 106 619 424
 : <gk>ROUBEIN</> M
 : <gk>ROUBHM</> 376 55{c}
 : <gk>ROUBIM</> 72 <it>C</>'`{-46<ss>s}{77}{550'} 44-125-610 
   <it>f</>{-129} 75' 730 76*-84-134* 71 18'-126-628-669 59 646 799
 : <gk>ROUBIN</> 15-426 46{s} 107 129 130-321' 74-76{c}-134{c}-370 392
 : <lt>r<uo>ub<ue>ul</> Aeth
 : <lt>r<uu>ub<ui>ul</> Arab Syh
<gk>PRWTOTO/KOU</>] > (>43 homoi.) 319 (>43)
 : <gk>PRWTOTOKOI</> 58-72 552 59
 : <gk>PRWTOTOKOS</> 127
<gk>*ISRAHL</>] > (>43 homoi.) 319 (>43)
 : <gk>IAKWB</> 121
<gk>KATA\</>] > (>43 homoi.) 319 (>43)
<gk>SUGGENEI/AS</>] > (>43 homoi.) 319 (>43)
<gk>AU)TW=N</>] > (>43 homoi.) 319 (>43)
<gk>,</>] > Ra
 +< <lt>et</> Aeth
<gk>KATA\</>] > (>3 homoi.) 30': homoiot (>3) 
   (>43 homoi.) 319 (>43) (~) 458 (~)
<gk>DH/MOUS</>] > (>3 homoi.) 30': homoiot (>3) 
   (>43 homoi.) 319 (>43) (~) 458 (~)
<gk>AU)TW=N</>] > {Lat}cod 100 (>3 homoi.) 30': homoiot (>3) 
   (>8 homoi.) 53' (>8) (>43 homoi.) 319 (>43) (~) 458 (~)
<gk>,</>] > Ra
 +< <lt>et</> Aeth {Lat}cod 100 (sed hab Aug <lt>Num</> 2)
<gk>KAT'</>] > {Lat}cod 100 (sed hab Aug <lt>Num</> 2) 
   (>8 homoi.) 53' (>8) (>43 homoi.) 319 (>43)
<gk>OI)/KOUS</>] > (>8 homoi.) 53' (>8) (>43 homoi.) 319 (>43)
 : <lt>domos</> {Lat}cod 100 (sed hab Aug <lt>Num</> 2)
<gk>PATRIW=N</>] > {Lat}cod 100 (sed hab Aug <lt>Num</> 2) 
   (>8 homoi.) 53' (>8) (>43 homoi.) 319 (>43)
<gk>AU)TW=N</>] > {Lat}cod 100 (sed hab Aug <lt>Num</> 2) 
   (>8 homoi.) 53' (>8) (>43 homoi.) 319 (>43)
 + <lt>et</> {Lat}cod 100 (sed hab Aug <lt>Num</> 2)
 + <lt>pagos</> {Lat}cod 100 (sed hab Aug <lt>Num</> 2)
 + <gk>KATA</> (~) 458 (~)
 + <gk>DHMOUS</> (~) 458 (~)
 + <gk>AUTWN</> (~) 458 (~)
 %%4th 53'
<gk>,</>] > Ra
 +< <lt>et</> {Lat}cod 100 (sed hab Aug <lt>Num</> 2) Aeth
<gk>KATA\</>] > (>8 homoi.) 53' (>8) (>43 homoi.) 319 (>43)
 : <gk>KAT'</> 426 54-75 126
<gk>A)RIQMO\N</>] > (>8 homoi.) 53' (>8) (>43 homoi.) 319 (>43)
 : <gk>ARIQMOUS</> G
 : <gk>ARIQMWN</> 376 313*-528
<gk>O)NOMA/TWN</>] > (>8 homoi.) 53' (>8) (>43 homoi.) 319 (>43)
<gk>AU)TW=N</> (sub % G Syh)] > <it>b</> = MT Sam
<gk>,</>] > Ra
 +< <lt>et</> Aeth
<gk>KATA\</>]
 : <lt>per</> {Lat}cod 100 Aug <lt>Num</> 2 Arab Arm Bo Syh: cf MT
<gk>KEFALH\N</>]
 : <lt>capita</> {Lat}cod 100 Aug <lt>Num</> 2 Arab Arm Bo Syh: cf MT
<gk>AU)TW=N</>] > 106
<gk>,</>
<gk>PA/NTA</>]
 : <gk>PAN</> 120* <it>b</> 53' 458 Arm = MT
 : <gk>PANT'</> 126
 + <gk>TA</> 16-46 44 799
<gk>A)RSENIKA\</>]
 : <gk>ARSENIKON</> <it>b</> 53' 458 Arm = MT
 + <gk>AUTWN</> 75 458
<gk>A)PO\</>
<gk>EI)KOSAETOU=S</>]
 : <gk>EIKOSI..</> 107* 246 54
 +: <gk>..ETOUS</> 107* 54
 :+ <gk>..AETOUS</> 246
<gk>KAI\</>
<gk>E)PA/NW</>
 + <gk>AUTOU</> 107'-125
<gk>,</>
<gk>PA=S</>] > 53
 : <lt>omnes</> {Lat}cod 100 (sed hab Aug <lt>Num</> 2) = Tar{P}
<gk>O(</>] > 376
 : <lt>qui</> {Lat}cod 100 (sed hab Aug <lt>Num</> 2) = Tar{P}
<gk>E)KPOREUO/MENOS</>]
 : <lt>proficiscebantur</> {Lat}cod 100 (sed hab Aug <lt>Num</> 2) = Tar{P}
<gk>E)N</>
<gk>TH=|</>] > 71'
<gk>DUNA/MEI</>
 + <gk>AUTWN</> 72 413
 + <gk><uIHL>u</> 58-376-707 <it>d</> <it>n</> <it>t</> 18 Arm Syh
<gk>:</>]
 : <gk>,</> Ra
~x1y21
 +< <gk>KAI</> 29
<gk>H(</>] > 426 707 (>45) Aeth{M} (>45)
<gk>E)PI/SKEYIS</>] > (>45) Aeth{M} (>45)
 : <gk>EPISKOPH</> B <it>O</> <it>n</> <it>x</>{-509} 18 319 (^)
<gk>AU)TW=N</>] > (>45) Aeth{M} (>45)
<gk>E)K</>] > (>4) A* (>4) (>45) Aeth{M} (>45)
<gk>TH=S</>] > (>4) A* (>4) (>45) Aeth{M} (>45)
<gk>FULH=S</>] > (>4) A* (>4) (>45) Aeth{M} (>45)
<gk>*(ROUBH\N</>] > (>4) A* (>4) (>45) Aeth{M} (>45)
 : <gk>ROBIM</> 458
 : <gk>ROUBEIM</> 381' 77-550' 106
 : <gk>ROUBHM</> 55{c} 319
 : <gk>ROUBIM</> 72 <it>C</>'`{-46<ss>s}{77}{550'} 44-125-610 
   <it>f</>{-129} 127*(vid) 84 <it>x</>{-509} 126-628-669{c} 59 
   646 799
 : <gk>ROUBIN</> 15-426 107 129 130-321' <it>t</>{-84} 392 18'-669*
 : <lt>r<uo>ub<ue>ul</> Aeth
 : <lt>r<uu>ub<ui>ul</> Arab Syh
<gk>E(\C</>] > 458 107' 319 343{mg<s1>s} (>45) Aeth{M} (>45) 
   (~) 799 (~) (~) <it>x</>{-509} (~)
 : <gk><uS>u</> 85{mg}
<gk>KAI\</>] > 72 458 107' 319 799 <it>x</>{-509} 343{mg<s1>s} 
   (>45) Aeth{M} (>45)
<gk>TESSARA/KONTA</> F{b}] > 458 343{mg<s1>s} (>45) Aeth{M} (>45) 
   (~) <it>x</>{-509} (~)
 : <gk>TESSERAKONTA</> A B* F M' V 129 55 624
 : <gk><uMF>u</> 85{mg}
 : <gk>MS</> 107' 319
<gk>XILIA/DES</>] > 85{mg} (>45) Aeth{M} (>45)
 : <gk>XILIADAS</> 55 59 126
 : <gk><u,M,S>u</> 458				???????????
 + <gk><uMS>u</> 343{mg<s1>s}
<gk>KAI\</>] > 799 85{mg} <it>x</>{-509} (>45) Aeth{M} (>45)
<gk>PENTAKO/SIOI</>] > 85{mg} (>45) Aeth{M} (>45)
 : <lt>quadringenti</> Sa
 + <gk>TESSARAKONTA</> (~) <it>x</>{-509} (~)
 + <gk><uLB>u</> 343{mg<s2>s}
 + <gk>EC</> (~) 799 (~) (~) <it>x</>{-509} (~)
<gk>.</>
~x1y22
 +< <gk>KAI</> <it>O</> 68'-120' Arm Sa Syh
<gk>TOI=S</>] > La (>45) Aeth{M} (>45)
 : <lt>et</> {Lat}cod 100 Aeth Arab
<gk>UI(OI=S</>] > (>45) Aeth{M} (>45)
 : <lt>filii</> {Lat}cod 100 Aeth Arab
<gk>*SUMEW\N</>] > (>45) Aeth{M} (>45) (>36 homoi.) 106-125 (>36)
 : <gk>SIMEWN</> 53
 : <gk>SUMAIWN</> 528 54-75
<gk>KATA\</>] > (>45) Aeth{M} (>45) (>36 homoi.) 106-125 (>36)
 : <lt>per</> Bo{AB*}
<gk>SUGGENEI/AS</>] > (>45) Aeth{M} (>45) (>36 homoi.) 106-125 (>36)
 : <lt>synagogas</> Bo{AB*}
<gk>AU)TW=N</>] > 82 <it>x</>{-509} (>45) Aeth{M} (>45) 
   (>36 homoi.) 106-125 (>36)
<gk>,</>] > Ra
 +< <lt>et</> Aeth
<gk>KATA\</>] > (>45) Aeth{M} (>45) (>36 homoi.) 106-125 (>36)
 : <gk>KAI</> <it>x</>{-509}
<gk>DH/MOUS</>] > (>45) Aeth{M} (>45) (>36 homoi.) 106-125 (>36)
<gk>AU)TW=N</>] > 44 (>45) Aeth{M} (>45) (>36 homoi.) 106-125 (>36)
<gk>,</>] > Ra
 +< <lt>et</> Aeth
<gk>KAT'</>] > (>45) Aeth{M} (>45) (>36 homoi.) 106-125 (>36)
<gk>OI)/KOUS</>] > (>45) Aeth{M} (>45) (>36 homoi.) 106-125 (>36)
<gk>PATRIW=N</>] > (>45) Aeth{M} (>45) (>36 homoi.) 106-125 (>36)
 : <gk>PATRIAS</> 767
<gk>AU)TW=N</>] > 319 {Lat}cod 100 (>45) Aeth{M} (>45) 
   (>36 homoi.) 106-125 (>36)
<gk>,</>] > Ra
 +< <gk>KAI</> 44 Aeth
 +< ( # G Syh) <gk>AI</> <it>O</>{-G}{376} Syh = Sam: cf MT Tar{O}
 +< <gk>KAI</> G-376
 +< <gk>H</> 767
 +< ( # G Syh) <gk>EPISKEYEIS</> <it>O</>{-G}{376} Syh = Sam: cf MT Tar{O}
 +< <gk>EPISKEYIS</> G-376 767
 +< ( # G Syh) <gk>AUTWN</> <it>O</> 767 Syh = Sam: cf MT Tar{O}
<gk>KATA\</>] > (>45) Aeth{M} (>45) (>36 homoi.) 106-125 (>36) 
   (>4 homoi.) M' <it>C</>-46 (>4)
 : <gk>KAT'</> 426 417 126 = Compl
<gk>A)RIQMO\N</>] > (>45) Aeth{M} (>45) (>36 homoi.) 106-125 (>36) 
   (>4 homoi.) M' <it>C</>-46 (>4)
 : <gk>ARIQMWN</> 376 343 68-120 (sed hab Ald)
<gk>O)NOMA/TWN</>] > 44 (>45) Aeth{M} (>45) 
   (>36 homoi.) 106-125 (>36) (>4 homoi.) M' <it>C</>-46 (>4)
<gk>AU)TW=N</> (sub % G Syh)] > 44 Compl = MT Sam 
   (>45) Aeth{M} (>45) (>3 homoi.) 107' 246 (>3) 
   (>36 homoi.) 106-125 (>36) (>4 homoi.) M' <it>C</>-46 (>4)
<gk>,</>] > Ra
 +< <gk>KAI</> 44 Aeth
<gk>KATA\</>] > (>45) Aeth{M} (>45) (>3 homoi.) 107' 246 (>3) 
   (>36 homoi.) 106-125 (>36)
<gk>KEFALH\N</>] > (>45) Aeth{M} (>45) (>3 homoi.) 107' 246 (>3) 
   (>36 homoi.) 106-125 (>36)
 : <gk>KEFALHS</> 529*(vid)-739 75'
 : <gk>KEFALAS</> 77 {Lat}cod 100 Arab Arm Bo Syh: cf MT
<gk>AU)TW=N</>] > (>45) Aeth{M} (>45) (>36 homoi.) 106-125 (>36)
<gk>,</>
<gk>PA/NTA</>] > G (>45) Aeth{M} (>45) (>36 homoi.) 106-125 (>36)
 : <gk>PAN</> <it>z</>{-18} 646 Arm = MT
 + <gk>TA</> 16-46 107' 54-75' 799
<gk>A)RSENIKA\</>] > G (>45) Aeth{M} (>45) (>36 homoi.) 106-125 (>36)
 : <gk>ARSENIKON</> <it>z</>{-18} 646 Arm = MT
<gk>A)PO\</>] > (>45) Aeth{M} (>45) (>36 homoi.) 106-125 (>36)
<gk>EI)KOSAETOU=S</>] > (>45) Aeth{M} (>45) (>36 homoi.) 106-125 (>36)
<gk>KAI\</>] > (>45) Aeth{M} (>45) (>36 homoi.) 106-125 (>36)
<gk>E)PA/NW</>] > (>45) Aeth{M} (>45) (>36 homoi.) 106-125 (>36)
<gk>,</>
 +< <gk>KAI</> 664
<gk>PA=S</>] > (>13) 107' <it>x</>{-509} (>13) (>45) Aeth{M} (>45) 
   (>36 homoi.) 106-125 (>36)
 : <lt>omnes</> {Lat}cod 100 = Tar{P}
 : <lt>omnis</> Arm{ap}
 + <lt>masculus</> Arm{ap}
<gk>O(</>] > 76 (>13) 107' <it>x</>{-509} (>13) 
   (>45) Aeth{M} (>45) (>36 homoi.) 106-125 (>36)
 : <lt>qui</> {Lat}cod 100 = Tar{P}
<gk>E)KPOREUO/MENOS</>] > (>13) 107' <it>x</>{-509} (>13) 
   (>45) Aeth{M} (>45) (>36 homoi.) 106-125 (>36)
 : <lt>proficiscebantur</> {Lat}cod 100 = Tar{P}
<gk>E)N</>] > (>13) 107' <it>x</>{-509} (>13) (>45) Aeth{M} (>45) 
   (>36 homoi.) 106-125 (>36)
 : <gk>SUN</> 767
<gk>TH=|</>] > 58-72 458 (>13) 107' <it>x</>{-509} (>13) 
   (>45) Aeth{M} (>45) (>36 homoi.) 106-125 (>36)
<gk>DUNA/MEI</>] > (>13) 107' <it>x</>{-509} (>13) 
   (>45) Aeth{M} (>45) (>36 homoi.) 106-125 (>36)
 + <gk>AUTWN</> 381'
 + <lt>israel</> Arm{te}
<gk>:</>]
 : <gk>,</> Ra
~x1y23
<gk>H(</>] > 313 59* (>13) 107' <it>x</>{-509} (>13) 
   (>36 homoi.) 106-125 (>36)
<gk>E)PI/SKEYIS</>] > 59* (>13) 107' <it>x</>{-509} (>13) 
   (>36 homoi.) 106-125 (>36)
<gk>AU)TW=N</>] > 59* (>13) 107' <it>x</>{-509} (>13) 
   (>36 homoi.) 106-125 (>36)
<gk>E)K</>] > Bo (>13) 107' <it>x</>{-509} (>13) 
   (>36 homoi.) 106-125 (>36)
<gk>TH=S</>] > 381' 761 Bo (>13) 107' <it>x</>{-509} (>13) 
   (>36 homoi.) 106-125 (>36)
 : <gk>TWN</> 129
<gk>FULH=S</>] > Bo (>13) 107' <it>x</>{-509} (>13) 
   (>36 homoi.) 106-125 (>36)
 : <gk>UIWN</> 129
<gk>*SUMEW\N</>] > (>13) 107' <it>x</>{-509} (>13)
 : <gk>SUMAIWN</> 528 54-75
 +< <gk>XILIADES</> 343{mg}
<gk>E)NNE/A</>] > 107'-125 126 458 319 (~) <it>x</>{-509} (~) 
   (~) <it>b</>{-108}{537} = Tar (~) (~) 108 (~)
 : <gk><uQ>u</> 85{mg}
 : <gk><u,QNT>u</> 321{mg}
<gk>KAI\</>] > 107'-125 126 458 319 <it>x</>{-509} 
   (>5) 321{mg} (>5) (~) <it>b</>{-537} = Tar (~)
<gk>PENTH/KONTA</>] > 107'-125 126 458 (~) <it>x</>{-509} (~) 
   (>5) 321{mg} (>5)
 : <gk><uNT>u</> 85{mg}
 : <gk><uNQ>u</> 319
 + <gk>KAI</> (~) <it>b</>{-537} = Tar (~)
 +: <gk>ENNEA</> (~) <it>b</>{-108}{537} = Tar (~)
 :+ <gk>ENEA</> (~) 108 (~)
<gk>XILIA/DES</>] > 85{mg} (>5) 321{mg} (>5)
 : <gk>XEILIADAS</> G
 : <gk>XILIADAS</> 44 59* 126
 : <gk><u,N,Q>u</> 458
 + <gk><uNQ>u</> 107'-125 126
<gk>KAI\</>] > 318 <it>x</>{-509} 85{mg} (>5) 321{mg} (>5)
<gk>TRIAKO/SIOI</>] > 318 85{mg} (>5) 321{mg} (>5)
 : <gk>TRIAKOSIAI</> <it>x</>{-509}
 : <gk>TETRAKOSIOI</> <it>b</> 416
 + <gk>PENTHKONTA</> (~) <it>x</>{-509} (~)
 + <gk>ENNEA</> (~) <it>x</>{-509} (~)
<gk>.</>
~x1y24
 +< <gk>KAI</> 72 318 Arm Sa
<gk>TOI=S</>] > (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <lt>et</> {Lat}cod 100 Aeth Arab
<gk>UI(OI=S</>] > (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <lt>filii</> {Lat}cod 100 Aeth Arab
<gk>*)IOU/DA</>] > (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>KATA\</>] > (>36 homoi.) 106-125 (>36) (>3 homoi.) 376 (>3) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>KAQ'</> <it>b</>
