ib2-ab2-gal

ASJ 13, 146

ib2-AK

ZA 50, 50f

ib2-ba

AHw 14f (ag=agum)

AHw 800 (nuggatu)

Sj"oberg, ZA 65, 112, 198

Volk, Inanna-Shukaletuda glos.

ZA 59, 203

ZA 60, 203

ib2-ba-a-ni

AHw 16 (aggi$)

ib2-ba-bi

AHw 14f (ag=agum)

ib2-ba-bi-ta

AHw 14f (ag=agum)

^tug2IB2.BA.DU3

Krecher, ZA 65 (glos.)

ib2-ba/e

Cohen Ershemmas 10:13-14, 88:10, 163.1:20

ib2-ba-la2

AHw 634 (m=atum II)

Sj"oberg, ZA 65, 141 (comm.)

^tug2ib2-ba-ru

Krecher, ZA 65 (glos.)

Sj"oberg Mondgott 115, 118 n22

ZA 52, 42

ZA 56, 42

ib2-bi

AHw 14f (ag=agum)

AHw 16 (aggi$)

AHw 800 (nuggatu)

ib2-bi2-ra

AHw 942f (rah=atsum I)

ib2-dam

AHw 1560 (ha$=a$um I)

ib2-dam-za

Sj"oberg Mondgott 178 n9

IB2.DAM-za

R"omer SKIZ 182

[...]-ib2-dib

AHw 116f (b^a`um I)

^tug2IB2.DU

Krecher, ZA 65 (glos.)

^tug2IB2.DU3

Edzard SRU (glos.)

ZA 61, 320

ib2 du11-ga

Cooper Return 24 (comm.)

ib2-dub-dub

AHw 1168f ($ap=akum)

^tug2ib2-e$

AHw 1446 (utuplum)

ib2-ge4-ge4

AHw 56f (ap=alum I)

ib2-gub-gub-bu

AHw 336 (hatt=ar^um)

ib2-hul2(-za)

AHw 333 (ha$=a$um I)

ib2-hul2-za

R"omer SKIZ 182

ib2-ib2

Klein $ulgi X 21, A 43

ib2 = ig

Krebernik Beschw"orungen (glos.)

ib2-igi-sa2^mu$en

AHw 100 (b/pallus+=itu)

IB2xKAR2

AOAT 25, 7

ib2-kid2

ZA 50, 50 n2

ib2-la2

AHw 1226 ($ibbum I)

Cohen Ershemmas 97:82

Fs.@ Kraus 142 n21

IB2.LA2

Salonen Hippologica 152

[...]-ib2-la2

AHw 230 (ep(e)q=enum)

IB2.LA2-zi-ig-ti-um

Salonen Hippologica 150, 152

IB2.LAL

AHw 773 (n=ebehu I)

ib2-lu3-lu3

AHw 152f (dal=ahum)

ib2-ma-al

AHw 516 (ku$=irum)

ib2-ra-ra-a$

AHw 105f (bar=amum II)

ib2-ra-ra-e$

AHw 105f (bar=amum II)

ib2-ra-ra-ne

AHw 105f (bar=amum II)

IB2.SA2

AHw 577f (mah=arum)

AHw 577f (mah=arum)

AHw 662 (mithartum)

ib2-si

AHw 621f (mats^um)

AHw 621f (mats^um)

Cohen Ershemmas 29:20

Tinney Nippur Lament 159, 195

ZA 50, 50 n2

ib2-si-le-ne

AHw 153 (dal=alum II)

ib2-si-si

AHw 597f (mal^um)

ib2-si8

Horup Algebra (AoF 17) 67f

ZA 50, 50 n2

ib2-ta-ab-a2-e

AHw 63 (ar=ahum I)

ib2-ta-an-bal

AHw 1279f ($up^elum)

AHw 694f (nabalkutum II)

ib2-ta-an-bal-e

AHw 155 (dal^u II)

ib2-ta-an-de2-e

AHw 1181f ($aq^um III)

ib2-ta-an-du3

AHw 580f (mah=atsum)

ib2-ta-an-e3

AHw 1475f ((w)ats^um)

ib2-ta-an-gid2-i-de3-en

AHw 1121f ($ad=adum)

ib2-ta-an-gub-bu-u$

AHw 438f (k^anum)

ib2-ta-an-$ar

AHw 1380f (ttar=adum)

ib2-ta-an-$ub

AHw 705f (nad^um III)

ib2-ta-an-tur-re

AHw 1087f (tseh=erum)

AHw 217f (en=e$um)

ib2-ta-an-ze2-er

AHw 774f (nehelts^um)

AHw 838 (pas=asum)

ib2-ta-an-zi

AHw 749f (nas=ahum I)

ib2-ta-bal

AHw 260f (et=equm)

ib2-ta-e3)

AHw 1475f ((w)ats^um)

ib2-ta-suh3-suh3

AHw 79 (a$=a$um III)

ib2-tag/k(a)4

RA 87, 44 n105

ib2-tag4

ASJ 9, 320

Gr'egoire AAS (glos.)

Horup Algebra (AoF 17) 67f

Oppenheim Eames Bab 12

ZA 70, 38, 47 n19

IB2.TAG4

AHw 968f (r=ehtum)

ib2-tak4

Englund Fischerei 35-36

Sigrist Drehem 112

ZA 69, 11 and n8

IB2.TAK4

AHw 1252f ($ittum II)

ib2-taka

AHw 1252f ($ittum II)

ZA 68, 186f

IB2.TAKA

AHw 1172 ($apiltum)

ib2-taka-$e

AHw 1172 ($apiltum)

ib2-taka4

Attinger dug4 (glos.)