Performance Analysis

Parse numerals in Arabic
Arabic has 17 number functions and 22 irreducible numbers.
The number functions are:
_ ‘ashar:	 x -> [1]*x+10, 	 e.g. 13 is thalatha ‘ashar
_e wa-‘ishrun:	 x -> [0]*x+22, 	 e.g. 22 is ithnane wa-‘ishrun
_ wa-‘ishrun:	 x -> [1]*x+20, 	 e.g. 23 is thalatha wa-‘ishrun
_ wa-thalathun:	 x -> [1]*x+30, 	 e.g. 31 is wahid wa-thalathun
_ wa-arba’un:	 x -> [1]*x+40, 	 e.g. 41 is wahid wa-arba’un
_ wa-khamsun:	 x -> [1]*x+50, 	 e.g. 51 is wahid wa-khamsun
_ wa-sittun:	 x -> [1]*x+60, 	 e.g. 61 is wahid wa-sittun
_ wa-sab’un:	 x -> [1]*x+70, 	 e.g. 71 is wahid wa-sab’un
_ wa-thamanun:	 x -> [1]*x+80, 	 e.g. 81 is wahid wa-thamanun
_ wa-tis’un:	 x -> [1]*x+90, 	 e.g. 91 is wahid wa-tis’un
mi’a _:	 x -> [1]*x+100, 	 e.g. 101 is mi’a wahid
mi’a _ wa-_:	 x -> [6, 1]*x+0, 	 e.g. 121 is mi’a ‘ishrun wa-wahid
mi’a wa-_:	 x -> [1]*x+100, 	 e.g. 131 is mi’a wa-wahid wa-thalathun
_ mi’a:	 x -> [100]*x+0, 	 e.g. 200 is ithnan mi’a
_ mi’a _:	 x -> [100, 1]*x+0, 	 e.g. 201 is ithnan mi’a wahid
_ mi’a _ wa-_:	 x -> [100, 1, 1]*x+0, 	 e.g. 221 is ithnan mi’a ‘ishrun wa-wahid
_ mi’a wa-_:	 x -> [100, 1]*x+0, 	 e.g. 231 is ithnan mi’a wa-wahid wa-thalathun

The irreducibles are: wahid (1), ithnan (2), thalatha (3), arba’a (4), khamsa (5), sitta (6), sab’a (7), thamaniya (8), tis’a (9), ‘ashra (10), ahada ‘ashar (11), ithna ‘ashar (12), ‘ishrun (20), wahed wa-‘ishrun (21), thalathun (30), arba’un (40), khamsun (50), sittun (60), sab’un (70), thamanun (80), tis’un (90), mi’a (100)

The old parser had structured Arabic into 17 number functions and 22 irreducible numbers.

Parse numerals in Alsatian
Alsatian has 13 number functions and 30 irreducible numbers.
The number functions are:
_ze:	 x -> [1]*x+10, 	 e.g. 14 is viarze
_azwånzig:	 x -> [1]*x+20, 	 e.g. 22 is zweiazwånzig
_adrissig:	 x -> [1]*x+30, 	 e.g. 32 is zweiadrissig
_zig:	 x -> [10]*x+0, 	 e.g. 40 is viarzig
eina_zig:	 x -> [10]*x+1, 	 e.g. 41 is einaviarzig
_a_zig:	 x -> [1, 10]*x+0, 	 e.g. 42 is zweiaviarzig
_afùffzig:	 x -> [1]*x+50, 	 e.g. 52 is zweiafùffzig
_asæchzig:	 x -> [1]*x+60, 	 e.g. 62 is zweiasæchzig
_asewwezig:	 x -> [1]*x+70, 	 e.g. 72 is zweiasewwezig
_aåchtzig:	 x -> [1]*x+80, 	 e.g. 82 is zweiaåchtzig
hùnd’rt_:	 x -> [1]*x+100, 	 e.g. 101 is hùnd’rteins
_hùnd’rt:	 x -> [100]*x+0, 	 e.g. 200 is zweihùnd’rt
_hùnd’rt_:	 x -> [100, 1]*x+0, 	 e.g. 201 is zweihùnd’rteins

The irreducibles are: eins (1), zwei (2), drèï (3), viar (4), femf (5), sex (6), sewwa (7), ååcht (8), nîn (9), zeh (10), elf (11), zwelf (12), drize (13), fùffze (15), sæchze (16), sewweze (17), åchtze (18), zwånzig (20), einazwånzig (21), drissig (30), einadrissig (31), fùffzig (50), einafùffzig (51), sæchzig (60), einasæchzig (61), sewwezig (70), einasewwezig (71), åchtzig (80), einaåchtzig (81), hùnd’rt (100)

The old parser had structured Alsatian into 13 number functions and 30 irreducible numbers.

Parse numerals in Jaqaru
Jaqaru has 15 number functions and 16 irreducible numbers.
The number functions are:
trunka _ ni:	 x -> [1]*x+10, 	 e.g. 11 is trunka maya ni
paj trunka _ ni:	 x -> [1]*x+20, 	 e.g. 21 is paj trunka maya ni
_ trunka:	 x -> [10]*x+0, 	 e.g. 30 is kimsa trunka
_ trunka _ ni:	 x -> [10, 1]*x+0, 	 e.g. 31 is kimsa trunka maya ni
pusaq trunka _ ni:	 x -> [1]*x+80, 	 e.g. 81 is pusaq trunka maya ni
isquñ trunka _ ni:	 x -> [1]*x+90, 	 e.g. 91 is isquñ trunka maya ni
patraka _ ni:	 x -> [1]*x+100, 	 e.g. 101 is patraka maya ni
patraka _:	 x -> [1]*x+100, 	 e.g. 111 is patraka trunka maya ni
paj patraka _ ni:	 x -> [1]*x+200, 	 e.g. 201 is paj patraka maya ni
paj patraka _:	 x -> [1]*x+200, 	 e.g. 211 is paj patraka trunka maya ni
_ patraka:	 x -> [100]*x+0, 	 e.g. 300 is kimsa patraka
_ patraka _ ni:	 x -> [100, 1]*x+0, 	 e.g. 301 is kimsa patraka maya ni
_ patraka _:	 x -> [100, 1]*x+0, 	 e.g. 311 is kimsa patraka trunka maya ni
isquñ patraka _ ni:	 x -> [1]*x+900, 	 e.g. 901 is isquñ patraka maya ni
isquñ patraka _:	 x -> [1]*x+900, 	 e.g. 911 is isquñ patraka trunka maya ni

The irreducibles are: maya (1), paja (2), kimsa (3), pushi (4), pichqa (5), sujta (6), qantrisi (7), pusaqa (8), isquña (9), trunka (10), paj trunka (20), pusaq trunka (80), isquñ trunka (90), patraka (100), paj patraka (200), isquñ patraka (900)

The old parser had structured Jaqaru into 15 number functions and 16 irreducible numbers.

Parse numerals in Ingrian
Ingrian has 3 number functions and 12 irreducible numbers.
The number functions are:
_toist:	 x -> [1]*x+10, 	 e.g. 12 is kakstoist
_kümmend:	 x -> [10]*x+0, 	 e.g. 20 is kakskümmend
_kümmend _:	 x -> [10, 1]*x+0, 	 e.g. 21 is kakskümmend üks

The irreducibles are: üks (1), kaks (2), kold (3), neljä (4), viis (5), kuus (6), seitsemän (7), kaheksan (8), üheksän (9), kümmenän (10), yksitoista (11), sada (100)

The old parser had structured Ingrian into 3 number functions and 12 irreducible numbers.

Parse numerals in Kalina
Kalina has 6 number functions and 8 irreducible numbers.
The number functions are:
_-tòima:	 x -> [1]*x+5, 	 e.g. 6 is òwin-tòima
ainapatoro itùponaka _:	 x -> [1]*x+10, 	 e.g. 11 is ainapatoro itùponaka òwin
_-karìna:	 x -> [20]*x+0, 	 e.g. 20 is òwin-karìna
_-karìna itùponaka _:	 x -> [20, 1]*x+0, 	 e.g. 21 is òwin-karìna itùponaka òwin
_-itùponaka-_-karìna:	 x -> [20, 20]*x+0, 	 e.g. 220 is ainapatoro-itùponaka-òwin-karìna
_-itùponaka-_-karìna itùponaka _:	 x -> [20, 20, 1]*x+0, 	 e.g. 221 is ainapatoro-itùponaka-òwin-karìna itùponaka òwin

The irreducibles are: òwin (1), oko (2), oruwa (3), okupàen (4), ainatone (5), ainapatoro (10), atonèpu (15), karìna-karìna (400)

The old parser had structured Kalina into 6 number functions and 8 irreducible numbers.

Parse numerals in Siletz-Dee-Ni
Siletz-Dee-Ni has 36 number functions and 12 irreducible numbers.
The number functions are:
_-duy:	 x -> [0]*x+9, 	 e.g. 9 is lha’-duy
nee-san-_-ch’aa-ta:	 x -> [1]*x+10, 	 e.g. 11 is nee-san-lha’-ch’aa-ta
nee-san-_e-ch’aa-ta:	 x -> [0]*x+17, 	 e.g. 17 is nee-san-srch’ee-t’ee-ch’aa-ta
naa-tvn-nee-san-_-ch’aa-ta:	 x -> [1]*x+20, 	 e.g. 21 is naa-tvn-nee-san-lha’-ch’aa-ta
naa-tvn-nee-san-_e-ch’aa-ta:	 x -> [1]*x+20, 	 e.g. 22 is naa-tvn-nee-san-naa-xee-ch’aa-ta
naa-tvn-nee-san-_i-ch’aa-ta:	 x -> [0]*x+26, 	 e.g. 26 is naa-tvn-nee-san-k’wee-staa-nii-ch’aa-ta
naa-tvn-nee-san-_a-ch’aa-ta:	 x -> [0]*x+28, 	 e.g. 28 is naa-tvn-nee-san-laa-nii-srvt-naa-taa-ch’aa-ta
taa-tvn-nee-san-_-ch’aa-ta:	 x -> [1]*x+30, 	 e.g. 31 is taa-tvn-nee-san-lha’-ch’aa-ta
taa-tvn-nee-san-_e-ch’aa-ta:	 x -> [1]*x+30, 	 e.g. 32 is taa-tvn-nee-san-naa-xee-ch’aa-ta
taa-tvn-nee-san-_i-ch’aa-ta:	 x -> [0]*x+36, 	 e.g. 36 is taa-tvn-nee-san-k’wee-staa-nii-ch’aa-ta
taa-tvn-nee-san-_a-ch’aa-ta:	 x -> [0]*x+38, 	 e.g. 38 is taa-tvn-nee-san-laa-nii-srvt-naa-taa-ch’aa-ta
dinch-tvn-nee-san-_-ch’aa-ta:	 x -> [1]*x+40, 	 e.g. 41 is dinch-tvn-nee-san-lha’-ch’aa-ta
dinch-tvn-nee-san-_e-ch’aa-ta:	 x -> [1]*x+40, 	 e.g. 42 is dinch-tvn-nee-san-naa-xee-ch’aa-ta
dinch-tvn-nee-san-_i-ch’aa-ta:	 x -> [0]*x+46, 	 e.g. 46 is dinch-tvn-nee-san-k’wee-staa-nii-ch’aa-ta
dinch-tvn-nee-san-_a-ch’aa-ta:	 x -> [0]*x+48, 	 e.g. 48 is dinch-tvn-nee-san-laa-nii-srvt-naa-taa-ch’aa-ta
_-tvn-nee-san:	 x -> [10]*x+0, 	 e.g. 50 is srwee-la’-tvn-nee-san
_-tvn-nee-san-_-ch’aa-ta:	 x -> [10, 1]*x+0, 	 e.g. 51 is srwee-la’-tvn-nee-san-lha’-ch’aa-ta
_-tvn-nee-san-_e-ch’aa-ta:	 x -> [10, 1]*x+0, 	 e.g. 52 is srwee-la’-tvn-nee-san-naa-xee-ch’aa-ta
_-tvn-nee-san-_i-ch’aa-ta:	 x -> [10, 1]*x+0, 	 e.g. 56 is srwee-la’-tvn-nee-san-k’wee-staa-nii-ch’aa-ta
_-tvn-nee-san-_a-ch’aa-ta:	 x -> [10, 1]*x+0, 	 e.g. 58 is srwee-la’-tvn-nee-san-laa-nii-srvt-naa-taa-ch’aa-ta
_i-tvn-nee-san:	 x -> [0]*x+60, 	 e.g. 60 is k’wee-staa-nii-tvn-nee-san
_i-tvn-nee-san-_-ch’aa-ta:	 x -> [10, 1]*x+0, 	 e.g. 61 is k’wee-staa-nii-tvn-nee-san-lha’-ch’aa-ta
_i-tvn-nee-san-_e-ch’aa-ta:	 x -> [10, 1]*x+0, 	 e.g. 62 is k’wee-staa-nii-tvn-nee-san-naa-xee-ch’aa-ta
_i-tvn-nee-san-_i-ch’aa-ta:	 x -> [0, 0]*x+66, 	 e.g. 66 is k’wee-staa-nii-tvn-nee-san-k’wee-staa-nii-ch’aa-ta
_i-tvn-nee-san-_a-ch’aa-ta:	 x -> [0, 0]*x+68, 	 e.g. 68 is k’wee-staa-nii-tvn-nee-san-laa-nii-srvt-naa-taa-ch’aa-ta
_e-tvn-nee-san:	 x -> [0]*x+70, 	 e.g. 70 is srch’ee-t’ee-tvn-nee-san
_e-tvn-nee-san-_-ch’aa-ta:	 x -> [10, 1]*x+0, 	 e.g. 71 is srch’ee-t’ee-tvn-nee-san-lha’-ch’aa-ta
_e-tvn-nee-san-_e-ch’aa-ta:	 x -> [10, 1]*x+0, 	 e.g. 72 is srch’ee-t’ee-tvn-nee-san-naa-xee-ch’aa-ta
_e-tvn-nee-san-_i-ch’aa-ta:	 x -> [0, 0]*x+76, 	 e.g. 76 is srch’ee-t’ee-tvn-nee-san-k’wee-staa-nii-ch’aa-ta
_e-tvn-nee-san-_a-ch’aa-ta:	 x -> [0, 0]*x+78, 	 e.g. 78 is srch’ee-t’ee-tvn-nee-san-laa-nii-srvt-naa-taa-ch’aa-ta
_a-tvn-nee-san:	 x -> [0]*x+80, 	 e.g. 80 is laa-nii-srvt-naa-taa-tvn-nee-san
_a-tvn-nee-san-_-ch’aa-ta:	 x -> [10, 1]*x+0, 	 e.g. 81 is laa-nii-srvt-naa-taa-tvn-nee-san-lha’-ch’aa-ta
_a-tvn-nee-san-_e-ch’aa-ta:	 x -> [10, 1]*x+0, 	 e.g. 82 is laa-nii-srvt-naa-taa-tvn-nee-san-naa-xee-ch’aa-ta
_a-tvn-nee-san-_i-ch’aa-ta:	 x -> [0, 0]*x+86, 	 e.g. 86 is laa-nii-srvt-naa-taa-tvn-nee-san-k’wee-staa-nii-ch’aa-ta
_a-tvn-nee-san-_a-ch’aa-ta:	 x -> [0, 0]*x+88, 	 e.g. 88 is laa-nii-srvt-naa-taa-tvn-nee-san-laa-nii-srvt-naa-taa-ch’aa-ta
_-chvn:	 x -> [0]*x+100, 	 e.g. 100 is lha’-chvn

The irreducibles are: lha’ (1), naa-xe (2), taa-xe (3), dvn-chi’ (4), srwee-la’ (5), k’wee-staa-ni (6), srch’ee-t’e (7), laa-nii-srvt-naa-ta (8), nee-san (10), naa-tvn-nee-san (20), taa-tvn-nee-san (30), dinch-tvn-nee-san (40)

The old parser had structured Siletz-Dee-Ni into 36 number functions and 12 irreducible numbers.

Parse numerals in Copala-Triqui
Copala-Triqui has 23 number functions and 41 irreducible numbers.
The number functions are:
xì_j:	 x -> [0]*x+14, 	 e.g. 14 is xìgàhanj
xìnùnh _j:	 x -> [0]*x+19, 	 e.g. 19 is xìnùnh gàhanj
kò _j:	 x -> [0]*x+24, 	 e.g. 24 is kò gàhanj
kò _:	 x -> [1]*x+20, 	 e.g. 27 is kò txìj
wìj xxìyà _j:	 x -> [0]*x+44, 	 e.g. 44 is wìj xxìyà gàhanj
wìj xxìyà _:	 x -> [1]*x+40, 	 e.g. 47 is wìj xxìyà txìj
wwìj xxìyà _:	 x -> [1]*x+40, 	 e.g. 50 is wwìj xxìyà txìh
wàhnìnj xxìyà _j:	 x -> [0]*x+64, 	 e.g. 64 is wàhnìnj xxìyà gàhanj
wàhnìnj xxìyà _:	 x -> [1]*x+60, 	 e.g. 67 is wàhnìnj xxìyà txìj
_j xxìyà:	 x -> [0]*x+80, 	 e.g. 80 is gàhanj xxìyà
_j xxìyà yàn:	 x -> [0]*x+81, 	 e.g. 81 is gàhanj xxìyà yàn
_j xxìyà wwìj:	 x -> [0]*x+82, 	 e.g. 82 is gàhanj xxìyà wwìj
_j xxìyà wàhnìnj:	 x -> [0]*x+83, 	 e.g. 83 is gàhanj xxìyà wàhnìnj
_j xxìyà _j:	 x -> [0, 0]*x+84, 	 e.g. 84 is gàhanj xxìyà gàhanj
_j xxìyà hùnh:	 x -> [0]*x+85, 	 e.g. 85 is gàhanj xxìyà hùnh
_j xxìyà wàtành:	 x -> [0]*x+86, 	 e.g. 86 is gàhanj xxìyà wàtành
_j xxìyà _:	 x -> [19, 1]*x+4, 	 e.g. 87 is gàhanj xxìyà txìj
hngò syéntu taá _:	 x -> [1]*x+100, 	 e.g. 103 is hngò syéntu taá wàhnin
wwìj syéntu taá _:	 x -> [1]*x+200, 	 e.g. 203 is wwìj syéntu taá wàhnin
_ syéntu:	 x -> [100]*x+0, 	 e.g. 300 is wàhnin syéntu
_ syéntu taá hngò:	 x -> [100]*x+1, 	 e.g. 301 is wàhnin syéntu taá hngò
_ syéntu taá wwìj:	 x -> [100]*x+2, 	 e.g. 302 is wàhnin syéntu taá wwìj
_ syéntu taá _:	 x -> [100, 1]*x+0, 	 e.g. 303 is wàhnin syéntu taá wàhnin

The irreducibles are: hngòoj (1), wwìi (2), wàhnin (3), gàhan (4), ùhunj (5), wàtanj (6), txìj (7), tìnj (8), hìn (9), txìh (10), xàn (11), xùwìj (12), xàhnìnj (13), xìnùnh (15), xìnùnh yàn (16), xìnùnh wwìj (17), xìnùnh wàhnìnj (18), kò (20), kò yàn (21), kò wwìj (22), kò wàhnìnj (23), kò hùnh (25), kò wàtành (26), wìj xxìyà (40), wìj xxìyà yàn (41), wìj xxìyà wwìj (42), wìj xxìyà wàhnìnj (43), wìj xxìyà hùnh (45), wìj xxìyà wàtành (46), wàhnìnj xxìyà (60), wàhnìnj xxìyà yàn (61), wàhnìnj xxìyà wwìj (62), wàhnìnj xxìyà wàhnìnj (63), wàhnìnj xxìyà hùnh (65), wàhnìnj xxìyà wàtành (66), hngò syéntu (100), hngò syéntu taá hngò (101), hngò syéntu taá wwìj (102), wwìj syéntu (200), wwìj syéntu taá hngò (201), wwìj syéntu taá wwìj (202)

The old parser had structured Copala-Triqui into 23 number functions and 41 irreducible numbers.

Parse numerals in Kalderash-Romani
Kalderash-Romani has 13 number functions and 15 irreducible numbers.
The number functions are:
dešu_:	 x -> [1]*x+10, 	 e.g. 11 is dešujek
deš_:	 x -> [1]*x+10, 	 e.g. 17 is dešjefta
biš taj _:	 x -> [1]*x+20, 	 e.g. 21 is biš taj jek
tranda taj _:	 x -> [1]*x+30, 	 e.g. 31 is tranda taj jek
saranda taj _:	 x -> [1]*x+40, 	 e.g. 41 is saranda taj jek
pinda taj _:	 x -> [1]*x+50, 	 e.g. 51 is pinda taj jek
_ardeš:	 x -> [0]*x+60, 	 e.g. 60 is šovardeš
_ardeš taj _:	 x -> [10, 1]*x+0, 	 e.g. 61 is šovardeš taj jek
_vardeš:	 x -> [10]*x+0, 	 e.g. 70 is jeftavardeš
_vardeš taj _:	 x -> [10, 1]*x+0, 	 e.g. 71 is jeftavardeš taj jek
šêl _:	 x -> [1]*x+100, 	 e.g. 101 is šêl jek
_ šêla:	 x -> [100]*x+0, 	 e.g. 200 is duj šêla
_ šêla _:	 x -> [100, 1]*x+0, 	 e.g. 201 is duj šêla jek

The irreducibles are: jek (1), duj (2), trin (3), štar (4), panź (5), šov (6), jefta (7), oxto (8), iňa (9), deš (10), biš (20), tranda (30), saranda (40), pinda (50), šêl (100)

The old parser had structured Kalderash-Romani into 13 number functions and 15 irreducible numbers.

Parse numerals in Kristang
Kristang has 30 number functions and 24 irreducible numbers.
The number functions are:
di_:	 x -> [0]*x+17, 	 e.g. 17 is diseti
dis_:	 x -> [1]*x+10, 	 e.g. 18 is disoitu
binti _:	 x -> [1]*x+20, 	 e.g. 21 is binti ngua
trinta _:	 x -> [1]*x+30, 	 e.g. 31 is trinta ngua
korenta _:	 x -> [1]*x+40, 	 e.g. 41 is korenta ngua
_enta:	 x -> [0]*x+50, 	 e.g. 50 is singkuenta
_enta _:	 x -> [10, 1]*x+0, 	 e.g. 51 is singkuenta ngua
sesenta _:	 x -> [1]*x+60, 	 e.g. 61 is sesenta ngua
satenta _:	 x -> [1]*x+70, 	 e.g. 71 is satenta ngua
oitenta _:	 x -> [1]*x+80, 	 e.g. 81 is oitenta ngua
noventa _:	 x -> [1]*x+90, 	 e.g. 91 is noventa ngua
nsentu _:	 x -> [1]*x+100, 	 e.g. 101 is nsentu ngua
_ sentu:	 x -> [100]*x+0, 	 e.g. 200 is dos sentu
_ nsentu _:	 x -> [100, 1]*x+0, 	 e.g. 201 is dos nsentu ngua
_ n_ di_:	 x -> [0, 0, 0]*x+217, 	 e.g. 217 is dos nsentu diseti
_ n_ dis_:	 x -> [100, 0, 1]*x+10, 	 e.g. 218 is dos nsentu disoitu
_ n_ binti:	 x -> [100, 0]*x+20, 	 e.g. 220 is dos nsentu binti
_ n_ binti _:	 x -> [100, 0, 1]*x+20, 	 e.g. 221 is dos nsentu binti ngua
_ n_ korenta:	 x -> [100, 0]*x+40, 	 e.g. 240 is dos nsentu korenta
_ n_ korenta _:	 x -> [100, 0, 1]*x+40, 	 e.g. 241 is dos nsentu korenta ngua
_ n_ trinta:	 x -> [100, 0]*x+30, 	 e.g. 330 is tres nsentu trinta
_ n_ trinta _:	 x -> [100, 0, 1]*x+30, 	 e.g. 331 is tres nsentu trinta ngua
_ n_ sesenta:	 x -> [100, 1]*x+-40, 	 e.g. 360 is tres nsentu sesenta
_ n_ sesenta _:	 x -> [100, 1, 1]*x+-40, 	 e.g. 361 is tres nsentu sesenta ngua
_ n_ oitenta:	 x -> [100, 1]*x+-20, 	 e.g. 480 is kuatu nsentu oitenta
_ n_ oitenta _:	 x -> [100, 1, 1]*x+-20, 	 e.g. 481 is kuatu nsentu oitenta ngua
_ n_ satenta:	 x -> [0, 0]*x+770, 	 e.g. 770 is seti nsentu satenta
_ n_ satenta _:	 x -> [-4, 8, 1]*x+-2, 	 e.g. 771 is seti nsentu satenta ngua
_ n_ noventa:	 x -> [0, 0]*x+990, 	 e.g. 990 is novi nsentu noventa
_ n_ noventa _:	 x -> [-1, 10, 1]*x+-1, 	 e.g. 991 is novi nsentu noventa ngua

The irreducibles are: ngua (1), dos (2), tres (3), kuatu (4), singku (5), sez (6), seti (7), oitu (8), novi (9), des (10), onzi (11), dozi (12), trezi (13), katorzi (14), kinzi (15), dises (16), binti (20), trinta (30), korenta (40), sesenta (60), satenta (70), oitenta (80), noventa (90), sentu (100)

The old parser had structured Kristang into 46 number functions and 27 irreducible numbers.

Parse numerals in Calo
Calo has 16 number functions and 16 irreducible numbers.
The number functions are:
_deque:	 x -> [1]*x+10, 	 e.g. 12 is duideque
bin_:	 x -> [1]*x+20, 	 e.g. 21 is binyeque
trianda_:	 x -> [1]*x+30, 	 e.g. 31 is triandayeque
_dí:	 x -> [10]*x+0, 	 e.g. 40 is ostardí
_dí_:	 x -> [10, 1]*x+0, 	 e.g. 41 is ostardíyeque
panchardí_:	 x -> [1]*x+50, 	 e.g. 51 is panchardíyeque
_nta:	 x -> [0]*x+60, 	 e.g. 60 is jobenta
_nta_:	 x -> [10, 1]*x+0, 	 e.g. 61 is jobentayeque
_enta:	 x -> [0]*x+80, 	 e.g. 80 is otorenta
_enta_:	 x -> [10, 1]*x+0, 	 e.g. 81 is otorentayeque
esnete_:	 x -> [1]*x+90, 	 e.g. 91 is esneteyeque
_ gres _:	 x -> [50, 1]*x+50, 	 e.g. 101 is yeque gres yeque
_sgrés:	 x -> [0]*x+200, 	 e.g. 200 is duisgrés
_sgrés _:	 x -> [80, 1]*x+40, 	 e.g. 201 is duisgrés yeque
_grés:	 x -> [100]*x+0, 	 e.g. 300 is tringrés
_grés _:	 x -> [100, 1]*x+0, 	 e.g. 301 is tringrés yeque

The irreducibles are: yeque (1), dui (2), trin (3), ostar (4), panche (5), jobe (6), ester (7), otor (8), nebel (9), deque (10), yedeque (11), bin (20), trianda (30), panchardí (50), esnete (90), gres (100)

The old parser had structured Calo into 16 number functions and 16 irreducible numbers.

Parse numerals in Bambara
Bambara has 12 number functions and 13 irreducible numbers.
The number functions are:
tán ní _:	 x -> [1]*x+10, 	 e.g. 11 is tán ní kélen
mùgan ní _:	 x -> [1]*x+20, 	 e.g. 21 is mùgan ní kélen
bí_:	 x -> [10]*x+0, 	 e.g. 30 is bísàba
bí_ ní _:	 x -> [10, 1]*x+0, 	 e.g. 31 is bísàba ní kélen
bínaani ní _:	 x -> [1]*x+40, 	 e.g. 41 is bínaani ní kélen
bíwolon_:	 x -> [0]*x+70, 	 e.g. 70 is bíwolonfila
bíwolon_ ní _:	 x -> [28, 1]*x+14, 	 e.g. 71 is bíwolonfila ní kélen
k̀ɛmɛ ní _:	 x -> [1]*x+100, 	 e.g. 101 is k̀ɛmɛ ní kélen
k̀ɛmɛ _:	 x -> [100]*x+0, 	 e.g. 200 is k̀ɛmɛ fila
k̀ɛmɛ _ ní _:	 x -> [100, 1]*x+0, 	 e.g. 201 is k̀ɛmɛ fila ní kélen
_ k̀ɛmɛ:	 x -> [100]*x+0, 	 e.g. 700 is wólonwula k̀ɛmɛ
_ k̀ɛmɛ ní _:	 x -> [100, 1]*x+0, 	 e.g. 701 is wólonwula k̀ɛmɛ ní kélen

The irreducibles are: kélen (1), fila (2), sàba (3), náani (4), dúuru (5), wɔɔrɔ (6), wólonwula (7), séegin (8), k̀ɔnɔntɔn (9), tán (10), mùgan (20), bínaani (40), k̀ɛmɛ (100)

The old parser had structured Bambara into 22 number functions and 19 irreducible numbers.

Parse numerals in Maltese

Maltese has 18 number functions and 35 irreducible numbers.
The number functions are:
_x:	 x -> [0]*x+16, 	 e.g. 16 is sittax
_ u għoxrin:	 x -> [1]*x+20, 	 e.g. 21 is wieħed u għoxrin
_ u tletin:	 x -> [1]*x+30, 	 e.g. 31 is wieħed u tletin
_ u erbgħin:	 x -> [1]*x+40, 	 e.g. 41 is wieħed u erbgħin
_ u ħamsin:	 x -> [1]*x+50, 	 e.g. 51 is wieħed u ħamsin
_ u sittin:	 x -> [1]*x+60, 	 e.g. 61 is wieħed u sittin
_ u sebgħin:	 x -> [1]*x+70, 	 e.g. 71 is wieħed u sebgħin
_ u tmenin:	 x -> [1]*x+80, 	 e.g. 81 is wieħed u tmenin
_ u disgħin:	 x -> [1]*x+90, 	 e.g. 91 is wieħed u disgħin
mija u _:	 x -> [1]*x+100, 	 e.g. 101 is mija u wieħed
mitejn u _:	 x -> [1]*x+200, 	 e.g. 201 is mitejn u wieħed
tliet mija u _:	 x -> [1]*x+300, 	 e.g. 301 is tliet mija u wieħed
erba’ mija u _:	 x -> [1]*x+400, 	 e.g. 401 is erba’ mija u wieħed
hames mija u _:	 x -> [1]*x+500, 	 e.g. 501 is hames mija u wieħed
sitt mija u _:	 x -> [1]*x+600, 	 e.g. 601 is sitt mija u wieħed
seba’ mija u _:	 x -> [1]*x+700, 	 e.g. 701 is seba’ mija u wieħed
tminn mija u _:	 x -> [1]*x+800, 	 e.g. 801 is tminn mija u wieħed
disa’ mija u _:	 x -> [1]*x+900, 	 e.g. 901 is disa’ mija u wieħed

The irreducibles are: wieħed (1), tnejn (2), tlieta (3), erbgħa (4), ħamsa (5), sitta (6), sebgħa (7), tmienja (8), disgħa (9), għaxra (10), ħdax (11), tnax (12), tlettax (13), erbatax (14), ħmistax (15), sbatax (17), tmintax (18), dsatax (19), għoxrin (20), tletin (30), erbgħin (40), ħamsin (50), sittin (60), sebgħin (70), tmenin (80), disgħin (90), mija (100), mitejn (200), tliet mija (300), erba’ mija (400), hames mija (500), sitt mija (600), seba’ mija (700), tminn mija (800), disa’ mija (900)

The old parser had structured Maltese into 18 number functions and 35 irreducible numbers.

Parse numerals in Nelemwa
Nelemwa has 4 number functions and 60 irreducible numbers.
The number functions are:
aaxi ak xa bwaat _:	 x -> [1]*x+20, 	 e.g. 30 is aaxi ak xa bwaat tujic
aaru ak xa bwaat _:	 x -> [1]*x+40, 	 e.g. 50 is aaru ak xa bwaat tujic
aaxan ak xa bwaat _:	 x -> [1]*x+60, 	 e.g. 70 is aaxan ak xa bwaat tujic
aavaak ak xa bwaat _:	 x -> [1]*x+80, 	 e.g. 90 is aavaak ak xa bwaat tujic

The irreducibles are: pwa-giik (1), pwa-du (2), pwa-gan (3), pwa-baak (4), pwa-nem (5), pwa-nem-giik (6), pwa-nem-du (7), pwa-nem-gan (8), pwa-nem-baak (9), tujic (10), tujic xa bwaat pwagiik (11), tujic xa bwaat pwadu (12), tujic xa bwaat pwagan (13), tujic xa bwaat pwabaak (14), tujic xa bwaat pwanem (15), tujic xa bwaat pwanemgiik (16), tujic xa bwaat pwanemdu (17), tujic xa bwaat pwanemgan (18), tujic xa bwaat pwanembaak (19), aaxi ak (20), aaxi ak xa bwaat pwagiik (21), aaxi ak xa bwaat pwadu (22), aaxi ak xa bwaat pwagan (23), aaxi ak xa bwaat pwabaak (24), aaxi ak xa bwaat pwanem (25), aaxi ak xa bwaat pwanemgiik (26), aaxi ak xa bwaat pwanemdu (27), aaxi ak xa bwaat pwanemgan (28), aaxi ak xa bwaat pwanembaak (29), aaru ak (40), aaru ak xa bwaat pwagiik (41), aaru ak xa bwaat pwadu (42), aaru ak xa bwaat pwagan (43), aaru ak xa bwaat pwabaak (44), aaru ak xa bwaat pwanem (45), aaru ak xa bwaat pwanemgiik (46), aaru ak xa bwaat pwanemdu (47), aaru ak xa bwaat pwanemgan (48), aaru ak xa bwaat pwanembaak (49), aaxan ak (60), aaxan ak xa bwaat pwagiik (61), aaxan ak xa bwaat pwadu (62), aaxan ak xa bwaat pwagan (63), aaxan ak xa bwaat pwabaak (64), aaxan ak xa bwaat pwanem (65), aaxan ak xa bwaat pwanemgiik (66), aaxan ak xa bwaat pwanemdu (67), aaxan ak xa bwaat pwanemgan (68), aaxan ak xa bwaat pwanembaak (69), aavaak ak (80), aavaak ak xa bwaat pwagiik (81), aavaak ak xa bwaat pwadu (82), aavaak ak xa bwaat pwagan (83), aavaak ak xa bwaat pwabaak (84), aavaak ak xa bwaat pwanem (85), aavaak ak xa bwaat pwanemgiik (86), aavaak ak xa bwaat pwanemdu (87), aavaak ak xa bwaat pwanemgan (88), aavaak ak xa bwaat pwanembaak (89), aanem ak (100)

The old parser had structured Nelemwa into 4 number functions and 60 irreducible numbers.

Parse numerals in Ladin
Ladin has 24 number functions and 23 irreducible numbers.
The number functions are:
_desc:	 x -> [0]*x+11, 	 e.g. 11 is undesc
dejes_:	 x -> [0]*x+17, 	 e.g. 17 is dejesset
dejed_:	 x -> [0]*x+18, 	 e.g. 18 is dejedot
deje_:	 x -> [0]*x+19, 	 e.g. 19 is dejenuef
vint_:	 x -> [1]*x+20, 	 e.g. 21 is vintun
vinte_:	 x -> [1]*x+20, 	 e.g. 22 is vintedoi
trent_:	 x -> [1]*x+30, 	 e.g. 31 is trentun
trente_:	 x -> [1]*x+30, 	 e.g. 32 is trentedoi
carant_:	 x -> [0]*x+41, 	 e.g. 41 is carantun
carante_:	 x -> [1]*x+40, 	 e.g. 42 is carantedoi
cincant_:	 x -> [1]*x+50, 	 e.g. 51 is cincantun
cincante_:	 x -> [1]*x+50, 	 e.g. 52 is cincantedoi
sessant_:	 x -> [1]*x+60, 	 e.g. 61 is sessantun
sessante_:	 x -> [1]*x+60, 	 e.g. 62 is sessantedoi
_anta:	 x -> [10]*x+0, 	 e.g. 70 is setanta
_ant_:	 x -> [10, 1]*x+0, 	 e.g. 71 is setantun
_ante_:	 x -> [10, 1]*x+0, 	 e.g. 72 is setantedoi
nonant_:	 x -> [1]*x+90, 	 e.g. 91 is nonantun
nonante_:	 x -> [1]*x+90, 	 e.g. 92 is nonantedoi
cente_:	 x -> [1]*x+100, 	 e.g. 101 is centeun
_cent:	 x -> [100]*x+0, 	 e.g. 200 is doicent
_cente_:	 x -> [100, 1]*x+0, 	 e.g. 201 is doicenteun
_çent:	 x -> [0]*x+600, 	 e.g. 600 is siesçent
_çente_:	 x -> [97, 1]*x+18, 	 e.g. 601 is siesçenteun

The irreducibles are: un (1), doi (2), trei (3), cater (4), cinch (5), sies (6), set (7), ot (8), nuef (9), diesc (10), dodesc (12), tredesc (13), catordesc (14), chindesc (15), seidesc (16), vint (20), trenta (30), caranta (40), carantot (48), cincanta (50), sessanta (60), nonanta (90), cent (100)

The old parser had structured Ladin into 18 number functions and 70 irreducible numbers.

Parse numerals in Arberesh
Arberesh has 3 number functions and 11 irreducible numbers.
The number functions are:
_mbëdhjetë:	 x -> [1]*x+10, 	 e.g. 11 is njëmbëdhjetë
_mbëdhetë:	 x -> [0]*x+12, 	 e.g. 12 is dimbëdhetë
_zet:	 x -> [0]*x+20, 	 e.g. 20 is njëzet

The irreducibles are: një (1), di (2), tre (3), kartë (4), pesë (5), gjashtë (6), shtatë (7), tetë (8), nëntë (9), dhjetë (10), trimbëdhjetë (13)

The old parser had structured Arberesh into 3 number functions and 11 irreducible numbers.

Parse numerals in Hupa
Hupa has 14 number functions and 15 irreducible numbers.
The number functions are:
minłung-miwah-na:_:	 x -> [1]*x+10, 	 e.g. 11 is minłung-miwah-na:ła’
nahdiminłung-miwah-na:_:	 x -> [1]*x+20, 	 e.g. 21 is nahdiminłung-miwah-na:ła’
_idiminłung:	 x -> [10]*x+0, 	 e.g. 30 is ta:q’idiminłung
_idiminłung-miwah-na:_:	 x -> [10, 1]*x+0, 	 e.g. 31 is ta:q’idiminłung-miwah-na:ła’
_diminłung:	 x -> [10]*x+0, 	 e.g. 50 is chwola’diminłung
_diminłung-miwah-na:_:	 x -> [10, 1]*x+0, 	 e.g. 51 is chwola’diminłung-miwah-na:ła’
xohk’e:diminłung-miwah-na:_:	 x -> [1]*x+70, 	 e.g. 71 is xohk’e:diminłung-miwah-na:ła’
miq’ost’ahdiminłung-miwah-na:_:	 x -> [1]*x+90, 	 e.g. 91 is miq’ost’ahdiminłung-miwah-na:ła’
_-dikin:	 x -> [100]*x+0, 	 e.g. 100 is ła’-dikin
_ -dikin-miwah-na:_:	 x -> [100, 1]*x+0, 	 e.g. 101 is ła’ -dikin-miwah-na:ła’
_ -dikin-miwah-na:nahdi_:	 x -> [100, 1]*x+10, 	 e.g. 120 is ła’ -dikin-miwah-na:nahdiminłung
_ -dikin-miwah-na:xohk’e:di_:	 x -> [100, 1]*x+60, 	 e.g. 170 is ła’ -dikin-miwah-na:xohk’e:diminłung
_ -dikin-miwah-na:miq’ost’ahdi_:	 x -> [100, 1]*x+80, 	 e.g. 190 is ła’ -dikin-miwah-na:miq’ost’ahdiminłung
_i-dikin:	 x -> [100]*x+0, 	 e.g. 300 is ta:q’i-dikin

The irreducibles are: ła’ (1), nahx (2), ta:q’ (3), dink’ (4), chwola’ (5), xosta:n (6), xohk’it (7), ke:nim (8), miq’os-t’aw (9), minłung (10), nahdiminłung (20), xohk’e:diminłung (70), miq’ost’ahdiminłung (90), xohk’e-dikin (700), miq’ost’ah-dikin (900)

The old parser had structured Hupa into 32 number functions and 15 irreducible numbers.

Parse numerals in Indonesian
Indonesian has 8 number functions and 12 irreducible numbers.
The number functions are:
_ belas:	 x -> [1]*x+10, 	 e.g. 12 is dua belas
_ puluh:	 x -> [10]*x+0, 	 e.g. 20 is dua puluh
_ puluh _:	 x -> [10, 1]*x+0, 	 e.g. 21 is dua puluh satu
seratus _:	 x -> [1]*x+100, 	 e.g. 101 is seratus satu
seratus belas _:	 x -> [1]*x+110, 	 e.g. 112 is seratus belas dua
_ ratus:	 x -> [100]*x+0, 	 e.g. 200 is dua ratus
_ ratus _:	 x -> [100, 1]*x+0, 	 e.g. 201 is dua ratus satu
_ ratus belas _:	 x -> [100, 1]*x+10, 	 e.g. 212 is dua ratus belas dua

The irreducibles are: satu (1), dua (2), tiga (3), empat (4), lima (5), enam (6), tujuh (7), delapan (8), sembilan (9), sepuluh (10), sebelas (11), seratus (100)

The old parser had structured Indonesian into 8 number functions and 12 irreducible numbers.

Parse numerals in Garifuna
Garifuna has 14 number functions and 28 irreducible numbers.
The number functions are:
dî_:	 x -> [0]*x+17, 	 e.g. 17 is dîsedü
dísi_:	 x -> [1]*x+10, 	 e.g. 18 is dísiwidü
wein _:	 x -> [1]*x+20, 	 e.g. 21 is wein aban
darandi _:	 x -> [1]*x+30, 	 e.g. 31 is darandi aban
biama wein _:	 x -> [1]*x+40, 	 e.g. 41 is biama wein aban
dimí san _:	 x -> [1]*x+50, 	 e.g. 51 is dimí san aban
_ wein:	 x -> [20]*x+0, 	 e.g. 60 is ürüwa wein
_ wein _:	 x -> [20, 1]*x+0, 	 e.g. 61 is ürüwa wein aban
_ wein biama:	 x -> [20]*x+2, 	 e.g. 62 is ürüwa wein biama
san _:	 x -> [1]*x+100, 	 e.g. 101 is san aban
biama san _:	 x -> [1]*x+200, 	 e.g. 201 is biama san aban
_ san:	 x -> [100]*x+0, 	 e.g. 300 is ürüwa san
_ san _:	 x -> [100, 1]*x+0, 	 e.g. 301 is ürüwa san aban
_ san biama:	 x -> [100]*x+2, 	 e.g. 302 is ürüwa san biama

The irreducibles are: aban (1), biñá (2), ürüwa (3), gádürü (4), seingü (5), sisi (6), sedü (7), widü (8), nefu (9), dîsi (10), ûnsu (11), dûsu (12), tareisi (13), katorsu (14), keinsi (15), dîsisi (16), wein (20), wein biama (22), darandi (30), darandi biama (32), biama wein (40), biama wein biama (42), dimí san (50), dimí san biama (52), san (100), san biama (102), biama san (200), biama san biama (202)

The old parser had structured Garifuna into 12 number functions and 31 irreducible numbers.

Parse numerals in Lowland-Oaxaca-Chontal
Lowland-Oaxaca-Chontal has 48 number functions and 33 irreducible numbers.
The number functions are:
mbamaj _:	 x -> [1]*x+10, 	 e.g. 11 is mbamaj ñulyi
ñuxans’ _:	 x -> [1]*x+20, 	 e.g. 22 is ñuxans’ ukwe’
_ jmbama’:	 x -> [0]*x+30, 	 e.g. 30 is fane’ jmbama’
_ mbamaj_:	 x -> [10, 0]*x+1, 	 e.g. 31 is fane’ mbamajñulyi
_ mbamajukwe:	 x -> [10]*x+2, 	 e.g. 32 is fane’ mbamajukwe
_ mbamajfane:	 x -> [0]*x+33, 	 e.g. 33 is fane’ mbamajfane
_ mbamajmalpu:	 x -> [0]*x+34, 	 e.g. 34 is fane’ mbamajmalpu
_ mbamajmague:	 x -> [0]*x+35, 	 e.g. 35 is fane’ mbamajmague
_ mbamajkanchux:	 x -> [10]*x+6, 	 e.g. 36 is fane’ mbamajkanchux
_ mbamajkote:	 x -> [0]*x+37, 	 e.g. 37 is fane’ mbamajkote
_ mbamaj malfa:	 x -> [10]*x+8, 	 e.g. 38 is fane’ mbamaj malfa
_ mbamaj penla:	 x -> [0]*x+39, 	 e.g. 39 is fane’ mbamaj penla
ukwej _’ _:	 x -> [0, 0]*x+41, 	 e.g. 41 is ukwej ñuxans’ ñulyi
ukwej _’ ukwe:	 x -> [0]*x+42, 	 e.g. 42 is ukwej ñuxans’ ukwe
ukwej _’ fane:	 x -> [0]*x+43, 	 e.g. 43 is ukwej ñuxans’ fane
ukwej _’ malpu:	 x -> [0]*x+44, 	 e.g. 44 is ukwej ñuxans’ malpu
ukwej _’ mague:	 x -> [0]*x+45, 	 e.g. 45 is ukwej ñuxans’ mague
ukwej _’ kanchux:	 x -> [0]*x+46, 	 e.g. 46 is ukwej ñuxans’ kanchux
ukwej _’ kote:	 x -> [0]*x+47, 	 e.g. 47 is ukwej ñuxans’ kote
ukwej _’ malfa:	 x -> [0]*x+48, 	 e.g. 48 is ukwej ñuxans’ malfa
ukwej _’ penla:	 x -> [0]*x+49, 	 e.g. 49 is ukwej ñuxans’ penla
_ mbamaj fane:	 x -> [0]*x+53, 	 e.g. 53 is mague’ mbamaj fane
_ mbamaj malpu:	 x -> [0]*x+54, 	 e.g. 54 is mague’ mbamaj malpu
_ mbamaj mague:	 x -> [0]*x+55, 	 e.g. 55 is mague’ mbamaj mague
_ mbamaj kote:	 x -> [0]*x+57, 	 e.g. 57 is mague’ mbamaj kote
_ mbamajpenla:	 x -> [0]*x+59, 	 e.g. 59 is mague’ mbamajpenla
fanej _’:	 x -> [0]*x+60, 	 e.g. 60 is fanej ñuxans’
fanej _’ _:	 x -> [0, 0]*x+61, 	 e.g. 61 is fanej ñuxans’ ñulyi
fanej _’ ukwe:	 x -> [0]*x+62, 	 e.g. 62 is fanej ñuxans’ ukwe
fanej _’ fane:	 x -> [0]*x+63, 	 e.g. 63 is fanej ñuxans’ fane
fanej _’ malpu:	 x -> [0]*x+64, 	 e.g. 64 is fanej ñuxans’ malpu
fanej _’ mague:	 x -> [0]*x+65, 	 e.g. 65 is fanej ñuxans’ mague
fanej _’ kanchux:	 x -> [0]*x+66, 	 e.g. 66 is fanej ñuxans’ kanchux
fanej _’ kote:	 x -> [0]*x+67, 	 e.g. 67 is fanej ñuxans’ kote
fanej _’ malfa:	 x -> [0]*x+68, 	 e.g. 68 is fanej ñuxans’ malfa
fanej _’ penla:	 x -> [0]*x+69, 	 e.g. 69 is fanej ñuxans’ penla
fanej _ mbamaj:	 x -> [0]*x+70, 	 e.g. 70 is fanej ñuxans mbamaj
fanej _ mbamaj _:	 x -> [0, 0]*x+71, 	 e.g. 71 is fanej ñuxans mbamaj ñulyi
fanej _ mbamaj ukwe:	 x -> [0]*x+72, 	 e.g. 72 is fanej ñuxans mbamaj ukwe
fanej _ mbamaj fane:	 x -> [0]*x+73, 	 e.g. 73 is fanej ñuxans mbamaj fane
fanej _ mbamaj malpu:	 x -> [0]*x+74, 	 e.g. 74 is fanej ñuxans mbamaj malpu
fanej _ mbamaj mague:	 x -> [0]*x+75, 	 e.g. 75 is fanej ñuxans mbamaj mague
fanej _ mbamaj kanchux:	 x -> [0]*x+76, 	 e.g. 76 is fanej ñuxans mbamaj kanchux
fanej _ mbamaj kote:	 x -> [0]*x+77, 	 e.g. 77 is fanej ñuxans mbamaj kote
fanej _ mbamaj malfa:	 x -> [0]*x+78, 	 e.g. 78 is fanej ñuxans mbamaj malfa
fanej _ mbamaj penla:	 x -> [0]*x+79, 	 e.g. 79 is fanej ñuxans mbamaj penla
malpuj ñuxans’ _:	 x -> [0]*x+81, 	 e.g. 81 is malpuj ñuxans’ ñulyi
malpuj ñuxans _:	 x -> [1]*x+80, 	 e.g. 91 is malpuj ñuxans mbamaj ñulyi

The irreducibles are: ñulyi (1), ukwe’ (2), fane’ (3), malpu’ (4), mague’ (5), k’anchux (6), kote’ (7), malfa’ (8), penla’ (9), mbama’ (10), mbamaj mague’ (15), ñuxans (20), ñuxans’ nulyi’ (21), ukwej ñuxans’ (40), maguej mbama’ (50), malpuj ñuxans (80), malpuj ñuxans’ ukwe (82), malpuj ñuxans’ fane (83), malpuj ñuxans’ malpu (84), malpuj ñuxans’ mague (85), malpuj ñuxans’ kanchux (86), malpuj ñuxans’ kote (87), malpuj ñuxans’ malfa (88), malpuj ñuxans’ penla (89), malpuj ñuxans mbama (90), malpuj ñuxans mbamaj ukwe (92), malpuj ñuxans mbamaj fane (93), malpuj ñuxans mbamaj malpu (94), malpuj ñuxans mbamaj mague (95), malpuj ñuxans mbamaj kote (97), malpuj ñuxans mbamaj malfa (98), malpuj ñuxans mbamaj penla (99), maxñu (100)

The old parser had structured Lowland-Oaxaca-Chontal into 48 number functions and 40 irreducible numbers.

Parse numerals in Oneida
Oneida has 8 number functions and 14 irreducible numbers.
The number functions are:
_ yawʌ·lé:	 x -> [1]*x+10, 	 e.g. 11 is úskah yawʌ·lé
tewáshʌ _:	 x -> [1]*x+20, 	 e.g. 21 is tewáshʌ úskah
_ niwáshʌ:	 x -> [10]*x+0, 	 e.g. 30 is áhsʌ niwáshʌ
_ niwáshʌ _:	 x -> [10, 1]*x+0, 	 e.g. 31 is áhsʌ niwáshʌ úskah
tewʌˀnyáwelu ok _:	 x -> [1]*x+100, 	 e.g. 101 is tewʌˀnyáwelu ok úskah
tékni tewʌˀnyáwelu ok _:	 x -> [1]*x+200, 	 e.g. 201 is tékni tewʌˀnyáwelu ok úskah
_ tewʌˀnyáwelu:	 x -> [100]*x+0, 	 e.g. 300 is áhsʌ tewʌˀnyáwelu
_ tewʌˀnyáwelu ok _:	 x -> [100, 1]*x+0, 	 e.g. 301 is áhsʌ tewʌˀnyáwelu ok úskah

The irreducibles are: úskah (1), téken (2), áhsʌ (3), kayé (4), wisk (5), yá·yahk (6), tsya·ták (7), tékluˀ (8), wá·tlu (9), oye·lí (10), tékni yawʌ·lé (12), tewáshʌ (20), tewʌˀnyáwelu (100), tékni tewʌˀnyáwelu (200)

The old parser had structured Oneida into 8 number functions and 14 irreducible numbers.

Parse numerals in Innu
Innu has 14 number functions and 15 irreducible numbers.
The number functions are:
kutunnu ashu _:	 x -> [1]*x+10, 	 e.g. 11 is kutunnu ashu peikᵘ
nishunnu ashu _:	 x -> [1]*x+20, 	 e.g. 21 is nishunnu ashu peikᵘ
nishtunnu ashu _:	 x -> [1]*x+30, 	 e.g. 31 is nishtunnu ashu peikᵘ
_nnu:	 x -> [0]*x+40, 	 e.g. 40 is neunnu
_nnu ashu _:	 x -> [9, 1]*x+4, 	 e.g. 41 is neunnu ashu peikᵘ
_-tatunnu:	 x -> [10]*x+0, 	 e.g. 50 is patetat-tatunnu
_-tatunnu ashu _:	 x -> [10, 1]*x+0, 	 e.g. 51 is patetat-tatunnu ashu peikᵘ
peikumitashumitannu ashu _:	 x -> [1]*x+100, 	 e.g. 101 is peikumitashumitannu ashu peikᵘ
nishumitashumitannu ashu _:	 x -> [1]*x+200, 	 e.g. 201 is nishumitashumitannu ashu peikᵘ
nishtumitashumitannu ashu _:	 x -> [1]*x+300, 	 e.g. 301 is nishtumitashumitannu ashu peikᵘ
_mitashumitannu:	 x -> [0]*x+400, 	 e.g. 400 is neumitashumitannu
_mitashumitannu ashu _:	 x -> [94, 1]*x+24, 	 e.g. 401 is neumitashumitannu ashu peikᵘ
_-tatumitashumitannu:	 x -> [100]*x+0, 	 e.g. 500 is patetat-tatumitashumitannu
_-tatumitashumitannu ashu _:	 x -> [100, 1]*x+0, 	 e.g. 501 is patetat-tatumitashumitannu ashu peikᵘ

The irreducibles are: peikᵘ (1), nishᵘ (2), nishtᵘ (3), neu (4), patetat (5), kutuasht (6), nishuasht (7), nishuaush (8), peikushteu (9), kutunnu (10), nishunnu (20), nishtunnu (30), peikumitashumitannu (100), nishumitashumitannu (200), nishtumitashumitannu (300)

The old parser had structured Innu into 14 number functions and 15 irreducible numbers.

Parse numerals in Chuvash
Chuvash has 20 number functions and 44 irreducible numbers.
The number functions are:
вун _:	 x -> [1]*x+10, 	 e.g. 12 is вун иккĕ
çирĕм _:	 x -> [1]*x+20, 	 e.g. 22 is çирĕм иккĕ
вăтăр _:	 x -> [1]*x+30, 	 e.g. 32 is вăтăр иккĕ
хĕрĕх _:	 x -> [1]*x+40, 	 e.g. 42 is хĕрĕх иккĕ
аллă _:	 x -> [1]*x+50, 	 e.g. 52 is аллă иккĕ
утмăл _:	 x -> [1]*x+60, 	 e.g. 62 is утмăл иккĕ
çитмĕль _:	 x -> [1]*x+70, 	 e.g. 72 is çитмĕль иккĕ
сакăр _:	 x -> [0]*x+81, 	 e.g. 81 is сакăр вун пĕр
сакăр вун _:	 x -> [1]*x+80, 	 e.g. 82 is сакăр вун иккĕ
тăхăр _:	 x -> [0]*x+91, 	 e.g. 91 is тăхăр вун пĕр
тăхăр вун _:	 x -> [1]*x+90, 	 e.g. 92 is тăхăр вун иккĕ
çĕр _:	 x -> [1]*x+100, 	 e.g. 102 is çĕр иккĕ
ик çĕр _:	 x -> [1]*x+200, 	 e.g. 202 is ик çĕр иккĕ
виç çĕр _:	 x -> [1]*x+300, 	 e.g. 302 is виç çĕр иккĕ
тăватă çĕр _:	 x -> [1]*x+400, 	 e.g. 402 is тăватă çĕр иккĕ
пилĕк çĕр _:	 x -> [1]*x+500, 	 e.g. 502 is пилĕк çĕр иккĕ
ултă çĕр _:	 x -> [1]*x+600, 	 e.g. 602 is ултă çĕр иккĕ
çичĕ çĕр _:	 x -> [1]*x+700, 	 e.g. 702 is çичĕ çĕр иккĕ
сакăр çĕр _:	 x -> [1]*x+800, 	 e.g. 802 is сакăр çĕр иккĕ
тăхăр çĕр _:	 x -> [1]*x+900, 	 e.g. 902 is тăхăр çĕр иккĕ

The irreducibles are: пĕрре (1), иккĕ (2), виççĕ (3), тăваттă (4), пиллĕк (5), улттă (6), çиччĕ (7), саккăр (8), тăххăр (9), вуннă (10), вун пĕр (11), вун пиллĕк (15), çирĕм (20), çирĕм пĕр (21), вăтăр (30), вăтăр пĕр (31), хĕрĕх (40), хĕрĕх пĕр (41), аллă (50), аллă пĕр (51), утмăл (60), утмăл пĕр (61), çитмĕль (70), çитмĕль пĕр (71), сакăр вуннă (80), тăхăр вуннă (90), çĕр (100), çĕр пĕр (101), ик çĕр (200), ик çĕр пĕр (201), виç çĕр (300), виç çĕр пĕр (301), тăватă çĕр (400), тăватă çĕр пĕр (401), пилĕк çĕр (500), пилĕк çĕр пĕр (501), ултă çĕр (600), ултă çĕр пĕр (601), çичĕ çĕр (700), çичĕ çĕр пĕр (701), сакăр çĕр (800), сакăр çĕр пĕр (801), тăхăр çĕр (900), тăхăр çĕр пĕр (901)

The old parser had structured Chuvash into 15 number functions and 69 irreducible numbers.

Parse numerals in Laz
Laz has 13 number functions and 12 irreducible numbers.
The number functions are:
vito_:	 x -> [1]*x+10, 	 e.g. 11 is vitoar
vit_:	 x -> [0]*x+14, 	 e.g. 14 is vitotxo
eçido_:	 x -> [1]*x+20, 	 e.g. 21 is eçidoar
eçid_:	 x -> [0]*x+24, 	 e.g. 24 is eçidotxo
_neçi:	 x -> [20]*x+0, 	 e.g. 40 is jurneçi
_neçido_:	 x -> [20, 1]*x+0, 	 e.g. 41 is jurneçidoar
_neçid_:	 x -> [20, 1]*x+0, 	 e.g. 44 is jurneçidotxo
_eneçi:	 x -> [0]*x+60, 	 e.g. 60 is sumeneçi
_eneçido_:	 x -> [18, 1]*x+6, 	 e.g. 61 is sumeneçidoar
_eneçid_:	 x -> [0, 0]*x+64, 	 e.g. 64 is sumeneçidotxo
oşi do _:	 x -> [1]*x+100, 	 e.g. 101 is oşi do ar
_ oşi:	 x -> [100]*x+0, 	 e.g. 200 is jur oşi
_ oşi do _:	 x -> [100, 1]*x+0, 	 e.g. 201 is jur oşi do ar

The irreducibles are: ar (1), jur (2), sum (3), otxo (4), xut (5), aşi (6), şkvit (7), ovro (8), çxoro (9), vit (10), eçi (20), oşi (100)

The old parser had structured Laz into 13 number functions and 12 irreducible numbers.

Parse numerals in Makhuwa
Makhuwa has 129 number functions and 13 irreducible numbers.
The number functions are:
thanu na _:	 x -> [1]*x+5, 	 e.g. 6 is thanu na mosa
mulokó na _:	 x -> [1]*x+10, 	 e.g. 11 is mulokó na mosa
miloko mili na _:	 x -> [1]*x+20, 	 e.g. 21 is miloko mili na mosa
miloko miraru na _:	 x -> [1]*x+30, 	 e.g. 31 is miloko miraru na mosa
miloko mi_:	 x -> [10]*x+0, 	 e.g. 40 is miloko misheshe
miloko mi_ na _:	 x -> [9, 1]*x+4, 	 e.g. 41 is miloko misheshe na mosa
miloko mi_ ni _:	 x -> [10, 1]*x+0, 	 e.g. 51 is miloko mithanu ni mosa
miloko mi_ na mili:	 x -> [0]*x+70, 	 e.g. 70 is miloko mithanu na mili
miloko mi_ na mili ni _:	 x -> [13, 1]*x+5, 	 e.g. 71 is miloko mithanu na mili ni mosa
miloko mi_ na miraru:	 x -> [0]*x+80, 	 e.g. 80 is miloko mithanu na miraru
miloko mi_ na miraru ni _:	 x -> [15, 1]*x+5, 	 e.g. 81 is miloko mithanu na miraru ni mosa
miloko mi_ na mi_:	 x -> [0, 0]*x+90, 	 e.g. 90 is miloko mithanu na misheshe
miloko mi_ na mi_ ni _:	 x -> [11, 8, 1]*x+3, 	 e.g. 91 is miloko mithanu na misheshe ni mosa
miloko muloko na _:	 x -> [1]*x+100, 	 e.g. 101 is miloko muloko na mosa
miloko muloko na muloko na _:	 x -> [1]*x+110, 	 e.g. 111 is miloko muloko na muloko na mosa
miloko muloko na muloko mili na _:	 x -> [1]*x+120, 	 e.g. 121 is miloko muloko na muloko mili na mosa
miloko muloko na muloko miraru na _:	 x -> [1]*x+130, 	 e.g. 131 is miloko muloko na muloko miraru na mosa
miloko muloko na muloko mi_:	 x -> [10]*x+100, 	 e.g. 140 is miloko muloko na muloko misheshe
miloko muloko na muloko mi_ na _:	 x -> [33, 1]*x+8, 	 e.g. 141 is miloko muloko na muloko misheshe na mosa
miloko muloko na muloko mi_ ni _:	 x -> [10, 1]*x+100, 	 e.g. 151 is miloko muloko na muloko mithanu ni mosa
miloko muloko na muloko mi_ na mili:	 x -> [0]*x+170, 	 e.g. 170 is miloko muloko na muloko mithanu na mili
miloko muloko na muloko mi_ na mili ni _:	 x -> [33, 1]*x+5, 	 e.g. 171 is miloko muloko na muloko mithanu na mili ni mosa
miloko muloko na muloko mi_ na miraru:	 x -> [0]*x+180, 	 e.g. 180 is miloko muloko na muloko mithanu na miraru
miloko muloko na muloko mi_ na miraru ni _:	 x -> [35, 1]*x+5, 	 e.g. 181 is miloko muloko na muloko mithanu na miraru ni mosa
miloko muloko na muloko mi_ na mi_:	 x -> [0, 0]*x+190, 	 e.g. 190 is miloko muloko na muloko mithanu na misheshe
miloko muloko na muloko mi_ na mi_ ni _:	 x -> [22, 19, 1]*x+4, 	 e.g. 191 is miloko muloko na muloko mithanu na misheshe ni mosa
_ mili na _:	 x -> [2, 1]*x+0, 	 e.g. 201 is miloko muloko mili na mosa
_ mili na muloko:	 x -> [0]*x+210, 	 e.g. 210 is miloko muloko mili na muloko
_ mili na muloko na _:	 x -> [2, 1]*x+10, 	 e.g. 211 is miloko muloko mili na muloko na mosa
_ mili na muloko mili:	 x -> [0]*x+220, 	 e.g. 220 is miloko muloko mili na muloko mili
_ mili na muloko mili na _:	 x -> [2, 1]*x+20, 	 e.g. 221 is miloko muloko mili na muloko mili na mosa
_ mili na muloko miraru:	 x -> [0]*x+230, 	 e.g. 230 is miloko muloko mili na muloko miraru
_ mili na muloko miraru na _:	 x -> [2, 1]*x+30, 	 e.g. 231 is miloko muloko mili na muloko miraru na mosa
_ mili na muloko mi_:	 x -> [2, 10]*x+0, 	 e.g. 240 is miloko muloko mili na muloko misheshe
_ mili na muloko mi_ na _:	 x -> [2, 9, 1]*x+4, 	 e.g. 241 is miloko muloko mili na muloko misheshe na mosa
_ mili na muloko mi_ ni _:	 x -> [2, 10, 1]*x+0, 	 e.g. 251 is miloko muloko mili na muloko mithanu ni mosa
_ mili na muloko mi_ na mili:	 x -> [0, 0]*x+270, 	 e.g. 270 is miloko muloko mili na muloko mithanu na mili
_ mili na muloko mi_ na mili ni _:	 x -> [3, -6, 1]*x+0, 	 e.g. 271 is miloko muloko mili na muloko mithanu na mili ni mosa
_ mili na muloko mi_ na miraru:	 x -> [0, 0]*x+280, 	 e.g. 280 is miloko muloko mili na muloko mithanu na miraru
_ mili na muloko mi_ na miraru ni _:	 x -> [3, -4, 1]*x+0, 	 e.g. 281 is miloko muloko mili na muloko mithanu na miraru ni mosa
_ mili na muloko mi_ na mi_:	 x -> [0, 0, 0]*x+290, 	 e.g. 290 is miloko muloko mili na muloko mithanu na misheshe
_ mili na muloko mi_ na mi_ ni _:	 x -> [3, -1, -1, 1]*x+-1, 	 e.g. 291 is miloko muloko mili na muloko mithanu na misheshe ni mosa
_ miraru:	 x -> [0]*x+300, 	 e.g. 300 is miloko muloko miraru
_ miraru na _:	 x -> [3, 1]*x+0, 	 e.g. 301 is miloko muloko miraru na mosa
_ miraru na muloko:	 x -> [0]*x+310, 	 e.g. 310 is miloko muloko miraru na muloko
_ miraru na muloko na _:	 x -> [3, 1]*x+10, 	 e.g. 311 is miloko muloko miraru na muloko na mosa
_ miraru na muloko mili:	 x -> [0]*x+320, 	 e.g. 320 is miloko muloko miraru na muloko mili
_ miraru na muloko mili na _:	 x -> [3, 1]*x+20, 	 e.g. 321 is miloko muloko miraru na muloko mili na mosa
_ miraru na muloko miraru:	 x -> [0]*x+330, 	 e.g. 330 is miloko muloko miraru na muloko miraru
_ miraru na muloko miraru na _:	 x -> [3, 1]*x+30, 	 e.g. 331 is miloko muloko miraru na muloko miraru na mosa
_ miraru na muloko mi_:	 x -> [3, 10]*x+0, 	 e.g. 340 is miloko muloko miraru na muloko misheshe
_ miraru na muloko mi_ na _:	 x -> [3, 9, 1]*x+4, 	 e.g. 341 is miloko muloko miraru na muloko misheshe na mosa
_ miraru na muloko mi_ ni _:	 x -> [3, 10, 1]*x+0, 	 e.g. 351 is miloko muloko miraru na muloko mithanu ni mosa
_ miraru na muloko mi_ na mili:	 x -> [0, 0]*x+370, 	 e.g. 370 is miloko muloko miraru na muloko mithanu na mili
_ miraru na muloko mi_ na mili ni _:	 x -> [4, -6, 1]*x+0, 	 e.g. 371 is miloko muloko miraru na muloko mithanu na mili ni mosa
_ miraru na muloko mi_ na miraru:	 x -> [0, 0]*x+380, 	 e.g. 380 is miloko muloko miraru na muloko mithanu na miraru
_ miraru na muloko mi_ na miraru ni _:	 x -> [4, -4, 1]*x+0, 	 e.g. 381 is miloko muloko miraru na muloko mithanu na miraru ni mosa
_ miraru na muloko mi_ na mi_:	 x -> [0, 0, 0]*x+390, 	 e.g. 390 is miloko muloko miraru na muloko mithanu na misheshe
_ miraru na muloko mi_ na mi_ ni _:	 x -> [4, -1, -1, 1]*x+-1, 	 e.g. 391 is miloko muloko miraru na muloko mithanu na misheshe ni mosa
miloko muloko mi_:	 x -> [100]*x+0, 	 e.g. 400 is miloko muloko misheshe
miloko muloko mi_ na _:	 x -> [100, 1]*x+0, 	 e.g. 401 is miloko muloko misheshe na mosa
_ mi_ na muloko:	 x -> [0, 100]*x+10, 	 e.g. 410 is miloko muloko misheshe na muloko
_ mi_ na muloko na _:	 x -> [0, 100, 1]*x+10, 	 e.g. 411 is miloko muloko misheshe na muloko na mosa
_ mi_ na muloko mili:	 x -> [0, 100]*x+20, 	 e.g. 420 is miloko muloko misheshe na muloko mili
_ mi_ na muloko mili na _:	 x -> [0, 100, 1]*x+20, 	 e.g. 421 is miloko muloko misheshe na muloko mili na mosa
_ mi_ na muloko miraru:	 x -> [0, 100]*x+30, 	 e.g. 430 is miloko muloko misheshe na muloko miraru
_ mi_ na muloko miraru na _:	 x -> [0, 100, 1]*x+30, 	 e.g. 431 is miloko muloko misheshe na muloko miraru na mosa
_ mi_ na muloko mi_:	 x -> [0, 100, 10]*x+0, 	 e.g. 440 is miloko muloko misheshe na muloko misheshe
_ mi_ na muloko mi_ na _:	 x -> [0, 100, 9, 1]*x+4, 	 e.g. 441 is miloko muloko misheshe na muloko misheshe na mosa
_ mi_ na muloko mi_ ni _:	 x -> [0, 100, 10, 1]*x+0, 	 e.g. 451 is miloko muloko misheshe na muloko mithanu ni mosa
_ mi_ na muloko mi_ na mili:	 x -> [1, 100, -6]*x+0, 	 e.g. 470 is miloko muloko misheshe na muloko mithanu na mili
_ mi_ na muloko mi_ na mili ni _:	 x -> [1, 100, -6, 1]*x+0, 	 e.g. 471 is miloko muloko misheshe na muloko mithanu na mili ni mosa
_ mi_ na muloko mi_ na miraru:	 x -> [1, 100, -4]*x+0, 	 e.g. 480 is miloko muloko misheshe na muloko mithanu na miraru
_ mi_ na muloko mi_ na miraru ni _:	 x -> [1, 100, -4, 1]*x+0, 	 e.g. 481 is miloko muloko misheshe na muloko mithanu na miraru ni mosa
_ mi_ na muloko mi_ na mi_:	 x -> [1, 100, -1, -1]*x+-1, 	 e.g. 490 is miloko muloko misheshe na muloko mithanu na misheshe
_ mi_ na muloko mi_ na mi_ ni _:	 x -> [1, 100, -1, -1, 1]*x+-1, 	 e.g. 491 is miloko muloko misheshe na muloko mithanu na misheshe ni mosa
_ mi_:	 x -> [5, 1]*x+-5, 	 e.g. 501 is miloko muloko mithanu na mosa
_ mi_ na mili:	 x -> [0, 0]*x+700, 	 e.g. 700 is miloko muloko mithanu na mili
_ mi_ na mili na _:	 x -> [7, 0, 1]*x+0, 	 e.g. 701 is miloko muloko mithanu na mili na mosa
_ mi_ na mili na muloko:	 x -> [0, 0]*x+710, 	 e.g. 710 is miloko muloko mithanu na mili na muloko
_ mi_ na mili na muloko na _:	 x -> [7, 2, 1]*x+0, 	 e.g. 711 is miloko muloko mithanu na mili na muloko na mosa
_ mi_ na mili na muloko mili:	 x -> [0, 0]*x+720, 	 e.g. 720 is miloko muloko mithanu na mili na muloko mili
_ mi_ na mili na muloko mili na _:	 x -> [7, 4, 1]*x+0, 	 e.g. 721 is miloko muloko mithanu na mili na muloko mili na mosa
_ mi_ na mili na muloko miraru:	 x -> [0, 0]*x+730, 	 e.g. 730 is miloko muloko mithanu na mili na muloko miraru
_ mi_ na mili na muloko miraru na _:	 x -> [7, 6, 1]*x+0, 	 e.g. 731 is miloko muloko mithanu na mili na muloko miraru na mosa
_ mi_ na mili na muloko mi_:	 x -> [7, 0, 10]*x+0, 	 e.g. 740 is miloko muloko mithanu na mili na muloko misheshe
_ mi_ na mili na muloko mi_ na _:	 x -> [7, 4, 5, 1]*x+0, 	 e.g. 741 is miloko muloko mithanu na mili na muloko misheshe na mosa
_ mi_ na mili na muloko mi_ ni _:	 x -> [7, 0, 10, 1]*x+0, 	 e.g. 751 is miloko muloko mithanu na mili na muloko mithanu ni mosa
_ mi_ na mili na muloko mi_ na mili:	 x -> [0, 0, 0]*x+770, 	 e.g. 770 is miloko muloko mithanu na mili na muloko mithanu na mili
_ mi_ na mili na muloko mi_ na mili ni _:	 x -> [8, -3, -3, 1]*x+0, 	 e.g. 771 is miloko muloko mithanu na mili na muloko mithanu na mili ni mosa
_ mi_ na mili na muloko mi_ na miraru:	 x -> [0, 0, 0]*x+780, 	 e.g. 780 is miloko muloko mithanu na mili na muloko mithanu na miraru
_ mi_ na mili na muloko mi_ na miraru ni _:	 x -> [8, -2, -2, 1]*x+0, 	 e.g. 781 is miloko muloko mithanu na mili na muloko mithanu na miraru ni mosa
_ mi_ na mili na muloko mi_ na mi_:	 x -> [0, 0, 0, 0]*x+790, 	 e.g. 790 is miloko muloko mithanu na mili na muloko mithanu na misheshe
_ mi_ na mili na muloko mi_ na mi_ ni _:	 x -> [8, -1, -1, 0, 1]*x+0, 	 e.g. 791 is miloko muloko mithanu na mili na muloko mithanu na misheshe ni mosa
_ mi_ na miraru:	 x -> [0, 0]*x+800, 	 e.g. 800 is miloko muloko mithanu na miraru
_ mi_ na miraru na _:	 x -> [8, 0, 1]*x+0, 	 e.g. 801 is miloko muloko mithanu na miraru na mosa
_ mi_ na miraru na muloko:	 x -> [0, 0]*x+810, 	 e.g. 810 is miloko muloko mithanu na miraru na muloko
_ mi_ na miraru na muloko na _:	 x -> [8, 2, 1]*x+0, 	 e.g. 811 is miloko muloko mithanu na miraru na muloko na mosa
_ mi_ na miraru na muloko mili:	 x -> [0, 0]*x+820, 	 e.g. 820 is miloko muloko mithanu na miraru na muloko mili
_ mi_ na miraru na muloko mili na _:	 x -> [8, 4, 1]*x+0, 	 e.g. 821 is miloko muloko mithanu na miraru na muloko mili na mosa
_ mi_ na miraru na muloko miraru:	 x -> [0, 0]*x+830, 	 e.g. 830 is miloko muloko mithanu na miraru na muloko miraru
_ mi_ na miraru na muloko miraru na _:	 x -> [8, 6, 1]*x+0, 	 e.g. 831 is miloko muloko mithanu na miraru na muloko miraru na mosa
_ mi_ na miraru na muloko mi_:	 x -> [8, 0, 10]*x+0, 	 e.g. 840 is miloko muloko mithanu na miraru na muloko misheshe
_ mi_ na miraru na muloko mi_ na _:	 x -> [8, 4, 5, 1]*x+0, 	 e.g. 841 is miloko muloko mithanu na miraru na muloko misheshe na mosa
_ mi_ na miraru na muloko mi_ ni _:	 x -> [8, 0, 10, 1]*x+0, 	 e.g. 851 is miloko muloko mithanu na miraru na muloko mithanu ni mosa
_ mi_ na miraru na muloko mi_ na mili:	 x -> [0, 0, 0]*x+870, 	 e.g. 870 is miloko muloko mithanu na miraru na muloko mithanu na mili
_ mi_ na miraru na muloko mi_ na mili ni _:	 x -> [9, -3, -3, 1]*x+0, 	 e.g. 871 is miloko muloko mithanu na miraru na muloko mithanu na mili ni mosa
_ mi_ na miraru na muloko mi_ na miraru:	 x -> [0, 0, 0]*x+880, 	 e.g. 880 is miloko muloko mithanu na miraru na muloko mithanu na miraru
_ mi_ na miraru na muloko mi_ na miraru ni _:	 x -> [9, -2, -2, 1]*x+0, 	 e.g. 881 is miloko muloko mithanu na miraru na muloko mithanu na miraru ni mosa
_ mi_ na miraru na muloko mi_ na mi_:	 x -> [0, 0, 0, 0]*x+890, 	 e.g. 890 is miloko muloko mithanu na miraru na muloko mithanu na misheshe
_ mi_ na miraru na muloko mi_ na mi_ ni _:	 x -> [9, -1, -1, 0, 1]*x+0, 	 e.g. 891 is miloko muloko mithanu na miraru na muloko mithanu na misheshe ni mosa
_ mi_ na mi_:	 x -> [0, 0, 0]*x+900, 	 e.g. 900 is miloko muloko mithanu na misheshe
_ mi_ na mi_ na _:	 x -> [9, 0, 0, 1]*x+0, 	 e.g. 901 is miloko muloko mithanu na misheshe na mosa
miloko muloko mi_ na mi_ na _:	 x -> [0, 0, 0]*x+909, 	 e.g. 909 is miloko muloko mithanu na misheshe na thanu na sheshe
_ mi_ na mi_ na muloko:	 x -> [0, 0, 0]*x+910, 	 e.g. 910 is miloko muloko mithanu na misheshe na muloko
_ mi_ na mi_ na muloko na _:	 x -> [9, 1, 1, 1]*x+1, 	 e.g. 911 is miloko muloko mithanu na misheshe na muloko na mosa
_ mi_ na mi_ na muloko mili:	 x -> [0, 0, 0]*x+920, 	 e.g. 920 is miloko muloko mithanu na misheshe na muloko mili
_ mi_ na mi_ na muloko mili na _:	 x -> [9, 3, 1, 1]*x+1, 	 e.g. 921 is miloko muloko mithanu na misheshe na muloko mili na mosa
_ mi_ na mi_ na muloko miraru:	 x -> [0, 0, 0]*x+930, 	 e.g. 930 is miloko muloko mithanu na misheshe na muloko miraru
_ mi_ na mi_ na muloko miraru na _:	 x -> [9, 4, 2, 1]*x+2, 	 e.g. 931 is miloko muloko mithanu na misheshe na muloko miraru na mosa
_ mi_ na mi_ na muloko mi_:	 x -> [9, 0, 0, 10]*x+0, 	 e.g. 940 is miloko muloko mithanu na misheshe na muloko misheshe
_ mi_ na mi_ na muloko mi_ na _:	 x -> [9, 3, 3, 3, 1]*x+1, 	 e.g. 941 is miloko muloko mithanu na misheshe na muloko misheshe na mosa
_ mi_ na mi_ na muloko mi_ ni _:	 x -> [9, 0, 0, 10, 1]*x+0, 	 e.g. 951 is miloko muloko mithanu na misheshe na muloko mithanu ni mosa
_ mi_ na mi_ na muloko mi_ na mili:	 x -> [0, 0, 0, 0]*x+970, 	 e.g. 970 is miloko muloko mithanu na misheshe na muloko mithanu na mili
_ mi_ na mi_ na muloko mi_ na mili ni _:	 x -> [10, -3, -1, -2, 1]*x+-1, 	 e.g. 971 is miloko muloko mithanu na misheshe na muloko mithanu na mili ni mosa
_ mi_ na mi_ na muloko mi_ na miraru:	 x -> [0, 0, 0, 0]*x+980, 	 e.g. 980 is miloko muloko mithanu na misheshe na muloko mithanu na miraru
_ mi_ na mi_ na muloko mi_ na miraru ni _:	 x -> [10, -2, -1, -1, 1]*x+-1, 	 e.g. 981 is miloko muloko mithanu na misheshe na muloko mithanu na miraru ni mosa
_ mi_ na mi_ na muloko mi_ na mi_:	 x -> [0, 0, 0, 0, 0]*x+990, 	 e.g. 990 is miloko muloko mithanu na misheshe na muloko mithanu na misheshe
_ mi_ na mi_ na muloko mi_ na mi_ ni _:	 x -> [10, -1, -1, 0, 0, 1]*x+-1, 	 e.g. 991 is miloko muloko mithanu na misheshe na muloko mithanu na misheshe ni mosa

The irreducibles are: mosa (1), pili (2), tharu (3), sheshe (4), thanu (5), mulokó (10), milokó mili (20), miloko miraru (30), miloko muloko (100), miloko muloko na muloko (110), miloko muloko na muloko mili (120), miloko muloko na muloko miraru (130), miloko muloko mili (200)

Parse numerals in Hausa
Hausa has 14 number functions and 20 irreducible numbers.
The number functions are:
sha _:	 x -> [1]*x+10, 	 e.g. 11 is sha ɗaya
ashirin da _:	 x -> [1]*x+20, 	 e.g. 21 is ashirin da ɗaya
talatin da _:	 x -> [1]*x+30, 	 e.g. 31 is talatin da ɗaya
arba’in da _:	 x -> [1]*x+40, 	 e.g. 41 is arba’in da ɗaya
hamsin da _:	 x -> [1]*x+50, 	 e.g. 51 is hamsin da ɗaya
sittin da _:	 x -> [1]*x+60, 	 e.g. 61 is sittin da ɗaya
saba’in da _:	 x -> [1]*x+70, 	 e.g. 71 is saba’in da ɗaya
tamanin da _:	 x -> [1]*x+80, 	 e.g. 81 is tamanin da ɗaya
tis’in da _:	 x -> [1]*x+90, 	 e.g. 91 is tis’in da ɗaya
ɗari_:	 x -> [1]*x+100, 	 e.g. 101 is ɗariɗaya
ɗari_ da _:	 x -> [11, 1]*x+0, 	 e.g. 111 is ɗarigoma da ɗaya
ɗari _:	 x -> [100]*x+0, 	 e.g. 200 is ɗari biyu
ɗari __:	 x -> [100, 1]*x+0, 	 e.g. 201 is ɗari biyuɗaya
ɗari __ da _:	 x -> [100, 1, 1]*x+0, 	 e.g. 211 is ɗari biyugoma da ɗaya

The irreducibles are: ɗaya (1), biyu (2), uku (3), huɗu (4), biyar (5), shida (6), bakwai (7), takwas (8), tara (9), goma (10), sha biyar (15), ashirin (20), talatin (30), arba’in (40), hamsin (50), sittin (60), saba’in (70), tamanin (80), tis’in (90), ɗari (100)

The old parser had structured Hausa into 34 number functions and 28 irreducible numbers.