 + <gk>OMOIOTHTA</> <it>b</>
 + <gk>TWN</> <it>b</>
 + <gk>PRWTWN</> <it>b</>
 +< <gk>TAS</> 53'-56
<gk>SUGGENEI/AS</>] > (>28) <it>b</> (>28) 
   (>36 homoi.) 106-125 (>36) (>3 homoi.) 376 (>3) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</>] > 458(|) <it>x</>{-509} (>28) <it>b</> (>28) 
   (>36 homoi.) 106-125 (>36) (>3 homoi.) 376 (>3) 
   (>3 homoi.) {Lat}cod 100* (>3) (>7 homoi.) 53' (>7) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>] > Ra
 +< <gk>KAI</> 44 Aeth
<gk>KATA\</>] > (>28) <it>b</> (>28) (>36 homoi.) 106-125 (>36) 
   (>3 homoi.) {Lat}cod 100* (>3) (>7 homoi.) 53' (>7) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>KAI</> <it>x</>{-509}
<gk>DH/MOUS</>] > (>28) <it>b</> (>28) (>36 homoi.) 106-125 (>36) 
   (>3 homoi.) {Lat}cod 100* (>3) (>7 homoi.) 53' (>7) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</>] > 107' (>14) 44 (>14) (>28) <it>b</> (>28) 
   (>36 homoi.) 106-125 (>36) (>7 homoi.) 53' (>7) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAT'</> 15
 + <gk>OIKOUS</> 15
 + <gk>AUTWN</> 15
<gk>,</>] > Ra
 +< <lt>et</> Aeth
<gk>KAT'</>] > (>14) 44 (>14) (>28) <it>b</> (>28) 
   (>36 homoi.) 106-125 (>36) (>7 homoi.) 53' (>7) 
   (~) Sa{12} (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>OI)/KOUS</>] > (>14) 44 (>14) (>28) <it>b</> (>28) 
   (>36 homoi.) 106-125 (>36) (>7 homoi.) 53' (>7) 
   (~) Sa{12} (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>PATRIW=N</>] > (>14) 44 (>14) (>28) <it>b</> (>28) 
   (>36 homoi.) 106-125 (>36) (>7 homoi.) 53' (>7) (~) Sa{12} (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</>] > 529* 75 (>14) 44 (>14) (>28) <it>b</> (>28) 
   (>36 homoi.) 106-125 (>36) (>4 homoi.) 107' 509 (>4) 
   (~) Sa{12} (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>] > Ra
 +< <lt>et</> Aeth
<gk>KATA\</>] > (>14) 44 (>14) (>28) <it>b</> (>28) 
   (>36 homoi.) 106-125 (>36) (>4 homoi.) 107' 509 (>4) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>KAT'</> G-426 53' 54 126
<gk>A)RIQMO\N</>] > (>14) 44 (>14) (>28) <it>b</> (>28) 
   (>36 homoi.) 106-125 (>36) (>4 homoi.) 107' 509 (>4) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>ARIQMWN</> 376
<gk>O)NOMA/TWN</>] > 529{txt} (>14) 44 (>14) (>28) <it>b</> (>28) 
   (>36 homoi.) 106-125 (>36) (>4 homoi.) 107' 509 (>4) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</> (sub % G Syh = MT)] > (>14) 44 (>14) 
   (>28) <it>b</> (>28) (>36 homoi.) 106-125 (>36) 
   (>3 homoi.) Compl (>3) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAT'</> (~) Sa{12} (~)
 + <gk>OIKOUS</> (~) Sa{12} (~)
 + <gk>PATRIWN</> (~) Sa{12} (~)
 + <gk>AUTWN</> (~) Sa{12} (~)
<gk>,</>] > Ra
 +< <lt>et</> Aeth
<gk>KATA\</> (sub % G Syh = MT)] > (>14) 44 (>14) 
   (>28) <it>b</> (>28) (>36 homoi.) 106-125 (>36) 
   (>3 homoi.) Compl (>3) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <lt>per</> {Lat}cod 100 Arab Arm Bo Syh
<gk>KEFALH\N</> (sub % G Syh = MT)] > (>14) 44 (>14) 
   (>28) <it>b</> (>28) (>36 homoi.) 106-125 (>36) 
   (>3 homoi.) Compl (>3) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>KEFALHS</> 75
 : <lt>capita</> {Lat}cod 100 Arab Arm Bo Syh
<gk>AU)TW=N</> (sub % G Syh = MT)] > 107' (>14) 44 (>14) 
   (>28) <it>b</> (>28) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>
<gk>PA/NTA</> (sub % G Syh = MT)] > (>14) 44 (>14) 
   (>28) <it>b</> (>28) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>PAN</> 82 767 126 Arm
 + <gk>TA</> 16-46-73' 54-75'
<gk>A)RSENIKA\</> (sub % G Syh = MT)] > (>14) 44 (>14) 
   (>28) <it>b</> (>28) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>ARSENIKON</> 72* 126 Arm
<gk>A)PO\</>] > (>28) <it>b</> (>28) (>36 homoi.) 106-125 (>36)
<gk>EI)KOSAETOU=S</>] > (>28) <it>b</> (>28) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
   (>36 homoi.) 106-125 (>36)
<gk>KAI\</>] > (>28) <it>b</> (>28) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)PA/NW</>] > (>28) <it>b</> (>28) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>
<gk>PA=S</>] > 107' 71 (>28) <it>b</> (>28) (>13) 44 (>13) 
   (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <lt>omnes</> {Lat}cod 100 = Tar{P}
<gk>O(</>] > 71 (>28) <it>b</> (>28) (>13) 44 (>13) 
   (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <lt>qui</> {Lat}cod 100 = Tar{P}
<gk>E)KPOREUO/MENOS</>] > 71 (>28) <it>b</> (>28) 
   (>13) 44 (>13) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>EISPOREUOMENOS</> 129 18
 : <lt>proficiscebantur</> {Lat}cod 100 = Tar{P}
<gk>E)N</>] > 767 (>28) <it>b</> (>28) (>13) 44 (>13) 
   (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>TH=|</>] > 53' 134* 71 392 (>28) <it>b</> (>28) 
   (>13) 44 (>13) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>DUNA/MEI</>] > (>28) <it>b</> (>28) (>13) 44 (>13) 
   (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> 72
<gk>:</>]
 : <gk>,</> Ra
~x1y25
<gk>H(</>] > 19' (>7) 107' 71 (>7) (>13) 44 (>13) 
   (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)PI/SKEYIS</>] > (>7) 107' 71 (>7) (>13) 44 (>13) 
   (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</>] > 53 (>5) <it>b</> (>5) (>7) 107' 71 (>7) 
   (>13) 44 (>13) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)K</>] > 458 (>5) <it>b</> (>5) (>7) 107' 71 (>7) 
   (>13) 44 (>13) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>TH=S</>] > 53' 128-669 458 (>5) <it>b</> (>5) 
   (>7) 107' 71 (>7) (>13) 44 (>13) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>FULH=S</>] > (>5) <it>b</> (>5) (>7) 107' 71 (>7) 
   (>13) 44 (>13) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>*)IOU/DA</>] > (>5) <it>b</> (>5) (>7) 107' 71 (>7) 
   (>13) 44 (>13) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>TE/SSARES</>] > 107'-125 343{mg} 126 458 319 
   (~) <it>b</> = Tar (~) (~) 71 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk><uD>u</> 85{mg}
 : <gk>TESSARAKONTA</> 426*(c pr m)
<gk>KAI\</>] > 54 71 107'-125 343{mg} 126 458 319 
   (~) <it>b</> = Tar (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E(BDOMH/KONTA</>] > 107'-125 343{mg} 126 (~) 71 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk><uNK>u</> 85{mg}
 : <gk><u,O,D>u</> 458
  : <gk><uOD>u</> 319
 + <gk>KAI</> (~) <it>b</> = Tar (~)
 + <gk>TESSARES</> (~) <it>b</> = Tar (~)
<gk>XILIA/DES</>] > 85{mg} 458 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>XILIADAS</> 126 246*
 + <gk><uOD>u</> 107'-125 343{mg} 126
<gk>KAI\</>] > 71 85{mg} (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E(CAKO/SIOI</>] > 85{mg} 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>ECAKOSIAI</> 18 71
 + <gk>EBDOMHKONTA</> (~) 71 (~)
 + <gk>TESSARES</> (~) 71 (~)
<gk>.</>
~x1y26
 +< <lt>et</> Arm Sa
<gk>TOI=S</>] > (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <lt>et</> {Lat}cod 100 Aeth Arab
<gk>UI(OI=S</>] > 664* (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <lt>filii</> {Lat}cod 100 Aeth Arab
<gk>*)ISSAXA\R</>] > (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>EISSAXAR</> 313
 : <gk>ISAXAR</> 72-376-618 46-417-529-551-739 <it>d</> 53'-246 
   54-767 84 619 392 18-68-126-669 59 646 {Lat}cod 100 Arm 
   Bo = Ald Compl
 : <gk>SAXAR</> 82 458
 : <lt>iesachar</> Sa{12}
<gk>KATA\</>] > (>19) 610 (>19) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>SUGGENEI/AS</>] > (>19) 610 (>19) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</>] > 44 71 799 (>19) 610 (>19) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (>3 homoi.) 318(||) = Tar{P} (>3) 
   (>11 homoi.) 107 (>11) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>] > Ra
 +< <gk>KAI</> 619 68'-120 Aeth
<gk>KATA\</>] > (>19) 610 (>19) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (>3 homoi.) 318(||) = Tar{P} (>3) 
   (>11 homoi.) 107 (>11) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>KAI</> 71
 : <lt>per</> {Lat}cod 100
<gk>DH/MOUS</>] > (>19) 610 (>19) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (>3 homoi.) 318(||) = Tar{P} (>3) 
   (>11 homoi.) 107 (>11) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>ARIQMON</> 44
 : <lt>plebem</> {Lat}cod 100
<gk>AU)TW=N</>] > 44 (>19) 610 (>19) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (>11 homoi.) 107 (>11) 
   (>4 homoi.) 30' (>4) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>] > Ra
 +< <gk>KAI</> 44 Aeth
<gk>KAT'</>] > (>19) 610 (>19) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (>11 homoi.) 107 (>11) 
   (>4 homoi.) 30' (>4) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>OI)/KOUS</>] > (>19) 610 (>19) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (>11 homoi.) 107 (>11) 
   (>4 homoi.) 30' (>4) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>PATRIW=N</>] > (>19) 610 (>19) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (>11 homoi.) 107 (>11) 
   (>4 homoi.) 30' (>4) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</>] > 619 (>19) 610 (>19) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (>11 homoi.) 107 (>11) 
   (>4 homoi.) F (>4) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>] > Ra
 +< <lt>et</> Aeth
<gk>KATA\</>] > (>9) 44 (>9) (>19) 610 (>19) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (>11 homoi.) 107 (>11) 
   (>4 homoi.) F (>4) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>KAT'</> G-426 77 53' 75 126
<gk>A)RIQMO\N</>] > (>9) 44 (>9) (>19) 610 (>19) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (>11 homoi.) 107 (>11) (>4 homoi.) F (>4) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>ARIQMWN</> 376 528 458
<gk>O)NOMA/TWN</>] > 664*(c pr m) (>9) 44 (>9) (>19) 610 (>19) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (>11 homoi.) 107 (>11) (>4 homoi.) F (>4) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</> (sub % G Syh = MT)] > 528 (>9) 44 (>9) 
   (>19) 610 (>19) (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (>3 homoi.) Compl (>3) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>] > Ra
 +< <lt>et</> {Lat}cod 100
<gk>KATA\</> (sub % G Syh = MT)] > (>9) 44 (>9) (>19) 610 (>19) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (>3 homoi.) Compl (>3) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <lt>per</> Arab Arm Bo Syh {Lat}cod 100
<gk>KEFALH\N</> (sub % G Syh = MT)] > (>9) 44 (>9) 
   (>19) 610 (>19) (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (>3 homoi.) Compl (>3) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>KEFALHS</> 72 75
 : <lt>capita</> Arab Arm Bo Syh {Lat}cod 100
 sup ras 58
<gk>AU)TW=N</> (sub % G Syh = MT)] > (>9) 44 (>9) (>19) 610 (>19) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>
