Improving Compatibility of Terminological Collections with a Bridging Classification of Data Categories
Full text
Imp o ing
compa ibili y
o
e minological collec ions
wi h a b idging
classi ica ion o da a ca eso ies
IGOR KUDASHEV
Uniue si y o Helsinki
INTRODUCTION
In spi e o he e is ence o a s anda dized se o da a ca ego ies
(ISO
12620:1999) and s anda dized me hods o e minology wo k (ISO
704:2000), i is s ill ha d o ind wo e minological da abases
c ea ed in
wo di e en o ganiza ions which could be easily me ged wi hou loss o
da a o dis o ion
o he o iginal p inciples o compiia ion
o each o he
da abases. The mos ob ious easons o ha a e as ollows:
- na ional
languages and adi ions
di e ;
- LSP domains di e ;
- backg ounds
and app oachc.s o he compile s di e ;
- echnical solu ions di e .
A he same ime, one o he ends in he managemen
o e minologi-
cal esou ces
and o he kinds o da a has been
owa ds he agg ega ion
o
sca e ed esoll ces in o bigge po als o se ices, usually
wi hou me ging
hem physically. One o he e amples
is he Eu oTe mBank po al (h p:/ /
www.eu o e mbank.com)
which p o ides sea ch
in mul iple in e nal and
ex e nal e minological
da abases and can make a compila ion
o he esul s.
As use s'demands and olumes
o he da a g ow, i becomes
necessa y
o p o ide ad anced sea ch which co e s all ields o he en y and no
jus
headwo ds
and o ailo en ies acco ding
o use s'p e e ences. In his
a icle, we p opose a classi ica ion o da a ca ego ies
which can se e
as a
b idge be ween e minological
collec ions.
The classi ica ion
add esses he
ollowing
p oblems ela ed o he managemen
o e minoiogy
collec ions
wi h di e en se s o da a ca ego ies:
- agg ega ion and
me ging
o e minological esou ces;
- o ganiza ion o sea ch which co e s all ields o he en ies;
- ailo ing he en ies om mul iple collec ions in acco dance
wi h
use s'
o e e ences.
36 Igo Kudashe Imp ouing Compa ihili y o 'le minological
Te minological cla abase
may con ain di e en ypes o da a in addi ion
o e n inoiogical
da a p ope , such as in o ma ion
abou
sou ces.
use s and
e minology managemen ansac ions.
In his a icle we
ocus
on he clas-
si ica ion o da a
ca ego ies ela ed o he desc ip ion o LSP exp essions.
WHAT IS A DATA CATEGORY?
Di e en ypes o da a
a e placed in di e en ields in e minological
da abases.
Da a
ca ego y
is he esul
o speci ica ion o a gi en da a
ield
(lSO 1087-2:2000: 13). Te ninologis s use di e en me apho s in o de o
explain he concep o a da a ca ego y. One me apho is ha o a wa d obe
, he e
di e en d awe s a e usecl o s o e
di e en ypes o cio hes. Ano he
me apho is a shopping baske
he e
eacl- kind o goods is w apped in i s
own package so ha hey do no ge mixed.
TYPICT L A4ISN4ATCIIES BET VEEN DATA CATEGORIES
Da a ca ego ies a e he esul
o da a classi ica ion. Da a
can be
classi ied
in many di {e en ways depending on he iews o he classi ie
and he
needs o he use s. Using he u'a d obe me apho
one can say ha cli e en
wa d obes come u'i h di e en nl mbe o d awe s which may be o di e -
en shape. size, e c.
A leas si ypes o misma ching a e possible be ween cla a ca ego ies in
e minological
da abases:
- misma ch o he names o da a
ca ego ies;
- misma ch o he "sizes"
o da a ca ego ies, i.e. di e en
"g anuia-
ion":
- mis a ch o he "places"
o da a ca ego ies. i.e.
hei loca ion
in he
classi ica ion
scheme.
:
- misma ch o he classi ica ion p inciples
(o e lapping);
- nisma ch o he con en s o da a ca eso ies;
- mixed L ases.
Below
a e
a ew examnles
which illus a e
some common misma ches.
Case
1:
da a ca ego ies a e
named
di e en ly.
Example: da a ca ego y is
called no e
in one da abase, commen in ano he ,
ema k
in he hi d one and NB in he ou h one.
Te minologija
| 2009
I 16 37
Case 2: he name o a da a ca ego y
is " sed in di e en senses.
Example:
da a ca ego y synonym
ma co espond
o " ull synonym",
"nea -synonym" o " ull o nea -synonym'i
Case 3'.
names o da z ca ego ies a e " alse
iends'i
Example: English sbb euia ion
and ac onym as cle ined
in he ISO s anda d
(ISO 12620:1999:6-7) and Russian a66peauamypa
and oKpoHuM co espond
o each
o he
c osswise
(Kudashe
& Haju in 2003:104-105).
Case
4'. g anula ion o da a
ca ego ies is di e en .
Example: da a ca ego y abb euia ed
o m o e m is spli in o i e sub-
classes
(abb euia ion.
sho
o m o he e m,
ini ialism,
ac onym and clipped
e m)
in ISO 12620:1999,
bu he e is no such di ision in ISO 12616:2002
("
T ansla ion-o ien ed e minog aphy").
