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====Numerals==== Sumerian has a combination [[decimal]] and [[sexagesimal]] system (for example, 600 is 'ten sixties'), so that the Sumerian lexical numeral system is sexagesimal with 10 as a subbase.<ref>{{cite book|url=https://books.google.com/books?id=ux--OWgWvBQC&q=sumerian+lexical+numeral&pg=PA247|title=Numerical Notation: A Comparative History|author=Stephen Chrisomalis|year=2010|publisher=Cambridge University Press|isbn=978-0-521-87818-0|page=236|access-date=2021-02-25}}</ref> The [[cardinal numeral]]s and ways of forming composite numbers are as follows:<ref name=jagersma_numerals>Jagersma (2010: 242-246)</ref><ref>Sallaberger (2023: 48-49, 201-204)</ref><ref>Foxvog (2016: 51)</ref> {| class="wikitable" |+ !number !name !explanation notes !cuneiform sign |- |1 |''diΕ‘''/''deΕ‘'' (''aΕ‘'', ''dili''{{efn|These variants are generally not used as counting words, but rather as adjectives meaning "single", "alone" and the like, but there are some indications that they might have functioned as numerals in very early periods or occasionally.<ref name=jagersma_numerals/>}}) | |πΉ (πΈ) |- |2 |''min'' | |π« |- |3 |''eΕ‘<sub>5</sub>'' | |π, π |- |4 |''limmu'' | |πΉ, π, πΌ |- |5 |''ia<sub>2</sub>''/''i<sub>2</sub>'' | |π |- |6 |''aΕ‘''{{efn|With a long vowel due to the origin from a contraction according to Jagersma.}} |''ia<sub>2</sub>'' "five" + ''aΕ‘'' "one" |π |- |7 |''imin''/''umun<sub>5</sub>''/''umin'' |''ia<sub>2</sub>'' "five" + ''min'' "two" |π |- |8 |''ussu'' | |π |- |9 |''ilimmu'' |''ia<sub>2</sub>''/''i<sub>2</sub>'' (5) + ''limmu'' (4) |π |- |10 |''u'' | |π |- |11 |''u-diΕ‘'' (?) | |ππΉ |- |20 |''niΕ‘'' | |ππ |- |30 |''uΕ‘u<sub>3</sub>'' | |πππ |- |40 |''nimin'' |"less two [tens]" |π |- |50 |''ninnu'' |"less ten" |π |- |60 |''gΜeΕ‘<sub>2</sub>''(''d'')<ref>Jagersma (2010: 244)</ref> | |π, π |- |120 |''gΜeΕ‘<sub>2</sub>''(''d'')''-min'' |"two ''gΜeΕ‘<sub>2</sub>(d)''" |ππ« |- |240 |''gΜeΕ‘<sub>2</sub>''(''d'')''-limmu'' |"four ''gΜeΕ‘<sub>2</sub>''(''d'')" |ππ |- |420 |''gΜeΕ‘<sub>2</sub>''(''d'')''-imin'' |"seven ''gΜeΕ‘''(''d'')" |ππ |- |600 |''gΜeΕ‘<sub>2</sub>''(''d'')-''u'' |"ten ''gΜeΕ‘(d)''" |π |- |1000 |''li-mu-um'' |borrowed from Akkadian |π·π¬π |- |1200 |''gΜeΕ‘<sub>2</sub>''(''d'')''-u-min'' |"two ''gΜeΕ‘<sub>2</sub>''(''d'')''-u''" |ππ« |- |3600 |''Ε‘ar<sub>2</sub>'' |"totality" |πΉ or π<ref name="Stephen Chrisomalis 2010 243">{{cite book|url=https://books.google.com/books?id=ux--OWgWvBQC&q=sumerian+lexical+numeral&pg=PA247|title=Numerical Notation: A Comparative History|author=Stephen Chrisomalis|year=2010|publisher=Cambridge University Press|isbn=978-0-521-87818-0|page=243|access-date=2024-12-12}}</ref> |- |36000 |''Ε‘ar<sub>2</sub>-u'' |"ten totalities" |π¬ |- |216000 |''Ε‘ar<sub>2</sub> gal'' |"a big totality" |πΉπ² or ππ²<ref name="Stephen Chrisomalis 2010 243"/> |} [[Ordinal numeral]]s are formed with the suffix π°π ''-kam-ma'' in Old Sumerian and π°(π ) ''-kam(-ma)'' (with the final vowel still surfacing in front of enclitics) in subsequent periods.<ref>Jagersma (2010: 256)</ref> However, a cardinal numeral may also have ordinal meaning sometimes.<ref name=":11">Jagersma (2010: 246-250)</ref> The syntax of numerals has some peculiarities. Besides just being placed after a noun like other modifiers (ππ ''dumu eΕ‘<sub>5</sub>'' "three children" - which may, however, also be written ππ ''3 dumu''), the numeral may be reinforced by the [[#Copula verb|copula]] (ππππ ''dumu eΕ‘<sub>5</sub>''-''am<sub>3</sub>'', lit. "the children, being three". Finally, there is a third construction in which the possessive pronoun π -''bi'' is added after the numeral, which gives the whole phrase a definite meaning: ππππ ''dumu eΕ‘<sub>5</sub>''-''a-bi'': "''the'' three children" ({{lit|children - the three of them}}). The numerals π« ''min'' "two" and π ''eΕ‘<sub>5</sub>'' "three" are also supplied with the nominalizing marker ''-a'' before the pronoun, as the above example shows.<ref name=":11" /> [[Fraction]]s are formed with the phrase π ...N...π ''igi-''N-''gΜal<sub>2</sub>'' : "one-Nth"; where π ''gΜal<sub>2</sub>'' may be omitted. "One-half", however, is πππ ''Ε‘u-ru-a'', later πππ ''Ε‘u-ri-a.'' Another way of expressing fractions was originally limited to weight measures, specifically fractions of the [[Mina (unit)|mina]] (π πΎ ''ma-na''): π ''Ε‘uΕ‘Ε‘ana'' "one-third" (literarlly "two-sixths"), π ''Ε‘anabi'' "two-thirds" (the former two words are of Akkadian origins), π ''gigΜusila'' or π²ππ ''la<sub>2</sub> gigΜ<sub>4</sub> u'' "five-sixths" (literally "ten [[shekel]]s split off (from the mina)" or "(a mina) minus ten shekels", respectively), π ''gigΜ<sub>4</sub>'' "one-sixtieth", lit. "a shekel" (since a shekel is one-sixtieth of a mina). Smaller fractions are formed by combining these: e.g. one-fifth is ''ππΉπΉπ'' "12Γ1/60 = 1/5", and two-fifths are ππΉπ "1/3 + (4 Γ 1/60) = 5/15 + 1/15 = 6/15 = 2/5".<ref>Jagersma (2010: 260-267)</ref>
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