<gk>PA/NTA</> (sub % G Syh = MT)] > (>9) 44 (>9) (>19) 610 (>19) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>PAN</> 126 Arm
 + <gk>TA</> 16-46
<gk>A)RSENIKA\</> (sub % G Syh = MT)] > (>9) 44 (>9) 
   (>19) 610 (>19) (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>ARSENIKON</> 126 Arm
 + <gk>AUTWN</> 376
 +< <gk>KAI</> 313
<gk>A)PO\</>] > (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>EI)KOSAETOU=S</>] > (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>KAI\</>] > (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)PA/NW</>] > (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>
<gk>PA=S</>] > 610* (>13) 44 <it>x</>{-509} (>13) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>O(</>] > 528 (>13) 44 <it>x</>{-509} (>13) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)KPOREUO/MENOS</>] > (>13) 44 <it>x</>{-509} (>13) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)N</>] > (>13) 44 <it>x</>{-509} (>13) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>TH=|</>] > 458 (>13) 44 <it>x</>{-509} (>13) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (>45 homoi.) 130 (>45) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>DUNA/MEI</>] > (>13) 44 <it>x</>{-509} (>13) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (>45 homoi.) 130 (>45) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>:</>]
 : <gk>,</> Ra
~x1y27
<gk>H(</>] > (>13) 44 <it>x</>{-509} (>13) (>7) 107' (>7) 
   (>36 homoi.) 106-125 (>36) (>45 homoi.) 130 (>45) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)PI/SKEYIS</>] > (>13) 44 <it>x</>{-509} (>13) 
   (>7) 107' (>7) (>36 homoi.) 106-125 (>36) (>45 homoi.) 130 (>45) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</>] > 134 (>13) 44 <it>x</>{-509} (>13) 
   (>7) 107' (>7) (>5) <it>b</> (>5) (>36 homoi.) 106-125 (>36) 
   (>45 homoi.) 130 (>45) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)K</>] > 767 (>13) 44 <it>x</>{-509} (>13) (>7) 107' (>7) 
   (>5) <it>b</> (>5) (>36 homoi.) 106-125 (>36) 
   (>45 homoi.) 130 (>45) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>TH=S</>] > 53' 75 767 (>13) 44 <it>x</>{-509} (>13) 
   (>7) 107' (>7) (>5) <it>b</> (>5) (>36 homoi.) 106-125 (>36) 
   (>45 homoi.) 130 (>45) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>FULH=S</>] > (>13) 44 <it>x</>{-509} (>13) (>7) 107' (>7) 
   (>5) <it>b</> (>5) (>36 homoi.) 106-125 (>36) 
   (>45 homoi.) 130 (>45) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>*)ISSAXA\R</>] > (>13) 44 <it>x</>{-509} (>13) (>7) 107' (>7) 
   (>5) <it>b</> (>5) (>45 homoi.) 130 (>45) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>ISAXAR</> 72-82-376-618 46-417-529-739 53-246 392 
   18-68-126-669 59 646 {Lat}cod 100 Arm Bo = Ald Compl
 : <lt>iesachar</> Sa{12}
<gk>TE/SSARES</>] > 107'-125 458 343{mg} 126 319 
   (>45 homoi.) 130 (>45) (~) 71 (~) (~) 619 (~) 
   (~) <it>b</> = Tar (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk><uD>u</> 85{mg}
<gk>KAI\</>] > 71 619 107'-125 458 343{mg} 126 319 
   (>45 homoi.) 130 (>45) (~) <it>b</> = Tar (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>PENTH/KONTA</>] > 107'-125 458 343{mg} 126 
   (>45 homoi.) 130 (>45) (~) 71 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk><uNU>u</> 85{mg}
 : <gk><uND>u</> 319
 + <gk>KAI</> (~) <it>b</> = Tar (~)
 + <gk>TESSARES</> (~) 619 (~) (~) <it>b</> = Tar (~)
<gk>XILIA/DES</>] > 85{mg} (>45 homoi.) 130 (>45) (~) 619 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>XILIADAS</> 126
 + <gk><uND>u</> 107'-125 458 343{mg} 126
<gk>KAI\</>] > 106{txt} 71 85{mg} (>45 homoi.) 130 (>45) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>TETRAKO/SIOI</>] > 106{txt} 85{mg} (>45 homoi.) 130 (>45) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>TETRAKOSIAI</> 71 246 619
 : <gk>TRIAKOSIOI</> 72 59
 + <gk>PENTHKONTA</> (~) 71 (~)
 + <gk>TESSARES</> (~) 71 (~)
 + <gk>XILIADES</> (~) 619 (~)
<gk>.</>
~x1y28
 +< <lt>et</> Arm Sa
<gk>TOI=S</>] > (>45 homoi.) 130 (>45) (>45 homoi.) 799 (>45) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <lt>et</> {Lat}cod 100 Aeth Arab
<gk>UI(OI=S</>] > (>45 homoi.) 130 (>45) (>45 homoi.) 799 (>45) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <lt>fili(i)</> {Lat}cod 100 Aeth Arab
<gk>*ZABOULW\N</>] > (>45 homoi.) 130 (>45) 
   (>45 homoi.) 799 (>45) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>SABOULWN</> 551*
 : <gk>ZABOLWN</> 509 126*
<gk>KATA\</>] > 127{txt}(c pr m) (>29) <it>b</> (>29) 
   (>45 homoi.) 130 (>45) (>45 homoi.) 799 (>45) 
   (>36 homoi.) 106-125 (>36) (~) 127{mg}-767 18 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>SUGGENEI/AS</>] > 127{txt}(c pr m) (>29) <it>b</> (>29) 
   (>45 homoi.) 130 (>45) (>45 homoi.) 799 (>45) 
   (>36 homoi.) 106-125 (>36) (~) 127{mg}-767 18 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>SUGGENIAN</> V
<gk>AU)TW=N</>] > 44 68' 127{txt}(c pr m) (>29) <it>b</> (>29) 
   (>45 homoi.) 130 (>45) (>45 homoi.) 799 (>45) 
   (>36 homoi.) 106-125 (>36) (~) 127{mg}-767 18 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>] > Ra
<gk>KATA\</>] > 72-376{txt}(c pr m) 30 318 59 319 
   (>29) <it>b</> (>29) (>45 homoi.) 130 (>45) 
   (>45 homoi.) 799 (>45) (>36 homoi.) 106-125 (>36) 
   (~) 414' (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>DE</> 313 Aeth
<gk>DH/MOUS</>] > 72-376{txt}(c pr m) 30 318 59 319 
   (>29) <it>b</> (>29) (>45 homoi.) 130 (>45) 
   (>45 homoi.) 799 (>45) (>36 homoi.) 106-125 (>36) 
   (~) 414' (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>ARIQMON</> 414*(c pr m)
<gk>AU)TW=N</>] > 44 72-376{txt}(c pr m) 30 318 59 319 
   (>29) <it>b</> (>29) (>45 homoi.) 130 (>45) 
   (>45 homoi.) 799 (>45) (>36 homoi.) 106-125 (>36) 
   (~) 414' (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) 127{mg}-767 18 (~)
 + <gk>SUGGENEIAS</> (~) 127{mg}-767 18 (~)
 + <gk>AUTWN</> (~) 127{mg}-767 18 (~)
<gk>,</>] > Ra
 +< <gk>KAI</> 44 Aeth
<gk>KAT'</>] > (>29) <it>b</> (>29) (>45 homoi.) 130 (>45) 
   (>45 homoi.) 799 (>45) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>KAI</> 68'-120' (sed hab Ald)
<gk>OI)/KOUS</>] > (>29) <it>b</> (>29) (>45 homoi.) 130 (>45) 
   (>45 homoi.) 799 (>45) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>PATRIW=N</>] > (>29) <it>b</> (>29) (>45 homoi.) 130 (>45) 
   (>45 homoi.) 799 (>45) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</>] > (>29) <it>b</> (>29) (>45 homoi.) 130 (>45) 
   (>45 homoi.) 799 (>45) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) 414' (~)
 + <gk>DHMOUS</> (~) 414' (~)
 + <gk>AUTWN</> (~) 414' (~)
<gk>,</>] > Ra
 +< <lt>et</> Aeth
<gk>KATA\</>] > (>4) 381' 52-615{c} (>4) (>29) <it>b</> (>29) 
   (>45 homoi.) 130 (>45) (>45 homoi.) 799 (>45) 
   (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>KAT'</> G-426 53' 54-75 126
 inc 615*
<gk>A)RIQMO\N</>] > (>4) 381' 52-615{c} (>4) (>29) <it>b</> (>29) 
   (>45 homoi.) 130 (>45) (>45 homoi.) 799 (>45) 
   (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>ARIQMWN</> 376 44 458 59* 646
 inc 615*
<gk>O)NOMA/TWN</>] > (>4) 381' 52-615{c} (>4) 
   (>29) <it>b</> (>29) (>45 homoi.) 130 (>45) 
   (>45 homoi.) 799 (>45) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 inc 615*
<gk>AU)TW=N</> (sub % G Syh = MT)] > 18(|) (>4) Compl (>4) 
   (>4) 381' 52-615{c} (>4) (>29) <it>b</> (>29) 
   (>3 homoi.) 16-46 107' (>3) (>45 homoi.) 130 (>45) 
   (>45 homoi.) 799 (>45) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>AUTAS</> 646*(c pr m)
 inc 615*
<gk>,</>] > Ra
 +< <lt>et</> Aeth
<gk>KATA\</> (sub % G Syh = MT)] > (>5) 44 (>5) (>4) Compl (>4) 
   (>29) <it>b</> (>29) (>3 homoi.) 16-46 107' (>3) 
   (>45 homoi.) 130 (>45) (>45 homoi.) 799 (>45) 
   (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <lt>per</> {Lat}cod 100 Arab Arm Bo Syh
<gk>KEFALH\N</> (sub % G Syh = MT)] > (>5) 44 (>5) 
   (>4) Compl (>4) (>29) <it>b</> (>29) 
   (>3 homoi.) 16-46 107' (>3) (>45 homoi.) 130 (>45) 
   (>45 homoi.) 799 (>45) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>KEFALHS</> 75
 : <lt>capita</> {Lat}cod 100 Arab Arm Bo Syh
<gk>AU)TW=N</> (sub % G Syh = MT)] > (>5) 44 (>5) 
   (>4) Compl (>4) (>29) <it>b</> (>29) (>45 homoi.) 130 (>45) 
   (>45 homoi.) 799 (>45) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>
<gk>PA/NTA</> (sub % G Syh = MT)] > 107' Arab (>5) 44 (>5) 
   (>29) <it>b</> (>29) (>45 homoi.) 130 (>45) 
   (>45 homoi.) 799 (>45) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>PAN</> 72-82 54-767 18-126 Arm
 + <gk>TA</> 16-46 107'
<gk>A)RSENIKA\</> (sub % G Syh = MT)] > Arab (>5) 44 (>5) 
   (>29) <it>b</> (>29) (>45 homoi.) 130 (>45) 
   (>45 homoi.) 799 (>45) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>ARSENIKON</> 54-767 18-126 Arm
 +< <gk>KAI</> 313
<gk>A)PO\</>] > (>29) <it>b</> (>29) (>45 homoi.) 130 (>45) 
   (>45 homoi.) 799 (>45) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>EI)KOSAETOU=S</>] > (>29) <it>b</> (>29) 
   (>45 homoi.) 130 (>45) (>45 homoi.) 799 (>45) 
   (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>KAI\</>] > (>29) <it>b</> (>29) (>45 homoi.) 130 (>45) 
   (>45 homoi.) 799 (>45) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)PA/NW</>] > (>29) <it>b</> (>29) (>45 homoi.) 130 (>45) 
   (>45 homoi.) 799 (>45) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>
<gk>PA=S</>] > (>13) 44-107' (>13) (>29) <it>b</> (>29) 
   (>45 homoi.) 130 (>45) (>45 homoi.) 799 (>45) 
   (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>O(</>] > (>13) 44-107' (>13) (>29) <it>b</> (>29) 
   (>45 homoi.) 130 (>45) (>45 homoi.) 799 (>45) 
   (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)KPOREUO/MENOS</>] > (>13) 44-107' (>13) 
   (>45 homoi.) 130 (>45) (>29) <it>b</> (>29) 
   (>45 homoi.) 799 (>45) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)N</>] > 15-64*(c pr m) (>13) 44-107' (>13) 
   (>29) <it>b</> (>29) (>45 homoi.) 130 (>45) 
   (>45 homoi.) 799 (>45) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>TH=|</>] > 53 509 319 (>13) 44-107' (>13) 
   (>29) <it>b</> (>29) (>45 homoi.) 799 (>45) 
   (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>DUNA/MEI</>] > (>13) 44-107' (>13) (>29) <it>b</> (>29) 
   (>45 homoi.) 799 (>45) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTOU</> 646
<gk>:</>]
 : <gk>,</> Ra
~x1y29
<gk>H(</>] > (>13) 44-107' (>13) (>45 homoi.) 799 (>45) 
   (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)PI/SKEYIS</>] > (>13) 44-107' (>13) (>45 homoi.) 799 (>45) 