Parse numerals in Saanich
Saanich has 12 number functions and 19 irreducible numbers.
The number functions are:
ʔapən ʔiʔ kʷs _:	 x -> [1]*x+10, 	 e.g. 11 is ʔapən ʔiʔ kʷs nət̕θəʔ
t̕θaxʷkʷəs ʔiʔ kʷs _:	 x -> [1]*x+20, 	 e.g. 21 is t̕θaxʷkʷəs ʔiʔ kʷs nət̕θəʔ
ɬəxʷɬšeʔ ʔiʔ kʷs _:	 x -> [1]*x+30, 	 e.g. 31 is ɬəxʷɬšeʔ ʔiʔ kʷs nət̕θəʔ
ŋəsɬšeʔ ʔiʔ kʷs _:	 x -> [1]*x+40, 	 e.g. 41 is ŋəsɬšeʔ ʔiʔ kʷs nət̕θəʔ
ɬq̕əčsɬšeʔ ʔiʔ kʷs _:	 x -> [1]*x+50, 	 e.g. 51 is ɬq̕əčsɬšeʔ ʔiʔ kʷs nət̕θəʔ
t̕x̣əməɬšeʔ ʔiʔ kʷs _:	 x -> [1]*x+60, 	 e.g. 61 is t̕x̣əməɬšeʔ ʔiʔ kʷs nət̕θəʔ
t̕θəʔkʷsɬšeʔ ʔiʔ kʷs _:	 x -> [1]*x+70, 	 e.g. 71 is t̕θəʔkʷsɬšeʔ ʔiʔ kʷs nət̕θəʔ
štəmaʔəs ʔiʔ kʷs _:	 x -> [1]*x+80, 	 e.g. 81 is štəmaʔəs ʔiʔ kʷs nət̕θəʔ
təkʷxʷəɬšeʔ ʔiʔ kʷs _:	 x -> [1]*x+90, 	 e.g. 91 is təkʷxʷəɬšeʔ ʔiʔ kʷs nət̕θəʔ
sneč̕əw̕əč ʔiʔ kʷs _:	 x -> [1]*x+100, 	 e.g. 101 is sneč̕əw̕əč ʔiʔ kʷs nət̕θəʔ
_ sneč̕əw̕əč:	 x -> [100]*x+0, 	 e.g. 200 is čəsəʔ sneč̕əw̕əč
_ sneč̕əw̕əč ʔiʔ kʷs _:	 x -> [100, 1]*x+0, 	 e.g. 201 is čəsəʔ sneč̕əw̕əč ʔiʔ kʷs nət̕θəʔ

The irreducibles are: nət̕θəʔ (1), čəsəʔ (2), ɬixʷ (3), ŋas (4), ɬq̕ečəs (5), t̕x̣əŋ (6), t̕θaʔkʷəs (7), teʔθəs (8), təkʷəxʷ (9), ʔapən (10), t̕θaxʷkʷəs (20), ɬəxʷɬšeʔ (30), ŋəsɬšeʔ (40), ɬq̕əčsɬšeʔ (50), t̕x̣əməɬšeʔ (60), t̕θəʔkʷsɬšeʔ (70), štəmaʔəs (80), təkʷxʷəɬšeʔ (90), sneč̕əw̕əč (100)

The old parser had structured Saanich into 12 number functions and 19 irreducible numbers.

Parse numerals in Corsican
Corsican has 31 number functions and 25 irreducible numbers.
The number functions are:
_deci:	 x -> [0]*x+13, 	 e.g. 13 is trèdeci
dices_:	 x -> [0]*x+17, 	 e.g. 17 is dicessétte
dici_:	 x -> [0]*x+18, 	 e.g. 18 is dicióttu
dicen_:	 x -> [0]*x+19, 	 e.g. 19 is dicennóve
vint_:	 x -> [1]*x+20, 	 e.g. 21 is vintunu
vinti_:	 x -> [1]*x+20, 	 e.g. 22 is vintidui
_nta:	 x -> [0]*x+30, 	 e.g. 30 is trènta
_nt_:	 x -> [9, 1]*x+3, 	 e.g. 31 is trèntunu
_nta_:	 x -> [9, 1]*x+3, 	 e.g. 32 is trèntadui
quarant_:	 x -> [0]*x+41, 	 e.g. 41 is quarantunu
quaranta_:	 x -> [1]*x+40, 	 e.g. 42 is quarantadui
cinquant_:	 x -> [1]*x+50, 	 e.g. 51 is cinquantunu
cinquanta_:	 x -> [1]*x+50, 	 e.g. 52 is cinquantadui
sessant_:	 x -> [1]*x+60, 	 e.g. 61 is sessantunu
sessanta_:	 x -> [1]*x+60, 	 e.g. 62 is sessantadui
settant_:	 x -> [1]*x+70, 	 e.g. 71 is settantunu
settanta_:	 x -> [1]*x+70, 	 e.g. 72 is settantadui
ottant_:	 x -> [1]*x+80, 	 e.g. 81 is ottantunu
ottanta_:	 x -> [1]*x+80, 	 e.g. 82 is ottantadui
novant_:	 x -> [1]*x+90, 	 e.g. 91 is novantunu
novanta_:	 x -> [1]*x+90, 	 e.g. 92 is novantadui
cèntu è _:	 x -> [1]*x+100, 	 e.g. 101 is cèntu è unu
cèntu_:	 x -> [1]*x+100, 	 e.g. 120 is cèntuvinti
_ecèntu:	 x -> [0]*x+200, 	 e.g. 200 is duiecèntu
_ecèntu è _:	 x -> [80, 1]*x+40, 	 e.g. 201 is duiecèntu è unu
_ecèntu _:	 x -> [80, 1]*x+40, 	 e.g. 220 is duiecèntu vinti
trecèntu è _:	 x -> [1]*x+300, 	 e.g. 301 is trecèntu è unu
trecèntu _:	 x -> [1]*x+300, 	 e.g. 320 is trecèntu vinti
_cèntu:	 x -> [100]*x+0, 	 e.g. 400 is quattrucèntu
_cèntu è _:	 x -> [100, 1]*x+0, 	 e.g. 401 is quattrucèntu è unu
_cèntu _:	 x -> [100, 1]*x+0, 	 e.g. 420 is quattrucèntu vinti

The irreducibles are: unu (1), dui (2), trè (3), quattru (4), cinque (5), séi (6), sétte (7), óttu (8), nóve (9), déce (10), òndeci (11), dòdeci (12), quattòrdeci (14), quindeci (15), sèdeci (16), vinti (20), quaranta (40), quarantóttu (48), cinquanta (50), sessanta (60), settanta (70), ottanta (80), novanta (90), cèntu (100), trecèntu (300)

The old parser had structured Corsican into 22 number functions and 41 irreducible numbers.

Parse numerals in Polish
Polish has 15 number functions and 17 irreducible numbers.
The number functions are:
_aście:	 x -> [0]*x+11, 	 e.g. 11 is jedenaście
_naście:	 x -> [1]*x+10, 	 e.g. 12 is dwanaście
_dzieścia:	 x -> [0]*x+20, 	 e.g. 20 is dwadzieścia
_dzieścia _:	 x -> [8, 1]*x+4, 	 e.g. 21 is dwadzieścia jeden
_dzieści:	 x -> [0]*x+30, 	 e.g. 30 is trzydzieści
_dzieści _:	 x -> [9, 1]*x+3, 	 e.g. 31 is trzydzieści jeden
czterdzieści _:	 x -> [1]*x+40, 	 e.g. 41 is czterdzieści jeden
_dziesiąt:	 x -> [10]*x+0, 	 e.g. 50 is pięćdziesiąt
_dziesiąt _:	 x -> [10, 1]*x+0, 	 e.g. 51 is pięćdziesiąt jeden
_ sto _:	 x -> [50, 1]*x+50, 	 e.g. 101 is jeden sto jeden
dwieście _:	 x -> [1]*x+200, 	 e.g. 201 is dwieście jeden
_sta:	 x -> [100]*x+0, 	 e.g. 300 is trzysta
_sta _:	 x -> [100, 1]*x+0, 	 e.g. 301 is trzysta jeden
_set:	 x -> [100]*x+0, 	 e.g. 500 is pięćset
_set _:	 x -> [100, 1]*x+0, 	 e.g. 501 is pięćset jeden

The irreducibles are: jeden (1), dwa (2), trzy (3), cztery (4), pięć (5), sześć (6), siedem (7), osiem (8), dziewięć (9), dziesięć (10), czternaście (14), piętnaście (15), szesnaście (16), dziewiętnaście (19), czterdzieści (40), sto (100), dwieście (200)

The old parser had structured Polish into 15 number functions and 17 irreducible numbers.

Parse numerals in Armenian
Armenian has 16 number functions and 419 irreducible numbers.
The number functions are:
տասն_:	 x -> [1]*x+10, 	 e.g. 11 is տասնմեկ
քսան _:	 x -> [1]*x+20, 	 e.g. 21 is քսան մեկ
երեսուն _:	 x -> [1]*x+30, 	 e.g. 31 is երեսուն մեկ
քառասուն _:	 x -> [1]*x+40, 	 e.g. 41 is քառասուն մեկ
հիսուն _:	 x -> [1]*x+50, 	 e.g. 51 is հիսուն մեկ
վաթսուն _:	 x -> [1]*x+60, 	 e.g. 61 is վաթսուն մեկ
յոթանասուն _:	 x -> [1]*x+70, 	 e.g. 71 is յոթանասուն մեկ
ութսուն _:	 x -> [1]*x+80, 	 e.g. 81 is ութսուն մեկ
իննսուն _:	 x -> [1]*x+90, 	 e.g. 91 is իննսուն մեկ
հարյուր _:	 x -> [1]*x+100, 	 e.g. 101 is հարյուր մեկ
_ հարյուր:	 x -> [100]*x+0, 	 e.g. 200 is երկու հարյուր
_ հարյուր _:	 x -> [100, 1]*x+0, 	 e.g. 201 is երկու հարյուր մեկ
երեք հարյուր _:	 x -> [1]*x+300, 	 e.g. 301 is երեք հարյուր մեկ
վեց հարյուր _:	 x -> [1]*x+600, 	 e.g. 601 is վեց հարյուր մեկ
յոթ հարյուր _:	 x -> [1]*x+700, 	 e.g. 701 is յոթ հարյուր մեկ
ութ հարյուր _:	 x -> [1]*x+800, 	 e.g. 801 is ութ հարյուր մեկ

The irreducibles are: մեկ (1), երկու (2),  (3), չորս (4), հինգ (5),  (6),  (7),  (8), ինը (9), տաս (10),  (13),  (16),  (17),  (18), քսան (20),  (23),  (26),  (27),  (28), երեսուն (30),  (33),  (36),  (37),  (38), քառասուն (40),  (43),  (46),  (47),  (48), հիսուն (50),  (53),  (56),  (57),  (58), վաթսուն (60),  (63),  (66),  (67),  (68), յոթանասուն (70),  (73),  (76),  (77),  (78), ութսուն (80),  (83),  (86),  (87),  (88), իննսուն (90),  (93),  (96),  (97),  (98), հարյուր (100),  (103),  (106),  (107),  (108),  (113),  (116),  (117),  (118),  (123),  (126),  (127),  (128),  (133),  (136),  (137),  (138),  (143),  (146),  (147),  (148),  (153),  (156),  (157),  (158),  (163),  (166),  (167),  (168),  (173),  (176),  (177),  (178),  (183),  (186),  (187),  (188),  (193),  (196),  (197),  (198),  (203),  (206),  (207),  (208),  (213),  (216),  (217),  (218),  (223),  (226),  (227),  (228),  (233),  (236),  (237),  (238),  (243),  (246),  (247),  (248),  (253),  (256),  (257),  (258),  (263),  (266),  (267),  (268),  (273),  (276),  (277),  (278),  (283),  (286),  (287),  (288),  (293),  (296),  (297),  (298), երեք հարյուր (300),  (303),  (306),  (307),  (308),  (313),  (316),  (317),  (318),  (323),  (326),  (327),  (328),  (333),  (336),  (337),  (338),  (343),  (346),  (347),  (348),  (353),  (356),  (357),  (358),  (363),  (366),  (367),  (368),  (373),  (376),  (377),  (378),  (383),  (386),  (387),  (388),  (393),  (396),  (397),  (398),  (403),  (406),  (407),  (408),  (413),  (416),  (417),  (418),  (423),  (426),  (427),  (428),  (433),  (436),  (437),  (438),  (443),  (446),  (447),  (448),  (453),  (456),  (457),  (458),  (463),  (466),  (467),  (468),  (473),  (476),  (477),  (478),  (483),  (486),  (487),  (488),  (493),  (496),  (497),  (498),  (503),  (506),  (507),  (508),  (513),  (516),  (517),  (518),  (523),  (526),  (527),  (528),  (533),  (536),  (537),  (538),  (543),  (546),  (547),  (548),  (553),  (556),  (557),  (558),  (563),  (566),  (567),  (568),  (573),  (576),  (577),  (578),  (583),  (586),  (587),  (588),  (593),  (596),  (597),  (598), վեց հարյուր (600),  (603),  (606),  (607),  (608),  (613),  (616),  (617),  (618),  (623),  (626),  (627),  (628),  (633),  (636),  (637),  (638),  (643),  (646),  (647),  (648),  (653),  (656),  (657),  (658),  (663),  (666),  (667),  (668),  (673),  (676),  (677),  (678),  (683),  (686),  (687),  (688),  (693),  (696),  (697),  (698), յոթ հարյուր (700),  (703),  (706),  (707),  (708),  (713),  (716),  (717),  (718),  (723),  (726),  (727),  (728),  (733),  (736),  (737),  (738),  (743),  (746),  (747),  (748),  (753),  (756),  (757),  (758),  (763),  (766),  (767),  (768),  (773),  (776),  (777),  (778),  (783),  (786),  (787),  (788),  (793),  (796),  (797),  (798), ութ հարյուր (800),  (803),  (806),  (807),  (808),  (813),  (816),  (817),  (818),  (823),  (826),  (827),  (828),  (833),  (836),  (837),  (838),  (843),  (846),  (847),  (848),  (853),  (856),  (857),  (858),  (863),  (866),  (867),  (868),  (873),  (876),  (877),  (878),  (883),  (886),  (887),  (888),  (893),  (896),  (897),  (898),  (903),  (906),  (907),  (908),  (913),  (916),  (917),  (918),  (923),  (926),  (927),  (928),  (933),  (936),  (937),  (938),  (943),  (946),  (947),  (948),  (953),  (956),  (957),  (958),  (963),  (966),  (967),  (968),  (973),  (976),  (977),  (978),  (983),  (986),  (987),  (988),  (993),  (996),  (997),  (998)

The old parser had structured Armenian into 16 number functions and 419 irreducible numbers.

Parse numerals in Cocama
Cocama has 6 number functions and 11 irreducible numbers.
The number functions are:
chunga _:	 x -> [1]*x+10, 	 e.g. 11 is chunga huepe
_ chunga:	 x -> [10]*x+0, 	 e.g. 20 is mucuica chunga
_ chunga _:	 x -> [10, 1]*x+0, 	 e.g. 21 is mucuica chunga huepe
pacha _:	 x -> [1]*x+100, 	 e.g. 101 is pacha huepe
_ pacha:	 x -> [100]*x+0, 	 e.g. 200 is mucuica pacha
_ pacha _:	 x -> [100, 1]*x+0, 	 e.g. 201 is mucuica pacha huepe

The irreducibles are: huepe (1), mucuica (2), mutsapɨrɨca (3), iruaca (4), pichca (5), socta (6), cansi (7), pusa (8), iscun (9), chunga (10), pacha (100)

The old parser had structured Cocama into 6 number functions and 11 irreducible numbers.

Parse numerals in Votic
Votic has 13 number functions and 18 irreducible numbers.
The number functions are:
_te̮·šše̮me̮tta:	 x -> [1]*x+10, 	 e.g. 11 is ühste̮·šše̮me̮tta
kahš́tš́ümmettä _:	 x -> [1]*x+20, 	 e.g. 21 is kahš́tš́ümmettä ühs
_tšümmettä:	 x -> [10]*x+0, 	 e.g. 30 is ke̮mtšümmettä
_tšümmettä _:	 x -> [10, 1]*x+0, 	 e.g. 31 is ke̮mtšümmettä ühs
vīš́tš́ümmettä _:	 x -> [1]*x+50, 	 e.g. 51 is vīš́tš́ümmettä ühs
kūš́tš́ümmettä _:	 x -> [1]*x+60, 	 e.g. 61 is kūš́tš́ümmettä ühs
sata_:	 x -> [1]*x+100, 	 e.g. 101 is sataühs
_atā:	 x -> [0]*x+200, 	 e.g. 200 is kahsatā
_atā_:	 x -> [80, 1]*x+40, 	 e.g. 201 is kahsatāühs
_satā:	 x -> [100]*x+0, 	 e.g. 300 is ke̮msatā
_satā_:	 x -> [100, 1]*x+0, 	 e.g. 301 is ke̮msatāühs
vīssatā_:	 x -> [1]*x+500, 	 e.g. 501 is vīssatāühs
kūssatā_:	 x -> [1]*x+600, 	 e.g. 601 is kūssatāühs

The irreducibles are: ühs (1), kahs (2), ke̮m (3), nellä (4), vīsi (5), kūsi (6), seitsē (7), kahe̮sā (8), ühesǟ (9), tšümmē (10), vīste̮·šše̮me̮tta (15), kūste̮·šše̮me̮tta (16), kahš́tš́ümmettä (20), vīš́tš́ümmettä (50), kūš́tš́ümmettä (60), sata (100), vīssatā (500), kūssatā (600)

The old parser had structured Votic into 13 number functions and 18 irreducible numbers.

Parse numerals in Tsonga
Tsonga has 6 number functions and 11 irreducible numbers.
The number functions are:
khume _:	 x -> [1]*x+10, 	 e.g. 11 is khume n’we
makume _:	 x -> [10]*x+0, 	 e.g. 20 is makume mbirhi
makume _ _:	 x -> [10, 1]*x+0, 	 e.g. 21 is makume mbirhi n’we
dzana _:	 x -> [1]*x+100, 	 e.g. 101 is dzana n’we
madzana _:	 x -> [100]*x+0, 	 e.g. 200 is madzana mbirhi
madzana _ _:	 x -> [100, 1]*x+0, 	 e.g. 201 is madzana mbirhi n’we

The irreducibles are: n’we (1), mbirhi (2), nharhu (3), mune (4), ntlhanu (5), ntsevu (6), nkombo (7), nhungu (8), nkaye (9), khume (10), dzana (100)

The old parser had structured Tsonga into 26 number functions and 19 irreducible numbers.

Parse numerals in Estonian
Estonian has 6 number functions and 11 irreducible numbers.
The number functions are:
_teist:	 x -> [1]*x+10, 	 e.g. 11 is üksteist
_kümmend:	 x -> [10]*x+0, 	 e.g. 20 is kakskümmend
_kümmend _:	 x -> [10, 1]*x+0, 	 e.g. 21 is kakskümmend üks
sada_:	 x -> [1]*x+100, 	 e.g. 101 is sadaüks
_sada:	 x -> [100]*x+0, 	 e.g. 200 is kakssada
_sada_:	 x -> [100, 1]*x+0, 	 e.g. 201 is kakssadaüks

The irreducibles are: üks (1), kaks (2), kolm (3), neli (4), viis (5), kuus (6), seitse (7), kaheksa (8), üheksa (9), kümme (10), sada (100)

The old parser had structured Estonian into 6 number functions and 11 irreducible numbers.

Parse numerals in Jerriais
Jerriais has 27 number functions and 21 irreducible numbers.
The number functions are:
t_ze:	 x -> [0]*x+15, 	 e.g. 15 is tchînze
dgiêx-_:	 x -> [1]*x+10, 	 e.g. 17 is dgiêx-sept
vîngt’tch’_:	 x -> [0]*x+21, 	 e.g. 21 is vîngt’tch’ieune
vîngt-_:	 x -> [1]*x+20, 	 e.g. 22 is vîngt-deux
trente’tch’_:	 x -> [0]*x+31, 	 e.g. 31 is trente’tch’ieune
trente-_:	 x -> [1]*x+30, 	 e.g. 32 is trente-deux
quarante’tch’_:	 x -> [0]*x+41, 	 e.g. 41 is quarante’tch’ieune
quarante-_:	 x -> [1]*x+40, 	 e.g. 42 is quarante-deux
_quante:	 x -> [0]*x+50, 	 e.g. 50 is chînquante
_quante tch’_:	 x -> [0, 0]*x+51, 	 e.g. 51 is chînquante tch’ieune
_quante-_:	 x -> [10, 1]*x+0, 	 e.g. 52 is chînquante-deux
souaixante tch’_:	 x -> [0]*x+61, 	 e.g. 61 is souaixante tch’ieune
souaixante-_:	 x -> [1]*x+60, 	 e.g. 62 is souaixante-deux
_ante:	 x -> [0]*x+70, 	 e.g. 70 is septante
_ante tch’_:	 x -> [0, 0]*x+71, 	 e.g. 71 is septante tch’ieune
_ante-_:	 x -> [10, 1]*x+0, 	 e.g. 72 is septante-deux
quatre-_s:	 x -> [0]*x+80, 	 e.g. 80 is quatre-vîngts
quatre-_-_:	 x -> [4, 1]*x+0, 	 e.g. 81 is quatre-vîngt-ieune
nénante tch’_:	 x -> [0]*x+91, 	 e.g. 91 is nénante tch’ieune
nénante-_:	 x -> [1]*x+90, 	 e.g. 92 is nénante-deux
chent _:	 x -> [1]*x+100, 	 e.g. 101 is chent ieune
_ chents:	 x -> [100]*x+0, 	 e.g. 200 is deux chents
_ chents _:	 x -> [100, 1]*x+0, 	 e.g. 201 is deux chents ieune
siêx _s:	 x -> [0]*x+600, 	 e.g. 600 is siêx chents
siêx _s _:	 x -> [6, 1]*x+0, 	 e.g. 601 is siêx chents ieune
neu _s:	 x -> [0]*x+900, 	 e.g. 900 is neu chents
neu _s _:	 x -> [9, 1]*x+0, 	 e.g. 901 is neu chents ieune

The irreducibles are: ieune (1), deux (2), trais (3), quat’ (4), chîn (5), six (6), sept (7), huit (8), neuf (9), dgix (10), onze (11), douze (12), treize (13), quatorze (14), seize (16), vîngt (20), trente (30), quarante (40), souaixante (60), nénante (90), chent (100)

The old parser had structured Jerriais into 34 number functions and 24 irreducible numbers.

Parse numerals in Nume
Parse numerals in Mohawk
Mohawk has 10 number functions and 10 irreducible numbers.
The number functions are:
_ iawén:re:	 x -> [1]*x+10, 	 e.g. 11 is énska iawén:re
tew_:	 x -> [0]*x+20, 	 e.g. 20 is tewáhsen
tew_ _:	 x -> [6, 1]*x+2, 	 e.g. 21 is tewáhsen énska
_ niw_:	 x -> [10, 0]*x+0, 	 e.g. 30 is áhsen niwáhsen
_ niw_ _:	 x -> [10, 0, 1]*x+0, 	 e.g. 31 is áhsen niwáhsen énska
iá:ia’k niw_:	 x -> [0]*x+60, 	 e.g. 60 is iá:ia’k niwáhsen
iá:ia’k niw_ _:	 x -> [18, 1]*x+6, 	 e.g. 61 is iá:ia’k niwáhsen énska
_ tewen’niáwe:	 x -> [100]*x+0, 	 e.g. 100 is énska tewen’niáwe
_ tewen’niáwe tánon _:	 x -> [100, 1]*x+0, 	 e.g. 101 is énska tewen’niáwe tánon énska
_ tewen’niáwe _:	 x -> [100, 1]*x+0, 	 e.g. 110 is énska tewen’niáwe oié:ri

The irreducibles are: énska (1), tékeni (2), áhsen (3), kaié:ri (4), wisk (5), ià:ia’k (6), tsá:ta (7), sha’té:kon (8), tióhton (9), oié:ri (10)

The old parser had structured Mohawk into 8 number functions and 12 irreducible numbers.

Parse numerals in Saterland-Frisian
Saterland-Frisian has 12 number functions and 21 irreducible numbers.
The number functions are:
_on:	 x -> [0]*x+10, 	 e.g. 10 is tjoon
_tien:	 x -> [1]*x+10, 	 e.g. 16 is säkstien
_untwintich:	 x -> [1]*x+20, 	 e.g. 21 is eenuntwintich
_untrüütich:	 x -> [1]*x+30, 	 e.g. 31 is eenuntrüütich
_unfjautich:	 x -> [1]*x+40, 	 e.g. 41 is eenunfjautich
_unfüüftich:	 x -> [1]*x+50, 	 e.g. 51 is eenunfüüftich
_tich:	 x -> [10]*x+0, 	 e.g. 60 is säkstich
_un_tich:	 x -> [1, 10]*x+0, 	 e.g. 61 is eenunsäkstich
_untachentich:	 x -> [1]*x+80, 	 e.g. 81 is eenuntachentich
hunnert _:	 x -> [1]*x+100, 	 e.g. 101 is hunnert een
_hunnert:	 x -> [100]*x+0, 	 e.g. 200 is twohunnert
_hunnert _:	 x -> [100, 1]*x+0, 	 e.g. 201 is twohunnert een

The irreducibles are: een (1), two (2), tjo (3), fjauer (4), fieuw (5), säks (6), soogen (7), oachte (8), njuugen (9), alwen (11), tweelich (12), trättien (13), fjautien (14), füüftien (15), achttien (18), twintich (20), trüütich (30), fjautich (40), füüftich (50), tachentich (80), hunnert (100)

The old parser had structured Saterland-Frisian into 12 number functions and 21 irreducible numbers.

Parse numerals in Tamazight
Tamazight has 10 number functions and 13 irreducible numbers.
The number functions are:
_ ⴷ ⵎⵔⴰⵡ:	 x -> [1]*x+10, 	 e.g. 11 is ⵢⴰⵏ ⴷ ⵎⵔⴰⵡ
_ ⵉⴷ ⵎⵔⴰⵡ:	 x -> [10]*x+0, 	 e.g. 20 is ⵙⵉⵏ ⵉⴷ ⵎⵔⴰⵡ
_ ⵉⴷ ⵎⵔⴰⵡ ⵉ _:	 x -> [10, 1]*x+0, 	 e.g. 21 is ⵙⵉⵏ ⵉⴷ ⵎⵔⴰⵡ ⵉ ⵢⴰⵏ
_ⵜ ⵉⴷ ⵎⵔⴰⵡ:	 x -> [10]*x+0, 	 e.g. 80 is ⵜⴰⵎⵜ ⵉⴷ ⵎⵔⴰⵡ
_ⵜ ⵉⴷ ⵎⵔⴰⵡ ⵉ _:	 x -> [10, 1]*x+0, 	 e.g. 81 is ⵜⴰⵎⵜ ⵉⴷ ⵎⵔⴰⵡ ⵉ ⵢⴰⵏ
ⵜⵉⵎⵉⴹⵉ ⴷ _:	 x -> [1]*x+100, 	 e.g. 101 is ⵜⵉⵎⵉⴹⵉ ⴷ ⵢⴰⵏ
ⵙⵏⴰⵜ ⵜⵉⵎⴰⴹ ⴷ _:	 x -> [1]*x+200, 	 e.g. 201 is ⵙⵏⴰⵜ ⵜⵉⵎⴰⴹ ⴷ ⵢⴰⵏ
ⴽⵕⴰⵟⵜ ⵜⵉⵎⴰⴹ ⴷ _:	 x -> [1]*x+300, 	 e.g. 301 is ⴽⵕⴰⵟⵜ ⵜⵉⵎⴰⴹ ⴷ ⵢⴰⵏ
_ⵜ ⵜⵉⵎⴰⴹ:	 x -> [100]*x+0, 	 e.g. 400 is ⴽⴽⵓⵣⵜ ⵜⵉⵎⴰⴹ
_ⵜ ⵜⵉⵎⴰⴹ ⴷ _:	 x -> [100, 1]*x+0, 	 e.g. 401 is ⴽⴽⵓⵣⵜ ⵜⵉⵎⴰⴹ ⴷ ⵢⴰⵏ

The irreducibles are: ⵢⴰⵏ (1), ⵙⵉⵏ (2), ⴽⵕⴰⴹ (3), ⴽⴽⵓⵣ (4), ⵙⵎⵎⵓⵙ (5), ⵚⴹⵉⵚ (6), ⵙⴰ (7), ⵜⴰⵎ (8), ⵜⵥⴰ (9), ⵎⵔⴰⵡ (10), ⵜⵉⵎⵉⴹⵉ (100), ⵙⵏⴰⵜ ⵜⵉⵎⴰⴹ (200), ⴽⵕⴰⵟⵜ ⵜⵉⵎⴰⴹ (300)

The old parser had structured Tamazight into 10 number functions and 13 irreducible numbers.

Parse numerals in Bavarian
Bavarian has 34 number functions and 81 irreducible numbers.
The number functions are:
_zea:	 x -> [0]*x+13, 	 e.g. 13 is dreizea
_razwånzge:	 x -> [0]*x+22, 	 e.g. 22 is zwoarazwånzge
_azwånzge:	 x -> [0]*x+23, 	 e.g. 23 is dreiazwånzge
_ßge:	 x -> [0]*x+30, 	 e.g. 30 is dreißge
oana_ßge:	 x -> [0]*x+31, 	 e.g. 31 is oanadreißge
_ra_ßge:	 x -> [0, 0]*x+32, 	 e.g. 32 is zwoaradreißge
_a_ßge:	 x -> [0, 0]*x+33, 	 e.g. 33 is dreiadreißge
fiara_ßge:	 x -> [0]*x+34, 	 e.g. 34 is fiaradreißge
fimfa_ßge:	 x -> [0]*x+35, 	 e.g. 35 is fimfadreißge
sechsa_ßge:	 x -> [0]*x+36, 	 e.g. 36 is sechsadreißge
simma_ßge:	 x -> [0]*x+37, 	 e.g. 37 is simmadreißge
åchta_ßge:	 x -> [0]*x+38, 	 e.g. 38 is åchtadreißge
neina_ßge:	 x -> [0]*x+39, 	 e.g. 39 is neinadreißge
_rafiazge:	 x -> [0]*x+42, 	 e.g. 42 is zwoarafiazge
_afiazge:	 x -> [0]*x+43, 	 e.g. 43 is dreiafiazge
_rafuchzge:	 x -> [0]*x+52, 	 e.g. 52 is zwoarafuchzge
_afuchzge:	 x -> [0]*x+53, 	 e.g. 53 is dreiafuchzge
_rasechzge:	 x -> [0]*x+62, 	 e.g. 62 is zwoarasechzge
_asechzge:	 x -> [0]*x+63, 	 e.g. 63 is dreiasechzge
_rasibzge:	 x -> [0]*x+72, 	 e.g. 72 is zwoarasibzge
_asibzge:	 x -> [0]*x+73, 	 e.g. 73 is dreiasibzge
_raåchtzge:	 x -> [0]*x+82, 	 e.g. 82 is zwoaraåchtzge
_aåchtzge:	 x -> [0]*x+83, 	 e.g. 83 is dreiaåchtzge
_raneinzge:	 x -> [0]*x+92, 	 e.g. 92 is zwoaraneinzge
_aneinzge:	 x -> [0]*x+93, 	 e.g. 93 is dreianeinzge
hundad _:	 x -> [1]*x+100, 	 e.g. 101 is hundad oas
_hundad:	 x -> [100]*x+0, 	 e.g. 200 is zwoahundad
_hundad _:	 x -> [100, 1]*x+0, 	 e.g. 201 is zwoahundad oas
fiahundad _:	 x -> [1]*x+400, 	 e.g. 401 is fiahundad oas
fimfhundad _:	 x -> [1]*x+500, 	 e.g. 501 is fimfhundad oas
sechshundad _:	 x -> [1]*x+600, 	 e.g. 601 is sechshundad oas
simhundad _:	 x -> [1]*x+700, 	 e.g. 701 is simhundad oas
åchthundad _:	 x -> [1]*x+800, 	 e.g. 801 is åchthundad oas
neihundad _:	 x -> [1]*x+900, 	 e.g. 901 is neihundad oas

The irreducibles are: oas (1), zwoa (2), drei (3), fiare (4), fimfe (5), sechse (6), sieme (7), åchte (8), neine (9), zene (10), öife (11), zwöife (12), fiazea (14), fuchzea (15), sechzea (16), sibzea (17), åchzea (18), neizea (19), zwånzge (20), oanazwånzge (21), fiarazwånzge (24), fimfazwånzge (25), sechsazwånzge (26), simmazwånzge (27), åchtazwånzge (28), neinazwånzge (29), fiazge (40), oanafiazge (41), fiarafiazge (44), fimfafiazge (45), sechsafiazge (46), simmafiazge (47), åchtafiazge (48), neinafiazge (49), fuchzge (50), oanafuchzge (51), fiarafuchzge (54), fimfafuchzge (55), sechsafuchzge (56), simmafuchzge (57), åchtafuchzge (58), neinafuchzge (59), sechzge (60), oanasechzge (61), fiarasechzge (64), fimfasechzge (65), sechsasechzge (66), simmasechzge (67), åchtasechzge (68), neinasechzge (69), sibzge (70), oanasibzge (71), fiarasibzge (74), fimfasibzge (75), sechsasibzge (76), simmasibzge (77), åchtasibzge (78), neinasibzge (79), åchtzge (80), oanaåchtzge (81), fiaraåchtzge (84), fimfaåchtzge (85), sechsaåchtzge (86), simmaåchtzge (87), åchtaåchtzge (88), neinaåchtzge (89), neinzge (90), oananeinzge (91), fiaraneinzge (94), fimfaneinzge (95), sechsaneinzge (96), simmaneinzge (97), åchtaneinzge (98), neinaneinzge (99), hundad (100), fiahundad (400), fimfhundad (500), sechshundad (600), simhundad (700), åchthundad (800), neihundad (900)

The old parser had structured Bavarian into 34 number functions and 81 irreducible numbers.

Parse numerals in Cape-Verdean-Creole
Cape-Verdean-Creole has 28 number functions and 32 irreducible numbers.
The number functions are:
diza_:	 x -> [1]*x+10, 	 e.g. 16 is dizasax
diz_:	 x -> [0]*x+18, 	 e.g. 18 is dizoitu
vinti-_:	 x -> [1]*x+20, 	 e.g. 21 is vinti-um
trinti-_:	 x -> [1]*x+30, 	 e.g. 31 is trinti-um
korénti-_:	 x -> [1]*x+40, 	 e.g. 41 is korénti-um
sunkuénti-_:	 x -> [1]*x+50, 	 e.g. 51 is sunkuénti-um
sasénti-_:	 x -> [1]*x+60, 	 e.g. 61 is sasénti-um
saténti-_:	 x -> [1]*x+70, 	 e.g. 71 is saténti-um
oiténti-_:	 x -> [1]*x+80, 	 e.g. 81 is oiténti-um
novénti-_:	 x -> [1]*x+90, 	 e.g. 91 is novénti-um
senti-_:	 x -> [1]*x+100, 	 e.g. 101 is senti-um
senti-diza_:	 x -> [1]*x+110, 	 e.g. 116 is senti-dizasax
senti-diz_:	 x -> [0]*x+118, 	 e.g. 118 is senti-dizoitu
senti-vinti-_:	 x -> [1]*x+120, 	 e.g. 121 is senti-vinti-um
senti-trinti-_:	 x -> [1]*x+130, 	 e.g. 131 is senti-trinti-um
senti-korénti-_:	 x -> [1]*x+140, 	 e.g. 141 is senti-korénti-um
senti-sunkuénti-_:	 x -> [1]*x+150, 	 e.g. 151 is senti-sunkuénti-um
senti-sasénti-_:	 x -> [1]*x+160, 	 e.g. 161 is senti-sasénti-um
senti-saténti-_:	 x -> [1]*x+170, 	 e.g. 171 is senti-saténti-um
senti-oiténti-_:	 x -> [1]*x+180, 	 e.g. 181 is senti-oiténti-um
senti-novénti-_:	 x -> [1]*x+190, 	 e.g. 191 is senti-novénti-um
duzéntus-i-_:	 x -> [1]*x+200, 	 e.g. 201 is duzéntus-i-um
trezéntus-i-_:	 x -> [1]*x+300, 	 e.g. 301 is trezéntus-i-um
_séntus:	 x -> [100]*x+0, 	 e.g. 400 is kuátuséntus
_séntus-i-_:	 x -> [100, 1]*x+0, 	 e.g. 401 is kuátuséntus-i-um
kinhéntus-i-_:	 x -> [1]*x+500, 	 e.g. 501 is kinhéntus-i-um
saiséntus-i-_:	 x -> [1]*x+600, 	 e.g. 601 is saiséntus-i-um
sétuséntus-i-_:	 x -> [1]*x+700, 	 e.g. 701 is sétuséntus-i-um

The irreducibles are: um (1), dós (2), trés (3), kuátu (4), sinku (5), sax (6), séti (7), oitu (8), nóvi (9), dés (10), ónzi (11), duzi (12), treizi (13), katorzi (14), kinzi (15), vinti (20), trinta (30), korénta (40), korénti-oitu (48), sunkuénta (50), sasénta (60), saténta (70), oiténta (80), novénta (90), sem (100), senti-vinti (120), senti-sunkuénta (150), duzéntus (200), trezéntus (300), kinhéntus (500), saiséntus (600), sétuséntus (700)

The old parser had structured Cape-Verdean-Creole into 9 number functions and 186 irreducible numbers.

Parse numerals in French
French has 32 number functions and 21 irreducible numbers.
The number functions are:
dix-_:	 x -> [1]*x+10, 	 e.g. 17 is dix-sept
vingt et _:	 x -> [0]*x+21, 	 e.g. 21 is vingt et un
vingt-_:	 x -> [1]*x+20, 	 e.g. 22 is vingt-deux
trente et _:	 x -> [0]*x+31, 	 e.g. 31 is trente et un
trente-_:	 x -> [1]*x+30, 	 e.g. 32 is trente-deux
quarante et _:	 x -> [0]*x+41, 	 e.g. 41 is quarante et un
quarante-_:	 x -> [1]*x+40, 	 e.g. 42 is quarante-deux
_uante:	 x -> [0]*x+50, 	 e.g. 50 is cinquante
_uante et _:	 x -> [0, 0]*x+51, 	 e.g. 51 is cinquante et un
_uante-_:	 x -> [10, 1]*x+0, 	 e.g. 52 is cinquante-deux
soixante et _:	 x -> [1]*x+60, 	 e.g. 61 is soixante et un
soixante-_:	 x -> [1]*x+60, 	 e.g. 62 is soixante-deux
_-vingts:	 x -> [0]*x+80, 	 e.g. 80 is quatre-vingts
_-vingt-_:	 x -> [19, 1]*x+4, 	 e.g. 81 is quatre-vingt-un
_-_-dix:	 x -> [0, 0]*x+90, 	 e.g. 90 is quatre-vingt-dix
_-_-seize:	 x -> [0, 0]*x+96, 	 e.g. 96 is quatre-vingt-seize
_-_-dix-_:	 x -> [2, 4, 1]*x+2, 	 e.g. 97 is quatre-vingt-dix-sept
cent _:	 x -> [1]*x+100, 	 e.g. 101 is cent un
_ cents:	 x -> [100]*x+0, 	 e.g. 200 is deux cents
_ cent _:	 x -> [100, 1]*x+0, 	 e.g. 201 is deux cent un
_ _ vingt:	 x -> [100, 0]*x+20, 	 e.g. 220 is deux cent vingt
_ _ vingt et _:	 x -> [100, 0, 10]*x+11, 	 e.g. 221 is deux cent vingt et un
_ _ vingt-_:	 x -> [100, 0, 1]*x+20, 	 e.g. 222 is deux cent vingt-deux
_ _ quarante:	 x -> [100, 0]*x+40, 	 e.g. 240 is deux cent quarante
_ _ quarante et _:	 x -> [100, 0, 20]*x+21, 	 e.g. 241 is deux cent quarante et un
_ _ quarante-_:	 x -> [100, 0, 1]*x+40, 	 e.g. 242 is deux cent quarante-deux
_ _ trente:	 x -> [100, 0]*x+30, 	 e.g. 330 is trois cent trente
_ _ trente et _:	 x -> [100, 0, 15]*x+16, 	 e.g. 331 is trois cent trente et un
_ _ trente-_:	 x -> [100, 0, 1]*x+30, 	 e.g. 332 is trois cent trente-deux
_ _ soixante:	 x -> [100, 1]*x+-40, 	 e.g. 360 is trois cent soixante
_ _ soixante et _:	 x -> [100, 1, 1]*x+-40, 	 e.g. 361 is trois cent soixante et un
_ _ soixante-_:	 x -> [100, 1, 1]*x+-40, 	 e.g. 362 is trois cent soixante-deux

The irreducibles are: un (1), deux (2), trois (3), quatre (4), cinq (5), six (6), sept (7), huit (8), neuf (9), dix (10), onze (11), douze (12), treize (13), quatorze (14), quinze (15), seize (16), vingt (20), trente (30), quarante (40), soixante (60), cent (100)

The old parser had structured French into 67 number functions and 21 irreducible numbers.

Parse numerals in Japanese

Japanese has 6 number functions and 11 irreducible numbers.
The number functions are:
十_:	 x -> [1]*x+10, 	 e.g. 11 is 十一
_十:	 x -> [10]*x+0, 	 e.g. 20 is 二十
_十_:	 x -> [10, 1]*x+0, 	 e.g. 21 is 二十一
百_:	 x -> [1]*x+100, 	 e.g. 101 is 百一
_百:	 x -> [100]*x+0, 	 e.g. 200 is 二百
_百_:	 x -> [100, 1]*x+0, 	 e.g. 201 is 二百一

The irreducibles are: 一 (1), 二 (2), 三 (3), 四 (4), 五 (5), 六 (6), 七 (7), 八 (8), 九 (9), 十 (10), 百 (100)

The old parser had structured Japanese into 6 number functions and 11 irreducible numbers.

Parse numerals in Michif
Michif has 16 number functions and 18 irreducible numbers.
The number functions are:
s_k:	 x -> [0]*x+5, 	 e.g. 5 is saeñk
k_z:	 x -> [0]*x+15, 	 e.g. 15 is kaeñz
s_z:	 x -> [0]*x+16, 	 e.g. 16 is saeñz
jis _:	 x -> [1]*x+10, 	 e.g. 17 is jis set
v_:	 x -> [0]*x+20, 	 e.g. 20 is vaeñ
v_ _:	 x -> [10, 1]*x+10, 	 e.g. 21 is vaeñ aeñ
tráñt _:	 x -> [1]*x+30, 	 e.g. 31 is tráñt aeñ
karánt _:	 x -> [1]*x+40, 	 e.g. 41 is karánt aeñ
_ánt:	 x -> [0]*x+50, 	 e.g. 50 is saeñkánt
_ánt _:	 x -> [10, 1]*x+0, 	 e.g. 51 is saeñkánt aeñ
swesáñt _:	 x -> [1]*x+60, 	 e.g. 61 is swesáñt aeñ
swesáñty _:	 x -> [1]*x+60, 	 e.g. 70 is swesáñty jis
swesáñty _ _:	 x -> [7, 1]*x+0, 	 e.g. 71 is swesáñty jis aeñ
katáv_:	 x -> [0]*x+80, 	 e.g. 80 is katávaeñ
katáv_ _:	 x -> [40, 1]*x+40, 	 e.g. 81 is katávaeñ aeñ
katrávaen jis _:	 x -> [1]*x+90, 	 e.g. 91 is katrávaen jis aeñ

The irreducibles are: aeñ (1), deu (2), trwá (3), kátr (4), sis (6), set (7), wit (8), naef (9), jis (10), óñz (11), dóz (12), trayz (13), katorz (14), tráñt (30), karánt (40), swesáñt (60), katrávaen jis (90), sáñ (100)

The old parser had structured Michif into 14 number functions and 20 irreducible numbers.

Parse numerals in Kven
Kven has 6 number functions and 11 irreducible numbers.
The number functions are:
_toista:	 x -> [1]*x+10, 	 e.g. 11 is yksitoista
_kymmentä:	 x -> [10]*x+0, 	 e.g. 20 is kaksikymmentä
_kymmentä_:	 x -> [10, 1]*x+0, 	 e.g. 21 is kaksikymmentäyksi
sata_:	 x -> [1]*x+100, 	 e.g. 101 is satayksi
_sata:	 x -> [100]*x+0, 	 e.g. 200 is kaksisata
_sata_:	 x -> [100, 1]*x+0, 	 e.g. 201 is kaksisatayksi

The irreducibles are: yksi (1), kaksi (2), kolme (3), nelje (4), viisi (5), kuusi (6), seittemen (7), kahđeksen (8), yhđeksen (9), kymmenen (10), sata (100)

The old parser had structured Kven into 6 number functions and 11 irreducible numbers.

Parse numerals in Ukrainian
Ukrainian has 19 number functions and 23 irreducible numbers.
The number functions are:
_адцять:	 x -> [0]*x+11, 	 e.g. 11 is одинадцять
_надцять:	 x -> [1]*x+10, 	 e.g. 12 is дванадцять
_дцять:	 x -> [10]*x+0, 	 e.g. 20 is двадцять
_дцять _:	 x -> [10, 1]*x+0, 	 e.g. 21 is двадцять один
сорок _:	 x -> [1]*x+40, 	 e.g. 41 is сорок один
п’ятдесят _:	 x -> [1]*x+50, 	 e.g. 51 is п’ятдесят один
шістдесят _:	 x -> [1]*x+60, 	 e.g. 61 is шістдесят один
_десят:	 x -> [10]*x+0, 	 e.g. 70 is сімдесят
_десят _:	 x -> [10, 1]*x+0, 	 e.g. 71 is сімдесят один
дев’яносто _:	 x -> [1]*x+90, 	 e.g. 91 is дев’яносто один
сто _:	 x -> [1]*x+100, 	 e.g. 101 is сто один
двісті _:	 x -> [1]*x+200, 	 e.g. 201 is двісті один
_ста:	 x -> [100]*x+0, 	 e.g. 300 is триста
_ста _:	 x -> [100, 1]*x+0, 	 e.g. 301 is триста один
п’ятсот _:	 x -> [1]*x+500, 	 e.g. 501 is п’ятсот один
шістсот _:	 x -> [1]*x+600, 	 e.g. 601 is шістсот один
_сот:	 x -> [100]*x+0, 	 e.g. 700 is сімсот
_сот _:	 x -> [100, 1]*x+0, 	 e.g. 701 is сімсот один
дев’ятсот _:	 x -> [1]*x+900, 	 e.g. 901 is дев’ятсот один

The irreducibles are: один (1), два (2), три (3), чотири (4), п’ять (5), шість (6), сім (7), вісім (8), дев’ять (9), десять (10), чотирнадцять (14), п’ятнадцять (15), шістнадцять (16), дев’ятнадцять (19), сорок (40), п’ятдесят (50), шістдесят (60), дев’яносто (90), сто (100), двісті (200), п’ятсот (500), шістсот (600), дев’ятсот (900)

The old parser had structured Ukrainian into 19 number functions and 23 irreducible numbers.

Parse numerals in Tok-Pisin
Tok-Pisin has 7 number functions and 12 irreducible numbers.
The number functions are:
_pela ten _:	 x -> [10, 1]*x+0, 	 e.g. 11 is wanpela ten wan
_pela ten:	 x -> [10]*x+0, 	 e.g. 20 is tupela ten
fopela ten _:	 x -> [1]*x+40, 	 e.g. 41 is fopela ten wan
faipela ten _:	 x -> [1]*x+50, 	 e.g. 51 is faipela ten wan
_ hand_:	 x -> [100, 0]*x+0, 	 e.g. 100 is wan handet
_ hand_ _:	 x -> [100, 0, 1]*x+0, 	 e.g. 101 is wan handet wan
_ hand_ nainpela ten nain:	 x -> [0, 0]*x+799, 	 e.g. 799 is seven handet nainpela ten nain

The irreducibles are: wan (1), tu (2), tri (3), foa (4), faiv (5), sikis (6), seven (7), et (8), nain (9), ten (10), fopela ten (40), faipela ten (50)

The old parser had structured Tok-Pisin into 6 number functions and 12 irreducible numbers.

Parse numerals in Chol
Chol has 28 number functions and 30 irreducible numbers.
The number functions are:
lu_:	 x -> [0]*x+10, 	 e.g. 10 is lujump’ej
junlu_:	 x -> [0]*x+11, 	 e.g. 11 is junlujump’ej
uxlu_:	 x -> [0]*x+13, 	 e.g. 13 is uxlujump’ej
chänlu_:	 x -> [0]*x+14, 	 e.g. 14 is chänlujump’ej
jo’lu_:	 x -> [0]*x+15, 	 e.g. 15 is jo’lujump’ej
wäclu_:	 x -> [0]*x+16, 	 e.g. 16 is wäclujump’ej
wuclu_:	 x -> [0]*x+17, 	 e.g. 17 is wuclujump’ej
waxäclu_:	 x -> [0]*x+18, 	 e.g. 18 is waxäclujump’ej
bolonlu_:	 x -> [0]*x+19, 	 e.g. 19 is bolonlujump’ej
_ i cha’c’al:	 x -> [1]*x+20, 	 e.g. 21 is jump’ej i cha’c’al
_ i yuxc’al:	 x -> [1]*x+40, 	 e.g. 41 is jump’ej i yuxc’al
_ i chänc’al:	 x -> [1]*x+60, 	 e.g. 61 is jump’ej i chänc’al
_ i jo’c’al:	 x -> [1]*x+80, 	 e.g. 81 is jump’ej i jo’c’al
_ i wäcc’al:	 x -> [1]*x+100, 	 e.g. 101 is jump’ej i wäcc’al
_ i wucc’al:	 x -> [1]*x+120, 	 e.g. 121 is jump’ej i wucc’al
_ i waxäcc’al:	 x -> [1]*x+140, 	 e.g. 141 is jump’ej i waxäcc’al
_ i bolonc’al:	 x -> [1]*x+160, 	 e.g. 161 is jump’ej i bolonc’al
_ i lujunc’al:	 x -> [1]*x+180, 	 e.g. 181 is jump’ej i lujunc’al
_ i junlujunc’al:	 x -> [1]*x+200, 	 e.g. 201 is jump’ej i junlujunc’al
_ i laj_:	 x -> [1, 3]*x+-20, 	 e.g. 221 is jump’ej i lajchänc’al
_ i uxlujunc’al:	 x -> [1]*x+240, 	 e.g. 241 is jump’ej i uxlujunc’al
_ i chänlujunc’al:	 x -> [1]*x+260, 	 e.g. 261 is jump’ej i chänlujunc’al
_ i jo’lujunc’al:	 x -> [1]*x+280, 	 e.g. 281 is jump’ej i jo’lujunc’al
_ i wäclujunc’al:	 x -> [1]*x+300, 	 e.g. 301 is jump’ej i wäclujunc’al
_ i wuclujunc’al:	 x -> [1]*x+320, 	 e.g. 321 is jump’ej i wuclujunc’al
_ i waxäclujunc’al:	 x -> [1]*x+340, 	 e.g. 341 is jump’ej i waxäclujunc’al
_ i bolonlujunc’al:	 x -> [1]*x+360, 	 e.g. 361 is jump’ej i bolonlujunc’al
_ i jumbasc’:	 x -> [1]*x+380, 	 e.g. 381 is jump’ej i jumbasc’

The irreducibles are: jump’ej (1), cha’p’ej (2), uxp’ej (3), chänp’ej (4), jo’p’ej (5), wäcp’ej (6), wucp’ej (7), waxäcp’ej (8), bolomp’ej (9), lajchämp’ej (12), junk’al (20), cha’c’al (40), uxc’al (60), chänc’al (80), jo’c’al (100), wäcc’al (120), wucc’al (140), waxäcc’al (160), bolonc’al (180), lujunc’al (200), junlujunc’al (220), lajchänc’al (240), uxlujunc’al (260), chänlujunc’al (280), jo’lujunc’al (300), wäclujunc’al (320), wuclujunc’al (340), waxäclujunc’al (360), bolonlujunc’al (380), jumbasc’ (400)

The old parser had structured Chol into 19 number functions and 39 irreducible numbers.

Parse numerals in Persian
Parse numerals in Micmac
Micmac has 10 number functions and 15 irreducible numbers.
The number functions are:
newtiska’q jel _:	 x -> [1]*x+10, 	 e.g. 11 is newtiska’q jel ne’wt
tapuiska’q jel _:	 x -> [1]*x+20, 	 e.g. 21 is tapuiska’q jel ne’wt
nesiska’q jel _:	 x -> [1]*x+30, 	 e.g. 31 is nesiska’q jel ne’wt
newiska’q jel _:	 x -> [1]*x+40, 	 e.g. 41 is newiska’q jel ne’wt
naniska’q jel _:	 x -> [1]*x+50, 	 e.g. 51 is naniska’q jel ne’wt
_ te’siska’q:	 x -> [10]*x+0, 	 e.g. 60 is asukom te’siska’q
_ te’siska’q jel _:	 x -> [10, 1]*x+0, 	 e.g. 61 is asukom te’siska’q jel ne’wt
kaskimtlnaqn te’siska’q jel _:	 x -> [1]*x+100, 	 e.g. 101 is kaskimtlnaqn te’siska’q jel ne’wt
_ kaskimtlnaqn:	 x -> [100]*x+0, 	 e.g. 200 is ta’pu kaskimtlnaqn
_ kaskimtlnaqn te’siska’q jel _:	 x -> [100, 1]*x+0, 	 e.g. 201 is ta’pu kaskimtlnaqn te’siska’q jel ne’wt

The irreducibles are: ne’wt (1), ta’pu (2), si’st (3), ne’w (4), na’n (5), asukom (6), l’uiknek (7), ukmuljin (8), pesqunatek (9), newtiska’q (10), tapuiska’q (20), nesiska’q (30), newiska’q (40), naniska’q (50), kaskimtlnaqn (100)

The old parser had structured Micmac into 10 number functions and 15 irreducible numbers.

Parse numerals in Igbo
Igbo has 6 number functions and 11 irreducible numbers.
The number functions are:
iri na _:	 x -> [1]*x+10, 	 e.g. 11 is iri na otu
iri _:	 x -> [10]*x+0, 	 e.g. 20 is iri abụọ
iri _ na _:	 x -> [10, 1]*x+0, 	 e.g. 21 is iri abụọ na otu
nnari na _:	 x -> [1]*x+100, 	 e.g. 101 is nnari na otu
nnari _:	 x -> [100]*x+0, 	 e.g. 200 is nnari abụọ
nnari _ na _:	 x -> [100, 1]*x+0, 	 e.g. 201 is nnari abụọ na otu

The irreducibles are: otu (1), abụọ (2), atọ (3), anọ (4), ise (5), isii (6), asaa (7), asato (8), eteghiete (9), iri (10), nnari (100)

The old parser had structured Igbo into 18 number functions and 11 irreducible numbers.

Parse numerals in Southern-Sami
Southern-Sami has 6 number functions and 11 irreducible numbers.
The number functions are:
luhkie_:	 x -> [1]*x+10, 	 e.g. 11 is luhkieakte
_luhkie:	 x -> [10]*x+0, 	 e.g. 20 is göökteluhkie
_luhkie_:	 x -> [10, 1]*x+0, 	 e.g. 21 is göökteluhkieakte
tjuetie_:	 x -> [1]*x+100, 	 e.g. 101 is tjuetieakte
_tjuetie:	 x -> [100]*x+0, 	 e.g. 200 is gööktetjuetie
_tjuetie_:	 x -> [100, 1]*x+0, 	 e.g. 201 is gööktetjuetieakte

The irreducibles are: akte (1), göökte (2), golme (3), njieljie (4), vïjhte (5), govhte (6), tjïjhtje (7), gaektsie (8), uktsie (9), luhkie (10), tjuetie (100)

The old parser had structured Southern-Sami into 6 number functions and 11 irreducible numbers.

Parse numerals in Lower-Sorbian
Lower-Sorbian has 19 number functions and 18 irreducible numbers.
The number functions are:
_nasćo:	 x -> [1]*x+10, 	 e.g. 12 is dwanasćo
_źasća:	 x -> [10]*x+0, 	 e.g. 20 is dwaźasća
_a_źasća:	 x -> [1, 10]*x+0, 	 e.g. 21 is jadenadwaźasća
__źasća:	 x -> [1, 10]*x+0, 	 e.g. 22 is dwadwaźasća
_astyrźasća:	 x -> [1]*x+40, 	 e.g. 41 is jadenastyrźasća
_styrźasća:	 x -> [0]*x+42, 	 e.g. 42 is dwastyrźasća
_źaset:	 x -> [10]*x+0, 	 e.g. 50 is pěśźaset
_a_źaset:	 x -> [1, 10]*x+0, 	 e.g. 51 is jadenapěśźaset
__źaset:	 x -> [1, 10]*x+0, 	 e.g. 52 is dwapěśźaset
_awosymźaset:	 x -> [1]*x+80, 	 e.g. 81 is jadenawosymźaset
_wosymźaset:	 x -> [0]*x+82, 	 e.g. 82 is dwawosymźaset
sto a _:	 x -> [1]*x+100, 	 e.g. 101 is sto a jaden
dwěsćě a _:	 x -> [1]*x+200, 	 e.g. 201 is dwěsćě a jaden
_sta:	 x -> [100]*x+0, 	 e.g. 300 is tśista
_ sto a _:	 x -> [100, 1]*x+0, 	 e.g. 301 is tśi sto a jaden
_ _ a styrźasća:	 x -> [100, 0]*x+40, 	 e.g. 440 is styri sto a styrźasća
_ _ a wosymźaset:	 x -> [100, 1]*x+-20, 	 e.g. 480 is styri sto a wosymźaset
_stow:	 x -> [100]*x+0, 	 e.g. 500 is pěśstow
wosym_w:	 x -> [0]*x+800, 	 e.g. 800 is wosymstow

The irreducibles are: jaden (1), dwa (2), tśi (3), styri (4), pěś (5), šesć (6), sedym (7), wósym (8), źewjeś (9), źaseś (10), jadnasćo (11), styrnasćo (14), šesnasćo (16), wosymnasćo (18), styrźasća (40), wosymźaset (80), sto (100), dwěsćě (200)

The old parser had structured Lower-Sorbian into 52 number functions and 18 irreducible numbers.

Parse numerals in Czech
Czech has 14 number functions and 19 irreducible numbers.
The number functions are:
_náct:	 x -> [1]*x+10, 	 e.g. 12 is dvanáct
_cet:	 x -> [10]*x+0, 	 e.g. 20 is dvacet
_cet _:	 x -> [10, 1]*x+0, 	 e.g. 21 is dvacet jedna
padesát _:	 x -> [1]*x+50, 	 e.g. 51 is padesát jedna
šedesát _:	 x -> [1]*x+60, 	 e.g. 61 is šedesát jedna
_desát:	 x -> [10]*x+0, 	 e.g. 70 is sedmdesát
_desát _:	 x -> [10, 1]*x+0, 	 e.g. 71 is sedmdesát jedna
devadesát _:	 x -> [1]*x+90, 	 e.g. 91 is devadesát jedna
sto _:	 x -> [1]*x+100, 	 e.g. 101 is sto jedna
dvě stě _:	 x -> [1]*x+200, 	 e.g. 201 is dvě stě jedna
_ sta:	 x -> [100]*x+0, 	 e.g. 300 is tři sta
_ sta _:	 x -> [100, 1]*x+0, 	 e.g. 301 is tři sta jedna
_ set:	 x -> [100]*x+0, 	 e.g. 500 is pět set
_ set _:	 x -> [100, 1]*x+0, 	 e.g. 501 is pět set jedna

The irreducibles are: jedna (1), dva (2), tři (3), čtyři (4), pět (5), šest (6), sedm (7), osm (8), devět (9), deset (10), jedenáct (11), čtrnáct (14), patnáct (15), devatenáct (19), padesát (50), šedesát (60), devadesát (90), sto (100), dvě stě (200)

The old parser had structured Czech into 14 number functions and 19 irreducible numbers.

Parse numerals in Haitian-Creole
Haitian-Creole has 27 number functions and 31 irreducible numbers.
The number functions are:
_òz:	 x -> [0]*x+14, 	 e.g. 14 is katòz
diz_:	 x -> [1]*x+10, 	 e.g. 18 is dizuit
venn_:	 x -> [1]*x+20, 	 e.g. 22 is vennde
vent_:	 x -> [1]*x+20, 	 e.g. 28 is ventuit
trann_:	 x -> [1]*x+30, 	 e.g. 32 is trannde
trant_:	 x -> [1]*x+30, 	 e.g. 38 is trantuit
karann_:	 x -> [1]*x+40, 	 e.g. 42 is karannde
karant_:	 x -> [1]*x+40, 	 e.g. 48 is karantuit
_ant:	 x -> [0]*x+50, 	 e.g. 50 is senkant
_anteyen:	 x -> [0]*x+51, 	 e.g. 51 is senkanteyen
_ann_:	 x -> [10, 1]*x+0, 	 e.g. 52 is senkannde
_ant_:	 x -> [10, 1]*x+0, 	 e.g. 58 is senkantuit
swasann_:	 x -> [1]*x+60, 	 e.g. 61 is swasannyoun
swasann__:	 x -> [7, 1]*x+0, 	 e.g. 72 is swasanndisde
_reven:	 x -> [0]*x+80, 	 e.g. 80 is katreven
_reventeyen:	 x -> [0]*x+81, 	 e.g. 81 is katreventeyen
_revenn_:	 x -> [19, 1]*x+4, 	 e.g. 82 is katrevennde
_revent_:	 x -> [19, 1]*x+4, 	 e.g. 88 is katreventuit
_reven_:	 x -> [19, 1]*x+4, 	 e.g. 90 is katrevendis
_reven__:	 x -> [2, 8, 1]*x+2, 	 e.g. 92 is katrevendisde
san _:	 x -> [1]*x+100, 	 e.g. 102 is san de
_ san:	 x -> [100]*x+0, 	 e.g. 200 is de san
_ san en:	 x -> [100]*x+1, 	 e.g. 201 is de san en
_ san _:	 x -> [100, 1]*x+0, 	 e.g. 202 is de san de
sen san _:	 x -> [1]*x+500, 	 e.g. 502 is sen san de
si san _:	 x -> [1]*x+600, 	 e.g. 602 is si san de
ui san _:	 x -> [1]*x+800, 	 e.g. 802 is ui san de

The irreducibles are: youn (1), de (2), twa (3), kat (4), senk (5), sis (6), sèt (7), uit (8), nèf (9), dis (10), onz (11), douz (12), trèz (13), kenz (15), sèz (16), disèt (17), ven (20), venteyen (21), trant (30), tranteyen (31), karant (40), karanteyen (41), swasann (60), san (100), san en (101), sen san (500), sen san en (501), si san (600), si san en (601), ui san (800), ui san en (801)

The old parser had structured Haitian-Creole into 31 number functions and 46 irreducible numbers.

Parse numerals in Upper-Sorbian
Upper-Sorbian has 19 number functions and 23 irreducible numbers.
The number functions are:
_naće:	 x -> [1]*x+10, 	 e.g. 13 is třinaće
_adwaceći:	 x -> [1]*x+20, 	 e.g. 21 is jedynadwaceći
_ceći:	 x -> [0]*x+30, 	 e.g. 30 is třiceći
_a_ceći:	 x -> [1, 9]*x+3, 	 e.g. 31 is jedynatřiceći
_aštyrceći:	 x -> [1]*x+40, 	 e.g. 41 is jedynaštyrceći
_apołsta:	 x -> [1]*x+50, 	 e.g. 51 is jedynapołsta
_dźesat:	 x -> [10]*x+0, 	 e.g. 60 is šěsćdźesat
_a_dźesat:	 x -> [1, 10]*x+0, 	 e.g. 61 is jedynašěsćdźesat
_awosomdźesat:	 x -> [1]*x+80, 	 e.g. 81 is jedynawosomdźesat
sto a _:	 x -> [1]*x+100, 	 e.g. 101 is sto a jedyn
_ sto a _:	 x -> [100, 1]*x+0, 	 e.g. 201 is dwaj sto a jedyn
_ _ a dwaceći:	 x -> [0, 0]*x+220, 	 e.g. 220 is dwaj sto a dwaceći
_ _ a štyrceći:	 x -> [100, 0]*x+40, 	 e.g. 240 is dwaj sto a štyrceći
_ _ a połsta:	 x -> [100, 0]*x+50, 	 e.g. 250 is dwaj sto a połsta
_ sta:	 x -> [100]*x+0, 	 e.g. 300 is tři sta
_ sta a _:	 x -> [100, 1]*x+0, 	 e.g. 301 is tři sta a jedyn
_ stow:	 x -> [100]*x+0, 	 e.g. 500 is pjeć stow
wosom _w:	 x -> [0]*x+800, 	 e.g. 800 is wosom stow
_ _ a wosomdźesat:	 x -> [0, 0]*x+880, 	 e.g. 880 is wósom sto a wosomdźesat

The irreducibles are: jedyn (1), dwaj (2), tři (3), štyri (4), pjeć (5), šěsć (6), sydom (7), wósom (8), dźewjeć (9), dźesać (10), jědnaće (11), dwanaće (12), štyrnaće (14), pjatnaće (15), šěsnaće (16), wosomnaće (18), dźewjatnaće (19), dwaceći (20), štyrceći (40), połsta (50), wosomdźesat (80), sto (100), dwě sćě (200)

The old parser had structured Upper-Sorbian into 50 number functions and 23 irreducible numbers.

Parse numerals in Albanian
Albanian has 9 number functions and 11 irreducible numbers.
The number functions are:
_mbëdhjetë:	 x -> [1]*x+10, 	 e.g. 11 is njëmbëdhjetë
_mbëdhjete:	 x -> [0]*x+12, 	 e.g. 12 is dymbëdhjete
_zet:	 x -> [20]*x+0, 	 e.g. 20 is njëzet
_zet e _:	 x -> [20, 1]*x+0, 	 e.g. 21 is njëzet e një
tridhjetë e _:	 x -> [1]*x+30, 	 e.g. 31 is tridhjetë e një
_dhjetë:	 x -> [10]*x+0, 	 e.g. 50 is pesëdhjetë
_dhjetë e _:	 x -> [10, 1]*x+0, 	 e.g. 51 is pesëdhjetë e një
_qind:	 x -> [100]*x+0, 	 e.g. 100 is njëqind
_qind e _:	 x -> [100, 1]*x+0, 	 e.g. 101 is njëqind e një

The irreducibles are: një (1), dy (2), tre (3), katër (4), pesë (5), gjashtë (6), shtatë (7), tetë (8), nëntë (9), dhjetë (10), tridhjetë (30)

The old parser had structured Albanian into 9 number functions and 11 irreducible numbers.

Parse numerals in West-Frisian
West-Frisian has 15 number functions and 23 irreducible numbers.
The number functions are:
ts_:	 x -> [0]*x+10, 	 e.g. 10 is tsien
_tjin:	 x -> [1]*x+10, 	 e.g. 18 is achttjin
_-en-tweintich:	 x -> [1]*x+20, 	 e.g. 21 is ien-en-tweintich
_-en-tritich:	 x -> [1]*x+30, 	 e.g. 31 is ien-en-tritich
_-en-fjirtich:	 x -> [1]*x+40, 	 e.g. 41 is ien-en-fjirtich
_-en-fyftich:	 x -> [1]*x+50, 	 e.g. 51 is ien-en-fyftich
_-en-sechtich:	 x -> [1]*x+60, 	 e.g. 61 is ien-en-sechtich
_-en-santich:	 x -> [1]*x+70, 	 e.g. 71 is ien-en-santich
t_ich:	 x -> [0]*x+80, 	 e.g. 80 is tachtich
_-en-t_ich:	 x -> [1, 10]*x+0, 	 e.g. 81 is ien-en-tachtich
_tich:	 x -> [0]*x+90, 	 e.g. 90 is njoggentich
_-en-_tich:	 x -> [1, 10]*x+0, 	 e.g. 91 is ien-en-njoggentich
hûndert _:	 x -> [1]*x+100, 	 e.g. 101 is hûndert ien
_hûndert:	 x -> [100]*x+0, 	 e.g. 200 is twahûndert
_hûndert _:	 x -> [100, 1]*x+0, 	 e.g. 201 is twahûndert ien

The irreducibles are: ien (1), twa (2), trije (3), fjouwer (4), fiif (5), seis (6), sân (7), acht (8), njoggen (9), alve (11), tolve (12), trettjin (13), fjirtjin (14), fyftjin (15), sechtjin (16), santjin (17), tweintich (20), tritich (30), fjirtich (40), fyftich (50), sechtich (60), santich (70), hûndert (100)

The old parser had structured West-Frisian into 14 number functions and 24 irreducible numbers.

Parse numerals in Chavacano
Chavacano has 13 number functions and 30 irreducible numbers.
The number functions are:
dieci_:	 x -> [1]*x+10, 	 e.g. 17 is diecisiete
veinti_:	 x -> [1]*x+20, 	 e.g. 24 is veinticuatro
treinta y _:	 x -> [1]*x+30, 	 e.g. 31 is treinta y uno
cuarenta y _:	 x -> [1]*x+40, 	 e.g. 41 is cuarenta y uno
cinquenta y _:	 x -> [1]*x+50, 	 e.g. 51 is cinquenta y uno
sesenta y _:	 x -> [1]*x+60, 	 e.g. 61 is sesenta y uno
setenta y _:	 x -> [1]*x+70, 	 e.g. 71 is setenta y uno
ochenta y _:	 x -> [1]*x+80, 	 e.g. 81 is ochenta y uno
noventa y _:	 x -> [1]*x+90, 	 e.g. 91 is noventa y uno
ciento _:	 x -> [1]*x+100, 	 e.g. 101 is ciento uno
_ cientos:	 x -> [100]*x+0, 	 e.g. 200 is dos cientos
_ cientos _:	 x -> [100, 1]*x+0, 	 e.g. 201 is dos cientos uno
quinientos _:	 x -> [1]*x+500, 	 e.g. 501 is quinientos uno

The irreducibles are: uno (1), dos (2), tres (3), cuatro (4), cinco (5), seis (6), siete (7), ocho (8), nueve (9), diez (10), once (11), doce (12), trece (13), catorce (14), quince (15), dieciséis (16), veinte (20), veintiún (21), veintidós (22), veintitrés (23), veintiséis (26), treinta (30), cuarenta (40), cinquenta (50), sesenta (60), setenta (70), ochenta (80), noventa (90), ciento (100), quinientos (500)

The old parser had structured Chavacano into 11 number functions and 38 irreducible numbers.

Parse numerals in Amharic
Amharic has 12 number functions and 21 irreducible numbers.
The number functions are:
አስራ _:	 x -> [1]*x+10, 	 e.g. 11 is አስራ አንድ
ሃያ _:	 x -> [1]*x+20, 	 e.g. 21 is ሃያ አንድ
ሰላሳ _:	 x -> [1]*x+30, 	 e.g. 31 is ሰላሳ አንድ
አርባ _:	 x -> [1]*x+40, 	 e.g. 41 is አርባ አንድ
ኃምሳ _:	 x -> [1]*x+50, 	 e.g. 51 is ኃምሳ አንድ
ስልሳ _:	 x -> [1]*x+60, 	 e.g. 61 is ስልሳ አንድ
ሰባ _:	 x -> [1]*x+70, 	 e.g. 71 is ሰባ አንድ
ሰማንያ _:	 x -> [1]*x+80, 	 e.g. 81 is ሰማንያ አንድ
ዘጠና _:	 x -> [1]*x+90, 	 e.g. 91 is ዘጠና አንድ
መቶ _:	 x -> [1]*x+100, 	 e.g. 101 is መቶ አንድ
_ መቶ:	 x -> [100]*x+0, 	 e.g. 200 is ሁለት መቶ
_ መቶ _:	 x -> [100, 1]*x+0, 	 e.g. 201 is ሁለት መቶ አንድ

The irreducibles are: አንድ (1), ሁለት (2), ሶስት (3), አራት (4), አምስት (5), ስድስት (6), ሰባት (7), ስምንት (8), ዘጠኝ (9), አስር (10), አስራ አምስት (15), አስራ ሰባት (17), ሃያ (20), ሰላሳ (30), አርባ (40), ኃምሳ (50), ስልሳ (60), ሰባ (70), ሰማንያ (80), ዘጠና (90), መቶ (100)

The old parser had structured Amharic into 12 number functions and 38 irreducible numbers.

Parse numerals in Luxembourgish
Luxembourgish has 14 number functions and 32 irreducible numbers.
The number functions are:
_zéng:	 x -> [1]*x+10, 	 e.g. 13 is dräizéng
_anzwanzeg:	 x -> [1]*x+20, 	 e.g. 22 is zweeanzwanzeg
_andrësseg:	 x -> [1]*x+30, 	 e.g. 32 is zweeandrësseg
_zeg:	 x -> [0]*x+40, 	 e.g. 40 is véierzeg
eena_zeg:	 x -> [0]*x+41, 	 e.g. 41 is eenavéierzeg
_a_zeg:	 x -> [1, 9]*x+4, 	 e.g. 42 is zweeavéierzeg
_afofzeg:	 x -> [1]*x+50, 	 e.g. 52 is zweeafofzeg
_asechzeg:	 x -> [1]*x+60, 	 e.g. 62 is zweeasechzeg
_asiwwenzeg:	 x -> [1]*x+70, 	 e.g. 72 is zweeasiwwenzeg
_anachtzeg:	 x -> [1]*x+80, 	 e.g. 82 is zweeanachtzeg
_annonzeg:	 x -> [1]*x+90, 	 e.g. 92 is zweeannonzeg
honnert_:	 x -> [1]*x+100, 	 e.g. 101 is honnerteent
_honnert:	 x -> [100]*x+0, 	 e.g. 200 is zweehonnert
_honnert_:	 x -> [100, 1]*x+0, 	 e.g. 201 is zweehonnerteent

The irreducibles are: eent (1), zwee (2), dräi (3), véier (4), fënnef (5), sechs (6), siwen (7), aacht (8), néng (9), zéng (10), eelef (11), zwielef (12), fofzéng (15), siechzéng (16), siwwenzéng (17), uechtzéng (18), nonzéng (19), zwanzeg (20), eenanzwanzeg (21), drësseg (30), eenandrësseg (31), fofzeg (50), eenafofzeg (51), sechzeg (60), eenasechzeg (61), siwwenzeg (70), eenasiwwenzeg (71), achtzeg (80), eenanachtzeg (81), nonzeg (90), eenannonzeg (91), honnert (100)

The old parser had structured Luxembourgish into 14 number functions and 32 irreducible numbers.

Parse numerals in Oromo
Oromo has 12 number functions and 15 irreducible numbers.
The number functions are:
khuda-_:	 x -> [1]*x+10, 	 e.g. 11 is khuda-tokko
digdamii-_:	 x -> [1]*x+20, 	 e.g. 21 is digdamii-tokko
soddomii-_:	 x -> [1]*x+30, 	 e.g. 31 is soddomii-tokko
_tama:	 x -> [10]*x+0, 	 e.g. 40 is afurtama
_tamii-_:	 x -> [10, 1]*x+0, 	 e.g. 41 is afurtamii-tokko
_tamii-saddeet:	 x -> [0]*x+48, 	 e.g. 48 is afurtamii-saddeet
jaatamii-_:	 x -> [1]*x+60, 	 e.g. 61 is jaatamii-tokko
_ama:	 x -> [0]*x+80, 	 e.g. 80 is saddeetama
_amii-_:	 x -> [10, 1]*x+0, 	 e.g. 81 is saddeetamii-tokko
dhibba _:	 x -> [1]*x+100, 	 e.g. 101 is dhibba tokko
_ dhibba:	 x -> [100]*x+0, 	 e.g. 200 is lama dhibba
_ dhibba _:	 x -> [100, 1]*x+0, 	 e.g. 201 is lama dhibba tokko

The irreducibles are: tokko (1), lama (2), sadi (3), afur (4), shan (5), jaya (6), torba (7), saddeet (8), sagal (9), khudan (10), khuda-shan (15), digdama (20), soddoma (30), jaatama (60), dhibba (100)

The old parser had structured Oromo into 23 number functions and 50 irreducible numbers.