   (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</>] > 72 (>13) 44-107' (>13) (>45 homoi.) 799 (>45) 
   (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)K</>] > 72 (>4) <it>b</> 68'-120' (>4) (>13) 44-107' (>13) 
   (>45 homoi.) 799 (>45) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 sup ras A
<gk>TH=S</>] > 53' (>4) <it>b</> 68'-120' (>4) (>13) 44-107' (>13) 
   (>45 homoi.) 799 (>45) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 sup ras A
<gk>FULH=S</>] > (>4) <it>b</> 68'-120' (>4) (>13) 44-107' (>13) 
   (>45 homoi.) 799 (>45) (>36 homoi.) 106-125 (>36) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 sup ras A
 +< <gk>UIWN</> 343* = Tar{P}
<gk>*ZABOULW\N</>] > (>4) <it>b</> 68'-120' (>4) 
   (>13) 44-107' (>13) (>45 homoi.) 799 (>45) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 sup ras A
<gk>E(PTA\</>] > 107'-125 343{mg} 126 (>45 homoi.) 799 (>45) 
   (~) 71 (~) (~) 458 619 319 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>TESSARES</> 55 {Lat}cod 100
 : <gk><uZ>u</> 85{mg}
 sup ras A
<gk>KAI\</>] > 71 458 619 319 107'-125 343{mg} 126 
   (>45 homoi.) 799 (>45) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 sup ras A
<gk>PENTH/KONTA</>] > 107'-125 343{mg} 126 
   (>45 homoi.) 799 (>45) (~) 71 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>EBDOMHKONTA</> 55
 : <gk><uNU>u</> 85{mg}
 sup ras A
 + <gk>EPTA</> (~) 458 619 319 (~)
<gk>XILIA/DES</>] > 85{mg} (>45 homoi.) 799 (>45) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>XILIADAS</> 126
 sup ras A
 + <gk><uNZ>u</> 107'-125 343{mg} 126
<gk>KAI\</>] > 71 85{mg} (>45 homoi.) 799 (>45) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 sup ras A
<gk>TETRAKO/SIOI</>] > 85{mg} (>45 homoi.) 799 (>45) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>PENTAKOSIOI</> A
 sup ras A
 + <gk>PENTHKONTA</> (~) 71 (~)
 + <gk>EPTA</> (~) 71 (~)
<gk>.</>
~x1y30
 +< <lt>et</> Arm Sa
<gk>TOI=S</>] > (~) <it>O</>{-58} Arab Syh = Compl (^) (~) 
   (~) 246 (~)
 : <lt>et</> {Lat}cod 100 Aeth Arab
<gk>UI(OI=S</>] > 376(|) 669 (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <lt>filii</> {Lat}cod 100 Aeth Arab
<gk>*)IWSH\F</>] > (~) 106 (~) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 +< <gk>TOIS</> 125 54-75'
 +< <gk>OI</> 53'-246
<gk>UI(OI=S</> 246] > 106 376(|) 669 (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>UIOI</> 53' 58 56-129 59 319 {Lat}cod 100 Aeth Arab
 : <gk>UIOS</> A* <it>x</>{-509} 121 55
 : <gk>UIOUS</> 72 343
<gk>*)EFRA/IM</>] > (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>EFRAI</> 46*
 : <gk>EFREM</> 56 30
 : <gk>EUFRAIM</> 130
 + <gk>TOU</> 106
 + <gk>IWSHF</> (~) 106 (~)
<gk>KATA\</>] > (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>SUGGENEI/AS</>] > (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</>] > (>29) <it>b</> (>29) 
   (>3 homoi.) <it>C</>{-529<smg>s}-46 68'-120 (sed hab Ald) (>3) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>] > Ra
 +< <gk>KAI</> 44 Aeth
<gk>KATA\</>] > (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>3 homoi.) <it>C</>{-529<smg>s}-46 68'-120 (sed hab Ald) (>3) 
   (>36 homoi.) 106-125 (>36) (>7 homoi.) 107' (>7) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>KAI</> 72
1:30 [DH]MOUS—1:40 AUTWN #4] absc 624(||)
<gk>DH/MOUS</>] > (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>3 homoi.) <it>C</>{-529<smg>s}-46 68'-120 (sed hab Ald) (>3) 
   (>36 homoi.) 106-125 (>36) (>7 homoi.) 107' (>7) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</>] > 44 (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (>7 homoi.) 107' (>7) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>] > Ra
 +< <gk>KAI</> 44 {Lat}cod 100 Aeth
<gk>KAT'</>] > (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (>7 homoi.) 107' (>7) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>OI)/KOUS</>] > (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (>7 homoi.) 107' (>7) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>PATRIW=N</>] > (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (>7 homoi.) 107' (>7) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</>] > 75 (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (>7 homoi.) 107' (>7) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>] > Ra
 +< <lt>et</> {Lat}cod 100 Aeth
<gk>KATA\</>] > (>9) 44 (>9) (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>KAT'</> G-426 53' 54-75 126
<gk>A)RIQMO\N</>] > (>9) 44 (>9) (>33) 799 (>33) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>ARIQMWN</> 376 52* 458
<gk>O)NOMA/TWN</>] > 56* (>9) 44 (>9) (>33) 799 (>33) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</> (sub % G Syh)] > (>4) Compl (>4) 
   (>6) 107' = MT (>6) (>9) 44 (>9) (>33) 799 (>33) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>] > Ra
 +< <lt>et</> Aeth
<gk>KATA\</> (sub % G Syh)] > (>4) Compl (>4) 
   (>6) 107' = MT (>6) (>9) 44 (>9) (>33) 799 (>33) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <lt>per</> {Lat}cod 100 Arab Arm Bo Syh
<gk>KEFALH\N</> (sub % G Syh)] > (>4) Compl (>4) 
   (>6) 107' = MT (>6) (>9) 44 (>9) (>33) 799 (>33) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>KEFALHS</> 75
 : <lt>capita</> {Lat}cod 100 Arab Arm Bo Syh
<gk>AU)TW=N</> (sub % G Syh)] > (>4) Compl (>4) 
   (>6) 107' = MT (>6) (>9) 44 (>9) (>33) 799 (>33) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>AUTOU</> 376*(c pr m)
 + <gk>AUTWN</> 370*
<gk>,</>
<gk>PA/NTA</> (sub % G Syh)] > Arab (>6) 107' = MT (>6) 
   (>9) 44 (>9) (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>PAN</> 126 59 Arm
 + <gk>TA</> 16-46
<gk>A)RSENIKA\</> (sub % G Syh)] > Arab (>6) 107' = MT (>6) 
   (>9) 44 (>9) (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>ARSENIKON</> 75 126 59 Arm
 +< <gk>KAI</> 343
<gk>A)PO\</>] > (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>EI)KOSAETOU=S</>] > (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>KAI\</>] > (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)PA/NW</>] > (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>
<gk>PA=S</>] > (>13) 44-107' (>13) (>33) 799 (>33) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>O(</>] > (>13) 44-107' (>13) (>33) 799 (>33) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)KPOREUO/MENOS</>] > (>13) 44-107' (>13) (>33) 799 (>33) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)N</>] > (>13) 44-107' (>13) (>33) 799 (>33) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>TH=|</>] > 319 (>13) 44-107' (>13) (>33) 799 (>33) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>DUNA/MEI</>] > (>13) 44-107' (>13) (>33) 799 (>33) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EN</> (+3 dittogr.) 376 (+3)
 + <gk>TH</> (+3 dittogr.) 376 (+3)
 + <gk>DUNAMEI</> (+3 dittogr.) 376 (+3)
<gk>:</>]
 : <gk>,</> Ra
~x1y31
 +< <gk>PANTA</> 618
<gk>H(</>] > (>13) 44-107' (>13) (>33) 799 (>33) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)PI/SKEYIS</>] > (>13) 44-107' (>13) (>33) 799 (>33) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</>] > (>13) 44-107' (>13) (>33) 799 (>33) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)K</>] > (>4) <it>b</> (>4) (>13) 44-107' (>13) 
   (>33) 799 (>33) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>TH=S</>] > 75 (>4) <it>b</> (>4) (>13) 44-107' (>13) 
   (>33) 799 (>33) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>FULH=S</>] > (>4) <it>b</> (>4) (>13) 44-107' (>13) 
   (>33) 799 (>33) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>*)EFRA/IM</>] > (>4) <it>b</> (>4) (>13) 44-107' (>13) 
   (>33) 799 (>33) (~) <it>O</>{-58} Arab Syh = Compl (^) (~) 
   (~) 246 (~)
 : <gk>EUFRAIM</> 130
<gk>TESSARA/KONTA</> F{b}] > 85{mg} (~) 71 (~) (~) 246 (~)
   (~) <it>d</>{-106} 343{mg} 126 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>SARAKONTA</> 106 318
 : <gk>TESSERAKONTA</> A B* F M' 707 129 509 55
 : <gk>THSSERAKONTA</> A*
<gk>XILIA/DES</>] > (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk><uM>u</> 85{mg}
 : <gk>XILIADAS</> 126
 + <gk>TESSARAKONTA</> (~) <it>d</>{-106} 343{mg} 126 (~)
<gk>KAI\</>] > 71 321'{mg} <it>d</>{-106} 343{mg} 126 
   (~) 246 (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>PENTAKO/SIOI</>] > <it>d</>{-106} 343{mg} 126 (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk><uF>u</> 85{mg}
 : <gk>PENTAKOSIAI</> 71 619
 : <gk>PENTAKOSIES</> 54
 : <gk>PENTEKOSIOI</> 30
 : <lt>quadringenti</> Sa
 + <gk>TESSARAKONTA</> (~) 71 (~)
<gk>.</>
~x1y32
 +< <lt>et</> Arm Sa
<gk>TOI=S</>] > (~) <it>O</>{-58} Arab Syh = Compl (^) (~) 
   (~) 246 (~)
 : <lt>et</> {Lat}cod 100 Aeth Arab
<gk>UI(OI=S</>] > (~) <it>O</>{-58} Arab Syh = Compl (^) (~) 
   (~) 246 (~)
 : <lt>fili(i)</> {Lat}cod 100 Aeth Arab
<gk>*MANASSH\</>] > (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>MANASH</> 72 529 Arm
 : <gk>MANNASSH</> A {Lat}cod 100
<gk>KATA\</>] > (>29) <it>b</> (>29) (>3 homoi.) Arab (>3) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>SUGGENEI/AS</>] > (>29) <it>b</> (>29) (>3 homoi.) Arab (>3) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</>] > 44 (>29) <it>b</> (>29) (>3 homoi.) Arab (>3) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>] > Ra
 +< <gk>KAI</> 44 Aeth
<gk>KATA\</>] > 72 107 (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>DH/MOUS</>] > 72 107 (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</>] > 72 107 (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (+3 dittogr.) 319 (+3)
 + <gk>DHMOUS</> (+3 dittogr.) 319 (+3)
 + <gk>AUTWN</> (+3 dittogr.) 319 (+3)
<gk>,</>] > Ra
 +< <lt>et</> Aeth
<gk>KAT'</>] > (>4) 44 (>4) (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 53 (~) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>OI)/KOUS</>] > (>4) 44 (>4) (>33) 799 (>33) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 53 (~) 
   (~) 246 (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>OIKWN</> 126
<gk>PATRIW=N</>] > (>4) 44 (>4) (>33) 799 (>33) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 53 (~) 
   (~) 246 (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</>] > 75 (>4) 44 (>4) (>33) 799 (>33) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (>4 homoi.) B{txt} 318 Sa{4} (>4) (~) 53 (~) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>] > Ra
 +< <lt>et</> Aeth
<gk>KATA\</>] > (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (>4 homoi.) B{txt} 318 Sa{4} (>4) 
   (~) 53 (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~) 
   (~) 246 (~)
 : <gk>KAI</> 44
 : <gk>KAT'</> G-426 53' 54-75 126