Parse numerals in Dzambazi-Romani
Dzambazi-Romani has 19 number functions and 16 irreducible numbers.
The number functions are:
dešu_:	 x -> [1]*x+10, 	 e.g. 11 is dešujekh
bištha_:	 x -> [1]*x+20, 	 e.g. 21 is bišthajekh
bišthaj_:	 x -> [1]*x+20, 	 e.g. 27 is bišthajefta
trandatha_:	 x -> [1]*x+30, 	 e.g. 31 is trandathajekh
trandathaj_:	 x -> [1]*x+30, 	 e.g. 37 is trandathajefta
sarandatha_:	 x -> [1]*x+40, 	 e.g. 41 is sarandathajekh
sarandathaj_:	 x -> [1]*x+40, 	 e.g. 47 is sarandathajefta
pindatha_:	 x -> [1]*x+50, 	 e.g. 51 is pindathajekh
pindathaj_:	 x -> [1]*x+50, 	 e.g. 57 is pindathajefta
_ardeš:	 x -> [0]*x+60, 	 e.g. 60 is šovardeš
_ardeštha_:	 x -> [10, 1]*x+0, 	 e.g. 61 is šovardešthajekh
_ardešthaj_:	 x -> [10, 1]*x+0, 	 e.g. 67 is šovardešthajefta
_vardeš:	 x -> [10]*x+0, 	 e.g. 70 is eftavardeš
_vardeštha_:	 x -> [10, 1]*x+0, 	 e.g. 71 is eftavardešthajekh
_vardešthaj_:	 x -> [10, 1]*x+0, 	 e.g. 77 is eftavardešthajefta
šel _:	 x -> [1]*x+100, 	 e.g. 101 is šel jekh
_ šel:	 x -> [100]*x+0, 	 e.g. 200 is duj šel
_ šel _:	 x -> [100, 1]*x+0, 	 e.g. 201 is duj šel jekh
panšel _:	 x -> [1]*x+500, 	 e.g. 501 is panšel jekh

The irreducibles are: jekh (1), duj (2), trin (3), štar (4), pandž (5), šov (6), efta (7), oxto (8), iňa (9), deš (10), biš (20), tranda (30), saranda (40), pinda (50), šel (100), panšel (500)

The old parser had structured Dzambazi-Romani into 19 number functions and 16 irreducible numbers.

Parse numerals in Hopi
Hopi has 13 number functions and 39 irreducible numbers.
The number functions are:
pakwt niikyang _ siikya’ta:	 x -> [1]*x+10, 	 e.g. 15 is pakwt niikyang tsivot siikya’ta
sunat niikyang _ siikya’ta:	 x -> [1]*x+20, 	 e.g. 25 is sunat niikyang tsivot siikya’ta
payiv pakwt niikyang _ siikya’ta:	 x -> [1]*x+30, 	 e.g. 35 is payiv pakwt niikyang tsivot siikya’ta
naalöv pakwt niikyang _ siikya’ta:	 x -> [1]*x+40, 	 e.g. 45 is naalöv pakwt niikyang tsivot siikya’ta
_sikiv pakwt:	 x -> [10]*x+0, 	 e.g. 50 is tsivotsikiv pakwt
_sikiv pakwt niikyang suk siikya’ta:	 x -> [10]*x+1, 	 e.g. 51 is tsivotsikiv pakwt niikyang suk siikya’ta
_sikiv pakwt niikyang löqmuy siikya’ta:	 x -> [10]*x+2, 	 e.g. 52 is tsivotsikiv pakwt niikyang löqmuy siikya’ta
_sikiv pakwt niikyang paykomuy siikya’ta:	 x -> [10]*x+3, 	 e.g. 53 is tsivotsikiv pakwt niikyang paykomuy siikya’ta
_sikiv pakwt niikyang naalöqmuy siikya’ta:	 x -> [10]*x+4, 	 e.g. 54 is tsivotsikiv pakwt niikyang naalöqmuy siikya’ta
_sikiv pakwt niikyang _ siikya’ta:	 x -> [10, 1]*x+0, 	 e.g. 55 is tsivotsikiv pakwt niikyang tsivot siikya’ta
nanalsikiv pakwt niikyang _ siikya’ta:	 x -> [1]*x+80, 	 e.g. 85 is nanalsikiv pakwt niikyang tsivot siikya’ta
peve’sikiv pakwt niikyang _ siikya’ta:	 x -> [1]*x+90, 	 e.g. 95 is peve’sikiv pakwt niikyang tsivot siikya’ta
palotsikiv _:	 x -> [0]*x+100, 	 e.g. 100 is palotsikiv pakwt

The irreducibles are: suukya’ (1), lööyöm (2), pàayom (3), naalöyöm (4), tsivot (5), navay (6), tsange’ (7), nanalt (8), pevt (9), pakwt (10), pakwt niikyang suk siikya’ta (11), pakwt niikyang löqmuy siikya’ta (12), pakwt niikyang paykomuy siikya’ta (13), pakwt niikyang naalöqmuy siikya’ta (14), sunat (20), sunat niikyang suk siikya’ta (21), sunat niikyang löqmuy siikya’ta (22), sunat niikyang paykomuy siikya’ta (23), sunat niikyang naalöqmuy siikya’ta (24), payiv pakwt (30), payiv pakwt niikyang suk siikya’ta (31), payiv pakwt niikyang löqmuy siikya’ta (32), payiv pakwt niikyang paykomuy siikya’ta (33), payiv pakwt niikyang naalöqmuy siikya’ta (34), naalöv pakwt (40), naalöv pakwt niikyang suk siikya’ta (41), naalöv pakwt niikyang löqmuy siikya’ta (42), naalöv pakwt niikyang paykomuy siikya’ta (43), naalöv pakwt niikyang naalöqmuy siikya’ta (44), nanalsikiv pakwt (80), nanalsikiv pakwt niikyang suk siikya’ta (81), nanalsikiv pakwt niikyang löqmuy siikya’ta (82), nanalsikiv pakwt niikyang paykomuy siikya’ta (83), nanalsikiv pakwt niikyang naalöqmuy siikya’ta (84), peve’sikiv pakwt (90), peve’sikiv pakwt niikyang suk siikya’ta (91), peve’sikiv pakwt niikyang löqmuy siikya’ta (92), peve’sikiv pakwt niikyang paykomuy siikya’ta (93), peve’sikiv pakwt niikyang naalöqmuy siikya’ta (94)

The old parser had structured Hopi into 12 number functions and 40 irreducible numbers.

Parse numerals in Soninke
Soninke has 18 number functions and 27 irreducible numbers.
The number functions are:
tanmu do _:	 x -> [1]*x+10, 	 e.g. 11 is tanmu do baane
tanfille do _:	 x -> [1]*x+20, 	 e.g. 21 is tanfille do baane
tanjikke do _:	 x -> [1]*x+30, 	 e.g. 31 is tanjikke do baane
tannaxate do _:	 x -> [1]*x+40, 	 e.g. 41 is tannaxate do baane
tankarage do _:	 x -> [1]*x+50, 	 e.g. 51 is tankarage do baane
tandume do _:	 x -> [1]*x+60, 	 e.g. 61 is tandume do baane
tanñere do _:	 x -> [1]*x+70, 	 e.g. 71 is tanñere do baane
tansege do _:	 x -> [1]*x+80, 	 e.g. 81 is tansege do baane
tankabe do _:	 x -> [1]*x+90, 	 e.g. 91 is tankabe do baane
kame do _:	 x -> [1]*x+100, 	 e.g. 101 is kame do baane
kamo filli do _:	 x -> [1]*x+200, 	 e.g. 201 is kamo filli do baane
kamo sikki do _:	 x -> [1]*x+300, 	 e.g. 301 is kamo sikki do baane
kamo naxati do _:	 x -> [1]*x+400, 	 e.g. 401 is kamo naxati do baane
kamo karagi do _:	 x -> [1]*x+500, 	 e.g. 501 is kamo karagi do baane
kamo tumi do _:	 x -> [1]*x+600, 	 e.g. 601 is kamo tumi do baane
kamo ñeri do _:	 x -> [1]*x+700, 	 e.g. 701 is kamo ñeri do baane
kamo segi do _:	 x -> [1]*x+800, 	 e.g. 801 is kamo segi do baane
kamo kabi do _:	 x -> [1]*x+900, 	 e.g. 901 is kamo kabi do baane

The irreducibles are: baane (1), fillo (2), sikko (3), naxato (4), karago (5), tumu (6), ñeru (7), segu (8), kabu (9), tanmu (10), tanfille (20), tanjikke (30), tannaxate (40), tankarage (50), tandume (60), tanñere (70), tansege (80), tankabe (90), kame (100), kamo filli (200), kamo sikki (300), kamo naxati (400), kamo karagi (500), kamo tumi (600), kamo ñeri (700), kamo segi (800), kamo kabi (900)

The old parser had structured Soninke into 18 number functions and 27 irreducible numbers.

Parse numerals in Menominee
Menominee has 14 number functions and 13 irreducible numbers.
The number functions are:
metātah _-enēh:	 x -> [1]*x+10, 	 e.g. 11 is metātah nekot-enēh
_inoh metātah:	 x -> [0]*x+20, 	 e.g. 20 is nīsinoh metātah
_inoh metātah _-enēh:	 x -> [8, 1]*x+4, 	 e.g. 21 is nīsinoh metātah nekot-enēh
_ metātah:	 x -> [10]*x+0, 	 e.g. 30 is naeqniw metātah
_ metātah _-enēh:	 x -> [10, 1]*x+0, 	 e.g. 31 is naeqniw metātah nekot-enēh
_ enoh metātah:	 x -> [0]*x+40, 	 e.g. 40 is nīw enoh metātah
_ enoh metātah _-enēh:	 x -> [9, 1]*x+4, 	 e.g. 41 is nīw enoh metātah nekot-enēh
nekūtuak _:	 x -> [1]*x+100, 	 e.g. 101 is nekūtuak nekot
_uak:	 x -> [100]*x+0, 	 e.g. 200 is nīsuak
_uak _:	 x -> [100, 1]*x+0, 	 e.g. 201 is nīsuak nekot
naeqnwak _:	 x -> [1]*x+300, 	 e.g. 301 is naeqnwak nekot
_wak:	 x -> [0]*x+500, 	 e.g. 500 is niananwak
_wak _:	 x -> [96, 1]*x+20, 	 e.g. 501 is niananwak nekot
nekūtuasetāhnwak _:	 x -> [1]*x+600, 	 e.g. 601 is nekūtuasetāhnwak nekot

The irreducibles are: nekot (1), nīs (2), naeqniw (3), nīw (4), nianan (5), nekūtuasetah (6), nōhekan (7), suasek (8), sāka͞ew (9), metātah (10), nekūtuak (100), naeqnwak (300), nekūtuasetāhnwak (600)

The old parser had structured Menominee into 14 number functions and 13 irreducible numbers.

Parse numerals in Dagbani
Dagbani has 0 number functions and 100 irreducible numbers.
The number functions are:

The irreducibles are: n-daam (1), n-yi (2), n-ta (3), n-nahi (4), n-nu (5), n-yobu (6), m-pɔi (7), n-nii (8), n-wei (9), pia (10), pia ni yini (11), pia ni ayi (12), pia ni ata (13), pia ni anahi (14), pia ni anu (15), pia ni ayobu (16), pia ni apɔi (17), pishi ayi ka (18), pishi yini ka (19), pishi (20), pishi ni yini (21), pishi ni yi (22), pishi ni ata (23), pishi ni anahi (24), pishi ni anu (25), pishi ni ayobu (26), pishi ni apɔi (27), pihita ayi ka (28), pihita yini ka (29), pihita (30), pihita ni yini (31), pihita ni yi (32), pihita ni ata (33), pihita ni anahi (34), pihita ni anu (35), pihita ni ayobu (36), pihita ni apɔi (37), pihinahi ayi ka (38), pihinahi yini ka (39), pihinahi (40), pihinahi ni yini (41), pihinahi ni yi (42), pihinahi ni ata (43), pihinahi ni anahi (44), pihinahi ni anu (45), pihinahi ni ayobu (46), pihinahi ni apɔi (47), pihinu ayi ka (48), pihinu yini ka (49), pihinu (50), pihinu ni yini (51), pihinu ni yi (52), pihinu ni ata (53), pihinu ni anahi (54), pihinu ni anu (55), pihinu ni ayobu (56), pihinu ni apɔi (57), pihiyobu ayi ka (58), pihiyobu yini ka (59), pihiyobu (60), pihiyobu ni yini (61), pihiyobu ni yi (62), pihiyobu ni ata (63), pihiyobu ni anahi (64), pihiyobu ni anu (65), pihiyobu ni ayobu (66), pihiyobu ni apɔi (67), pisopɔi ayi ka (68), pisopɔi yini ka (69), pisopɔi (70), pisopɔi ni yini (71), pisopɔi ni yi (72), pisopɔi ni ata (73), pisopɔi ni anahi (74), pisopɔi ni anu (75), pisopɔi ni ayobu (76), pisopɔi ni apɔi (77), pihinii ayi ka (78), pihinii yini ka (79), pihinii (80), pihinii ni yini (81), pihinii ni yi (82), pihinii ni ata (83), pihinii ni anahi (84), pihinii ni anu (85), pihinii ni ayobu (86), pihinii ni apɔi (87), pihiwei ayi ka (88), pihiwei yini ka (89), pihiwei (90), pihiwei ni yini (91), pihiwei ni yi (92), pihiwei ni ata (93), pihiwei ni anahi (94), pihiwei ni anu (95), pihiwei ni ayobu (96), pihiwei ni apɔi (97), kɔbiga ayi ka (98), kɔbiga yini ka (99), kɔbiga (100)

The old parser had structured Dagbani into 0 number functions and 100 irreducible numbers.

Parse numerals in English
English has 12 number functions and 18 irreducible numbers.
The number functions are:
_teen:	 x -> [1]*x+10, 	 e.g. 14 is fourteen
_een:	 x -> [0]*x+18, 	 e.g. 18 is eighteen
twenty-_:	 x -> [1]*x+20, 	 e.g. 21 is twenty-one
thirty-_:	 x -> [1]*x+30, 	 e.g. 31 is thirty-one
forty-_:	 x -> [1]*x+40, 	 e.g. 41 is forty-one
fifty-_:	 x -> [1]*x+50, 	 e.g. 51 is fifty-one
_ty:	 x -> [10]*x+0, 	 e.g. 60 is sixty
_ty-_:	 x -> [10, 1]*x+0, 	 e.g. 61 is sixty-one
_y:	 x -> [0]*x+80, 	 e.g. 80 is eighty
_y-_:	 x -> [10, 1]*x+0, 	 e.g. 81 is eighty-one
_ hundred:	 x -> [100]*x+0, 	 e.g. 100 is one hundred
_ hundred and _:	 x -> [100, 1]*x+0, 	 e.g. 101 is one hundred and one

The irreducibles are: one (1), two (2), three (3), four (4), five (5), six (6), seven (7), eight (8), nine (9), ten (10), eleven (11), twelve (12), thirteen (13), fifteen (15), twenty (20), thirty (30), forty (40), fifty (50)

The old parser had structured English into 12 number functions and 18 irreducible numbers.

Parse numerals in Catalan
Catalan has 15 number functions and 28 irreducible numbers.
The number functions are:
_ze:	 x -> [0]*x+16, 	 e.g. 16 is setze
dis_:	 x -> [0]*x+17, 	 e.g. 17 is disset
di_:	 x -> [1]*x+10, 	 e.g. 18 is divuit
vint-i-_:	 x -> [1]*x+20, 	 e.g. 22 is vint-i-dos
trenta-_:	 x -> [1]*x+30, 	 e.g. 32 is trenta-dos
quaranta-_:	 x -> [1]*x+40, 	 e.g. 42 is quaranta-dos
cinquanta-_:	 x -> [1]*x+50, 	 e.g. 52 is cinquanta-dos
seixanta-_:	 x -> [1]*x+60, 	 e.g. 62 is seixanta-dos
_anta:	 x -> [10]*x+0, 	 e.g. 70 is setanta
_anta-u:	 x -> [10]*x+1, 	 e.g. 71 is setanta-u
_anta-_:	 x -> [10, 1]*x+0, 	 e.g. 72 is setanta-dos
noranta-_:	 x -> [1]*x+90, 	 e.g. 92 is noranta-dos
cent _:	 x -> [1]*x+100, 	 e.g. 101 is cent un
_-cents:	 x -> [100]*x+0, 	 e.g. 200 is dos-cents
_-cents _:	 x -> [100, 1]*x+0, 	 e.g. 201 is dos-cents un

The irreducibles are: un (1), dos (2), tres (3), quatre (4), cinc (5), sis (6), set (7), vuit (8), nou (9), deu (10), onze (11), dotze (12), tretze (13), catorze (14), quinze (15), vint (20), vint-i-u (21), trenta (30), trenta-u (31), quaranta (40), quaranta-u (41), cinquanta (50), cinquanta-u (51), seixanta (60), seixanta-u (61), noranta (90), noranta-u (91), cent (100)

The old parser had structured Catalan into 13 number functions and 31 irreducible numbers.

Parse numerals in Somali
Somali has 20 number functions and 53 irreducible numbers.
The number functions are:
_ iyo toban:	 x -> [1]*x+10, 	 e.g. 13 is sáddex iyo toban
_ iyo labaátan:	 x -> [1]*x+20, 	 e.g. 23 is sáddex iyo labaátan
_ iyo sóddon:	 x -> [1]*x+30, 	 e.g. 33 is sáddex iyo sóddon
_ iyo afártan:	 x -> [1]*x+40, 	 e.g. 43 is sáddex iyo afártan
_ iyo kónton:	 x -> [1]*x+50, 	 e.g. 53 is sáddex iyo kónton
_dan:	 x -> [0]*x+60, 	 e.g. 60 is líxdan
koób iyo _dan:	 x -> [0]*x+61, 	 e.g. 61 is koób iyo líxdan
labá iyo _dan:	 x -> [0]*x+62, 	 e.g. 62 is labá iyo líxdan
_ iyo _dan:	 x -> [1, 10]*x+0, 	 e.g. 63 is sáddex iyo líxdan
siddeéd iyo _dan:	 x -> [0]*x+68, 	 e.g. 68 is siddeéd iyo líxdan
sagaál iyo _dan:	 x -> [0]*x+69, 	 e.g. 69 is sagaál iyo líxdan
_ iyo toddobaátan:	 x -> [1]*x+70, 	 e.g. 73 is sáddex iyo toddobaátan
_ iyo siddeétan:	 x -> [1]*x+80, 	 e.g. 83 is sáddex iyo siddeétan
_ iyo sagaáshan:	 x -> [1]*x+90, 	 e.g. 93 is sáddex iyo sagaáshan
boqól iyo _:	 x -> [1]*x+100, 	 e.g. 101 is boqól iyo ków
labá boqól iyo _:	 x -> [1]*x+200, 	 e.g. 201 is labá boqól iyo ków
_ boqól:	 x -> [100]*x+0, 	 e.g. 300 is sáddex boqól
_ boqól iyo _:	 x -> [100, 1]*x+0, 	 e.g. 301 is sáddex boqól iyo ków
siddeéd boqól iyo _:	 x -> [1]*x+800, 	 e.g. 801 is siddeéd boqól iyo ków
sagaál boqól iyo _:	 x -> [1]*x+900, 	 e.g. 901 is sagaál boqól iyo ków

The irreducibles are: ków (1), lába (2), sáddex (3), áfar (4), shán (5), líx (6), toddobá (7), siddéed (8), sagaal (9), toban (10), koób iyo toban (11), labá iyo toban (12), siddeéd iyo toban (18), sagaál iyo toban (19), labaátan (20), koób iyo labaátan (21), labá iyo labaátan (22), siddeéd iyo labaátan (28), sagaál iyo labaátan (29), sóddon (30), koób iyo sóddon (31), labá iyo sóddon (32), siddeéd iyo sóddon (38), sagaál iyo sóddon (39), afártan (40), koób iyo afártan (41), labá iyo afártan (42), siddeéd iyo afártan (48), sagaál iyo afártan (49), kónton (50), koób iyo kónton (51), labá iyo kónton (52), siddeéd iyo kónton (58), sagaál iyo kónton (59), toddobaátan (70), koób iyo toddobaátan (71), labá iyo toddobaátan (72), siddeéd iyo toddobaátan (78), sagaál iyo toddobaátan (79), siddeétan (80), koób iyo siddeétan (81), labá iyo siddeétan (82), siddeéd iyo siddeétan (88), sagaál iyo siddeétan (89), sagaáshan (90), koób iyo sagaáshan (91), labá iyo sagaáshan (92), siddeéd iyo sagaáshan (98), sagaál iyo sagaáshan (99), boqól (100), labá boqól (200), siddeéd boqól (800), sagaál boqól (900)

The old parser had structured Somali into 20 number functions and 53 irreducible numbers.

Parse numerals in Basque
Basque has 13 number functions and 17 irreducible numbers.
The number functions are:
hama_:	 x -> [1]*x+10, 	 e.g. 12 is hamabi
heme_:	 x -> [0]*x+18, 	 e.g. 18 is hemezortzi
hogeita _:	 x -> [1]*x+20, 	 e.g. 21 is hogeita bat
berrogeita _:	 x -> [1]*x+40, 	 e.g. 41 is berrogeita bat
_rogei:	 x -> [20]*x+0, 	 e.g. 60 is hirurogei
_rogeita _:	 x -> [20, 1]*x+0, 	 e.g. 61 is hirurogeita bat
ehun eta _:	 x -> [1]*x+100, 	 e.g. 101 is ehun eta bat
berrehun eta _:	 x -> [1]*x+200, 	 e.g. 201 is berrehun eta bat
_rehun:	 x -> [0]*x+300, 	 e.g. 300 is hirurehun
_rehun eta _:	 x -> [90, 1]*x+30, 	 e.g. 301 is hirurehun eta bat
_ehun:	 x -> [100]*x+0, 	 e.g. 400 is lauehun
_ehun eta _:	 x -> [100, 1]*x+0, 	 e.g. 401 is lauehun eta bat
_ehun  ta _:	 x -> [99, 1]*x+9, 	 e.g. 901 is bederatziehun  ta bat

The irreducibles are: bat (1), bi (2), hiru (3), lau (4), bost (5), sei (6), zazpi (7), zortzi (8), bederatzi (9), hamar (10), hamaika (11), hamabost (15), hemeretzi (19), hogei (20), berrogei (40), ehun (100), berrehun (200)

The old parser had structured Basque into 11 number functions and 23 irreducible numbers.

Parse numerals in Rapa-Nui
Rapa-Nui has 46 number functions and 29 irreducible numbers.
The number functions are:
ho’e ’ahuru mā _:	 x -> [1]*x+10, 	 e.g. 13 is ho’e ’ahuru mā toru
piti ’ahuru mā _:	 x -> [1]*x+20, 	 e.g. 23 is piti ’ahuru mā toru
_ ’ahuru:	 x -> [10]*x+0, 	 e.g. 30 is toru ’ahuru
_ ’ahuru mā ho’e:	 x -> [10]*x+1, 	 e.g. 31 is toru ’ahuru mā ho’e
_ ’ahuru mā piti:	 x -> [10]*x+2, 	 e.g. 32 is toru ’ahuru mā piti
_ ’ahuru mā _:	 x -> [10, 1]*x+0, 	 e.g. 33 is toru ’ahuru mā toru
_ ’ahuru mā maha:	 x -> [10]*x+4, 	 e.g. 34 is toru ’ahuru mā maha
_ ’ahuru mā pae:	 x -> [10]*x+5, 	 e.g. 35 is toru ’ahuru mā pae
maha ’ahuru mā _:	 x -> [1]*x+40, 	 e.g. 43 is maha ’ahuru mā toru
pae ’ahuru mā _:	 x -> [1]*x+50, 	 e.g. 53 is pae ’ahuru mā toru
ho’e _nere:	 x -> [0]*x+100, 	 e.g. 100 is ho’e hānere
ho’e _nere mā ho’e:	 x -> [0]*x+101, 	 e.g. 101 is ho’e hānere mā ho’e
ho’e _nere mā piti:	 x -> [0]*x+102, 	 e.g. 102 is ho’e hānere mā piti
ho’e _nere mā _:	 x -> [24, 1]*x+4, 	 e.g. 103 is ho’e hānere mā toru
ho’e _nere mā maha:	 x -> [0]*x+104, 	 e.g. 104 is ho’e hānere mā maha
ho’e _nere mā pae:	 x -> [0]*x+105, 	 e.g. 105 is ho’e hānere mā pae
ho’e _nere (e) _:	 x -> [24, 1]*x+4, 	 e.g. 110 is ho’e hānere (e) ho’e ’ahuru
piti _nere:	 x -> [0]*x+200, 	 e.g. 200 is piti hānere
piti _nere mā ho’e:	 x -> [0]*x+201, 	 e.g. 201 is piti hānere mā ho’e
piti _nere mā piti:	 x -> [0]*x+202, 	 e.g. 202 is piti hānere mā piti
piti _nere mā _:	 x -> [47, 1]*x+12, 	 e.g. 203 is piti hānere mā toru
piti _nere mā maha:	 x -> [0]*x+204, 	 e.g. 204 is piti hānere mā maha
piti _nere mā pae:	 x -> [0]*x+205, 	 e.g. 205 is piti hānere mā pae
piti _nere (e) _:	 x -> [47, 1]*x+12, 	 e.g. 210 is piti hānere (e) ho’e ’ahuru
_ _nere:	 x -> [100, 0]*x+0, 	 e.g. 300 is toru hānere
_ _nere mā ho’e:	 x -> [100, 0]*x+1, 	 e.g. 301 is toru hānere mā ho’e
_ _nere mā piti:	 x -> [100, 0]*x+2, 	 e.g. 302 is toru hānere mā piti
_ _nere mā _:	 x -> [100, 0, 1]*x+0, 	 e.g. 303 is toru hānere mā toru
_ _nere mā maha:	 x -> [100, 1]*x+0, 	 e.g. 304 is toru hānere mā maha
_ _nere mā pae:	 x -> [100, 1]*x+1, 	 e.g. 305 is toru hānere mā pae
_ _nere (e) _:	 x -> [100, 0, 1]*x+0, 	 e.g. 310 is toru hānere (e) ho’e ’ahuru
_ _nere (e) iva ’ahuru mā iva:	 x -> [0, 0]*x+399, 	 e.g. 399 is toru hānere (e) iva ’ahuru mā iva
maha _nere:	 x -> [0]*x+400, 	 e.g. 400 is maha hānere
maha _nere mā ho’e:	 x -> [0]*x+401, 	 e.g. 401 is maha hānere mā ho’e
maha _nere mā piti:	 x -> [0]*x+402, 	 e.g. 402 is maha hānere mā piti
maha _nere mā _:	 x -> [94, 1]*x+24, 	 e.g. 403 is maha hānere mā toru
maha _nere mā maha:	 x -> [0]*x+404, 	 e.g. 404 is maha hānere mā maha
maha _nere mā pae:	 x -> [0]*x+405, 	 e.g. 405 is maha hānere mā pae
maha _nere (e) _:	 x -> [94, 1]*x+24, 	 e.g. 410 is maha hānere (e) ho’e ’ahuru
pae _nere:	 x -> [0]*x+500, 	 e.g. 500 is pae hānere
pae _nere mā ho’e:	 x -> [0]*x+501, 	 e.g. 501 is pae hānere mā ho’e
pae _nere mā piti:	 x -> [0]*x+502, 	 e.g. 502 is pae hānere mā piti
pae _nere mā _:	 x -> [118, 1]*x+28, 	 e.g. 503 is pae hānere mā toru
pae _nere mā maha:	 x -> [0]*x+504, 	 e.g. 504 is pae hānere mā maha
pae _nere mā pae:	 x -> [0]*x+505, 	 e.g. 505 is pae hānere mā pae
pae _nere (e) _:	 x -> [118, 1]*x+28, 	 e.g. 510 is pae hānere (e) ho’e ’ahuru

The irreducibles are: tahi (1), rua (2), toru (3), hā (4), rima (5), ono (6), hitu (7), va’u (8), iva (9), ho’e ’ahuru (10), ho’e ’ahuru mā ho’e (11), ho’e ’ahuru mā piti (12), ho’e ’ahuru mā maha (14), ho’e ’ahuru mā pae (15), piti ’ahuru (20), piti ’ahuru mā ho’e (21), piti ’ahuru mā piti (22), piti ’ahuru mā maha (24), piti ’ahuru mā pae (25), maha ’ahuru (40), maha ’ahuru mā ho’e (41), maha ’ahuru mā piti (42), maha ’ahuru mā maha (44), maha ’ahuru mā pae (45), pae ’ahuru (50), pae ’ahuru mā ho’e (51), pae ’ahuru mā piti (52), pae ’ahuru mā maha (54), pae ’ahuru mā pae (55)

The old parser had structured Rapa-Nui into 45 number functions and 29 irreducible numbers.

Parse numerals in Sranan-Tongo
Sranan-Tongo has 5 number functions and 12 irreducible numbers.
The number functions are:
tin-na-_:	 x -> [1]*x+10, 	 e.g. 13 is tin-na-dri
_tenti:	 x -> [10]*x+0, 	 e.g. 20 is tutenti
_tenti-na-_:	 x -> [10, 1]*x+0, 	 e.g. 21 is tutenti-na-wan
_ hondru:	 x -> [100]*x+0, 	 e.g. 100 is wan hondru
_ hondru nanga _:	 x -> [100, 1]*x+0, 	 e.g. 101 is wan hondru nanga wan

The irreducibles are: wan (1), tu (2), dri (3), fo (4), feifi (5), siksi (6), seibi (7), aiti (8), neigi (9), tin (10), erfu (11), twarfu (12)

The old parser had structured Sranan-Tongo into 5 number functions and 12 irreducible numbers.

Parse numerals in Assiniboine
Assiniboine has 9 number functions and 12 irreducible numbers.
The number functions are:
aké_:	 x -> [1]*x+10, 	 e.g. 11 is akéwąží
wikcémna _:	 x -> [10]*x+0, 	 e.g. 20 is wikcémna nųpa
_ nųm sąm _:	 x -> [2, 1]*x+0, 	 e.g. 21 is wikcémna nųm sąm wąží
wikcémna _ sąm _:	 x -> [10, 1]*x+0, 	 e.g. 31 is wikcémna yámni sąm wąží
_ tóm sąm _:	 x -> [4, 1]*x+0, 	 e.g. 41 is wikcémna tóm sąm wąží
_ tóm sąm šáknóğą:	 x -> [0]*x+48, 	 e.g. 48 is wikcémna tóm sąm šáknóğą
opáwįğe sąm _:	 x -> [1]*x+100, 	 e.g. 101 is opáwįğe sąm wąží
opáwįğe _:	 x -> [100]*x+0, 	 e.g. 200 is opáwįğe nųpa
opáwįğe _ sąm _:	 x -> [100, 1]*x+0, 	 e.g. 201 is opáwįğe nųpa sąm wąží

The irreducibles are: wąží (1), nųpa (2), yámni (3), tópa (4), záptą (5), šákpe (6), iyušna (7), šáknóğą (8), nąpcúwąka (9), wikcémna (10), akézáptą (15), opáwįğe (100)

The old parser had structured Assiniboine into 35 number functions and 20 irreducible numbers.

Parse numerals in Scots
Scots has 12 number functions and 16 irreducible numbers.
The number functions are:
_l:	 x -> [0]*x+12, 	 e.g. 12 is twal
_teen:	 x -> [1]*x+10, 	 e.g. 14 is fowerteen
_een:	 x -> [0]*x+18, 	 e.g. 18 is aichteen
twinty-_:	 x -> [1]*x+20, 	 e.g. 21 is twinty-ane
thirty-_:	 x -> [1]*x+30, 	 e.g. 31 is thirty-ane
_ty:	 x -> [10]*x+0, 	 e.g. 40 is fowerty
_ty-_:	 x -> [10, 1]*x+0, 	 e.g. 41 is fowerty-ane
fifty-_:	 x -> [1]*x+50, 	 e.g. 51 is fifty-ane
_y:	 x -> [0]*x+80, 	 e.g. 80 is aichty
_y-_:	 x -> [10, 1]*x+0, 	 e.g. 81 is aichty-ane
_ hunder:	 x -> [100]*x+0, 	 e.g. 100 is ane hunder
_ hunder _:	 x -> [100, 1]*x+0, 	 e.g. 101 is ane hunder ane

The irreducibles are: ane (1), twa (2), three (3), fower (4), five (5), sax (6), seiven (7), aicht (8), nine (9), ten (10), eleiven (11), thirteen (13), fifteen (15), twinty (20), thirty (30), fifty (50)

The old parser had structured Scots into 12 number functions and 16 irreducible numbers.

Parse numerals in Plautdietsch
Plautdietsch has 11 number functions and 29 irreducible numbers.
The number functions are:
_tieen:	 x -> [1]*x+10, 	 e.g. 16 is sastieen
_ un twintich:	 x -> [1]*x+20, 	 e.g. 22 is twee un twintich
_ un dartich:	 x -> [1]*x+30, 	 e.g. 32 is twee un dartich
_ un vieetich:	 x -> [1]*x+40, 	 e.g. 42 is twee un vieetich
_ un feftich:	 x -> [1]*x+50, 	 e.g. 52 is twee un feftich
_ un zastich:	 x -> [1]*x+60, 	 e.g. 62 is twee un zastich
_ un zäwentich:	 x -> [1]*x+70, 	 e.g. 72 is twee un zäwentich
_ un tachentich:	 x -> [1]*x+80, 	 e.g. 82 is twee un tachentich
_tich:	 x -> [0]*x+90, 	 e.g. 90 is näajentich
een un _tich:	 x -> [0]*x+91, 	 e.g. 91 is een un näajentich
_ un _tich:	 x -> [1, 10]*x+0, 	 e.g. 92 is twee un näajentich

The irreducibles are: eent (1), twee (2), dree (3), vea (4), fiew (5), sas (6), säwen (7), acht (8), näajen (9), tieen (10), alf (11), twalf (12), drettieen (13), vieetieen (14), feftieen (15), twintich (20), een un twintich (21), dartich (30), een un dartich (31), vieetich (40), een un vieetich (41), feftich (50), een un feftich (51), zastich (60), een un zastich (61), zäwentich (70), een un zäwentich (71), tachentich (80), een un tachentich (81)

The old parser had structured Plautdietsch into 11 number functions and 29 irreducible numbers.

Parse numerals in Portuguese-Brazil
Portuguese-Brazil has 21 number functions and 26 irreducible numbers.
The number functions are:
dezes_:	 x -> [1]*x+10, 	 e.g. 16 is dezesseis
dez_:	 x -> [0]*x+18, 	 e.g. 18 is dezoito
deze_:	 x -> [0]*x+19, 	 e.g. 19 is dezenove
vinte e _:	 x -> [1]*x+20, 	 e.g. 21 is vinte e um
trinta e _:	 x -> [1]*x+30, 	 e.g. 31 is trinta e um
quarenta e _:	 x -> [1]*x+40, 	 e.g. 41 is quarenta e um
cinquenta e _:	 x -> [1]*x+50, 	 e.g. 51 is cinquenta e um
sessenta e _:	 x -> [1]*x+60, 	 e.g. 61 is sessenta e um
_nta:	 x -> [10]*x+0, 	 e.g. 70 is setenta
_nta e _:	 x -> [10, 1]*x+0, 	 e.g. 71 is setenta e um
oitenta e _:	 x -> [1]*x+80, 	 e.g. 81 is oitenta e um
cento e _:	 x -> [1]*x+100, 	 e.g. 101 is cento e um
cento e vinte e _:	 x -> [1]*x+120, 	 e.g. 121 is cento e vinte e um
cento e cinquenta e _:	 x -> [1]*x+150, 	 e.g. 151 is cento e cinquenta e um
duzentos e _:	 x -> [1]*x+200, 	 e.g. 201 is duzentos e um
_ntos:	 x -> [0]*x+300, 	 e.g. 300 is trezentos
_ntos e _:	 x -> [23, 1]*x+1, 	 e.g. 301 is trezentos e um
_ntos e vinte e cinco:	 x -> [0]*x+325, 	 e.g. 325 is trezentos e vinte e cinco
_centos:	 x -> [100]*x+0, 	 e.g. 400 is quatrocentos
_centos e _:	 x -> [100, 1]*x+0, 	 e.g. 401 is quatrocentos e um
quinhentos e _:	 x -> [1]*x+500, 	 e.g. 501 is quinhentos e um

The irreducibles are: um (1), dois (2), três (3), quatro (4), cinco (5), seis (6), sete (7), oito (8), nove (9), dez (10), onze (11), doze (12), treze (13), catorze (14), quinze (15), vinte (20), trinta (30), quarenta (40), cinquenta (50), sessenta (60), oitenta (80), cem (100), cento e vinte (120), cento e cinquenta (150), duzentos (200), quinhentos (500)

The old parser had structured Portuguese-Brazil into 28 number functions and 47 irreducible numbers.

Parse numerals in Cornish
Cornish has 12 number functions and 19 irreducible numbers.
The number functions are:
_dhek:	 x -> [1]*x+10, 	 e.g. 12 is dewdhek
_ warn ugens:	 x -> [1]*x+20, 	 e.g. 21 is onan warn ugens
_-ugens:	 x -> [20]*x+0, 	 e.g. 40 is dew-ugens
_ ha _-ugens:	 x -> [1, 20]*x+0, 	 e.g. 41 is onan ha dew-ugens
kans _:	 x -> [1]*x+100, 	 e.g. 101 is kans onan
kans _ warn _:	 x -> [1, 1]*x+100, 	 e.g. 111 is kans deg warn onan
_ kans:	 x -> [100]*x+0, 	 e.g. 200 is dew kans
_ kans _:	 x -> [100, 1]*x+0, 	 e.g. 201 is dew kans onan
_ kans _ warn _:	 x -> [100, 1, 1]*x+0, 	 e.g. 211 is dew kans deg warn onan
_ hans:	 x -> [0]*x+300, 	 e.g. 300 is tri hans
_ hans _:	 x -> [90, 1]*x+30, 	 e.g. 301 is tri hans onan
_ hans _ warn _:	 x -> [90, 1, 1]*x+30, 	 e.g. 311 is tri hans deg warn onan

The irreducibles are: onan (1), dew (2), tri (3), peswar (4), pymp (5), hwegh (6), seyth (7), eth (8), naw (9), deg (10), unnek (11), tredhek (13), pymthek (15), hwetek (16), seytek (17), etek (18), nownsek (19), ugens (20), kans (100)

The old parser had structured Cornish into 12 number functions and 19 irreducible numbers.

Parse numerals in Inupiaq
Inupiaq has 8 number functions and 15 irreducible numbers.
The number functions are:
tallimat _:	 x -> [1]*x+5, 	 e.g. 7 is tallimat malġuk
qulit _:	 x -> [1]*x+10, 	 e.g. 11 is qulit atausiq
akimiaq _:	 x -> [1]*x+15, 	 e.g. 16 is akimiaq atausiq
iñuiññaq _:	 x -> [1]*x+20, 	 e.g. 21 is iñuiññaq atausiq
_ipiaq:	 x -> [0]*x+40, 	 e.g. 40 is malġukipiaq
_ipiaq _:	 x -> [16, 1]*x+8, 	 e.g. 41 is malġukipiaq atausiq
piŋasukipiaq _:	 x -> [1]*x+60, 	 e.g. 61 is piŋasukipiaq atausiq
sisamakipiaq _:	 x -> [1]*x+80, 	 e.g. 81 is sisamakipiaq atausiq

The irreducibles are: atausiq (1), malġuk (2), piŋasut (3), sisamat (4), tallimat (5), itchaksrat (6), quliŋuġutaiḷaq (9), qulit (10), akimiaġutaiḷaq (14), akimiaq (15), iñuiññaŋŋutaiḷaq (19), iñuiññaq (20), piŋasukipiaq (60), sisamakipiaq (80), tallimakipiaq (100)

The old parser had structured Inupiaq into 8 number functions and 15 irreducible numbers.

Parse numerals in Tukudede
Tukudede has 9 number functions and 7 irreducible numbers.
The number functions are:
hohon_:	 x -> [0]*x+6, 	 e.g. 6 is hohoniso
hoho _:	 x -> [1]*x+5, 	 e.g. 7 is hoho ruu
sagulu gresi _:	 x -> [1]*x+10, 	 e.g. 11 is sagulu gresi iso
sakui _:	 x -> [10]*x+0, 	 e.g. 20 is sakui ruu
sakui _ gresi _:	 x -> [10, 1]*x+0, 	 e.g. 21 is sakui ruu gresi iso
sakui hoho _:	 x -> [0]*x+90, 	 e.g. 90 is sakui hoho paat
sakui hoho _ gresi _:	 x -> [21, 1]*x+6, 	 e.g. 91 is sakui hoho paat gresi iso
atus _:	 x -> [100]*x+0, 	 e.g. 100 is atus iso
atus _ _:	 x -> [100, 1]*x+0, 	 e.g. 101 is atus iso iso

The irreducibles are: iso (1), ruu (2), telu (3), paat (4), lim (5), hoho pat (9), sagulu (10)

The old parser had structured Tukudede into 18 number functions and 27 irreducible numbers.

Parse numerals in Klallam
Klallam has 12 number functions and 19 irreducible numbers.
The number functions are:
ʔúpən ʔiʔ _:	 x -> [1]*x+10, 	 e.g. 11 is ʔúpən ʔiʔ nə́c̕uʔ
nəc̕xʷk̕ʷə́s ʔiʔ _:	 x -> [1]*x+20, 	 e.g. 21 is nəc̕xʷk̕ʷə́s ʔiʔ nə́c̕uʔ
ɬxʷɬšáʔ ʔiʔ _:	 x -> [1]*x+30, 	 e.g. 31 is ɬxʷɬšáʔ ʔiʔ nə́c̕uʔ
ŋəsɬšáʔ ʔiʔ _:	 x -> [1]*x+40, 	 e.g. 41 is ŋəsɬšáʔ ʔiʔ nə́c̕uʔ
ɬq̕čšɬšáʔ ʔiʔ _:	 x -> [1]*x+50, 	 e.g. 51 is ɬq̕čšɬšáʔ ʔiʔ nə́c̕uʔ
t̕x̣əŋɬšáʔ ʔiʔ _:	 x -> [1]*x+60, 	 e.g. 61 is t̕x̣əŋɬšáʔ ʔiʔ nə́c̕uʔ
c̕aʔkʷsɬšáʔ ʔiʔ _:	 x -> [1]*x+70, 	 e.g. 71 is c̕aʔkʷsɬšáʔ ʔiʔ nə́c̕uʔ
taʔcsɬšáʔ ʔiʔ _:	 x -> [1]*x+80, 	 e.g. 81 is taʔcsɬšáʔ ʔiʔ nə́c̕uʔ
təkʷxʷɬšáʔ ʔiʔ _:	 x -> [1]*x+90, 	 e.g. 91 is təkʷxʷɬšáʔ ʔiʔ nə́c̕uʔ
snáč̕əwəč ʔiʔ _:	 x -> [1]*x+100, 	 e.g. 101 is snáč̕əwəč ʔiʔ nə́c̕uʔ
_ snáč̕əwəč:	 x -> [100]*x+0, 	 e.g. 200 is čə́saʔ snáč̕əwəč
_ snáč̕əwəč ʔiʔ _:	 x -> [100, 1]*x+0, 	 e.g. 201 is čə́saʔ snáč̕əwəč ʔiʔ nə́c̕uʔ

The irreducibles are: nə́c̕uʔ (1), čə́saʔ (2), ɬíxʷ (3), ŋús (4), ɬq̕áčš (5), t̕x̣ə́ŋ (6), c̕úʔkʷs (7), táʔcs (8), tə́kʷxʷ (9), ʔúpən (10), nəc̕xʷk̕ʷə́s (20), ɬxʷɬšáʔ (30), ŋəsɬšáʔ (40), ɬq̕čšɬšáʔ (50), t̕x̣əŋɬšáʔ (60), c̕aʔkʷsɬšáʔ (70), taʔcsɬšáʔ (80), təkʷxʷɬšáʔ (90), snáč̕əwəč (100)

The old parser had structured Klallam into 12 number functions and 19 irreducible numbers.

Parse numerals in Mazahua
Mazahua has 12 number functions and 19 irreducible numbers.
The number functions are:
dyecha _:	 x -> [1]*x+10, 	 e.g. 11 is dyecha d’aja
dyote _:	 x -> [1]*x+20, 	 e.g. 21 is dyote d’aja
jñite _:	 x -> [1]*x+30, 	 e.g. 31 is jñite d’aja
nzite _:	 x -> [1]*x+40, 	 e.g. 41 is nzite d’aja
ts’ite _:	 x -> [1]*x+50, 	 e.g. 51 is ts’ite d’aja
ñante _:	 x -> [1]*x+60, 	 e.g. 61 is ñante d’aja
yente _:	 x -> [1]*x+70, 	 e.g. 71 is yente d’aja
jñinte _:	 x -> [1]*x+80, 	 e.g. 81 is jñinte d’aja
nzinte _:	 x -> [1]*x+90, 	 e.g. 91 is nzinte d’aja
dyete _:	 x -> [1]*x+100, 	 e.g. 101 is dyete d’aja
_ dyete:	 x -> [100]*x+0, 	 e.g. 200 is yeje dyete
_ dyete _:	 x -> [100, 1]*x+0, 	 e.g. 201 is yeje dyete d’aja

The irreducibles are: d’aja (1), yeje (2), jñii (3), nziyo (4), ts’ich’a (5), ñanto (6), yencho (7), jñincho (8), nzincho (9), dyecha (10), dyote (20), jñite (30), nzite (40), ts’ite (50), ñante (60), yente (70), jñinte (80), nzinte (90), dyete (100)

The old parser had structured Mazahua into 12 number functions and 19 irreducible numbers.

Parse numerals in Lule-Sami
Lule-Sami has 4 number functions and 14 irreducible numbers.
The number functions are:
lågenan_:	 x -> [1]*x+10, 	 e.g. 11 is lågenanakta
_låhke:	 x -> [10]*x+0, 	 e.g. 20 is guoktalåhke
_låk_:	 x -> [10, 1]*x+0, 	 e.g. 21 is guoktalåkakta
njielljalåk_:	 x -> [1]*x+40, 	 e.g. 41 is njielljalåkakta

The irreducibles are: akta (1), guokta (2), gålmmå (3), niellja (4), vihtta (5), guhtta (6), gietjav (7), gáktsa (8), aktse (9), lågev (10), lågenanvihtta (15), njielljalåhke (40), njielljalåkgáktsa (48), tjuohte (100)

The old parser had structured Lule-Sami into 10 number functions and 30 irreducible numbers.

Parse numerals in Turkish
Turkish has 12 number functions and 19 irreducible numbers.
The number functions are:
on _:	 x -> [1]*x+10, 	 e.g. 11 is on bir
yirmi _:	 x -> [1]*x+20, 	 e.g. 21 is yirmi bir
otuz _:	 x -> [1]*x+30, 	 e.g. 31 is otuz bir
kırk _:	 x -> [1]*x+40, 	 e.g. 41 is kırk bir
elli _:	 x -> [1]*x+50, 	 e.g. 51 is elli bir
altmış _:	 x -> [1]*x+60, 	 e.g. 61 is altmış bir
yetmiş _:	 x -> [1]*x+70, 	 e.g. 71 is yetmiş bir
seksen _:	 x -> [1]*x+80, 	 e.g. 81 is seksen bir
doksan _:	 x -> [1]*x+90, 	 e.g. 91 is doksan bir
yüz _:	 x -> [1]*x+100, 	 e.g. 101 is yüz bir
_ yüz:	 x -> [100]*x+0, 	 e.g. 200 is iki yüz
_ yüz _:	 x -> [100, 1]*x+0, 	 e.g. 201 is iki yüz bir

The irreducibles are: bir (1), iki (2), üç (3), dört (4), beş (5), altı (6), yedi (7), sekiz (8), dokuz (9), on (10), yirmi (20), otuz (30), kırk (40), elli (50), altmış (60), yetmiş (70), seksen (80), doksan (90), yüz (100)

The old parser had structured Turkish into 12 number functions and 19 irreducible numbers.

Parse numerals in Veps
Veps has 7 number functions and 14 irreducible numbers.
The number functions are:
_toštkümne:	 x -> [0]*x+11, 	 e.g. 11 is üks’toštkümne
_toštküme:	 x -> [1]*x+10, 	 e.g. 12 is kaks’toštküme
_küme:	 x -> [10]*x+0, 	 e.g. 20 is kaks’küme
_küme _:	 x -> [10, 1]*x+0, 	 e.g. 21 is kaks’küme üks’
kuumeküme _:	 x -> [1]*x+30, 	 e.g. 31 is kuumeküme üks’
nellküme _:	 x -> [1]*x+40, 	 e.g. 41 is nellküme üks’
kuzküme _:	 x -> [1]*x+60, 	 e.g. 61 is kuzküme üks’

The irreducibles are: üks’ (1), kaks’ (2), koume (3), nelli (4), viž (5), kuz’ (6), seiččeme (7), kahesa (8), ühesa (9), kümne (10), kuumeküme (30), nellküme (40), kuzküme (60), sada (100)

The old parser had structured Veps into 7 number functions and 14 irreducible numbers.

Parse numerals in Burushaski
Burushaski has 12 number functions and 36 irreducible numbers.
The number functions are:
turma-_:	 x -> [1]*x+10, 	 e.g. 11 is turma-hik
altar-_:	 x -> [1]*x+20, 	 e.g. 21 is altar-hik
altar-_le:	 x -> [0]*x+27, 	 e.g. 27 is altar-thale
alto-altar-_:	 x -> [1]*x+40, 	 e.g. 41 is alto-altar-hik
alto-altar-_le:	 x -> [0]*x+47, 	 e.g. 47 is alto-altar-thale
iski-altar-_:	 x -> [1]*x+60, 	 e.g. 61 is iski-altar-hik
iski-altar-_le:	 x -> [0]*x+67, 	 e.g. 67 is iski-altar-thale
walti-altar-_:	 x -> [1]*x+80, 	 e.g. 81 is walti-altar-hik
walti-altar-_le:	 x -> [0]*x+87, 	 e.g. 87 is walti-altar-thale
tha _:	 x -> [1]*x+100, 	 e.g. 101 is tha hik
_ tha:	 x -> [100]*x+0, 	 e.g. 200 is altó tha
_ tha _:	 x -> [100, 1]*x+0, 	 e.g. 201 is altó tha hik

The irreducibles are: hik (1), altó (2), iskí (3), wálti (4), číndi (5), mishíndi (6), thalé (7), altámbi (8), huntí (9), tóorimi (10), turma-alto (12), turma-iski (13), turma-číndi (15), turma-thale (17), turma-hunti (19), altar (20), altar-alto (22), altar-iski (23), altar-hunti (29), altar-toorimi (30), alto-altar (40), alto-altar-alto (42), alto-altar-iski (43), alto-altar-hunti (49), alto-altar-toorimi (50), iski-altar (60), iski-altar-alto (62), iski-altar-iski (63), iski-altar-hunti (69), iski-altar-toorimi (70), walti-altar (80), walti-altar-alto (82), walti-altar-iski (83), walti-altar-hunti (89), walti-altar-toorimi (90), tha (100)

The old parser had structured Burushaski into 9 number functions and 50 irreducible numbers.

Parse numerals in Northern-Sami
Northern-Sami has 6 number functions and 11 irreducible numbers.
The number functions are:
_nuppelohkái:	 x -> [1]*x+10, 	 e.g. 11 is oktanuppelohkái
_logi:	 x -> [10]*x+0, 	 e.g. 20 is guoktelogi
_logi_:	 x -> [10, 1]*x+0, 	 e.g. 21 is guoktelogiokta
čuođi_:	 x -> [1]*x+100, 	 e.g. 101 is čuođiokta
_čuođi:	 x -> [100]*x+0, 	 e.g. 200 is guoktečuođi
_čuođi_:	 x -> [100, 1]*x+0, 	 e.g. 201 is guoktečuođiokta

The irreducibles are: okta (1), guokte (2), golbma (3), njeallje (4), vihtta (5), guhtta (6), čieža (7), gávcci (8), ovcci (9), logi (10), čuođi (100)

The old parser had structured Northern-Sami into 6 number functions and 11 irreducible numbers.

Parse numerals in Santa-Ana-Yareni-Zapotec
Santa-Ana-Yareni-Zapotec has 15 number functions and 34 irreducible numbers.
The number functions are:
_erua:	 x -> [1]*x+20, 	 e.g. 25 is gayuerua
rerua bixxi _:	 x -> [1]*x+30, 	 e.g. 32 is rerua bixxi chupa
chua bixxi _:	 x -> [1]*x+40, 	 e.g. 42 is chua bixxi chupa
tsieyona bixxi _:	 x -> [1]*x+50, 	 e.g. 52 is tsieyona bixxi chupa
_na:	 x -> [0]*x+60, 	 e.g. 60 is gayuna
_na bixxi ttu:	 x -> [0]*x+61, 	 e.g. 61 is gayuna bixxi ttu
_na bixxi _:	 x -> [12, 1]*x+0, 	 e.g. 62 is gayuna bixxi chupa
_na bixxi tsinu:	 x -> [0]*x+75, 	 e.g. 75 is gayuna bixxi tsinu
tta bixxi _:	 x -> [1]*x+80, 	 e.g. 82 is tta bixxi chupa
ttu _a:	 x -> [0]*x+100, 	 e.g. 100 is ttu gayua
ttu _a _:	 x -> [19, 1]*x+5, 	 e.g. 101 is ttu gayua ttubi
ttu _a gayuerua:	 x -> [0]*x+125, 	 e.g. 125 is ttu gayua gayuerua
_ _a:	 x -> [100, 0]*x+0, 	 e.g. 200 is chupa gayua
_ _a _:	 x -> [100, 0, 1]*x+0, 	 e.g. 201 is chupa gayua ttubi
_ _a tta bixxi chennia:	 x -> [0, 0]*x+499, 	 e.g. 499 is ttapa gayua tta bixxi chennia

The irreducibles are: ttubi (1), chupa (2), tsunna (3), ttapa (4), gayu (5), xxupa (6), gasi (7), xxunu (8), jaa (9), tsii (10), sinea (11), tsi’inu (12), si’intse (13), sitá (14), tsinu (15), sixupa (16), tsini (17), sixunu (18), chennia (19), galhia (20), ttuerua (21), chuperua (22), tsunnerua (23), ttaperua (24), xxuperua (26), jaerua (29), rerua (30), rerua bixxi ttu (31), chua (40), chua bixxi ttu (41), tsieyona (50), tsieyona bixxi ttu (51), tta (80), tta bixxi ttu (81)

The old parser had structured Santa-Ana-Yareni-Zapotec into 16 number functions and 38 irreducible numbers.

Parse numerals in Sango
Sango has 4 number functions and 9 irreducible numbers.
The number functions are:
balë _:	 x -> [10]*x+0, 	 e.g. 10 is balë ôko
balë _ na _:	 x -> [10, 1]*x+0, 	 e.g. 11 is balë ôko na ôko
ngbangbo _:	 x -> [100]*x+0, 	 e.g. 100 is ngbangbo ôko
ngbangbo _ na _:	 x -> [100, 1]*x+0, 	 e.g. 101 is ngbangbo ôko na ôko

The irreducibles are: ôko (1), ûse (2), otâ (3), usïö (4), ukü (5), omënë (6), mbâsâmbâlâ (7), miombe (8), gümbâyä (9)

The old parser had structured Sango into 18 number functions and 27 irreducible numbers.

Parse numerals in Comox
Comox has 14 number functions and 15 irreducible numbers.
The number functions are:
ʔopən hekʷ _:	 x -> [1]*x+10, 	 e.g. 11 is ʔopən hekʷ paʔa
θamšɛ heykʷ _:	 x -> [1]*x+20, 	 e.g. 21 is θamšɛ heykʷ paʔa
čɩnuxʷ šɛ heykʷ _:	 x -> [1]*x+30, 	 e.g. 31 is čɩnuxʷ šɛ heykʷ paʔa
_aɬ šɛ:	 x -> [10]*x+0, 	 e.g. 40 is mosaɬ šɛ
_aɬ šɛ heykʷ _:	 x -> [10, 1]*x+0, 	 e.g. 41 is mosaɬ šɛ heykʷ paʔa
_aɬšɛ:	 x -> [0]*x+50, 	 e.g. 50 is θiyɛčɩsaɬšɛ
_aɬšɛ heykʷ _:	 x -> [10, 1]*x+0, 	 e.g. 51 is θiyɛčɩsaɬšɛ heykʷ paʔa
t̓əχmaɬ šɛ heykʷ _:	 x -> [1]*x+60, 	 e.g. 61 is t̓əχmaɬ šɛ heykʷ paʔa
tɩgixʷaɬ šɛ heykʷ _:	 x -> [1]*x+90, 	 e.g. 91 is tɩgixʷaɬ šɛ heykʷ paʔa
_ təsɛʔɛč:	 x -> [100]*x+0, 	 e.g. 100 is paʔa təsɛʔɛč
təsɛʔɛč hekʷ _:	 x -> [1]*x+100, 	 e.g. 101 is təsɛʔɛč hekʷ paʔa
təsɛʔɛč hekʷ ʔ_ hekʷ _:	 x -> [11, 1]*x+0, 	 e.g. 111 is təsɛʔɛč hekʷ ʔopən hekʷ paʔa
təsɛʔɛč hekʷ θamšɛ heykʷ _:	 x -> [1]*x+120, 	 e.g. 121 is təsɛʔɛč hekʷ θamšɛ heykʷ paʔa
_ təsɛʔɛč heykʷ _:	 x -> [100, 1]*x+0, 	 e.g. 201 is saʔa təsɛʔɛč heykʷ paʔa

The irreducibles are: paʔa (1), saʔa (2), čɛlas (3), mos (4), θiyɛčɩs (5), t̓əxəm (6), tᶿočɩs (7), taʔačɩs (8), tɩgiχʷ (9), opən (10), θamšɛ (20), čɩnuxʷ šɛ (30), t̓əχmaɬ šɛ (60), tɩgixʷaɬ šɛ (90), təsɛʔɛč hekʷ θamšɛ (120)

The old parser had structured Comox into 28 number functions and 32 irreducible numbers.

Parse numerals in Punu
Punu has 12 number functions and 18 irreducible numbers.
The number functions are:
diwouni na _:	 x -> [1]*x+10, 	 e.g. 11 is diwouni na imossi
mawouma bédji na _:	 x -> [1]*x+20, 	 e.g. 21 is mawouma bédji na imossi
mawouma riérwou na _:	 x -> [1]*x+30, 	 e.g. 31 is mawouma riérwou na imossi
mawoumane na _:	 x -> [1]*x+40, 	 e.g. 41 is mawoumane na imossi
mawoumaranou na _:	 x -> [1]*x+50, 	 e.g. 51 is mawoumaranou na imossi
mawoumassiamounou na _:	 x -> [1]*x+60, 	 e.g. 61 is mawoumassiamounou na imossi
doussambouali doumawoumi na _:	 x -> [1]*x+70, 	 e.g. 71 is doussambouali doumawoumi na imossi
innane imawoumi na _:	 x -> [1]*x+80, 	 e.g. 81 is innane imawoumi na imossi
_ mawoumi:	 x -> [0]*x+90, 	 e.g. 90 is ifou mawoumi
_ mawoumi na _:	 x -> [10, 1]*x+0, 	 e.g. 91 is ifou mawoumi na imossi
kame _ na _:	 x -> [100, 1]*x+0, 	 e.g. 101 is kame imossi na imossi
kame _:	 x -> [100]*x+0, 	 e.g. 200 is kame bidédji

The irreducibles are: imossi (1), bidédji (2), birriéwou (3), bine (4), biranou (5), bissiaamounou (6), issambouali (7), inane (8), ifou (9), diwouni (10), mawouma bédji (20), mawouma riérwou (30), mawoumane (40), mawoumaranou (50), mawoumassiamounou (60), doussambouali doumawoumi (70), innane imawoumi (80), kame (100)

The old parser had structured Punu into 27 number functions and 18 irreducible numbers.

Parse numerals in Swedish
Swedish has 18 number functions and 25 irreducible numbers.
The number functions are:
_tton:	 x -> [1]*x+10, 	 e.g. 13 is tretton
_ton:	 x -> [1]*x+10, 	 e.g. 15 is femton
tjugo_:	 x -> [1]*x+20, 	 e.g. 22 is tjugotvå
_ttio:	 x -> [10]*x+0, 	 e.g. 30 is trettio
_ttioett:	 x -> [10]*x+1, 	 e.g. 31 is trettioett
_ttio_:	 x -> [10, 1]*x+0, 	 e.g. 32 is trettiotvå
fyrtio_:	 x -> [1]*x+40, 	 e.g. 42 is fyrtiotvå
_tio:	 x -> [10]*x+0, 	 e.g. 50 is femtio
_tioett:	 x -> [10]*x+1, 	 e.g. 51 is femtioett
_tio_:	 x -> [10, 1]*x+0, 	 e.g. 52 is femtiotvå
åttio_:	 x -> [1]*x+80, 	 e.g. 82 is åttiotvå
nittio_:	 x -> [1]*x+90, 	 e.g. 92 is nittiotvå
etthundra_:	 x -> [1]*x+100, 	 e.g. 102 is etthundratvå
etthundra _:	 x -> [1]*x+100, 	 e.g. 111 is etthundra elva
_hundra:	 x -> [100]*x+0, 	 e.g. 200 is tvåhundra
_hundraett:	 x -> [100]*x+1, 	 e.g. 201 is tvåhundraett
_hundra_:	 x -> [100, 1]*x+0, 	 e.g. 202 is tvåhundratvå
_hundra _:	 x -> [100, 1]*x+0, 	 e.g. 211 is tvåhundra elva

The irreducibles are: en (1), två (2), tre (3), fyra (4), fem (5), sex (6), sju (7), åtta (8), nio (9), tio (10), elva (11), tolv (12), fjorton (14), arton (18), nitton (19), tjugo (20), tjugoett (21), fyrtio (40), fyrtioett (41), åttio (80), åttioett (81), nittio (90), nittioett (91), hundra (100), etthundraett (101)

The old parser had structured Swedish into 18 number functions and 25 irreducible numbers.

Parse numerals in Belarusian
Belarusian has 22 number functions and 24 irreducible numbers.
The number functions are:
_на́ццаць:	 x -> [1]*x+10, 	 e.g. 12 is двана́ццаць
_́ццаць:	 x -> [10]*x+0, 	 e.g. 20 is два́ццаць
_́ццаць _:	 x -> [10, 1]*x+0, 	 e.g. 21 is два́ццаць адзі́н
со́рак _:	 x -> [1]*x+40, 	 e.g. 41 is со́рак адзі́н
_дзеся́т:	 x -> [0]*x+50, 	 e.g. 50 is пяцьдзеся́т
_дзеся́т _:	 x -> [10, 1]*x+0, 	 e.g. 51 is пяцьдзеся́т адзі́н
шэ́сцьдзесят _:	 x -> [1]*x+60, 	 e.g. 61 is шэ́сцьдзесят адзі́н
се́мдзесят _:	 x -> [1]*x+70, 	 e.g. 71 is се́мдзесят адзі́н
_дзесят:	 x -> [0]*x+80, 	 e.g. 80 is во́семдзесят
_дзесят _:	 x -> [10, 1]*x+0, 	 e.g. 81 is во́семдзесят адзі́н
дзевяно́ста _:	 x -> [1]*x+90, 	 e.g. 91 is дзевяно́ста адзі́н
сто _:	 x -> [1]*x+100, 	 e.g. 101 is сто адзі́н
дзве́сце _:	 x -> [1]*x+200, 	 e.g. 201 is дзве́сце адзі́н
_́ста:	 x -> [0]*x+300, 	 e.g. 300 is тры́ста
_́ста _:	 x -> [90, 1]*x+30, 	 e.g. 301 is тры́ста адзі́н
_ста:	 x -> [0]*x+400, 	 e.g. 400 is чаты́рыста
_ста _:	 x -> [94, 1]*x+24, 	 e.g. 401 is чаты́рыста адзі́н
_со́т:	 x -> [100]*x+0, 	 e.g. 500 is пяцьсо́т
_со́т _:	 x -> [100, 1]*x+0, 	 e.g. 501 is пяцьсо́т адзі́н
во_со́т:	 x -> [0]*x+800, 	 e.g. 800 is восемсо́т
во_со́т _:	 x -> [112, 1]*x+16, 	 e.g. 801 is восемсо́т адзі́н
дзевяцьсо́т _:	 x -> [1]*x+900, 	 e.g. 901 is дзевяцьсо́т адзі́н

The irreducibles are: адзі́н (1), два (2), тры (3), чаты́ры (4), пяць (5), шэсць (6), сем (7), во́сем (8), дзе́вяць (9), дзе́сяць (10), адзіна́ццаць (11), чатырна́ццаць (14), пятна́ццаць (15), шасна́ццаць (16), сямна́ццаць (17), васямна́ццаць (18), дзевятна́ццаць (19), со́рак (40), шэ́сцьдзесят (60), се́мдзесят (70), дзевяно́ста (90), сто (100), дзве́сце (200), дзевяцьсо́т (900)

The old parser had structured Belarusian into 22 number functions and 24 irreducible numbers.

Parse numerals in Crimean-Tatar
Crimean-Tatar has 12 number functions and 19 irreducible numbers.
The number functions are:
он _:	 x -> [1]*x+10, 	 e.g. 11 is он бир
йигирми _:	 x -> [1]*x+20, 	 e.g. 21 is йигирми бир
отуз _:	 x -> [1]*x+30, 	 e.g. 31 is отуз бир
къыркъ _:	 x -> [1]*x+40, 	 e.g. 41 is къыркъ бир
элли _:	 x -> [1]*x+50, 	 e.g. 51 is элли бир
алтмыш _:	 x -> [1]*x+60, 	 e.g. 61 is алтмыш бир
етмиш _:	 x -> [1]*x+70, 	 e.g. 71 is етмиш бир
сексен _:	 x -> [1]*x+80, 	 e.g. 81 is сексен бир
докъсан _:	 x -> [1]*x+90, 	 e.g. 91 is докъсан бир
юз _:	 x -> [1]*x+100, 	 e.g. 101 is юз бир
_ юз:	 x -> [100]*x+0, 	 e.g. 200 is эки юз
_ юз _:	 x -> [100, 1]*x+0, 	 e.g. 201 is эки юз бир

The irreducibles are: бир (1), эки (2), учь (3), дёрт (4), беш (5), алты (6), еди (7), секиз (8), докъуз (9), он (10), йигирми (20), отуз (30), къыркъ (40), элли (50), алтмыш (60), етмиш (70), сексен (80), докъсан (90), юз (100)

The old parser had structured Crimean-Tatar into 12 number functions and 19 irreducible numbers.

Parse numerals in Wymysorys
Wymysorys has 12 number functions and 53 irreducible numbers.
The number functions are:
_ȧncwencik:	 x -> [1]*x+20, 	 e.g. 23 is drȧjȧncwencik
_ȧndresik:	 x -> [1]*x+30, 	 e.g. 33 is drȧjȧndresik
_ȧnfjycik:	 x -> [1]*x+40, 	 e.g. 43 is drȧjȧnfjycik
_ȧnfunfcik:	 x -> [1]*x+50, 	 e.g. 53 is drȧjȧnfunfcik
_ȧnzȧhcik:	 x -> [1]*x+60, 	 e.g. 63 is drȧjȧnzȧhcik
_ȧnzymfcik:	 x -> [1]*x+70, 	 e.g. 73 is drȧjȧnzymfcik
_ȧnahcik:	 x -> [1]*x+80, 	 e.g. 83 is drȧjȧnahcik
_ȧnniöencik:	 x -> [1]*x+90, 	 e.g. 93 is drȧjȧnniöencik
hundyt _:	 x -> [1]*x+100, 	 e.g. 101 is hundyt ȧs
cwehundyt _:	 x -> [1]*x+200, 	 e.g. 201 is cwehundyt ȧs
_hundyt:	 x -> [100]*x+0, 	 e.g. 300 is drȧjhundyt
_hundyt _:	 x -> [100, 1]*x+0, 	 e.g. 301 is drȧjhundyt ȧs

The irreducibles are: ȧs (1), cwa (2), drȧj (3), fiyr (4), fynf (5), zȧhs (6), zejwa (7), aht (8), noün (9), can (10), ȧlf (11), cwełf (12), dreca (13), fjyca (14), funfca (15), ȧncwencikca (16), zymfca (17), ahca (18), niöenca (19), cwencik (20), ȧnȧncwencik (21), cwejȧncwencik (22), fjyrȧncwencik (24), dresik (30), ȧnȧndresik (31), cwejȧndresik (32), fjyrȧndresik (34), fjycik (40), ȧnȧnfjycik (41), cwejȧnfjycik (42), fjyrȧnfjycik (44), funfcik (50), ȧnȧnfunfcik (51), cwejȧnfunfcik (52), fjyrȧnfunfcik (54), zȧhcik (60), ȧnȧnzȧhcik (61), cwejȧnzȧhcik (62), fjyrȧnzȧhcik (64), zymfcik (70), ȧnȧnzymfcik (71), cwejȧnzymfcik (72), fjyrȧnzymfcik (74), ahcik (80), ȧnȧnahcik (81), cwejȧnahcik (82), fjyrȧnahcik (84), niöencik (90), ȧnȧnniöencik (91), cwejȧnniöencik (92), fjyrȧnniöencik (94), hundyt (100), cwehundyt (200)

The old parser had structured Wymysorys into 12 number functions and 53 irreducible numbers.

Parse numerals in Tsez
Tsez has 13 number functions and 13 irreducible numbers.
The number functions are:
oc’c’ino _:	 x -> [1]*x+10, 	 e.g. 11 is oc’c’ino sis
quno _:	 x -> [1]*x+20, 	 e.g. 21 is quno sis
_qu:	 x -> [20]*x+0, 	 e.g. 40 is q’ˁanoqu
_quno _:	 x -> [20, 1]*x+0, 	 e.g. 41 is q’ˁanoquno sis
bišomno _:	 x -> [1]*x+100, 	 e.g. 101 is bišomno sis
bišomno qunono _:	 x -> [1]*x+120, 	 e.g. 121 is bišomno qunono sis
bišomno quno _:	 x -> [1]*x+120, 	 e.g. 130 is bišomno quno oc’c’ino
_ bišon:	 x -> [100]*x+0, 	 e.g. 200 is q’ˁano bišon
_ bišomno _:	 x -> [100, 1]*x+0, 	 e.g. 201 is q’ˁano bišomno sis
_ bišomno quno:	 x -> [100]*x+20, 	 e.g. 220 is q’ˁano bišomno quno
_ bišomno qunono _:	 x -> [100, 1]*x+20, 	 e.g. 221 is q’ˁano bišomno qunono sis
_ bišomno quno _:	 x -> [100, 1]*x+20, 	 e.g. 230 is q’ˁano bišomno quno oc’c’ino
_ bišomno _no _:	 x -> [100, 1, 1]*x+0, 	 e.g. 421 is uyno bišomno qunono sis

The irreducibles are: sis (1), q’ˁano (2), łˁono (3), uyno (4), łeno (5), iłno (6), ʕoƛno (7), biƛno (8), oč’č’ino (9), oc’c’ino (10), quno (20), bišon (100), bišomno quno (120)

The old parser had structured Tsez into 31 number functions and 26 irreducible numbers.

Parse numerals in Squamish
Squamish has 10 number functions and 19 irreducible numbers.
The number functions are:
úpen i kwi _:	 x -> [1]*x+10, 	 e.g. 11 is úpen i kwi nch’u7
wetl’ch’ i kwi _:	 x -> [1]*x+20, 	 e.g. 21 is wetl’ch’ i kwi nch’u7
lhéxwlhsha7 i kwi _:	 x -> [1]*x+30, 	 e.g. 31 is lhéxwlhsha7 i kwi nch’u7
x̱wutsnalhshá7 i kwi _:	 x -> [1]*x+40, 	 e.g. 41 is x̱wutsnalhshá7 i kwi nch’u7
lheḵ’chalhshá7 i kwi _:	 x -> [1]*x+50, 	 e.g. 51 is lheḵ’chalhshá7 i kwi nch’u7
t’éx̱malhsha7 i kwi _:	 x -> [1]*x+60, 	 e.g. 61 is t’éx̱malhsha7 i kwi nch’u7
ts’ekwchalhshá7 i kwi _:	 x -> [1]*x+70, 	 e.g. 71 is ts’ekwchalhshá7 i kwi nch’u7
tḵechalhshá7 i kwi _:	 x -> [1]*x+80, 	 e.g. 81 is tḵechalhshá7 i kwi nch’u7
ts’echalhshá7 i kwi _:	 x -> [1]*x+90, 	 e.g. 91 is ts’echalhshá7 i kwi nch’u7
nách’aw̓ich i kwi _:	 x -> [1]*x+100, 	 e.g. 101 is nách’aw̓ich i kwi nch’u7

The irreducibles are: nch’u7 (1), án̓us (2), chánat (3), x̱a7útsen (4), tsíyáchis (5), t’áḵ’ach (6), t’akw’usách (7), t’ḵ’ach (8), ts’es (9), úpen (10), wetl’ch’ (20), lhéxwlhsha7 (30), x̱wutsnalhshá7 (40), lheḵ’chalhshá7 (50), t’éx̱malhsha7 (60), ts’ekwchalhshá7 (70), tḵechalhshá7 (80), ts’echalhshá7 (90), nách’aw̓ich (100)

The old parser had structured Squamish into 10 number functions and 19 irreducible numbers.

Parse numerals in Slovak
Slovak has 10 number functions and 16 irreducible numbers.
The number functions are:
_ásť:	 x -> [0]*x+11, 	 e.g. 11 is jedenásť
_násť:	 x -> [1]*x+10, 	 e.g. 12 is dvanásť
_dsať:	 x -> [10]*x+0, 	 e.g. 20 is dvadsať
_dsať_:	 x -> [10, 1]*x+0, 	 e.g. 21 is dvadsaťjeden
_desiat:	 x -> [10]*x+0, 	 e.g. 50 is päťdesiat
_desiat_:	 x -> [10, 1]*x+0, 	 e.g. 51 is päťdesiatjeden
sto_:	 x -> [1]*x+100, 	 e.g. 101 is stojeden
dvesto_:	 x -> [1]*x+200, 	 e.g. 201 is dvestojeden
_sto:	 x -> [100]*x+0, 	 e.g. 300 is tristo
_sto_:	 x -> [100, 1]*x+0, 	 e.g. 301 is tristojeden

The irreducibles are: jeden (1), dva (2), tri (3), štyri (4), päť (5), šesť (6), sedem (7), osem (8), deväť (9), desať (10), štrnásť (14), pätnásť (15), šestnásť (16), devätnásť (19), sto (100), dvesto (200)

The old parser had structured Slovak into 10 number functions and 16 irreducible numbers.

Parse numerals in Lingala
Lingala has 5 number functions and 11 irreducible numbers.
The number functions are:
zómi na _:	 x -> [1]*x+10, 	 e.g. 11 is zómi na mókó
ntúkú _:	 x -> [10]*x+0, 	 e.g. 20 is ntúkú míbalé
ntúkú _ na _:	 x -> [10, 1]*x+0, 	 e.g. 21 is ntúkú míbalé na mókó
nkámá _ na _:	 x -> [100, 1]*x+0, 	 e.g. 101 is nkámá mókó na mókó
nkámá _:	 x -> [100]*x+0, 	 e.g. 200 is nkámá míbalé

The irreducibles are: mókó (1), míbalé (2), mísáto (3), mínei (4), mítáno (5), motóba (6), sámbó (7), mwámbe (8), libwá (9), zómi (10), nkámá (100)

The old parser had structured Lingala into 26 number functions and 19 irreducible numbers.

Parse numerals in Azerbaijani
Azerbaijani has 13 number functions and 29 irreducible numbers.
The number functions are:
он _:	 x -> [1]*x+10, 	 e.g. 11 is он бир
ијирми _:	 x -> [1]*x+20, 	 e.g. 21 is ијирми бир
отуз _:	 x -> [1]*x+30, 	 e.g. 31 is отуз бир
гырх _:	 x -> [1]*x+40, 	 e.g. 41 is гырх бир
әлли _:	 x -> [1]*x+50, 	 e.g. 51 is әлли бир
алтмыш _:	 x -> [1]*x+60, 	 e.g. 61 is алтмыш бир
јетмиш _:	 x -> [1]*x+70, 	 e.g. 71 is јетмиш бир
сәксән _:	 x -> [1]*x+80, 	 e.g. 81 is сәксән бир
дохсан _:	 x -> [1]*x+90, 	 e.g. 91 is дохсан бир
јүз _:	 x -> [1]*x+100, 	 e.g. 101 is јүз бир
_ јүз:	 x -> [100]*x+0, 	 e.g. 200 is ики јүз
_ јүз _:	 x -> [100, 1]*x+0, 	 e.g. 201 is ики јүз бир
_ јүз уч:	 x -> [100]*x+3, 	 e.g. 203 is ики јүз уч

The irreducibles are: бир (1), ики (2), үч (3), дөрд (4), беш (5), алты (6), једди (7), сәккиз (8), доггуз (9), он (10), он уч (13), ијирми (20), ијирми уч (23), отуз (30), отуз уч (33), гырх (40), гырх уч (43), әлли (50), әлли уч (53), алтмыш (60), алтмыш уч (63), јетмиш (70), јетмиш уч (73), сәксән (80), сәксән уч (83), дохсан (90), дохсан уч (93), јүз (100), јүз уч (103)

The old parser had structured Azerbaijani into 13 number functions and 29 irreducible numbers.

Parse numerals in Guarani
Guarani has 6 number functions and 15 irreducible numbers.
The number functions are:
pa_:	 x -> [1]*x+10, 	 e.g. 15 is papo
_pa:	 x -> [10]*x+0, 	 e.g. 20 is mokõipa
_pa _:	 x -> [10, 1]*x+0, 	 e.g. 21 is mokõipa peteĩ
sa _:	 x -> [1]*x+100, 	 e.g. 101 is sa peteĩ
_sa:	 x -> [100]*x+0, 	 e.g. 200 is mokõisa
_sa _:	 x -> [100, 1]*x+0, 	 e.g. 201 is mokõisa peteĩ

The irreducibles are: peteĩ (1), mokõi (2), mbohapy (3), irundy (4), po (5), poteĩ (6), pokõi (7), poapy (8), porundy (9), pa (10), pateĩ (11), pakõi (12), paapy (13), parundy (14), sa (100)

The old parser had structured Guarani into 6 number functions and 15 irreducible numbers.