<gk>A)RIQMO\N</>] > (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (>4 homoi.) B{txt} 318 Sa{4} (>4) 
   (~) 53 (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~) 
   (~) 246 (~)
 : <gk>ARIQMWN</> 376 458 646
<gk>O)NOMA/TWN</>] > 107' (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (>4 homoi.) B{txt} 318 Sa{4} (>4) 
   (~) 53 (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~) 
   (~) 246 (~)
<gk>AU)TW=N</> (sub % G Syh{T})] > 107' (>4) Compl (>4) 
   (>6) 44 = MT (>6) (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 53 (~) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>
 +< <lt>et</> Aeth
<gk>KATA\</> (sub % Syh{L}) (sub % G Syh{T})] > (>4) Compl (>4) 
   (>6) 44 = MT (>6) (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <lt>per</> {Lat}cod 100 Arab Arm Bo Syh
<gk>KEFALH\N</> (sub % Syh{L}) (sub % G Syh{T})] > (>4) Compl (>4) 
   (>6) 44 = MT (>6) (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>KEFALHS</> 75 130
 : <lt>capita</> {Lat}cod 100 Arab Arm Bo Syh
<gk>AU)TW=N</> (sub % Syh{L}) (sub % G Syh{T})] > (>4) Compl (>4) 
   (>6) 44 = MT (>6) (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAT'</> (~) 53 (~)
 + <gk>OIKOUS</> (~) 53 (~)
 + <gk>PATRIWN</> (~) 53 (~)
 + <gk>AUTWN</> (~) 53 (~)
 + <gk>KATA</> (~) 53 (~)
 + <gk>ARIQMON</> (~) 53 (~)
 + <gk>ONOMATWN</> (~) 53 (~)
 + <gk>AUTWN</> (~) 53 (~)
<gk>,</>
<gk>PA/NTA</> (sub % Syh{L}) (sub % G Syh{T})] > Aeth{-C} Arab 
   (>6) 44 = MT (>6) (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>PAN</> 126 Arm
 + <gk>TA</> 16-46 458
<gk>A)RSENIKA\</> (sub % Syh{L}) (sub % G Syh{T})] > Arab 
   (>6) 44 = MT (>6) (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>ARSENIKON</> 126 Arm
 + <gk>AUTWN</> 381' = Ald
<gk>A)PO\</>] > (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>EI)KOSAETOU=S</>] > (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>KAI\</>] > (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)PA/NW</>] > (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>
<gk>PA=S</>] > (>13) 44-107' 71 (>13) (>33) 799 (>33) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>O(</>] > (>13) 44-107' 71 (>13) (>33) 799 (>33) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)KPOREUO/MENOS</>] > (>13) 44-107' 71 (>13) 
   (>33) 799 (>33) (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)N</>] > (>13) 44-107' 71 (>13) (>33) 799 (>33) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>TH=|</>] > 16'-46'-73'-77-417-422-550'-739-761 318 319 
   (>13) 44-107' 71 (>13) (>33) 799 (>33) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>DUNA/MEI</>] > (>13) 44-107' 71 (>13) (>33) 799 (>33) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>:</>]
 : <gk>,</> Ra
~x1y33
<gk>H(</>] > (>13) 44-107' 71 (>13) (>33) 799 (>33) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)PI/SKEYIS</>] > (>13) 44-107' 71 (>13) (>33) 799 (>33) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</>] > (>13) 44-107' 71 (>13) (>33) 799 (>33) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)K</>] > (>4) <it>b</> (>4) (>13) 44-107' 71 (>13) 
   (>33) 799 (>33) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>TH=S</>] > 761 53' (>4) <it>b</> (>4) (>13) 44-107' 71 (>13) 
   (>33) 799 (>33) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>FULH=S</>] > (>4) <it>b</> (>4) (>13) 44-107' 71 (>13) 
   (>33) 799 (>33) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>*MANASSH\</>] > (>4) <it>b</> (>4) (>13) 44-107' 71 (>13) 
   (>33) 799 (>33) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>MANASH</> 72 529 Arm
 : <gk>MANNASSH</> A 121 {Lat}cod 100
<gk>DU/O</>] > 107'-125 458 343{mg} 126 {Lat}cod 100 (~) 71 (~) 
   (~) 619 319 (~) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk><uB>u</> 85{mg}
<gk>KAI\</>] > 71 107'-125 458 343{mg} 126 619 319 {Lat}cod 100 
   (~) 246 (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>TRIA/KONTA</>] > 107'-125 458 343{mg} 126 (~) 71 (~) 
   (~) 246 (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk><uLS>u</> 85{mg}				Need final-sigma
 : <lt>XXVI</> {Lat}cod 100
 + <gk>DUO</> (~) 619 319 (~)
<gk>XILIA/DES</>] > 85{mg} (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>XILIADAS</> 126
 + <gk><uLB>u</> 107'-125 458 343{mg} 126
<gk>KAI\</>] > 71 85{mg} (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>DIAKO/SIOI</>] > 85{mg} (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>DIAKOSIAI</> 71 129
 : <gk>TETRAKOSIOI</> 509
 : <gk>TRIAKOSIOI</> B <it>d</>{-106<sc>s} 54' <it>t</> 392 799 
   {Lat}cod 100 Arm
 + <gk>TRIAKONTA</> (~) 71 (~)
 + <gk>DUO</> (~) 71 (~)
<gk>.</>
~x1y34
 +< <gk>[.]OIS</> 376*
 +< <gk>FUL</> 376*
 +< <lt>et</> Arm Sa
<gk>TOI=S</>] > (~) 246 (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <lt>et</> {Lat}cod l00 Aeth Arab
<gk>UI(OI=S</>] > 120*(c pr m) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <lt>fili(i)</> {Lat}cod l00 Aeth Arab
<gk>*BENIAMI\N</>] > (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>BAINIAMEIN</> 15*
 : <gk>BENIAMEIM</> 29 416
 : <gk>BENIAMEIN</> A B F M V G-15{c}-58-376-381'-707 <it>b</> 
   56'-664*(vid) 127 30{c}-85'-343' <it>x</>{-71} 
   <it>y</>{-318} 68'-120' 319*
 : <gk>BENIAMHN</> 610* 54-75' 30* 319{c} 646
 : <gk>BENIMEIN</> 767
 + <gk>KATA</> 55
 + <gk>DHMOUS</> 55
 + <gk>AUTWN</> 55
<gk>KATA\</>] > (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>SUGGENEI/AS</>] > (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</>] > 44 (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>] > Ra
 +< <lt>et</> Aeth
<gk>KATA\</>] > 72 (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>DH/MOUS</>] > 72 (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</>] > 72 44 344*(c pr m) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>] > Ra
 +< <gk>KAI</> 44 619 Aeth
<gk>KAT'</>] > (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>OI)/KOUS</>] > (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>PATRIW=N</>] > (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</>] > {Lat}cod 100 (>29) <it>b</> (>29) 
   (>4 homoi.) 381' (>4) (>7 homoi.) 44 30' (>7) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>] > Ra
 +< <lt>et</> Aeth
<gk>KATA\</>] > {Lat}cod 100 (>29) <it>b</> (>29) 
   (>4 homoi.) 381' (>4) (>7 homoi.) 44 30' (>7) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>KAT'</> V G-426 53' 54-75 126 
<gk>A)RIQMO\N</>] > {Lat}cod 100 (>29) <it>b</> (>29) 
   (>4 homoi.) 381' (>4) (>7 homoi.) 44 30' (>7) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>ARIQMWN</> 376 246 458
 +< <gk>TWN</> 16-46
<gk>O)NOMA/TWN</>] > (>5) 107' (>5) (>29) <it>b</> (>29) 
   (>4 homoi.) 381' (>4) (>7 homoi.) 44 30' (>7) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</> (sub % G Syh{T} = MT)] > (>4) Compl (>4) 
   (>5) 107' (>5) (>29) <it>b</> (>29) (>7 homoi.) 44 30' (>7) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>] > Ra
 +< <lt>et</> Aeth
<gk>KATA\</> (sub % G Syh{T} = MT)] > (>4) Compl (>4) 
   (>5) 107' (>5) (>29) <it>b</> (>29) (>7 homoi.) 44 30' (>7) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <lt>per</> {Lat}cod 100 Arab Arm Bo Syh
<gk>KEFALH\N</> (sub % G Syh{T} = MT)] > (>4) Compl (>4) 
   (>5) 107' (>5) (>29) <it>b</> (>29) (>7 homoi.) 44 30' (>7) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>KAIFALHS</> 75
 : <gk>KEFALHS</> 18
 : <lt>capita</> {Lat}cod 100 Arab Arm Bo Syh
<gk>AU)TW=N</> (sub % G Syh{T} = MT)] > (>4) Compl (>4) 
   (>5) 107' (>5) (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>
<gk>PA/NTA</> (sub % G Syh{T} = MT)] > 44 Arab 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>PAN</> 126 Arm
 + <gk>TA</> 46 458 799
<gk>A)RSENIKA\</> (sub % Syh{L}) (sub % G Syh{T} = MT)]
 > 44 Arab (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>ARSENIKON</> 126 Arm
 + <gk>AUTWN</> 381' = Ald
<gk>A)PO\</>] > (>4) 618{txt} (>4) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>EI)KOSAETOU=S</>] > (>4) 618{txt} (>4) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>KAI\</>] > (>4) 618{txt} (>4) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)PA/NW</>] > (>4) 618{txt} (>4) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>,</>
<gk>PA=S</>] > Aeth{M} (>13) 44-107' <it>x</>{-509} (>13) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>O(</>] > (>13) 44-107' <it>x</>{-509} (>13) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)KPOREUO/MENOS</>] > (>13) 44-107' <it>x</>{-509} (>13) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)N</>] > (>13) 44-107' <it>x</>{-509} (>13) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>TH=|</>] > 319 (>13) 44-107' <it>x</>{-509} (>13) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>DUNA/MEI</>] > (>13) 44-107' <it>x</>{-509} (>13) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (>45 homoi.) 126 (>45) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTOU</> 767
<gk>:</>]
 : <gk>,</> Ra
~x1y35
<gk>H(</>] > (>13) 44-107' <it>x</>{-509} (>13) 
   (>36 homoi.) 106-125 (>36) (>45 homoi.) 126 (>45) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)PI/SKEYIS</>] > (>13) 44-107' <it>x</>{-509} (>13) 
   (>36 homoi.) 106-125 (>36) (>45 homoi.) 126 (>45) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>AU)TW=N</>] > (>13) 44-107' <it>x</>{-509} (>13) 
   (>36 homoi.) 106-125 (>36) (>45 homoi.) 126 (>45) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>E)K</>] > (>13) 44-107' <it>x</>{-509} (>13) 
   (>4) 72 <it>b</> (>4) (>36 homoi.) 106-125 (>36) 
   (>45 homoi.) 126 (>45) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>TH=S</>] > F*(c pr m) 618*(c pr m) 53' 84 
   (>4) 72 <it>b</> (>4) (>13) 44-107' <it>x</>{-509} (>13) 
   (>36 homoi.) 106-125 (>36) (>45 homoi.) 126 (>45) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>FULH=S</>] > (>13) 44-107' <it>x</>{-509} (>13) 
   (>4) 72 <it>b</> (>4) (>36 homoi.) 106-125 (>36) 
   (>45 homoi.) 126 (>45) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>*BENIAMI\N</>] > (>13) 44-107' <it>x</>{-509} (>13) 
   (>4) 72 <it>b</> (>4) (>44) 618{txt} (>44) 
   (>45 homoi.) 126 (>45) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>BAINHAMEIN</> 30
 : <gk>BAINIAMEIN</> 15*
 : <gk>BANIAMIN</> 134*(vid)
 : <gk>BENIAMEIM</> 29 416
 : <gk>BENIAMEIN</> A B F M V <it>O</>{-426}-15{c}-381-707 56' 
   127-767 85-343' <it>y</>{-318} 407
 : <gk>BENIAMHN</> 618{(mg)} 46{s} 75' 68'-120 59* 319 646
 : <gk>BENIAMIM</> 52*
 : <gk>MENIAMIN</> 313
<gk>PE/NTE</>] > 107'-125 343{mg} 458 {Lat}cod 100 
   (>44) 618{txt} (>44) (>45 homoi.) 126 (>45) (~) 71 (~) 