Parse numerals in Dogrib
Parse numerals in Manx-Gaelic
Manx-Gaelic has 13 number functions and 17 irreducible numbers.
The number functions are:
_-jeig:	 x -> [1]*x+10, 	 e.g. 11 is nane-jeig
_ as feed:	 x -> [1]*x+20, 	 e.g. 21 is nane as feed
_ as daeed:	 x -> [1]*x+40, 	 e.g. 41 is nane as daeed
_ feed:	 x -> [20]*x+0, 	 e.g. 60 is tree feed
_ feed as _:	 x -> [20, 1]*x+0, 	 e.g. 61 is tree feed as nane
_ feed as jeih:	 x -> [20]*x+10, 	 e.g. 70 is tree feed as jeih
keead _:	 x -> [1]*x+100, 	 e.g. 101 is keead nane
keead _ as _:	 x -> [1, 1]*x+100, 	 e.g. 121 is keead feed as nane
daa-cheed _:	 x -> [1]*x+200, 	 e.g. 201 is daa-cheed nane
daa-cheed _ as _:	 x -> [1, 1]*x+200, 	 e.g. 221 is daa-cheed feed as nane
_-cheed:	 x -> [100]*x+0, 	 e.g. 300 is tree-cheed
_-cheed _:	 x -> [100, 1]*x+0, 	 e.g. 301 is tree-cheed nane
_-cheed _ as _:	 x -> [100, 1, 1]*x+0, 	 e.g. 321 is tree-cheed feed as nane

The irreducibles are: nane (1), jees (2), tree (3), kiare (4), queig (5), shey (6), shiaght (7), hoght (8), nuy (9), deich (10), daa-yeig (12), feed (20), jeih as feed (30), daeed (40), jeih as daeed (50), keead (100), daa-cheed (200)

The old parser had structured Manx-Gaelic into 13 number functions and 17 irreducible numbers.

Parse numerals in Aukan
Aukan has 7 number functions and 13 irreducible numbers.
The number functions are:
tin na _:	 x -> [1]*x+10, 	 e.g. 13 is tin na dii
tin a _:	 x -> [0]*x+19, 	 e.g. 19 is tin a neigin
twenti a _:	 x -> [1]*x+20, 	 e.g. 21 is twenti a wan
_tenti:	 x -> [10]*x+0, 	 e.g. 30 is diitenti
_tenti a _:	 x -> [10, 1]*x+0, 	 e.g. 31 is diitenti a wan
_ ondoo:	 x -> [100]*x+0, 	 e.g. 100 is wan ondoo
_ ondoo anga _:	 x -> [100, 1]*x+0, 	 e.g. 101 is wan ondoo anga wan

The irreducibles are: wan (1), tu (2), dii (3), fo (4), feifi (5), sigisi (6), seibin (7), aitin (8), neigin (9), tin (10), elufu (11), twalufu (12), twenti (20)

The old parser had structured Aukan into 7 number functions and 13 irreducible numbers.

Parse numerals in Moloko
Moloko has 6 number functions and 11 irreducible numbers.
The number functions are:
kǝro hǝr _:	 x -> [1]*x+10, 	 e.g. 11 is kǝro hǝr bǝlen
kokǝr _:	 x -> [10]*x+0, 	 e.g. 20 is kokǝr cew
kokǝr _ hǝr _:	 x -> [10, 1]*x+0, 	 e.g. 21 is kokǝr cew hǝr bǝlen
sǝkat nǝ _:	 x -> [1]*x+100, 	 e.g. 101 is sǝkat nǝ bǝlen
sǝkat _:	 x -> [100]*x+0, 	 e.g. 200 is sǝkat cew
sǝkat _ nǝ _:	 x -> [100, 1]*x+0, 	 e.g. 201 is sǝkat cew nǝ bǝlen

The irreducibles are: bǝlen (1), cew (2), makar (3), mǝfaɗ (4), zlom (5), mǝko (6), sǝsǝre (7), slalakar (8), holombo (9), kǝro (10), sǝkat (100)

The old parser had structured Moloko into 26 number functions and 19 irreducible numbers.

Parse numerals in Tlingit
Tlingit has 8 number functions and 12 irreducible numbers.
The number functions are:
jinkaak ḵa _:	 x -> [1]*x+10, 	 e.g. 11 is jinkaak ḵa tléix’
jinkaat ḵa _:	 x -> [1]*x+10, 	 e.g. 12 is jinkaat ḵa déix̱
tleiḵáa ḵa _:	 x -> [1]*x+20, 	 e.g. 21 is tleiḵáa ḵa tléix’
_ jinkaat:	 x -> [10]*x+0, 	 e.g. 30 is násʼk jinkaat
_ jinkaat ḵa _:	 x -> [10, 1]*x+0, 	 e.g. 31 is násʼk jinkaat ḵa tléix’
_ hándid:	 x -> [100]*x+0, 	 e.g. 100 is tléix’ hándid
_ hándid  ḵa _:	 x -> [100, 1]*x+0, 	 e.g. 101 is tléix’ hándid  ḵa tléix’
_ hándid  ḵa _ ḵa _:	 x -> [100, 1, 1]*x+0, 	 e.g. 111 is tléix’ hándid  ḵa jinkaat ḵa tléix’

The irreducibles are: tléix’ (1), déix̱ (2), násʼk (3), daaxʼoon (4), keijín (5), tleidooshú (6), dax̱adooshú (7), nasʼgadooshú (8), gooshúḵ (9), jinkaat (10), jinkaak ḵa keijín (15), tleiḵáa (20)

The old parser had structured Tlingit into 7 number functions and 15 irreducible numbers.

Parse numerals in Sierra-Otomi
Sierra-Otomi has 19 number functions and 22 irreducible numbers.
The number functions are:
de̱’ma_:	 x -> [1]*x+10, 	 e.g. 12 is de̱’mayoho
’da̱tema_:	 x -> [1]*x+20, 	 e.g. 22 is ’da̱temayoho
’da̱tema’_:	 x -> [1]*x+20, 	 e.g. 30 is ’da̱tema’de̱t’a
yotema_:	 x -> [1]*x+40, 	 e.g. 42 is yotemayoho
yotema’de̱’a_:	 x -> [0]*x+51, 	 e.g. 51 is yotema’de̱’an’da
yotema’de̱’ma_:	 x -> [1]*x+50, 	 e.g. 52 is yotema’de̱’mayoho
hyäte_:	 x -> [0]*x+61, 	 e.g. 61 is hyäten’da
hyätema_:	 x -> [1]*x+60, 	 e.g. 62 is hyätemayoho
hyätema’_:	 x -> [0]*x+70, 	 e.g. 70 is hyätema’de̱’magoho
hyätema’__:	 x -> [5, 1]*x+0, 	 e.g. 71 is hyätema’de̱’magohon’da
_’da̱te:	 x -> [0]*x+80, 	 e.g. 80 is goho’da̱te
_’da̱tema’da:	 x -> [0]*x+81, 	 e.g. 81 is goho’da̱tema’da
_’da̱tema_:	 x -> [19, 1]*x+4, 	 e.g. 82 is goho’da̱temayoho
_’da̱tema’_:	 x -> [19, 1]*x+4, 	 e.g. 90 is goho’da̱tema’de̱t’a
_ syento:	 x -> [100]*x+0, 	 e.g. 100 is n’da syento
_ syento ’ne _:	 x -> [100, 1]*x+0, 	 e.g. 101 is n’da syento ’ne n’da
_ syento ’ne ’_:	 x -> [100, 1]*x+0, 	 e.g. 111 is n’da syento ’ne ’de̱’ma’da
yo syento ’ne _:	 x -> [1]*x+200, 	 e.g. 201 is yo syento ’ne n’da
yo syento ’ne ’_:	 x -> [1]*x+200, 	 e.g. 211 is yo syento ’ne ’de̱’ma’da

The irreducibles are: n’da (1), yoho (2), hyu (3), goho (4), ku̱t’a (5), ’dato (6), yoto (7), hyäto (8), gu̱to (9), de̱t’a (10), de̱’ma’da (11), de̱’maku̱t’a (15), de̱’ma’dato (16), ’da̱te (20), ’da̱tema’da (21), yote‘ (40), yotema’da (41), yotema’dato (46), yotemahyäto (48), yotema’de̱’a (50), hyäte (60), yo syento (200)

The old parser had structured Sierra-Otomi into 17 number functions and 41 irreducible numbers.

Parse numerals in Kyrgyz
Kyrgyz has 14 number functions and 17 irreducible numbers.
The number functions are:
он _:	 x -> [1]*x+10, 	 e.g. 11 is он бир
жыйырма _:	 x -> [1]*x+20, 	 e.g. 21 is жыйырма бир
отуз _:	 x -> [1]*x+30, 	 e.g. 31 is отуз бир
кырк _:	 x -> [1]*x+40, 	 e.g. 41 is кырк бир
элүү _:	 x -> [1]*x+50, 	 e.g. 51 is элүү бир
_мыш:	 x -> [0]*x+60, 	 e.g. 60 is алтымыш
_мыш _:	 x -> [10, 1]*x+0, 	 e.g. 61 is алтымыш бир
_миш:	 x -> [0]*x+70, 	 e.g. 70 is жетимиш
_миш _:	 x -> [10, 1]*x+0, 	 e.g. 71 is жетимиш бир
сексен _:	 x -> [1]*x+80, 	 e.g. 81 is сексен бир
токсон _:	 x -> [1]*x+90, 	 e.g. 91 is токсон бир
жүз _:	 x -> [1]*x+100, 	 e.g. 101 is жүз бир
_ жүз:	 x -> [100]*x+0, 	 e.g. 200 is эки жүз
_ жүз _:	 x -> [100, 1]*x+0, 	 e.g. 201 is эки жүз бир

The irreducibles are: бир (1), эки (2), үч (3), төрт (4), беш (5), алты (6), жети (7), сегиз (8), тогуз (9), он (10), жыйырма (20), отуз (30), кырк (40), элүү (50), сексен (80), токсон (90), жүз (100)

The old parser had structured Kyrgyz into 14 number functions and 17 irreducible numbers.

Parse numerals in Breton
Breton has 13 number functions and 19 irreducible numbers.
The number functions are:
_zek:	 x -> [1]*x+10, 	 e.g. 12 is daouzek
_wec’h:	 x -> [0]*x+18, 	 e.g. 18 is triwec’h
_ warn-ugent:	 x -> [1]*x+20, 	 e.g. 21 is unan warn-ugent
_ ha tregont:	 x -> [1]*x+30, 	 e.g. 31 is unan ha tregont
_-ugent:	 x -> [20]*x+0, 	 e.g. 40 is daou-ugent
_ ha _-ugent:	 x -> [1, 20]*x+0, 	 e.g. 41 is unan ha daou-ugent
_ ha hanter-kant:	 x -> [1]*x+50, 	 e.g. 51 is unan ha hanter-kant
_ ha _ ha _-ugent:	 x -> [1, 1, 20]*x+0, 	 e.g. 71 is unan ha dek ha tri-ugent
kant _:	 x -> [1]*x+100, 	 e.g. 101 is kant unan
_ c’hant:	 x -> [100]*x+0, 	 e.g. 200 is daou c’hant
_ c’hant _:	 x -> [100, 1]*x+0, 	 e.g. 201 is daou c’hant unan
_ kant:	 x -> [100]*x+0, 	 e.g. 500 is pemp kant
_ kant _:	 x -> [100, 1]*x+0, 	 e.g. 501 is pemp kant unan

The irreducibles are: unan (1), daou (2), tri (3), pevar (4), pemp (5), c’hwec’h (6), seizh (7), eizh (8), nav (9), dek (10), unnek (11), pemzek (15), c’hwezek (16), seitek (17), naontek (19), ugent (20), tregont (30), hanter-kant (50), kant (100)

The old parser had structured Breton into 13 number functions and 19 irreducible numbers.

Parse numerals in Bulgarian
Bulgarian has 12 number functions and 14 irreducible numbers.
The number functions are:
_надесет:	 x -> [1]*x+10, 	 e.g. 13 is тринадесет
двадесет и _:	 x -> [1]*x+20, 	 e.g. 21 is двадесет и едно
_десет:	 x -> [10]*x+0, 	 e.g. 30 is тридесет
_десет и _:	 x -> [10, 1]*x+0, 	 e.g. 31 is тридесет и едно
сто и _:	 x -> [1]*x+100, 	 e.g. 101 is сто и едно
сто _:	 x -> [1]*x+100, 	 e.g. 110 is сто десет
_ста:	 x -> [100]*x+0, 	 e.g. 200 is двеста
_ста и _:	 x -> [100, 1]*x+0, 	 e.g. 201 is двеста и едно
_ста _:	 x -> [100, 1]*x+0, 	 e.g. 210 is двеста десет
_стотин:	 x -> [100]*x+0, 	 e.g. 400 is четиристотин
_стотин и _:	 x -> [100, 1]*x+0, 	 e.g. 401 is четиристотин и едно
_стотин _:	 x -> [100, 1]*x+0, 	 e.g. 410 is четиристотин десет

The irreducibles are: едно (1), две (2), три (3), четири (4), пет (5), шест (6), седем (7), осем (8), девет (9), десет (10), единадесет (11), дванадесет (12), двадесет (20), сто (100)

The old parser had structured Bulgarian into 12 number functions and 14 irreducible numbers.

Parse numerals in Hungarian
Hungarian has 12 number functions and 15 irreducible numbers.
The number functions are:
tizen_:	 x -> [1]*x+10, 	 e.g. 11 is tizenegy
huszon_:	 x -> [1]*x+20, 	 e.g. 21 is huszonegy
harminc_:	 x -> [1]*x+30, 	 e.g. 31 is harmincegy
n_ven:	 x -> [0]*x+40, 	 e.g. 40 is negyven
n_ven_:	 x -> [20, 1]*x+20, 	 e.g. 41 is negyvenegy
_ven:	 x -> [10]*x+0, 	 e.g. 50 is ötven
_ven_:	 x -> [10, 1]*x+0, 	 e.g. 51 is ötvenegy
_van:	 x -> [10]*x+0, 	 e.g. 60 is hatvan
_van_:	 x -> [10, 1]*x+0, 	 e.g. 61 is hatvanegy
hetven_:	 x -> [1]*x+70, 	 e.g. 71 is hetvenegy
_száz_:	 x -> [100, 1]*x+0, 	 e.g. 101 is egyszázegy
_száz:	 x -> [100]*x+0, 	 e.g. 200 is kettőszáz

The irreducibles are: egy (1), kettő (2), három (3), négy (4), öt (5), hat (6), hét (7), nyolc (8), kilenc (9), tíz (10), tizenöt (15), húsz (20), harminc (30), hetven (70), száz (100)

The old parser had structured Hungarian into 10 number functions and 32 irreducible numbers.

Parse numerals in Nengone
Nengone has 12 number functions and 16 irreducible numbers.
The number functions are:
sedong ne _:	 x -> [0]*x+6, 	 e.g. 6 is sedong ne sa
ruenin ne _:	 x -> [0]*x+11, 	 e.g. 11 is ruenin ne sa
adenin ne _:	 x -> [0]*x+16, 	 e.g. 16 is adenin ne sa
_rengom:	 x -> [0]*x+20, 	 e.g. 20 is sarengom
_rengom ne _:	 x -> [10, 1]*x+10, 	 e.g. 21 is sarengom ne sa
_rengom ne rew:	 x -> [0]*x+22, 	 e.g. 22 is sarengom ne rew
_rengom ne tin:	 x -> [0]*x+23, 	 e.g. 23 is sarengom ne tin
_rengom ne ec:	 x -> [0]*x+24, 	 e.g. 24 is sarengom ne ec
_rengom ne sedo_:	 x -> [0, 0]*x+26, 	 e.g. 26 is sarengom ne sedosa
_rengom ne sedorew:	 x -> [0]*x+27, 	 e.g. 27 is sarengom ne sedorew
_rengom ne sedotin:	 x -> [0]*x+28, 	 e.g. 28 is sarengom ne sedotin
_rengom ne sedoec:	 x -> [0]*x+29, 	 e.g. 29 is sarengom ne sedoec

The irreducibles are: sa (1), rewe (2), tini (3), ece (4), sedong (5), sedong ne rew (7), sedong ne tin (8), sedong ne ec (9), ruenin (10), ruenin ne rew (12), ruenin ne tin (13), ruenin ne ec (14), adenin (15), adenin ne rew (17), adenin ne tin (18), adenin ne ec (19)

The old parser had structured Nengone into 12 number functions and 16 irreducible numbers.

Parse numerals in Mussau-Emira
Mussau-Emira has 8 number functions and 13 irreducible numbers.
The number functions are:
sangaulu _:	 x -> [1]*x+10, 	 e.g. 11 is sangaulu sesa
luengaulu _:	 x -> [1]*x+20, 	 e.g. 21 is luengaulu sesa
_ngaulu:	 x -> [10]*x+0, 	 e.g. 30 is tolungaulu
_ngaulu _:	 x -> [10, 1]*x+0, 	 e.g. 31 is tolungaulu sesa
atingaulu _:	 x -> [1]*x+40, 	 e.g. 41 is atingaulu sesa
ai _:	 x -> [1]*x+100, 	 e.g. 101 is ai sesa
_ ai:	 x -> [100]*x+0, 	 e.g. 200 is lua ai
_ ai _:	 x -> [100, 1]*x+0, 	 e.g. 201 is lua ai sesa

The irreducibles are: sesa (1), lua (2), tolu (3), ata (4), lima (5), nomo (6), itu (7), oalu (8), sio (9), sangaulu (10), luengaulu (20), atingaulu (40), ai (100)

The old parser had structured Mussau-Emira into 8 number functions and 13 irreducible numbers.

Parse numerals in Gallo
Gallo has 17 number functions and 20 irreducible numbers.
The number functions are:
_e:	 x -> [1]*x+10, 	 e.g. 13 is treize
deiz-_:	 x -> [1]*x+10, 	 e.g. 17 is deiz-sèt
veint-e-_:	 x -> [0]*x+21, 	 e.g. 21 is veint-e-un
veint-_:	 x -> [1]*x+20, 	 e.g. 22 is veint-doez
trantt-e-_:	 x -> [0]*x+31, 	 e.g. 31 is trantt-e-un
trantt-_:	 x -> [1]*x+30, 	 e.g. 32 is trantt-doez
carante-e-_:	 x -> [0]*x+41, 	 e.g. 41 is carante-e-un
carante-_:	 x -> [1]*x+40, 	 e.g. 42 is carante-doez
cincante-e-_:	 x -> [0]*x+51, 	 e.g. 51 is cincante-e-un
cincante-_:	 x -> [1]*x+50, 	 e.g. 52 is cincante-doez
seissante-e-_:	 x -> [0]*x+61, 	 e.g. 61 is seissante-e-un
seissante-_:	 x -> [1]*x+60, 	 e.g. 62 is seissante-doez
seissante-_-_:	 x -> [7, 1]*x+0, 	 e.g. 71 is seissante-deiz-un
_-veint:	 x -> [0]*x+80, 	 e.g. 80 is catr-veint
_-veint-e-_:	 x -> [0, 0]*x+81, 	 e.g. 81 is catr-veint-e-un
_-veint-_:	 x -> [19, 1]*x+4, 	 e.g. 82 is catr-veint-doez
_-veint-_-_:	 x -> [2, 8, 1]*x+2, 	 e.g. 91 is catr-veint-deiz-un

The irreducibles are: un (1), doez (2), treiz (3), catr (4), ceinc (5), seiz (6), sèt (7), oet (8), noe (9), deiz (10), onzz (11), dózz (12), catorze (14), qhinze (15), veint (20), trantt (30), carante (40), cincante (50), seissante (60), cent (100)

The old parser had structured Gallo into 17 number functions and 20 irreducible numbers.

Parse numerals in Livonian
Livonian has 6 number functions and 11 irreducible numbers.
The number functions are:
_tuoistõn:	 x -> [1]*x+10, 	 e.g. 11 is ikštuoistõn
_kimdõ:	 x -> [10]*x+0, 	 e.g. 20 is kakškimdõ
_kimdõ _:	 x -> [10, 1]*x+0, 	 e.g. 21 is kakškimdõ ikš
sadā _:	 x -> [1]*x+100, 	 e.g. 101 is sadā ikš
_ saddõ:	 x -> [100]*x+0, 	 e.g. 200 is kakš saddõ
_ saddõ _:	 x -> [100, 1]*x+0, 	 e.g. 201 is kakš saddõ ikš

The irreducibles are: ikš (1), kakš (2), kuolm (3), nēļa (4), vīž (5), kūž (6), seis (7), kōdõks (8), īdõks (9), kim (10), sadā (100)

The old parser had structured Livonian into 6 number functions and 11 irreducible numbers.

Parse numerals in Portuguese-Portugal
Portuguese-Portugal has 21 number functions and 26 irreducible numbers.
The number functions are:
dezas_:	 x -> [1]*x+10, 	 e.g. 16 is dezasseis
dez_:	 x -> [0]*x+18, 	 e.g. 18 is dezoito
deza_:	 x -> [0]*x+19, 	 e.g. 19 is dezanove
vinte e _:	 x -> [1]*x+20, 	 e.g. 21 is vinte e um
trinta e _:	 x -> [1]*x+30, 	 e.g. 31 is trinta e um
quarenta e _:	 x -> [1]*x+40, 	 e.g. 41 is quarenta e um
cinquenta e _:	 x -> [1]*x+50, 	 e.g. 51 is cinquenta e um
sessenta e _:	 x -> [1]*x+60, 	 e.g. 61 is sessenta e um
_nta:	 x -> [10]*x+0, 	 e.g. 70 is setenta
_nta e _:	 x -> [10, 1]*x+0, 	 e.g. 71 is setenta e um
oitenta e _:	 x -> [1]*x+80, 	 e.g. 81 is oitenta e um
cento e _:	 x -> [1]*x+100, 	 e.g. 101 is cento e um
cento e vinte e _:	 x -> [1]*x+120, 	 e.g. 121 is cento e vinte e um
cento e cinquenta e _:	 x -> [1]*x+150, 	 e.g. 151 is cento e cinquenta e um
duzentos e _:	 x -> [1]*x+200, 	 e.g. 201 is duzentos e um
_ntos:	 x -> [0]*x+300, 	 e.g. 300 is trezentos
_ntos e _:	 x -> [23, 1]*x+1, 	 e.g. 301 is trezentos e um
_ntos e vinte e cinco:	 x -> [0]*x+325, 	 e.g. 325 is trezentos e vinte e cinco
_centos:	 x -> [100]*x+0, 	 e.g. 400 is quatrocentos
_centos e _:	 x -> [100, 1]*x+0, 	 e.g. 401 is quatrocentos e um
quinhentos e _:	 x -> [1]*x+500, 	 e.g. 501 is quinhentos e um

The irreducibles are: um (1), dois (2), três (3), quatro (4), cinco (5), seis (6), sete (7), oito (8), nove (9), dez (10), onze (11), doze (12), treze (13), catorze (14), quinze (15), vinte (20), trinta (30), quarenta (40), cinquenta (50), sessenta (60), oitenta (80), cem (100), cento e vinte (120), cento e cinquenta (150), duzentos (200), quinhentos (500)

The old parser had structured Portuguese-Portugal into 28 number functions and 47 irreducible numbers.

Parse numerals in Baka
Baka has 4 number functions and 12 irreducible numbers.
The number functions are:
kru hə̀r _:	 x -> [1]*x+10, 	 e.g. 12 is kru hə̀r cew
kókúr _:	 x -> [10]*x+0, 	 e.g. 20 is kókúr cew
kókúr _ hə̀r bə̀lèŋ:	 x -> [10]*x+1, 	 e.g. 21 is kókúr cew hə̀r bə̀lèŋ
kókúr _ hə̀r _:	 x -> [10, 1]*x+0, 	 e.g. 22 is kókúr cew hə̀r cew

The irreducibles are: bəlèŋ (1), cew (2), màkar (3), wúfaɗ (4), zlàm (5), múku (6), sisíri (7), slalákúr (8), holombo (9), kru (10), kru hə̀r bə̀lèŋ (11), dèŋ (100)

The old parser had structured Baka into 9 number functions and 28 irreducible numbers.

Parse numerals in Haida
Parse numerals in Slovene
Slovene has 9 number functions and 14 irreducible numbers.
The number functions are:
_jst:	 x -> [0]*x+11, 	 e.g. 11 is enajst
_najst:	 x -> [1]*x+10, 	 e.g. 13 is trinajst
_indvajset:	 x -> [1]*x+20, 	 e.g. 21 is enaindvajset
_deset:	 x -> [10]*x+0, 	 e.g. 30 is trideset
_deset in _:	 x -> [9, 1]*x+3, 	 e.g. 31 is trideset in ena
_in_deset:	 x -> [1, 10]*x+0, 	 e.g. 41 is enainštirideset
sto _:	 x -> [1]*x+100, 	 e.g. 101 is sto ena
_sto:	 x -> [100]*x+0, 	 e.g. 200 is dvesto
_sto _:	 x -> [100, 1]*x+0, 	 e.g. 201 is dvesto ena

The irreducibles are: ena (1), dve (2), tri (3), štiri (4), pet (5), šest (6), sedem (7), osem (8), devet (9), deset (10), dvanajst (12), dvajset (20), dvaindvajset (22), sto (100)

The old parser had structured Slovene into 9 number functions and 14 irreducible numbers.

Parse numerals in Maori
Maori has 7 number functions and 10 irreducible numbers.
The number functions are:
tekau mā _:	 x -> [1]*x+10, 	 e.g. 11 is tekau mā tahi
_ tekau:	 x -> [10]*x+0, 	 e.g. 20 is rua tekau
_ tekau mā _:	 x -> [10, 1]*x+0, 	 e.g. 21 is rua tekau mā tahi
ko_ rau:	 x -> [0]*x+100, 	 e.g. 100 is kotahi rau
ko_ rau _:	 x -> [50, 1]*x+50, 	 e.g. 101 is kotahi rau tahi
_ rau:	 x -> [100]*x+0, 	 e.g. 200 is rua rau
_ rau _:	 x -> [100, 1]*x+0, 	 e.g. 201 is rua rau tahi

The irreducibles are: tahi (1), rua (2), toru (3), whā (4), rima (5), ono (6), whitu (7), waru (8), iwa (9), tekau (10)

The old parser had structured Maori into 7 number functions and 10 irreducible numbers.

Parse numerals in Mwani
Mwani has 12 number functions and 19 irreducible numbers.
The number functions are:
kumi na _:	 x -> [1]*x+10, 	 e.g. 11 is kumi na m’moja
shirini na _:	 x -> [1]*x+20, 	 e.g. 21 is shirini na m’moja
talatini na _:	 x -> [1]*x+30, 	 e.g. 31 is talatini na m’moja
arubaine na _:	 x -> [1]*x+40, 	 e.g. 41 is arubaine na m’moja
amusine na _:	 x -> [1]*x+50, 	 e.g. 51 is amusine na m’moja
sitine na _:	 x -> [1]*x+60, 	 e.g. 61 is sitine na m’moja
sabine na _:	 x -> [1]*x+70, 	 e.g. 71 is sabine na m’moja
tamanine na _:	 x -> [1]*x+80, 	 e.g. 81 is tamanine na m’moja
tusuine na _:	 x -> [1]*x+90, 	 e.g. 91 is tusuine na m’moja
mia na _:	 x -> [1]*x+100, 	 e.g. 101 is mia na m’moja
mia _:	 x -> [100]*x+0, 	 e.g. 200 is mia mbire
mia _ na _:	 x -> [100, 1]*x+0, 	 e.g. 201 is mia mbire na m’moja

The irreducibles are: m’moja (1), mbire (2), natu (3), n’né (4), n’tano (5), sita (6), saba (7), nane (8), khénta (9), kumi (10), shirini (20), talatini (30), arubaine (40), amusine (50), sitine (60), sabine (70), tamanine (80), tusuine (90), mia (100)

The old parser had structured Mwani into 26 number functions and 19 irreducible numbers.

Parse numerals in Finnish
Finnish has 6 number functions and 11 irreducible numbers.
The number functions are:
_toista:	 x -> [1]*x+10, 	 e.g. 11 is yksitoista
_kymmentä:	 x -> [10]*x+0, 	 e.g. 20 is kaksikymmentä
_kymmentä_:	 x -> [10, 1]*x+0, 	 e.g. 21 is kaksikymmentäyksi
sata_:	 x -> [1]*x+100, 	 e.g. 101 is satayksi
_sataa:	 x -> [100]*x+0, 	 e.g. 200 is kaksisataa
_sataa_:	 x -> [100, 1]*x+0, 	 e.g. 201 is kaksisataayksi

The irreducibles are: yksi (1), kaksi (2), kolme (3), neljä (4), viisi (5), kuusi (6), seitsemän (7), kahdeksan (8), yhdeksän (9), kymmenen (10), sata (100)

The old parser had structured Finnish into 6 number functions and 11 irreducible numbers.

Parse numerals in Uyghur
Uyghur has 12 number functions and 19 irreducible numbers.
The number functions are:
on _:	 x -> [1]*x+10, 	 e.g. 11 is on bir
yigirme _:	 x -> [1]*x+20, 	 e.g. 21 is yigirme bir
ottooz _:	 x -> [1]*x+30, 	 e.g. 31 is ottooz bir
kirik _:	 x -> [1]*x+40, 	 e.g. 41 is kirik bir
ellik _:	 x -> [1]*x+50, 	 e.g. 51 is ellik bir
atmish _:	 x -> [1]*x+60, 	 e.g. 61 is atmish bir
yetmish _:	 x -> [1]*x+70, 	 e.g. 71 is yetmish bir
seksen _:	 x -> [1]*x+80, 	 e.g. 81 is seksen bir
toksan _:	 x -> [1]*x+90, 	 e.g. 91 is toksan bir
yüz _:	 x -> [1]*x+100, 	 e.g. 101 is yüz bir
_ yüz:	 x -> [100]*x+0, 	 e.g. 200 is ikki yüz
_ yüz _:	 x -> [100, 1]*x+0, 	 e.g. 201 is ikki yüz bir

The irreducibles are: bir (1), ikki (2), üch (3), töt (4), besh (5), alte (6), yette (7), sekkiz (8), tokkuz (9), on (10), yigirme (20), ottooz (30), kirik (40), ellik (50), atmish (60), yetmish (70), seksen (80), toksan (90), yüz (100)

The old parser had structured Uyghur into 12 number functions and 19 irreducible numbers.

Parse numerals in Yiddish
Yiddish has 17 number functions and 28 irreducible numbers.
The number functions are:
_tsn:	 x -> [1]*x+10, 	 e.g. 13 is draytsn
_sn:	 x -> [0]*x+18, 	 e.g. 18 is akhtsn
_ un tsvantsik:	 x -> [1]*x+20, 	 e.g. 22 is tsvey un tsvantsik
_sik:	 x -> [10]*x+0, 	 e.g. 30 is draysik
eyn un _sik:	 x -> [10]*x+1, 	 e.g. 31 is eyn un draysik
_ un _sik:	 x -> [1, 10]*x+0, 	 e.g. 32 is tsvey un draysik
_ un fertsik:	 x -> [1]*x+40, 	 e.g. 42 is tsvey un fertsik
_ un fuftsik:	 x -> [1]*x+50, 	 e.g. 52 is tsvey un fuftsik
_ un zekhtsik:	 x -> [1]*x+60, 	 e.g. 62 is tsvey un zekhtsik
_ un zibetsik:	 x -> [1]*x+70, 	 e.g. 72 is tsvey un zibetsik
_tsik:	 x -> [0]*x+90, 	 e.g. 90 is nayntsik
eyn un _tsik:	 x -> [0]*x+91, 	 e.g. 91 is eyn un nayntsik
_ un _tsik:	 x -> [1, 10]*x+0, 	 e.g. 92 is tsvey un nayntsik
hundert _:	 x -> [1]*x+100, 	 e.g. 102 is hundert tsvey
_ hundert:	 x -> [100]*x+0, 	 e.g. 200 is tsvey hundert
_ hundert eyn:	 x -> [100]*x+1, 	 e.g. 201 is tsvey hundert eyn
_ hundert _:	 x -> [100, 1]*x+0, 	 e.g. 202 is tsvey hundert tsvey

The irreducibles are: eyns (1), tsvey (2), dray (3), fir (4), finf (5), zeks (6), zibn (7), akht (8), nayn (9), tsen (10), elf (11), tsvelf (12), fertsn (14), fuftsn (15), zekhtsn (16), zibetsn (17), tsvantsik (20), eyn un tsvantsik (21), fertsik (40), eyn un fertsik (41), fuftsik (50), eyn un fuftsik (51), zekhtsik (60), eyn un zekhtsik (61), zibetsik (70), eyn un zibetsik (71), hundert (100), hundert eyn (101)

The old parser had structured Yiddish into 17 number functions and 28 irreducible numbers.

Parse numerals in Tezoatlan-Mixtec
Tezoatlan-Mixtec has 9 number functions and 12 irreducible numbers.
The number functions are:
uxi̱ _:	 x -> [1]*x+10, 	 e.g. 11 is uxi̱ iin
sa’o̱n _:	 x -> [1]*x+15, 	 e.g. 16 is sa’o̱n iin
oko̱ _:	 x -> [1]*x+20, 	 e.g. 21 is oko̱ iin
_ diko:	 x -> [20]*x+0, 	 e.g. 40 is uu̱ diko
_ diko _:	 x -> [20, 1]*x+0, 	 e.g. 41 is uu̱ diko iin
_ díko:	 x -> [0]*x+80, 	 e.g. 80 is komi̱ díko
_ díko _:	 x -> [19, 1]*x+4, 	 e.g. 81 is komi̱ díko iin
_ sientó:	 x -> [100]*x+0, 	 e.g. 100 is iin sientó
_ sientó _:	 x -> [100, 1]*x+0, 	 e.g. 101 is iin sientó iin

The irreducibles are: iin (1), uu̱ (2), oni̱ (3), komi̱ (4), o’o̱n (5), iño̱ (6), usa̱ (7), ona̱ (8), ii̱n (9), uxi̱ (10), sa’o̱n (15), oko̱ (20)

The old parser had structured Tezoatlan-Mixtec into 9 number functions and 12 irreducible numbers.

Parse numerals in Latvian
Latvian has 34 number functions and 33 irreducible numbers.
The number functions are:
_padsmit:	 x -> [0]*x+13, 	 e.g. 13 is trīspadsmit
divdesmit _:	 x -> [1]*x+20, 	 e.g. 21 is divdesmit viens
_desmit:	 x -> [0]*x+30, 	 e.g. 30 is trīsdesmit
_desmit _:	 x -> [9, 1]*x+3, 	 e.g. 31 is trīsdesmit viens
četrdesmit _:	 x -> [1]*x+40, 	 e.g. 41 is četrdesmit viens
piecdesmit _:	 x -> [1]*x+50, 	 e.g. 51 is piecdesmit viens
sešdesmit _:	 x -> [1]*x+60, 	 e.g. 61 is sešdesmit viens
septiņdesmit _:	 x -> [1]*x+70, 	 e.g. 71 is septiņdesmit viens
astoņdesmit _:	 x -> [1]*x+80, 	 e.g. 81 is astoņdesmit viens
deviņdesmit _:	 x -> [1]*x+90, 	 e.g. 91 is deviņdesmit viens
simt _:	 x -> [1]*x+100, 	 e.g. 101 is simt viens
simt div_:	 x -> [0]*x+120, 	 e.g. 120 is simt divdesmit
simt div_ _:	 x -> [12, 1]*x+0, 	 e.g. 121 is simt divdesmit viens
simt četr_:	 x -> [0]*x+140, 	 e.g. 140 is simt četrdesmit
simt četr_ _:	 x -> [14, 1]*x+0, 	 e.g. 141 is simt četrdesmit viens
simt piec_:	 x -> [0]*x+150, 	 e.g. 150 is simt piecdesmit
simt piec_ _:	 x -> [15, 1]*x+0, 	 e.g. 151 is simt piecdesmit viens
simt seš_:	 x -> [0]*x+160, 	 e.g. 160 is simt sešdesmit
simt seš_ _:	 x -> [16, 1]*x+0, 	 e.g. 161 is simt sešdesmit viens
simt septiņ_:	 x -> [0]*x+170, 	 e.g. 170 is simt septiņdesmit
simt septiņ_ _:	 x -> [17, 1]*x+0, 	 e.g. 171 is simt septiņdesmit viens
simt astoņ_:	 x -> [0]*x+180, 	 e.g. 180 is simt astoņdesmit
simt astoņ_ _:	 x -> [18, 1]*x+0, 	 e.g. 181 is simt astoņdesmit viens
simt deviņ_:	 x -> [0]*x+190, 	 e.g. 190 is simt deviņdesmit
simt deviņ_ _:	 x -> [19, 1]*x+0, 	 e.g. 191 is simt deviņdesmit viens
divsimt _:	 x -> [1]*x+200, 	 e.g. 201 is divsimt viens
_simt:	 x -> [0]*x+300, 	 e.g. 300 is trīssimt
_simt _:	 x -> [90, 1]*x+30, 	 e.g. 301 is trīssimt viens
četrsimt _:	 x -> [1]*x+400, 	 e.g. 401 is četrsimt viens
piecsimt _:	 x -> [1]*x+500, 	 e.g. 501 is piecsimt viens
sešsimt _:	 x -> [1]*x+600, 	 e.g. 601 is sešsimt viens
septiņsimt _:	 x -> [1]*x+700, 	 e.g. 701 is septiņsimt viens
astoņsimt _:	 x -> [1]*x+800, 	 e.g. 801 is astoņsimt viens
deviņsimt _:	 x -> [1]*x+900, 	 e.g. 901 is deviņsimt viens

The irreducibles are: viens (1), divi (2), trīs (3), četri (4), pieci (5), seši (6), septiņi (7), astoņi (8), deviņi (9), desmit (10), vienpadsmit (11), divpadsmit (12), četrpadsmit (14), piecpadsmit (15), sešpadsmit (16), septiņpadsmit (17), astoņpadsmit (18), deviņpadsmit (19), divdesmit (20), četrdesmit (40), piecdesmit (50), sešdesmit (60), septiņdesmit (70), astoņdesmit (80), deviņdesmit (90), simts (100), divsimt (200), četrsimt (400), piecsimt (500), sešsimt (600), septiņsimt (700), astoņsimt (800), deviņsimt (900)

The old parser had structured Latvian into 28 number functions and 59 irreducible numbers.

Parse numerals in Bezhta
Bezhta has 6 number functions and 11 irreducible numbers.
The number functions are:
ac’ona _:	 x -> [1]*x+10, 	 e.g. 11 is ac’ona hõs
qona _:	 x -> [1]*x+20, 	 e.g. 21 is qona hõs
_yig:	 x -> [10]*x+0, 	 e.g. 30 is łanayig
_yig _:	 x -> [10, 1]*x+0, 	 e.g. 31 is łanayig hõs
_č’it’:	 x -> [100]*x+0, 	 e.g. 100 is hõsč’it’
_č’it’ _:	 x -> [100, 1]*x+0, 	 e.g. 101 is hõsč’it’ hõs

The irreducibles are: hõs (1), q’ona (2), łana (3), ṏq’önä (4), łina (5), iłna (6), aƛna (7), beƛna (8), äč’ena (9), ac’ona (10), qona (20)

The old parser had structured Bezhta into 6 number functions and 11 irreducible numbers.

Parse numerals in Mandinka
Mandinka has 8 number functions and 11 irreducible numbers.
The number functions are:
taŋ niŋ _:	 x -> [1]*x+10, 	 e.g. 11 is taŋ niŋ kiliŋ
muwaŋ niŋ _:	 x -> [1]*x+20, 	 e.g. 21 is muwaŋ niŋ kiliŋ
taŋ _:	 x -> [10]*x+0, 	 e.g. 30 is taŋ saba
taŋ _ niŋ _:	 x -> [10, 1]*x+0, 	 e.g. 31 is taŋ saba niŋ kiliŋ
_ konoto:	 x -> [0]*x+90, 	 e.g. 90 is taŋ konoto
_ konoto niŋ _:	 x -> [9, 1]*x+0, 	 e.g. 91 is taŋ konoto niŋ kiliŋ
keme _:	 x -> [100]*x+0, 	 e.g. 100 is keme kiliŋ
keme _ niŋ _:	 x -> [100, 1]*x+0, 	 e.g. 101 is keme kiliŋ niŋ kiliŋ

The irreducibles are: kiliŋ (1), fula (2), saba (3), naani (4), luulu (5), wooro (6), worowula (7), sey (8), kononto (9), taŋ (10), muwaŋ (20)

The old parser had structured Mandinka into 25 number functions and 20 irreducible numbers.

Parse numerals in Lakota
Lakota has 6 number functions and 20 irreducible numbers.
The number functions are:
wikčémna _:	 x -> [10]*x+0, 	 e.g. 20 is wikčémna núŋpa
_ _ aké waŋži:	 x -> [0, 10]*x+1, 	 e.g. 21 is wikčémna núŋpa aké waŋži
wikčémna _ aké _:	 x -> [10, 1]*x+0, 	 e.g. 22 is wikčémna núŋpa aké núŋpa
opáwiŋǧe sáŋm _:	 x -> [1]*x+100, 	 e.g. 101 is opáwiŋǧe sáŋm waŋží
opáwiŋǧe _:	 x -> [100]*x+0, 	 e.g. 200 is opáwiŋǧe núŋpa
opáwiŋǧe _ sáŋm _:	 x -> [100, 1]*x+0, 	 e.g. 201 is opáwiŋǧe núŋpa sáŋm waŋží

The irreducibles are: waŋží (1), núŋpa (2), yámni (3), tópa (4), záptaŋ (5), šákpe (6), šakówiŋ (7), šaglógaŋ (8), napčíyuŋka (9), wikčémna (10), akéwaŋži (11), akénuŋpa (12), akéyamni (13), akétopa (14), akézaptaŋ (15), akéšakpe (16), akéšakowiŋ (17), akéšaglogaŋ (18), akénapčiyuŋka (19), opáwiŋǧe (100)

The old parser had structured Lakota into 33 number functions and 20 irreducible numbers.

Parse numerals in Ojibwa
Ojibwa has 23 number functions and 22 irreducible numbers.
The number functions are:
_waaswi:	 x -> [0]*x+7, 	 e.g. 7 is niizhwaaswi
mdaaswi shaa _:	 x -> [1]*x+10, 	 e.g. 11 is mdaaswi shaa bezhik
_taana:	 x -> [0]*x+20, 	 e.g. 20 is niizhtaana
_taana shaa _:	 x -> [8, 1]*x+4, 	 e.g. 21 is niizhtaana shaa bezhik
nsimtaana shaa _:	 x -> [1]*x+30, 	 e.g. 31 is nsimtaana shaa bezhik
niimtaana shaa _:	 x -> [1]*x+40, 	 e.g. 41 is niimtaana shaa bezhik
naanmitaana shaa _:	 x -> [1]*x+50, 	 e.g. 51 is naanmitaana shaa bezhik
ngodwaasmitaana shaa _:	 x -> [1]*x+60, 	 e.g. 61 is ngodwaasmitaana shaa bezhik
_waasmitaana:	 x -> [0]*x+70, 	 e.g. 70 is niizhwaasmitaana
_waasmitaana shaa _:	 x -> [28, 1]*x+14, 	 e.g. 71 is niizhwaasmitaana shaa bezhik
nshwaasmitaana shaa _:	 x -> [1]*x+80, 	 e.g. 81 is nshwaasmitaana shaa bezhik
zhaangsmitaana shaa _:	 x -> [1]*x+90, 	 e.g. 91 is zhaangsmitaana shaa bezhik
ngodwaak shaa _:	 x -> [1]*x+100, 	 e.g. 101 is ngodwaak shaa bezhik
_waak:	 x -> [0]*x+200, 	 e.g. 200 is niizhwaak
_waak shaa _:	 x -> [80, 1]*x+40, 	 e.g. 201 is niizhwaak shaa bezhik
nswaak shaa _:	 x -> [1]*x+300, 	 e.g. 301 is nswaak shaa bezhik
niiwaak shaa _:	 x -> [1]*x+400, 	 e.g. 401 is niiwaak shaa bezhik
naanwaak shaa _:	 x -> [1]*x+500, 	 e.g. 501 is naanwaak shaa bezhik
ngodwaaswaak shaa _:	 x -> [1]*x+600, 	 e.g. 601 is ngodwaaswaak shaa bezhik
_waaswaak:	 x -> [0]*x+700, 	 e.g. 700 is niizhwaaswaak
_waaswaak shaa _:	 x -> [280, 1]*x+140, 	 e.g. 701 is niizhwaaswaak shaa bezhik
nshwaaswaak shaa _:	 x -> [1]*x+800, 	 e.g. 801 is nshwaaswaak shaa bezhik
zhaangswaak shaa _:	 x -> [1]*x+900, 	 e.g. 901 is zhaangswaak shaa bezhik

The irreducibles are: bezhik (1), niizh (2), nswi (3), niiwin (4), naanan (5), ngodwaaswi (6), nshwaaswi (8), zhaangswi (9), mdaaswi (10), nsimtaana (30), niimtaana (40), naanmitaana (50), ngodwaasmitaana (60), nshwaasmitaana (80), zhaangsmitaana (90), ngodwaak (100), nswaak (300), niiwaak (400), naanwaak (500), ngodwaaswaak (600), nshwaaswaak (800), zhaangswaak (900)

The old parser had structured Ojibwa into 23 number functions and 22 irreducible numbers.

Parse numerals in Italian
Italian has 33 number functions and 35 irreducible numbers.
The number functions are:
_dici:	 x -> [0]*x+13, 	 e.g. 13 is tredici
dicias_:	 x -> [0]*x+17, 	 e.g. 17 is diciassette
dici_:	 x -> [0]*x+18, 	 e.g. 18 is diciotto
dician_:	 x -> [0]*x+19, 	 e.g. 19 is diciannove
vent_:	 x -> [1]*x+20, 	 e.g. 21 is ventuno
venti_:	 x -> [1]*x+20, 	 e.g. 22 is ventidue
_nta:	 x -> [0]*x+30, 	 e.g. 30 is trenta
_nt_:	 x -> [9, 1]*x+3, 	 e.g. 31 is trentuno
_nta_:	 x -> [9, 1]*x+3, 	 e.g. 32 is trentadue
_ntatré:	 x -> [0]*x+33, 	 e.g. 33 is trentatré
quarant_:	 x -> [0]*x+41, 	 e.g. 41 is quarantuno
quaranta_:	 x -> [1]*x+40, 	 e.g. 42 is quarantadue
cinquant_:	 x -> [1]*x+50, 	 e.g. 51 is cinquantuno
cinquanta_:	 x -> [1]*x+50, 	 e.g. 52 is cinquantadue
sessant_:	 x -> [1]*x+60, 	 e.g. 61 is sessantuno
sessanta_:	 x -> [1]*x+60, 	 e.g. 62 is sessantadue
settant_:	 x -> [1]*x+70, 	 e.g. 71 is settantuno
settanta_:	 x -> [1]*x+70, 	 e.g. 72 is settantadue
ottant_:	 x -> [1]*x+80, 	 e.g. 81 is ottantuno
ottanta_:	 x -> [1]*x+80, 	 e.g. 82 is ottantadue
novant_:	 x -> [1]*x+90, 	 e.g. 91 is novantuno
novanta_:	 x -> [1]*x+90, 	 e.g. 92 is novantadue
cent_:	 x -> [0]*x+101, 	 e.g. 101 is centuno
cento_:	 x -> [1]*x+100, 	 e.g. 102 is centodue
centottanta_:	 x -> [1]*x+180, 	 e.g. 182 is centottantadue
_cento:	 x -> [100]*x+0, 	 e.g. 200 is duecento
_cent_:	 x -> [100, 0]*x+1, 	 e.g. 201 is duecentuno
_cento_:	 x -> [100, 1]*x+0, 	 e.g. 202 is duecentodue
_centotré:	 x -> [100]*x+3, 	 e.g. 203 is duecentotré
_centotto:	 x -> [100]*x+8, 	 e.g. 208 is duecentotto
_centottanta:	 x -> [100]*x+80, 	 e.g. 280 is duecentottanta
_centottanta_:	 x -> [100, 1]*x+80, 	 e.g. 282 is duecentottantadue
_centottantatré:	 x -> [100]*x+83, 	 e.g. 283 is duecentottantatré

The irreducibles are: uno (1), due (2), tre (3), quattro (4), cinque (5), sei (6), sette (7), otto (8), nove (9), dieci (10), undici (11), dodici (12), quattordici (14), quindici (15), sedici (16), venti (20), ventitré (23), quaranta (40), quarantatré (43), quarantotto (48), cinquanta (50), cinquantatré (53), sessanta (60), sessantatré (63), settanta (70), settantatré (73), ottanta (80), ottantatré (83), novanta (90), novantatré (93), cento (100), centotré (103), centotto (108), centottanta (180), centottantatré (183)

The old parser had structured Italian into 23 number functions and 52 irreducible numbers.

Parse numerals in Irish
Irish has 21 number functions and 16 irreducible numbers.
The number functions are:
_ déag:	 x -> [1]*x+10, 	 e.g. 11 is aon déag
_ dhéag:	 x -> [0]*x+12, 	 e.g. 12 is dó dhéag
fiche a h_:	 x -> [1]*x+20, 	 e.g. 21 is fiche a haon
fiche a _:	 x -> [1]*x+20, 	 e.g. 22 is fiche a dó
_ocha:	 x -> [0]*x+30, 	 e.g. 30 is tríocha
_ocha a h_:	 x -> [9, 1]*x+3, 	 e.g. 31 is tríocha a haon
_ocha a _:	 x -> [9, 1]*x+3, 	 e.g. 32 is tríocha a dó
ceathracha a h_:	 x -> [1]*x+40, 	 e.g. 41 is ceathracha a haon
ceathracha a _:	 x -> [1]*x+40, 	 e.g. 42 is ceathracha a dó
caoga a h_:	 x -> [1]*x+50, 	 e.g. 51 is caoga a haon
caoga a _:	 x -> [1]*x+50, 	 e.g. 52 is caoga a dó
seasca a h_:	 x -> [1]*x+60, 	 e.g. 61 is seasca a haon
seasca a _:	 x -> [1]*x+60, 	 e.g. 62 is seasca a dó
_ó:	 x -> [10]*x+0, 	 e.g. 70 is seachtó
_ó a h_:	 x -> [10, 1]*x+0, 	 e.g. 71 is seachtó a haon
_ó a _:	 x -> [10, 1]*x+0, 	 e.g. 72 is seachtó a dó
nócha a h_:	 x -> [1]*x+90, 	 e.g. 91 is nócha a haon
nócha a _:	 x -> [1]*x+90, 	 e.g. 92 is nócha a dó
céad _:	 x -> [1]*x+100, 	 e.g. 101 is céad aon
_ céad:	 x -> [100]*x+0, 	 e.g. 200 is dó céad
_ céad _:	 x -> [100, 1]*x+0, 	 e.g. 201 is dó céad aon

The irreducibles are: aon (1), dó (2), trí (3), ceathair (4), cúig (5), sé (6), seacht (7), ocht (8), naoi (9), deich (10), fiche (20), ceathracha (40), caoga (50), seasca (60), nócha (90), céad (100)

The old parser had structured Irish into 21 number functions and 16 irreducible numbers.

Parse numerals in Lombard-Milanese
Lombard-Milanese has 21 number functions and 30 irreducible numbers.
The number functions are:
_des:	 x -> [0]*x+11, 	 e.g. 11 is vundes
der_:	 x -> [0]*x+17, 	 e.g. 17 is dersett
des_:	 x -> [0]*x+19, 	 e.g. 19 is desnoeuv
vint_:	 x -> [1]*x+20, 	 e.g. 22 is vintduu
trenta_:	 x -> [1]*x+30, 	 e.g. 31 is trentavun
quaranta_:	 x -> [1]*x+40, 	 e.g. 41 is quarantavun
cinquanta_:	 x -> [1]*x+50, 	 e.g. 51 is cinquantavun
_santa:	 x -> [0]*x+60, 	 e.g. 60 is sessanta
_santa_:	 x -> [10, 1]*x+0, 	 e.g. 61 is sessantavun
_santott:	 x -> [0]*x+68, 	 e.g. 68 is sessantott
_anta:	 x -> [10]*x+0, 	 e.g. 70 is settanta
_anta_:	 x -> [10, 1]*x+0, 	 e.g. 71 is settantavun
_antott:	 x -> [10]*x+8, 	 e.g. 78 is settantott
novanta_:	 x -> [1]*x+90, 	 e.g. 91 is novantavun
cent_:	 x -> [1]*x+100, 	 e.g. 101 is centvun
dusent_:	 x -> [1]*x+200, 	 e.g. 201 is dusentvun
tresent_:	 x -> [1]*x+300, 	 e.g. 301 is tresentvun
_cent:	 x -> [100]*x+0, 	 e.g. 400 is quattercent
_cent_:	 x -> [100, 1]*x+0, 	 e.g. 401 is quattercentvun
_’cent:	 x -> [0]*x+600, 	 e.g. 600 is ses’cent
_’cent_:	 x -> [97, 1]*x+18, 	 e.g. 601 is ses’centvun

The irreducibles are: vun (1), duu (2), trii (3), quatter (4), cinch (5), ses (6), sett (7), vott (8), noeuv (9), des (10), dodes (12), tredes (13), quattordes (14), quindes (15), sedes (16), desdott (18), vint (20), vintun (21), vintott (28), trenta (30), trentott (38), quaranta (40), quarantott (48), cinquanta (50), cinquantott (58), novanta (90), novantott (98), cent (100), dusent (200), tresent (300)

The old parser had structured Lombard-Milanese into 20 number functions and 31 irreducible numbers.

Parse numerals in Soga
Soga has 18 number functions and 33 irreducible numbers.
The number functions are:
ikumi na _:	 x -> [1]*x+10, 	 e.g. 12 is ikumi na ibiri
abiri na _:	 x -> [1]*x+20, 	 e.g. 22 is abiri na ibiri
asatu na _:	 x -> [1]*x+30, 	 e.g. 32 is asatu na ibiri
ana na _:	 x -> [1]*x+40, 	 e.g. 42 is ana na ibiri
ataanho na _:	 x -> [1]*x+50, 	 e.g. 52 is ataanho na ibiri
nkaaga na _:	 x -> [1]*x+60, 	 e.g. 62 is nkaaga na ibiri
nsanvu na _:	 x -> [1]*x+70, 	 e.g. 72 is nsanvu na ibiri
kinaana na _:	 x -> [1]*x+80, 	 e.g. 82 is kinaana na ibiri
kyenda na _:	 x -> [1]*x+90, 	 e.g. 92 is kyenda na ibiri
k_:	 x -> [0]*x+100, 	 e.g. 100 is kikumi
k_ _:	 x -> [10, 1]*x+0, 	 e.g. 101 is kikumi ndala
b_:	 x -> [100]*x+0, 	 e.g. 200 is bibiri
b_ _:	 x -> [100, 1]*x+0, 	 e.g. 201 is bibiri ndala
bina _:	 x -> [1]*x+400, 	 e.g. 401 is bina ndala
lukaaga _:	 x -> [1]*x+600, 	 e.g. 601 is lukaaga ndala
lusanvu _:	 x -> [1]*x+700, 	 e.g. 701 is lusanvu ndala
lunaana _:	 x -> [1]*x+800, 	 e.g. 801 is lunaana ndala
lwenda _:	 x -> [1]*x+900, 	 e.g. 901 is lwenda ndala

The irreducibles are: ndala (1), ibiri (2), isatu (3), inha (4), itaanu (5), mukaaga (6), musanvu (7), munaana (8), mwenda (9), ikumi (10), ikumi na ndhala (11), abiri (20), abiri na ndhala (21), asatu (30), asatu na ndhala (31), anha (40), ana na ndhala (41), ana na munaana (48), ataanho (50), ataanho na ndhala (51), nkaaga (60), nkaaga na ndhala (61), nsanvu (70), nsanvu na ndhala (71), kinaanha (80), kinaana na ndhala (81), kyenda (90), kyenda na ndhala (91), bina (400), lukaaga (600), lusanvu (700), lunaana (800), lwenda (900)

The old parser had structured Soga into 16 number functions and 52 irreducible numbers.

Parse numerals in Tunica
Parse numerals in Adyghe
Adyghe has 26 number functions and 14 irreducible numbers.
The number functions are:
пшIыкIу_:	 x -> [1]*x+10, 	 e.g. 11 is пшIыкIузы
тIоIкырэ _рэ:	 x -> [1]*x+20, 	 e.g. 21 is тIоIкырэ зырэ
щэкIырэ _рэ:	 x -> [1]*x+30, 	 e.g. 31 is щэкIырэ зырэ
тIокI__:	 x -> [0, 0]*x+40, 	 e.g. 40 is тIокIитIу
тIокI__рэ _рэ:	 x -> [0, 20, 1]*x+0, 	 e.g. 41 is тIокIитIурэ зырэ
шъэнкъэрэ _рэ:	 x -> [1]*x+50, 	 e.g. 51 is шъэнкъэрэ зырэ
токI_щ:	 x -> [0]*x+60, 	 e.g. 60 is токIищ
токI_плI:	 x -> [0]*x+80, 	 e.g. 80 is токIиплI
токI_плIырэ _рэ:	 x -> [10, 1]*x+0, 	 e.g. 81 is токIиплIырэ зырэ
шъэрэ _рэ:	 x -> [1]*x+100, 	 e.g. 101 is шъэрэ зырэ
шъэрэ _:	 x -> [1]*x+100, 	 e.g. 110 is шъэрэ пшIы
шъ__:	 x -> [0, 100]*x+0, 	 e.g. 200 is шъитIу
шъ__рэ _рэ:	 x -> [0, 0, 0]*x+201, 	 e.g. 201 is шъитIурэ зырэ
шъ__рэ _:	 x -> [23, 6, 1]*x+4, 	 e.g. 202 is шъитIурэ тIу
шъ_щ:	 x -> [0]*x+300, 	 e.g. 300 is шъищ
шъ_щ _рэ:	 x -> [0, 0]*x+301, 	 e.g. 301 is шъищ зырэ
шъ_щ _:	 x -> [37, 1]*x+4, 	 e.g. 302 is шъищ тIу
шъ_плI:	 x -> [0]*x+400, 	 e.g. 400 is шъиплI
шъ_плI _рэ:	 x -> [0, 0]*x+401, 	 e.g. 401 is шъиплI зырэ
шъ_плI _:	 x -> [49, 1]*x+8, 	 e.g. 402 is шъиплI тIу
шъ_тф:	 x -> [0]*x+500, 	 e.g. 500 is шъитф
шъ_тф _рэ:	 x -> [0, 0]*x+501, 	 e.g. 501 is шъитф зырэ
шъ_тф _:	 x -> [62, 1]*x+4, 	 e.g. 502 is шъитф тIу
шъ__ _рэ:	 x -> [0, 100, 0]*x+1, 	 e.g. 601 is шъихы зырэ
шъ__ _:	 x -> [0, 100, 1]*x+0, 	 e.g. 602 is шъихы тIу
шъ__ токIиплIырэ пшIыкIубгъурэ:	 x -> [0, 0]*x+799, 	 e.g. 799 is шъиблы токIиплIырэ пшIыкIубгъурэ

The irreducibles are: зы (1), тIу (2), щы (3), плIы (4), тфы (5), хы (6), блы (7), и (8), бгъу (9), пшIы (10), тоIкы (20), щэкIы (30), шъэнэкъо (50), шъэ (100)

The old parser had structured Adyghe into 37 number functions and 15 irreducible numbers.

Parse numerals in Galician
Galician has 13 number functions and 22 irreducible numbers.
The number functions are:
deza_:	 x -> [1]*x+10, 	 e.g. 16 is dezaseis
dez_:	 x -> [0]*x+18, 	 e.g. 18 is dezoito
vinte e _:	 x -> [1]*x+20, 	 e.g. 21 is vinte e un
trinta e _:	 x -> [1]*x+30, 	 e.g. 31 is trinta e un
corenta e _:	 x -> [1]*x+40, 	 e.g. 41 is corenta e un
cincuenta e _:	 x -> [1]*x+50, 	 e.g. 51 is cincuenta e un
sesenta e _:	 x -> [1]*x+60, 	 e.g. 61 is sesenta e un
_nta:	 x -> [10]*x+0, 	 e.g. 70 is setenta
_nta e _:	 x -> [10, 1]*x+0, 	 e.g. 71 is setenta e un
oitenta e _:	 x -> [1]*x+80, 	 e.g. 81 is oitenta e un
cento _:	 x -> [1]*x+100, 	 e.g. 101 is cento un
_centos:	 x -> [100]*x+0, 	 e.g. 200 is douscentos
_centos e _:	 x -> [100, 1]*x+0, 	 e.g. 201 is douscentos e un

The irreducibles are: un (1), dous (2), tres (3), catro (4), cinco (5), seis (6), sete (7), oito (8), nove (9), dez (10), once (11), doce (12), trece (13), catorce (14), quince (15), vinte (20), trinta (30), corenta (40), cincuenta (50), sesenta (60), oitenta (80), cen (100)

The old parser had structured Galician into 13 number functions and 22 irreducible numbers.

Parse numerals in Ingush
Parse numerals in Welsh
Welsh has 27 number functions and 15 irreducible numbers.
The number functions are:
_deg _:	 x -> [10, 1]*x+0, 	 e.g. 11 is undeg un
_ddeg:	 x -> [0]*x+20, 	 e.g. 20 is dauddeg
_ddeg _:	 x -> [8, 1]*x+4, 	 e.g. 21 is dauddeg un
_deg:	 x -> [10]*x+0, 	 e.g. 30 is trideg
pumdeg _:	 x -> [1]*x+50, 	 e.g. 51 is pumdeg un
chwedeg _:	 x -> [1]*x+60, 	 e.g. 61 is chwedeg un
cant ac _:	 x -> [0]*x+101, 	 e.g. 101 is cant ac un
cant a _:	 x -> [1]*x+100, 	 e.g. 102 is cant a dau
cant _:	 x -> [1]*x+100, 	 e.g. 111 is cant undeg un
_ gant:	 x -> [0]*x+200, 	 e.g. 200 is dau gant
_ gant ac _:	 x -> [0, 0]*x+201, 	 e.g. 201 is dau gant ac un
_ gant a _:	 x -> [80, 1]*x+40, 	 e.g. 202 is dau gant a dau
_ gant _:	 x -> [80, 1]*x+40, 	 e.g. 211 is dau gant undeg un
_ chant:	 x -> [0]*x+300, 	 e.g. 300 is tri chant
_ chant ac _:	 x -> [0, 0]*x+301, 	 e.g. 301 is tri chant ac un
_ chant a _:	 x -> [90, 1]*x+30, 	 e.g. 302 is tri chant a dau
_ chant _:	 x -> [90, 1]*x+30, 	 e.g. 311 is tri chant undeg un
_ cant:	 x -> [100]*x+0, 	 e.g. 400 is pedwar cant
_ cant ac _:	 x -> [100, 0]*x+1, 	 e.g. 401 is pedwar cant ac un
_ cant a _:	 x -> [100, 1]*x+0, 	 e.g. 402 is pedwar cant a dau
_ cant _:	 x -> [100, 1]*x+0, 	 e.g. 411 is pedwar cant undeg un
pum cant ac _:	 x -> [0]*x+501, 	 e.g. 501 is pum cant ac un
pum cant a _:	 x -> [1]*x+500, 	 e.g. 502 is pum cant a dau
pum cant _:	 x -> [1]*x+500, 	 e.g. 511 is pum cant undeg un
chwe chant ac _:	 x -> [0]*x+601, 	 e.g. 601 is chwe chant ac un
chwe chant a _:	 x -> [1]*x+600, 	 e.g. 602 is chwe chant a dau
chwe chant _:	 x -> [1]*x+600, 	 e.g. 611 is chwe chant undeg un

The irreducibles are: un (1), dau (2), tri (3), pedwar (4), pump (5), chwech (6), saith (7), wyth (8), naw (9), deg (10), pumdeg (50), chwedeg (60), cant (100), pum cant (500), chwe chant (600)

The old parser had structured Welsh into 27 number functions and 15 irreducible numbers.

Parse numerals in Awa-Pit
Awa-Pit has 8 number functions and 10 irreducible numbers.
The number functions are:
_chish:	 x -> [0]*x+10, 	 e.g. 10 is pazchish
_ _:	 x -> [10, 1]*x+0, 	 e.g. 11 is maza maza
_ chish:	 x -> [0]*x+15, 	 e.g. 15 is maza chish
_ chalkuil:	 x -> [10]*x+0, 	 e.g. 20 is paz chalkuil
_ ita:	 x -> [0]*x+48, 	 e.g. 48 is ampara ita
pik: _:	 x -> [1]*x+100, 	 e.g. 101 is pik: maza
_ pik::	 x -> [100]*x+0, 	 e.g. 200 is paz pik:
_ pik: _:	 x -> [100, 1]*x+0, 	 e.g. 201 is paz pik: maza

The irreducibles are: maza (1), paz (2), kutña (3), ampara (4), chish (5), wak (6), pikamta (7), ita (8), toil (9), pik: (100)

The old parser had structured Awa-Pit into 14 number functions and 10 irreducible numbers.

Parse numerals in Alutiiq
Alutiiq has 4 number functions and 12 irreducible numbers.
The number functions are:
qula _:	 x -> [1]*x+10, 	 e.g. 11 is qula allringuq
suinaq _:	 x -> [1]*x+20, 	 e.g. 21 is suinaq allringuq
_ qula:	 x -> [10]*x+0, 	 e.g. 30 is pingayun qula
_ qula _:	 x -> [10, 1]*x+0, 	 e.g. 31 is pingayun qula allringuq

The irreducibles are: allringuq (1), mal’uk (2), pingayun (3), staaman (4), talliman (5), arwilgen (6), mallruungin (7), inglulgen (8), qulnguyan (9), qulen (10), qula talliman (15), suinaq (20)

The old parser had structured Alutiiq into 3 number functions and 20 irreducible numbers.

Parse numerals in Spanish
Spanish has 15 number functions and 30 irreducible numbers.
The number functions are:
dieci_:	 x -> [1]*x+10, 	 e.g. 17 is diecisiete
veinti_:	 x -> [1]*x+20, 	 e.g. 24 is veinticuatro
treinta y _:	 x -> [1]*x+30, 	 e.g. 31 is treinta y uno
cuarenta y _:	 x -> [1]*x+40, 	 e.g. 41 is cuarenta y uno
cincuenta y _:	 x -> [1]*x+50, 	 e.g. 51 is cincuenta y uno
sesenta y _:	 x -> [1]*x+60, 	 e.g. 61 is sesenta y uno
setenta y _:	 x -> [1]*x+70, 	 e.g. 71 is setenta y uno
ochenta y _:	 x -> [1]*x+80, 	 e.g. 81 is ochenta y uno
noventa y _:	 x -> [1]*x+90, 	 e.g. 91 is noventa y uno
ciento _:	 x -> [1]*x+100, 	 e.g. 101 is ciento uno
_cientos:	 x -> [100]*x+0, 	 e.g. 200 is doscientos
_cientos _:	 x -> [100, 1]*x+0, 	 e.g. 201 is doscientos uno
quinientos _:	 x -> [1]*x+500, 	 e.g. 501 is quinientos uno
sete_tos:	 x -> [0]*x+700, 	 e.g. 700 is setecientos
sete_tos _:	 x -> [7, 1]*x+0, 	 e.g. 701 is setecientos uno

The irreducibles are: uno (1), dos (2), tres (3), cuatro (4), cinco (5), seis (6), siete (7), ocho (8), nueve (9), diez (10), once (11), doce (12), trece (13), catorce (14), quince (15), dieciséis (16), veinte (20), veintiún (21), veintidós (22), veintitrés (23), veintiséis (26), treinta (30), cuarenta (40), cincuenta (50), sesenta (60), setenta (70), ochenta (80), noventa (90), cien (100), quinientos (500)

The old parser had structured Spanish into 13 number functions and 38 irreducible numbers.

Parse numerals in Xhosa
Xhosa has 13 number functions and 90 irreducible numbers.
The number functions are:
amashumi a_:	 x -> [0]*x+90, 	 e.g. 90 is amashumi alithoba
amashumi a_ ananye:	 x -> [0]*x+91, 	 e.g. 91 is amashumi alithoba ananye
amashumi a_ anesibini:	 x -> [0]*x+92, 	 e.g. 92 is amashumi alithoba anesibini
amashumi a_ anesithathu:	 x -> [0]*x+93, 	 e.g. 93 is amashumi alithoba anesithathu
amashumi a_ anesine:	 x -> [0]*x+94, 	 e.g. 94 is amashumi alithoba anesine
amashumi a_ anesihlanu:	 x -> [0]*x+95, 	 e.g. 95 is amashumi alithoba anesihlanu
amashumi a_ anesithandathu:	 x -> [0]*x+96, 	 e.g. 96 is amashumi alithoba anesithandathu
amashumi a_ anesixhenxe:	 x -> [0]*x+97, 	 e.g. 97 is amashumi alithoba anesixhenxe
amashumi a_ anesibhozo:	 x -> [0]*x+98, 	 e.g. 98 is amashumi alithoba anesibhozo
amashumi a_ anethoba:	 x -> [0]*x+99, 	 e.g. 99 is amashumi alithoba anethoba
likhulu _:	 x -> [1]*x+100, 	 e.g. 101 is likhulu inye
_ likhulu:	 x -> [100]*x+0, 	 e.g. 200 is zimbini likhulu
_ likhulu _:	 x -> [100, 1]*x+0, 	 e.g. 201 is zimbini likhulu inye

The irreducibles are: inye (1), zimbini (2), zintathu (3), zine (4), zintlanu (5), zintandathu (6), isixhenxe (7), sisibhozo (8), lithoba (9), lishumi (10), lishumi elinanye (11), lishumi elinesbini (12), lishumi elinesithathu (13), lishumi elinesine (14), lishumi elinesihlanu (15), lishumi elinesithandathu (16), lishumi elinesixhenxe (17), lishumi elinesibhozo (18), lishumi elinethoba (19), amashumi amabini (20), amashumi amabini ananye (21), amashumi amabine anesibini (22), amashumi amabine anesithathu (23), amashumi amabine anesine (24), amashumi amabine anesihlanu (25), amashumi amabine anesithandathu (26), amashumi amabine anesixhenxe (27), amashumi amabine anesibhozo (28), amashumi amabine anethoba (29), amashumi amathathu (30), amashumi amathathu ananye (31), amashumi amathathu anesibini (32), amashumi amathathu anesithathu (33), amashumi amathathu anesine (34), amashumi amathathu anesihlanu (35), amashumi amathathu anesithandathu (36), amashumi amathathu anesixhenxe (37), amashumi amathathu anesibhozo (38), amashumi amathathu anethoba (39), amashumi amane (40), amashumi amane ananye (41), amashumi amane anesibini (42), amashumi amane anesithathu (43), amashumi amane anesine (44), amashumi amane anesihlanu (45), amashumi amane anesithandathu (46), amashumi amane anesixhenxe (47), amashumi amane anesibhozo (48), amashumi amane anethoba (49), amashumi amahlanu (50), amashumi amahlanu ananye (51), amashumi amahlanu anesibini (52), amashumi amahlanu anesithathu (53), amashumi amahlanu anesine (54), amashumi amahlanu anesihlanu (55), amashumi amahlanu anesithandathu (56), amashumi amahlanu anesixhenxe (57), amashumi amahlanu anesibhozo (58), amashumi amahlanu anethoba (59), amashumi amathandathu (60), amashumi amathandathu ananye (61), amashumi amathandathu anesibini (62), amashumi amathandathu anesithathu (63), amashumi amathandathu anesine (64), amashumi amathandathu anesihlanu (65), amashumi amathandathu anesithandathu (66), amashumi amathandathu anesixhenxe (67), amashumi amathandathu anesibhozo (68), amashumi amathandathu anethoba (69), amashumi asixhenxe (70), amashumi asixhenxe ananye (71), amashumi asixhenxe anesibini (72), amashumi asixhenxe anesithathu (73), amashumi asixhenxe anesine (74), amashumi asixhenxe anesihlanu (75), amashumi asixhenxe anesithandathu (76), amashumi asixhenxe anesixhenxe (77), amashumi asixhenxe anesibhozo (78), amashumi asixhenxe anethoba (79), amashumi asibhozo (80), amashumi asibhozo ananye (81), amashumi asibhozo anesibini (82), amashumi asibhozo anesithathu (83), amashumi asibhozo anesine (84), amashumi asibhozo anesihlanu (85), amashumi asibhozo anesithandathu (86), amashumi asibhozo anesixhenxe (87), amashumi asibhozo anesibhozo (88), amashumi asibhozo anethoba (89), likhulu (100)

The old parser had structured Xhosa into 3 number functions and 100 irreducible numbers.

Parse numerals in Araki
Araki has 25 number functions and 21 irreducible numbers.
The number functions are:
mo sagavul comana _:	 x -> [1]*x+10, 	 e.g. 11 is mo sagavul comana mo hese
mo gavul dua _:	 x -> [1]*x+20, 	 e.g. 21 is mo gavul dua mo hese
mo gavul rolu _:	 x -> [1]*x+30, 	 e.g. 31 is mo gavul rolu mo hese
mo gavul v̈ari _:	 x -> [1]*x+40, 	 e.g. 41 is mo gavul v̈ari mo hese
mo gavul lim̈a _:	 x -> [1]*x+50, 	 e.g. 51 is mo gavul lim̈a mo hese
mo gavul haion _:	 x -> [1]*x+60, 	 e.g. 61 is mo gavul haion mo hese
mo gavul haip̈iru _:	 x -> [1]*x+70, 	 e.g. 71 is mo gavul haip̈iru mo hese
mo gavul haualu _:	 x -> [1]*x+80, 	 e.g. 81 is mo gavul haualu mo hese
mo gavul haisua _:	 x -> [1]*x+90, 	 e.g. 91 is mo gavul haisua mo hese
mo gavul sagavulu _:	 x -> [1]*x+100, 	 e.g. 101 is mo gavul sagavulu mo hese
_ dua _:	 x -> [2, 1]*x+0, 	 e.g. 201 is mo gavul sagavulu dua mo hese
_ rolu:	 x -> [0]*x+300, 	 e.g. 300 is mo gavul sagavulu rolu
_ rolu _:	 x -> [3, 1]*x+0, 	 e.g. 301 is mo gavul sagavulu rolu mo hese
_ v̈ari:	 x -> [0]*x+400, 	 e.g. 400 is mo gavul sagavulu v̈ari
_ v̈ari _:	 x -> [4, 1]*x+0, 	 e.g. 401 is mo gavul sagavulu v̈ari mo hese
_ lim̈a:	 x -> [0]*x+500, 	 e.g. 500 is mo gavul sagavulu lim̈a
_ lim̈a _:	 x -> [5, 1]*x+0, 	 e.g. 501 is mo gavul sagavulu lim̈a mo hese
_ haion:	 x -> [0]*x+600, 	 e.g. 600 is mo gavul sagavulu haion
_ haion _:	 x -> [6, 1]*x+0, 	 e.g. 601 is mo gavul sagavulu haion mo hese
_ haip̈iru:	 x -> [0]*x+700, 	 e.g. 700 is mo gavul sagavulu haip̈iru
_ haip̈iru _:	 x -> [7, 1]*x+0, 	 e.g. 701 is mo gavul sagavulu haip̈iru mo hese
_ haualu:	 x -> [0]*x+800, 	 e.g. 800 is mo gavul sagavulu haualu
_ haualu _:	 x -> [8, 1]*x+0, 	 e.g. 801 is mo gavul sagavulu haualu mo hese
_ haisua:	 x -> [0]*x+900, 	 e.g. 900 is mo gavul sagavulu haisua
_ haisua _:	 x -> [9, 1]*x+0, 	 e.g. 901 is mo gavul sagavulu haisua mo hese

The irreducibles are: mo hese (1), mo dua (2), mo rolu (3), mo v̈ari (4), mo lim̈a (5), mo haion (6), mo haip̈iru (7), mo haualu (8), mo haisua (9), mo sagavulu (10), mo sagavul comana mo lim̈a (15), mo gavul dua (20), mo gavul rolu (30), mo gavul v̈ari (40), mo gavul lim̈a (50), mo gavul haion (60), mo gavul haip̈iru (70), mo gavul haualu (80), mo gavul haisua (90), mo gavul sagavulu (100), mo gavul sagavulu dua (200)

The old parser had structured Araki into 25 number functions and 28 irreducible numbers.

Parse numerals in Southern-Quechua
Southern-Quechua has 12 number functions and 11 irreducible numbers.
The number functions are:
chunka _niyuq:	 x -> [1]*x+10, 	 e.g. 11 is chunka hukniyuq
chunka _yuq:	 x -> [1]*x+10, 	 e.g. 13 is chunka kimsayuq
_ chunka:	 x -> [10]*x+0, 	 e.g. 20 is iskay chunka
_ chunka _niyuq:	 x -> [10, 1]*x+0, 	 e.g. 21 is iskay chunka hukniyuq
_ chunka _yuq:	 x -> [10, 1]*x+0, 	 e.g. 23 is iskay chunka kimsayuq
pachak _niyuq:	 x -> [1]*x+100, 	 e.g. 101 is pachak hukniyuq
pachak _yuq:	 x -> [1]*x+100, 	 e.g. 103 is pachak kimsayuq
pachak _:	 x -> [1]*x+100, 	 e.g. 110 is pachak chunka
_ pachak:	 x -> [100]*x+0, 	 e.g. 200 is iskay pachak
_ pachak _niyuq:	 x -> [100, 1]*x+0, 	 e.g. 201 is iskay pachak hukniyuq
_ pachak _yuq:	 x -> [100, 1]*x+0, 	 e.g. 203 is iskay pachak kimsayuq
_ pachak _:	 x -> [100, 1]*x+0, 	 e.g. 210 is iskay pachak chunka

The irreducibles are: huk (1), iskay (2), kimsa (3), tawa (4), pichqa (5), suqta (6), qanchis (7), pusaq (8), isqun (9), chunka (10), pachak (100)

The old parser had structured Southern-Quechua into 12 number functions and 11 irreducible numbers.

Parse numerals in Carrier
Carrier has 13 number functions and 15 irreducible numbers.
The number functions are:
_ ᐯᘣᑋ:	 x -> [0]*x+9, 	 e.g. 9 is ᘰᗿ ᐯᘣᑋ
ᘧᘅᙆᘒ ᐧᐃᐧᐅᐣ _:	 x -> [1]*x+10, 	 e.g. 11 is ᘧᘅᙆᘒ ᐧᐃᐧᐅᐣ ᘰᗿ
ᘇᐪ ᘧᘅᙆᘒ ᐧᐃᐧᐅᐣ _:	 x -> [1]*x+20, 	 e.g. 21 is ᘇᐪ ᘧᘅᙆᘒ ᐧᐃᐧᐅᐣ ᘰᗿ
ᗡᐪ ᘧᘅᙆᘒ ᐧᐃᐧᐅᐣ _:	 x -> [1]*x+30, 	 e.g. 31 is ᗡᐪ ᘧᘅᙆᘒ ᐧᐃᐧᐅᐣ ᘰᗿ
ᑔᐪ ᘧᘅᙆᘒ ᐧᐃᐧᐅᐣ _:	 x -> [1]*x+40, 	 e.g. 41 is ᑔᐪ ᘧᘅᙆᘒ ᐧᐃᐧᐅᐣ ᘰᗿ
ᔆᐠᗒᐣᘧᐪ ᘧᘅᙆᘒ ᐧᐃᐧᐅᐣ _:	 x -> [1]*x+50, 	 e.g. 51 is ᔆᐠᗒᐣᘧᐪ ᘧᘅᙆᘒ ᐧᐃᐧᐅᐣ ᘰᗿ
ᒡᗽᗡᐪ ᘧᘅᙆᘒ ᐧᐃᐧᐅᐣ _:	 x -> [1]*x+60, 	 e.g. 61 is ᒡᗽᗡᐪ ᘧᘅᙆᘒ ᐧᐃᐧᐅᐣ ᘰᗿ
_ᐪ ᘧᘅᙆᘒ:	 x -> [0]*x+70, 	 e.g. 70 is ᒡᗡᘀᑊᗦᐪ ᘧᘅᙆᘒ
_ᐪ ᘧᘅᙆᘒ ᐧᐃᐧᐅᐣ _:	 x -> [10, 1]*x+0, 	 e.g. 71 is ᒡᗡᘀᑊᗦᐪ ᘧᘅᙆᘒ ᐧᐃᐧᐅᐣ ᘰᗿ
ᒡᗽᑔᐪ ᘧᘅᙆᘒ ᐧᐃᐧᐅᐣ _:	 x -> [1]*x+80, 	 e.g. 81 is ᒡᗽᑔᐪ ᘧᘅᙆᘒ ᐧᐃᐧᐅᐣ ᘰᗿ
_ ᘧᘅᙆᘒ:	 x -> [0]*x+90, 	 e.g. 90 is ᘰᗿ ᐯᘣᑋ ᘧᘅᙆᘒ
_ ᘧᘅᙆᘒ ᐧᐃᐧᐅᐣ _:	 x -> [10, 1]*x+0, 	 e.g. 91 is ᘰᗿ ᐯᘣᑋ ᘧᘅᙆᘒ ᐧᐃᐧᐅᐣ ᘰᗿ
ᒡᗽᐪᐧ_:	 x -> [0]*x+100, 	 e.g. 100 is ᒡᗽᐪᐧᘧᘅᙆᘒ

The irreducibles are: ᘰᗿ (1), ᘇᐣᗶᑋ (2), ᗡᗿᑋ (3), ᑔᐣᗿᑋ (4), ᔆᐠᗒᐣᘧᐉ (5), ᒡᗽᐪᗡᗿᑋ (6), ᒡᗡᘀᑊᗦ (7), ᒡᗽᐪᑔᐣᗿᑋ (8), ᘧᘅᙆᘒ (10), ᘇᐪ ᘧᘅᙆᘒ (20), ᗡᐪ ᘧᘅᙆᘒ (30), ᑔᐪ ᘧᘅᙆᘒ (40), ᔆᐠᗒᐣᘧᐪ ᘧᘅᙆᘒ (50), ᒡᗽᗡᐪ ᘧᘅᙆᘒ (60), ᒡᗽᑔᐪ ᘧᘅᙆᘒ (80)

The old parser had structured Carrier into 12 number functions and 16 irreducible numbers.

Parse numerals in Mohegan-Pequot
Mohegan-Pequot has 12 number functions and 11 irreducible numbers.
The number functions are:
_ôsk:	 x -> [0]*x+7, 	 e.g. 7 is nisôsk
páyaq napni _:	 x -> [1]*x+10, 	 e.g. 11 is páyaq napni nuqut
_uncák:	 x -> [10]*x+0, 	 e.g. 20 is nisuncák
_uncák napni _:	 x -> [10, 1]*x+0, 	 e.g. 21 is nisuncák napni nuqut
swuncák napni _:	 x -> [1]*x+30, 	 e.g. 31 is swuncák napni nuqut
_-cahshuncák:	 x -> [10]*x+0, 	 e.g. 50 is nupáw-cahshuncák
_-cahshuncák napni _:	 x -> [10, 1]*x+0, 	 e.g. 51 is nupáw-cahshuncák napni nuqut
pásuq napni _:	 x -> [1]*x+100, 	 e.g. 101 is pásuq napni nuqut
_-pásuq:	 x -> [100]*x+0, 	 e.g. 200 is nis-pásuq
_ pásuq napni _:	 x -> [100, 1]*x+0, 	 e.g. 201 is nis pásuq napni nuqut
_ _ napni swuncák:	 x -> [100, 0]*x+30, 	 e.g. 330 is shwi pásuq napni swuncák
_ _ napni swuncák napni _:	 x -> [100, 0, 1]*x+30, 	 e.g. 331 is shwi pásuq napni swuncák napni nuqut

The irreducibles are: nuqut (1), nis (2), shwi (3), yáw (4), nupáw (5), qutôsk (6), shwôsk (8), pásukokun (9), páyaq (10), swuncák (30), pásuq (100)

The old parser had structured Mohegan-Pequot into 36 number functions and 11 irreducible numbers.

Parse numerals in Lango
Lango has 6 number functions and 11 irreducible numbers.
The number functions are:
apar wiɛ _:	 x -> [1]*x+10, 	 e.g. 11 is apar wiɛ acɛl
pyer _:	 x -> [10]*x+0, 	 e.g. 20 is pyer aryɔɔ
pyer _ wiɛ _:	 x -> [10, 1]*x+0, 	 e.g. 21 is pyer aryɔɔ wiɛ acɛl
mia _ wiɛ _:	 x -> [100, 1]*x+0, 	 e.g. 101 is mia acɛl wiɛ acɛl
mia _ ì _:	 x -> [100, 1]*x+0, 	 e.g. 110 is mia acɛl ì apar
mia _:	 x -> [100]*x+0, 	 e.g. 200 is mia aryɔɔ

The irreducibles are: acɛl (1), aryɔɔ (2), adek (3), aŋwɛn (4), abic (5), abicɛl (6), abiro (7), aboro (8), abongwɛn (9), apar (10), mia (100)

The old parser had structured Lango into 35 number functions and 19 irreducible numbers.

Parse numerals in Nigerian-Fulfulde
Nigerian-Fulfulde has 9 number functions and 8 irreducible numbers.
The number functions are:
jowee_:	 x -> [1]*x+5, 	 e.g. 7 is joweeɗiɗi
sappo e _:	 x -> [1]*x+10, 	 e.g. 11 is sappo e go’o
cappanɗe _:	 x -> [10]*x+0, 	 e.g. 20 is cappanɗe ɗiɗi
cappanɗe _ e _:	 x -> [10, 1]*x+0, 	 e.g. 21 is cappanɗe ɗiɗi e go’o
cappanɗe _o:	 x -> [0]*x+60, 	 e.g. 60 is cappanɗe joweegoo
cappanɗe _o e _:	 x -> [10, 1]*x+0, 	 e.g. 61 is cappanɗe joweegoo e go’o
teemerre e _:	 x -> [1]*x+100, 	 e.g. 101 is teemerre e go’o
teemeɗɗe _:	 x -> [100]*x+0, 	 e.g. 200 is teemeɗɗe ɗiɗi
teemeɗɗe _ e _:	 x -> [100, 1]*x+0, 	 e.g. 201 is teemeɗɗe ɗiɗi e go’o

The irreducibles are: go’o (1), ɗiɗi (2), tati (3), nayi (4), jowi (5), joweego (6), sappo (10), teemerre (100)

The old parser had structured Nigerian-Fulfulde into 19 number functions and 26 irreducible numbers.

Parse numerals in Kazakh
Kazakh has 12 number functions and 19 irreducible numbers.
The number functions are:
он _:	 x -> [1]*x+10, 	 e.g. 11 is он бір
жиырма _:	 x -> [1]*x+20, 	 e.g. 21 is жиырма бір
отыз _:	 x -> [1]*x+30, 	 e.g. 31 is отыз бір
қырық _:	 x -> [1]*x+40, 	 e.g. 41 is қырық бір
елу _:	 x -> [1]*x+50, 	 e.g. 51 is елу бір
алпыс _:	 x -> [1]*x+60, 	 e.g. 61 is алпыс бір
жетпіс _:	 x -> [1]*x+70, 	 e.g. 71 is жетпіс бір
сексен _:	 x -> [1]*x+80, 	 e.g. 81 is сексен бір
тоқсан _:	 x -> [1]*x+90, 	 e.g. 91 is тоқсан бір
жүз _:	 x -> [1]*x+100, 	 e.g. 101 is жүз бір
_ жүз:	 x -> [100]*x+0, 	 e.g. 200 is екі жүз
_ жүз _:	 x -> [100, 1]*x+0, 	 e.g. 201 is екі жүз бір

The irreducibles are: бір (1), екі (2), үш (3), төрт (4), бес (5), алты (6), жеті (7), сегіз (8), тоғыз (9), он (10), жиырма (20), отыз (30), қырық (40), елу (50), алпыс (60), жетпіс (70), сексен (80), тоқсан (90), жүз (100)

The old parser had structured Kazakh into 12 number functions and 19 irreducible numbers.

Parse numerals in Arikara
Arikara has 17 number functions and 22 irreducible numbers.
The number functions are:
nooxini na _:	 x -> [1]*x+10, 	 e.g. 11 is nooxini na áxkux
wiitáʾu na _:	 x -> [1]*x+20, 	 e.g. 21 is wiitáʾu na áxkux
nasaawiʾu na _:	 x -> [1]*x+30, 	 e.g. 31 is nasaawiʾu na áxkux
pitkuxunaanu na _:	 x -> [1]*x+40, 	 e.g. 41 is pitkuxunaanu na áxkux
pitkuxunaánuʾ na _:	 x -> [0]*x+50, 	 e.g. 50 is pitkuxunaánuʾ na nooxíniʾ
pitkuxunaanu na nooxini na _:	 x -> [1]*x+50, 	 e.g. 51 is pitkuxunaanu na nooxini na áxkux
tawihkunaanu na _:	 x -> [1]*x+60, 	 e.g. 61 is tawihkunaanu na áxkux
tawihkunaánuʾ na _:	 x -> [0]*x+70, 	 e.g. 70 is tawihkunaánuʾ na nooxíniʾ
tawihkunaánu nooxíni na _:	 x -> [1]*x+70, 	 e.g. 71 is tawihkunaánu nooxíni na áxkux
čiitiʾištaanu na _:	 x -> [1]*x+80, 	 e.g. 81 is čiitiʾištaanu na áxkux
čiitiʾištaanu nooxíni na _:	 x -> [1]*x+90, 	 e.g. 91 is čiitiʾištaanu nooxíni na áxkux
šihuxtaánuʾ na _:	 x -> [1]*x+100, 	 e.g. 101 is šihuxtaánuʾ na áxkux
pitkux šihuxtaánuʾ na _:	 x -> [1]*x+200, 	 e.g. 201 is pitkux šihuxtaánuʾ na áxkux
tawit šihuxtaánuʾ na _:	 x -> [1]*x+300, 	 e.g. 301 is tawit šihuxtaánuʾ na áxkux
čiitiʾiš šihuxtaánuʾ na _:	 x -> [1]*x+400, 	 e.g. 401 is čiitiʾiš šihuxtaánuʾ na áxkux
_ šihuxtaánuʾ:	 x -> [100]*x+0, 	 e.g. 500 is šíhux šihuxtaánuʾ
_ šihuxtaánuʾ na _:	 x -> [100, 1]*x+0, 	 e.g. 501 is šíhux šihuxtaánuʾ na áxkux

The irreducibles are: áxkux (1), pítkux (2), táwit (3), čiitíʾiš (4), šíhux (5), tšaápis (6), tawišaapiswaána (7), tawišaápis (8), nooxiniiwaána (9), nooxíniʾ (10), nooxini na šíhux (15), wiitáʾuʾ (20), nasaawíʾuʾ (30), pitkuxunaánuʾ (40), pitkuxunaanu na tawišaápis (48), tawihkunaánuʾ (60), čiitiʾištaánuʾ (80), čiitiʾištaanu na nooxíniʾ (90), šihuxtaánuʾ (100), pitkux šihuxtaánuʾ (200), tawit šihuxtaánuʾ (300), čiitiʾiš šihuxtaánuʾ (400)

The old parser had structured Arikara into 8 number functions and 101 irreducible numbers.

Parse numerals in Romansh

Romansh has 34 number functions and 22 irreducible numbers.
The number functions are:
tsch_tg:	 x -> [0]*x+5, 	 e.g. 5 is tschintg
_desch:	 x -> [0]*x+11, 	 e.g. 11 is indesch
qu_desch:	 x -> [0]*x+15, 	 e.g. 15 is quindesch
desch_:	 x -> [1]*x+10, 	 e.g. 17 is deschset
deschd_:	 x -> [0]*x+18, 	 e.g. 18 is deschdotg
ventg_:	 x -> [1]*x+20, 	 e.g. 21 is ventgin
ventga_:	 x -> [1]*x+20, 	 e.g. 22 is ventgadus
trent_:	 x -> [1]*x+30, 	 e.g. 31 is trentin
trenta_:	 x -> [1]*x+30, 	 e.g. 32 is trentadus
quarant_:	 x -> [0]*x+41, 	 e.g. 41 is quarantin
quaranta_:	 x -> [1]*x+40, 	 e.g. 42 is quarantadus
tschuncant_:	 x -> [1]*x+50, 	 e.g. 51 is tschuncantin
tschuncanta_:	 x -> [1]*x+50, 	 e.g. 52 is tschuncantadus
sessant_:	 x -> [1]*x+60, 	 e.g. 61 is sessantin
sessanta_:	 x -> [1]*x+60, 	 e.g. 62 is sessantadus
_tanta:	 x -> [0]*x+70, 	 e.g. 70 is settanta
_tant_:	 x -> [10, 1]*x+0, 	 e.g. 71 is settantin
_tanta_:	 x -> [10, 1]*x+0, 	 e.g. 72 is settantadus
_anta:	 x -> [10]*x+0, 	 e.g. 80 is otganta
_ant_:	 x -> [10, 1]*x+0, 	 e.g. 81 is otgantin
_anta_:	 x -> [10, 1]*x+0, 	 e.g. 82 is otgantadus
tschiented_:	 x -> [1]*x+100, 	 e.g. 101 is tschientedin
tschiente_:	 x -> [1]*x+100, 	 e.g. 102 is tschientedus
tschient_:	 x -> [1]*x+100, 	 e.g. 130 is tschienttrenta
duatschiented_:	 x -> [1]*x+200, 	 e.g. 201 is duatschientedin
duatschiente_:	 x -> [1]*x+200, 	 e.g. 202 is duatschientedus
duatschient_:	 x -> [1]*x+200, 	 e.g. 230 is duatschienttrenta
traitschiented_:	 x -> [1]*x+300, 	 e.g. 301 is traitschientedin
traitschiente_:	 x -> [1]*x+300, 	 e.g. 302 is traitschientedus
traitschient_:	 x -> [1]*x+300, 	 e.g. 330 is traitschienttrenta
_tschient:	 x -> [100]*x+0, 	 e.g. 400 is quattertschient
_tschiented_:	 x -> [100, 1]*x+0, 	 e.g. 401 is quattertschientedin
_tschiente_:	 x -> [100, 1]*x+0, 	 e.g. 402 is quattertschientedus
_tschient_:	 x -> [100, 1]*x+0, 	 e.g. 430 is quattertschienttrenta

The irreducibles are: in (1), dus (2), trais (3), quatter (4), sis (6), set (7), otg (8), nov (9), diesch (10), dudesch (12), tredesch (13), quattordesch (14), sedesch (16), ventg (20), trenta (30), quaranta (40), quarantotg (48), tschuncanta (50), sessanta (60), tschient (100), duatschient (200), traitschient (300)

The old parser had structured Romansh into 30 number functions and 32 irreducible numbers.

Parse numerals in German
German has 13 number functions and 21 irreducible numbers.
The number functions are:
_zehn:	 x -> [1]*x+10, 	 e.g. 13 is dreizehn
_undzwanzig:	 x -> [1]*x+20, 	 e.g. 22 is zweiundzwanzig
_ßig:	 x -> [0]*x+30, 	 e.g. 30 is dreißig
einund_ßig:	 x -> [0]*x+31, 	 e.g. 31 is einunddreißig
_und_ßig:	 x -> [1, 9]*x+3, 	 e.g. 32 is zweiunddreißig
_zig:	 x -> [10]*x+0, 	 e.g. 40 is vierzig
einund_zig:	 x -> [10]*x+1, 	 e.g. 41 is einundvierzig
_und_zig:	 x -> [1, 10]*x+0, 	 e.g. 42 is zweiundvierzig
_undsechzig:	 x -> [1]*x+60, 	 e.g. 62 is zweiundsechzig
_undsiebzig:	 x -> [1]*x+70, 	 e.g. 72 is zweiundsiebzig
hundert_:	 x -> [1]*x+100, 	 e.g. 101 is hunderteins
_hundert:	 x -> [100]*x+0, 	 e.g. 200 is zweihundert
_hundert_:	 x -> [100, 1]*x+0, 	 e.g. 201 is zweihunderteins

The irreducibles are: eins (1), zwei (2), drei (3), vier (4), fünf (5), sechs (6), sieben (7), acht (8), neun (9), zehn (10), elf (11), zwölf (12), sechzehn (16), siebzehn (17), zwanzig (20), einundzwanzig (21), sechzig (60), einundsechzig (61), siebzig (70), einundsiebzig (71), hundert (100)

The old parser had structured German into 13 number functions and 21 irreducible numbers.

Parse numerals in Nyungwe
Parse numerals in Purepecha
Parse numerals in Acholi
Acholi has 5 number functions and 11 irreducible numbers.
The number functions are:
apar wiye _:	 x -> [1]*x+10, 	 e.g. 11 is apar wiye acel
pyer_:	 x -> [10]*x+0, 	 e.g. 20 is pyeraryo
pyer_ wiye _:	 x -> [10, 1]*x+0, 	 e.g. 21 is pyeraryo wiye acel
miya _ ki _:	 x -> [100, 1]*x+0, 	 e.g. 101 is miya acel ki acel
miya _:	 x -> [100]*x+0, 	 e.g. 200 is miya aryo

The irreducibles are: acel (1), aryo (2), adek (3), aŋwen (4), abic (5), abicel (6), abiro (7), aboro (8), aboŋwen (9), apar (10), miya (100)

The old parser had structured Acholi into 26 number functions and 19 irreducible numbers.

Parse numerals in Pite-Sami
Pite-Sami has 8 number functions and 18 irreducible numbers.
The number functions are:
lågenaldne_:	 x -> [1]*x+10, 	 e.g. 11 is lågenaldneakttá
_lågev:	 x -> [10]*x+0, 	 e.g. 20 is guokttelågev
_lågev_:	 x -> [10, 1]*x+0, 	 e.g. 21 is guokttelågevakttá
guhtalågev_:	 x -> [1]*x+60, 	 e.g. 61 is guhtalågevakttá
åkttselågev_:	 x -> [1]*x+90, 	 e.g. 91 is åkttselågevakttá
tjuohte _:	 x -> [1]*x+100, 	 e.g. 101 is tjuohte akttá
_ tjuohte:	 x -> [100]*x+0, 	 e.g. 200 is guoktte tjuohte
_ tjuohte _:	 x -> [100, 1]*x+0, 	 e.g. 201 is guoktte tjuohte akttá

The irreducibles are: akttá (1), guoktte (2), gålbmå (3), nällje (4), vihtta (5), guhtta (6), gietjav (7), gákttse (8), åkktse (9), lågev (10), lågenaldneguäktte (12), lågenaldnenäl’jje (14), lågenaldnevihtta (15), lågenaldneguhta (16), lågenaldneåkttse (19), guhtalågev (60), åkttselågev (90), tjuohte (100)

The old parser had structured Pite-Sami into 7 number functions and 22 irreducible numbers.

Parse numerals in Asturian
Asturian has 17 number functions and 30 irreducible numbers.
The number functions are:
deci_:	 x -> [1]*x+10, 	 e.g. 17 is decisiete
venti_:	 x -> [1]*x+20, 	 e.g. 24 is venticuatro
trenta y _:	 x -> [1]*x+30, 	 e.g. 31 is trenta y un
cuaranta y _:	 x -> [1]*x+40, 	 e.g. 41 is cuaranta y un
cincuenta y _:	 x -> [1]*x+50, 	 e.g. 51 is cincuenta y un
sesenta y _:	 x -> [1]*x+60, 	 e.g. 61 is sesenta y un
setanta y _:	 x -> [1]*x+70, 	 e.g. 71 is setanta y un
ochenta y _:	 x -> [1]*x+80, 	 e.g. 81 is ochenta y un
noventa y _:	 x -> [1]*x+90, 	 e.g. 91 is noventa y un
cien _:	 x -> [1]*x+100, 	 e.g. 101 is cien un
_cientos:	 x -> [100]*x+0, 	 e.g. 200 is doscientos
_cientos _:	 x -> [100, 1]*x+0, 	 e.g. 201 is doscientos un
quinientos _:	 x -> [1]*x+500, 	 e.g. 501 is quinientos un
sete_tos:	 x -> [0]*x+700, 	 e.g. 700 is setecientos
sete_tos _:	 x -> [7, 1]*x+0, 	 e.g. 701 is setecientos un
nove_tos:	 x -> [0]*x+900, 	 e.g. 900 is novecientos
nove_tos _:	 x -> [9, 1]*x+0, 	 e.g. 901 is novecientos un

The irreducibles are: un (1), dos (2), tres (3), cuatro (4), cinco (5), seis (6), siete (7), ocho (8), nueve (9), diez (10), once (11), doce (12), trece (13), catorce (14), quince (15), deciséis (16), venti (20), ventiún (21), ventidós (22), ventitrés (23), ventiséis (26), trenta (30), cuaranta (40), cincuenta (50), sesenta (60), setanta (70), ochenta (80), noventa (90), cien (100), quinientos (500)

The old parser had structured Asturian into 16 number functions and 33 irreducible numbers.

Parse numerals in Bashkir
Bashkir has 12 number functions and 19 irreducible numbers.
The number functions are:
ун _:	 x -> [1]*x+10, 	 e.g. 11 is ун бер
егерме _:	 x -> [1]*x+20, 	 e.g. 21 is егерме бер
утыҙ _:	 x -> [1]*x+30, 	 e.g. 31 is утыҙ бер
ҡырҡ _:	 x -> [1]*x+40, 	 e.g. 41 is ҡырҡ бер
илле _:	 x -> [1]*x+50, 	 e.g. 51 is илле бер
алтмыш _:	 x -> [1]*x+60, 	 e.g. 61 is алтмыш бер
етмеш _:	 x -> [1]*x+70, 	 e.g. 71 is етмеш бер
һикһән _:	 x -> [1]*x+80, 	 e.g. 81 is һикһән бер
туҡһан _:	 x -> [1]*x+90, 	 e.g. 91 is туҡһан бер
йөҙ _:	 x -> [1]*x+100, 	 e.g. 101 is йөҙ бер
_ йөҙ:	 x -> [100]*x+0, 	 e.g. 200 is ике йөҙ
_ йөҙ _:	 x -> [100, 1]*x+0, 	 e.g. 201 is ике йөҙ бер

The irreducibles are: бер (1), ике (2), өс (3), дүрт (4), биш (5), алты (6), ете (7), һигеҙ (8), туғыҙ (9), ун (10), егерме (20), утыҙ (30), ҡырҡ (40), илле (50), алтмыш (60), етмеш (70), һикһән (80), туҡһан (90), йөҙ (100)

The old parser had structured Bashkir into 12 number functions and 19 irreducible numbers.

Parse numerals in Gwere
Gwere has 30 number functions and 23 irreducible numbers.
The number functions are:
ikumi na _:	 x -> [1]*x+10, 	 e.g. 11 is ikumi na moiza
makumi aabiri na _:	 x -> [1]*x+20, 	 e.g. 21 is makumi aabiri na moiza
makumi aasatu na _:	 x -> [1]*x+30, 	 e.g. 31 is makumi aasatu na moiza
makumi aana na _:	 x -> [1]*x+40, 	 e.g. 41 is makumi aana na moiza
makumi ataanu na _:	 x -> [1]*x+50, 	 e.g. 51 is makumi ataanu na moiza
nkaaga na _:	 x -> [1]*x+60, 	 e.g. 61 is nkaaga na moiza
nsanvu na _:	 x -> [1]*x+70, 	 e.g. 71 is nsanvu na moiza
kinaana na _:	 x -> [1]*x+80, 	 e.g. 81 is kinaana na moiza
kyenda na _:	 x -> [1]*x+90, 	 e.g. 91 is kyenda na moiza
k_:	 x -> [1]*x+90, 	 e.g. 100 is kikumi
k_ mu kumi:	 x -> [0]*x+110, 	 e.g. 110 is kikumi mu kumi
k_ mu kumi na _:	 x -> [11, 1]*x+0, 	 e.g. 111 is kikumi mu kumi na moiza
k_ mu abiri:	 x -> [0]*x+120, 	 e.g. 120 is kikumi mu abiri
k_ mu abiri na _:	 x -> [12, 1]*x+0, 	 e.g. 121 is kikumi mu abiri na moiza
k_ mwasatu:	 x -> [0]*x+130, 	 e.g. 130 is kikumi mwasatu
k_ mwasatu na _:	 x -> [13, 1]*x+0, 	 e.g. 131 is kikumi mwasatu na moiza
k_ mwana:	 x -> [0]*x+140, 	 e.g. 140 is kikumi mwana
k_ mwana na _:	 x -> [14, 1]*x+0, 	 e.g. 141 is kikumi mwana na moiza
k_ mwataanu:	 x -> [0]*x+150, 	 e.g. 150 is kikumi mwataanu
k_ mwataanu na _:	 x -> [15, 1]*x+0, 	 e.g. 151 is kikumi mwataanu na moiza
k_ mue_:	 x -> [10, 1]*x+0, 	 e.g. 160 is kikumi muenkaaga
k_ mu_:	 x -> [10, 1]*x+0, 	 e.g. 170 is kikumi munsanvu
k_ mu _:	 x -> [10, 1]*x+0, 	 e.g. 180 is kikumi mu kinaana
b_:	 x -> [100]*x+0, 	 e.g. 200 is bibiri
b_ na _:	 x -> [100, 1]*x+0, 	 e.g. 201 is bibiri na moiza
bina na _:	 x -> [1]*x+400, 	 e.g. 401 is bina na moiza
lukaaga na _:	 x -> [1]*x+600, 	 e.g. 601 is lukaaga na moiza
lusanvu na _:	 x -> [1]*x+700, 	 e.g. 701 is lusanvu na moiza
lunaana na _:	 x -> [1]*x+800, 	 e.g. 801 is lunaana na moiza
lwenda na _:	 x -> [1]*x+900, 	 e.g. 901 is lwenda na moiza

The irreducibles are: moiza (1), ibiri (2), isatu (3), iina (4), itaanu (5), mukaaga (6), musanvu (7), munaana (8), mvenda (9), ikumi (10), makumi aabiri (20), makumi aasatu (30), makumi aana (40), makumi ataanu (50), nkaaga (60), nsanvu (70), kinaana (80), kyenda (90), bina (400), lukaaga (600), lusanvu (700), lunaana (800), lwenda (900)

The old parser had structured Gwere into 26 number functions and 32 irreducible numbers.

Parse numerals in Ndom
Ndom has 7 number functions and 8 irreducible numbers.
The number functions are:
mer abo _:	 x -> [1]*x+6, 	 e.g. 7 is mer abo sas
mer an _:	 x -> [0]*x+12, 	 e.g. 12 is mer an thef
mer an _ abo _:	 x -> [5, 1]*x+2, 	 e.g. 13 is mer an thef abo sas
tondor abo _:	 x -> [1]*x+18, 	 e.g. 19 is tondor abo sas
nif abo _:	 x -> [1]*x+36, 	 e.g. 37 is nif abo sas
nif _:	 x -> [0]*x+72, 	 e.g. 72 is nif thef
nif _ abo _:	 x -> [29, 1]*x+14, 	 e.g. 73 is nif thef abo sas

The irreducibles are: sas (1), thef (2), ithin (3), thonith (4), meregh (5), mer (6), tondor (18), nif (36)

The old parser had structured Ndom into 7 number functions and 9 irreducible numbers.

Parse numerals in Quetzaltepec-Mixe
Quetzaltepec-Mixe has 12 number functions and 18 irreducible numbers.
The number functions are:
maajk_:	 x -> [1]*x+10, 	 e.g. 11 is maajktu’uk
ma_:	 x -> [0]*x+12, 	 e.g. 12 is mamääjtsk
mamokx_:	 x -> [1]*x+15, 	 e.g. 16 is mamokxtu’uk
mamokxma_:	 x -> [0]*x+19, 	 e.g. 19 is mamokxmataxk
i’px_:	 x -> [1]*x+20, 	 e.g. 21 is i’pxtu’uk
i’px__:	 x -> [3, 1]*x+0, 	 e.g. 32 is i’pxmaajkmääjtsk
wxiikx_:	 x -> [1]*x+40, 	 e.g. 41 is wxiikxtu’uk
wxiikxmyaajk_:	 x -> [1]*x+50, 	 e.g. 51 is wxiikxmyaajktu’uk
tëkë’px_:	 x -> [1]*x+60, 	 e.g. 61 is tëkë’pxtu’uk
tëkë’px__:	 x -> [7, 1]*x+0, 	 e.g. 72 is tëkë’pxmaajkmääjtsk
mata’px_:	 x -> [1]*x+80, 	 e.g. 81 is mata’pxtu’uk
mata’px__:	 x -> [9, 1]*x+0, 	 e.g. 92 is mata’pxmaajkmääjtsk

The irreducibles are: tu’uk (1), määjtsk (2), tëkëëk (3), taxk (4), mëkooxk (5), tëtuujk (6), wxtuujk (7), tuktuujk (8), taxtuujk (9), maajk (10), mamaajks (14), mamokx (15), i’px (20), wxiikx (40), wxiikxmyaajk (50), tëkë’px (60), mata’px (80), mëko’px (100)

The old parser had structured Quetzaltepec-Mixe into 11 number functions and 19 irreducible numbers.

Parse numerals in Faroese
Faroese has 11 number functions and 24 irreducible numbers.
The number functions are:
_tan:	 x -> [0]*x+16, 	 e.g. 16 is sekstan
_ og tjúgu:	 x -> [1]*x+20, 	 e.g. 21 is ein og tjúgu
_ og tríati:	 x -> [1]*x+30, 	 e.g. 31 is ein og tríati
_ti:	 x -> [10]*x+0, 	 e.g. 40 is fýrati
_ og _ti:	 x -> [1, 10]*x+0, 	 e.g. 41 is ein og fýrati
_ og níti:	 x -> [1]*x+90, 	 e.g. 91 is ein og níti
hundrað og _:	 x -> [1]*x+100, 	 e.g. 101 is hundrað og ein
tvey hundrað og _:	 x -> [1]*x+200, 	 e.g. 201 is tvey hundrað og ein
trý hundrað og _:	 x -> [1]*x+300, 	 e.g. 301 is trý hundrað og ein
_ hundrað:	 x -> [100]*x+0, 	 e.g. 400 is fýra hundrað
_ hundrað og _:	 x -> [100, 1]*x+0, 	 e.g. 401 is fýra hundrað og ein

The irreducibles are: ein (1), tveir (2), tríggir (3), fýra (4), fimm (5), seks (6), sjey (7), átta (8), níggju (9), tíggju (10), ellivu (11), tólv (12), trettan (13), fjúrtan (14), fimtan (15), seytjan (17), átjan (18), nítjan (19), tjúgu (20), tríati (30), níti (90), hundrað (100), tvey hundrað (200), trý hundrað (300)

The old parser had structured Faroese into 11 number functions and 24 irreducible numbers.

Parse numerals in Kabiye
Kabiye has 5 number functions and 15 irreducible numbers.
The number functions are:
hiu nɛ _:	 x -> [1]*x+10, 	 e.g. 11 is hiu nɛ kʋɖʋm
nɛɛlɛ nɛ _:	 x -> [1]*x+20, 	 e.g. 21 is nɛɛlɛ nɛ kʋɖʋm
niidozo nɛ _:	 x -> [1]*x+30, 	 e.g. 31 is niidozo nɛ kʋɖʋm
nɩɩnaza nɛ _:	 x -> [1]*x+40, 	 e.g. 41 is nɩɩnaza nɛ kʋɖʋm
nɩɩnʋwa nɛ _:	 x -> [1]*x+50, 	 e.g. 51 is nɩɩnʋwa nɛ kʋɖʋm

The irreducibles are: kʋɖʋm (1), naalɛ (2), naadozo (3), naanaza (4), kagbanzɩ (5), loɖo (6), lʋbɛ (7), lutozo (8), nakʋ (9), hiu (10), nɛɛlɛ (20), niidozo (30), nɩɩnaza (40), nɩɩnʋwa (50), mɩnʋʋ (100)

The old parser had structured Kabiye into 5 number functions and 15 irreducible numbers.

Parse numerals in Skolt-Sami
Skolt-Sami has 13 number functions and 29 irreducible numbers.
The number functions are:
kuåtlõk_:	 x -> [1]*x+20, 	 e.g. 21 is kuåtlõkõhtt
_lc:	 x -> [0]*x+30, 	 e.g. 30 is koummlc
_lc_:	 x -> [9, 1]*x+3, 	 e.g. 31 is koummlcõhtt
_lo:	 x -> [10]*x+0, 	 e.g. 40 is nelljlo
_lo_:	 x -> [10, 1]*x+0, 	 e.g. 41 is nelljloõhtt
vittlo_:	 x -> [1]*x+50, 	 e.g. 51 is vittloõhtt
čičmlo_:	 x -> [1]*x+70, 	 e.g. 71 is čičmloõhtt
kä’hcclo_:	 x -> [1]*x+80, 	 e.g. 81 is kä’hccloõhtt
å’hcclo_:	 x -> [1]*x+90, 	 e.g. 91 is å’hccloõhtt
čua’tt _:	 x -> [1]*x+100, 	 e.g. 101 is čua’tt õhtt
kuåhht čua’tt _:	 x -> [1]*x+200, 	 e.g. 201 is kuåhht čua’tt õhtt
_ čua’tt:	 x -> [100]*x+0, 	 e.g. 300 is koumm čua’tt
_ čua’tt _:	 x -> [100, 1]*x+0, 	 e.g. 301 is koumm čua’tt õhtt

The irreducibles are: õhtt (1), kue’htt (2), koumm (3), nellj (4), viit (5), kutt (6), čiččâm (7), kääu’c (8), ååu’c (9), lååi (10), õtmlo (11), kuâtmlo (12), konmlo (13), nenjmlo (14), vitmlo (15), kutmlo (16), činmlo (17), käcmlo (18), åcmlo (19), kuâhttlo (20), kuåtlõkkuå’t (22), kuåtlõkkää’hhc (28), kuåtlõkåå’hhc (29), vittlo (50), čičmlo (70), kä’hcclo (80), å’hcclo (90), čua’tt (100), kuåhht čua’tt (200)

The old parser had structured Skolt-Sami into 12 number functions and 35 irreducible numbers.

Parse numerals in Timbisha
Timbisha has 9 number functions and 189 irreducible numbers.
The number functions are:
sümüseentu naatu _:	 x -> [1]*x+100, 	 e.g. 110 is sümüseentu naatu süümootün
wahaseentu naatu _:	 x -> [1]*x+200, 	 e.g. 210 is wahaseentu naatu süümootün
pahiseentu naatu _:	 x -> [1]*x+300, 	 e.g. 310 is pahiseentu naatu süümootün
wattsüwiseentu naatu _:	 x -> [1]*x+400, 	 e.g. 410 is wattsüwiseentu naatu süümootün
manikiseentu naatu _:	 x -> [1]*x+500, 	 e.g. 510 is manikiseentu naatu süümootün
naapaiseentu naatu _:	 x -> [1]*x+600, 	 e.g. 610 is naapaiseentu naatu süümootün
taattsüwiseentu naatu _:	 x -> [1]*x+700, 	 e.g. 710 is taattsüwiseentu naatu süümootün
woosüwiseentu naatu _:	 x -> [1]*x+800, 	 e.g. 810 is woosüwiseentu naatu süümootün
wanikkiseentu naatu _:	 x -> [1]*x+900, 	 e.g. 910 is wanikkiseentu naatu süümootün

The irreducibles are: sümüttün (1), wahattün (2), pahittün (3), wattsüwitün (4), manikitün (5), naapaitün (6), taattsüwitün (7), woosüwitün (8), wanikkitün (9), süümootün (10), süümooyüntü sümüttüm ma to’engkünna (11), süümooyüntü wahattüm ma to’engkünna (12), süümooyüntü pahittüm ma to’engkünna (13), süümooyüntü wattsüwitüm ma to’engkünna (14), süümooyüntü manikitüm ma to’engkünna (15), süümooyüntü naapaitüm ma to’engkünna (16), süümooyüntü taattsüwitüm ma to’engkünna (17), süümooyüntü woosüwitüm ma to’engkünna (18), süümooyüntü wanikkitüm ma to’engkünna (19), wahamoono (20), wahamooyüntü sümüttüm ma to’engkünna (21), wahamooyüntü wahattüm ma to’engkünna (22), wahamooyüntü pahittüm ma to’engkünna (23), wahamooyüntü wattsüwitüm ma to’engkünna (24), wahamooyüntü manikitüm ma to’engkünna (25), wahamooyüntü naapaitüm ma to’engkünna (26), wahamooyüntü taattsüwitüm ma to’engkünna (27), wahamooyüntü woosüwitüm ma to’engkünna (28), wahamooyüntü wanikkitüm ma to’engkünna (29), pahimoono (30), pahimooyüntü sümüttüm ma to’engkünna (31), pahimooyüntü wahattüm ma to’engkünna (32), pahimooyüntü pahittüm ma to’engkünna (33), pahimooyüntü wattsüwitüm ma to’engkünna (34), pahimooyüntü manikitüm ma to’engkünna (35), pahimooyüntü naapaitüm ma to’engkünna (36), pahimooyüntü taattsüwitüm ma to’engkünna (37), pahimooyüntü woosüwitüm ma to’engkünna (38), pahimooyüntü wanikkitüm ma to’engkünna (39), watsümoono (40), watsümooyüntü sümüttüm ma to’engkünna (41), watsümooyüntü wahattüm ma to’engkünna (42), watsümooyüntü pahittüm ma to’engkünna (43), watsümooyüntü wattsüwitüm ma to’engkünna (44), watsümooyüntü manikitüm ma to’engkünna (45), watsümooyüntü naapaitüm ma to’engkünna (46), watsümooyüntü taattsüwitüm ma to’engkünna (47), watsümooyüntü woosüwitüm ma to’engkünna (48), watsümooyüntü wanikkitüm ma to’engkünna (49), manikimoono (50), manikimooyüntü sümüttüm ma to’engkünna (51), manikimooyüntü wahattüm ma to’engkünna (52), manikimooyüntü pahittüm ma to’engkünna (53), manikimooyüntü wattsüwitüm ma to’engkünna (54), manikimooyüntü manikitüm ma to’engkünna (55), manikimooyüntü naapaitüm ma to’engkünna (56), manikimooyüntü taattsüwitüm ma to’engkünna (57), manikimooyüntü woosüwitüm ma to’engkünna (58), manikimooyüntü wanikkitüm ma to’engkünna (59), naapaimoono (60), naapaimooyüntü sümüttüm ma to’engkünna (61), naapaimooyüntü wahattüm ma to’engkünna (62), naapaimooyüntü pahittüm ma to’engkünna (63), naapaimooyüntü wattsüwitüm ma to’engkünna (64), naapaimooyüntü manikitüm ma to’engkünna (65), naapaimooyüntü naapaitüm ma to’engkünna (66), naapaimooyüntü taattsüwitüm ma to’engkünna (67), naapaimooyüntü woosüwitüm ma to’engkünna (68), naapaimooyüntü wanikkitüm ma to’engkünna (69), taattsüwimoono (70), taattsüwimooyüntü sümüttüm ma to’engkünna (71), taattsüwimooyüntü wahattüm ma to’engkünna (72), taattsüwimooyüntü pahittüm ma to’engkünna (73), taattsüwimooyüntü wattsüwitüm ma to’engkünna (74), taattsüwimooyüntü manikitüm ma to’engkünna (75), taattsüwimooyüntü naapaitüm ma to’engkünna (76), taattsüwimooyüntü taattsüwitüm ma to’engkünna (77), taattsüwimooyüntü woosüwitüm ma to’engkünna (78), taattsüwimooyüntü wanikkitüm ma to’engkünna (79), woosüwimoono (80), woosüwimooyüntü sümüttüm ma to’engkünna (81), woosüwimooyüntü wahattüm ma to’engkünna (82), woosüwimooyüntü pahittüm ma to’engkünna (83), woosüwimooyüntü wattsüwitüm ma to’engkünna (84), woosüwimooyüntü manikitüm ma to’engkünna (85), woosüwimooyüntü naapaitüm ma to’engkünna (86), woosüwimooyüntü taattsüwitüm ma to’engkünna (87), woosüwimooyüntü woosüwitüm ma to’engkünna (88), woosüwimooyüntü wanikkitüm ma to’engkünna (89), wanikkimoono (90), wanikkimooyüntü sümüttüm ma to’engkünna (91), wanikkimooyüntü wahattüm ma to’engkünna (92), wanikkimooyüntü pahittüm ma to’engkünna (93), wanikkimooyüntü wattsüwitüm ma to’engkünna (94), wanikkimooyüntü manikitüm ma to’engkünna (95), wanikkimooyüntü naapaitüm ma to’engkünna (96), wanikkimooyüntü taattsüwitüm ma to’engkünna (97), wanikkimooyüntü woosüwitüm ma to’engkünna (98), wanikkimooyüntü wanikkitüm ma to’engkünna (99), sümüseentu naatu (100), sümüseentu naatu sümüttüm ma to’engkünna (101), sümüseentu naatu wahattüm ma to’engkünna (102), sümüseentu naatu pahittüm ma to’engkünna (103), sümüseentu naatu wattsüwitüm ma to’engkünna (104), sümüseentu naatu manikitüm ma to’engkünna (105), sümüseentu naatu naapaitüm ma to’engkünna (106), sümüseentu naatu taattsüwitüm ma to’engkünna (107), sümüseentu naatu woosüwitüm ma to’engkünna (108), sümüseentu naatu wanikkitüm ma to’engkünna (109), wahaseentu naatu (200), wahaseentu naatu sümüttüm ma to’engkünna (201), wahaseentu naatu wahattüm ma to’engkünna (202), wahaseentu naatu pahittüm ma to’engkünna (203), wahaseentu naatu wattsüwitüm ma to’engkünna (204), wahaseentu naatu manikitüm ma to’engkünna (205), wahaseentu naatu naapaitüm ma to’engkünna (206), wahaseentu naatu taattsüwitüm ma to’engkünna (207), wahaseentu naatu woosüwitüm ma to’engkünna (208), wahaseentu naatu wanikkitüm ma to’engkünna (209), pahiseentu naatu (300), pahiseentu naatu sümüttüm ma to’engkünna (301), pahiseentu naatu wahattüm ma to’engkünna (302), pahiseentu naatu pahittüm ma to’engkünna (303), pahiseentu naatu wattsüwitüm ma to’engkünna (304), pahiseentu naatu manikitüm ma to’engkünna (305), pahiseentu naatu naapaitüm ma to’engkünna (306), pahiseentu naatu taattsüwitüm ma to’engkünna (307), pahiseentu naatu woosüwitüm ma to’engkünna (308), pahiseentu naatu wanikkitüm ma to’engkünna (309), wattsüwiseentu naatu (400), wattsüwiseentu naatu sümüttüm ma to’engkünna (401), wattsüwiseentu naatu wahattüm ma to’engkünna (402), wattsüwiseentu naatu pahittüm ma to’engkünna (403), wattsüwiseentu naatu wattsüwitüm ma to’engkünna (404), wattsüwiseentu naatu manikitüm ma to’engkünna (405), wattsüwiseentu naatu naapaitüm ma to’engkünna (406), wattsüwiseentu naatu taattsüwitüm ma to’engkünna (407), wattsüwiseentu naatu woosüwitüm ma to’engkünna (408), wattsüwiseentu naatu wanikkitüm ma to’engkünna (409), manikiseentu naatu (500), manikiseentu naatu sümüttüm ma to’engkünna (501), manikiseentu naatu wahattüm ma to’engkünna (502), manikiseentu naatu pahittüm ma to’engkünna (503), manikiseentu naatu wattsüwitüm ma to’engkünna (504), manikiseentu naatu manikitüm ma to’engkünna (505), manikiseentu naatu naapaitüm ma to’engkünna (506), manikiseentu naatu taattsüwitüm ma to’engkünna (507), manikiseentu naatu woosüwitüm ma to’engkünna (508), manikiseentu naatu wanikkitüm ma to’engkünna (509), naapaiseentu naatu (600), naapaiseentu naatu sümüttüm ma to’engkünna (601), naapaiseentu naatu wahattüm ma to’engkünna (602), naapaiseentu naatu pahittüm ma to’engkünna (603), naapaiseentu naatu wattsüwitüm ma to’engkünna (604), naapaiseentu naatu manikitüm ma to’engkünna (605), naapaiseentu naatu naapaitüm ma to’engkünna (606), naapaiseentu naatu taattsüwitüm ma to’engkünna (607), naapaiseentu naatu woosüwitüm ma to’engkünna (608), naapaiseentu naatu wanikkitüm ma to’engkünna (609), taattsüwiseentu naatu (700), taattsüwiseentu naatu sümüttüm ma to’engkünna (701), taattsüwiseentu naatu wahattüm ma to’engkünna (702), taattsüwiseentu naatu pahittüm ma to’engkünna (703), taattsüwiseentu naatu wattsüwitüm ma to’engkünna (704), taattsüwiseentu naatu manikitüm ma to’engkünna (705), taattsüwiseentu naatu naapaitüm ma to’engkünna (706), taattsüwiseentu naatu taattsüwitüm ma to’engkünna (707), taattsüwiseentu naatu woosüwitüm ma to’engkünna (708), taattsüwiseentu naatu wanikkitüm ma to’engkünna (709), woosüwiseentu naatu (800), woosüwiseentu naatu sümüttüm ma to’engkünna (801), woosüwiseentu naatu wahattüm ma to’engkünna (802), woosüwiseentu naatu pahittüm ma to’engkünna (803), woosüwiseentu naatu wattsüwitüm ma to’engkünna (804), woosüwiseentu naatu manikitüm ma to’engkünna (805), woosüwiseentu naatu naapaitüm ma to’engkünna (806), woosüwiseentu naatu taattsüwitüm ma to’engkünna (807), woosüwiseentu naatu woosüwitüm ma to’engkünna (808), woosüwiseentu naatu wanikkitüm ma to’engkünna (809), wanikkiseentu naatu (900), wanikkiseentu naatu sümüttüm ma to’engkünna (901), wanikkiseentu naatu wahattüm ma to’engkünna (902), wanikkiseentu naatu pahittüm ma to’engkünna (903), wanikkiseentu naatu wattsüwitüm ma to’engkünna (904), wanikkiseentu naatu manikitüm ma to’engkünna (905), wanikkiseentu naatu naapaitüm ma to’engkünna (906), wanikkiseentu naatu taattsüwitüm ma to’engkünna (907), wanikkiseentu naatu woosüwitüm ma to’engkünna (908), wanikkiseentu naatu wanikkitüm ma to’engkünna (909)

The old parser had structured Timbisha into 9 number functions and 189 irreducible numbers.

Parse numerals in Mauritian-Creole
Mauritian-Creole has 23 number functions and 21 irreducible numbers.
The number functions are:
_orz:	 x -> [0]*x+14, 	 e.g. 14 is katorz
diz_:	 x -> [1]*x+10, 	 e.g. 18 is dizwit
vint-é-_:	 x -> [0]*x+21, 	 e.g. 21 is vint-é-enn
v__:	 x -> [10, 1]*x+10, 	 e.g. 22 is venndé
vint_:	 x -> [1]*x+20, 	 e.g. 28 is vintwit
trant-é-_:	 x -> [0]*x+31, 	 e.g. 31 is trant-é-enn
trant_:	 x -> [1]*x+30, 	 e.g. 32 is trantdé
karannt-é-_:	 x -> [0]*x+41, 	 e.g. 41 is karannt-é-enn
karannt_:	 x -> [1]*x+40, 	 e.g. 42 is karanntdé
_ant:	 x -> [0]*x+50, 	 e.g. 50 is sinkant
_ant-é-_:	 x -> [0, 0]*x+51, 	 e.g. 51 is sinkant-é-enn
_ant_:	 x -> [10, 1]*x+0, 	 e.g. 52 is sinkantdé
swasant-é-_:	 x -> [0]*x+61, 	 e.g. 61 is swasant-é-enn
swasant_:	 x -> [1]*x+60, 	 e.g. 62 is swasantdé
swasann-_:	 x -> [0]*x+70, 	 e.g. 70 is swasann-dis
swasann_:	 x -> [1]*x+60, 	 e.g. 71 is swasannonz
_rovin:	 x -> [0]*x+80, 	 e.g. 80 is katrovin
_rovint-é-_:	 x -> [0, 0]*x+81, 	 e.g. 81 is katrovint-é-enn
_rovin_:	 x -> [19, 1]*x+4, 	 e.g. 82 is katrovindé
_rovin-_:	 x -> [19, 1]*x+4, 	 e.g. 90 is katrovin-dis
_ san _:	 x -> [100, 1]*x+0, 	 e.g. 101 is enn san enn
_ san __:	 x -> [100, 1, 1]*x+0, 	 e.g. 122 is enn san vindé
_ san:	 x -> [100]*x+0, 	 e.g. 200 is dé san

The irreducibles are: enn (1), dé (2), trwa (3), kat (4), sink (5), sis (6), set (7), wit (8), nef (9), dis (10), onz (11), douz (12), trez (13), kinz (15), sez (16), diset (17), vin (20), trant (30), karannt (40), swasant (60), san (100)

The old parser had structured Mauritian-Creole into 32 number functions and 23 irreducible numbers.

Parse numerals in Northern-Kurdish
Northern-Kurdish has 14 number functions and 23 irreducible numbers.
The number functions are:
_zdeh:	 x -> [0]*x+13, 	 e.g. 13 is sêzdeh
_deh:	 x -> [0]*x+14, 	 e.g. 14 is çardeh
bîst û _:	 x -> [1]*x+20, 	 e.g. 21 is bîst û yek
sî û _:	 x -> [1]*x+30, 	 e.g. 31 is sî û yek
çil û _:	 x -> [1]*x+40, 	 e.g. 41 is çil û yek
_î:	 x -> [0]*x+50, 	 e.g. 50 is pêncî
_î û _:	 x -> [10, 1]*x+0, 	 e.g. 51 is pêncî û yek
şêst û _:	 x -> [1]*x+60, 	 e.g. 61 is şêst û yek
_ê:	 x -> [10]*x+0, 	 e.g. 70 is heftê
_ê û _:	 x -> [10, 1]*x+0, 	 e.g. 71 is heftê û yek
nod û _:	 x -> [1]*x+90, 	 e.g. 91 is nod û yek
sed û _:	 x -> [1]*x+100, 	 e.g. 101 is sed û yek
_sed:	 x -> [100]*x+0, 	 e.g. 200 is dused
_sed û _:	 x -> [100, 1]*x+0, 	 e.g. 201 is dused û yek

The irreducibles are: yek (1), du (2), sê (3), çar (4), pênc (5), şeş (6), heft (7), heşt (8), neh (9), deh (10), yanzdeh (11), dwanzdeh (12), panzdeh (15), şanzdeh (16), hivdeh (17), hijdeh (18), nozdeh (19), bîst (20), sî (30), çil (40), şêst (60), nod (90), sed (100)

The old parser had structured Northern-Kurdish into 14 number functions and 23 irreducible numbers.

Parse numerals in Scottish-Gaelic
Scottish-Gaelic has 32 number functions and 16 irreducible numbers.
The number functions are:
h-_ deug:	 x -> [0]*x+11, 	 e.g. 11 is h-aon deug
_ dheug:	 x -> [0]*x+12, 	 e.g. 12 is dhà dheug
_ deug:	 x -> [1]*x+10, 	 e.g. 13 is trì deug
fichead ’s a h-_:	 x -> [1]*x+20, 	 e.g. 21 is fichead ’s a h-aon
fichead ’s a _:	 x -> [1]*x+20, 	 e.g. 22 is fichead ’s a dhà
_thead:	 x -> [0]*x+30, 	 e.g. 30 is trìthead
_thead ’s a h-_:	 x -> [9, 1]*x+3, 	 e.g. 31 is trìthead ’s a h-aon
_thead ’s a _:	 x -> [9, 1]*x+3, 	 e.g. 32 is trìthead ’s a dhà
ceathrad ’s a h-_:	 x -> [1]*x+40, 	 e.g. 41 is ceathrad ’s a h-aon
ceathrad ’s a _:	 x -> [1]*x+40, 	 e.g. 42 is ceathrad ’s a dhà
caogad ’s a h-_:	 x -> [1]*x+50, 	 e.g. 51 is caogad ’s a h-aon
caogad ’s a _:	 x -> [1]*x+50, 	 e.g. 52 is caogad ’s a dhà
seasgad ’s a h-_:	 x -> [1]*x+60, 	 e.g. 61 is seasgad ’s a h-aon
seasgad ’s a _:	 x -> [1]*x+60, 	 e.g. 62 is seasgad ’s a dhà
_ad:	 x -> [10]*x+0, 	 e.g. 70 is seachdad
_ad ’s a h-_:	 x -> [10, 1]*x+0, 	 e.g. 71 is seachdad ’s a h-aon
_ad ’s a _:	 x -> [10, 1]*x+0, 	 e.g. 72 is seachdad ’s a dhà
naochad ’s a h-_:	 x -> [1]*x+90, 	 e.g. 91 is naochad ’s a h-aon
naochad ’s a _:	 x -> [1]*x+90, 	 e.g. 92 is naochad ’s a dhà
ceud ’s a h-_:	 x -> [1]*x+100, 	 e.g. 101 is ceud ’s a h-aon
ceud ’s a _:	 x -> [1]*x+100, 	 e.g. 102 is ceud ’s a dhà
ceud _ ’s a  h-_:	 x -> [1, 1]*x+100, 	 e.g. 121 is ceud fichead ’s a  h-aon
ceud _ ’s a  _:	 x -> [1, 1]*x+100, 	 e.g. 122 is ceud fichead ’s a  dhà
ceud h-_ ’s a  h-_:	 x -> [2, 1]*x+20, 	 e.g. 181 is ceud h-ochdad ’s a  h-aon
ceud h-_ ’s a  _:	 x -> [2, 1]*x+20, 	 e.g. 182 is ceud h-ochdad ’s a  dhà
_ ceud:	 x -> [100]*x+0, 	 e.g. 200 is dhà ceud
_ ceud ’s a h-_:	 x -> [100, 1]*x+0, 	 e.g. 201 is dhà ceud ’s a h-aon
_ ceud ’s a _:	 x -> [100, 1]*x+0, 	 e.g. 202 is dhà ceud ’s a dhà
_ ceud _ ’s a  h-_:	 x -> [100, 1, 1]*x+0, 	 e.g. 221 is dhà ceud fichead ’s a  h-aon
_ ceud _ ’s a  _:	 x -> [100, 1, 1]*x+0, 	 e.g. 222 is dhà ceud fichead ’s a  dhà
_ ceud h-_ ’s a  h-_:	 x -> [100, 1, 1]*x+0, 	 e.g. 281 is dhà ceud h-ochdad ’s a  h-aon
_ ceud h-_ ’s a  _:	 x -> [100, 1, 1]*x+0, 	 e.g. 282 is dhà ceud h-ochdad ’s a  dhà

The irreducibles are: aon (1), dhà (2), trì (3), ceithir (4), còig (5), sia (6), seachd (7), ochd (8), naoi (9), deich (10), fichead (20), ceathrad (40), caogad (50), seasgad (60), naochad (90), ceud (100)

The old parser had structured Scottish-Gaelic into 32 number functions and 16 irreducible numbers.

Parse numerals in Kutenai
Kutenai has 26 number functions and 15 irreducible numbers.
The number functions are:
ʔit̕wumǂa_:	 x -> [1]*x+10, 	 e.g. 13 is ʔit̕wumǂaqaǂsa
ʔaywumǂa_:	 x -> [1]*x+20, 	 e.g. 23 is ʔaywumǂaqaǂsa
_nwu:	 x -> [10]*x+0, 	 e.g. 30 is qaǂsanwu
_nwumǂaʔuki:	 x -> [10]*x+1, 	 e.g. 31 is qaǂsanwumǂaʔuki
_nwumǂaʔas:	 x -> [10]*x+2, 	 e.g. 32 is qaǂsanwumǂaʔas
_nwumǂa_:	 x -> [10, 1]*x+0, 	 e.g. 33 is qaǂsanwumǂaqaǂsa
_n̓wu:	 x -> [0]*x+70, 	 e.g. 70 is wist̕aǂan̓wu
_n̓wumǂaʔuki:	 x -> [0]*x+71, 	 e.g. 71 is wist̕aǂan̓wumǂaʔuki
_n̓wumǂaʔas:	 x -> [0]*x+72, 	 e.g. 72 is wist̕aǂan̓wumǂaʔas
_n̓wumǂa_:	 x -> [10, 1]*x+0, 	 e.g. 73 is wist̕aǂan̓wumǂaqaǂsa
_nwumǂa_mǂa_:	 x -> [0, 0, 0]*x+121, 	 e.g. 121 is ʔit̕wunwumǂaʔaywumǂaʔuk̓i
ʔasǂ_nwu:	 x -> [0]*x+200, 	 e.g. 200 is ʔasǂʔit̕wunwu
ʔasǂ_nwumǂa_:	 x -> [20, 1]*x+0, 	 e.g. 201 is ʔasǂʔit̕wunwumǂaʔuk̓i
ʔasǂ_nwumǂaʔas:	 x -> [0]*x+202, 	 e.g. 202 is ʔasǂʔit̕wunwumǂaʔas
ʔasǂ_nwumǂa_mǂa_:	 x -> [0, 0, 0]*x+221, 	 e.g. 221 is ʔasǂʔit̕wunwumǂaʔaywumǂaʔuk̓i
__nwu:	 x -> [100, 0]*x+0, 	 e.g. 300 is qaǂsaʔit̕wunwu
__nwumǂa_:	 x -> [100, 0, 1]*x+0, 	 e.g. 301 is qaǂsaʔit̕wunwumǂaʔuk̓i
__nwumǂaʔas:	 x -> [100, 0]*x+2, 	 e.g. 302 is qaǂsaʔit̕wunwumǂaʔas
__nwumǂa_mǂa_:	 x -> [100, 0, 1, 0]*x+1, 	 e.g. 321 is qaǂsaʔit̕wunwumǂaʔaywumǂaʔuk̓i
__nwumǂaqaǂsanwumǂaqaǂsa:	 x -> [0, 0]*x+333, 	 e.g. 333 is qaǂsaʔit̕wunwumǂaqaǂsanwumǂaqaǂsa
__nwumǂaxa·¢anwumǂaxa·¢a:	 x -> [0, 0]*x+444, 	 e.g. 444 is xa·¢aʔit̕wunwumǂaxa·¢anwumǂaxa·¢a
__nwumǂayi·kunwumǂayi·ku:	 x -> [0, 0]*x+555, 	 e.g. 555 is yi·kuʔit̕wunwumǂayi·kunwumǂayi·ku
__nwumǂaʔinmisanwumǂaʔinmisa:	 x -> [0, 0]*x+666, 	 e.g. 666 is ʔinmisaʔit̕wunwumǂaʔinmisanwumǂaʔinmisa
__nwumǂawist̕aǂan̓wumǂawist̕aǂa:	 x -> [0, 0]*x+777, 	 e.g. 777 is wist̕aǂaʔit̕wunwumǂawist̕aǂan̓wumǂawist̕aǂa
__nwumǂawuxa·¢anwumǂawuxa·¢a:	 x -> [0, 0]*x+888, 	 e.g. 888 is wuxa·¢aʔit̕wunwumǂawuxa·¢anwumǂawuxa·¢a
__nwumǂaqaykit̕wunwumǂaqaykit̕wu:	 x -> [0, 0]*x+999, 	 e.g. 999 is qaykit̕wuʔit̕wunwumǂaqaykit̕wunwumǂaqaykit̕wu

The irreducibles are: ʔuk̓i (1), ʔa·s (2), qaǂsa (3), xa·¢a (4), yi·ku (5), ʔinmisa (6), wist̕aǂa (7), wuxa·¢a (8), qaykit̕wu (9), ʔit̕wu (10), ʔit̕wuǂaʔuki (11), ʔit̕wumǂaʔas (12), ʔaywu (20), ʔaywumǂaʔuki (21), ʔaywumǂaʔas (22)

The old parser had structured Kutenai into 19 number functions and 15 irreducible numbers.

Parse numerals in Okanagan
Okanagan has 9 number functions and 19 irreducible numbers.
The number functions are:
ʔupn̓kst uł _:	 x -> [1]*x+10, 	 e.g. 11 is ʔupn̓kst uł naqs
ʔasl̓ʔúpn̓kst uł _:	 x -> [1]*x+20, 	 e.g. 21 is ʔasl̓ʔúpn̓kst uł naqs
kaʔłl̓ʔúpn̓kst uł _:	 x -> [1]*x+30, 	 e.g. 31 is kaʔłl̓ʔúpn̓kst uł naqs
msłʔupn̓kst uł _:	 x -> [1]*x+40, 	 e.g. 41 is msłʔupn̓kst uł naqs
člkł̓ʔupn̓kst uł _:	 x -> [1]*x+50, 	 e.g. 51 is člkł̓ʔupn̓kst uł naqs
tq̓m̓kłʔupn̓kst uł _:	 x -> [1]*x+60, 	 e.g. 61 is tq̓m̓kłʔupn̓kst uł naqs
səsp̓l̓k̓̓łʔupn̓kst uł _:	 x -> [1]*x+70, 	 e.g. 71 is səsp̓l̓k̓̓łʔupn̓kst uł naqs
tm̓łʔupn̓kst uł _:	 x -> [1]*x+80, 	 e.g. 81 is tm̓łʔupn̓kst uł naqs
x̌əx̌n̓łʔupn̓kst uł _:	 x -> [1]*x+90, 	 e.g. 91 is x̌əx̌n̓łʔupn̓kst uł naqs

The irreducibles are: naqs (1), ʔasíl̓ (2), kaʔłís (3), mus (4), čilkst (5), ta̓q̓m̓kst (6), sisp̓l̓k̓ (7), tim̓ł (8), x̌əx̌n̓ut (9), ʔupn̓kst (10), ʔasl̓ʔúpn̓kst (20), kaʔłl̓ʔúpn̓kst (30), msłʔupn̓kst (40), člkł̓ʔupn̓kst (50), tq̓m̓kłʔupn̓kst (60), səsp̓l̓k̓̓łʔupn̓kst (70), tm̓łʔupn̓kst (80), x̌əx̌n̓łʔupn̓kst (90), x̌čəčikst (100)

The old parser had structured Okanagan into 9 number functions and 19 irreducible numbers.

Parse numerals in Eonavian
Eonavian has 12 number functions and 22 irreducible numbers.
The number functions are:
daza_:	 x -> [1]*x+10, 	 e.g. 16 is dazaseis
vinte _:	 x -> [1]*x+20, 	 e.g. 21 is vinte un
trinta _:	 x -> [1]*x+30, 	 e.g. 31 is trinta un
corenta _:	 x -> [1]*x+40, 	 e.g. 41 is corenta un
cincuenta _:	 x -> [1]*x+50, 	 e.g. 51 is cincuenta un
sesenta _:	 x -> [1]*x+60, 	 e.g. 61 is sesenta un
_nta:	 x -> [10]*x+0, 	 e.g. 70 is setenta
_nta _:	 x -> [10, 1]*x+0, 	 e.g. 71 is setenta un
oitenta _:	 x -> [1]*x+80, 	 e.g. 81 is oitenta un
cen _:	 x -> [1]*x+100, 	 e.g. 101 is cen un
_centos:	 x -> [100]*x+0, 	 e.g. 200 is douscentos
_centos _:	 x -> [100, 1]*x+0, 	 e.g. 201 is douscentos un

The irreducibles are: un (1), dous (2), tres (3), cuatro (4), cinco (5), seis (6), sete (7), oito (8), nove (9), dez (10), once (11), doce (12), trece (13), catorce (14), quince (15), vinte (20), trinta (30), corenta (40), cincuenta (50), sesenta (60), oitenta (80), cen (100)

The old parser had structured Eonavian into 11 number functions and 26 irreducible numbers.

Parse numerals in Llanito
Llanito has 2 number functions and 17 irreducible numbers.
The number functions are:
_tin:	 x -> [1]*x+10, 	 e.g. 16 is sikstin
_in:	 x -> [0]*x+18, 	 e.g. 18 is eitin

The irreducibles are: wan (1), tu (2), fri (3), kwatro (4), faiv (5), siks (6), seven (7), eit (8), nain (9), ten (10), ileven (11), twelv (12), fetin (13), fotin (14), fiftin (15), sèventin (17), twenti (20)

The old parser had structured Llanito into 2 number functions and 17 irreducible numbers.

Parse numerals in Miami-Illinois
Miami-Illinois has 22 number functions and 25 irreducible numbers.
The number functions are:
_meneehki:	 x -> [0]*x+9, 	 e.g. 9 is nkotimeneehki
mataathswi _meneehkaasi:	 x -> [0]*x+19, 	 e.g. 19 is mataathswi nkotimeneehkaasi
_ mateeni:	 x -> [10]*x+0, 	 e.g. 20 is niišwi mateeni
_ mateeni nkotaasi:	 x -> [10]*x+1, 	 e.g. 21 is niišwi mateeni nkotaasi
_ mateeni niišwaasi:	 x -> [10]*x+2, 	 e.g. 22 is niišwi mateeni niišwaasi
_ mateeni nihswaasi:	 x -> [10]*x+3, 	 e.g. 23 is niišwi mateeni nihswaasi
_ mateeni niiwaasi:	 x -> [10]*x+4, 	 e.g. 24 is niišwi mateeni niiwaasi
_ mateeni yaalanwaasi:	 x -> [10]*x+5, 	 e.g. 25 is niišwi mateeni yaalanwaasi
_ mateeni kaakaathswaasi:	 x -> [10]*x+6, 	 e.g. 26 is niišwi mateeni kaakaathswaasi
_ mateeni swaahteethswaasi:	 x -> [10]*x+7, 	 e.g. 27 is niišwi mateeni swaahteethswaasi
_ mateeni palaanaasi:	 x -> [10]*x+8, 	 e.g. 28 is niišwi mateeni palaanaasi
_ mateeni _meneehkaasi:	 x -> [10, 4]*x+5, 	 e.g. 29 is niišwi mateeni nkotimeneehkaasi
nkotwaahkwe _:	 x -> [1]*x+100, 	 e.g. 101 is nkotwaahkwe nkoti
niišwaahkwe _:	 x -> [1]*x+200, 	 e.g. 201 is niišwaahkwe nkoti
nihswaahkwe _:	 x -> [1]*x+300, 	 e.g. 301 is nihswaahkwe nkoti
niiwaahkwe _:	 x -> [1]*x+400, 	 e.g. 401 is niiwaahkwe nkoti
yaalanwaahkwe _:	 x -> [1]*x+500, 	 e.g. 501 is yaalanwaahkwe nkoti
kaakaathswaahkwe _:	 x -> [1]*x+600, 	 e.g. 601 is kaakaathswaahkwe nkoti
swaahteethswaahkwe _:	 x -> [1]*x+700, 	 e.g. 701 is swaahteethswaahkwe nkoti
palaanwaahkwe _:	 x -> [1]*x+800, 	 e.g. 801 is palaanwaahkwe nkoti
_meneehkwaahkwe:	 x -> [0]*x+900, 	 e.g. 900 is nkotimeneehkwaahkwe
_meneehkwaahkwe _:	 x -> [450, 1]*x+450, 	 e.g. 901 is nkotimeneehkwaahkwe nkoti

The irreducibles are: nkoti (1), niišwi (2), nihswi (3), niiwi (4), yaalanwi (5), kaakaathswi (6), swaahteethswi (7), palaani (8), mataathswi (10), mataathswi nkotaasi (11), mataathswi niišwaasi (12), mataathswi nihswaasi (13), mataathswi niiwaasi (14), mataathswi yaalanwaasi (15), mataathswi kaakaathswaasi (16), mataathswi swaahteethswaasi (17), mataathswi palaanaasi (18), nkotwaahkwe (100), niišwaahkwe (200), nihswaahkwe (300), niiwaahkwe (400), yaalanwaahkwe (500), kaakaathswaahkwe (600), swaahteethswaahkwe (700), palaanwaahkwe (800)

The old parser had structured Miami-Illinois into 22 number functions and 25 irreducible numbers.

Parse numerals in Tahitian
Tahitian has 8 number functions and 11 irreducible numbers.
The number functions are:
’ahuru ma _:	 x -> [1]*x+10, 	 e.g. 11 is ’ahuru ma ho’e
_ ’ahuru:	 x -> [10]*x+0, 	 e.g. 20 is piti ’ahuru
_ ’ahuru ma _:	 x -> [10, 1]*x+0, 	 e.g. 21 is piti ’ahuru ma ho’e
hanere ma _:	 x -> [1]*x+100, 	 e.g. 101 is hanere ma ho’e
hanere _:	 x -> [1]*x+100, 	 e.g. 110 is hanere ’ahuru
_ hanere:	 x -> [100]*x+0, 	 e.g. 200 is piti hanere
_ hanere ma _:	 x -> [100, 1]*x+0, 	 e.g. 201 is piti hanere ma ho’e
_ hanere _:	 x -> [100, 1]*x+0, 	 e.g. 210 is piti hanere ’ahuru

The irreducibles are: ho’e (1), piti (2), toru (3), maha (4), pae (5), ono (6), hitu (7), va’u (8), iva (9), ’ahuru (10), hanere (100)

The old parser had structured Tahitian into 8 number functions and 11 irreducible numbers.

Parse numerals in Tswana
Tswana has 11 number functions and 14 irreducible numbers.
The number functions are:
lesome_:	 x -> [1]*x+10, 	 e.g. 11 is lesomenngwe
masome a mabedi _:	 x -> [1]*x+20, 	 e.g. 21 is masome a mabedi nngwe
masome a _:	 x -> [10]*x+0, 	 e.g. 30 is masome a tharo
masome a _ _:	 x -> [10, 1]*x+0, 	 e.g. 31 is masome a tharo nngwe
masome a mane _:	 x -> [1]*x+40, 	 e.g. 41 is masome a mane nngwe
masome a ma_:	 x -> [0]*x+50, 	 e.g. 50 is masome a matlhano
masome a ma_ _:	 x -> [10, 1]*x+0, 	 e.g. 51 is masome a matlhano nngwe
lekgolo _:	 x -> [1]*x+100, 	 e.g. 101 is lekgolo nngwe
makgolo a mabedi _:	 x -> [1]*x+200, 	 e.g. 201 is makgolo a mabedi nngwe
makgolo a _:	 x -> [100]*x+0, 	 e.g. 300 is makgolo a tharo
makgolo a _ _:	 x -> [100, 1]*x+0, 	 e.g. 301 is makgolo a tharo nngwe

The irreducibles are: nngwe (1), pedi (2), tharo (3), nne (4), tlhano (5), thataro (6), supa (7), robedi (8), robongwe (9), lesome (10), masome a mabedi (20), masome a mane (40), lekgolo (100), makgolo a mabedi (200)

The old parser had structured Tswana into 18 number functions and 27 irreducible numbers.

Parse numerals in Tolowa
Tolowa has 15 number functions and 19 irreducible numbers.
The number functions are:
_dui:	 x -> [0]*x+9, 	 e.g. 9 is łla’dui
neesan_chaata:	 x -> [1]*x+10, 	 e.g. 11 is neesanłla’chaata
neesan_’chaata:	 x -> [0]*x+15, 	 e.g. 15 is neesansrweela’chaata
naatʉnneesan_chaata:	 x -> [1]*x+20, 	 e.g. 21 is naatʉnneesanłla’chaata
taatʉnneesan_chaata:	 x -> [1]*x+30, 	 e.g. 31 is taatʉnneesanłla’chaata
dinchtʉnneesan_chaata:	 x -> [1]*x+40, 	 e.g. 41 is dinchtʉnneesanłla’chaata
_’tʉnneesan:	 x -> [0]*x+50, 	 e.g. 50 is srweela’tʉnneesan
_’tʉnneesan_chaata:	 x -> [10, 1]*x+0, 	 e.g. 51 is srweela’tʉnneesanłla’chaata
_’tʉnneesanshweela’chaata:	 x -> [0]*x+55, 	 e.g. 55 is srweela’tʉnneesanshweela’chaata
_’tʉnneesanshch’eete’chaata:	 x -> [0]*x+57, 	 e.g. 57 is srweela’tʉnneesanshch’eete’chaata
_tʉnneesan:	 x -> [10]*x+0, 	 e.g. 60 is k’weestąąnitʉnneesan
_tʉnneesan_chaata:	 x -> [10, 1]*x+0, 	 e.g. 61 is k’weestąąnitʉnneesanłla’chaata
_tʉnneesanshweela’chaata:	 x -> [10]*x+5, 	 e.g. 65 is k’weestąąnitʉnneesanshweela’chaata
_tʉnneesanshch’eete’chaata:	 x -> [10]*x+7, 	 e.g. 67 is k’weestąąnitʉnneesanshch’eete’chaata
_chʉn:	 x -> [0]*x+100, 	 e.g. 100 is łla’chʉn

The irreducibles are: łla’ (1), naaxe (2), taaxe (3), dʉnchi (4), srweela (5), k’weestąąni (6), shch’eet’e (7), laaniisrʉtnaatą (8), neesan (10), neesanshch’eete’chaata (17), naatʉnneesan (20), naatʉnneesanshweela’chaata (25), naatʉnneesanshch’eete’chaata (27), taatʉnneesan (30), taatʉnneesanshweela’chaata (35), taatʉnneesanshch’eete’chaata (37), dinchtʉnneesan (40), dinchtʉnneesanshweela’chaata (45), dinchtʉnneesanshch’eete’chaata (47)

The old parser had structured Tolowa into 15 number functions and 19 irreducible numbers.

Parse numerals in Russian
Russian has 15 number functions and 20 irreducible numbers.
The number functions are:
_надцать:	 x -> [1]*x+10, 	 e.g. 11 is одиннадцать
двадцать _:	 x -> [1]*x+20, 	 e.g. 21 is двадцать один
_дцать:	 x -> [0]*x+30, 	 e.g. 30 is тридцать
_дцать _:	 x -> [9, 1]*x+3, 	 e.g. 31 is тридцать один
сорок _:	 x -> [1]*x+40, 	 e.g. 41 is сорок один
_десят:	 x -> [10]*x+0, 	 e.g. 50 is пятьдесят
_десят _:	 x -> [10, 1]*x+0, 	 e.g. 51 is пятьдесят один
девяносто _:	 x -> [1]*x+90, 	 e.g. 91 is девяносто один
сто _:	 x -> [1]*x+100, 	 e.g. 101 is сто один
_сти:	 x -> [0]*x+200, 	 e.g. 200 is двести
_сти _:	 x -> [80, 1]*x+40, 	 e.g. 201 is двести один
_ста:	 x -> [100]*x+0, 	 e.g. 300 is триста
_ста _:	 x -> [100, 1]*x+0, 	 e.g. 301 is триста один
_сот:	 x -> [100]*x+0, 	 e.g. 500 is пятьсот
_сот _:	 x -> [100, 1]*x+0, 	 e.g. 501 is пятьсот один

The irreducibles are: один (1), две (2), три (3), четыре (4), пять (5), шесть (6), семь (7), восемь (8), девять (9), десять (10), четырнадцать (14), пятнадцать (15), шестнадцать (16), семнадцать (17), восемнадцать (18), девятнадцать (19), двадцать (20), сорок (40), девяносто (90), сто (100)

The old parser had structured Russian into 15 number functions and 20 irreducible numbers.

Parse numerals in Danish
Danish has 21 number functions and 16 irreducible numbers.
The number functions are:
_lv:	 x -> [0]*x+12, 	 e.g. 12 is tolv
_tt_:	 x -> [1, 5]*x+5, 	 e.g. 13 is tretten
fjort_:	 x -> [0]*x+14, 	 e.g. 14 is fjorten
_t_:	 x -> [1, 5]*x+5, 	 e.g. 15 is femten
sytt_:	 x -> [0]*x+17, 	 e.g. 17 is sytten
att_:	 x -> [0]*x+18, 	 e.g. 18 is atten
_ogtyve:	 x -> [1]*x+20, 	 e.g. 21 is enogtyve
_dive:	 x -> [0]*x+30, 	 e.g. 30 is tredive
_og_dive:	 x -> [1, 9]*x+3, 	 e.g. 31 is enogtredive
_ogfyrre:	 x -> [1]*x+40, 	 e.g. 41 is enogfyrre
halv_ds:	 x -> [0]*x+50, 	 e.g. 50 is halvtreds
_oghalv_ds:	 x -> [1, 15]*x+5, 	 e.g. 51 is enoghalvtreds
_s:	 x -> [0]*x+60, 	 e.g. 60 is tres
_og_s:	 x -> [1, 18]*x+6, 	 e.g. 61 is enogtres
_oghalvfjerds:	 x -> [1]*x+70, 	 e.g. 71 is enoghalvfjerds
_ogfirs:	 x -> [1]*x+80, 	 e.g. 81 is enogfirs
halv_s:	 x -> [0]*x+90, 	 e.g. 90 is halvfems
_oghalv_s:	 x -> [1, 17]*x+5, 	 e.g. 91 is enoghalvfems
_ hundred og _:	 x -> [50, 1]*x+50, 	 e.g. 101 is en hundred og en
_ hundrede:	 x -> [100]*x+0, 	 e.g. 200 is to hundrede
_ hundrede og _:	 x -> [100, 1]*x+0, 	 e.g. 201 is to hundrede og en

The irreducibles are: en (1), to (2), tre (3), fire (4), fem (5), seks (6), syv (7), otte (8), ni (9), ti (10), elleve (11), tyve (20), fyrre (40), halvfjerds (70), firs (80), hundred (100)

The old parser had structured Danish into 18 number functions and 19 irreducible numbers.