   (~) 619 319 (~) (~) <it>O</>{-58} Arab Syh = Compl (^) (~) 
   (~) 246 (~)
 : <gk><uE>u</> 85{mg}
<gk>KAI\</>] > 71 619 319 107'-125 343{mg} 458 {Lat}cod 100 
   (>44) 618{txt} (>44) (>45 homoi.) 126 (>45) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAI</> 551
<gk>TRIA/KONTA</>] > 107'-125 343{mg} 458 (>44) 618{txt} (>44) 
   (>45 homoi.) 126 (>45) (~) 71 (~) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk><uLU>u</> 85{mg}
 : <gk>TETRAKOSIOI</> 739{txt}
 : <lt>XXXIIII</> {Lat}cod 100
 + <gk>PENTE</> (~) 619 319 (~)
<gk>XILIA/DES</>] > 85{mg} (>44) 618{txt} (>44) 
   (>45 homoi.) 126 (>45) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk><uLE>u</> 107'-125 343{mg} 458
<gk>KAI\</>] > 71 85{mg} (>44) 618{txt} (>44) 
   (>45 homoi.) 126 (>45) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
<gk>TETRAKO/SIOI</>] > 669*(c pr m) 85{mg} (>44) 618{txt} (>44) 
   (>45 homoi.) 126 (>45) (~) 246 (~) 
   (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 : <gk>TRIAKOSIOI</> <it>d</>{-106<sc>s} 85*(vid) <it>t</> 392 799
 : <gk>DIAKOSIOI</> 52'-313-414'
 : <gk><uG>u</> 458
 + <gk>TRIAKONTA</> (~) 71 (~)
 + <gk>PENTE</> (~) 71 (~)
<gk>.</>
~x1y36
 +< <lt>et</> Arm Sa
<gk>TOI=S</>] > 669*(c pr m) (>47) Syh{L}: cf 1{{24}} (>47) 
   (>44) 618{txt} (>44) (>45 homoi.) 126 (>45) (~) 246 (~) 
   (~) Arm{te} (~)
 : <lt>et</> {Lat}cod 100 Aeth Arab
<gk>UI(OI=S</>] > (>47) Syh{L}: cf 1{{24}} (>47) 
   (>44) 618{txt} (>44) (>45 homoi.) 126 (>45) (~) 246 (~) 
   (~) Arm{te} (~)
 : <lt>fili(i)</> {Lat}cod 100 Aeth Arab
<gk>*GA\D</>] > (>47) Syh{L}: cf 1{{24}} (>47) 
   (>44) 618{txt} (>44) (>45 homoi.) 126 (>45) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
<gk>KATA\</>] > (>29) <it>b</> (>29) (>44) 618{txt} (>44) 
   (>47) Syh{L}: cf 1{{24}} (>47) (>45 homoi.) 126 (>45) 
   (>36 homoi.) 106-125 (>36) (~) 44 (~) (~) 246 (~) (~) Arm{te} (~)
<gk>SUGGENEI/AS</>] > (>29) <it>b</> (>29) 
   (>47) Syh{L}: cf 1{{24}} (>47) (>44) 618{txt} (>44) 
   (>45 homoi.) 126 (>45) (>36 homoi.) 106-125 (>36) 
   (~) 44 (~) (~) 246 (~) (~) Arm{te} (~)
<gk>AU)TW=N</>] > (>29) <it>b</> (>29) 
   (>47) Syh{L}: cf 1{{24}} (>47) (>44) 618{txt} (>44) 
   (>45 homoi.) 126 (>45) (>36 homoi.) 106-125 (>36) (~) 44 (~) 
   (~) 246 (~) (~) Arm{te} (~)
<gk>,</>] > Ra
 +< <lt>et</> Aeth{-M}
<gk>KATA\</>] > 72 107' 458 Aeth{M} (>7) 44 (>7) 
   (>29) <it>b</> (>29) (>47) Syh{L}: cf 1{{24}} (>47) 
   (>44) 618{txt} (>44) (>45 homoi.) 126 (>45) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
<gk>DH/MOUS</>] > 72 107' 458 Aeth{M} (>7) 44 (>7) 
   (>29) <it>b</> (>29) (>47) Syh{L}: cf 1{{24}} (>47) 
   (>44) 618{txt} (>44) (>45 homoi.) 126 (>45) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
<gk>AU)TW=N</>] > 72 107' 458 Aeth{M} (>7) 44 (>7) 
   (>29) <it>b</> (>29) (>47) Syh{L}: cf 1{{24}} (>47) 
   (>44) 618{txt} (>44) (>45 homoi.) 126 (>45) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
<gk>,</>] > Ra
 +< <lt>et</> Aeth
<gk>KAT'</>] > (>7) 44 (>7) (>29) <it>b</> (>29) 
   (>47) Syh{L}: cf 1{{24}} (>47) (>44) 618{txt} (>44) 
   (>45 homoi.) 126 (>45) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
<gk>OI)/KOUS</>] > (>7) 44 (>7) (>29) <it>b</> (>29) 
   (>47) Syh{L}: cf 1{{24}} (>47) (>44) 618{txt} (>44) 
   (>45 homoi.) 126 (>45) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
<gk>PATRIW=N</>] > (>7) 44 (>7) (>29) <it>b</> (>29) 
   (>47) Syh{L}: cf 1{{24}} (>47) (>44) 618{txt} (>44) 
   (>45 homoi.) 126 (>45) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
<gk>AU)TW=N</>] > (>7) 44 (>7) (>29) <it>b</> (>29) 
   (>47) Syh{L}: cf 1{{24}} (>47) (>44) 618{txt} (>44) 
   (>45 homoi.) 126 (>45) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
<gk>,</>] > Ra
 +< <gk>AI</> 426
 +< <gk>EPISKEYEIS</> 426
 +< <gk>AUTWN</> 426
 +< <lt>et</> Aeth
<gk>KATA\</>] > (>9) 107' (>9) (>29) <it>b</> (>29) 
   (>47) Syh{L}: cf 1{{24}} (>47) (>44) 618{txt} (>44) 
   (>45 homoi.) 126 (>45) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
 : <gk>KAT'</> 426 53' 54-75
<gk>A)RIQMO\N</>] > (>9) 107' (>9) (>29) <it>b</> (>29) 
   (>47) Syh{L}: cf 1{{24}} (>47) (>44) 618{txt} (>44) 
   (>45 homoi.) 126 (>45) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
 : <gk>ARIQMWN</> 376 458-767 321* 646
<gk>O)NOMA/TWN</>] > 44 (>9) 107' (>9) (>29) <it>b</> (>29) 
   (>47) Syh{L}: cf 1{{24}} (>47) (>44) 618{txt} (>44) 
   (>45 homoi.) 126 (>45) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
<gk>AU)TW=N</> (sub % G Syh = MT)] > 376(|) 509 (>4) Compl (>4) 
   (>9) 107' (>9) (>29) <it>b</> (>29) (>44) 618{txt} (>44) 
   (>47) Syh{L}: cf 1{{24}} (>47) (>3 homoi.) {Lat}cod 100 (>3) 
   (>45 homoi.) 126 (>45) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
 + <gk>KATA</> (~) 44 (~)
 + <gk>SUGGENEIAS</> (~) 44 (~)
 + <gk>AUTWN</> (~) 44 (~)
<gk>,</>
 +< <lt>et</> Aeth
<gk>KATA\</> (sub % G Syh = MT)] > (>4) Compl (>4) (>9) 107' (>9) 
   (>5) 44 (>5) (>29) <it>b</> (>29) (>47) Syh{L}: cf 1{{24}} (>47) 
   (>44) 618{txt} (>44) (>3 homoi.) {Lat}cod 100 (>3) 
   (>45 homoi.) 126 (>45) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
 : <lt>per</> Arab Arm Bo Syh
<gk>KEFALH\N</> (sub % G Syh = MT)] > (>4) Compl (>4) 
   (>9) 107' (>9) (>5) 44 (>5) (>29) <it>b</> (>29) 
   (>47) Syh{L}: cf 1{{24}} (>47) (>44) 618{txt} (>44) 
   (>3 homoi.) {Lat}cod 100 (>3) (>45 homoi.) 126 (>45) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
 : <gk>KEF<sL>s</> 75
 : <lt>capita</> Arab Arm Bo Syh
<gk>AU)TW=N</> (sub % G Syh = MT)] > (>4) Compl (>4) 
   (>9) 107' (>9) (>5) 44 (>5) (>29) <it>b</> (>29) 
   (>47) Syh{L}: cf 1{{24}} (>47) (>44) 618{txt} (>44) 
   (>45 homoi.) 126 (>45) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
<gk>,</>
 +< <gk>KAI</> 313
<gk>PA/NTA</> (sub % G Syh = MT)] > (>9) 107' (>9) (>5) 44 (>5) 
   (>29) <it>b</> (>29) (>47) Syh{L}: cf 1{{24}} (>47) 
   (>44) 618{txt} (>44) (>45 homoi.) 126 (>45) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
 : <gk>PAN</> 799 Arm
 + <gk>TA</> 46{s}
<gk>A)RSENIKA\</> (sub % G Syh = MT)] > (>9) 107' (>9) 
   (>5) 44 (>5) (>29) <it>b</> (>29) (>44) 618{txt} (>44) 
   (>47) Syh{L}: cf 1{{24}} (>47) (>45 homoi.) 126 (>45) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
 : <gk>ARSENIKON</> 799 Arm
 + <gk>AUTWN</> 381-618{(mg)} = Ald
<gk>A)PO\</>] > (>4) 381-618{(mg)} (>4) (>29) <it>b</> (>29) 
   (>47) Syh{L}: cf 1{{24}} (>47) (>44) 618{txt} (>44) 
   (>45 homoi.) 126 (>45) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
<gk>EI)KOSAETOU=S</>] > (>4) 381-618{(mg)} (>4) 
   (>29) <it>b</> (>29) (>47) Syh{L}: cf 1{{24}} (>47) 
   (>44) 618{txt} (>44) (>45 homoi.) 126 (>45) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
<gk>KAI\</>] > (>4) 381-618{(mg)} (>4) (>29) <it>b</> (>29) 
   (>47) Syh{L}: cf 1{{24}} (>47) (>44) 618{txt} (>44) 
   (>45 homoi.) 126 (>45) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
<gk>E)PA/NW</>] > (>4) 381-618{(mg)} (>4) (>29) <it>b</> (>29) 
   (>47) Syh{L}: cf 1{{24}} (>47) (>44) 618{txt} (>44) 
   (>45 homoi.) 126 (>45) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
<gk>,</>
<gk>PA=S</>] > (>13) 44-107' <it>x</>{-509} (>13) 
   (>29) <it>b</> (>29) (>47) Syh{L}: cf 1{{24}} (>47) 
   (>44) 618{txt} (>44) (>45 homoi.) 126 (>45) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
<gk>O(</>] > (>13) 44-107' <it>x</>{-509} (>13) 
   (>29) <it>b</> (>29) (>47) Syh{L}: cf 1{{24}} (>47) 
   (>44) 618{txt} (>44) (>45 homoi.) 126 (>45) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
<gk>E)KPOREUO/MENOS</>] > (>13) 44-107' <it>x</>{-509} (>13) 
   (>29) <it>b</> (>29) (>47) Syh{L}: cf 1{{24}} (>47) 
   (>45 homoi.) 126 (>45) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
<gk>E)N</>] > (>13) 44-107' <it>x</>{-509} (>13) 
   (>29) <it>b</> (>29) (>47) Syh{L}: cf 1{{24}} (>47) 
   (>44) 618{txt} (>44) (>45 homoi.) 126 (>45) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
<gk>TH=|</>] > <it>C</>'{-528}{529}-313-414'-422 319 
   (>13) 44-107' <it>x</>{-509} (>13) (>29) <it>b</> (>29) 
   (>47) Syh{L}: cf 1{{24}} (>47) (>45 homoi.) 126 (>45) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
<gk>DUNA/MEI</>] > (>13) 44-107' <it>x</>{-509} (>13) 
   (>29) <it>b</> (>29) (>47) Syh{L}: cf 1{{24}} (>47) 
   (>44) 618{txt} (>44) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
<gk>:</>]
 : <gk>,</> Ra
~x1y37
<gk>H(</>] > (>13) 44-107' <it>x</>{-509} (>13) 
   (>44) 618{txt} (>44) (>47) Syh{L}: cf 1{{24}} (>47) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
<gk>E)PI/SKEYIS</>] > (>13) 44-107' <it>x</>{-509} (>13) 
   (>44) 618{txt} (>44) (>47) Syh{L}: cf 1{{24}} (>47) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
<gk>AU)TW=N</>] > (>13) 44-107' <it>x</>{-509} (>13) 
   (>44) 618{txt} (>44) (>47) Syh{L}: cf 1{{24}} (>47) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
<gk>E)K</>] > (>4) <it>b</> (>4) (>13) 44-107' <it>x</>{-509} (>13) 
   (>44) 618{txt} (>44) (>47) Syh{L}: cf 1{{24}} (>47) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
<gk>TH=S</>] > 381-618{(mg)} 529 664 (>4) <it>b</> (>4) 
   (>13) 44-107' <it>x</>{-509} (>13) (>44) 618{txt} (>44) 
   (>47) Syh{L}: cf 1{{24}} (>47) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) Arm{te} (~)
<gk>FULH=S</>] > (>4) <it>b</> (>4) (>44) 618{txt} (>44) 
   (>13) 44-107' <it>x</>{-509} (>13) 
   (>47) Syh{L}: cf 1{{24}} (>47) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) Arm{te} (~)
<gk>*GA\D</>] > (>4) <it>b</> (>4) (>44) 618{txt} (>44) 
   (>13) 44-107' <it>x</>{-509} (>13) (>47) Syh{L}: cf 1{{24}} (>47) 
   (~) 246 (~) (~) Arm{te} (~)
 : <gk>DAN</> 370*(vid; c pr m) 18
<gk>PE/NTE</>] > 71 107'-125 458 343{mg} 126 
   (>47) Syh{L}: cf 1{{24}} (>47) (~) 619 319 799 (~) 
   (~) 246 (~) (~) Arm{te} (~)
 : <gk><uE>u</> 85{mg}
<gk>KAI\</>] > 71 107'-125 458 343{mg} 126 619 319 799 
   (>47) Syh{L}: cf 1{{24}} (>47) (~) 246 (~) (~) Arm{te} (~)
<gk>TESSARA/KONTA</> F{b}] > 71 107'-125 458 343{mg} 126 
   (>6) 85{mg} (>6) (>47) Syh{L}: cf 1{{24}} (>47) (~) 246 (~) 
   (~) Arm{te} (~)
 : <gk>SARAKONTA</> 106
 : <gk>SARA<sK>s</> 56
 : <gk>TESSERAKONTA</> A B* F M' V 707 55
 + <gk>PENTE</> (~) 619 319 799 (~)
<gk>XILIA/DES</>] > 53 (>6) 85{mg} (>6) 
   (>47) Syh{L}: cf 1{{24}} (>47) (~) 246 (~) (~) Arm{te} (~)
 : <gk>XILIADAS</> 126
 + <gk><uME>u</> 107'-125 458 343{mg} 126
<gk>KAI\</>] > 71 799 (>6) 85{mg} (>6) 
   (>47) Syh{L}: cf 1{{24}} (>47) (~) 246 (~) (~) Arm{te} (~)
<gk>E(CAKO/SIOI</>] > (>6) 85{mg} (>6) 
   (>47) Syh{L}: cf 1{{24}} (>47) (~) 246 (~) (~) Arm{te} (~)