Parse numerals in Totontepec-Mixe
Totontepec-Mixe has 13 number functions and 23 irreducible numbers.
The number functions are:
mac_:	 x -> [1]*x+10, 	 e.g. 11 is macto’c
ii’px_:	 x -> [1]*x+20, 	 e.g. 21 is ii’pxto’c
vu̲jxtcupx_:	 x -> [1]*x+40, 	 e.g. 41 is vu̲jxtcupxto’c
vu̲jxtcupxu̲c_:	 x -> [1]*x+40, 	 e.g. 50 is vu̲jxtcupxu̲cmajc
toogupx_:	 x -> [1]*x+60, 	 e.g. 61 is toogupxto’c
toogupxu̲c_:	 x -> [1]*x+60, 	 e.g. 70 is toogupxu̲cmajc
_tupx:	 x -> [0]*x+80, 	 e.g. 80 is majctupx
_tupx_:	 x -> [8, 1]*x+0, 	 e.g. 81 is majctupxto’c
_tupxmó̲cx:	 x -> [0]*x+85, 	 e.g. 85 is majctupxmó̲cx
_tupxu̲c_:	 x -> [8, 1]*x+0, 	 e.g. 90 is majctupxu̲cmajc
mó̲cupx _:	 x -> [1]*x+100, 	 e.g. 101 is mó̲cupx to’c
_ mó̲cupx:	 x -> [100]*x+0, 	 e.g. 200 is me̲jtsc mó̲cupx
_ mó̲cupx _:	 x -> [100, 1]*x+0, 	 e.g. 201 is me̲jtsc mó̲cupx to’c

The irreducibles are: to’c (1), me̲jtsc (2), toojc (3), mactaaxc (4), mugo̲o̲xc (5), tojtu̲c (6), vuxtojtu̲c (7), todojtu̲c (8), taxtojtu̲c (9), majc (10), macmajcts (14), macmó̲cx (15), mactojt (16), macvuxtojt (17), mactodojt (18), mactaxtojt (19), ii’px (20), ii’pxmó̲cx (25), vu̲jxtcupx (40), vu̲jxtcupxmó̲cx (45), toogupx (60), toogupxmó̲cx (65), mó̲cupx (100)

The old parser had structured Totontepec-Mixe into 12 number functions and 26 irreducible numbers.

Parse numerals in Ume-Sami
Ume-Sami has 4 number functions and 12 irreducible numbers.
The number functions are:
lúhke jah _:	 x -> [1]*x+10, 	 e.g. 12 is lúhke jah guökte
_ lúhkeh:	 x -> [10]*x+0, 	 e.g. 20 is guökte lúhkeh
_ _h ákte:	 x -> [10, 0]*x+1, 	 e.g. 21 is guökte lúhkeh ákte
_ lúhkeh _:	 x -> [10, 1]*x+0, 	 e.g. 22 is guökte lúhkeh guökte

The irreducibles are: akte (1), guökte (2), gulbme (3), nilje (4), vijhte (5), guvhte (6), tjijtje (7), gaktse (8), åktse (9), lúhke (10), lúhke jah ákte (11), tjúöhte (100)

The old parser had structured Ume-Sami into 4 number functions and 12 irreducible numbers.

Parse numerals in Lachixio-Zapotec
Lachixio-Zapotec has 14 number functions and 13 irreducible numbers.
The number functions are:
chi’i _:	 x -> [1]*x+10, 	 e.g. 11 is chi’i tucu
ala _:	 x -> [1]*x+20, 	 e.g. 21 is ala tucu
ala lli_:	 x -> [1]*x+20, 	 e.g. 30 is ala llichi’i
chiu’a _:	 x -> [1]*x+40, 	 e.g. 41 is chiu’a tucu
chiu’a nu’ _:	 x -> [1]*x+40, 	 e.g. 50 is chiu’a nu’ chi’i
ayuna _:	 x -> [1]*x+60, 	 e.g. 61 is ayuna tucu
ayuna nu’ _:	 x -> [1]*x+60, 	 e.g. 70 is ayuna nu’ chi’i
_ nu’ ala:	 x -> [0]*x+80, 	 e.g. 80 is tacu nu’ ala
_ nu’ ala _:	 x -> [19, 1]*x+4, 	 e.g. 81 is tacu nu’ ala tucu
_ _ lli chi’i:	 x -> [0, 0]*x+90, 	 e.g. 90 is chuna ala lli chi’i
_ _ lli chi’i _:	 x -> [3, 4, 1]*x+1, 	 e.g. 91 is chuna ala lli chi’i tucu
_ _u:	 x -> [100, 0]*x+0, 	 e.g. 100 is tucu ayu’u
_ _u _:	 x -> [100, 0, 1]*x+0, 	 e.g. 101 is tucu ayu’u tucu
_ _u chuna ala lli chi’i quie’:	 x -> [0, 0]*x+499, 	 e.g. 499 is tacu ayu’u chuna ala lli chi’i quie’

The irreducibles are: tucu (1), chiucu (2), chuna (3), tacu (4), ayu’ (5), xu’cu (6), achi (7), xunu (8), quie’ (9), chi’i (10), ala (20), chiu’a (40), ayuna (60)

The old parser had structured Lachixio-Zapotec into 13 number functions and 13 irreducible numbers.

Parse numerals in Inari-Sami
Inari-Sami has 11 number functions and 18 irreducible numbers.
The number functions are:
_nubáloh:	 x -> [1]*x+10, 	 e.g. 13 is kulmânubáloh
kyehtlov_:	 x -> [1]*x+20, 	 e.g. 21 is kyehtlovohtâ
_lov:	 x -> [10]*x+0, 	 e.g. 30 is kulmâlov
_lov_:	 x -> [10, 1]*x+0, 	 e.g. 31 is kulmâlovohtâ
vittlov_:	 x -> [1]*x+50, 	 e.g. 51 is vittlovohtâ
kuttlov_:	 x -> [1]*x+60, 	 e.g. 61 is kuttlovohtâ
kähcilov_:	 x -> [1]*x+80, 	 e.g. 81 is kähcilovohtâ
ohcelov_:	 x -> [1]*x+90, 	 e.g. 91 is ohcelovohtâ
čyeđe _:	 x -> [1]*x+100, 	 e.g. 101 is čyeđe ohtâ
_čyeđe:	 x -> [100]*x+0, 	 e.g. 200 is kyehtičyeđe
_čyeđe _:	 x -> [100, 1]*x+0, 	 e.g. 201 is kyehtičyeđe ohtâ

The irreducibles are: ohtâ (1), kyehti (2), kulmâ (3), nelji (4), vittâ (5), kuttâ (6), čiččâm (7), käävci (8), oovce (9), love (10), ohtunubáloh (11), kyehtnubáloh (12), kyehtlov (20), vittlov (50), kuttlov (60), kähcilov (80), ohcelov (90), čyeđe (100)

The old parser had structured Inari-Sami into 11 number functions and 18 irreducible numbers.

Parse numerals in Lithuanian
Lithuanian has 8 number functions and 16 irreducible numbers.
The number functions are:
_olika:	 x -> [1]*x+10, 	 e.g. 14 is keturiolika
dvidešimt _:	 x -> [1]*x+20, 	 e.g. 21 is dvidešimt vienas
trisdešimt _:	 x -> [1]*x+30, 	 e.g. 31 is trisdešimt vienas
_asdešimt:	 x -> [10]*x+0, 	 e.g. 40 is keturiasdešimt
_asdešimt _:	 x -> [10, 1]*x+0, 	 e.g. 41 is keturiasdešimt vienas
šimtas _:	 x -> [1]*x+100, 	 e.g. 101 is šimtas vienas
_ šimtai:	 x -> [100]*x+0, 	 e.g. 200 is du šimtai
_ šimtai _:	 x -> [100, 1]*x+0, 	 e.g. 201 is du šimtai vienas

The irreducibles are: vienas (1), du (2), trys (3), keturi (4), penki (5), šeši (6), septyni (7), aštuoni (8), devyni (9), dešimt (10), vienuolika (11), dvylika (12), trylika (13), dvidešimt (20), trisdešimt (30), šimtas (100)

The old parser had structured Lithuanian into 8 number functions and 16 irreducible numbers.

Parse numerals in Gilbertese
Parse numerals in Hunsrik
Hunsrik has 18 number functions and 28 irreducible numbers.
The number functions are:
_zen:	 x -> [1]*x+10, 	 e.g. 13 is dreizen
_-un-zwanzich:	 x -> [1]*x+20, 	 e.g. 22 is zweu-un-zwanzich
_sich:	 x -> [0]*x+30, 	 e.g. 30 is dreisich
enn-un-_sich:	 x -> [0]*x+31, 	 e.g. 31 is enn-un-dreisich
_-un-_sich:	 x -> [1, 9]*x+3, 	 e.g. 32 is zweu-un-dreisich
_-un-ferzich:	 x -> [1]*x+40, 	 e.g. 42 is zweu-un-ferzich
_-un-fufzich:	 x -> [1]*x+50, 	 e.g. 52 is zweu-un-fufzich
_-un-sechzich:	 x -> [1]*x+60, 	 e.g. 62 is zweu-un-sechzich
_-un-sibzich:	 x -> [1]*x+70, 	 e.g. 72 is zweu-un-sibzich
_zich:	 x -> [10]*x+0, 	 e.g. 80 is achtzich
enn-un-_zich:	 x -> [10]*x+1, 	 e.g. 81 is enn-un-achtzich
_-un-_zich:	 x -> [1, 10]*x+0, 	 e.g. 82 is zweu-un-achtzich
hunnerd-_:	 x -> [1]*x+100, 	 e.g. 102 is hunnerd-zweu
hunnerd-een-un-_:	 x -> [1]*x+101, 	 e.g. 121 is hunnerd-een-un-zwanzich
_-hunnerd:	 x -> [100]*x+0, 	 e.g. 200 is zweu-hunnerd
_-hunnerd-een:	 x -> [100]*x+1, 	 e.g. 201 is zweu-hunnerd-een
_-hunnerd-_:	 x -> [100, 1]*x+0, 	 e.g. 202 is zweu-hunnerd-zweu
_-hunnerd-een-un-_:	 x -> [100, 1]*x+1, 	 e.g. 221 is zweu-hunnerd-een-un-zwanzich

The irreducibles are: enns (1), zweu (2), drei (3), fier (4), finnef (5), sechs (6), sieve (7), acht (8), nein (9), zehn (10), ellef (11), zwellef (12), ferzen (14), fufzen (15), sechzen (16), sibzen (17), zwanzich (20), enn-un-zwanzich (21), ferzich (40), enn-un-ferzich (41), fufzich (50), enn-un-fufzich (51), sechzich (60), enn-un-sechzich (61), sibzich (70), enn-un-sibzich (71), hunnerd (100), hunnerd-een (101)

The old parser had structured Hunsrik into 18 number functions and 28 irreducible numbers.

Parse numerals in Jakaltek
Jakaltek has 18 number functions and 38 irreducible numbers.
The number functions are:
_ skab’winaj:	 x -> [1]*x+20, 	 e.g. 21 is hune’ skab’winaj
_ yoxk’al:	 x -> [1]*x+40, 	 e.g. 41 is hune’ yoxk’al
_ skanhwinaj:	 x -> [1]*x+60, 	 e.g. 61 is hune’ skanhwinaj
_ shok’al:	 x -> [1]*x+80, 	 e.g. 81 is hune’ shok’al
_ swajk’al:	 x -> [1]*x+100, 	 e.g. 101 is hune’ swajk’al
_ shujk’al:	 x -> [1]*x+120, 	 e.g. 121 is hune’ shujk’al
_ swaxaj’k’al:	 x -> [1]*x+140, 	 e.g. 141 is hune’ swaxaj’k’al
_ sb’alunhk’al:	 x -> [1]*x+160, 	 e.g. 161 is hune’ sb’alunhk’al
_ slahunhk’al:	 x -> [1]*x+180, 	 e.g. 181 is hune’ slahunhk’al
_ shunlahunhk’al:	 x -> [1]*x+200, 	 e.g. 201 is hune’ shunlahunhk’al
_ skab’lahunhk’al:	 x -> [1]*x+220, 	 e.g. 221 is hune’ skab’lahunhk’al
_ yoxlahunhk’al:	 x -> [1]*x+240, 	 e.g. 241 is hune’ yoxlahunhk’al
_ skanhlahunhk’al:	 x -> [1]*x+260, 	 e.g. 261 is hune’ skanhlahunhk’al
_ sholahunhk’al:	 x -> [1]*x+280, 	 e.g. 281 is hune’ sholahunhk’al
_ swajlahunhk’al:	 x -> [1]*x+300, 	 e.g. 301 is hune’ swajlahunhk’al
_ shujlahunhk’al:	 x -> [1]*x+320, 	 e.g. 321 is hune’ shujlahunhk’al
_ swaxajlahunhk’al:	 x -> [1]*x+340, 	 e.g. 341 is hune’ swaxajlahunhk’al
_ sb’alunhlahunhk’al:	 x -> [1]*x+360, 	 e.g. 361 is hune’ sb’alunhlahunhk’al

The irreducibles are: hune’ (1), kab’eb’ (2), oxeb’ (3), kanheb’ (4), howeb’ (5), wajeb’ (6), hujeb’ (7), waxajeb’ (8), b’alunheb’ (9), lahunheb’ (10), hunlahunheb’ (11), kab’lahunheb’ (12), oxlahunheb’ (13), kanhlahunheb’ (14), holahunheb’ (15), wajlahunheb’ (16), hujlahunheb’ (17), waxajlahunheb’ (18), b’alunhlahunheb’ (19), hunk’al (20), kab’winaj (40), oxk’al (60), kanhwinaj (80), hok’al (100), wajk’al (120), hujk’al (140), waxajk’al (160), b’alunhk’al (180), lahunhk’al (200), hunlahunhk’al (220), kab’lahunhk’al (240), oxlahunhk’al (260), kanhlahunhk’al (280), holahunhk’al (300), wajlahunhk’al (320), hujlahunhk’al (340), waxajlahunhk’al (360), b’alunhlahunhk’al (380)

The old parser had structured Jakaltek into 18 number functions and 38 irreducible numbers.

Parse numerals in Lushootseed
Lushootseed has 7 number functions and 10 irreducible numbers.
The number functions are:
padac yəxʷ kʷi _:	 x -> [1]*x+10, 	 e.g. 11 is padac yəxʷ kʷi dəč’uʔ
_ačiʔ:	 x -> [10]*x+0, 	 e.g. 20 is saliʔačiʔ
_ačiʔ yəxʷ kʷi _:	 x -> [10, 1]*x+0, 	 e.g. 21 is saliʔačiʔ yəxʷ kʷi dəč’uʔ
s_ačiʔ:	 x -> [10]*x+0, 	 e.g. 30 is słixʷačiʔ
s_ačiʔ yəxʷ kʷi _:	 x -> [10, 1]*x+0, 	 e.g. 31 is słixʷačiʔ yəxʷ kʷi dəč’uʔ
_ sbək’ʷačiʔ:	 x -> [100]*x+0, 	 e.g. 100 is dəč’uʔ sbək’ʷačiʔ
_ sbək’ʷačiʔ yəxʷ kʷi _:	 x -> [100, 1]*x+0, 	 e.g. 101 is dəč’uʔ sbək’ʷačiʔ yəxʷ kʷi dəč’uʔ

The irreducibles are: dəč’uʔ (1), saliʔ (2), łixʷ (3), buus (4), cəlac (5), dᶻəlačiʔ (6), c’ukʷs (7), təqačiʔ (8), x̌ʷəl (9), padac (10)

The old parser had structured Lushootseed into 7 number functions and 10 irreducible numbers.

Parse numerals in Swiss-German
Swiss-German has 16 number functions and 22 irreducible numbers.
The number functions are:
_zäh:	 x -> [1]*x+10, 	 e.g. 14 is vierzäh
_ezwänzg:	 x -> [1]*x+20, 	 e.g. 22 is zwöiezwänzg
_nezwänzg:	 x -> [0]*x+27, 	 e.g. 27 is sibenezwänzg
_edryssg:	 x -> [1]*x+30, 	 e.g. 32 is zwöiedryssg
_nedryssg:	 x -> [0]*x+37, 	 e.g. 37 is sibenedryssg
_zg:	 x -> [10]*x+0, 	 e.g. 40 is vierzg
eine_zg:	 x -> [10]*x+1, 	 e.g. 41 is einevierzg
_e_zg:	 x -> [1, 10]*x+0, 	 e.g. 42 is zwöievierzg
_ne_zg:	 x -> [1, 10]*x+0, 	 e.g. 47 is sibenevierzg
_esëchzg:	 x -> [1]*x+60, 	 e.g. 62 is zwöiesëchzg
_nesëchzg:	 x -> [0]*x+67, 	 e.g. 67 is sibenesëchzg
_eachzg:	 x -> [1]*x+80, 	 e.g. 82 is zwöieachzg
_neachzg:	 x -> [0]*x+87, 	 e.g. 87 is sibeneachzg
Hundert _:	 x -> [1]*x+100, 	 e.g. 101 is Hundert eis
_ Hundert:	 x -> [100]*x+0, 	 e.g. 200 is zwöi Hundert
_ Hundert _:	 x -> [100, 1]*x+0, 	 e.g. 201 is zwöi Hundert eis

The irreducibles are: eis (1), zwöi (2), drü (3), vier (4), füf (5), säch (6), sibe (7), acht (8), nüün (9), zäh (10), euf (11), zwöuf (12), dryzäh (13), zwänzg (20), einezwänzg (21), dryssg (30), einedryssg (31), sëchzg (60), einesëchzg (61), achzg (80), eineachzg (81), Hundert (100)

The old parser had structured Swiss-German into 16 number functions and 22 irreducible numbers.

Parse numerals in Georgian
Georgian has 105 number functions and 55 irreducible numbers.
The number functions are:
_მეტი:	 x -> [0]*x+19, 	 e.g. 19 is ცხრამეტი
ოცდა_:	 x -> [1]*x+20, 	 e.g. 21 is ოცდაერთი
ოცდამე_:	 x -> [0]*x+37, 	 e.g. 37 is ოცდამეჩვიდმეტი
ორმოცდა_:	 x -> [1]*x+40, 	 e.g. 41 is ორმოცდაერთი
ორმოცდამე_:	 x -> [0]*x+57, 	 e.g. 57 is ორმოცდამეჩვიდმეტი
სამოცდა_:	 x -> [1]*x+60, 	 e.g. 61 is სამოცდაერთი
სამოცდამე_:	 x -> [0]*x+77, 	 e.g. 77 is სამოცდამეჩვიდმეტი
ოთხმოცდა_:	 x -> [1]*x+80, 	 e.g. 81 is ოთხმოცდაერთი
ოთხმოცდამე_:	 x -> [0]*x+97, 	 e.g. 97 is ოთხმოცდამეჩვიდმეტი
ას_:	 x -> [1]*x+100, 	 e.g. 101 is ასერთი
ას _:	 x -> [1]*x+100, 	 e.g. 110 is ას ათი
ას ოცდა_:	 x -> [1]*x+120, 	 e.g. 121 is ას ოცდაერთი
ას ოცდამე_:	 x -> [0]*x+137, 	 e.g. 137 is ას ოცდამეჩვიდმეტი
ას ორმოცდა_:	 x -> [1]*x+140, 	 e.g. 141 is ას ორმოცდაერთი
ას ორმოცდამე_:	 x -> [0]*x+157, 	 e.g. 157 is ას ორმოცდამეჩვიდმეტი
ას სამოცდა_:	 x -> [1]*x+160, 	 e.g. 161 is ას სამოცდაერთი
ას სამოცდამე_:	 x -> [0]*x+177, 	 e.g. 177 is ას სამოცდამეჩვიდმეტი
ას ოთხმოცდა_:	 x -> [1]*x+180, 	 e.g. 181 is ას ოთხმოცდაერთი
ას ოთხმოცდამე_:	 x -> [0]*x+197, 	 e.g. 197 is ას ოთხმოცდამეჩვიდმეტი
ორას_:	 x -> [1]*x+200, 	 e.g. 201 is ორასერთი
ორას _:	 x -> [1]*x+200, 	 e.g. 210 is ორას ათი
ორას ოცდა_:	 x -> [1]*x+220, 	 e.g. 221 is ორას ოცდაერთი
ორას ოცდამე_:	 x -> [0]*x+237, 	 e.g. 237 is ორას ოცდამეჩვიდმეტი
ორას ორმოცდა_:	 x -> [1]*x+240, 	 e.g. 241 is ორას ორმოცდაერთი
ორას ორმოცდამე_:	 x -> [0]*x+257, 	 e.g. 257 is ორას ორმოცდამეჩვიდმეტი
ორას სამოცდა_:	 x -> [1]*x+260, 	 e.g. 261 is ორას სამოცდაერთი
ორას სამოცდამე_:	 x -> [0]*x+277, 	 e.g. 277 is ორას სამოცდამეჩვიდმეტი
ორას ოთხმოცდა_:	 x -> [1]*x+280, 	 e.g. 281 is ორას ოთხმოცდაერთი
ორას ოთხმოცდამე_:	 x -> [0]*x+297, 	 e.g. 297 is ორას ოთხმოცდამეჩვიდმეტი
სამას_:	 x -> [1]*x+300, 	 e.g. 301 is სამასერთი
სამას _:	 x -> [1]*x+300, 	 e.g. 310 is სამას ათი
სამას ოცდა_:	 x -> [1]*x+320, 	 e.g. 321 is სამას ოცდაერთი
სამას ოცდამე_:	 x -> [0]*x+337, 	 e.g. 337 is სამას ოცდამეჩვიდმეტი
სამას ორმოცდა_:	 x -> [1]*x+340, 	 e.g. 341 is სამას ორმოცდაერთი
სამას ორმოცდამე_:	 x -> [0]*x+357, 	 e.g. 357 is სამას ორმოცდამეჩვიდმეტი
სამას სამოცდა_:	 x -> [1]*x+360, 	 e.g. 361 is სამას სამოცდაერთი
სამას სამოცდამე_:	 x -> [0]*x+377, 	 e.g. 377 is სამას სამოცდამეჩვიდმეტი
სამას ოთხმოცდა_:	 x -> [1]*x+380, 	 e.g. 381 is სამას ოთხმოცდაერთი
სამას ოთხმოცდამე_:	 x -> [0]*x+397, 	 e.g. 397 is სამას ოთხმოცდამეჩვიდმეტი
ოთხას_:	 x -> [1]*x+400, 	 e.g. 401 is ოთხასერთი
ოთხას _:	 x -> [1]*x+400, 	 e.g. 410 is ოთხას ათი
ოთხას ოცდა_:	 x -> [1]*x+420, 	 e.g. 421 is ოთხას ოცდაერთი
ოთხას ოცდამე_:	 x -> [0]*x+437, 	 e.g. 437 is ოთხას ოცდამეჩვიდმეტი
ოთხას ორმ_:	 x -> [1]*x+420, 	 e.g. 440 is ოთხას ორმოცი
ოთხას ორმოცდა_:	 x -> [1]*x+440, 	 e.g. 442 is ოთხას ორმოცდაორი
ოთხას ორმოცდამე_:	 x -> [0]*x+457, 	 e.g. 457 is ოთხას ორმოცდამეჩვიდმეტი
ოთხას სამ_:	 x -> [1]*x+440, 	 e.g. 460 is ოთხას სამოცი
ოთხას სამოცდა_:	 x -> [1]*x+460, 	 e.g. 462 is ოთხას სამოცდაორი
ოთხას სამოცდამე_:	 x -> [0]*x+477, 	 e.g. 477 is ოთხას სამოცდამეჩვიდმეტი
ოთხას ოთხმ_:	 x -> [1]*x+460, 	 e.g. 480 is ოთხას ოთხმოცი
ოთხას ოთხმოცდა_:	 x -> [1]*x+480, 	 e.g. 482 is ოთხას ოთხმოცდაორი
ოთხას ოთხმოცდამე_:	 x -> [0]*x+497, 	 e.g. 497 is ოთხას ოთხმოცდამეჩვიდმეტი
ხუთას_:	 x -> [1]*x+500, 	 e.g. 501 is ხუთასერთი
ხუთას _:	 x -> [1]*x+500, 	 e.g. 510 is ხუთას ათი
ხუთას ოცდა_:	 x -> [1]*x+520, 	 e.g. 523 is ხუთას ოცდასამი
ხუთას ოცდამე_:	 x -> [0]*x+537, 	 e.g. 537 is ხუთას ოცდამეჩვიდმეტი
ხუთას ორმ_:	 x -> [1]*x+520, 	 e.g. 540 is ხუთას ორმოცი
ხუთას ორმოცდა_:	 x -> [1]*x+540, 	 e.g. 544 is ხუთას ორმოცდაოთხი
ხუთას ორმოცდამე_:	 x -> [0]*x+557, 	 e.g. 557 is ხუთას ორმოცდამეჩვიდმეტი
ხუთას სამ_:	 x -> [1]*x+540, 	 e.g. 560 is ხუთას სამოცი
ხუთას სამოცდა_:	 x -> [1]*x+560, 	 e.g. 564 is ხუთას სამოცდაოთხი
ხუთას სამოცდამე_:	 x -> [0]*x+577, 	 e.g. 577 is ხუთას სამოცდამეჩვიდმეტი
ხუთას ოთხმ_:	 x -> [1]*x+560, 	 e.g. 580 is ხუთას ოთხმოცი
ხუთას ოთხმოცდა_:	 x -> [1]*x+580, 	 e.g. 585 is ხუთას ოთხმოცდახუთი
ხუთას ოთხმოცდამე_:	 x -> [0]*x+597, 	 e.g. 597 is ხუთას ოთხმოცდამეჩვიდმეტი
ექვსას_:	 x -> [1]*x+600, 	 e.g. 601 is ექვსასერთი
ექვსას _:	 x -> [1]*x+600, 	 e.g. 610 is ექვსას ათი
ექვსას ოცდა_:	 x -> [1]*x+620, 	 e.g. 626 is ექვსას ოცდაექვსი
ექვსას ოცდამე_:	 x -> [0]*x+637, 	 e.g. 637 is ექვსას ოცდამეჩვიდმეტი
ექვსას ორმ_:	 x -> [1]*x+620, 	 e.g. 640 is ექვსას ორმოცი
ექვსას ორმოცდა_:	 x -> [1]*x+640, 	 e.g. 646 is ექვსას ორმოცდაექვსი
ექვსას ორმოცდამე_:	 x -> [0]*x+657, 	 e.g. 657 is ექვსას ორმოცდამეჩვიდმეტი
ექვსას სამ_:	 x -> [1]*x+640, 	 e.g. 660 is ექვსას სამოცი
ექვსას სამოცდა_:	 x -> [1]*x+660, 	 e.g. 666 is ექვსას სამოცდაექვსი
ექვსას სამოცდამე_:	 x -> [0]*x+677, 	 e.g. 677 is ექვსას სამოცდამეჩვიდმეტი
ექვსას ოთხმ_:	 x -> [1]*x+660, 	 e.g. 680 is ექვსას ოთხმოცი
ექვსას ოთხმოცდა_:	 x -> [1]*x+680, 	 e.g. 687 is ექვსას ოთხმოცდაშვიდი
ექვსას ოთხმოცდამე_:	 x -> [0]*x+697, 	 e.g. 697 is ექვსას ოთხმოცდამეჩვიდმეტი
შვიდას_:	 x -> [1]*x+700, 	 e.g. 701 is შვიდასერთი
შვიდას _:	 x -> [1]*x+700, 	 e.g. 710 is შვიდას ათი
შვიდას ოცდა_:	 x -> [1]*x+720, 	 e.g. 727 is შვიდას ოცდაშვიდი
შვიდას ოცდამე_:	 x -> [0]*x+737, 	 e.g. 737 is შვიდას ოცდამეჩვიდმეტი
შვიდას ორმ_:	 x -> [1]*x+720, 	 e.g. 740 is შვიდას ორმოცი
შვიდას ორმოცდა_:	 x -> [1]*x+740, 	 e.g. 748 is შვიდას ორმოცდარვა
შვიდას ორმოცდამე_:	 x -> [0]*x+757, 	 e.g. 757 is შვიდას ორმოცდამეჩვიდმეტი
შვიდას სამ_:	 x -> [1]*x+740, 	 e.g. 760 is შვიდას სამოცი
შვიდას სამოცდა_:	 x -> [1]*x+760, 	 e.g. 768 is შვიდას სამოცდარვა
შვიდას სამოცდამე_:	 x -> [0]*x+777, 	 e.g. 777 is შვიდას სამოცდამეჩვიდმეტი
შვიდას ოთხმ_:	 x -> [1]*x+760, 	 e.g. 780 is შვიდას ოთხმოცი
შვიდას ოთხმოცდა_:	 x -> [1]*x+780, 	 e.g. 789 is შვიდას ოთხმოცდაცხრა
შვიდას ოთხმოცდამე_:	 x -> [0]*x+797, 	 e.g. 797 is შვიდას ოთხმოცდამეჩვიდმეტი
_ასი:	 x -> [100]*x+0, 	 e.g. 800 is რვაასი
_ას_:	 x -> [100, 1]*x+0, 	 e.g. 801 is რვაასერთი
_ას _:	 x -> [100, 1]*x+0, 	 e.g. 810 is რვაას ათი
_ას ოცდა_:	 x -> [100, 1]*x+20, 	 e.g. 829 is რვაას ოცდაცხრა
_ას ოცდამე_:	 x -> [100, 2]*x+3, 	 e.g. 837 is რვაას ოცდამეჩვიდმეტი
_ას ორმ_:	 x -> [100, 1]*x+20, 	 e.g. 840 is რვაას ორმოცი
_ას ორმოცდა_:	 x -> [100, 1]*x+40, 	 e.g. 850 is რვაას ორმოცდაათი
_ას ორმოცდამე_:	 x -> [100, 3]*x+6, 	 e.g. 857 is რვაას ორმოცდამეჩვიდმეტი
_ას სამ_:	 x -> [100, 1]*x+40, 	 e.g. 860 is რვაას სამოცი
_ას სამოცდა_:	 x -> [100, 1]*x+60, 	 e.g. 870 is რვაას სამოცდაათი
_ას სამოცდამე_:	 x -> [100, 5]*x+-8, 	 e.g. 877 is რვაას სამოცდამეჩვიდმეტი
_ას ოთხმ_:	 x -> [100, 1]*x+60, 	 e.g. 880 is რვაას ოთხმოცი
_ას ოთხმოცდა_:	 x -> [100, 1]*x+80, 	 e.g. 890 is რვაას ოთხმოცდაათი
_ას ოთხმოცდამე_:	 x -> [100, 6]*x+-5, 	 e.g. 897 is რვაას ოთხმოცდამეჩვიდმეტი

The irreducibles are: ერთი (1), ორი (2), სამი (3), ოთხი (4), ხუთი (5), ექვსი (6), შვიდი (7), რვა (8), ცხრა (9), ათი (10), თერთმეტი (11), თორმეტი (12), ცამეტი (13), თოთხმეტი (14), თხუთმეტი (15), თექვსმეტი (16), ჩვიდმეტი (17), თვრამეტი (18), ოცი (20), ოცდაათი (30), ორმოცი (40), ორმოცდარვა (48), ორმოცდაათი (50), სამოცი (60), სამოცდაათი (70), სამოცდათორმეტი (72), სამოცდათხუთმეტი (75), ოთხმოცი (80), ოთხმოცდაათი (90), ოთხმოცდათექვსმეტი (96), ასი (100), ას ოცი (120), ას ოცდათორმეტი (132), ას ოცდათხუთმეტი (135), ას ორმოცი (140), ას ორმოცდათოთხმეტი (154), ას სამოცი (160), ას სამოცდათექვსმეტი (176), ას ოთხმოცი (180), ას ოთხმოცდათხუთმეტი (195), ას ოთხმოცდათვრამეტი (198), ორასი (200), ორას ოცი (220), ორას ორმოცი (240), ორას სამოცი (260), ორას ოთხმოცი (280), სამასი (300), სამას ოცი (320), სამას ორმოცი (340), სამას სამოცი (360), სამას ოთხმოცი (380), ოთხასი (400), ხუთასი (500), ექვსასი (600), შვიდასი (700)

The old parser had structured Georgian into 101 number functions and 798 irreducible numbers.

Parse numerals in Swahili
Swahili has 14 number functions and 20 irreducible numbers.
The number functions are:
kumi na _:	 x -> [1]*x+10, 	 e.g. 11 is kumi na moja
ishirini na _:	 x -> [1]*x+20, 	 e.g. 21 is ishirini na moja
thelathini na _:	 x -> [1]*x+30, 	 e.g. 31 is thelathini na moja
arobaini na _:	 x -> [1]*x+40, 	 e.g. 41 is arobaini na moja
hamsini na _:	 x -> [1]*x+50, 	 e.g. 51 is hamsini na moja
sitini na _:	 x -> [1]*x+60, 	 e.g. 61 is sitini na moja
sabini na _:	 x -> [1]*x+70, 	 e.g. 71 is sabini na moja
themanini na _:	 x -> [1]*x+80, 	 e.g. 81 is themanini na moja
tisini na _:	 x -> [1]*x+90, 	 e.g. 91 is tisini na moja
mia _:	 x -> [100]*x+0, 	 e.g. 100 is mia moja
mia na _:	 x -> [1]*x+100, 	 e.g. 101 is mia na moja
mia na ishirini na _:	 x -> [1]*x+120, 	 e.g. 121 is mia na ishirini na moja
mia na hamsini na _:	 x -> [1]*x+150, 	 e.g. 151 is mia na hamsini na moja
mia _ na _:	 x -> [100, 1]*x+0, 	 e.g. 201 is mia mbili na moja

The irreducibles are: moja (1), mbili (2), tatu (3), nne (4), tano (5), sita (6), saba (7), nane (8), tisa (9), kumi (10), ishirini (20), thelathini (30), arobaini (40), hamsini (50), sitini (60), sabini (70), themanini (80), tisini (90), mia na ishirini (120), mia na hamsini (150)

The old parser had structured Swahili into 26 number functions and 45 irreducible numbers.

Parse numerals in Aloapam-Zapotec
Aloapam-Zapotec has 18 number functions and 33 irreducible numbers.
The number functions are:
_erua:	 x -> [1]*x+20, 	 e.g. 25 is gayuerua
rerua yu’u _:	 x -> [1]*x+30, 	 e.g. 32 is rerua yu’u chupa
chua yu’u _:	 x -> [1]*x+40, 	 e.g. 42 is chua yu’u chupa
medi _a:	 x -> [0]*x+50, 	 e.g. 50 is medi gayua
medi _a yu’u ttu:	 x -> [0]*x+51, 	 e.g. 51 is medi gayua yu’u ttu
medi _a yu’u _:	 x -> [10, 1]*x+0, 	 e.g. 52 is medi gayua yu’u chupa
_na:	 x -> [0]*x+60, 	 e.g. 60 is gayuna
_na yu’u ttu:	 x -> [0]*x+61, 	 e.g. 61 is gayuna yu’u ttu
_na yu’u _:	 x -> [12, 1]*x+0, 	 e.g. 62 is gayuna yu’u chupa
_na yu’u si’intse:	 x -> [0]*x+73, 	 e.g. 73 is gayuna yu’u si’intse
_na yu’u tsinu:	 x -> [0]*x+75, 	 e.g. 75 is gayuna yu’u tsinu
ta yu’u _:	 x -> [1]*x+80, 	 e.g. 82 is ta yu’u chupa
ttu _a:	 x -> [0]*x+100, 	 e.g. 100 is ttu gayua
ttu _a _:	 x -> [19, 1]*x+5, 	 e.g. 101 is ttu gayua ttubi
ttu _a gayuerua:	 x -> [0]*x+125, 	 e.g. 125 is ttu gayua gayuerua
_ _a:	 x -> [100, 0]*x+0, 	 e.g. 200 is chupa gayua
_ _a _:	 x -> [100, 0, 1]*x+0, 	 e.g. 201 is chupa gayua ttubi
_ _a ta yu’u chennia:	 x -> [0, 0]*x+499, 	 e.g. 499 is ttapa gayua ta yu’u chennia

The irreducibles are: ttubi (1), chupa (2), tsunna (3), ttapa (4), gayu (5), xxupa (6), gasi (7), xxunu (8), jaa (9), tsii (10), sinia (11), tsi’inu (12), tsi’intsagüi (13), sitá (14), tsinu (15), sixupa (16), tsini (17), sixunu (18), chennia (19), galhia (20), ttuerua (21), chuperua (22), tsunerua (23), ttaperua (24), xxuperua (26), jaerua (29), rerua (30), rerua yu’u ttu (31), chua (40), chua yu’u ttu (41), ta (80), ta yu’u ttu (81), ta yu’u si’intse (93)

The old parser had structured Aloapam-Zapotec into 20 number functions and 36 irreducible numbers.

Parse numerals in Halkomelem
Halkomelem has 14 number functions and 25 irreducible numbers.
The number functions are:
‘apun ‘i’ kw’ _:	 x -> [1]*x+10, 	 e.g. 11 is ‘apun ‘i’ kw’ nuts’a’
tskw’ush ‘i’ kw’ _:	 x -> [1]*x+20, 	 e.g. 21 is tskw’ush ‘i’ kw’ nuts’a’
lhuhwulhshe’ ‘i’ kw’ _:	 x -> [1]*x+30, 	 e.g. 31 is lhuhwulhshe’ ‘i’ kw’ nuts’a’
xuthunlhshe’ ‘i’ kw’ _:	 x -> [1]*x+40, 	 e.g. 41 is xuthunlhshe’ ‘i’ kw’ nuts’a’
lhq’utssulhshe’ ‘i’ kw’ _:	 x -> [1]*x+50, 	 e.g. 51 is lhq’utssulhshe’ ‘i’ kw’ nuts’a’
_ulhshe’:	 x -> [10]*x+0, 	 e.g. 60 is t’xumulhshe’
_ulhshe’ ‘i’ kw’ _:	 x -> [10, 1]*x+0, 	 e.g. 61 is t’xumulhshe’ ‘i’ kw’ nuts’a’
_ulhshe’ ‘i’ kw’ too:hw:	 x -> [10]*x+9, 	 e.g. 69 is t’xumulhshe’ ‘i’ kw’ too:hw
tth’ukwsulhshe’ ‘i’ kw’ _:	 x -> [1]*x+70, 	 e.g. 71 is tth’ukwsulhshe’ ‘i’ kw’ nuts’a’
te’tssulhshe’ ‘i’ kw’ _:	 x -> [1]*x+80, 	 e.g. 81 is te’tssulhshe’ ‘i’ kw’ nuts’a’
nets’uwuts ‘i’ kw’ _:	 x -> [1]*x+100, 	 e.g. 101 is nets’uwuts ‘i’ kw’ nuts’a’
_ nets’uwuts:	 x -> [100]*x+0, 	 e.g. 200 is yuse’lu nets’uwuts
_ nets’uwuts ‘i’ kw’ _:	 x -> [100, 1]*x+0, 	 e.g. 201 is yuse’lu nets’uwuts ‘i’ kw’ nuts’a’
_ nets’uwuts ‘i’ kw’ too:hw:	 x -> [100]*x+9, 	 e.g. 209 is yuse’lu nets’uwuts ‘i’ kw’ too:hw

The irreducibles are: nuts’a’ (1), yuse’lu (2), lhihw (3), xu’athun (4), lhq’etsus (5), t’xum (6), tth’a’kwus (7), te’tsus (8), toohw (9), ‘apun (10), ‘apun ‘i’ kw’ too:hw (19), tskw’ush (20), tskw’ush ‘i’ kw’ too:hw (29), lhuhwulhshe’ (30), lhuhwulhshe’ ‘i’ kw’ too:hw (39), xuthunlhshe’ (40), xuthunlhshe’ ‘i’ kw’ too:hw (49), lhq’utssulhshe’ (50), lhq’utssulhshe’ ‘i’ kw’ too:hw (59), tth’ukwsulhshe’ (70), tth’ukwsulhshe’ ‘i’ kw’ too:hw (79), te’tssulhshe’ (80), te’tssulhshe’ ‘i’ kw’ too:hw (89), nets’uwuts (100), nets’uwuts ‘i’ kw’ too:hw (109)

The old parser had structured Halkomelem into 14 number functions and 25 irreducible numbers.

Parse numerals in Central-Tarahumara
Central-Tarahumara has 12 number functions and 16 irreducible numbers.
The number functions are:
makoi miná _:	 x -> [1]*x+10, 	 e.g. 11 is makoi miná bilé
osámakoi miná _:	 x -> [1]*x+20, 	 e.g. 21 is osámakoi miná bilé
baisá makoi miná _:	 x -> [1]*x+30, 	 e.g. 31 is baisá makoi miná bilé
nawosa makoi miná _:	 x -> [1]*x+40, 	 e.g. 41 is nawosa makoi miná bilé
malisa makoi miná _:	 x -> [1]*x+50, 	 e.g. 51 is malisa makoi miná bilé
usansa makoi miná _:	 x -> [1]*x+60, 	 e.g. 61 is usansa makoi miná bilé
_sa makoi:	 x -> [0]*x+70, 	 e.g. 70 is kicháosa makoi
_sa makoi miná _:	 x -> [10, 1]*x+0, 	 e.g. 71 is kicháosa makoi miná bilé
osánawosa makoi miná _:	 x -> [1]*x+80, 	 e.g. 81 is osánawosa makoi miná bilé
ki_sa makoi:	 x -> [0]*x+90, 	 e.g. 90 is kimakoisa makoi
ki_sa makoi miná _:	 x -> [9, 1]*x+0, 	 e.g. 91 is kimakoisa makoi miná bilé
_ siento:	 x -> [0]*x+100, 	 e.g. 100 is bilé siento

The irreducibles are: bilé (1), okuá (2), bikiyá (3), nawó (4), malí (5), usani (6), kicháo (7), osánawó (8), kímakoi (9), makoi (10), osámakoi (20), baisá makoi (30), nawosa makoi (40), malisa makoi (50), usansa makoi (60), osánawosa makoi (80)

The old parser had structured Central-Tarahumara into 12 number functions and 16 irreducible numbers.

Parse numerals in Serbian
Serbian has 15 number functions and 17 irreducible numbers.
The number functions are:
_аест:	 x -> [0]*x+11, 	 e.g. 11 is једанаест
_наест:	 x -> [1]*x+10, 	 e.g. 12 is дванаест
_десет:	 x -> [10]*x+0, 	 e.g. 20 is двадесет
_десет и _:	 x -> [10, 1]*x+0, 	 e.g. 21 is двадесет и један
четрдесет и _:	 x -> [1]*x+40, 	 e.g. 41 is четрдесет и један
педесет и _:	 x -> [1]*x+50, 	 e.g. 51 is педесет и један
шездесет и _:	 x -> [1]*x+60, 	 e.g. 61 is шездесет и један
деведесет и _:	 x -> [1]*x+90, 	 e.g. 91 is деведесет и један
сто _:	 x -> [1]*x+100, 	 e.g. 101 is сто један
_ сто:	 x -> [0]*x+200, 	 e.g. 200 is два сто
_ сто _:	 x -> [80, 1]*x+40, 	 e.g. 201 is два сто један
_ста:	 x -> [0]*x+300, 	 e.g. 300 is триста
_ста _:	 x -> [90, 1]*x+30, 	 e.g. 301 is триста један
_сто:	 x -> [100]*x+0, 	 e.g. 400 is четиристо
_сто _:	 x -> [100, 1]*x+0, 	 e.g. 401 is четиристо један

The irreducibles are: један (1), два (2), три (3), четири (4), пет (5), шест (6), седам (7), осам (8), девет (9), десет (10), четрнаест (14), шеснаест (16), четрдесет (40), педесет (50), шездесет (60), деведесет (90), сто (100)

The old parser had structured Serbian into 15 number functions and 17 irreducible numbers.

Parse numerals in Romani
Romani has 12 number functions and 13 irreducible numbers.
The number functions are:
desh-u-_:	 x -> [1]*x+10, 	 e.g. 11 is desh-u-yek
desh-_:	 x -> [1]*x+10, 	 e.g. 17 is desh-efta
bish-te-_:	 x -> [1]*x+20, 	 e.g. 21 is bish-te-yek
bish-t-_:	 x -> [1]*x+20, 	 e.g. 27 is bish-t-efta
triyanda-_:	 x -> [1]*x+30, 	 e.g. 31 is triyanda-yek
triyanda-t-_:	 x -> [1]*x+30, 	 e.g. 37 is triyanda-t-efta
_-var-desh:	 x -> [10]*x+0, 	 e.g. 40 is shtar-var-desh
_-var-desh-u-_:	 x -> [10, 1]*x+0, 	 e.g. 41 is shtar-var-desh-u-yek
_-var-desh-_:	 x -> [10, 1]*x+0, 	 e.g. 47 is shtar-var-desh-efta
shel _:	 x -> [1]*x+100, 	 e.g. 101 is shel yek
_ shel:	 x -> [100]*x+0, 	 e.g. 200 is duy shel
_ shel _:	 x -> [100, 1]*x+0, 	 e.g. 201 is duy shel yek

The irreducibles are: yek (1), duy (2), trin (3), shtar (4), panj (5), shov (6), efta (7), oxto (8), en’a (9), desh (10), bish (20), triyanda (30), shel (100)

The old parser had structured Romani into 12 number functions and 13 irreducible numbers.

Parse numerals in Susu
Parse numerals in Polari
Polari has 1 number functions and 10 irreducible numbers.
The number functions are:
say _:	 x -> [1]*x+6, 	 e.g. 8 is say dooey

The irreducibles are: una (1), dooey (2), tray (3), quarter (4), chinker (5), say (6), say oney (7), daiture (10), long dedger (11), kenza (12)

The old parser had structured Polari into 1 number functions and 10 irreducible numbers.

Parse numerals in Yao
Parse numerals in Gottscheerish
Gottscheerish has 23 number functions and 29 irreducible numbers.
The number functions are:
_tsain:	 x -> [1]*x+10, 	 e.g. 13 is draitsain
_ttsain:	 x -> [0]*x+14, 	 e.g. 14 is viərttsain
_sain:	 x -> [0]*x+18, 	 e.g. 18 is oχtsain
_-in-tsbȯntsikh:	 x -> [1]*x+20, 	 e.g. 22 is tsboai-in-tsbȯntsikh
_sikh:	 x -> [10]*x+0, 	 e.g. 30 is draisikh
uian-in-_sikh:	 x -> [10]*x+1, 	 e.g. 31 is uian-in-draisikh
_-in-_sikh:	 x -> [1, 10]*x+0, 	 e.g. 32 is tsboai-in-draisikh
vemv-in-_sikh:	 x -> [10]*x+5, 	 e.g. 35 is vemv-in-draisikh
_ttsikh:	 x -> [0]*x+40, 	 e.g. 40 is viərttsikh
uian-in-_ttsikh:	 x -> [0]*x+41, 	 e.g. 41 is uian-in-viərttsikh
_-in-_ttsikh:	 x -> [1, 9]*x+4, 	 e.g. 42 is tsboai-in-viərttsikh
vemv-in-_ttsikh:	 x -> [0]*x+45, 	 e.g. 45 is vemv-in-viərttsikh
_-in-vu̇ftsikh:	 x -> [1]*x+50, 	 e.g. 52 is tsboai-in-vu̇ftsikh
_-in-žaχtsikh:	 x -> [1]*x+60, 	 e.g. 62 is tsboai-in-žaχtsikh
_-in-žimtsikh:	 x -> [1]*x+70, 	 e.g. 72 is tsboai-in-žimtsikh
_tsikh:	 x -> [0]*x+90, 	 e.g. 90 is naintsikh
uian-in-_tsikh:	 x -> [0]*x+91, 	 e.g. 91 is uian-in-naintsikh
_-in-_tsikh:	 x -> [1, 10]*x+0, 	 e.g. 92 is tsboai-in-naintsikh
vemv-in-_tsikh:	 x -> [0]*x+95, 	 e.g. 95 is vemv-in-naintsikh
hu̇ndərt-_:	 x -> [1]*x+100, 	 e.g. 102 is hu̇ndərt-tsboai
_hu̇ndərt:	 x -> [100]*x+0, 	 e.g. 200 is tsboaihu̇ndərt
_hu̇ndərt-uain:	 x -> [100]*x+1, 	 e.g. 201 is tsboaihu̇ndərt-uain
_hu̇ndərt-_:	 x -> [100, 1]*x+0, 	 e.g. 202 is tsboaihu̇ndərt-tsboai

The irreducibles are: uains (1), tsboai (2), drai (3), viər (4), vemf (5), žekš (6), žībm (7), oχt (8), nain (9), tsēhŋ (10), uaindlof (11), tsbelf (12), vu̇ftsain (15), žaχtsain (16), žimtsain (17), tsbȯntsikh (20), uian-in-tsbȯntsikh (21), vemv-in-tsbȯntsikh (25), vu̇ftsikh (50), uian-in-vu̇ftsikh (51), vemv-in-vu̇ftsikh (55), žaχtsikh (60), uian-in-žaχtsikh (61), vemv-in-žaχtsikh (65), žimtsikh (70), uian-in-žimtsikh (71), vemv-in-žimtsikh (75), hu̇ndərt (100), hu̇ndərt-uain (101)

The old parser had structured Gottscheerish into 23 number functions and 29 irreducible numbers.

Parse numerals in Koasati
Koasati has 9 number functions and 9 irreducible numbers.
The number functions are:
on_:	 x -> [1]*x+5, 	 e.g. 7 is ontoklon
pokkol awah _:	 x -> [1]*x+10, 	 e.g. 11 is pokkol awah chaffaakan
pokkol awah on_:	 x -> [1]*x+15, 	 e.g. 17 is pokkol awah ontoklon
pol_:	 x -> [10]*x+0, 	 e.g. 20 is poltoklon
pol_ polo awah _:	 x -> [10, 1]*x+0, 	 e.g. 21 is poltoklon polo awah chaffaakan
pola_:	 x -> [0]*x+60, 	 e.g. 60 is polahannaalin
pola_ polo awah _:	 x -> [10, 1]*x+0, 	 e.g. 61 is polahannaalin polo awah chaffaakan
chokpi _:	 x -> [100]*x+0, 	 e.g. 100 is chokpi chaffaakan
chokpi _ awah _:	 x -> [100, 1]*x+0, 	 e.g. 101 is chokpi chaffaakan awah chaffaakan

The irreducibles are: chaffaakan (1), toklon (2), totchiinan (3), ostaakan (4), chahappaakan (5), hannaalin (6), chakkaalin (9), pokkoolin (10), pokkol awah chahappaakan (15)

The old parser had structured Koasati into 17 number functions and 36 irreducible numbers.

Parse numerals in Navajo
Navajo has 24 number functions and 29 irreducible numbers.
The number functions are:
_tsʼáadah:	 x -> [1]*x+10, 	 e.g. 12 is naakitsʼáadah
_áadah:	 x -> [0]*x+15, 	 e.g. 15 is ashdlaʼáadah
naadįį_:	 x -> [1]*x+20, 	 e.g. 22 is naadįįnaaki
naadįįʼ_:	 x -> [0]*x+25, 	 e.g. 25 is naadįįʼashdlaʼ
tádiin dóó baʼąą _:	 x -> [1]*x+30, 	 e.g. 31 is tádiin dóó baʼąą tʼááłáʼí
dízdįį_:	 x -> [1]*x+40, 	 e.g. 42 is dízdįįnaaki
dízdįįʼ_:	 x -> [0]*x+45, 	 e.g. 45 is dízdįįʼashdlaʼ
ashdladiin dóó baʼąą _:	 x -> [1]*x+50, 	 e.g. 51 is ashdladiin dóó baʼąą tʼááłáʼí
hastą́diin dóó baʼąą _:	 x -> [1]*x+60, 	 e.g. 61 is hastą́diin dóó baʼąą tʼááłáʼí
_iin:	 x -> [0]*x+70, 	 e.g. 70 is tsostsʼidiin
_iin dóó baʼąą _:	 x -> [10, 1]*x+0, 	 e.g. 71 is tsostsʼidiin dóó baʼąą tʼááłáʼí
tseebídiin dóó baʼąą _:	 x -> [1]*x+80, 	 e.g. 81 is tseebídiin dóó baʼąą tʼááłáʼí
náhástʼédiin dóó baʼąą _:	 x -> [1]*x+90, 	 e.g. 91 is náhástʼédiin dóó baʼąą tʼááłáʼí
tʼááłáhádí neeznádiin _:	 x -> [1]*x+100, 	 e.g. 101 is tʼááłáhádí neeznádiin tʼááłáʼí
_di neeznádiin:	 x -> [0]*x+200, 	 e.g. 200 is naakidi neeznádiin
_di neeznádiin _:	 x -> [80, 1]*x+40, 	 e.g. 201 is naakidi neeznádiin tʼááłáʼí
táadi neeznádiin _:	 x -> [1]*x+300, 	 e.g. 301 is táadi neeznádiin tʼááłáʼí
dį́įʼdi neeznádiin _:	 x -> [1]*x+400, 	 e.g. 401 is dį́įʼdi neeznádiin tʼááłáʼí
ashdladi neeznádiin _:	 x -> [1]*x+500, 	 e.g. 501 is ashdladi neeznádiin tʼááłáʼí
hastą́ądi neeznádiin _:	 x -> [1]*x+600, 	 e.g. 601 is hastą́ądi neeznádiin tʼááłáʼí
_i neeznádiin:	 x -> [0]*x+700, 	 e.g. 700 is tsostsʼidi neeznádiin
_i neeznádiin _:	 x -> [98, 1]*x+14, 	 e.g. 701 is tsostsʼidi neeznádiin tʼááłáʼí
tseebíidi neeznádiin _:	 x -> [1]*x+800, 	 e.g. 801 is tseebíidi neeznádiin tʼááłáʼí
náhástʼéidi neeznádiin _:	 x -> [1]*x+900, 	 e.g. 901 is náhástʼéidi neeznádiin tʼááłáʼí

The irreducibles are: tʼááłáʼí (1), naaki (2), tááʼ (3), dį́į́ʼ (4), ashdlaʼ (5), hastą́ą́ (6), tsostsʼid (7), tseebíí (8), náhástʼéí (9), neeznáá (10), łáʼtsʼáadah (11), hastą́ʼáadah (16), naadiin (20), naadįįłaʼ (21), tádiin (30), dízdiin (40), dízdįįłaʼ (41), dízdįįtseebíí (48), ashdladiin (50), hastą́diin (60), tseebídiin (80), náhástʼédiin (90), tʼááłáhádí neeznádiin (100), táadi neeznádiin (300), dį́įʼdi neeznádiin (400), ashdladi neeznádiin (500), hastą́ądi neeznádiin (600), tseebíidi neeznádiin (800), náhástʼéidi neeznádiin (900)

The old parser had structured Navajo into 20 number functions and 44 irreducible numbers.

Parse numerals in Paici
Paici has 8 number functions and 7 irreducible numbers.
The number functions are:
caa kârâ î-jè görö _:	 x -> [1]*x+5, 	 e.g. 6 is caa kârâ î-jè görö caapwi
du î-jè görö _:	 x -> [1]*x+10, 	 e.g. 11 is du î-jè görö caapwi
du î-jè â jè â-jè görö _:	 x -> [1]*x+15, 	 e.g. 16 is du î-jè â jè â-jè görö caapwi
_ âboro:	 x -> [20]*x+0, 	 e.g. 20 is caapwi âboro
_ âboro görö _:	 x -> [20, 1]*x+0, 	 e.g. 21 is caapwi âboro görö caapwi
_ âboro â jè î-jè:	 x -> [20]*x+5, 	 e.g. 25 is caapwi âboro â jè î-jè
_ âboro â jè î-jè görö _:	 x -> [20, 1]*x+5, 	 e.g. 26 is caapwi âboro â jè î-jè görö caapwi
_ âboro â _:	 x -> [20, 1]*x+0, 	 e.g. 30 is caapwi âboro â du î-jè

The irreducibles are: caapwi (1), êrêilû (2), êrêcié (3), êrêpëpé (4), caa kârâ î-jè (5), du î-jè (10), du î-jè â jè â-jè (15)

The old parser had structured Paici into 8 number functions and 7 irreducible numbers.

Parse numerals in Afrikaans
Afrikaans has 14 number functions and 18 irreducible numbers.
The number functions are:
_tien:	 x -> [1]*x+10, 	 e.g. 15 is vyftien
_ntien:	 x -> [1]*x+10, 	 e.g. 17 is sewentien
_-en-twintig:	 x -> [1]*x+20, 	 e.g. 21 is een-en-twintig
_-en-dertig:	 x -> [1]*x+30, 	 e.g. 31 is een-en-dertig
_-en-veertig:	 x -> [1]*x+40, 	 e.g. 41 is een-en-veertig
_tig:	 x -> [10]*x+0, 	 e.g. 50 is vyftig
_-en-_tig:	 x -> [1, 10]*x+0, 	 e.g. 51 is een-en-vyftig
_ntig:	 x -> [0]*x+70, 	 e.g. 70 is sewentig
_-en-_ntig:	 x -> [1, 10]*x+0, 	 e.g. 71 is een-en-sewentig
t_tig:	 x -> [0]*x+80, 	 e.g. 80 is tagtig
_-en-t_tig:	 x -> [1, 10]*x+0, 	 e.g. 81 is een-en-tagtig
_-en-neëntig:	 x -> [1]*x+90, 	 e.g. 91 is een-en-neëntig
_honderd:	 x -> [100]*x+0, 	 e.g. 100 is eenhonderd
_honderd _:	 x -> [100, 1]*x+0, 	 e.g. 101 is eenhonderd een

The irreducibles are: een (1), twee (2), drie (3), vier (4), vyf (5), ses (6), sewe (7), ag (8), nege (9), tien (10), elf (11), twaalf (12), dertien (13), veertien (14), twintig (20), dertig (30), veertig (40), neëntig (90)

The old parser had structured Afrikaans into 14 number functions and 18 irreducible numbers.

Parse numerals in Proto-Indo-European
Proto-Indo-European has 18 number functions and 27 irreducible numbers.
The number functions are:
_ dekṃ:	 x -> [1]*x+10, 	 e.g. 12 is dwōu dekṃ
_ dwid kṃtī:	 x -> [1]*x+20, 	 e.g. 22 is dwōu dwid kṃtī
_ tridkṃta:	 x -> [1]*x+30, 	 e.g. 31 is oinos tridkṃta
_ qetwŕdkṃta:	 x -> [1]*x+40, 	 e.g. 41 is oinos qetwŕdkṃta
_ penqédkṃta:	 x -> [1]*x+50, 	 e.g. 51 is oinos penqédkṃta
_ sé ksdkṃta:	 x -> [1]*x+60, 	 e.g. 61 is oinos sé ksdkṃta
_dkṃta:	 x -> [0]*x+70, 	 e.g. 70 is septḿdkṃta
_ _dkṃta:	 x -> [1, 10]*x+0, 	 e.g. 71 is oinos septḿdkṃta
_ oktṓdkṃta:	 x -> [1]*x+80, 	 e.g. 81 is oinos oktṓdkṃta
_ néwṇdkṃta:	 x -> [1]*x+90, 	 e.g. 91 is oinos néwṇdkṃta
_ dkṃtóm:	 x -> [1]*x+100, 	 e.g. 101 is oinos dkṃtóm
_ dwikṃtos:	 x -> [1]*x+200, 	 e.g. 201 is oinos dwikṃtos
_ trikṃtos:	 x -> [1]*x+300, 	 e.g. 301 is oinos trikṃtos
_ qatwṛkṃtos:	 x -> [1]*x+400, 	 e.g. 401 is oinos qatwṛkṃtos
_kṃtos:	 x -> [100]*x+0, 	 e.g. 500 is penqekṃtos
_ _kṃtos:	 x -> [1, 100]*x+0, 	 e.g. 501 is oinos penqekṃtos
_ septṃkṃtos:	 x -> [1]*x+700, 	 e.g. 701 is oinos septṃkṃtos
_ oktōkṃtos:	 x -> [1]*x+800, 	 e.g. 801 is oinos oktōkṃtos

The irreducibles are: oinos (1), dwōu (2), trejes (3), qétwores (4), penqe (5), seks (6), septḿ (7), oktṓu (8), newṇ (9), dekṃ (10), sémdekṃ (11), sweks dekṃ (16), oktṓ dekṃ (18), dwid kṃtī (20), oināwid kṃtī (21), trídkṃta (30), qetwŕdkṃta (40), penqédkṃta (50), sé ksdkṃta (60), oktṓdkṃta (80), néwṇdkṃta (90), dkṃtóm (100), dwikṃtos (200), trikṃtos (300), qatwṛkṃtos (400), septṃkṃtos (700), oktōkṃtos (800)

The old parser had structured Proto-Indo-European into 18 number functions and 27 irreducible numbers.

Parse numerals in Sardinian
Sardinian has 33 number functions and 30 irreducible numbers.
The number functions are:
deghe_:	 x -> [1]*x+10, 	 e.g. 17 is deghesete
bint_:	 x -> [1]*x+20, 	 e.g. 21 is bintunu
binti_:	 x -> [1]*x+20, 	 e.g. 22 is bintiduos
trint_:	 x -> [1]*x+30, 	 e.g. 31 is trintunu
trinta_:	 x -> [1]*x+30, 	 e.g. 32 is trintaduos
barant_:	 x -> [0]*x+41, 	 e.g. 41 is barantunu
baranta_:	 x -> [1]*x+40, 	 e.g. 42 is barantaduos
chinbant_:	 x -> [1]*x+50, 	 e.g. 51 is chinbantunu
chinbanta_:	 x -> [1]*x+50, 	 e.g. 52 is chinbantaduos
_santa:	 x -> [0]*x+60, 	 e.g. 60 is sessanta
_sant_:	 x -> [10, 1]*x+0, 	 e.g. 61 is sessantunu
_santa_:	 x -> [10, 1]*x+0, 	 e.g. 62 is sessantaduos
setant_:	 x -> [1]*x+70, 	 e.g. 71 is setantunu
setanta_:	 x -> [1]*x+70, 	 e.g. 72 is setantaduos
otant_:	 x -> [1]*x+80, 	 e.g. 81 is otantunu
otanta_:	 x -> [1]*x+80, 	 e.g. 82 is otantaduos
nonant_:	 x -> [1]*x+90, 	 e.g. 91 is nonantunu
nonanta_:	 x -> [1]*x+90, 	 e.g. 92 is nonantaduos
chentu e _:	 x -> [1]*x+100, 	 e.g. 101 is chentu e unu
chentu_:	 x -> [1]*x+100, 	 e.g. 120 is chentubinti
duchentos e _:	 x -> [1]*x+200, 	 e.g. 201 is duchentos e unu
duchentos_:	 x -> [1]*x+200, 	 e.g. 220 is duchentosbinti
trechentos e _:	 x -> [1]*x+300, 	 e.g. 301 is trechentos e unu
trechentos_:	 x -> [1]*x+300, 	 e.g. 320 is trechentosbinti
batorchentos e _:	 x -> [1]*x+400, 	 e.g. 401 is batorchentos e unu
batorchentos_:	 x -> [1]*x+400, 	 e.g. 420 is batorchentosbinti
chinbichentos e _:	 x -> [1]*x+500, 	 e.g. 501 is chinbichentos e unu
chinbichentos_:	 x -> [1]*x+500, 	 e.g. 520 is chinbichentosbinti
_chentos:	 x -> [100]*x+0, 	 e.g. 600 is seschentos
_chentos e _:	 x -> [100, 1]*x+0, 	 e.g. 601 is seschentos e unu
_chentos_:	 x -> [100, 1]*x+0, 	 e.g. 620 is seschentosbinti
nobichentos e _:	 x -> [1]*x+900, 	 e.g. 901 is nobichentos e unu
nobichentos_:	 x -> [1]*x+900, 	 e.g. 920 is nobichentosbinti

The irreducibles are: unu (1), duos (2), tres (3), bàtoro (4), chimbe (5), ses (6), sete (7), oto (8), noe (9), deghe (10), undighi (11), doighi (12), treighi (13), batordighi (14), bindighi (15), seighi (16), binti (20), trinta (30), baranta (40), barantoto (48), chinbanta (50), setanta (70), otanta (80), nonanta (90), chentu (100), duchentos (200), trechentos (300), batorchentos (400), chinbichentos (500), nobichentos (900)

The old parser had structured Sardinian into 27 number functions and 43 irreducible numbers.

Parse numerals in Karelian
Karelian has 3 number functions and 12 irreducible numbers.
The number functions are:
_toista:	 x -> [1]*x+10, 	 e.g. 11 is yksitoista
_kymmendä:	 x -> [10]*x+0, 	 e.g. 20 is kakšikymmendä
_kymmendä _:	 x -> [10, 1]*x+0, 	 e.g. 21 is kakšikymmendä yksi

The irreducibles are: yksi (1), kakši (2), kolme (3), neljjä (4), viizi (5), kuuǯi (6), seiččemän (7), kahekšan (8), yhekšän (9), kymmenen (10), viiztoista (15), šada (100)

The old parser had structured Karelian into 3 number functions and 12 irreducible numbers.

Parse numerals in Norwegian-Bokmal
Norwegian-Bokmal has 14 number functions and 19 irreducible numbers.
The number functions are:
_lv:	 x -> [0]*x+12, 	 e.g. 12 is tolv
_tten:	 x -> [1]*x+10, 	 e.g. 13 is tretten
_ten:	 x -> [1]*x+10, 	 e.g. 15 is femten
tjue_:	 x -> [1]*x+20, 	 e.g. 21 is tjueén
_tti:	 x -> [10]*x+0, 	 e.g. 30 is tretti
_tti_:	 x -> [10, 1]*x+0, 	 e.g. 31 is trettién
førti_:	 x -> [1]*x+40, 	 e.g. 41 is førtién
_ti:	 x -> [10]*x+0, 	 e.g. 50 is femti
_ti_:	 x -> [10, 1]*x+0, 	 e.g. 51 is femtién
sytti_:	 x -> [1]*x+70, 	 e.g. 71 is syttién
åtti_:	 x -> [1]*x+80, 	 e.g. 81 is åttién
hundre og _:	 x -> [1]*x+100, 	 e.g. 101 is hundre og én
_ hundre:	 x -> [100]*x+0, 	 e.g. 200 is to hundre
_ hundre og _:	 x -> [100, 1]*x+0, 	 e.g. 201 is to hundre og én

The irreducibles are: én (1), to (2), tre (3), fire (4), fem (5), seks (6), sju (7), åtte (8), ni (9), ti (10), elleve (11), fjorten (14), sytten (17), atten (18), tjue (20), førti (40), sytti (70), åtti (80), hundre (100)

The old parser had structured Norwegian-Bokmal into 14 number functions and 19 irreducible numbers.

Parse numerals in Shona
Shona has 16 number functions and 29 irreducible numbers.
The number functions are:
gumi ne_:	 x -> [1]*x+10, 	 e.g. 15 is gumi neshanu
makumi maviri ne_:	 x -> [1]*x+20, 	 e.g. 25 is makumi maviri neshanu
makumi ma_:	 x -> [10]*x+0, 	 e.g. 30 is makumi matatu
makumi ma_ neimwe:	 x -> [10]*x+1, 	 e.g. 31 is makumi matatu neimwe
makumi ma_ nembiri:	 x -> [10]*x+2, 	 e.g. 32 is makumi matatu nembiri
makumi ma_ nenhatu:	 x -> [10]*x+3, 	 e.g. 33 is makumi matatu nenhatu
makumi ma_ nena:	 x -> [10]*x+4, 	 e.g. 34 is makumi matatu nena
makumi ma_ ne_:	 x -> [10, 1]*x+0, 	 e.g. 35 is makumi matatu neshanu
makumi ma_ nenhanhatu:	 x -> [10]*x+6, 	 e.g. 36 is makumi matatu nenhanhatu
makumi mana ne_:	 x -> [1]*x+40, 	 e.g. 45 is makumi mana neshanu
zana ne_:	 x -> [1]*x+100, 	 e.g. 101 is zana nemotsi
ma_ maviri ne_:	 x -> [2, 1]*x+0, 	 e.g. 201 is mazana maviri nemotsi
mazana ma_:	 x -> [100]*x+0, 	 e.g. 300 is mazana matatu
mazana ma_ ne_:	 x -> [100, 1]*x+0, 	 e.g. 301 is mazana matatu nemotsi
ma_ mana:	 x -> [0]*x+400, 	 e.g. 400 is mazana mana
ma_ mana ne_:	 x -> [4, 1]*x+0, 	 e.g. 401 is mazana mana nemotsi

The irreducibles are: motsi (1), piri (2), tatu (3), china (4), shanu (5), tanhatu (6), nomwe (7), sere (8), pfumbamwe (9), gumi (10), gumi neimwe (11), gumi nembiri (12), gumi nenhatu (13), gumi neina (14), gumi nenhanhatu (16), makumi maviri (20), makumi maviri neimwe (21), makumi maviri nembiri (22), makumi maviri nenhatu (23), makumi maviri nena (24), makumi maviri nenhanhatu (26), makumi mana (40), makumi mana neimwe (41), makumi mana nembiri (42), makumi mana nenhatu (43), makumi mana nena (44), makumi mana nenhanhatu (46), zana (100), mazana maviri (200)

The old parser had structured Shona into 26 number functions and 64 irreducible numbers.

Parse numerals in Kituba
Kituba has 5 number functions and 10 irreducible numbers.
The number functions are:
kúúmì nà _:	 x -> [1]*x+10, 	 e.g. 11 is kúúmì nà mósì
màkúúmì _:	 x -> [10]*x+0, 	 e.g. 20 is màkúúmì zóólè
màkúúmì _ nà _:	 x -> [10, 1]*x+0, 	 e.g. 21 is màkúúmì zóólè nà mósì
nkámà _:	 x -> [100]*x+0, 	 e.g. 100 is nkámà mósì
nkámà _ nà _:	 x -> [100, 1]*x+0, 	 e.g. 101 is nkámà mósì nà mósì

The irreducibles are: mósì (1), zóólè (2), tátù (3), yíyà (4), táánù (5), sàmbánù (6), nsàmbwáádì (7), náánà (8), yívwà (9), kúúmì (10)

The old parser had structured Kituba into 26 number functions and 19 irreducible numbers.

Parse numerals in Tetun-Dili
Tetun-Dili has 27 number functions and 27 irreducible numbers.
The number functions are:
deza_:	 x -> [1]*x+10, 	 e.g. 16 is dezaseis
dez_:	 x -> [0]*x+18, 	 e.g. 18 is dezoitu
vinti i _:	 x -> [1]*x+20, 	 e.g. 21 is vinti i ún
trenta i _:	 x -> [1]*x+30, 	 e.g. 31 is trenta i ún
kuarenta i _:	 x -> [1]*x+40, 	 e.g. 41 is kuarenta i ún
_enta:	 x -> [0]*x+50, 	 e.g. 50 is sinkuenta
_enta i _:	 x -> [10, 1]*x+0, 	 e.g. 51 is sinkuenta i ún
sesenta i _:	 x -> [1]*x+60, 	 e.g. 61 is sesenta i ún
setenta i _:	 x -> [1]*x+70, 	 e.g. 71 is setenta i ún
oitenta i _:	 x -> [1]*x+80, 	 e.g. 81 is oitenta i ún
noventa i _:	 x -> [1]*x+90, 	 e.g. 91 is noventa i ún
sentu i _:	 x -> [1]*x+100, 	 e.g. 101 is sentu i ún
sentu i deza_:	 x -> [1]*x+110, 	 e.g. 116 is sentu i dezaseis
sentu i dez_:	 x -> [0]*x+118, 	 e.g. 118 is sentu i dezoitu
sentu _ i _:	 x -> [1, 1]*x+100, 	 e.g. 121 is sentu vinti i ún
duzentus i _:	 x -> [1]*x+200, 	 e.g. 201 is duzentus i ún
duzentus _:	 x -> [1]*x+200, 	 e.g. 221 is duzentus vinti i ún
trezentus i _:	 x -> [1]*x+300, 	 e.g. 301 is trezentus i ún
trezentus _:	 x -> [1]*x+300, 	 e.g. 321 is trezentus vinti i ún
_sentus:	 x -> [100]*x+0, 	 e.g. 400 is kuatrusentus
_sentus i _:	 x -> [100, 1]*x+0, 	 e.g. 401 is kuatrusentus i ún
_sentus _:	 x -> [100, 1]*x+0, 	 e.g. 421 is kuatrusentus vinti i ún
kinyentus i _:	 x -> [1]*x+500, 	 e.g. 501 is kinyentus i ún
kinyentus _:	 x -> [1]*x+500, 	 e.g. 521 is kinyentus vinti i ún
_entus:	 x -> [0]*x+600, 	 e.g. 600 is seisentus
_entus i _:	 x -> [97, 1]*x+18, 	 e.g. 601 is seisentus i ún
_entus _:	 x -> [97, 1]*x+18, 	 e.g. 621 is seisentus vinti i ún

The irreducibles are: ún (1), dois (2), trés (3), kuatru (4), sinku (5), seis (6), seti (7), oitu (8), novi (9), dés (10), onzi (11), dozi (12), trezi (13), katorzi (14), kizi (15), vinti (20), trenta (30), kuarenta (40), sesenta (60), setenta (70), oitenta (80), noventa (90), sein (100), sentu i vinti (120), duzentus (200), trezentus (300), kinyentus (500)

The old parser had structured Tetun-Dili into 30 number functions and 57 irreducible numbers.

Parse numerals in Wayuu
Wayuu has 55 number functions and 12 irreducible numbers.
The number functions are:
po’loo _müin:	 x -> [1]*x+10, 	 e.g. 12 is po’loo piamamüin
_ shikii:	 x -> [10]*x+0, 	 e.g. 20 is piama shikii
_ shikii waneeshimüin:	 x -> [10]*x+1, 	 e.g. 21 is piama shikii waneeshimüin
_ shikii _müin:	 x -> [10, 1]*x+0, 	 e.g. 22 is piama shikii piamamüin
_ shikii ja’ralimüin:	 x -> [10]*x+5, 	 e.g. 25 is piama shikii ja’ralimüin
_ shikii, _müin:	 x -> [0, 0]*x+110, 	 e.g. 110 is po’loo shikii, po’loomüin
_ shikii, _:	 x -> [10, 1]*x+0, 	 e.g. 111 is po’loo shikii, po’loo waneeshimüin
_ shikii, _müin shikii:	 x -> [10, 10]*x+0, 	 e.g. 120 is po’loo shikii, piamamüin shikii
_ shikii ja’ralimüin shikii waneeshimüin:	 x -> [0]*x+151, 	 e.g. 151 is po’loo shikii ja’ralimüin shikii waneeshimüin
_ shikii ja’ralimüin shikii _müin:	 x -> [15, 1]*x+0, 	 e.g. 152 is po’loo shikii ja’ralimüin shikii piamamüin
_ shikii ja’ralimüin shikii ja’ralimüin:	 x -> [0]*x+155, 	 e.g. 155 is po’loo shikii ja’ralimüin shikii ja’ralimüin
piantua _in shikii:	 x -> [0]*x+200, 	 e.g. 200 is piantua po’looin shikii
piantua _in shikii waneeshimüin:	 x -> [0]*x+201, 	 e.g. 201 is piantua po’looin shikii waneeshimüin
piantua _in shikii _müin:	 x -> [20, 1]*x+0, 	 e.g. 202 is piantua po’looin shikii piamamüin
piantua _in shikii ja’ralimüin:	 x -> [0]*x+205, 	 e.g. 205 is piantua po’looin shikii ja’ralimüin
piantua _in shikii, _müin:	 x -> [0, 0]*x+210, 	 e.g. 210 is piantua po’looin shikii, po’loomüin
piantua _in shikii, _:	 x -> [20, 1]*x+0, 	 e.g. 211 is piantua po’looin shikii, po’loo waneeshimüin
piantua _in shikii, _müin shikii:	 x -> [20, 10]*x+0, 	 e.g. 220 is piantua po’looin shikii, piamamüin shikii
piantua _in shikii ja’ralimüin shikii waneeshimüin:	 x -> [0]*x+251, 	 e.g. 251 is piantua po’looin shikii ja’ralimüin shikii waneeshimüin
piantua _in shikii ja’ralimüin shikii _müin:	 x -> [25, 1]*x+0, 	 e.g. 252 is piantua po’looin shikii ja’ralimüin shikii piamamüin
piantua _in shikii ja’ralimüin shikii ja’ralimüin:	 x -> [0]*x+255, 	 e.g. 255 is piantua po’looin shikii ja’ralimüin shikii ja’ralimüin
_tua _in shikii:	 x -> [100, 0]*x+0, 	 e.g. 300 is apünüintua po’looin shikii
_tua _in shikii waneeshimüin:	 x -> [100, 0]*x+1, 	 e.g. 301 is apünüintua po’looin shikii waneeshimüin
_tua _in shikii _müin:	 x -> [100, 0, 1]*x+0, 	 e.g. 302 is apünüintua po’looin shikii piamamüin
_tua _in shikii ja’ralimüin:	 x -> [100, 0]*x+5, 	 e.g. 305 is apünüintua po’looin shikii ja’ralimüin
_tua _in shikii, _müin:	 x -> [100, 0, 1]*x+0, 	 e.g. 310 is apünüintua po’looin shikii, po’loomüin
_tua _in shikii, _:	 x -> [100, 0, 1]*x+0, 	 e.g. 311 is apünüintua po’looin shikii, po’loo waneeshimüin
_tua _in shikii, _müin shikii:	 x -> [100, 0, 10]*x+0, 	 e.g. 320 is apünüintua po’looin shikii, piamamüin shikii
_tua _in shikii, apünüin shikii apünüinmüin:	 x -> [0, 0]*x+333, 	 e.g. 333 is apünüintua po’looin shikii, apünüin shikii apünüinmüin
_tua _in shikii ja’ralimüin shikii waneeshimüin:	 x -> [100, 5]*x+1, 	 e.g. 351 is apünüintua po’looin shikii ja’ralimüin shikii waneeshimüin
_tua _in shikii ja’ralimüin shikii _müin:	 x -> [100, 5, 1]*x+0, 	 e.g. 352 is apünüintua po’looin shikii ja’ralimüin shikii piamamüin
_tua _in shikii ja’ralimüin shikii ja’ralimüin:	 x -> [100, 5]*x+5, 	 e.g. 355 is apünüintua po’looin shikii ja’ralimüin shikii ja’ralimüin
_tua _in shikii, pienchi shikii pienchimüin:	 x -> [0, 0]*x+444, 	 e.g. 444 is pienchitua po’looin shikii, pienchi shikii pienchimüin
_tua _in shikii, aipirua shikii aipiruamüin:	 x -> [0, 0]*x+666, 	 e.g. 666 is aipiruatua po’looin shikii, aipirua shikii aipiruamüin
_tua _in shikii, akaraishi shikii akaraishimüin:	 x -> [0, 0]*x+777, 	 e.g. 777 is akaraishitua po’looin shikii, akaraishi shikii akaraishimüin
mekiisattua _in shikii:	 x -> [0]*x+800, 	 e.g. 800 is mekiisattua po’looin shikii
mekiisattua _in shikii waneeshimüin:	 x -> [0]*x+801, 	 e.g. 801 is mekiisattua po’looin shikii waneeshimüin
mekiisattua _in shikii _müin:	 x -> [79, 1]*x+10, 	 e.g. 802 is mekiisattua po’looin shikii piamamüin
mekiisattua _in shikii ja’ralimüin:	 x -> [0]*x+805, 	 e.g. 805 is mekiisattua po’looin shikii ja’ralimüin
mekiisattua _in shikii, _müin:	 x -> [0, 0]*x+810, 	 e.g. 810 is mekiisattua po’looin shikii, po’loomüin
mekiisattua _in shikii, _:	 x -> [79, 1]*x+10, 	 e.g. 811 is mekiisattua po’looin shikii, po’loo waneeshimüin
mekiisattua _in shikii, _müin shikii:	 x -> [79, 10]*x+10, 	 e.g. 820 is mekiisattua po’looin shikii, piamamüin shikii
mekiisattua _in shikii ja’ralimüin shikii waneeshimüin:	 x -> [0]*x+851, 	 e.g. 851 is mekiisattua po’looin shikii ja’ralimüin shikii waneeshimüin
mekiisattua _in shikii ja’ralimüin shikii _müin:	 x -> [84, 1]*x+10, 	 e.g. 852 is mekiisattua po’looin shikii ja’ralimüin shikii piamamüin
mekiisattua _in shikii ja’ralimüin shikii ja’ralimüin:	 x -> [0]*x+855, 	 e.g. 855 is mekiisattua po’looin shikii ja’ralimüin shikii ja’ralimüin
mekie’etasattua _in shikii:	 x -> [0]*x+900, 	 e.g. 900 is mekie’etasattua po’looin shikii
mekie’etasattua _in shikii waneeshimüin:	 x -> [0]*x+901, 	 e.g. 901 is mekie’etasattua po’looin shikii waneeshimüin
mekie’etasattua _in shikii _müin:	 x -> [89, 1]*x+10, 	 e.g. 902 is mekie’etasattua po’looin shikii piamamüin
mekie’etasattua _in shikii ja’ralimüin:	 x -> [0]*x+905, 	 e.g. 905 is mekie’etasattua po’looin shikii ja’ralimüin
mekie’etasattua _in shikii, _müin:	 x -> [0, 0]*x+910, 	 e.g. 910 is mekie’etasattua po’looin shikii, po’loomüin
mekie’etasattua _in shikii, _:	 x -> [89, 1]*x+10, 	 e.g. 911 is mekie’etasattua po’looin shikii, po’loo waneeshimüin
mekie’etasattua _in shikii, _müin shikii:	 x -> [89, 10]*x+10, 	 e.g. 920 is mekie’etasattua po’looin shikii, piamamüin shikii
mekie’etasattua _in shikii ja’ralimüin shikii waneeshimüin:	 x -> [0]*x+951, 	 e.g. 951 is mekie’etasattua po’looin shikii ja’ralimüin shikii waneeshimüin
mekie’etasattua _in shikii ja’ralimüin shikii _müin:	 x -> [94, 1]*x+10, 	 e.g. 952 is mekie’etasattua po’looin shikii ja’ralimüin shikii piamamüin
mekie’etasattua _in shikii ja’ralimüin shikii ja’ralimüin:	 x -> [0]*x+955, 	 e.g. 955 is mekie’etasattua po’looin shikii ja’ralimüin shikii ja’ralimüin

The irreducibles are: waneeshia (1), piama (2), apünüin (3), pienchi (4), ja’rai (5), aipirua (6), akaraishi (7), mekiisalü (8), mekie’etasalü (9), po’loo (10), po’loo waneeshimüin (11), po’loo ja’ralimüin (15)

The old parser had structured Wayuu into 51 number functions and 12 irreducible numbers.

Parse numerals in Antillean-Creole-Of-Martinique
Antillean-Creole-Of-Martinique has 27 number functions and 30 irreducible numbers.
The number functions are:
_òz:	 x -> [0]*x+14, 	 e.g. 14 is katòz
diz_:	 x -> [1]*x+10, 	 e.g. 18 is dizuit
venn_:	 x -> [1]*x+20, 	 e.g. 22 is venndé
ven_:	 x -> [0]*x+29, 	 e.g. 29 is vennèf
trann_:	 x -> [1]*x+30, 	 e.g. 32 is tranndé
trant_:	 x -> [1]*x+30, 	 e.g. 38 is trantuit
karann_:	 x -> [1]*x+40, 	 e.g. 42 is karanndé
karant_:	 x -> [1]*x+40, 	 e.g. 48 is karantuit
_ant:	 x -> [0]*x+50, 	 e.g. 50 is senkant
_antéen:	 x -> [0]*x+51, 	 e.g. 51 is senkantéen
_ann_:	 x -> [10, 1]*x+0, 	 e.g. 52 is senkanndé
_ant_:	 x -> [10, 1]*x+0, 	 e.g. 58 is senkantuit
swasann_:	 x -> [1]*x+60, 	 e.g. 62 is swasanndé
swasant_:	 x -> [1]*x+60, 	 e.g. 68 is swasantuit
_rèven:	 x -> [0]*x+80, 	 e.g. 80 is katrèven
_rèventéen:	 x -> [0]*x+81, 	 e.g. 81 is katrèventéen
_rèvenn_:	 x -> [19, 1]*x+4, 	 e.g. 82 is katrèvenndé
_rèven_:	 x -> [19, 1]*x+4, 	 e.g. 89 is katrèvennèf
san_:	 x -> [1]*x+100, 	 e.g. 102 is sandé
_san:	 x -> [100]*x+0, 	 e.g. 200 is désan
_san-en:	 x -> [100]*x+1, 	 e.g. 201 is désan-en
_san_:	 x -> [100, 1]*x+0, 	 e.g. 202 is désandé
sensan_:	 x -> [1]*x+500, 	 e.g. 502 is sensandé
_an:	 x -> [0]*x+600, 	 e.g. 600 is sisan
_an-en:	 x -> [0]*x+601, 	 e.g. 601 is sisan-en
_an_:	 x -> [97, 1]*x+18, 	 e.g. 602 is sisandé
uisan_:	 x -> [1]*x+800, 	 e.g. 802 is uisandé

The irreducibles are: yonn (1), dé (2), twa (3), kat (4), senk (5), sis (6), sèt (7), uit (8), nèf (9), dis (10), wonz (11), douz (12), trèz (13), tjenz (15), sèz (16), disèt (17), ven (20), ventéen (21), trant (30), trantéen (31), karant (40), karantéen (41), swasant (60), swasantéen (61), san (100), san-en (101), sensan (500), sensan-en (501), uisan (800), uisan-en (801)

The old parser had structured Antillean-Creole-Of-Martinique into 31 number functions and 46 irreducible numbers.

Parse numerals in Shuswap
Shuswap has 13 number functions and 29 irreducible numbers.
The number functions are:
úpekst ell _:	 x -> [1]*x+10, 	 e.g. 12 is úpekst ell seséle
sell7úpekst ell _:	 x -> [1]*x+20, 	 e.g. 22 is sell7úpekst ell seséle
kell7úpekst ell _:	 x -> [1]*x+30, 	 e.g. 32 is kell7úpekst ell seséle
mell7úpekst ell _:	 x -> [1]*x+40, 	 e.g. 42 is mell7úpekst ell seséle
tselkll7úpekst ell _:	 x -> [1]*x+50, 	 e.g. 52 is tselkll7úpekst ell seséle
teq̓mekll7úpekst ell _:	 x -> [1]*x+60, 	 e.g. 62 is teq̓mekll7úpekst ell seséle
tsetskell7úpekst ell _:	 x -> [1]*x+70, 	 e.g. 72 is tsetskell7úpekst ell seséle
nek̓u7pll7úpekst ell _:	 x -> [1]*x+80, 	 e.g. 82 is nek̓u7pll7úpekst ell seséle
temllenk̓well7úpekst ell _:	 x -> [1]*x+90, 	 e.g. 92 is temllenk̓well7úpekst ell seséle
xetspqíqenkst _:	 x -> [1]*x+100, 	 e.g. 102 is xetspqíqenkst seséle
_ te sxetspqíqenkst:	 x -> [100]*x+0, 	 e.g. 200 is seséle te sxetspqíqenkst
_ te sxetspqíqenkst nek̓ú7:	 x -> [100]*x+1, 	 e.g. 201 is seséle te sxetspqíqenkst nek̓ú7
_ te sxetspqíqenkst _:	 x -> [100, 1]*x+0, 	 e.g. 202 is seséle te sxetspqíqenkst seséle

The irreducibles are: úpeket te sxetspqíqenksts (1), seséle (2), kellés (3), mus (4), tsilkst (5), teq̓mékst (6), tsútsllke7 (7), nek̓7ú7ps (8), temllenkúk̓we7 (9), úpekst (10), úpekst ell nek̓ú7 (11), sell7úpekst (20), sell7úpekst ell nek̓ú7 (21), kell7úpekst (30), kell7úpekst ell nek̓ú7 (31), mell7úpekst (40), mell7úpekst ell nek̓ú7 (41), tselkll7úpekst (50), tselkll7úpekst ell nek̓ú7 (51), teq̓mekll7úpekst (60), teq̓mekll7úpekst ell nek̓ú7 (61), tsetskell7úpekst (70), tsetskell7úpekst ell nek̓ú7 (71), nek̓u7pll7úpekst (80), nek̓u7pll7úpekst ell nek̓ú7 (81), temllenk̓well7úpekst (90), temllenk̓well7úpekst ell nek̓ú7 (91), xetspqíqenkst (100), xetspqíqenkst nek̓ú7 (101)

The old parser had structured Shuswap into 13 number functions and 29 irreducible numbers.

Parse numerals in Zulu
Zulu has 26 number functions and 109 irreducible numbers.
The number functions are:
amashumi ay_:	 x -> [10]*x+0, 	 e.g. 60 is amashumi ayisithupha
amashumi ay_ nanye:	 x -> [10]*x+1, 	 e.g. 61 is amashumi ayisithupha nanye
amashumi ay_ nambili:	 x -> [10]*x+2, 	 e.g. 62 is amashumi ayisithupha nambili
amashumi ay_ nantathu:	 x -> [10]*x+3, 	 e.g. 63 is amashumi ayisithupha nantathu
amashumi ay_ nane:	 x -> [10]*x+4, 	 e.g. 64 is amashumi ayisithupha nane
amashumi ay_ nanhlanu:	 x -> [10]*x+5, 	 e.g. 65 is amashumi ayisithupha nanhlanu
amashumi ay_ nesithupha:	 x -> [10]*x+6, 	 e.g. 66 is amashumi ayisithupha nesithupha
amashumi ay_ nesikhombisa:	 x -> [10]*x+7, 	 e.g. 67 is amashumi ayisithupha nesikhombisa
amashumi ay_ nesishiyagalombili:	 x -> [10]*x+8, 	 e.g. 68 is amashumi ayisithupha nesishiyagalombili
amashumi ay_ nesishiyagalolunye:	 x -> [10]*x+9, 	 e.g. 69 is amashumi ayisithupha nesishiyagalolunye
ikhulu _:	 x -> [1]*x+100, 	 e.g. 110 is ikhulu ishumi
amakhulu amabili _:	 x -> [1]*x+200, 	 e.g. 210 is amakhulu amabili ishumi
amakhulu amathathu _:	 x -> [1]*x+300, 	 e.g. 310 is amakhulu amathathu ishumi
amakhulu amane _:	 x -> [1]*x+400, 	 e.g. 410 is amakhulu amane ishumi
amakhulu amahlanu _:	 x -> [1]*x+500, 	 e.g. 510 is amakhulu amahlanu ishumi
amakhulu ay_:	 x -> [100]*x+0, 	 e.g. 600 is amakhulu ayisithupha
amakhulu ay_ nanye:	 x -> [100]*x+1, 	 e.g. 601 is amakhulu ayisithupha nanye
amakhulu ay_ nambili:	 x -> [100]*x+2, 	 e.g. 602 is amakhulu ayisithupha nambili
amakhulu ay_ nantathu:	 x -> [100]*x+3, 	 e.g. 603 is amakhulu ayisithupha nantathu
amakhulu ay_ nane:	 x -> [100]*x+4, 	 e.g. 604 is amakhulu ayisithupha nane
amakhulu ay_ nanhlanu:	 x -> [100]*x+5, 	 e.g. 605 is amakhulu ayisithupha nanhlanu
amakhulu ay_ nesithupha:	 x -> [100]*x+6, 	 e.g. 606 is amakhulu ayisithupha nesithupha
amakhulu ay_ nesikhombisa:	 x -> [100]*x+7, 	 e.g. 607 is amakhulu ayisithupha nesikhombisa
amakhulu ay_ nesishiyagalombili:	 x -> [100]*x+8, 	 e.g. 608 is amakhulu ayisithupha nesishiyagalombili
amakhulu ay_ nesishiyagalolunye:	 x -> [100]*x+9, 	 e.g. 609 is amakhulu ayisithupha nesishiyagalolunye
amakhulu ay_ _:	 x -> [100, 1]*x+0, 	 e.g. 610 is amakhulu ayisithupha ishumi

The irreducibles are: kunye (1), kubili (2), kuthathu (3), kune (4), kuhlanu (5), isithupha (6), isikhombisa (7), isishiyagalombili (8), isishiyagalolunye (9), ishumi (10), ishumi nanye (11), ishumi nambili (12), ishumi nantathu (13), ishumi nane (14), ishumi nanhlanu (15), ishumi nesithupha (16), ishumi nesikhombisa (17), ishumi nesishiyagalombili (18), ishumi nesishiyagalolunye (19), amashumi amabili (20), amashumi amabili nanye (21), amashumi amabili nambili (22), amashumi amabili nantathu (23), amashumi amabili nane (24), amashumi amabili nanhlanu (25), amashumi amabili nesithupha (26), amashumi amabili nesikhombisa (27), amashumi amabili nesishiyagalombili (28), amashumi amabili nesishiyagalolunye (29), amashumi amathathu (30), amashumi amathathu nanye (31), amashumi amathathu nambili (32), amashumi amathathu nantathu (33), amashumi amathathu nane (34), amashumi amathathu nanhlanu (35), amashumi amathathu nesithupha (36), amashumi amathathu nesikhombisa (37), amashumi amathathu nesishiyagalombili (38), amashumi amathathu nesishiyagalolunye (39), amashumi amane (40), amashumi amane nanye (41), amashumi amane nambili (42), amashumi amane nantathu (43), amashumi amane nane (44), amashumi amane nanhlanu (45), amashumi amane nesithupha (46), amashumi amane nesikhombisa (47), amashumi amane nesishiyagalombili (48), amashumi amane nesishiyagalolunye (49), amashumi amahlanu (50), amashumi amahlanu nanye (51), amashumi amahlanu nambili (52), amashumi amahlanu nantathu (53), amashumi amahlanu nane (54), amashumi amahlanu nanhlanu (55), amashumi amahlanu nesithupha (56), amashumi amahlanu nesikhombisa (57), amashumi amahlanu nesishiyagalombili (58), amashumi amahlanu nesishiyagalolunye (59), ikhulu (100), ikhulu nanye (101), ikhulu nambili (102), ikhulu nantathu (103), ikhulu nane (104), ikhulu nanhlanu (105), ikhulu nesithupha (106), ikhulu nesikhombisa (107), ikhulu nesishiyagalombili (108), ikhulu nesishiyagalolunye (109), amakhulu amabili (200), amakhulu amabili nanye (201), amakhulu amabili nambili (202), amakhulu amabili nantathu (203), amakhulu amabili nane (204), amakhulu amabili nanhlanu (205), amakhulu amabili nesithupha (206), amakhulu amabili nesikhombisa (207), amakhulu amabili nesishiyagalombili (208), amakhulu amabili nesishiyagalolunye (209), amakhulu amathathu (300), amakhulu amathathu nanye (301), amakhulu amathathu nambili (302), amakhulu amathathu nantathu (303), amakhulu amathathu nane (304), amakhulu amathathu nanhlanu (305), amakhulu amathathu nesithupha (306), amakhulu amathathu nesikhombisa (307), amakhulu amathathu nesishiyagalombili (308), amakhulu amathathu nesishiyagalolunye (309), amakhulu amane (400), amakhulu amane nanye (401), amakhulu amane nambili (402), amakhulu amane nantathu (403), amakhulu amane nane (404), amakhulu amane nanhlanu (405), amakhulu amane nesithupha (406), amakhulu amane nesikhombisa (407), amakhulu amane nesishiyagalombili (408), amakhulu amane nesishiyagalolunye (409), amakhulu amahlanu (500), amakhulu amahlanu nanye (501), amakhulu amahlanu nambili (502), amakhulu amahlanu nantathu (503), amakhulu amahlanu nane (504), amakhulu amahlanu nanhlanu (505), amakhulu amahlanu nesithupha (506), amakhulu amahlanu nesikhombisa (507), amakhulu amahlanu nesishiyagalombili (508), amakhulu amahlanu nesishiyagalolunye (509)

The old parser had structured Zulu into 9 number functions and 189 irreducible numbers.

Parse numerals in Aymara
Aymara has 45 number functions and 16 irreducible numbers.
The number functions are:
_kallko:	 x -> [0]*x+8, 	 e.g. 8 is quimsakallko
tunca _ni:	 x -> [1]*x+10, 	 e.g. 11 is tunca mayani
pä tunc _ni:	 x -> [1]*x+20, 	 e.g. 21 is pä tunc mayani
_ tunca:	 x -> [10]*x+0, 	 e.g. 30 is quimsa tunca
_ tunc _ni:	 x -> [10, 1]*x+0, 	 e.g. 31 is quimsa tunc mayani
pakallk tunc _ni:	 x -> [1]*x+70, 	 e.g. 71 is pakallk tunc mayani
_kallk tunca:	 x -> [0]*x+80, 	 e.g. 80 is quimsakallk tunca
_kallk tunc _ni:	 x -> [24, 1]*x+8, 	 e.g. 81 is quimsakallk tunc mayani
llätunc tunc _ni:	 x -> [1]*x+90, 	 e.g. 91 is llätunc tunc mayani
pataca _ni:	 x -> [1]*x+100, 	 e.g. 101 is pataca mayani
pataca _:	 x -> [1]*x+100, 	 e.g. 110 is pataca tunca
patac _ni:	 x -> [1]*x+100, 	 e.g. 120 is patac pä tuncani
pataca _ni _:	 x -> [10, 1]*x+90, 	 e.g. 130 is pataca quimsani tunca
pataca _nikallk _:	 x -> [51, 1]*x+17, 	 e.g. 180 is pataca quimsanikallk tunca
pä pataca _ni:	 x -> [1]*x+200, 	 e.g. 201 is pä pataca mayani
pä pataca _:	 x -> [1]*x+200, 	 e.g. 210 is pä pataca tunca
pä patac _ni:	 x -> [1]*x+200, 	 e.g. 220 is pä patac pä tuncani
pä pataca _ni _:	 x -> [10, 1]*x+190, 	 e.g. 230 is pä pataca quimsani tunca
pä pataca _nikallk _:	 x -> [81, 1]*x+27, 	 e.g. 280 is pä pataca quimsanikallk tunca
_ pataca:	 x -> [100]*x+0, 	 e.g. 300 is quimsa pataca
_ pataca _ni:	 x -> [100, 1]*x+0, 	 e.g. 301 is quimsa pataca mayani
_ pataca _:	 x -> [100, 1]*x+0, 	 e.g. 310 is quimsa pataca tunca
_ _:	 x -> [100, 1]*x+-100, 	 e.g. 320 is quimsa patac pä tuncani
_ pataca _ni _:	 x -> [100, 10, 1]*x+-10, 	 e.g. 330 is quimsa pataca quimsani tunca
_ pataca _nikallk _:	 x -> [100, 21, 1]*x+7, 	 e.g. 380 is quimsa pataca quimsanikallk tunca
_ patac _ni:	 x -> [100, 1]*x+0, 	 e.g. 420 is pusi patac pä tuncani
pakallk pataca _ni:	 x -> [1]*x+700, 	 e.g. 701 is pakallk pataca mayani
pakallk pataca _:	 x -> [1]*x+700, 	 e.g. 710 is pakallk pataca tunca
pakallk patac _ni:	 x -> [0]*x+720, 	 e.g. 720 is pakallk patac pä tuncani
pakallk pataca _ni _:	 x -> [10, 1]*x+690, 	 e.g. 730 is pakallk pataca quimsani tunca
pakallk _:	 x -> [1]*x+600, 	 e.g. 770 is pakallk patac pakallk tuncani
pakallk pataca _nikallk _:	 x -> [231, 1]*x+77, 	 e.g. 780 is pakallk pataca quimsanikallk tunca
_kallk pataca:	 x -> [0]*x+800, 	 e.g. 800 is quimsakallk pataca
_kallk pataca _ni:	 x -> [240, 1]*x+80, 	 e.g. 801 is quimsakallk pataca mayani
_kallk pataca _:	 x -> [240, 1]*x+80, 	 e.g. 810 is quimsakallk pataca tunca
_kallk patac _ni:	 x -> [0, 0]*x+820, 	 e.g. 820 is quimsakallk patac pä tuncani
_kallk pataca _ni _:	 x -> [237, 10, 1]*x+79, 	 e.g. 830 is quimsakallk pataca quimsani tunca
_kallk _:	 x -> [210, 1]*x+70, 	 e.g. 870 is quimsakallk patac pakallk tuncani
_kallk pataca _nikallk _:	 x -> [137, 138, 1]*x+45, 	 e.g. 880 is quimsakallk pataca quimsanikallk tunca
llätunc pataca _ni:	 x -> [1]*x+900, 	 e.g. 901 is llätunc pataca mayani
llätunc pataca _:	 x -> [1]*x+900, 	 e.g. 910 is llätunc pataca tunca
llätunc patac _ni:	 x -> [0]*x+920, 	 e.g. 920 is llätunc patac pä tuncani
llätunc pataca _ni _:	 x -> [10, 1]*x+890, 	 e.g. 930 is llätunc pataca quimsani tunca
llätunc _:	 x -> [1]*x+800, 	 e.g. 970 is llätunc patac pakallk tuncani
llätunc pataca _nikallk _:	 x -> [291, 1]*x+97, 	 e.g. 980 is llätunc pataca quimsanikallk tunca

The irreducibles are: maya (1), paya (2), quimsa (3), pusi (4), pheska (5), sojjta (6), pakallko (7), llätunca (9), tunca (10), pä tunca (20), pakallk tunca (70), llätunc tunca (90), pataca (100), pä pataca (200), pakallk pataca (700), llätunc pataca (900)

The old parser had structured Aymara into 41 number functions and 16 irreducible numbers.

Parse numerals in Friulian
Friulian has 16 number functions and 25 irreducible numbers.
The number functions are:
_dis:	 x -> [0]*x+11, 	 e.g. 11 is undis
dise_:	 x -> [1]*x+10, 	 e.g. 17 is disesiet
vincje_:	 x -> [1]*x+20, 	 e.g. 21 is vincjeun
trente_:	 x -> [1]*x+30, 	 e.g. 31 is trenteun
cuarante_:	 x -> [1]*x+40, 	 e.g. 41 is cuaranteun
_uante:	 x -> [0]*x+50, 	 e.g. 50 is cincuante
_uante_:	 x -> [10, 1]*x+0, 	 e.g. 51 is cincuanteun
sessante_:	 x -> [1]*x+60, 	 e.g. 61 is sessanteun
setante_:	 x -> [1]*x+70, 	 e.g. 71 is setanteun
otante_:	 x -> [1]*x+80, 	 e.g. 81 is otanteun
novante_:	 x -> [1]*x+90, 	 e.g. 91 is novanteun
cent e _:	 x -> [1]*x+100, 	 e.g. 101 is cent e un
dusinte e _:	 x -> [1]*x+200, 	 e.g. 201 is dusinte e un
tresinte e _:	 x -> [1]*x+300, 	 e.g. 301 is tresinte e un
_cent:	 x -> [100]*x+0, 	 e.g. 400 is cuatricent
_cent e _:	 x -> [100, 1]*x+0, 	 e.g. 401 is cuatricent e un

The irreducibles are: un (1), doi (2), trê (3), cuatri (4), cinc (5), sîs (6), siet (7), vot (8), nûf (9), dîs (10), dodis (12), tredis (13), cutuardis (14), cuindis (15), sedis (16), vincj (20), trente (30), cuarante (40), sessante (60), setante (70), otante (80), novante (90), cent (100), dusinte (200), tresinte (300)

The old parser had structured Friulian into 15 number functions and 28 irreducible numbers.

Parse numerals in Minangkabau
Minangkabau has 3 number functions and 12 irreducible numbers.
The number functions are:
_ baleh:	 x -> [1]*x+10, 	 e.g. 12 is duo baleh
_ puluah:	 x -> [10]*x+0, 	 e.g. 20 is duo puluah
_ puluah _:	 x -> [10, 1]*x+0, 	 e.g. 21 is duo puluah ciek

The irreducibles are: ciek (1), duo (2), tigo (3), ampek (4), limo (5), anam (6), tujuah (7), salapan (8), sambilan (9), sapuluah (10), sabaleh (11), saratuih (100)

The old parser had structured Minangkabau into 3 number functions and 12 irreducible numbers.

Parse numerals in North-Frisian
North-Frisian has 13 number functions and 22 irreducible numbers.
The number functions are:
_täin:	 x -> [1]*x+10, 	 e.g. 14 is fjouertäin
_äntwunti:	 x -> [1]*x+20, 	 e.g. 21 is iinjäntwunti
_ändörti:	 x -> [1]*x+30, 	 e.g. 31 is iinjändörti
_änfäärti:	 x -> [1]*x+40, 	 e.g. 41 is iinjänfäärti
_änfüfti:	 x -> [1]*x+50, 	 e.g. 51 is iinjänfüfti
_änsüsti:	 x -> [1]*x+60, 	 e.g. 61 is iinjänsüsti
_änsööwenti:	 x -> [1]*x+70, 	 e.g. 71 is iinjänsööwenti
_äntachenti:	 x -> [1]*x+80, 	 e.g. 81 is iinjäntachenti
_ännäägenti:	 x -> [1]*x+90, 	 e.g. 91 is iinjännäägenti
_ hunert:	 x -> [0]*x+100, 	 e.g. 100 is iinj hunert
_ hunert _:	 x -> [50, 1]*x+50, 	 e.g. 101 is iinj hunert iinj
_hunert:	 x -> [100]*x+0, 	 e.g. 200 is touhunert
_hunert _:	 x -> [100, 1]*x+0, 	 e.g. 201 is touhunert iinj

The irreducibles are: iinj (1), tou (2), tri (3), fjouer (4), fiiw (5), seeks (6), soowen (7), oocht (8), nüügen (9), tiin (10), alwen (11), tweelwen (12), tratäin (13), füftäin (15), twunti (20), dörti (30), fäärti (40), füfti (50), süsti (60), sööwenti (70), tachenti (80), näägenti (90)

The old parser had structured North-Frisian into 13 number functions and 22 irreducible numbers.

Parse numerals in Occitan
Occitan has 12 number functions and 25 irreducible numbers.
The number functions are:
dètz-e-_:	 x -> [1]*x+10, 	 e.g. 17 is dètz-e-sèt
vint-e-_:	 x -> [1]*x+20, 	 e.g. 21 is vint-e-un
trenta _:	 x -> [1]*x+30, 	 e.g. 31 is trenta un
quaranta _:	 x -> [1]*x+40, 	 e.g. 41 is quaranta un
cinquanta _:	 x -> [1]*x+50, 	 e.g. 51 is cinquanta un
seissanta _:	 x -> [1]*x+60, 	 e.g. 61 is seissanta un
setanta _:	 x -> [1]*x+70, 	 e.g. 71 is setanta un
ochanta _:	 x -> [1]*x+80, 	 e.g. 81 is ochanta un
nonanta _:	 x -> [1]*x+90, 	 e.g. 91 is nonanta un
cent _:	 x -> [1]*x+100, 	 e.g. 101 is cent un
_ cents:	 x -> [100]*x+0, 	 e.g. 200 is dos cents
_ cents _:	 x -> [100, 1]*x+0, 	 e.g. 201 is dos cents un

The irreducibles are: un (1), dos (2), tres (3), quatre (4), cinc (5), sièis (6), sèt (7), uèch (8), nòu (9), dètz (10), onze (11), dotze (12), tretze (13), catòrze (14), quinze (15), setze (16), vint (20), trenta (30), quaranta (40), cinquanta (50), seissanta (60), setanta (70), ochanta (80), nonanta (90), cent (100)

The old parser had structured Occitan into 12 number functions and 25 irreducible numbers.

Parse numerals in Tongan-Telephone-Style
Parse numerals in Isthmus-Zapotec
Isthmus-Zapotec has 9 number functions and 12 irreducible numbers.
The number functions are:
chii ne _:	 x -> [1]*x+10, 	 e.g. 11 is chii ne tobi
gande ne _:	 x -> [1]*x+20, 	 e.g. 21 is gande ne tobi
gande _:	 x -> [1]*x+20, 	 e.g. 30 is gande chii
_ late gande:	 x -> [20]*x+0, 	 e.g. 40 is chupa late gande
_ late gande ne _:	 x -> [20, 1]*x+0, 	 e.g. 41 is chupa late gande ne tobi
_ late gande _:	 x -> [20, 1]*x+0, 	 e.g. 50 is chupa late gande chii
ti gayuaa _:	 x -> [1]*x+100, 	 e.g. 101 is ti gayuaa tobi
_ gayuaa:	 x -> [100]*x+0, 	 e.g. 200 is chupa gayuaa
_ gayuaa _:	 x -> [100, 1]*x+0, 	 e.g. 201 is chupa gayuaa tobi

The irreducibles are: tobi (1), chupa (2), chonna (3), tapa (4), gaayu’ (5), xhoopa’ (6), gadxe (7), xhono (8), ga’ (9), chii (10), gande (20), ti gayuaa (100)

The old parser had structured Isthmus-Zapotec into 9 number functions and 12 irreducible numbers.

Parse numerals in Northern-Yi
Northern-Yi has 16 number functions and 13 irreducible numbers.
The number functions are:
ci _:	 x -> [1]*x+10, 	 e.g. 13 is ci suo
cix _:	 x -> [0]*x+19, 	 e.g. 19 is cix ggu
_ zi:	 x -> [0]*x+20, 	 e.g. 20 is nyip zi
_ _ cyx:	 x -> [0, 0]*x+21, 	 e.g. 21 is nyip ci cyx
_ _ nyix:	 x -> [0, 0]*x+22, 	 e.g. 22 is nyip ci nyix
_ ci _:	 x -> [10, 1]*x+0, 	 e.g. 23 is nyip ci suo
_ _ shyp:	 x -> [0, 0]*x+27, 	 e.g. 27 is nyip ci shyp
_ ci:	 x -> [10]*x+0, 	 e.g. 30 is suo ci
_ ci cyx:	 x -> [10]*x+1, 	 e.g. 31 is suo ci cyx
_ ci nyix:	 x -> [10]*x+2, 	 e.g. 32 is suo ci nyix
_ hxa:	 x -> [100]*x+0, 	 e.g. 100 is cyp hxa
_ hxa nip _:	 x -> [100, 1]*x+0, 	 e.g. 101 is cyp hxa nip cyp
_ hxa _:	 x -> [100, 1]*x+0, 	 e.g. 110 is cyp hxa ci
_ hxa _p:	 x -> [100, 1]*x+0, 	 e.g. 117 is cyp hxa ci shyp
_ hxa _ _:	 x -> [100, 1, 1]*x+0, 	 e.g. 119 is cyp hxa ci ggu
_ hxa _x zy:	 x -> [100, 1]*x+1, 	 e.g. 131 is cyp hxa suo cix zy

The irreducibles are: cyp (1), nyip (2), suo (3), ly (4), nge (5), fut (6), shyp (7), hxit (8), ggu (9), ci (10), cix zy (11), ci nyix (12), ci shy (17)

The old parser had structured Northern-Yi into 22 number functions and 13 irreducible numbers.

Parse numerals in Yakut
Yakut has 11 number functions and 12 irreducible numbers.
The number functions are:
уон _:	 x -> [1]*x+10, 	 e.g. 11 is уон биир
сүүрбэ _:	 x -> [1]*x+20, 	 e.g. 21 is сүүрбэ биир
отут _:	 x -> [1]*x+30, 	 e.g. 31 is отут биир
_ уон:	 x -> [10]*x+0, 	 e.g. 40 is түөрт уон
_ уон _:	 x -> [10, 1]*x+0, 	 e.g. 41 is түөрт уон биир
сү_:	 x -> [0]*x+100, 	 e.g. 100 is сүүс
сү_ _:	 x -> [30, 1]*x+10, 	 e.g. 101 is сүүс биир
сү_ биэс уон:	 x -> [0]*x+150, 	 e.g. 150 is сүүс биэс уон
_ сү_:	 x -> [100, 0]*x+0, 	 e.g. 200 is икки сүүс
_ сү_ _:	 x -> [100, 0, 1]*x+0, 	 e.g. 201 is икки сүүс биир
_ сү_ тоҕус уон тоҕус:	 x -> [0, 0]*x+299, 	 e.g. 299 is икки сүүс тоҕус уон тоҕус

The irreducibles are: биир (1), икки (2), үс (3), түөрт (4), биэс (5), алта (6), сэттэ (7), аҕыс (8), тоҕус (9), уон (10), сүүрбэ (20), отут (30)

The old parser had structured Yakut into 8 number functions and 13 irreducible numbers.

Parse numerals in Choapan-Zapotec
Parse numerals in Macedonian
Macedonian has 16 number functions and 16 irreducible numbers.
The number functions are:
_наесет:	 x -> [1]*x+10, 	 e.g. 12 is дванаесет
_есет:	 x -> [10]*x+0, 	 e.g. 20 is дваесет
_есет и _:	 x -> [10, 1]*x+0, 	 e.g. 21 is дваесет и еден
педесет и _:	 x -> [1]*x+50, 	 e.g. 51 is педесет и еден
шеесет и _:	 x -> [1]*x+60, 	 e.g. 61 is шеесет и еден
_десет:	 x -> [10]*x+0, 	 e.g. 70 is седумдесет
_десет и _:	 x -> [10, 1]*x+0, 	 e.g. 71 is седумдесет и еден
деведесет и _:	 x -> [1]*x+90, 	 e.g. 91 is деведесет и еден
сто _:	 x -> [1]*x+100, 	 e.g. 101 is сто еден
двесте _:	 x -> [1]*x+200, 	 e.g. 201 is двесте еден
_ста:	 x -> [0]*x+300, 	 e.g. 300 is триста
_ста _:	 x -> [90, 1]*x+30, 	 e.g. 301 is триста еден
_стотини:	 x -> [100]*x+0, 	 e.g. 400 is четиристотини
_стотини _:	 x -> [100, 1]*x+0, 	 e.g. 401 is четиристотини еден
_отини:	 x -> [0]*x+600, 	 e.g. 600 is шестотини
_отини _:	 x -> [97, 1]*x+18, 	 e.g. 601 is шестотини еден

The irreducibles are: еден (1), два (2), три (3), четири (4), пет (5), шест (6), седум (7), осум (8), девет (9), десет (10), единаесет (11), педесет (50), шеесет (60), деведесет (90), сто (100), двесте (200)

The old parser had structured Macedonian into 16 number functions and 16 irreducible numbers.

Parse numerals in Icelandic
Icelandic has 17 number functions and 24 irreducible numbers.
The number functions are:
_tán:	 x -> [1]*x+10, 	 e.g. 15 is fimmtán
tuttugu og _:	 x -> [1]*x+20, 	 e.g. 21 is tuttugu og einn
þrjátíu og _:	 x -> [1]*x+30, 	 e.g. 31 is þrjátíu og einn
fjórutíu og _:	 x -> [1]*x+40, 	 e.g. 41 is fjórutíu og einn
_tíu:	 x -> [10]*x+0, 	 e.g. 50 is fimmtíu
_tíu og _:	 x -> [10, 1]*x+0, 	 e.g. 51 is fimmtíu og einn
hundrað og _:	 x -> [1]*x+100, 	 e.g. 101 is hundrað og einn
hundrað _:	 x -> [1]*x+100, 	 e.g. 121 is hundrað tuttugu og einn
tvö hundruð og _:	 x -> [1]*x+200, 	 e.g. 201 is tvö hundruð og einn
tvö hundruð _:	 x -> [1]*x+200, 	 e.g. 221 is tvö hundruð tuttugu og einn
þrjú hundruð og _:	 x -> [1]*x+300, 	 e.g. 301 is þrjú hundruð og einn
þrjú hundruð _:	 x -> [1]*x+300, 	 e.g. 321 is þrjú hundruð tuttugu og einn
fjögur hundruð og _:	 x -> [1]*x+400, 	 e.g. 401 is fjögur hundruð og einn
fjögur hundruð _:	 x -> [1]*x+400, 	 e.g. 421 is fjögur hundruð tuttugu og einn
_ hundruð:	 x -> [100]*x+0, 	 e.g. 500 is fimm hundruð
_ hundruð og _:	 x -> [100, 1]*x+0, 	 e.g. 501 is fimm hundruð og einn
_ hundruð _:	 x -> [100, 1]*x+0, 	 e.g. 521 is fimm hundruð tuttugu og einn

The irreducibles are: einn (1), tveir (2), þrír (3), fjórir (4), fimm (5), sex (6), sjö (7), átta (8), níu (9), tiu (10), ellefu (11), tólf (12), þréttán (13), fjórtán (14), sautján (17), átján (18), nitján (19), tuttugu (20), þrjátíu (30), fjórutíu (40), hundrað (100), tvö hundruð (200), þrjú hundruð (300), fjögur hundruð (400)

The old parser had structured Icelandic into 17 number functions and 24 irreducible numbers.

Parse numerals in Cherokee
Cherokee has 19 number functions and 19 irreducible numbers.
The number functions are:
_Ꮪ:	 x -> [1]*x+10, 	 e.g. 12 is ᏔᎵᏚ
_ᏍᎪᎯ:	 x -> [10]*x+0, 	 e.g. 20 is ᏔᎵᏍᎪᎯ
_ᏍᎪ ᏌᏬ:	 x -> [10]*x+1, 	 e.g. 21 is ᏔᎵᏍᎪ ᏌᏬ
_ᏍᎪ _:	 x -> [10, 1]*x+0, 	 e.g. 22 is ᏔᎵᏍᎪ ᏔᎵ
_ᏍᎪ ᏧᏁᎳ:	 x -> [0]*x+48, 	 e.g. 48 is ᏅᎩᏍᎪ ᏧᏁᎳ
ᎦᎵᏆᏍᎪ _:	 x -> [1]*x+70, 	 e.g. 72 is ᎦᎵᏆᏍᎪ ᏔᎵ
_ᏥᏆ:	 x -> [10]*x+0, 	 e.g. 100 is ᏍᎪᎯᏥᏆ
_ _ᏥᏆ ᏌᏬ:	 x -> [0, 0]*x+101, 	 e.g. 101 is ᏐᏬ ᏍᎪᎯᏥᏆ ᏌᏬ
_ _ᏥᏆ _:	 x -> [0, 10, 1]*x+0, 	 e.g. 102 is ᏐᏬ ᏍᎪᎯᏥᏆ ᏔᎵ
_ _ᏥᏆ ᏌᏚ:	 x -> [0, 0]*x+111, 	 e.g. 111 is ᏐᏬ ᏍᎪᎯᏥᏆ ᏌᏚ
_ _ ᏌᏬ:	 x -> [100, 0]*x+1, 	 e.g. 201 is ᏔᎵ ᏍᎪᎯᏥᏆ ᏌᏬ
_ ᏍᎪᎯᏥᏆ _:	 x -> [100, 1]*x+0, 	 e.g. 202 is ᏔᎵ ᏍᎪᎯᏥᏆ ᏔᎵ
_ _ ᎦᎵᏆ_:	 x -> [100, 1, -3]*x+0, 	 e.g. 270 is ᏔᎵ ᏍᎪᎯᏥᏆ ᎦᎵᏆᏍᎪᎯ
_ _ ᎦᎵᏆᏍᎪ _:	 x -> [100, 1, 1]*x+-30, 	 e.g. 272 is ᏔᎵ ᏍᎪᎯᏥᏆ ᎦᎵᏆᏍᎪ ᏔᎵ
Ꮶ_ᏥᏆ:	 x -> [0]*x+300, 	 e.g. 300 is ᏦᏍᎪᎯᏥᏆ
ᏧᏁᎵ_ᏥᏆ:	 x -> [0]*x+800, 	 e.g. 800 is ᏧᏁᎵᏍᎪᎯᏥᏆ
ᏐᏁᎵ_ᏥᏆ:	 x -> [0]*x+900, 	 e.g. 900 is ᏐᏁᎵᏍᎪᎯᏥᏆ
ᏐᏁᎵ_ᏥᏆ ᏌᏬ:	 x -> [0]*x+901, 	 e.g. 901 is ᏐᏁᎵᏍᎪᎯᏥᏆ ᏌᏬ
ᏐᏁᎵ_ᏥᏆ _:	 x -> [89, 1]*x+10, 	 e.g. 902 is ᏐᏁᎵᏍᎪᎯᏥᏆ ᏔᎵ

The irreducibles are: ᏐᏬ (1), ᏔᎵ (2), ᏦᎢ (3), ᏅᎩ (4), ᎯᏍᎩ (5), ᏑᏓᎵ (6), ᎦᎵᏉᎩ (7), ᏧᏁᎳ (8), ᏐᏁᎳ (9), ᏍᎪᎯ (10), ᏌᏚ (11), ᏦᎦᏚ (13), ᏂᎦᏚ (14), ᎯᏍᎦᏚ (15), ᏓᎳᏚ (16), ᎦᎵᏆᏚ (17), ᏁᎳᏚ (18), ᎦᎵᏆᏍᎪᎯ (70), ᎦᎵᏆᏍᎪ ᏌᏬ (71)

The old parser had structured Cherokee into 69 number functions and 27 irreducible numbers.

Parse numerals in Kaqchikel
Kaqchikel has 22 number functions and 31 irreducible numbers.
The number functions are:
jukʼal _:	 x -> [1]*x+20, 	 e.g. 21 is jukʼal jun
kak’al _:	 x -> [1]*x+40, 	 e.g. 41 is kak’al jun
oxk’al _:	 x -> [1]*x+60, 	 e.g. 61 is oxk’al jun
kajk’al _:	 x -> [1]*x+80, 	 e.g. 81 is kajk’al jun
ok’al _:	 x -> [1]*x+100, 	 e.g. 101 is ok’al jun
waqk’al _:	 x -> [1]*x+120, 	 e.g. 121 is waqk’al jun
wuqk’al _:	 x -> [1]*x+140, 	 e.g. 141 is wuqk’al jun
waqxaqk’al _:	 x -> [1]*x+160, 	 e.g. 161 is waqxaqk’al jun
b’elejk’al _:	 x -> [1]*x+180, 	 e.g. 181 is b’elejk’al jun
lajk’al _:	 x -> [1]*x+200, 	 e.g. 201 is lajk’al jun
_k’al:	 x -> [20]*x+0, 	 e.g. 220 is julajujk’al
_k’al _:	 x -> [20, 1]*x+0, 	 e.g. 221 is julajujk’al jun
kab’_k’al:	 x -> [0]*x+240, 	 e.g. 240 is kab’lajujk’al
kab’_k’al _:	 x -> [24, 1]*x+0, 	 e.g. 241 is kab’lajujk’al jun
wo_k’al:	 x -> [0]*x+300, 	 e.g. 300 is wolajujk’al
wo_k’al _:	 x -> [30, 1]*x+0, 	 e.g. 301 is wolajujk’al jun
b’ele_k’al:	 x -> [0]*x+380, 	 e.g. 380 is b’elelajujk’al
b’ele_k’al _:	 x -> [38, 1]*x+0, 	 e.g. 381 is b’elelajujk’al jun
juq’o’ _:	 x -> [1]*x+400, 	 e.g. 401 is juq’o’ jun
juk’al juq’o’ _:	 x -> [1]*x+420, 	 e.g. 421 is juk’al juq’o’ jun
_ juq’o’:	 x -> [0]*x+440, 	 e.g. 440 is kak’al juq’o’
_ juq’o’ _:	 x -> [11, 1]*x+0, 	 e.g. 441 is kak’al juq’o’ jun

The irreducibles are: jun (1), kaʼiʼ (2), oxiʼ (3), kajiʼ (4), woʼoʼ (5), waqiʼ (6), wuquʼ (7), waqxaqiʼ (8), bʼelejeʼ (9), lajuj (10), julajuj (11), kabʼlajuj (12), oxlajuj (13), kajlajuj (14), woʼlajuj (15), waqlajuj (16), wuqlajuj (17), waqxaqlajuj (18), bʼelejlajuj (19), jukʼal (20), kak’al (40), oxk’al (60), kajk’al (80), ok’al (100), waqk’al (120), wuqk’al (140), waqxaqk’al (160), b’elejk’al (180), lajk’al (200), juq’o’ (400), juk’al juq’o’ (420)

The old parser had structured Kaqchikel into 22 number functions and 31 irreducible numbers.

Parse numerals in Picard
Picard has 17 number functions and 22 irreducible numbers.
The number functions are:
dis-_:	 x -> [1]*x+10, 	 e.g. 17 is dis-sèt
vint-et-_:	 x -> [0]*x+21, 	 e.g. 21 is vint-et-un
vint-_:	 x -> [1]*x+20, 	 e.g. 22 is vint-deus
trente-et-_:	 x -> [0]*x+31, 	 e.g. 31 is trente-et-un
trente-_:	 x -> [1]*x+30, 	 e.g. 32 is trente-deus
quarante-et-_:	 x -> [0]*x+41, 	 e.g. 41 is quarante-et-un
quarante-_:	 x -> [1]*x+40, 	 e.g. 42 is quarante-deus
chonquante-et-_:	 x -> [0]*x+51, 	 e.g. 51 is chonquante-et-un
chonquante-_:	 x -> [1]*x+50, 	 e.g. 52 is chonquante-deus
_sante:	 x -> [0]*x+60, 	 e.g. 60 is sissante
_sante-et-_:	 x -> [0, 0]*x+61, 	 e.g. 61 is sissante-et-un
_sante-_:	 x -> [10, 1]*x+0, 	 e.g. 62 is sissante-deus
_ante:	 x -> [10]*x+0, 	 e.g. 70 is sètante
_ante-et-_:	 x -> [10, 0]*x+1, 	 e.g. 71 is sètante-et-un
_ante-_:	 x -> [10, 1]*x+0, 	 e.g. 72 is sètante-deus
novante-et-_:	 x -> [0]*x+91, 	 e.g. 91 is novante-et-un
novante-_:	 x -> [1]*x+90, 	 e.g. 92 is novante-deus

The irreducibles are: un (1), deus (2), troés (3), quate (4), chonc (5), sis (6), sèt (7), ût (8), nué (9), dich (10), onze (11), dousse (12), trèsse (13), quatore (14), tchinse (15), sèse (16), vint (20), trente (30), quarante (40), chonquante (50), novante (90), chent (100)

The old parser had structured Picard into 16 number functions and 25 irreducible numbers.

Parse numerals in Marshallese
Marshallese has 18 number functions and 19 irreducible numbers.
The number functions are:
jim_:	 x -> [0]*x+7, 	 e.g. 7 is jimjuon
ratim_:	 x -> [0]*x+9, 	 e.g. 9 is ratimjuon
joñoul _:	 x -> [1]*x+10, 	 e.g. 11 is joñoul juon
roñoul _:	 x -> [1]*x+20, 	 e.g. 21 is roñoul juon
jilñoul _:	 x -> [1]*x+30, 	 e.g. 31 is jilñoul juon
eñoul _:	 x -> [1]*x+40, 	 e.g. 41 is eñoul juon
lemñoul _:	 x -> [1]*x+50, 	 e.g. 51 is lemñoul juon
_ñoul:	 x -> [0]*x+60, 	 e.g. 60 is jiljinoñoul
_ñoul _:	 x -> [10, 1]*x+0, 	 e.g. 61 is jiljinoñoul juon
jimjuoñoul _:	 x -> [1]*x+70, 	 e.g. 71 is jimjuoñoul juon
ralitoñoul _:	 x -> [1]*x+80, 	 e.g. 81 is ralitoñoul juon
ratimjuoñoul _:	 x -> [1]*x+90, 	 e.g. 91 is ratimjuoñoul juon
jibukwi _:	 x -> [1]*x+100, 	 e.g. 101 is jibukwi juon
rubukwi _:	 x -> [1]*x+200, 	 e.g. 201 is rubukwi juon
_bukwi:	 x -> [100]*x+0, 	 e.g. 300 is jilubukwi
_bukwi _:	 x -> [100, 1]*x+0, 	 e.g. 301 is jilubukwi juon
eabukwi _:	 x -> [1]*x+400, 	 e.g. 401 is eabukwi juon
limabukwi _:	 x -> [1]*x+500, 	 e.g. 501 is limabukwi juon

The irreducibles are: juon (1), ruo (2), jilu (3), emän (4), ļalem (5), jiljino (6), ralitök (8), joñoul (10), roñoul (20), jilñoul (30), eñoul (40), lemñoul (50), jimjuoñoul (70), ralitoñoul (80), ratimjuoñoul (90), jibukwi (100), rubukwi (200), eabukwi (400), limabukwi (500)

The old parser had structured Marshallese into 16 number functions and 21 irreducible numbers.

Parse numerals in Rincon-Zapotec
Rincon-Zapotec has 10 number functions and 20 irreducible numbers.
The number functions are:
chiz_:	 x -> [0]*x+16, 	 e.g. 16 is chizxopa
chix_:	 x -> [0]*x+18, 	 e.g. 18 is chixxunu’
_l-laj:	 x -> [0]*x+20, 	 e.g. 20 is gal-laj
_-urua’:	 x -> [1]*x+20, 	 e.g. 21 is tu-urua’
_-un:	 x -> [1]*x+40, 	 e.g. 41 is tu-un
tsónnalal-laj-yu’-_:	 x -> [1]*x+60, 	 e.g. 61 is tsónnalal-laj-yu’-tu
tápalal-laj-yu’-_:	 x -> [1]*x+80, 	 e.g. 81 is tápalal-laj-yu’-tu
_ _yuá’:	 x -> [100, 0]*x+0, 	 e.g. 100 is tu gayuá’
_ _yuá’ yu’ _:	 x -> [100, 0, 1]*x+0, 	 e.g. 101 is tu gayuá’ yu’ tu
_ _yuá’ yu’ _ yu’ _:	 x -> [100, 0, 1, 1]*x+0, 	 e.g. 161 is tu gayuá’ yu’ tsónnalal-laj yu’ tu

The irreducibles are: tu (1), chopa (2), tsonna (3), tapa (4), gayu’ (5), xopa (6), gadxi (7), xunu’ (8), ga (9), chi (10), chinéaj (11), chinnu (12), chi’inu (13), chidá’ (14), chinu (15), chini (17), chënnaj (19), choa’ (40), tsónnalal-laj (60), tápalal-laj (80)

The old parser had structured Rincon-Zapotec into 10 number functions and 20 irreducible numbers.

Parse numerals in Venetian
Venetian has 20 number functions and 25 irreducible numbers.
The number functions are:
_dexe:	 x -> [0]*x+12, 	 e.g. 12 is dódexe
di_:	 x -> [0]*x+17, 	 e.g. 17 is disete
disd_:	 x -> [0]*x+18, 	 e.g. 18 is disdoto
dis_:	 x -> [0]*x+19, 	 e.g. 19 is disnóve
vinti-_:	 x -> [1]*x+20, 	 e.g. 21 is vinti-un
_nta:	 x -> [0]*x+30, 	 e.g. 30 is trenta
_nta-_:	 x -> [9, 1]*x+3, 	 e.g. 31 is trenta-un
quaranta-_:	 x -> [1]*x+40, 	 e.g. 41 is quaranta-un
zsinquanta-_:	 x -> [1]*x+50, 	 e.g. 51 is zsinquanta-un
sesanta-_:	 x -> [1]*x+60, 	 e.g. 61 is sesanta-un
setanta-_:	 x -> [1]*x+70, 	 e.g. 71 is setanta-un
otanta-_:	 x -> [1]*x+80, 	 e.g. 81 is otanta-un
novanta-_:	 x -> [1]*x+90, 	 e.g. 91 is novanta-un
zsento-_:	 x -> [1]*x+100, 	 e.g. 101 is zsento-un
doxento-_:	 x -> [1]*x+200, 	 e.g. 201 is doxento-un
_xento:	 x -> [100]*x+0, 	 e.g. 300 is trexento
_xento-_:	 x -> [100, 1]*x+0, 	 e.g. 301 is trexento-un
_zsento:	 x -> [100]*x+0, 	 e.g. 500 is zsinquezsento
_zsento-_:	 x -> [100, 1]*x+0, 	 e.g. 501 is zsinquezsento-un
novezsento-_:	 x -> [1]*x+900, 	 e.g. 901 is novezsento-un

The irreducibles are: un (1), dó (2), tre (3), quatro (4), zsinque (5), sie (6), sete (7), oto (8), nóve (9), diéxe (10), óndexe (11), trédexe (13), quatòrdexe (14), quìndexe (15), sédexe (16), vinti (20), quaranta (40), zsinquanta (50), sesanta (60), setanta (70), otanta (80), novanta (90), zsento (100), doxento (200), novezsento (900)

The old parser had structured Venetian into 17 number functions and 28 irreducible numbers.

Parse numerals in Pennsylvania-German
Pennsylvania-German has 16 number functions and 24 irreducible numbers.
The number functions are:
_zeh:	 x -> [1]*x+10, 	 e.g. 13 is dreizeh
_unzwansich:	 x -> [1]*x+20, 	 e.g. 22 is zweeunzwansich
_ssich:	 x -> [0]*x+30, 	 e.g. 30 is dreissich
eenun_ssich:	 x -> [0]*x+31, 	 e.g. 31 is eenundreissich
_un_ssich:	 x -> [1, 9]*x+3, 	 e.g. 32 is zweeundreissich
_unvazich:	 x -> [1]*x+40, 	 e.g. 42 is zweeunvazich
_unfuffzich:	 x -> [1]*x+50, 	 e.g. 52 is zweeunfuffzich
_unsechzich:	 x -> [1]*x+60, 	 e.g. 62 is zweeunsechzich
_zich:	 x -> [10]*x+0, 	 e.g. 70 is siwwezich
eenun_zich:	 x -> [10]*x+1, 	 e.g. 71 is eenunsiwwezich
_un_zich:	 x -> [1, 10]*x+0, 	 e.g. 72 is zweeunsiwwezich
en hunnert un _:	 x -> [1]*x+100, 	 e.g. 101 is en hunnert un eens
en hunnert _:	 x -> [1]*x+100, 	 e.g. 110 is en hunnert zehe
_ hunnert:	 x -> [100]*x+0, 	 e.g. 200 is zwee hunnert
_ hunnert un _:	 x -> [100, 1]*x+0, 	 e.g. 201 is zwee hunnert un eens
_ hunnert _:	 x -> [100, 1]*x+0, 	 e.g. 210 is zwee hunnert zehe

The irreducibles are: eens (1), zwee (2), drei (3), vier (4), fimf (5), sex (6), siwwe (7), acht (8), nein (9), zehe (10), elf (11), zwelf (12), vazeh (14), fuffzeh (15), sechzeh (16), zwansich (20), eenunzwansich (21), vazich (40), eenunvazich (41), fuffzich (50), eenunfuffzich (51), sechzich (60), eenunsechzich (61), en hunnert (100)

The old parser had structured Pennsylvania-German into 16 number functions and 24 irreducible numbers.

Parse numerals in Ga
Ga has 6 number functions and 11 irreducible numbers.
The number functions are:
nyɔŋma kɛ _:	 x -> [1]*x+10, 	 e.g. 11 is nyɔŋma kɛ ekome
nyɔŋmai _:	 x -> [10]*x+0, 	 e.g. 20 is nyɔŋmai enyɔ
nyɔŋmai _ kɛ _:	 x -> [10, 1]*x+0, 	 e.g. 21 is nyɔŋmai enyɔ kɛ ekome
oha kɛ _:	 x -> [1]*x+100, 	 e.g. 101 is oha kɛ ekome
ohai _:	 x -> [100]*x+0, 	 e.g. 200 is ohai enyɔ
ohai _ kɛ _:	 x -> [100, 1]*x+0, 	 e.g. 201 is ohai enyɔ kɛ ekome

The irreducibles are: ekome (1), enyɔ (2), etɛ (3), ejwɛ (4), enumɔ (5), ekpaa (6), kpawo (7), kpaanyɔ (8), nɛɛhu (9), nyɔŋma (10), oha (100)

The old parser had structured Ga into 18 number functions and 11 irreducible numbers.

Parse numerals in Lezgian
Lezgian has 17 number functions and 16 irreducible numbers.
The number functions are:
цIу_:	 x -> [1]*x+10, 	 e.g. 11 is цIусад
цIи_:	 x -> [1]*x+10, 	 e.g. 12 is цIикьвед
цIе_:	 x -> [1]*x+10, 	 e.g. 18 is цIемуьжуьд
къанни _:	 x -> [1]*x+20, 	 e.g. 21 is къанни сад
къанни цIу_:	 x -> [1]*x+30, 	 e.g. 31 is къанни цIусад
къанни цIи_:	 x -> [1]*x+30, 	 e.g. 32 is къанни цIикьвед
къанни цIе_:	 x -> [1]*x+30, 	 e.g. 38 is къанни цIемуьжуьд
яхцIурни _:	 x -> [1]*x+40, 	 e.g. 41 is яхцIурни сад
_къад:	 x -> [20]*x+0, 	 e.g. 60 is пудкъад
_къанни _:	 x -> [20, 1]*x+0, 	 e.g. 61 is пудкъанни сад
_къанни цIуд:	 x -> [20]*x+10, 	 e.g. 70 is пудкъанни цIуд
_къанни цIу_:	 x -> [20, 1]*x+10, 	 e.g. 71 is пудкъанни цIусад
_къанни цIи_:	 x -> [20, 1]*x+10, 	 e.g. 72 is пудкъанни цIикьвед
_къанни цIе_:	 x -> [20, 1]*x+10, 	 e.g. 78 is пудкъанни цIемуьжуьд
_ вишни _:	 x -> [100, 1]*x+0, 	 e.g. 101 is сад вишни сад
_ виш _:	 x -> [100, 1]*x+0, 	 e.g. 111 is сад виш цIусад
_ виш:	 x -> [100]*x+0, 	 e.g. 200 is кьвед виш

The irreducibles are: сад (1), кьвед (2), пуд (3), кьуд (4), вад (5), ругуд (6), ирид (7), муьжуьд (8), кIуьд (9), цIуд (10), цIувад (15), цIерид (17), къад (20), къанни цIуд (30), яхцIур (40), виш (100)

The old parser had structured Lezgian into 24 number functions and 41 irreducible numbers.

Parse numerals in South-Efate
South-Efate has 5 number functions and 9 irreducible numbers.
The number functions are:
ralim _:	 x -> [10]*x+0, 	 e.g. 10 is ralim i-skei
ralim _ atmat _:	 x -> [10, 1]*x+0, 	 e.g. 11 is ralim i-skei atmat i-skei
tifli _:	 x -> [100]*x+0, 	 e.g. 100 is tifli i-skei
tifli _ atmat _:	 x -> [100, 1]*x+0, 	 e.g. 101 is tifli i-skei atmat i-skei
tifli _ _:	 x -> [100, 1]*x+0, 	 e.g. 110 is tifli i-skei ralim i-skei

The irreducibles are: i-skei (1), i-nru (2), i-tul (3), i-fat (4), i-lim (5), i-ɪa-tes (6), i-ɪa-ru (7), i-ɪa-tul (8), i-ɪ-fot (9)

The old parser had structured South-Efate into 27 number functions and 27 irreducible numbers.

Parse numerals in Yupik
Parse numerals in Latin
Latin has 31 number functions and 36 irreducible numbers.
The number functions are:
_decim:	 x -> [1]*x+10, 	 e.g. 12 is duodecim
_deviginti:	 x -> [0]*x+18, 	 e.g. 18 is duodeviginti
viginti _:	 x -> [1]*x+20, 	 e.g. 21 is viginti unus
_detriginta:	 x -> [0]*x+28, 	 e.g. 28 is duodetriginta
triginta _:	 x -> [1]*x+30, 	 e.g. 31 is triginta unus
_dequadraginta:	 x -> [0]*x+38, 	 e.g. 38 is duodequadraginta
quadraginta _:	 x -> [1]*x+40, 	 e.g. 41 is quadraginta unus
_dequinquaginta:	 x -> [0]*x+48, 	 e.g. 48 is duodequinquaginta
quinquaginta _:	 x -> [1]*x+50, 	 e.g. 51 is quinquaginta unus
_de_aginta:	 x -> [0, 0]*x+58, 	 e.g. 58 is duodesexaginta
unde_aginta:	 x -> [0]*x+59, 	 e.g. 59 is undesexaginta
_aginta:	 x -> [0]*x+60, 	 e.g. 60 is sexaginta
_aginta _:	 x -> [10, 1]*x+0, 	 e.g. 61 is sexaginta unus
_deseptuaginta:	 x -> [0]*x+68, 	 e.g. 68 is duodeseptuaginta
septuaginta _:	 x -> [1]*x+70, 	 e.g. 71 is septuaginta unus
_de_ginta:	 x -> [0, 0]*x+78, 	 e.g. 78 is duodeoctoginta
unde_ginta:	 x -> [0]*x+79, 	 e.g. 79 is undeoctoginta
_ginta:	 x -> [0]*x+80, 	 e.g. 80 is octoginta
_ginta _:	 x -> [10, 1]*x+0, 	 e.g. 81 is octoginta unus
_denonaginta:	 x -> [0]*x+88, 	 e.g. 88 is duodenonaginta
nonaginta _:	 x -> [1]*x+90, 	 e.g. 91 is nonaginta unus
centum _:	 x -> [1]*x+100, 	 e.g. 101 is centum unus
centum 	_:	 x -> [0]*x+148, 	 e.g. 148 is centum 	duodequinquaginta
ducenti _:	 x -> [1]*x+200, 	 e.g. 201 is ducenti unus
trecenti _:	 x -> [1]*x+300, 	 e.g. 301 is trecenti unus
quadringenti _:	 x -> [1]*x+400, 	 e.g. 401 is quadringenti unus
quingenti _:	 x -> [1]*x+500, 	 e.g. 501 is quingenti unus
sescenti _:	 x -> [1]*x+600, 	 e.g. 601 is sescenti unus
septingenti _:	 x -> [1]*x+700, 	 e.g. 701 is septingenti unus
octingenti _:	 x -> [1]*x+800, 	 e.g. 801 is octingenti unus
nongenti _:	 x -> [1]*x+900, 	 e.g. 901 is nongenti unus

The irreducibles are: unus (1), duo (2), tres (3), quattuor (4), quinque (5), sex (6), septem (7), octo (8), novem (9), decem (10), undecim (11), tredecim (13), quindecim (15), sedecim (16), septendecim (17), undeviginti (19), viginti (20), undetriginta (29), triginta (30), undequadraginta (39), quadraginta (40), undequinquaginta (49), quinquaginta (50), undeseptuaginta (69), septuaginta (70), nonaginta (90), undecentum (99), centum (100), ducenti (200), trecenti (300), quadringenti (400), quingenti (500), sescenti (600), septingenti (700), octingenti (800), nongenti (900)

The old parser had structured Latin into 31 number functions and 36 irreducible numbers.

Parse numerals in Kiliwa
Kiliwa has 19 number functions and 5 irreducible numbers.
The number functions are:
_l paayp:	 x -> [1]*x+5, 	 e.g. 6 is msigl paayp
_l tmat:	 x -> [0]*x+9, 	 e.g. 9 is msigl tmat
chipam _:	 x -> [10]*x+0, 	 e.g. 10 is chipam msig
chipam _, _ tmaljaa:	 x -> [10, 1]*x+0, 	 e.g. 11 is chipam msig, msig tmaljaa
_l paayb:	 x -> [1]*x+50, 	 e.g. 70 is chipam juwakl paayb
_l paayb, _ tmaljaa:	 x -> [1, 1]*x+50, 	 e.g. 71 is chipam juwakl paayb, msig tmaljaa
chipam msig u’ kun yuu _:	 x -> [0]*x+100, 	 e.g. 100 is chipam msig u’ kun yuu chipam msig
_ u’ kun yuu _:	 x -> [9, 1]*x+0, 	 e.g. 101 is chipam msig u’ kun yuu chipam msig, msig tmaljaa
_ u’ kun yuu _, _:	 x -> [5, 5, 1]*x+0, 	 e.g. 110 is chipam msig u’ kun yuu chipam msig, chipam msig
_ u’ kun yuu chipam _:	 x -> [0, 100]*x+0, 	 e.g. 200 is chipam msig u’ kun yuu chipam juwak
_ u’ kun yuu chipam _, _ tmaljaa:	 x -> [0, 100, 1]*x+0, 	 e.g. 201 is chipam msig u’ kun yuu chipam juwak, msig tmaljaa
_ u’ kun yuu chipam _, _:	 x -> [0, 100, 1]*x+0, 	 e.g. 210 is chipam msig u’ kun yuu chipam juwak, chipam msig
_ u’ kun yuu chipam _, chipam juwak, juwak tmaljaa:	 x -> [0, 0]*x+222, 	 e.g. 222 is chipam msig u’ kun yuu chipam juwak, chipam juwak, juwak tmaljaa
_ u’ kun yuu chipam _, chipam jmi’k, jmi’k tmaljaa:	 x -> [0, 0]*x+333, 	 e.g. 333 is chipam msig u’ kun yuu chipam jmi’k, chipam jmi’k, jmi’k tmaljaa
_ u’ kun yuu chipam _, chipam mnak, mnak tmaljaa:	 x -> [0, 0]*x+444, 	 e.g. 444 is chipam msig u’ kun yuu chipam mnak, chipam mnak, mnak tmaljaa
_ u’ kun yuu chipam _, chipam salchipam, salchipam tmaljaa:	 x -> [0, 0]*x+555, 	 e.g. 555 is chipam msig u’ kun yuu chipam salchipam, chipam salchipam, salchipam tmaljaa
chipam msig u’ kun yuu chipam _:	 x -> [100]*x+0, 	 e.g. 600 is chipam msig u’ kun yuu chipam msigl paayp
chipam msig u’ kun yuu chipam _, _ tmaljaa:	 x -> [100, 1]*x+0, 	 e.g. 601 is chipam msig u’ kun yuu chipam msigl paayp, msig tmaljaa
chipam msig u’ kun yuu chipam _, _:	 x -> [100, 1]*x+0, 	 e.g. 610 is chipam msig u’ kun yuu chipam msigl paayp, chipam msig

The irreducibles are: msig (1), juwak (2), jmi’k (3), mnak (4), salchipam (5)

Parse numerals in Arhuaco
Arhuaco has 7 number functions and 11 irreducible numbers.
The number functions are:
_ uga _ kʉttow:	 x -> [10, 1]*x+0, 	 e.g. 11 is in’gwi uga in’gwi kʉttow
_ uga:	 x -> [10]*x+0, 	 e.g. 20 is mowga uga
syentu _:	 x -> [1]*x+100, 	 e.g. 101 is syentu in’gwi
syentu _ _:	 x -> [0, 0]*x+110, 	 e.g. 110 is syentu in’gwi uga
_ syentu:	 x -> [100]*x+0, 	 e.g. 200 is mowga syentu
_ syentu _:	 x -> [100, 1]*x+0, 	 e.g. 201 is mowga syentu in’gwi
_ syentu _ _:	 x -> [100, 0, 1]*x+0, 	 e.g. 210 is mowga syentu in’gwi uga

The irreducibles are: in’gwi (1), mowga (2), máykʉnʉ (3), ma’keywa (4), asewa (5), chin̈wa (6), koga (7), abewa (8), ikawa (9), uga (10), syentu (100)

The old parser had structured Arhuaco into 7 number functions and 11 irreducible numbers.

Parse numerals in Kirmanjki
Kirmanjki has 18 number functions and 15 irreducible numbers.
The number functions are:
_endes:	 x -> [0]*x+11, 	 e.g. 11 is yewendes
_wês:	 x -> [0]*x+12, 	 e.g. 12 is diwês
_s:	 x -> [0]*x+13, 	 e.g. 13 is hîrês
_ês:	 x -> [1]*x+10, 	 e.g. 14 is çarês
vîst û _:	 x -> [1]*x+20, 	 e.g. 21 is vîst û yew
hîris û _:	 x -> [1]*x+30, 	 e.g. 31 is hîris û yew
çewres û _:	 x -> [1]*x+40, 	 e.g. 41 is çewres û yew
_as:	 x -> [0]*x+50, 	 e.g. 50 is pancas
_as û _:	 x -> [10, 1]*x+0, 	 e.g. 51 is pancas û yew
_tî:	 x -> [0]*x+60, 	 e.g. 60 is şeştî
_tî û _:	 x -> [10, 1]*x+0, 	 e.g. 61 is şeştî û yew
_ay:	 x -> [10]*x+0, 	 e.g. 70 is hewtay
_ay û _:	 x -> [10, 1]*x+0, 	 e.g. 71 is hewtay û yew
se û _:	 x -> [1]*x+100, 	 e.g. 101 is se û yew
_ sey:	 x -> [100]*x+0, 	 e.g. 200 is di sey
_ sey û _:	 x -> [100, 1]*x+0, 	 e.g. 201 is di sey û yew
_  sey:	 x -> [0]*x+700, 	 e.g. 700 is hewt  sey
_  sey û _:	 x -> [98, 1]*x+14, 	 e.g. 701 is hewt  sey û yew

The irreducibles are: yew (1), di (2), hîrê (3), çar (4), panc (5), şeş (6), hewt (7), heşt (8), new (9), des (10), şîyês (16), vîst (20), hîris (30), çewres (40), se (100)

The old parser had structured Kirmanjki into 18 number functions and 15 irreducible numbers.

Parse numerals in Mapudungun
Mapudungun has 5 number functions and 10 irreducible numbers.
The number functions are:
mari _:	 x -> [1]*x+10, 	 e.g. 11 is mari kiñe
_ mari:	 x -> [10]*x+0, 	 e.g. 20 is epu mari
_ mari _:	 x -> [10, 1]*x+0, 	 e.g. 21 is epu mari kiñe
_ pataka:	 x -> [100]*x+0, 	 e.g. 100 is kiñe pataka
_ pataka _:	 x -> [100, 1]*x+0, 	 e.g. 101 is kiñe pataka kiñe

The irreducibles are: kiñe (1), epu (2), küla (3), meli (4), kechu (5), kayu (6), reqle (7), pura (8), aylla (9), mari (10)

The old parser had structured Mapudungun into 5 number functions and 10 irreducible numbers.

Parse numerals in fr
fr has 35 number functions and 22 irreducible numbers.
The number functions are:
dix-_:	 x -> [1]*x+10, 	 e.g. 17 is dix-sept
vingt et _:	 x -> [0]*x+21, 	 e.g. 21 is vingt et un
vingt-_:	 x -> [1]*x+20, 	 e.g. 22 is vingt-deux
trente et _:	 x -> [0]*x+31, 	 e.g. 31 is trente et un
trente-_:	 x -> [1]*x+30, 	 e.g. 32 is trente-deux
quarante et _:	 x -> [0]*x+41, 	 e.g. 41 is quarante et un
quarante-_:	 x -> [1]*x+40, 	 e.g. 42 is quarante-deux
_uante:	 x -> [0]*x+50, 	 e.g. 50 is cinquante
_uante et _:	 x -> [0, 0]*x+51, 	 e.g. 51 is cinquante et un
_uante-_:	 x -> [10, 1]*x+0, 	 e.g. 52 is cinquante-deux
soixante et _:	 x -> [1]*x+60, 	 e.g. 61 is soixante et un
soixante-_:	 x -> [1]*x+60, 	 e.g. 62 is soixante-deux
_-vingts:	 x -> [0]*x+80, 	 e.g. 80 is quatre-vingts
_-vingt-_:	 x -> [19, 1]*x+4, 	 e.g. 81 is quatre-vingt-un
_-_-dix:	 x -> [0, 0]*x+90, 	 e.g. 90 is quatre-vingt-dix
_-_-seize:	 x -> [0, 0]*x+96, 	 e.g. 96 is quatre-vingt-seize
_-_-dix-_:	 x -> [2, 4, 1]*x+2, 	 e.g. 97 is quatre-vingt-dix-sept
cent _:	 x -> [1]*x+100, 	 e.g. 101 is cent un
_ cents:	 x -> [100]*x+0, 	 e.g. 200 is deux cents
_ cent _:	 x -> [100, 1]*x+0, 	 e.g. 201 is deux cent un
_ _ vingt:	 x -> [100, 0]*x+20, 	 e.g. 220 is deux cent vingt
_ _ vingt et _:	 x -> [100, 0, 10]*x+11, 	 e.g. 221 is deux cent vingt et un
_ _ vingt-_:	 x -> [100, 0, 1]*x+20, 	 e.g. 222 is deux cent vingt-deux
_ _ quarante:	 x -> [100, 0]*x+40, 	 e.g. 240 is deux cent quarante
_ _ quarante et _:	 x -> [100, 0, 20]*x+21, 	 e.g. 241 is deux cent quarante et un
_ _ quarante-_:	 x -> [100, 0, 1]*x+40, 	 e.g. 242 is deux cent quarante-deux
_ _ trente:	 x -> [100, 0]*x+30, 	 e.g. 330 is trois cent trente
_ _ trente et _:	 x -> [100, 0, 15]*x+16, 	 e.g. 331 is trois cent trente et un
_ _ trente-_:	 x -> [100, 0, 1]*x+30, 	 e.g. 332 is trois cent trente-deux
_ _ soixante:	 x -> [100, 1]*x+-40, 	 e.g. 360 is trois cent soixante
_ _ soixante et _:	 x -> [100, 1, 1]*x+-40, 	 e.g. 361 is trois cent soixante et un
_ _ soixante-_:	 x -> [100, 1, 1]*x+-40, 	 e.g. 362 is trois cent soixante-deux
mille _:	 x -> [1]*x+1000, 	 e.g. 1002 is mille deux
_ mille:	 x -> [1000]*x+0, 	 e.g. 7000 is sept mille
_ mille _:	 x -> [1000, 1]*x+0, 	 e.g. 7002 is sept mille deux

The irreducibles are: un (1), deux (2), trois (3), quatre (4), cinq (5), six (6), sept (7), huit (8), neuf (9), dix (10), onze (11), douze (12), treize (13), quatorze (14), quinze (15), seize (16), vingt (20), trente (30), quarante (40), soixante (60), cent (100), mille (1000)

The old parser had structured fr into 70 number functions and 22 irreducible numbers.

Parse numerals in fi
fi has 9 number functions and 12 irreducible numbers.
The number functions are:
_toista:	 x -> [1]*x+10, 	 e.g. 11 is yksitoista
_kymmentä:	 x -> [10]*x+0, 	 e.g. 20 is kaksikymmentä
_kymmentä_:	 x -> [10, 1]*x+0, 	 e.g. 21 is kaksikymmentäyksi
sata_:	 x -> [1]*x+100, 	 e.g. 101 is satayksi
_sataa:	 x -> [100]*x+0, 	 e.g. 200 is kaksisataa
_sataa_:	 x -> [100, 1]*x+0, 	 e.g. 201 is kaksisataayksi
tuhat _:	 x -> [1]*x+1000, 	 e.g. 1002 is tuhat kaksi
_tuhatta:	 x -> [1000]*x+0, 	 e.g. 7000 is seitsemäntuhatta
_tuhatta _:	 x -> [1000, 1]*x+0, 	 e.g. 7002 is seitsemäntuhatta kaksi

The irreducibles are: yksi (1), kaksi (2), kolme (3), neljä (4), viisi (5), kuusi (6), seitsemän (7), kahdeksan (8), yhdeksän (9), kymmenen (10), sata (100), tuhat (1000)

The old parser had structured fi into 9 number functions and 12 irreducible numbers.

Parse numerals in fr_CH
fr_CH has 23 number functions and 23 irreducible numbers.
The number functions are:
dix-_:	 x -> [1]*x+10, 	 e.g. 17 is dix-sept
vingt et _:	 x -> [0]*x+21, 	 e.g. 21 is vingt et un
vingt-_:	 x -> [1]*x+20, 	 e.g. 22 is vingt-deux
trente et _:	 x -> [0]*x+31, 	 e.g. 31 is trente et un
trente-_:	 x -> [1]*x+30, 	 e.g. 32 is trente-deux
quarante et _:	 x -> [0]*x+41, 	 e.g. 41 is quarante et un
quarante-_:	 x -> [1]*x+40, 	 e.g. 42 is quarante-deux
_uante:	 x -> [0]*x+50, 	 e.g. 50 is cinquante
_uante et _:	 x -> [0, 0]*x+51, 	 e.g. 51 is cinquante et un
_uante-_:	 x -> [10, 1]*x+0, 	 e.g. 52 is cinquante-deux
soixante et _:	 x -> [0]*x+61, 	 e.g. 61 is soixante et un
soixante-_:	 x -> [1]*x+60, 	 e.g. 62 is soixante-deux
_ante:	 x -> [10]*x+0, 	 e.g. 70 is septante
_ante et _:	 x -> [10, 0]*x+1, 	 e.g. 71 is septante et un
_ante-_:	 x -> [10, 1]*x+0, 	 e.g. 72 is septante-deux
nonante et _:	 x -> [0]*x+91, 	 e.g. 91 is nonante et un
nonante-_:	 x -> [1]*x+90, 	 e.g. 92 is nonante-deux
cent _:	 x -> [1]*x+100, 	 e.g. 101 is cent un
_ cents:	 x -> [100]*x+0, 	 e.g. 200 is deux cents
_ cents _:	 x -> [100, 1]*x+0, 	 e.g. 201 is deux cents un
mille _:	 x -> [1]*x+1000, 	 e.g. 1002 is mille deux
_ mille:	 x -> [1000]*x+0, 	 e.g. 7000 is sept mille
_ mille _:	 x -> [1000, 1]*x+0, 	 e.g. 7002 is sept mille deux

The irreducibles are: un (1), deux (2), trois (3), quatre (4), cinq (5), six (6), sept (7), huit (8), neuf (9), dix (10), onze (11), douze (12), treize (13), quatorze (14), quinze (15), seize (16), vingt (20), trente (30), quarante (40), soixante (60), nonante (90), cent (100), mille (1000)

The old parser had structured fr_CH into 23 number functions and 23 irreducible numbers.