<gk>KAI\</>] > <it>oI</>{-15}-72 528 537 <it>d</>{-125} 343{mg} 
   84 <it>x</>{-509} 126-128*(c pr m) 319 799 125 54-75' Bo{A} 
   (>6) 85{mg} (>6) (>47) Syh{L}: cf 1{{24}} (>47) (~) 246 (~) 
   (~) Arm{te} (~)
<gk>PENTH/KONTA</>] > 125 54-75' Bo{A} (>6) 85{mg} (>6) 
   (>47) Syh{L}: cf 1{{24}} (>47) (~) 246 (~) (~) Arm{te} (~)
 + <gk><uMXN>u</> 85{mg}
<gk>.</>
 + <gk>TOIS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>UIOIS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>IOUDA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>SUGGENEIAS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>DHMOUS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAT'</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>OIKOUS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>PATRIWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</>  (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>ARIQMON</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>ONOMATWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KEFALHN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>PANTA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>ARSENIKA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>APO</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EIKOSAETOUS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EPANW</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>PAS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>O</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EKPOREUOMENOS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>TH</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>DUNAMEI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>:</> <it>O</>{-58} Arab Syh = Compl (^)
 + <gk>H</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EPISKEYIS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EK</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>THS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>FULHS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>IOUDA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>TESSARES</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAI\</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EBDOMHKONTA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>XILIADES</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>ECAKOSIOI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>.</> <it>O</>{-58} Arab Syh = Compl (^)
 + <gk>TOI=S</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>UIOIS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>ISSAXAR</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>SUGGENEIAS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>DHMOUS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAT'</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>OIKOUS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>PATRIWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>ARIQMON</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>ONOMATWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KEFALHN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>PANTA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>ARSENIKA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>APO</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EIKOSAETOUS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EPANW</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>PAS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>O</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EKPOREUOMENOS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>TH</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>DUNAMEI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>:</> <it>O</>{-58} Arab Syh = Compl (^)
 + <gk>H</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EPISKEYIS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EK</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>THS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>FULHS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>ISSAXAR</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>TESSARES</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>PENTHKONTA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>XILIADES</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>TETRAKOSIOI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>.</> <it>O</>{-58} Arab Syh = Compl (^)
 + <gk>TOIS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>UIOIS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>ZABOULWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>SUGGENEIAS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>DHMOUS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAT'</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>OIKOUS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>PATRIWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>ARIQMON</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>ONOMATWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KEFALHN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>PANTA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>ARSENIKA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>APO</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EIKOSAETOUS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EPANW</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>PAS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>O</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EKPOREUOMENOS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>TH</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>DUNAMEI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>:</> <it>O</>{-58} Arab Syh = Compl (^)
 + <gk>H</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EPISKEYIS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EK</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>THS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>FULHS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>ZABOULWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EPTA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>PENTHKONTA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>XILIADES</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>TETRAKOSIOI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>.</> <it>O</>{-58} Arab Syh = Compl (^)
 + <gk>TOI=S</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>UIOIS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>IWSHF</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>UIOIS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EFRAIM</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>SUGGENEIAS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>DHMOUS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAT'</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>OIKOUS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>PATRIWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>ARIQMON</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>ONOMATWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KEFALHN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>PANTA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>ARSENIKA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>APO</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EIKOSAETOUS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EPANW</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>PAS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>O</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EKPOREUOMENOS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>TH</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>DUNAMEI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>:</> <it>O</>{-58} Arab Syh = Compl (^)
 + <gk>H</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EPISKEYIS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EK</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>THS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>FULHS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EFRAIM</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>TESSARAKONTA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>XILIA/DES</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>PENTAKOSIOI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>.</> <it>O</>{-58} Arab Syh = Compl (^)
 + <gk>TOIS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>UIOIS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>MANASSH</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>SUGGENEIAS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>DHMOUS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAT'</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>OIKOUS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>PATRIWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>ARIQMON</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>ONOMATWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KEFALHN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>PANTA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>ARSENIKA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>APO</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EIKOSAETOUS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EPANW</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>PAS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>O</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EKPOREUOMENOS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>TH</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>DUNAMEI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>:</> <it>O</>{-58} Arab Syh = Compl (^)
 + <gk>H</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EPISKEYIS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EK</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>THS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>FULHS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>MANASSH</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>DUO</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>TRIAKONTA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>XILIADES</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>DIAKOSIOI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>.</> <it>O</>{-58} Arab Syh = Compl (^)