Parse numerals in fr_BE
fr_BE has 26 number functions and 23 irreducible numbers.
The number functions are:
dix-_:	 x -> [1]*x+10, 	 e.g. 17 is dix-sept
vingt et _:	 x -> [0]*x+21, 	 e.g. 21 is vingt et un
vingt-_:	 x -> [1]*x+20, 	 e.g. 22 is vingt-deux
trente et _:	 x -> [0]*x+31, 	 e.g. 31 is trente et un
trente-_:	 x -> [1]*x+30, 	 e.g. 32 is trente-deux
quarante et _:	 x -> [0]*x+41, 	 e.g. 41 is quarante et un
quarante-_:	 x -> [1]*x+40, 	 e.g. 42 is quarante-deux
_uante:	 x -> [0]*x+50, 	 e.g. 50 is cinquante
_uante et _:	 x -> [0, 0]*x+51, 	 e.g. 51 is cinquante et un
_uante-_:	 x -> [10, 1]*x+0, 	 e.g. 52 is cinquante-deux
soixante et _:	 x -> [0]*x+61, 	 e.g. 61 is soixante et un
soixante-_:	 x -> [1]*x+60, 	 e.g. 62 is soixante-deux
_ante:	 x -> [0]*x+70, 	 e.g. 70 is septante
_ante et _:	 x -> [0, 0]*x+71, 	 e.g. 71 is septante et un
_ante-_:	 x -> [10, 1]*x+0, 	 e.g. 72 is septante-deux
_-vingt:	 x -> [0]*x+80, 	 e.g. 80 is quatre-vingt
_-vingt et _:	 x -> [0, 0]*x+81, 	 e.g. 81 is quatre-vingt et un
_-vingt-_:	 x -> [19, 1]*x+4, 	 e.g. 82 is quatre-vingt-deux
nonante et _:	 x -> [0]*x+91, 	 e.g. 91 is nonante et un
nonante-_:	 x -> [1]*x+90, 	 e.g. 92 is nonante-deux
cent _:	 x -> [1]*x+100, 	 e.g. 101 is cent un
_ cents:	 x -> [100]*x+0, 	 e.g. 200 is deux cents
_ cents _:	 x -> [100, 1]*x+0, 	 e.g. 201 is deux cents un
mille _:	 x -> [1]*x+1000, 	 e.g. 1002 is mille deux
_ mille:	 x -> [1000]*x+0, 	 e.g. 7000 is sept mille
_ mille _:	 x -> [1000, 1]*x+0, 	 e.g. 7002 is sept mille deux

The irreducibles are: un (1), deux (2), trois (3), quatre (4), cinq (5), six (6), sept (7), huit (8), neuf (9), dix (10), onze (11), douze (12), treize (13), quatorze (14), quinze (15), seize (16), vingt (20), trente (30), quarante (40), soixante (60), nonante (90), cent (100), mille (1000)

The old parser had structured fr_BE into 26 number functions and 23 irreducible numbers.

Parse numerals in fr_DZ
fr_DZ has 35 number functions and 22 irreducible numbers.
The number functions are:
dix-_:	 x -> [1]*x+10, 	 e.g. 17 is dix-sept
vingt et _:	 x -> [0]*x+21, 	 e.g. 21 is vingt et un
vingt-_:	 x -> [1]*x+20, 	 e.g. 22 is vingt-deux
trente et _:	 x -> [0]*x+31, 	 e.g. 31 is trente et un
trente-_:	 x -> [1]*x+30, 	 e.g. 32 is trente-deux
quarante et _:	 x -> [0]*x+41, 	 e.g. 41 is quarante et un
quarante-_:	 x -> [1]*x+40, 	 e.g. 42 is quarante-deux
_uante:	 x -> [0]*x+50, 	 e.g. 50 is cinquante
_uante et _:	 x -> [0, 0]*x+51, 	 e.g. 51 is cinquante et un
_uante-_:	 x -> [10, 1]*x+0, 	 e.g. 52 is cinquante-deux
soixante et _:	 x -> [1]*x+60, 	 e.g. 61 is soixante et un
soixante-_:	 x -> [1]*x+60, 	 e.g. 62 is soixante-deux
_-vingts:	 x -> [0]*x+80, 	 e.g. 80 is quatre-vingts
_-vingt-_:	 x -> [19, 1]*x+4, 	 e.g. 81 is quatre-vingt-un
_-_-dix:	 x -> [0, 0]*x+90, 	 e.g. 90 is quatre-vingt-dix
_-_-seize:	 x -> [0, 0]*x+96, 	 e.g. 96 is quatre-vingt-seize
_-_-dix-_:	 x -> [2, 4, 1]*x+2, 	 e.g. 97 is quatre-vingt-dix-sept
cent _:	 x -> [1]*x+100, 	 e.g. 101 is cent un
_ cents:	 x -> [100]*x+0, 	 e.g. 200 is deux cents
_ cent _:	 x -> [100, 1]*x+0, 	 e.g. 201 is deux cent un
_ _ vingt:	 x -> [100, 0]*x+20, 	 e.g. 220 is deux cent vingt
_ _ vingt et _:	 x -> [100, 0, 10]*x+11, 	 e.g. 221 is deux cent vingt et un
_ _ vingt-_:	 x -> [100, 0, 1]*x+20, 	 e.g. 222 is deux cent vingt-deux
_ _ quarante:	 x -> [100, 0]*x+40, 	 e.g. 240 is deux cent quarante
_ _ quarante et _:	 x -> [100, 0, 20]*x+21, 	 e.g. 241 is deux cent quarante et un
_ _ quarante-_:	 x -> [100, 0, 1]*x+40, 	 e.g. 242 is deux cent quarante-deux
_ _ trente:	 x -> [100, 0]*x+30, 	 e.g. 330 is trois cent trente
_ _ trente et _:	 x -> [100, 0, 15]*x+16, 	 e.g. 331 is trois cent trente et un
_ _ trente-_:	 x -> [100, 0, 1]*x+30, 	 e.g. 332 is trois cent trente-deux
_ _ soixante:	 x -> [100, 1]*x+-40, 	 e.g. 360 is trois cent soixante
_ _ soixante et _:	 x -> [100, 1, 1]*x+-40, 	 e.g. 361 is trois cent soixante et un
_ _ soixante-_:	 x -> [100, 1, 1]*x+-40, 	 e.g. 362 is trois cent soixante-deux
mille _:	 x -> [1]*x+1000, 	 e.g. 1002 is mille deux
_ mille:	 x -> [1000]*x+0, 	 e.g. 7000 is sept mille
_ mille _:	 x -> [1000, 1]*x+0, 	 e.g. 7002 is sept mille deux

The irreducibles are: un (1), deux (2), trois (3), quatre (4), cinq (5), six (6), sept (7), huit (8), neuf (9), dix (10), onze (11), douze (12), treize (13), quatorze (14), quinze (15), seize (16), vingt (20), trente (30), quarante (40), soixante (60), cent (100), mille (1000)

The old parser had structured fr_DZ into 70 number functions and 22 irreducible numbers.

Parse numerals in he
Parse numerals in id
id has 9 number functions and 13 irreducible numbers.
The number functions are:
_ belas:	 x -> [1]*x+10, 	 e.g. 12 is dua belas
_ puluh:	 x -> [10]*x+0, 	 e.g. 20 is dua puluh
_ puluh _:	 x -> [10, 1]*x+0, 	 e.g. 21 is dua puluh satu
seratus _:	 x -> [1]*x+100, 	 e.g. 101 is seratus satu
_ ratus:	 x -> [100]*x+0, 	 e.g. 200 is dua ratus
_ ratus _:	 x -> [100, 1]*x+0, 	 e.g. 201 is dua ratus satu
seribu _:	 x -> [1]*x+1000, 	 e.g. 1002 is seribu dua
_ ribu:	 x -> [1000]*x+0, 	 e.g. 7000 is tujuh ribu
_ ribu _:	 x -> [1000, 1]*x+0, 	 e.g. 7002 is tujuh ribu dua

The irreducibles are: satu (1), dua (2), tiga (3), empat (4), lima (5), enam (6), tujuh (7), delapan (8), sembilan (9), sepuluh (10), sebelas (11), seratus (100), seribu (1000)

The old parser had structured id into 9 number functions and 13 irreducible numbers.

Parse numerals in it
it has 39 number functions and 35 irreducible numbers.
The number functions are:
_dici:	 x -> [0]*x+13, 	 e.g. 13 is tredici
dicias_:	 x -> [0]*x+17, 	 e.g. 17 is diciassette
dici_:	 x -> [0]*x+18, 	 e.g. 18 is diciotto
dician_:	 x -> [0]*x+19, 	 e.g. 19 is diciannove
venti_:	 x -> [1]*x+20, 	 e.g. 21 is ventiuno
vent_:	 x -> [0]*x+28, 	 e.g. 28 is ventotto
_nta:	 x -> [0]*x+30, 	 e.g. 30 is trenta
_nt_:	 x -> [9, 1]*x+3, 	 e.g. 31 is trentuno
_nta_:	 x -> [9, 1]*x+3, 	 e.g. 32 is trentadue
_ntatré:	 x -> [0]*x+33, 	 e.g. 33 is trentatré
quarant_:	 x -> [0]*x+41, 	 e.g. 41 is quarantuno
quaranta_:	 x -> [1]*x+40, 	 e.g. 42 is quarantadue
cinquant_:	 x -> [1]*x+50, 	 e.g. 51 is cinquantuno
cinquanta_:	 x -> [1]*x+50, 	 e.g. 52 is cinquantadue
sessant_:	 x -> [1]*x+60, 	 e.g. 61 is sessantuno
sessanta_:	 x -> [1]*x+60, 	 e.g. 62 is sessantadue
settant_:	 x -> [1]*x+70, 	 e.g. 71 is settantuno
settanta_:	 x -> [1]*x+70, 	 e.g. 72 is settantadue
ottant_:	 x -> [1]*x+80, 	 e.g. 81 is ottantuno
ottanta_:	 x -> [1]*x+80, 	 e.g. 82 is ottantadue
novant_:	 x -> [1]*x+90, 	 e.g. 91 is novantuno
novanta_:	 x -> [1]*x+90, 	 e.g. 92 is novantadue
cento_:	 x -> [1]*x+100, 	 e.g. 101 is centouno
centodic_:	 x -> [0]*x+118, 	 e.g. 118 is centodicotto
cento__:	 x -> [1, 31]*x+10, 	 e.g. 123 is centoventitre
centottant_:	 x -> [1]*x+180, 	 e.g. 181 is centottantuno
centottanta_:	 x -> [1]*x+180, 	 e.g. 182 is centottantadue
_cento:	 x -> [100]*x+0, 	 e.g. 200 is duecento
_cento_:	 x -> [100, 1]*x+0, 	 e.g. 201 is duecentouno
_centotré:	 x -> [100]*x+3, 	 e.g. 203 is duecentotré
_centotto:	 x -> [100]*x+8, 	 e.g. 208 is duecentotto
_centodic_:	 x -> [100, 2]*x+2, 	 e.g. 218 is duecentodicotto
_cento__:	 x -> [100, 1, 1]*x+0, 	 e.g. 223 is duecentoventitre
_centottanta:	 x -> [100]*x+80, 	 e.g. 280 is duecentottanta
_centottant_:	 x -> [100, 1]*x+80, 	 e.g. 281 is duecentottantuno
_centottanta_:	 x -> [100, 1]*x+80, 	 e.g. 282 is duecentottantadue
mille_:	 x -> [1]*x+1000, 	 e.g. 1002 is milledue
_mila:	 x -> [1000]*x+0, 	 e.g. 7000 is settemila
_mila_:	 x -> [1000, 1]*x+0, 	 e.g. 7002 is settemiladue

The irreducibles are: uno (1), due (2), tre (3), quattro (4), cinque (5), sei (6), sette (7), otto (8), nove (9), dieci (10), undici (11), dodici (12), quattordici (14), quindici (15), sedici (16), venti (20), ventitré (23), quaranta (40), quarantatré (43), quarantotto (48), cinquanta (50), cinquantatré (53), sessanta (60), sessantatré (63), settanta (70), settantatré (73), ottanta (80), ottantatré (83), novanta (90), novantatré (93), cento (100), centotré (103), centotto (108), centottanta (180), mille (1000)

The old parser had structured it into 30 number functions and 50 irreducible numbers.

Parse numerals in ja
ja has 11 number functions and 12 irreducible numbers.
The number functions are:
十_:	 x -> [1]*x+10, 	 e.g. 11 is 十一
_十:	 x -> [10]*x+0, 	 e.g. 20 is 二十
_十_:	 x -> [10, 1]*x+0, 	 e.g. 21 is 二十一
百_:	 x -> [1]*x+100, 	 e.g. 101 is 百一
_百:	 x -> [100]*x+0, 	 e.g. 200 is 二百
_百_:	 x -> [100, 1]*x+0, 	 e.g. 201 is 二百一
千_:	 x -> [1]*x+1000, 	 e.g. 1002 is 千二
_千:	 x -> [0]*x+7000, 	 e.g. 7000 is 七千
_千_:	 x -> [980, 1]*x+140, 	 e.g. 7002 is 七千二
_万:	 x -> [10000]*x+0, 	 e.g. 10000 is 一万
_万_:	 x -> [10000, 1]*x+0, 	 e.g. 17000 is 一万七千

The irreducibles are: 一 (1), 二 (2), 三 (3), 四 (4), 五 (5), 六 (6), 七 (7), 八 (8), 九 (9), 十 (10), 百 (100), 千 (1000)

The old parser had structured ja into 11 number functions and 12 irreducible numbers.

Parse numerals in kn
kn has 41 number functions and 66 irreducible numbers.
The number functions are:
ಹದಿ_:	 x -> [1]*x+10, 	 e.g. 13 is ಹದಿಮೂರು
ಇಪ್ಪತ್ತ್ _:	 x -> [1]*x+20, 	 e.g. 21 is ಇಪ್ಪತ್ತ್ ಒಂದು
ಇಪ್ಪತ್ತ್_:	 x -> [1]*x+20, 	 e.g. 26 is ಇಪ್ಪತ್ತ್ಆರು
ಮೂವತ್ತ್_:	 x -> [1]*x+30, 	 e.g. 31 is ಮೂವತ್ತ್ಒಂದು
ಮೂವತ್ತ್ _:	 x -> [1]*x+30, 	 e.g. 33 is ಮೂವತ್ತ್ ಮೂರು
ಮೂವತ್_:	 x -> [1]*x+30, 	 e.g. 36 is ಮೂವತ್ಆರು
ನಲವತ್ತ್ _:	 x -> [1]*x+40, 	 e.g. 42 is ನಲವತ್ತ್ ಎರಡು
ಐವತ್ತ_:	 x -> [0]*x+53, 	 e.g. 53 is ಐವತ್ತಮೂರು
ಐವತ್ತ್_:	 x -> [0]*x+54, 	 e.g. 54 is ಐವತ್ತ್ನಾಲ್ಕು
ಅರವತ್ತ್ _:	 x -> [1]*x+60, 	 e.g. 63 is ಅರವತ್ತ್ ಮೂರು
ಎಪ್ಪತ್ತ್ _:	 x -> [1]*x+70, 	 e.g. 73 is ಎಪ್ಪತ್ತ್ ಮೂರು
ಎಂಬತ್ತ್ _:	 x -> [1]*x+80, 	 e.g. 83 is ಎಂಬತ್ತ್ ಮೂರು
ತೊಂಬತ್ತ _:	 x -> [1]*x+90, 	 e.g. 93 is ತೊಂಬತ್ತ ಮೂರು
_ ನೂರು:	 x -> [100]*x+0, 	 e.g. 100 is ಒಂದು ನೂರು
_ ನೂರ _:	 x -> [100, 1]*x+0, 	 e.g. 101 is ಒಂದು ನೂರ ಒಂದು
_ ನೂರ ಹದಿ_:	 x -> [55, 1]*x+55, 	 e.g. 113 is ಒಂದು ನೂರ ಹದಿಮೂರು
_ ನೂರ ಇಪ್ಪತ್ತು:	 x -> [100]*x+20, 	 e.g. 120 is ಒಂದು ನೂರ ಇಪ್ಪತ್ತು
_ ನೂರ ಇಪ್ಪತ್ತ್ _:	 x -> [100, 1]*x+20, 	 e.g. 121 is ಒಂದು ನೂರ ಇಪ್ಪತ್ತ್ ಒಂದು
_ ನೂರ ಇಪ್ಪತ್ತ್_:	 x -> [100, 1]*x+20, 	 e.g. 126 is ಒಂದು ನೂರ ಇಪ್ಪತ್ತ್ಆರು
_ ನೂರ ಮೂವತ್ತ್_:	 x -> [100, 1]*x+30, 	 e.g. 131 is ಒಂದು ನೂರ ಮೂವತ್ತ್ಒಂದು
_ ನೂರ ಮೂವತ್ತ್ _:	 x -> [100, 1]*x+30, 	 e.g. 133 is ಒಂದು ನೂರ ಮೂವತ್ತ್ ಮೂರು
_ ನೂರ ಮೂವತ್_:	 x -> [100, 1]*x+30, 	 e.g. 136 is ಒಂದು ನೂರ ಮೂವತ್ಆರು
_ ನೂರ ನಲವತ್ತ್ _:	 x -> [100, 1]*x+40, 	 e.g. 142 is ಒಂದು ನೂರ ನಲವತ್ತ್ ಎರಡು
_ ನೂರ ಐವತ್ತು:	 x -> [100]*x+50, 	 e.g. 150 is ಒಂದು ನೂರ ಐವತ್ತು
_ ನೂರ ಐವತ್ತ_:	 x -> [100, 16]*x+5, 	 e.g. 153 is ಒಂದು ನೂರ ಐವತ್ತಮೂರು
_ ನೂರ ಐವತ್ತ್_:	 x -> [100, 13]*x+2, 	 e.g. 154 is ಒಂದು ನೂರ ಐವತ್ತ್ನಾಲ್ಕು
_ ನೂರ ಅರವತ್ತ್ _:	 x -> [100, 1]*x+60, 	 e.g. 163 is ಒಂದು ನೂರ ಅರವತ್ತ್ ಮೂರು
_ ನೂರ ಎಪ್ಪತ್ತ್ _:	 x -> [100, 1]*x+70, 	 e.g. 173 is ಒಂದು ನೂರ ಎಪ್ಪತ್ತ್ ಮೂರು
_ ನೂರ ಎಂಬತ್ತ್ _:	 x -> [100, 1]*x+80, 	 e.g. 183 is ಒಂದು ನೂರ ಎಂಬತ್ತ್ ಮೂರು
_ ನೂರ ತೊಂಬತ್ತ _:	 x -> [100, 1]*x+90, 	 e.g. 193 is ಒಂದು ನೂರ ತೊಂಬತ್ತ ಮೂರು
_ ನೂರ ನಲವತ್ತು:	 x -> [100]*x+40, 	 e.g. 240 is ಎರಡು ನೂರ ನಲವತ್ತು
_ ನೂರ ಮೂವತ್ತು:	 x -> [100]*x+30, 	 e.g. 330 is ಮೂರು ನೂರ ಮೂವತ್ತು
_ ನೂರ ಅರವತ್ತು:	 x -> [100]*x+60, 	 e.g. 360 is ಮೂರು ನೂರ ಅರವತ್ತು
_ ನೂರ ಎಪ್ಪತ್ತೈದು:	 x -> [100]*x+75, 	 e.g. 375 is ಮೂರು ನೂರ ಎಪ್ಪತ್ತೈದು
_ ನೂರ ಎಂಬತ್ತು:	 x -> [100]*x+80, 	 e.g. 480 is ನಾಲ್ಕು ನೂರ ಎಂಬತ್ತು
_ ನೂರ ಎಪ್ಪತ್ತು:	 x -> [0]*x+770, 	 e.g. 770 is ಏಳು ನೂರ ಎಪ್ಪತ್ತು
_ ನೂರ ನಲವತ್ತೈದು:	 x -> [0]*x+945, 	 e.g. 945 is ಒಂಬತ್ತು ನೂರ ನಲವತ್ತೈದು
_ ನೂರ ತೊಂಬತ್ತು:	 x -> [0]*x+990, 	 e.g. 990 is ಒಂಬತ್ತು ನೂರ ತೊಂಬತ್ತು
_ ಸಾವಿರ:	 x -> [1000]*x+0, 	 e.g. 1000 is ಒಂದು ಸಾವಿರ
_ ಸಾವಿರದ _:	 x -> [1000, 1]*x+0, 	 e.g. 1002 is ಒಂದು ಸಾವಿರದ ಎರಡು
_ ಸಾವಿರ _:	 x -> [1000, 1]*x+0, 	 e.g. 1100 is ಒಂದು ಸಾವಿರ ಒಂದು ನೂರು

The irreducibles are: ಒಂದು (1), ಎರಡು (2), ಮೂರು (3), ನಾಲ್ಕು (4), ಐದು (5), ಆರು (6), ಏಳು (7), ಎಂಟು (8), ಒಂಬತ್ತು (9), ಹತ್ತು (10), ಹನ್ನೊಂದು (11), ಹನ್ನೆರಡು (12), ಹದಿನೈದು (15), ಹದಿನಾರು (16), ಹದಿನೇಳು (17), ಹದಿನೆಂಟು (18), ಹತ್ತೊಂಬತ್ತು (19), ಇಪ್ಪತ್ತು (20), ಮೂವತ್ತು (30), ನಲವತ್ತು (40), ನಲವತ್ತೊಂದು (41), ನಲವತ್ತೈದು (45), ನಲವತ್ತಾರು (46), ನಲವತ್ತೇಳು (47), ನಲವತ್ತೆಂಟು (48), ನಲವತ್ತೊಂಬತ್ತು (49), ಐವತ್ತು (50), ಐವತ್ತೊಂದು (51), ಐವತ್ತೆರಡು (52), ಐವತ್ತೈದು (55), ಐವತ್ತಾರು (56), ಐವತ್ತೇಳು (57), ಐವತ್ತೆಂಟು (58), ಐವತ್ತೊಂಬತ್ತು (59), ಅರವತ್ತು (60), ಅರವತ್ತೊಂದು (61), ಅರವತ್ತೆರಡು (62), ಅರವತ್ತೈದು (65), ಅರವತ್ತಾರು (66), ಅರವತ್ತೇಳು (67), ಅರವತ್ತೆಂಟು (68), ಅರವತ್ತೊಂಬತ್ತು (69), ಎಪ್ಪತ್ತು (70), ಎಪ್ಪತ್ತೊಂದು (71), ಎಪ್ಪತ್ತೆರಡು (72), ಎಪ್ಪತ್ತೈದು (75), ಎಪ್ಪತ್ತಾರು (76), ಎಪ್ಪತ್ತೇಳು (77), ಎಪ್ಪತ್ತೆಂಟು (78), ಎಪ್ಪತ್ತೊಂಬತ್ತು (79), ಎಂಬತ್ತು (80), ಎಂಬತ್ತೊಂದು (81), ಎಂಬತ್ತೆರಡು (82), ಎಂಬತ್ತೈದು (85), ಎಂಬತ್ತಾರು (86), ಎಂಬತ್ತೇಳು (87), ಎಂಬತ್ತೆಂಟು (88), ಎಂಬತ್ತೊಂಬತ್ತು (89), ತೊಂಬತ್ತು (90), ತೊಂಬತ್ತೊಂದು (91), ತೊಂಬತ್ತೆರಡು (92), ತೊಂಬತ್ತೈದು (95), ತೊಂಬತ್ತಾರು (96), ತೊಂಬತ್ತೇಳು (97), ತೊಂಬತ್ತೆಂಟು (98), ತೊಂಬತ್ತೊಂಬತ್ತು (99)

The old parser had structured kn into 103 number functions and 99 irreducible numbers.

Parse numerals in ko
ko has 12 number functions and 13 irreducible numbers.
The number functions are:
십_:	 x -> [1]*x+10, 	 e.g. 11 is 십일
_십:	 x -> [10]*x+0, 	 e.g. 20 is 이십
_십_:	 x -> [10, 1]*x+0, 	 e.g. 21 is 이십일
백_:	 x -> [1]*x+100, 	 e.g. 101 is 백일
_백:	 x -> [100]*x+0, 	 e.g. 200 is 이백
_백_:	 x -> [100, 1]*x+0, 	 e.g. 201 is 이백일
천_:	 x -> [1]*x+1000, 	 e.g. 1002 is 천이
_천:	 x -> [0]*x+7000, 	 e.g. 7000 is 칠천
_천_:	 x -> [980, 1]*x+140, 	 e.g. 7002 is 칠천이
만 _:	 x -> [1]*x+10000, 	 e.g. 17000 is 만 칠천
_만:	 x -> [0]*x+20000, 	 e.g. 20000 is 이만
_만 _:	 x -> [8000, 1]*x+4000, 	 e.g. 27000 is 이만 칠천

The irreducibles are: 일 (1), 이 (2), 삼 (3), 사 (4), 오 (5), 육 (6), 칠 (7), 팔 (8), 구 (9), 십 (10), 백 (100), 천 (1000), 만 (10000)

The old parser had structured ko into 12 number functions and 13 irreducible numbers.

Parse numerals in lt
lt has 15 number functions and 15 irreducible numbers.
The number functions are:
_olika:	 x -> [1]*x+10, 	 e.g. 14 is keturiolika
dvidešimt _:	 x -> [1]*x+20, 	 e.g. 21 is dvidešimt vienas
trisdešimt _:	 x -> [1]*x+30, 	 e.g. 31 is trisdešimt vienas
_asdešimt:	 x -> [10]*x+0, 	 e.g. 40 is keturiasdešimt
_asdešimt _:	 x -> [10, 1]*x+0, 	 e.g. 41 is keturiasdešimt vienas
_ šimtas:	 x -> [0]*x+100, 	 e.g. 100 is vienas šimtas
_ šimtas _:	 x -> [50, 1]*x+50, 	 e.g. 101 is vienas šimtas vienas
_ šimtai:	 x -> [100]*x+0, 	 e.g. 200 is du šimtai
_ šimtai _:	 x -> [100, 1]*x+0, 	 e.g. 201 is du šimtai vienas
_ tūkstantis:	 x -> [0]*x+1000, 	 e.g. 1000 is vienas tūkstantis
_ tūkstantis _:	 x -> [500, 1]*x+500, 	 e.g. 1002 is vienas tūkstantis du
_ tūkstančiai:	 x -> [1000]*x+0, 	 e.g. 7000 is septyni tūkstančiai
_ tūkstančiai _:	 x -> [1000, 1]*x+0, 	 e.g. 7002 is septyni tūkstančiai du
_ tūkstančių:	 x -> [1000]*x+0, 	 e.g. 10000 is dešimt tūkstančių
_ tūkstančių _:	 x -> [0, 0]*x+17206, 	 e.g. 17206 is septyniolika tūkstančių du šimtai šeši

The irreducibles are: vienas (1), du (2), trys (3), keturi (4), penki (5), šeši (6), septyni (7), aštuoni (8), devyni (9), dešimt (10), vienuolika (11), dvylika (12), trylika (13), dvidešimt (20), trisdešimt (30)

The old parser had structured lt into 15 number functions and 15 irreducible numbers.

Parse numerals in lv
lv has 17 number functions and 27 irreducible numbers.
The number functions are:
_padsmit:	 x -> [0]*x+13, 	 e.g. 13 is trīspadsmit
divdesmit _:	 x -> [1]*x+20, 	 e.g. 21 is divdesmit viens
_desmit:	 x -> [0]*x+30, 	 e.g. 30 is trīsdesmit
_desmit _:	 x -> [9, 1]*x+3, 	 e.g. 31 is trīsdesmit viens
četrdesmit _:	 x -> [1]*x+40, 	 e.g. 41 is četrdesmit viens
piecdesmit _:	 x -> [1]*x+50, 	 e.g. 51 is piecdesmit viens
sešdesmit _:	 x -> [1]*x+60, 	 e.g. 61 is sešdesmit viens
septiņdesmit _:	 x -> [1]*x+70, 	 e.g. 71 is septiņdesmit viens
astoņdesmit _:	 x -> [1]*x+80, 	 e.g. 81 is astoņdesmit viens
deviņdesmit _:	 x -> [1]*x+90, 	 e.g. 91 is deviņdesmit viens
simtu _:	 x -> [1]*x+100, 	 e.g. 101 is simtu viens
simts _:	 x -> [1]*x+100, 	 e.g. 110 is simts desmit
_ simti:	 x -> [100]*x+0, 	 e.g. 200 is divi simti
_ simti _:	 x -> [100, 1]*x+0, 	 e.g. 201 is divi simti viens
tūkstotis _:	 x -> [1]*x+1000, 	 e.g. 1002 is tūkstotis divi
_ tūkstoši:	 x -> [1000]*x+0, 	 e.g. 7000 is septiņi tūkstoši
_ tūkstoši _:	 x -> [1000, 1]*x+0, 	 e.g. 7002 is septiņi tūkstoši divi

The irreducibles are: viens (1), divi (2), trīs (3), četri (4), pieci (5), seši (6), septiņi (7), astoņi (8), deviņi (9), desmit (10), vienpadsmit (11), divpadsmit (12), četrpadsmit (14), piecpadsmit (15), sešpadsmit (16), septiņpadsmit (17), astoņpadsmit (18), deviņpadsmit (19), divdesmit (20), četrdesmit (40), piecdesmit (50), sešdesmit (60), septiņdesmit (70), astoņdesmit (80), deviņdesmit (90), simts (100), tūkstotis (1000)

The old parser had structured lv into 16 number functions and 36 irreducible numbers.

Parse numerals in no
no has 19 number functions and 15 irreducible numbers.
The number functions are:
_lv:	 x -> [0]*x+12, 	 e.g. 12 is tolv
_tt_:	 x -> [1, 5]*x+5, 	 e.g. 13 is tretten
fjort_:	 x -> [0]*x+14, 	 e.g. 14 is fjorten
_t_:	 x -> [1, 5]*x+5, 	 e.g. 15 is femten
sytt_:	 x -> [0]*x+17, 	 e.g. 17 is sytten
att_:	 x -> [0]*x+18, 	 e.g. 18 is atten
tjue-_:	 x -> [1]*x+20, 	 e.g. 21 is tjue-en
_tti:	 x -> [10]*x+0, 	 e.g. 30 is tretti
_tti-_:	 x -> [10, 1]*x+0, 	 e.g. 31 is tretti-en
førti-_:	 x -> [1]*x+40, 	 e.g. 41 is førti-en
_ti:	 x -> [10]*x+0, 	 e.g. 50 is femti
_ti-_:	 x -> [10, 1]*x+0, 	 e.g. 51 is femti-en
sytti-_:	 x -> [1]*x+70, 	 e.g. 71 is sytti-en
åtti-_:	 x -> [1]*x+80, 	 e.g. 81 is åtti-en
_ hundre:	 x -> [100]*x+0, 	 e.g. 100 is en hundre
_ hundre og _:	 x -> [100, 1]*x+0, 	 e.g. 101 is en hundre og en
_ tus_:	 x -> [1000, 0]*x+0, 	 e.g. 1000 is en tusen
_ tus_ og _:	 x -> [1000, 0, 1]*x+0, 	 e.g. 1002 is en tusen og to
_ tus_, _:	 x -> [1000, 0, 1]*x+0, 	 e.g. 1100 is en tusen, en hundre

The irreducibles are: en (1), to (2), tre (3), fire (4), fem (5), seks (6), syv (7), åtte (8), ni (9), ti (10), elleve (11), tjue (20), førti (40), sytti (70), åtti (80)

The old parser had structured no into 16 number functions and 18 irreducible numbers.

Parse numerals in pl
pl has 20 number functions and 18 irreducible numbers.
The number functions are:
_aście:	 x -> [0]*x+11, 	 e.g. 11 is jedenaście
_naście:	 x -> [1]*x+10, 	 e.g. 12 is dwanaście
_dzieścia:	 x -> [0]*x+20, 	 e.g. 20 is dwadzieścia
_dzieścia _:	 x -> [8, 1]*x+4, 	 e.g. 21 is dwadzieścia jeden
_dzieści:	 x -> [0]*x+30, 	 e.g. 30 is trzydzieści
_dzieści _:	 x -> [9, 1]*x+3, 	 e.g. 31 is trzydzieści jeden
czterdzieści _:	 x -> [1]*x+40, 	 e.g. 41 is czterdzieści jeden
_dziesiąt:	 x -> [10]*x+0, 	 e.g. 50 is pięćdziesiąt
_dziesiąt _:	 x -> [10, 1]*x+0, 	 e.g. 51 is pięćdziesiąt jeden
_dzisiąt:	 x -> [0]*x+90, 	 e.g. 90 is dziewięćdzisiąt
_dzisiąt _:	 x -> [10, 1]*x+0, 	 e.g. 91 is dziewięćdzisiąt jeden
sto _:	 x -> [1]*x+100, 	 e.g. 101 is sto jeden
dwieście _:	 x -> [1]*x+200, 	 e.g. 201 is dwieście jeden
_sta:	 x -> [100]*x+0, 	 e.g. 300 is trzysta
_sta _:	 x -> [100, 1]*x+0, 	 e.g. 301 is trzysta jeden
_set:	 x -> [100]*x+0, 	 e.g. 500 is pięćset
_set _:	 x -> [100, 1]*x+0, 	 e.g. 501 is pięćset jeden
tysiąc _:	 x -> [1]*x+1000, 	 e.g. 1002 is tysiąc dwa
_ tysięcy:	 x -> [1000]*x+0, 	 e.g. 7000 is siedem tysięcy
_ tysięcy _:	 x -> [1000, 1]*x+0, 	 e.g. 7002 is siedem tysięcy dwa

The irreducibles are: jeden (1), dwa (2), trzy (3), cztery (4), pięć (5), sześć (6), siedem (7), osiem (8), dziewięć (9), dziesięć (10), czternaście (14), piętnaście (15), szesnaście (16), dziewiętnaście (19), czterdzieści (40), sto (100), dwieście (200), tysiąc (1000)

The old parser had structured pl into 20 number functions and 18 irreducible numbers.

Parse numerals in pt
pt has 26 number functions and 27 irreducible numbers.
The number functions are:
dezas_:	 x -> [1]*x+10, 	 e.g. 16 is dezasseis
dez_:	 x -> [0]*x+18, 	 e.g. 18 is dezoito
deza_:	 x -> [0]*x+19, 	 e.g. 19 is dezanove
vinte e _:	 x -> [1]*x+20, 	 e.g. 21 is vinte e um
trinta e _:	 x -> [1]*x+30, 	 e.g. 31 is trinta e um
quarenta e _:	 x -> [1]*x+40, 	 e.g. 41 is quarenta e um
cinquenta e _:	 x -> [1]*x+50, 	 e.g. 51 is cinquenta e um
sessenta e _:	 x -> [1]*x+60, 	 e.g. 61 is sessenta e um
_nta:	 x -> [10]*x+0, 	 e.g. 70 is setenta
_nta e _:	 x -> [10, 1]*x+0, 	 e.g. 71 is setenta e um
oitenta e _:	 x -> [1]*x+80, 	 e.g. 81 is oitenta e um
cento e _:	 x -> [1]*x+100, 	 e.g. 101 is cento e um
cento e vinte e _:	 x -> [1]*x+120, 	 e.g. 121 is cento e vinte e um
cento e cinquenta e _:	 x -> [1]*x+150, 	 e.g. 151 is cento e cinquenta e um
duzentos e _:	 x -> [1]*x+200, 	 e.g. 201 is duzentos e um
_ntos:	 x -> [0]*x+300, 	 e.g. 300 is trezentos
_ntos e _:	 x -> [23, 1]*x+1, 	 e.g. 301 is trezentos e um
_ntos e vinte e cinco:	 x -> [0]*x+325, 	 e.g. 325 is trezentos e vinte e cinco
_centos:	 x -> [100]*x+0, 	 e.g. 400 is quatrocentos
_centos e _:	 x -> [100, 1]*x+0, 	 e.g. 401 is quatrocentos e um
quinhentos e _:	 x -> [1]*x+500, 	 e.g. 501 is quinhentos e um
mil e _:	 x -> [1]*x+1000, 	 e.g. 1002 is mil e dois
mil _:	 x -> [0]*x+1206, 	 e.g. 1206 is mil duzentos e seis
_ mil:	 x -> [1000]*x+0, 	 e.g. 7000 is sete mil
_ mil e _:	 x -> [1000, 1]*x+0, 	 e.g. 7002 is sete mil e dois
_ mil _:	 x -> [1000, 1]*x+0, 	 e.g. 7206 is sete mil duzentos e seis

The irreducibles are: um (1), dois (2), três (3), quatro (4), cinco (5), seis (6), sete (7), oito (8), nove (9), dez (10), onze (11), doze (12), treze (13), catorze (14), quinze (15), vinte (20), trinta (30), quarenta (40), cinquenta (50), sessenta (60), oitenta (80), cem (100), cento e vinte (120), cento e cinquenta (150), duzentos (200), quinhentos (500), mil (1000)

The old parser had structured pt into 33 number functions and 48 irreducible numbers.

Parse numerals in pt_BR
pt_BR has 26 number functions and 27 irreducible numbers.
The number functions are:
dezes_:	 x -> [1]*x+10, 	 e.g. 16 is dezesseis
dez_:	 x -> [0]*x+18, 	 e.g. 18 is dezoito
deze_:	 x -> [0]*x+19, 	 e.g. 19 is dezenove
vinte e _:	 x -> [1]*x+20, 	 e.g. 21 is vinte e um
trinta e _:	 x -> [1]*x+30, 	 e.g. 31 is trinta e um
quarenta e _:	 x -> [1]*x+40, 	 e.g. 41 is quarenta e um
cinquenta e _:	 x -> [1]*x+50, 	 e.g. 51 is cinquenta e um
sessenta e _:	 x -> [1]*x+60, 	 e.g. 61 is sessenta e um
_nta:	 x -> [10]*x+0, 	 e.g. 70 is setenta
_nta e _:	 x -> [10, 1]*x+0, 	 e.g. 71 is setenta e um
oitenta e _:	 x -> [1]*x+80, 	 e.g. 81 is oitenta e um
cento e _:	 x -> [1]*x+100, 	 e.g. 101 is cento e um
cento e vinte e _:	 x -> [1]*x+120, 	 e.g. 121 is cento e vinte e um
cento e cinquenta e _:	 x -> [1]*x+150, 	 e.g. 151 is cento e cinquenta e um
duzentos e _:	 x -> [1]*x+200, 	 e.g. 201 is duzentos e um
_ntos:	 x -> [0]*x+300, 	 e.g. 300 is trezentos
_ntos e _:	 x -> [23, 1]*x+1, 	 e.g. 301 is trezentos e um
_ntos e vinte e cinco:	 x -> [0]*x+325, 	 e.g. 325 is trezentos e vinte e cinco
_centos:	 x -> [100]*x+0, 	 e.g. 400 is quatrocentos
_centos e _:	 x -> [100, 1]*x+0, 	 e.g. 401 is quatrocentos e um
quinhentos e _:	 x -> [1]*x+500, 	 e.g. 501 is quinhentos e um
mil e _:	 x -> [1]*x+1000, 	 e.g. 1002 is mil e dois
mil, _:	 x -> [1]*x+1000, 	 e.g. 1200 is mil, duzentos
_ mil:	 x -> [1000]*x+0, 	 e.g. 7000 is sete mil
_ mil e _:	 x -> [1000, 1]*x+0, 	 e.g. 7002 is sete mil e dois
_ mil, _:	 x -> [1000, 1]*x+0, 	 e.g. 7200 is sete mil, duzentos

The irreducibles are: um (1), dois (2), três (3), quatro (4), cinco (5), seis (6), sete (7), oito (8), nove (9), dez (10), onze (11), doze (12), treze (13), catorze (14), quinze (15), vinte (20), trinta (30), quarenta (40), cinquenta (50), sessenta (60), oitenta (80), cem (100), cento e vinte (120), cento e cinquenta (150), duzentos (200), quinhentos (500), mil (1000)

The old parser had structured pt_BR into 33 number functions and 48 irreducible numbers.

Parse numerals in sl
sl has 12 number functions and 15 irreducible numbers.
The number functions are:
_jst:	 x -> [0]*x+11, 	 e.g. 11 is enajst
_najst:	 x -> [1]*x+10, 	 e.g. 13 is trinajst
_indvajset:	 x -> [1]*x+20, 	 e.g. 21 is enaindvajset
_deset:	 x -> [10]*x+0, 	 e.g. 30 is trideset
_in_deset:	 x -> [1, 10]*x+0, 	 e.g. 31 is enaintrideset
dvain__:	 x -> [10, 0]*x+2, 	 e.g. 32 is dvaintrideset
sto _:	 x -> [1]*x+100, 	 e.g. 101 is sto ena
_sto:	 x -> [100]*x+0, 	 e.g. 200 is dvesto
_sto _:	 x -> [100, 1]*x+0, 	 e.g. 201 is dvesto ena
tisoč _:	 x -> [1]*x+1000, 	 e.g. 1002 is tisoč dve
_ tisoč:	 x -> [1000]*x+0, 	 e.g. 7000 is sedem tisoč
_ tisoč _:	 x -> [1000, 1]*x+0, 	 e.g. 7002 is sedem tisoč dve

The irreducibles are: ena (1), dve (2), tri (3), štiri (4), pet (5), šest (6), sedem (7), osem (8), devet (9), deset (10), dvanajst (12), dvajset (20), dvaindvajset (22), sto (100), tisoč (1000)

The old parser had structured sl into 12 number functions and 15 irreducible numbers.

Parse numerals in sr
sr has 21 number functions and 19 irreducible numbers.
The number functions are:
_aest:	 x -> [0]*x+11, 	 e.g. 11 is jedanaest
_naest:	 x -> [1]*x+10, 	 e.g. 12 is dvanaest
_deset:	 x -> [10]*x+0, 	 e.g. 20 is dvadeset
_deset _:	 x -> [10, 1]*x+0, 	 e.g. 21 is dvadeset jedan
četrdeset _:	 x -> [1]*x+40, 	 e.g. 41 is četrdeset jedan
pedeset _:	 x -> [1]*x+50, 	 e.g. 51 is pedeset jedan
šezdeset _:	 x -> [1]*x+60, 	 e.g. 61 is šezdeset jedan
devedeset _:	 x -> [1]*x+90, 	 e.g. 91 is devedeset jedan
sto _:	 x -> [1]*x+100, 	 e.g. 101 is sto jedan
dvesta _:	 x -> [1]*x+200, 	 e.g. 201 is dvesta jedan
_sta:	 x -> [0]*x+300, 	 e.g. 300 is trista
_sta _:	 x -> [90, 1]*x+30, 	 e.g. 301 is trista jedan
če_sto:	 x -> [0]*x+400, 	 e.g. 400 is četristo
če_sto _:	 x -> [120, 1]*x+40, 	 e.g. 401 is četristo jedan
_sto:	 x -> [100]*x+0, 	 e.g. 500 is petsto
_sto _:	 x -> [100, 1]*x+0, 	 e.g. 501 is petsto jedan
_o:	 x -> [0]*x+600, 	 e.g. 600 is šesto
_o _:	 x -> [97, 1]*x+18, 	 e.g. 601 is šesto jedan
jedna hiljada _:	 x -> [1]*x+1000, 	 e.g. 1002 is jedna hiljada dva
_ hiljada:	 x -> [1000]*x+0, 	 e.g. 7000 is sedam hiljada
_ hiljada _:	 x -> [1000, 1]*x+0, 	 e.g. 7002 is sedam hiljada dva

The irreducibles are: jedan (1), dva (2), tri (3), četiri (4), pet (5), šest (6), sedam (7), osam (8), devet (9), deset (10), četrnaest (14), šesnaest (16), četrdeset (40), pedeset (50), šezdeset (60), devedeset (90), sto (100), dvesta (200), jedna hiljada (1000)

The old parser had structured sr into 21 number functions and 19 irreducible numbers.

Parse numerals in ro
ro has 15 number functions and 18 irreducible numbers.
The number functions are:
_sprezece:	 x -> [1]*x+10, 	 e.g. 12 is doisprezece
douăzeci și _:	 x -> [1]*x+20, 	 e.g. 21 is douăzeci și unu
_zeci:	 x -> [10]*x+0, 	 e.g. 30 is treizeci
_zeci și _:	 x -> [10, 1]*x+0, 	 e.g. 31 is treizeci și unu
șaizeci și _:	 x -> [1]*x+60, 	 e.g. 61 is șaizeci și unu
o sută _:	 x -> [1]*x+100, 	 e.g. 101 is o sută unu
două sute _:	 x -> [1]*x+200, 	 e.g. 201 is două sute unu
_ sute:	 x -> [100]*x+0, 	 e.g. 300 is trei sute
_ sute _:	 x -> [100, 1]*x+0, 	 e.g. 301 is trei sute unu
o mie _:	 x -> [1]*x+1000, 	 e.g. 1002 is o mie doi
_ mii:	 x -> [1000]*x+0, 	 e.g. 7000 is șapte mii
_ mii _:	 x -> [980, 1]*x+140, 	 e.g. 7002 is șapte mii doi
_ mie:	 x -> [1000]*x+0, 	 e.g. 17000 is șaptesprezece mie
_ mie _:	 x -> [1000, 1]*x+0, 	 e.g. 17206 is șaptesprezece mie două sute șase
_ și mie/i:	 x -> [0]*x+20000, 	 e.g. 20000 is douăzeci și mie/i

The irreducibles are: unu (1), doi (2), trei (3), patru (4), cinci (5), șase (6), șapte (7), opt (8), nouă (9), zece (10), unsprezece (11), paisprezece (14), șaisprezece (16), douăzeci (20), șaizeci (60), o sută (100), două sute (200), o mie (1000)

The old parser had structured ro into 15 number functions and 18 irreducible numbers.

Parse numerals in ru
ru has 16 number functions and 22 irreducible numbers.
The number functions are:
_надцать:	 x -> [1]*x+10, 	 e.g. 11 is одиннадцать
_дцать:	 x -> [10]*x+0, 	 e.g. 20 is двадцать
_дцать _:	 x -> [10, 1]*x+0, 	 e.g. 21 is двадцать один
сорок _:	 x -> [1]*x+40, 	 e.g. 41 is сорок один
_десят:	 x -> [10]*x+0, 	 e.g. 50 is пятьдесят
_десят _:	 x -> [10, 1]*x+0, 	 e.g. 51 is пятьдесят один
девяносто _:	 x -> [1]*x+90, 	 e.g. 91 is девяносто один
сто _:	 x -> [1]*x+100, 	 e.g. 101 is сто один
двести _:	 x -> [1]*x+200, 	 e.g. 201 is двести один
_ста:	 x -> [100]*x+0, 	 e.g. 300 is триста
_ста _:	 x -> [100, 1]*x+0, 	 e.g. 301 is триста один
_сот:	 x -> [100]*x+0, 	 e.g. 500 is пятьсот
_сот _:	 x -> [100, 1]*x+0, 	 e.g. 501 is пятьсот один
одна тысяча _:	 x -> [1]*x+1000, 	 e.g. 1002 is одна тысяча два
_ тысяч:	 x -> [1000]*x+0, 	 e.g. 7000 is семь тысяч
_ тысяч _:	 x -> [1000, 1]*x+0, 	 e.g. 7002 is семь тысяч два

The irreducibles are: один (1), два (2), три (3), четыре (4), пять (5), шесть (6), семь (7), восемь (8), девять (9), десять (10), двенадцать (12), четырнадцать (14), пятнадцать (15), шестнадцать (16), семнадцать (17), восемнадцать (18), девятнадцать (19), сорок (40), девяносто (90), сто (100), двести (200), одна тысяча (1000)

The old parser had structured ru into 16 number functions and 22 irreducible numbers.

Parse numerals in tr
tr has 15 number functions and 20 irreducible numbers.
The number functions are:
on_:	 x -> [1]*x+10, 	 e.g. 11 is onbir
yirmi_:	 x -> [1]*x+20, 	 e.g. 21 is yirmibir
otuz_:	 x -> [1]*x+30, 	 e.g. 31 is otuzbir
kırk_:	 x -> [1]*x+40, 	 e.g. 41 is kırkbir
elli_:	 x -> [1]*x+50, 	 e.g. 51 is ellibir
altmış_:	 x -> [1]*x+60, 	 e.g. 61 is altmışbir
yetmiş_:	 x -> [1]*x+70, 	 e.g. 71 is yetmişbir
seksen_:	 x -> [1]*x+80, 	 e.g. 81 is seksenbir
doksan_:	 x -> [1]*x+90, 	 e.g. 91 is doksanbir
yüz_:	 x -> [1]*x+100, 	 e.g. 101 is yüzbir
_yüz:	 x -> [100]*x+0, 	 e.g. 200 is ikiyüz
_yüz_:	 x -> [100, 1]*x+0, 	 e.g. 201 is ikiyüzbir
bin_:	 x -> [1]*x+1000, 	 e.g. 1002 is biniki
_bin:	 x -> [1000]*x+0, 	 e.g. 7000 is yedibin
_bin_:	 x -> [1000, 1]*x+0, 	 e.g. 7002 is yedibiniki

The irreducibles are: bir (1), iki (2), üç (3), dört (4), beş (5), altı (6), yedi (7), sekiz (8), dokuz (9), on (10), yirmi (20), otuz (30), kırk (40), elli (50), altmış (60), yetmiş (70), seksen (80), doksan (90), yüz (100), bin (1000)

The old parser had structured tr into 15 number functions and 20 irreducible numbers.

Parse numerals in th
th has 12 number functions and 13 irreducible numbers.
The number functions are:
สิบ_:	 x -> [1]*x+10, 	 e.g. 12 is สิบสอง
ยี่สิบ_:	 x -> [1]*x+20, 	 e.g. 22 is ยี่สิบสอง
_สิบ:	 x -> [10]*x+0, 	 e.g. 30 is สามสิบ
_สิบเอ็ด:	 x -> [10]*x+1, 	 e.g. 31 is สามสิบเอ็ด
_สิบ_:	 x -> [10, 1]*x+0, 	 e.g. 32 is สามสิบสอง
_ร้อย:	 x -> [100]*x+0, 	 e.g. 100 is หนึ่งร้อย
_ร้อยเอ็ด:	 x -> [100]*x+1, 	 e.g. 101 is หนึ่งร้อยเอ็ด
_ร้อย_:	 x -> [100, 1]*x+0, 	 e.g. 102 is หนึ่งร้อยสอง
_พัน:	 x -> [1000]*x+0, 	 e.g. 1000 is หนึ่งพัน
_พัน_:	 x -> [1000, 1]*x+0, 	 e.g. 1002 is หนึ่งพันสอง
_หมื่น:	 x -> [10000]*x+0, 	 e.g. 10000 is หนึ่งหมื่น
_หมื่น_:	 x -> [10000, 1]*x+0, 	 e.g. 17000 is หนึ่งหมื่นเจ็ดพัน

The irreducibles are: หนึ่ง (1), สอง (2), สาม (3), สี่ (4), ห้า (5), หก (6), เจ็ด (7), แปด (8), เก้า (9), สิบ (10), สิบเอ็ด (11), ยี่สิบ (20), ยี่สิบเอ็ด (21)

The old parser had structured th into 12 number functions and 13 irreducible numbers.

Parse numerals in vi
vi has 11 number functions and 11 irreducible numbers.
The number functions are:
mười _:	 x -> [1]*x+10, 	 e.g. 11 is mười một
_ mươi:	 x -> [10]*x+0, 	 e.g. 20 is hai mươi
_ mươi mốt:	 x -> [10]*x+1, 	 e.g. 21 is hai mươi mốt
_ mươi _:	 x -> [10, 1]*x+0, 	 e.g. 22 is hai mươi hai
_ mươi lăm:	 x -> [10]*x+5, 	 e.g. 25 is hai mươi lăm
_ trăm:	 x -> [100]*x+0, 	 e.g. 100 is một trăm
_ trăm lẻ _:	 x -> [100, 1]*x+0, 	 e.g. 101 is một trăm lẻ một
_ trăm _:	 x -> [100, 1]*x+0, 	 e.g. 110 is một trăm mười
_ nghìn:	 x -> [1000]*x+0, 	 e.g. 1000 is một nghìn
_ nghìn lẻ _:	 x -> [1000, 1]*x+0, 	 e.g. 1002 is một nghìn lẻ hai
_ nghìn _:	 x -> [1000, 1]*x+0, 	 e.g. 1100 is một nghìn một trăm

The irreducibles are: một (1), hai (2), ba (3), bốn (4), năm (5), sáu (6), bảy (7), tám (8), chín (9), mười (10), mười lăm (15)

The old parser had structured vi into 11 number functions and 11 irreducible numbers.

Parse numerals in nl
nl has 21 number functions and 22 irreducible numbers.
The number functions are:
_tien:	 x -> [1]*x+10, 	 e.g. 15 is vijftien
_ëntwintig:	 x -> [1]*x+20, 	 e.g. 22 is tweeëntwintig
_entwintig:	 x -> [1]*x+20, 	 e.g. 24 is vierentwintig
_ëndertig:	 x -> [1]*x+30, 	 e.g. 32 is tweeëndertig
_endertig:	 x -> [1]*x+30, 	 e.g. 34 is vierendertig
_ënveertig:	 x -> [1]*x+40, 	 e.g. 42 is tweeënveertig
_enveertig:	 x -> [1]*x+40, 	 e.g. 44 is vierenveertig
_tig:	 x -> [10]*x+0, 	 e.g. 50 is vijftig
eenen_tig:	 x -> [10]*x+1, 	 e.g. 51 is eenenvijftig
_ën_tig:	 x -> [1, 10]*x+0, 	 e.g. 52 is tweeënvijftig
_en_tig:	 x -> [1, 10]*x+0, 	 e.g. 54 is vierenvijftig
t_ig:	 x -> [0]*x+80, 	 e.g. 80 is tachtig
eenent_ig:	 x -> [0]*x+81, 	 e.g. 81 is eenentachtig
_ënt_ig:	 x -> [1, 10]*x+0, 	 e.g. 82 is tweeëntachtig
_ent_ig:	 x -> [1, 10]*x+0, 	 e.g. 84 is vierentachtig
honderd_:	 x -> [1]*x+100, 	 e.g. 101 is honderdéén
_honderd:	 x -> [100]*x+0, 	 e.g. 200 is tweehonderd
_honderd_:	 x -> [100, 1]*x+0, 	 e.g. 201 is tweehonderdéén
duizend_:	 x -> [1]*x+1000, 	 e.g. 1002 is duizendtwee
_duizend:	 x -> [1000]*x+0, 	 e.g. 7000 is zevenduizend
_duizend_:	 x -> [1000, 1]*x+0, 	 e.g. 7002 is zevenduizendtwee

The irreducibles are: één (1), twee (2), drie (3), vier (4), vijf (5), zes (6), zeven (7), acht (8), negen (9), tien (10), elf (11), twaalf (12), dertien (13), veertien (14), twintig (20), eenentwintig (21), dertig (30), eenendertig (31), veertig (40), eenenveertig (41), honderd (100), duizend (1000)

The old parser had structured nl into 21 number functions and 22 irreducible numbers.

Parse numerals in uk
uk has 24 number functions and 25 irreducible numbers.
The number functions are:
_надцять:	 x -> [1]*x+10, 	 e.g. 13 is тринадцять
двадцять _:	 x -> [1]*x+20, 	 e.g. 21 is двадцять одна
_дцять:	 x -> [0]*x+30, 	 e.g. 30 is тридцять
_дцять _:	 x -> [9, 1]*x+3, 	 e.g. 31 is тридцять одна
сорок _:	 x -> [1]*x+40, 	 e.g. 41 is сорок одна
п'ятдесят _:	 x -> [1]*x+50, 	 e.g. 51 is п'ятдесят одна
шiстдесят _:	 x -> [1]*x+60, 	 e.g. 61 is шiстдесят одна
_десят:	 x -> [10]*x+0, 	 e.g. 70 is сiмдесят
_десят _:	 x -> [10, 1]*x+0, 	 e.g. 71 is сiмдесят одна
дев'яносто _:	 x -> [1]*x+90, 	 e.g. 91 is дев'яносто одна
сто _:	 x -> [1]*x+100, 	 e.g. 101 is сто одна
_стi:	 x -> [0]*x+200, 	 e.g. 200 is двiстi
_стi _:	 x -> [80, 1]*x+40, 	 e.g. 201 is двiстi одна
_ста:	 x -> [100]*x+0, 	 e.g. 300 is триста
_ста _:	 x -> [100, 1]*x+0, 	 e.g. 301 is триста одна
п'ятсот _:	 x -> [1]*x+500, 	 e.g. 501 is п'ятсот одна
шiстсот _:	 x -> [1]*x+600, 	 e.g. 601 is шiстсот одна
_сот:	 x -> [100]*x+0, 	 e.g. 700 is сiмсот
_сот _:	 x -> [100, 1]*x+0, 	 e.g. 701 is сiмсот одна
дев'ятсот _:	 x -> [1]*x+900, 	 e.g. 901 is дев'ятсот одна
_ тисяча:	 x -> [0]*x+1000, 	 e.g. 1000 is одна тисяча
_ тисяча _:	 x -> [500, 1]*x+500, 	 e.g. 1002 is одна тисяча двi
_ тисяч:	 x -> [1000]*x+0, 	 e.g. 7000 is сiм тисяч
_ тисяч _:	 x -> [1000, 1]*x+0, 	 e.g. 7002 is сiм тисяч двi

The irreducibles are: одна (1), двi (2), три (3), чотири (4), п'ять (5), шiсть (6), сiм (7), вiсiм (8), дев'ять (9), десять (10), одинадцять (11), дванадцять (12), чотирнадцять (14), п'ятнадцять (15), шiстнадцять (16), дев'ятнадцять (19), двадцять (20), сорок (40), п'ятдесят (50), шiстдесят (60), дев'яносто (90), сто (100), п'ятсот (500), шiстсот (600), дев'ятсот (900)

The old parser had structured uk into 24 number functions and 25 irreducible numbers.

Parse numerals in es_CO
es_CO has 20 number functions and 29 irreducible numbers.
The number functions are:
dieci_:	 x -> [1]*x+10, 	 e.g. 16 is dieciseis
veinti_:	 x -> [1]*x+20, 	 e.g. 21 is veintiuno
treinta y _:	 x -> [1]*x+30, 	 e.g. 31 is treinta y uno
cuarenta y _:	 x -> [1]*x+40, 	 e.g. 41 is cuarenta y uno
cincuenta y _:	 x -> [1]*x+50, 	 e.g. 51 is cincuenta y uno
sesenta y _:	 x -> [1]*x+60, 	 e.g. 61 is sesenta y uno
setenta y _:	 x -> [1]*x+70, 	 e.g. 71 is setenta y uno
ochenta y _:	 x -> [1]*x+80, 	 e.g. 81 is ochenta y uno
noventa y _:	 x -> [1]*x+90, 	 e.g. 91 is noventa y uno
ciento _:	 x -> [1]*x+100, 	 e.g. 101 is ciento uno
_cientos:	 x -> [100]*x+0, 	 e.g. 200 is doscientos
_cientos _:	 x -> [100, 1]*x+0, 	 e.g. 201 is doscientos uno
quinientos _:	 x -> [1]*x+500, 	 e.g. 501 is quinientos uno
sete_tos:	 x -> [0]*x+700, 	 e.g. 700 is setecientos
sete_tos _:	 x -> [7, 1]*x+0, 	 e.g. 701 is setecientos uno
nove_tos:	 x -> [0]*x+900, 	 e.g. 900 is novecientos
nove_tos _:	 x -> [9, 1]*x+0, 	 e.g. 901 is novecientos uno
mil _:	 x -> [1]*x+1000, 	 e.g. 1002 is mil dos
_ mil:	 x -> [1000]*x+0, 	 e.g. 7000 is siete mil
_ mil _:	 x -> [1000, 1]*x+0, 	 e.g. 7002 is siete mil dos

The irreducibles are: uno (1), dos (2), tres (3), cuatro (4), cinco (5), seis (6), siete (7), ocho (8), nueve (9), diez (10), once (11), doce (12), trece (13), catorce (14), quince (15), veinte (20), veintidós (22), veintitrés (23), veintiséis (26), treinta (30), cuarenta (40), cincuenta (50), sesenta (60), setenta (70), ochenta (80), noventa (90), cien (100), quinientos (500), mil (1000)

The old parser had structured es_CO into 18 number functions and 39 irreducible numbers.

Parse numerals in es
es has 20 number functions and 29 irreducible numbers.
The number functions are:
dieci_:	 x -> [1]*x+10, 	 e.g. 16 is dieciseis
veinti_:	 x -> [1]*x+20, 	 e.g. 21 is veintiuno
treinta y _:	 x -> [1]*x+30, 	 e.g. 31 is treinta y uno
cuarenta y _:	 x -> [1]*x+40, 	 e.g. 41 is cuarenta y uno
cincuenta y _:	 x -> [1]*x+50, 	 e.g. 51 is cincuenta y uno
sesenta y _:	 x -> [1]*x+60, 	 e.g. 61 is sesenta y uno
setenta y _:	 x -> [1]*x+70, 	 e.g. 71 is setenta y uno
ochenta y _:	 x -> [1]*x+80, 	 e.g. 81 is ochenta y uno
noventa y _:	 x -> [1]*x+90, 	 e.g. 91 is noventa y uno
ciento _:	 x -> [1]*x+100, 	 e.g. 101 is ciento uno
_cientos:	 x -> [100]*x+0, 	 e.g. 200 is doscientos
_cientos _:	 x -> [100, 1]*x+0, 	 e.g. 201 is doscientos uno
quinientos _:	 x -> [1]*x+500, 	 e.g. 501 is quinientos uno
sete_tos:	 x -> [0]*x+700, 	 e.g. 700 is setecientos
sete_tos _:	 x -> [7, 1]*x+0, 	 e.g. 701 is setecientos uno
nove_tos:	 x -> [0]*x+900, 	 e.g. 900 is novecientos
nove_tos _:	 x -> [9, 1]*x+0, 	 e.g. 901 is novecientos uno
mil _:	 x -> [1]*x+1000, 	 e.g. 1002 is mil dos
_ mil:	 x -> [1000]*x+0, 	 e.g. 7000 is siete mil
_ mil _:	 x -> [1000, 1]*x+0, 	 e.g. 7002 is siete mil dos

The irreducibles are: uno (1), dos (2), tres (3), cuatro (4), cinco (5), seis (6), siete (7), ocho (8), nueve (9), diez (10), once (11), doce (12), trece (13), catorce (14), quince (15), veinte (20), veintidós (22), veintitrés (23), veintiséis (26), treinta (30), cuarenta (40), cincuenta (50), sesenta (60), setenta (70), ochenta (80), noventa (90), cien (100), quinientos (500), mil (1000)

The old parser had structured es into 18 number functions and 39 irreducible numbers.

Parse numerals in es_VE
es_VE has 20 number functions and 29 irreducible numbers.
The number functions are:
dieci_:	 x -> [1]*x+10, 	 e.g. 16 is dieciseis
veinti_:	 x -> [1]*x+20, 	 e.g. 21 is veintiuno
treinta y _:	 x -> [1]*x+30, 	 e.g. 31 is treinta y uno
cuarenta y _:	 x -> [1]*x+40, 	 e.g. 41 is cuarenta y uno
cincuenta y _:	 x -> [1]*x+50, 	 e.g. 51 is cincuenta y uno
sesenta y _:	 x -> [1]*x+60, 	 e.g. 61 is sesenta y uno
setenta y _:	 x -> [1]*x+70, 	 e.g. 71 is setenta y uno
ochenta y _:	 x -> [1]*x+80, 	 e.g. 81 is ochenta y uno
noventa y _:	 x -> [1]*x+90, 	 e.g. 91 is noventa y uno
ciento _:	 x -> [1]*x+100, 	 e.g. 101 is ciento uno
_cientos:	 x -> [100]*x+0, 	 e.g. 200 is doscientos
_cientos _:	 x -> [100, 1]*x+0, 	 e.g. 201 is doscientos uno
quinientos _:	 x -> [1]*x+500, 	 e.g. 501 is quinientos uno
sete_tos:	 x -> [0]*x+700, 	 e.g. 700 is setecientos
sete_tos _:	 x -> [7, 1]*x+0, 	 e.g. 701 is setecientos uno
nove_tos:	 x -> [0]*x+900, 	 e.g. 900 is novecientos
nove_tos _:	 x -> [9, 1]*x+0, 	 e.g. 901 is novecientos uno
mil _:	 x -> [1]*x+1000, 	 e.g. 1002 is mil dos
_ mil:	 x -> [1000]*x+0, 	 e.g. 7000 is siete mil
_ mil _:	 x -> [1000, 1]*x+0, 	 e.g. 7002 is siete mil dos

The irreducibles are: uno (1), dos (2), tres (3), cuatro (4), cinco (5), seis (6), siete (7), ocho (8), nueve (9), diez (10), once (11), doce (12), trece (13), catorce (14), quince (15), veinte (20), veintidós (22), veintitrés (23), veintiséis (26), treinta (30), cuarenta (40), cincuenta (50), sesenta (60), setenta (70), ochenta (80), noventa (90), cien (100), quinientos (500), mil (1000)

The old parser had structured es_VE into 18 number functions and 39 irreducible numbers.

Parse numerals in cz
cz has 17 number functions and 20 irreducible numbers.
The number functions are:
_náct:	 x -> [1]*x+10, 	 e.g. 12 is dvanáct
_cet:	 x -> [10]*x+0, 	 e.g. 20 is dvacet
_cet _:	 x -> [10, 1]*x+0, 	 e.g. 21 is dvacet jedna
padesát _:	 x -> [1]*x+50, 	 e.g. 51 is padesát jedna
šedesát _:	 x -> [1]*x+60, 	 e.g. 61 is šedesát jedna
_desát:	 x -> [10]*x+0, 	 e.g. 70 is sedmdesát
_desát _:	 x -> [10, 1]*x+0, 	 e.g. 71 is sedmdesát jedna
devadesát _:	 x -> [1]*x+90, 	 e.g. 91 is devadesát jedna
sto _:	 x -> [1]*x+100, 	 e.g. 101 is sto jedna
dvěstě _:	 x -> [1]*x+200, 	 e.g. 201 is dvěstě jedna
_sta:	 x -> [100]*x+0, 	 e.g. 300 is třista
_sta _:	 x -> [100, 1]*x+0, 	 e.g. 301 is třista jedna
_set:	 x -> [100]*x+0, 	 e.g. 500 is pětset
_set _:	 x -> [100, 1]*x+0, 	 e.g. 501 is pětset jedna
tisíc _:	 x -> [1]*x+1000, 	 e.g. 1002 is tisíc dva
_ tisíc:	 x -> [1000]*x+0, 	 e.g. 7000 is sedm tisíc
_ tisíc _:	 x -> [1000, 1]*x+0, 	 e.g. 7002 is sedm tisíc dva

The irreducibles are: jedna (1), dva (2), tři (3), čtyři (4), pět (5), šest (6), sedm (7), osm (8), devět (9), deset (10), jedenáct (11), čtrnáct (14), patnáct (15), devatenáct (19), padesát (50), šedesát (60), devadesát (90), sto (100), dvěstě (200), tisíc (1000)

The old parser had structured cz into 17 number functions and 20 irreducible numbers.

Parse numerals in de
de has 16 number functions and 22 irreducible numbers.
The number functions are:
_zehn:	 x -> [1]*x+10, 	 e.g. 13 is dreizehn
_undzwanzig:	 x -> [1]*x+20, 	 e.g. 22 is zweiundzwanzig
_ßig:	 x -> [0]*x+30, 	 e.g. 30 is dreißig
einund_ßig:	 x -> [0]*x+31, 	 e.g. 31 is einunddreißig
_und_ßig:	 x -> [1, 9]*x+3, 	 e.g. 32 is zweiunddreißig
_zig:	 x -> [10]*x+0, 	 e.g. 40 is vierzig
einund_zig:	 x -> [10]*x+1, 	 e.g. 41 is einundvierzig
_und_zig:	 x -> [1, 10]*x+0, 	 e.g. 42 is zweiundvierzig
_undsechzig:	 x -> [1]*x+60, 	 e.g. 62 is zweiundsechzig
_undsiebzig:	 x -> [1]*x+70, 	 e.g. 72 is zweiundsiebzig
einhundert_:	 x -> [1]*x+100, 	 e.g. 101 is einhunderteins
_hundert:	 x -> [100]*x+0, 	 e.g. 200 is zweihundert
_hundert_:	 x -> [100, 1]*x+0, 	 e.g. 201 is zweihunderteins
eintausend_:	 x -> [1]*x+1000, 	 e.g. 1002 is eintausendzwei
_tausend:	 x -> [1000]*x+0, 	 e.g. 7000 is siebentausend
_tausend_:	 x -> [1000, 1]*x+0, 	 e.g. 7002 is siebentausendzwei

The irreducibles are: eins (1), zwei (2), drei (3), vier (4), fünf (5), sechs (6), sieben (7), acht (8), neun (9), zehn (10), elf (11), zwölf (12), sechzehn (16), siebzehn (17), zwanzig (20), einundzwanzig (21), sechzig (60), einundsechzig (61), siebzig (70), einundsiebzig (71), einhundert (100), eintausend (1000)

The old parser had structured de into 16 number functions and 22 irreducible numbers.

Parse numerals in ar
ar has 32 number functions and 29 irreducible numbers.
The number functions are:
_ عشر:	 x -> [1]*x+10, 	 e.g. 13 is ثلاثة عشر
_ و عشرون:	 x -> [1]*x+20, 	 e.g. 21 is واحد و عشرون
_ و ثلاثون:	 x -> [1]*x+30, 	 e.g. 31 is واحد و ثلاثون
_ و أربعون:	 x -> [1]*x+40, 	 e.g. 41 is واحد و أربعون
_ و خمسون:	 x -> [1]*x+50, 	 e.g. 51 is واحد و خمسون
_ و ستون:	 x -> [1]*x+60, 	 e.g. 61 is واحد و ستون
_ و سبعون:	 x -> [1]*x+70, 	 e.g. 71 is واحد و سبعون
_ و ثمانون:	 x -> [1]*x+80, 	 e.g. 81 is واحد و ثمانون
_ و تسعون:	 x -> [1]*x+90, 	 e.g. 91 is واحد و تسعون
مائة و _:	 x -> [1]*x+100, 	 e.g. 101 is مائة و واحد
مائة_:	 x -> [1]*x+100, 	 e.g. 120 is مائةعشرون
مئتان و _:	 x -> [1]*x+200, 	 e.g. 201 is مئتان و واحد
مئتان_:	 x -> [1]*x+200, 	 e.g. 220 is مئتانعشرون
ثلاثمائة و _:	 x -> [1]*x+300, 	 e.g. 301 is ثلاثمائة و واحد
ثلاثمائة_:	 x -> [1]*x+300, 	 e.g. 320 is ثلاثمائةعشرون
أربعمائة و _:	 x -> [1]*x+400, 	 e.g. 401 is أربعمائة و واحد
أربعمائة_:	 x -> [1]*x+400, 	 e.g. 420 is أربعمائةعشرون
خمسمائة و _:	 x -> [1]*x+500, 	 e.g. 501 is خمسمائة و واحد
خمسمائة_:	 x -> [1]*x+500, 	 e.g. 520 is خمسمائةعشرون
ستمائة و _:	 x -> [1]*x+600, 	 e.g. 601 is ستمائة و واحد
ستمائة_:	 x -> [1]*x+600, 	 e.g. 620 is ستمائةعشرون
سبعمائة و _:	 x -> [1]*x+700, 	 e.g. 701 is سبعمائة و واحد
سبعمائة_:	 x -> [1]*x+700, 	 e.g. 720 is سبعمائةعشرون
ثمانمائة و _:	 x -> [1]*x+800, 	 e.g. 801 is ثمانمائة و واحد
ثمانمائة_:	 x -> [1]*x+800, 	 e.g. 820 is ثمانمائةعشرون
تسعمائة و _:	 x -> [1]*x+900, 	 e.g. 901 is تسعمائة و واحد
تسعمائة_:	 x -> [1]*x+900, 	 e.g. 920 is تسعمائةعشرون
_ ألف:	 x -> [1000]*x+0, 	 e.g. 1000 is واحد ألف
_ ألف  و _:	 x -> [500, 1]*x+500, 	 e.g. 1002 is واحد ألف  و اثنان
_ آلاف:	 x -> [1000]*x+0, 	 e.g. 7000 is سبعة آلاف
_ آلاف  و _:	 x -> [980, 1]*x+140, 	 e.g. 7002 is سبعة آلاف  و اثنان
_ ألفاً  و _:	 x -> [1000, 1]*x+0, 	 e.g. 17206 is سبعة عشر ألفاً  و مئتان و ستة

The irreducibles are: واحد (1), اثنان (2), ثلاثة (3), أربعة (4), خمسة (5), ستة (6), سبعة (7), ثمانية (8), تسعة (9), عشرة (10), أحد عشر (11), اثنا عشر (12), عشرون (20), ثلاثون (30), أربعون (40), خمسون (50), ستون (60), سبعون (70), ثمانون (80), تسعون (90), مائة (100), مئتا (200), ثلاثمائة (300), أربعمائة (400), خمسمائة (500), ستمائة (600), سبعمائة (700), ثمانمائة (800), تسعمائة (900)

The old parser had structured ar into 32 number functions and 29 irreducible numbers.

Parse numerals in dk
dk has 23 number functions and 22 irreducible numbers.
The number functions are:
_lv:	 x -> [0]*x+12, 	 e.g. 12 is tolv
_tten:	 x -> [1]*x+10, 	 e.g. 13 is tretten
_ten:	 x -> [1]*x+10, 	 e.g. 15 is femten
_ogtyve:	 x -> [1]*x+20, 	 e.g. 22 is toogtyve
_dive:	 x -> [0]*x+30, 	 e.g. 30 is tredive
enog_dive:	 x -> [0]*x+31, 	 e.g. 31 is enogtredive
_og_dive:	 x -> [1, 9]*x+3, 	 e.g. 32 is toogtredive
_ogfyrre:	 x -> [1]*x+40, 	 e.g. 42 is toogfyrre
halv_ds:	 x -> [0]*x+50, 	 e.g. 50 is halvtreds
enoghalv_ds:	 x -> [0]*x+51, 	 e.g. 51 is enoghalvtreds
_oghalv_ds:	 x -> [1, 15]*x+5, 	 e.g. 52 is tooghalvtreds
_ds:	 x -> [0]*x+60, 	 e.g. 60 is treds
enog_ds:	 x -> [0]*x+61, 	 e.g. 61 is enogtreds
_og_ds:	 x -> [1, 18]*x+6, 	 e.g. 62 is toogtreds
_oghalvfjerds:	 x -> [1]*x+70, 	 e.g. 72 is tooghalvfjerds
_ogfirs:	 x -> [1]*x+80, 	 e.g. 82 is toogfirs
halv_s:	 x -> [0]*x+90, 	 e.g. 90 is halvfems
enoghalv_s:	 x -> [0]*x+91, 	 e.g. 91 is enoghalvfems
_oghalv_s:	 x -> [1, 17]*x+5, 	 e.g. 92 is tooghalvfems
_hundrede:	 x -> [100]*x+0, 	 e.g. 100 is ethundrede
_hundrede og _:	 x -> [100, 1]*x+0, 	 e.g. 101 is ethundrede og et
_tusind:	 x -> [1000]*x+0, 	 e.g. 1000 is ettusind
_tusinde og _:	 x -> [1000, 1]*x+0, 	 e.g. 1002 is ettusinde og to

The irreducibles are: et (1), to (2), tre (3), fire (4), fem (5), seks (6), syv (7), otte (8), ni (9), ti (10), elleve (11), fjorten (14), sytten (17), atten (18), tyve (20), enogtyve (21), fyrre (40), enogfyrre (41), halvfjerds (70), enoghalvfjerds (71), firs (80), enogfirs (81)

The old parser had structured dk into 23 number functions and 22 irreducible numbers.

Parse numerals in en_GB
en_GB has 15 number functions and 18 irreducible numbers.
The number functions are:
_teen:	 x -> [1]*x+10, 	 e.g. 14 is fourteen
_een:	 x -> [0]*x+18, 	 e.g. 18 is eighteen
twenty-_:	 x -> [1]*x+20, 	 e.g. 21 is twenty-one
thirty-_:	 x -> [1]*x+30, 	 e.g. 31 is thirty-one
forty-_:	 x -> [1]*x+40, 	 e.g. 41 is forty-one
fifty-_:	 x -> [1]*x+50, 	 e.g. 51 is fifty-one
_ty:	 x -> [10]*x+0, 	 e.g. 60 is sixty
_ty-_:	 x -> [10, 1]*x+0, 	 e.g. 61 is sixty-one
_y:	 x -> [0]*x+80, 	 e.g. 80 is eighty
_y-_:	 x -> [10, 1]*x+0, 	 e.g. 81 is eighty-one
_ hundred:	 x -> [100]*x+0, 	 e.g. 100 is one hundred
_ hundred and _:	 x -> [100, 1]*x+0, 	 e.g. 101 is one hundred and one
_ thousand:	 x -> [1000]*x+0, 	 e.g. 1000 is one thousand
_ thousand and _:	 x -> [1000, 1]*x+0, 	 e.g. 1002 is one thousand and two
_ thousand, _:	 x -> [1000, 1]*x+0, 	 e.g. 1100 is one thousand, one hundred

The irreducibles are: one (1), two (2), three (3), four (4), five (5), six (6), seven (7), eight (8), nine (9), ten (10), eleven (11), twelve (12), thirteen (13), fifteen (15), twenty (20), thirty (30), forty (40), fifty (50)

The old parser had structured en_GB into 15 number functions and 18 irreducible numbers.

Parse numerals in en_IN
en_IN has 15 number functions and 18 irreducible numbers.
The number functions are:
_teen:	 x -> [1]*x+10, 	 e.g. 14 is fourteen
_een:	 x -> [0]*x+18, 	 e.g. 18 is eighteen
twenty-_:	 x -> [1]*x+20, 	 e.g. 21 is twenty-one
thirty-_:	 x -> [1]*x+30, 	 e.g. 31 is thirty-one
forty-_:	 x -> [1]*x+40, 	 e.g. 41 is forty-one
fifty-_:	 x -> [1]*x+50, 	 e.g. 51 is fifty-one
_ty:	 x -> [10]*x+0, 	 e.g. 60 is sixty
_ty-_:	 x -> [10, 1]*x+0, 	 e.g. 61 is sixty-one
_y:	 x -> [0]*x+80, 	 e.g. 80 is eighty
_y-_:	 x -> [10, 1]*x+0, 	 e.g. 81 is eighty-one
_ hundred:	 x -> [100]*x+0, 	 e.g. 100 is one hundred
_ hundred and _:	 x -> [100, 1]*x+0, 	 e.g. 101 is one hundred and one
_ thousand:	 x -> [1000]*x+0, 	 e.g. 1000 is one thousand
_ thousand and _:	 x -> [1000, 1]*x+0, 	 e.g. 1002 is one thousand and two
_ thousand, _:	 x -> [1000, 1]*x+0, 	 e.g. 1100 is one thousand, one hundred

The irreducibles are: one (1), two (2), three (3), four (4), five (5), six (6), seven (7), eight (8), nine (9), ten (10), eleven (11), twelve (12), thirteen (13), fifteen (15), twenty (20), thirty (30), forty (40), fifty (50)

The old parser had structured en_IN into 15 number functions and 18 irreducible numbers.