 + <gk>TOIS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>UIOIS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>BENIAMIN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>SUGGENEIAS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>DHMOUS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAT'</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>OIKOUS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>PATRIWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>ARIQMON</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>ONOMATWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KATA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KEFALHN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>PANTA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>ARSENIKA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>APO</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EIKOSAETOUS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EPANW</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>PAS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>O</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EKPOREUOMENOS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>TH</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>DUNAMEI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>:</> <it>O</>{-58} Arab Syh = Compl (^)
 + <gk>H</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EPISKEYIS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>AUTWN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>EK</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>THS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>FULHS</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>BENIAMIN</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>PENTE</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>TRIAKONTA</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>XILIADES</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>KAI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>TETRAKOSIOI</> (~) <it>O</>{-58} Arab Syh = Compl (^) (~)
 + <gk>.</> <it>O</>{-58} Arab Syh = Compl (^)
~x1y38
 +< <lt>et</> Arm Sa
<gk>TOI=S</>] > (~) 246 (~) (~) Arm{te} (~)
 : <lt>et</> {Lat}cod 100 Aeth Arab
<gk>UI(OI=S</>] > (~) 246 (~) (~) Arm{te} (~)
 : <lt>fili(i)</> {Lat}cod 100 Aeth Arab
<gk>*DA\N</>] > (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
<gk>KATA\</>] > (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) Arm{te} (~)
<gk>SUGGENEI/AS</>] > (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
 : <gk>SUGGENEI</> 129(|)
 : <gk>SUGGENIAN</> V
<gk>AU)TW=N</>] > (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) Arm{te} (~)
<gk>,</>] > Ra
 +< <lt>et</> Aeth Bo{A}
<gk>KATA\</>] > 72 <it>C</>'`{-52'}{77}{414'}{528}{529}{761<smg>s} 
   107' (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) Arm{te} (~)
<gk>DH/MOUS</>] > 72 <it>C</>'`{-52'}{77}{414'}{528}{529}{761<smg>s} 
   107' (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) Arm{te} (~)
<gk>AU)TW=N</>] > 44 72 <it>C</>'`{-52'}{77}{414'}{528}{529}{761<smg>s} 
   107' (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) Arm{te} (~)
<gk>,</>] > Ra
 +< <gk>KAI</> 44 134 Aeth Bo{A}
<gk>KAT'</>] > (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 72{c} (~) (~) 246 (~) (~) Arm{te} (~)
<gk>OI)/KOUS</>] > (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 72{c} (~) (~) 246 (~) (~) Arm{te} (~)
<gk>PATRIW=N</>] > (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 72{c} (~) (~) 246 (~) (~) Arm{te} (~)
<gk>AU)TW=N</>] > (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 72{c} (~) (~) 246 (~) (~) Arm{te} (~)
<gk>,</>] > Ra
 +< <lt>et</> Aeth{-M}
<gk>KATA\</>] > (>9) 44 (>9) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 72* (~) (~) 246 (~) 
   (~) Arm{te} (~)
 : <gk>KAT'</> G-426 53' 75 126
<gk>A)RIQMO\N</>] > (>9) 44 (>9) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 72* (~) (~) 246 (~) 
   (~) Arm{te} (~)
 : <gk>ARHQMWN</> 767
 : <gk>ARIQMOUS</> 58
 : <gk>ARIQMWN</> 376 458
<gk>O)NOMA/TWN</>] > (>9) 44 (>9) (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 72* (~) (~) 246 (~) (~) Arm{te} (~)
<gk>AU)TW=N</> (sub % G Syh = MT)] > 122 (sed hab Ald) 
   (>4) Compl (>4) (>9) 44 (>9) (>29) <it>b</> (>29) 
   (>3 homoi.) 414' (>3) (>36 homoi.) 106-125 (>36) (~) 72* (~) 
   (~) 246 (~) (~) Arm{te} (~)
 + <gk>KATA</> (+4 dittogr.) 130(||) (+4)
 + <gk>ARIQMON</> (+4 dittogr.) 130(||) (+4)
 + <gk>ONOMATWN</> (+4 dittogr.) 130(||) (+4)
 + <gk>AUTWN</> (+4 dittogr.) 130(||) (+4)
 + <gk>KAT'</> (~) 72{c} (~)
 + <gk>OIKOUS</> (~) 72{c} (~)
 + <gk>PATRIWN</> (~) 72{c} (~)
 + <gk>AUTWN</> (~) 72{c} (~)
<gk>,</>] > Ra
 +< <lt>et</> Aeth
<gk>KATA\</> (sub % G Syh = MT)] > (>4) Compl (>4) (>9) 44 (>9) 
   (>29) <it>b</> (>29) (>3 homoi.) 414' (>3) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
 : <lt>per</>{Lat}cod 100 Arab Arm Bo Syh
<gk>KEFALH\N</> (sub % G Syh = MT)] > (>4) Compl (>4) 
   (>9) 44 (>9) (>29) <it>b</> (>29) (>3 homoi.) 414' (>3) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
 : <gk>KEFALHS</> 72
 : <lt>capita</>{Lat}cod 100 Arab Arm Bo Syh
<gk>AU)TW=N</> (sub % G Syh = MT)] > (>4) Compl (>4) (>9) 44 (>9) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
 + <gk>KATA</> (~) 72* (~)
 + <gk>ARIQMON</> (~) 72* (~)
 + <gk>ONOMATWN</> (~) 72* (~)
 + <gk>AUTWN</> (~) 72* (~)
<gk>,</>
<gk>PA/NTA</> (sub % G Syh = MT)] > Arab (>9) 44 (>9) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
 : <gk>PAN</> 126 799 Arm
 + <gk>TA</> 46
<gk>A)RSENIKA\</> (sub % G Syh = MT)] > Arab (>9) 44 (>9) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
 : <gk>ARSENIKON</> 126 799 Arm
 + <gk>AUTWN</> 381' 75 = Ald
<gk>A)PO\</>] > (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) Arm{te} (~)
<gk>EI)KOSAETOU=S</>] > (>29) <it>b</> (>29) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
<gk>KAI\</>] > (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) Arm{te} (~)
<gk>E)PA/NW</>] > (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) Arm{te} (~)
<gk>,</>
<gk>PA=S</>] > (>13) 44-107 <it>x</>{-509} (>13) (>58) 610 (>58) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
<gk>O(</>] > (>13) 44-107 <it>x</>{-509} (>13) (>58) 610 (>58) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
<gk>E)KPOREUO/MENOS</>] > (>13) 44-107 <it>x</>{-509} (>13) 
   (>58) 610 (>58) (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) Arm{te} (~)
<gk>E)N</>] > (>13) 44-107 <it>x</>{-509} (>13) (>58) 610 (>58) 
   (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
<gk>TH=|</>] > 77-413 (>13) 44-107 <it>x</>{-509} (>13) 
   (>58) 610 (>58) (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) Arm{te} (~)
<gk>DUNA/MEI</>] > (>13) 44-107 <it>x</>{-509} (>13) 
   (>58) 610 (>58) (>29) <it>b</> (>29) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) Arm{te} (~)
<gk>:</>]
 : <gk>,</> Ra
~x1y39
<gk>H(</>] > (>13) 44-107 <it>x</>{-509} (>13) (>58) 610 (>58) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
<gk>E)PI/SKEYIS</>] > (>13) 44-107 <it>x</>{-509} (>13) 
   (>58) 610 (>58) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
<gk>AU)TW=N</>] > (>13) 44-107 <it>x</>{-509} (>13) 
   (>58) 610 (>58) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
<gk>E)K</>] > (>4) <it>b</> (>4) (>13) 44-107 <it>x</>{-509} (>13) 
   (>58) 610 (>58) (>36 homoi.) 106-125 (>36) (~) 246 (~) 
   (~) Arm{te} (~)
<gk>TH=S</>] > 72* 53-246{c} (>4) <it>b</> (>4) 
   (>13) 44-107 <it>x</>{-509} (>13) (>58) 610 (>58) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
<gk>FULH=S</>] > (>4) <it>b</> (>4) (>58) 610 (>58) 
   (>13) 44-107 <it>x</>{-509} (>13) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) Arm{te} (~)
<gk>*DA\N</>] > (>4) <it>b</> (>4) (>58) 610 (>58) 
   (>13) 44-107 <it>x</>{-509} (>13) (~) 246 (~) (~) Arm{te} (~)
<gk>DU/O</>] > 125' 343{mg} 126 458 {Lat}cod 100 (>58) 610 (>58) 
   (~) 71 (~) (~) 619 319 799 (~) (~) 246 (~) (~) Arm{te} (~)
 : <gk><uB>u</> 85{mg}
<gk>KAI\</>] > 71 125' 343{mg} 126 458 618* 619 319 799 
   {Lat}cod 100 (>58) 610 (>58) (~) 246 (~) (~) Arm{te} (~)
<gk>E(CH/KONTA</>] > 125' 343{mg} 126 458 (>58) 610 (>58) 
   (~) 71 (~) (~) 246 (~) (~) Arm{te} (~)
 : <gk><uCY>u</> 85{mg}
 : <gk>EC</> 318
 : <gk>ECIKONTA</> 799
 : <lt>LXXX</> {Lat}cod 100
 + <gk>DUO</> (~) 619 319 799 (~)
<gk>XILIA/DES</>] > 85{mg} (>58) 610 (>58) (~) 246 (~) 
   (~) Arm{te} (~)
 : <gk>XILIADAS</> 126
 + <gk><uCB>u</> 125' 343{mg} 126
 + <gk><uCBY>u</> 458
<gk>KAI\</>] > 71 458 85{mg} (>58) 610 (>58) (~) 246 (~) 
   (~) Arm{te} (~)
<gk>E(PTAKO/SIOI</> F{a}] > 458 85{mg} (>58) 610 (>58) 
   (~) 246 (~) (~) Arm{te} (~)
 : <gk>ECAKOSIOI</> F <it>b</>
 + <gk>ECHKONTA</> (~) 71 (~)
 + <gk>DUO</> (~) 71 (~)
<gk>.</>
~x1y40
 +< <lt>et</> Arm Sa
<gk>TOI=S</>] > (>58) 610 (>58) (~) 246 (~) (~) Arm{te} (~)
 : <lt>et</> {Lat}cod 100 Aeth Arab
<gk>UI(OI=S</>] > (>58) 610 (>58) (~) 246 (~) (~) Arm{te} (~)
 : <lt>fili(i)</> {Lat}cod 100 Aeth Arab
<gk>*)ASH\R</>] > (>58) 610 (>58) (>36 homoi.) 106-125 (>36) 
   (~) 246 (~) (~) Arm{te} (~)
 : <gk>ASSHR</> 77 730 619 126-628 Bo Sa{12}
<gk>KATA\</>] > (>29) <it>b</> (>29) (>58) 610 (>58) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
<gk>SUGGENEI/AS</>] > (>29) <it>b</> (>29) (>58) 610 (>58) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
<gk>AU)TW=N</>] > M 107 (>29) <it>b</> (>29) (>58) 610 (>58) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
<gk>,</>] > Ra
 +< <lt>et</> Aeth
<gk>KATA\</>] > 72 (>29) <it>b</> (>29) (>58) 610 (>58) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
<gk>DH/MOUS</>] > 72 (>29) <it>b</> (>29) (>58) 610 (>58) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
<gk>AU)TW=N</>] > 44 72 (>29) <it>b</> (>29) (>58) 610 (>58) 
   (>36 homoi.) 106-125 (>36) (~) 246 (~) (~) Arm{te} (~)
<gk>,</>] > Ra
 +< <gk>KAI</> 44 Aeth
<gk>KAT'</>] > (>4) 107 (>4) (>29) <it>b</> (>29) (>58) 610 (>58) 
   (>36 homoi.) 106-125 (>36) (~) 72 (~) (~) 246 (~) (~) Arm{te} (~)
<gk>OI)/KOUS</>] > (>4) 107 (>4) (>29) <it>b</> (>29) 
   (>58) 610 (>58) (>36 homoi.) 106-125 (>36) (~) 72 (~) 
   (~) 246 (~) (~) Arm{te} (~)
 : <gk>OIKOU</> 16'-500'
<gk>PATRIW=N</>] > Syh{L} (>4) 107 (>4) (>29) <it>b</> (>29) 
   (>58) 610 (>58) (>36 homoi.) 106-125 (>36) (~) 72 (~) 
   (~) 246 (~) (~) Arm{te} (~)
 sup ras A
<gk>AU)TW=N</>] > 376 44 (>4) 107 (>4) (>29) <it>b</> (>29) 
   (>58) 610 (>58) (>36 homoi.) 106-125 (>36) 
   (>4 homoi.) 458 (>4) (~) 72 (~) (~) 246 (~) (~) Arm{te} (~)
 sup ras A
<gk>,</>] > Ra
 +< <gk>KAI</> 799 Aeth
<gk>KATA\</>] > (>29) <it>b</> (>29) (>58) 610 (>58) 
   (