Case 5:
o e lapping
o da a
ca ego ies.
Example: da a ca ego es example
and con ex o e lap. Some
e amples a e
con ex s and some
con ex s
may se e
as
exan ples, bu he wo ca ego ies
a e no iden ical.
Case 6'.
he same da a ca ego y
is
pu unde
di e en b oade ca ego ies.
Example:
da a
ca ego y
con ex is conside ed concep - ela ed da a
in ISO
12620:1999, appa en ly
because con ex s may p o ide addi ional in o ma-
ion on he concep .
Howe e , a mo e conlmon nc ion o con ex s is o
p o ide
in o ma ion abou e m usage and colloca ions, so
"many da abases
classi y
con ex as
a e n- ela ed
ca ego y"
(ISO 12620:1999:25).
Case
7: language, sign sys e n o no a ion o he da a di e .
Exa nple'. a pa o speech may be coded as noun in one da abase, n. in
ano he , subs/.
in he hi d one and as a g aphical
symbol
in he o h one.
Case
8: iden ical o simila alues
o da a ca eso ies a e used
in di e en
meanings and di e en
connec ions.
Example: alue neologism
in he ISO 12620:1999 e m p ouenance d.a a
ca ego y
sounds
like a ch onological label n'hile in ac i e e s
o he
me hodology
e.mployed in c ea ing he e m.
38 Igo Kudasl e I Imp o 'i g (,'on po ibili y
o Te minol >gical..
Case
9: alues o semi-closed classes di e due o di e en classi ica ion
o linguis ic phenomena
in di e en lang ages and di e en adi ions.
Example: in ISO 12620:1999 labels
o desc ibing
LSP e p essions be-
longing o he "lowe s yie"
include slang
egis e
and uulga egis e . They
oughly co espond
o labels npoQ ecc uoua naua i )Kap zoH L3 M (p o essional
slang) and npoc!eccuoHanbHoe npocmopeque
(p o essional
colloquialism) in
Russian.
In Finnish, howe e ,
he e is only one ca ego y,
amma islangi
(p o essional
slang;
see Sanas o yon
k:isiki ja 1,989: 12).
I should also be no ed ha some da a nay be exp essed
implici ly in
e minological
collec ions.
Example
l: he p esence o he label
obsole e
in some cases and i s
in o he s
in a e minological collec ion
implies
ha e ms
which
ma ked
wi h he label. belong o he ac i e LSP s ock.
Example 2: i wo o mo e e ms a e pu in he same en y, his
implies ha hey a e synonyms
o equi alen s.
absence
a e no
usually
Da a exchange o agg ega ion o e minoiogical esou ces n ay equi e
ha such implici da a is made explici . Fo example, i da a is s o ed in
he o m o on ology a he han s a ic
en ies, hen implici in o ma ion
abou synonyms and equi ,alen s
men ioned abo e has o be made explici
and sa ed du ing he "dissembling"
o he en ies.
ISO INVENTORIES
AND CLASSIFICATIONS
OF DATA C]ATEGORIES
ISO 12620:1999 speci ies
a se o da a ca ego ies o eco ding e mino-
logical
in o ma ion.
I does no p esc ibe wha da a ca ego ies should
be
used bu a he se es
as
an in en o y. This se o da a ca ego ies
is being
b oadened
in he ISOca p ojec ( w'w.isoca .o g)
which documen s widely
accep ed
linguis ic da a
ca ego ies.
While he ISOca p ojec is undoub edly use ul o linguis s who ge a
chance
o be e
ca ego ize
and de ine linguis ic concep s
and o designe s
o e m banks
who can pick eady da a
ca ego ies om a as in en o y. i
is unlikeiy o b ing elie o he p oblem o da a exchange,
agg ega ion
and
ull-en y sea ch in mul iple da abases.
Fi s ly, i can' p e en compile s o e minological p oduc s om
Te minologija
| 2009
| 16 39
classi ying
da a in a di e en
way and om using
hei o ,l,n
da a
ca ego ies.
Secondly,
he mo e da a
ca ego ies
a e used
in e minological
collec ions,
he
no e
di e se
hey beco ne,
making da a
exchange
e en
mo e chailenging.
The lis o da a ca ego ies
is in ini e in heo y
and
qui e as
i
p ac ice.
Fo example,
he lis o da a
ca ego ies
eia ecl
o e minology in he lSOca/
in en o y al eady
exceeds
500 i en s.
one o he p ac ices
used in he
ISoca p ojec can
inc ease
his numbe nany
imes.
We e e
o p esen ing
alues
o clo.sed and
semi-closed
classes
as
indi .idual
da a
ca ego les.
Fo example,
alues
o he da a
ca ego y
egis e ,
s ich
as uulga Regis e .
s/cngReg s/e .
e c. a e now p esen ed
as
da a
ca ego ies
in liei own igh .
Likewise, da a ca ego y eliabili yCode
is spli in o eliabili yCoclel,
elia-
bili yCode2,
e c.
The e ca n
be di e en opinions whe he his is easonable
om he p ac ical
poin o ie ,
bl da a
can
be o ganized
in many di e e
'ays,
so
he e a e no o mal es ic ions
o spli ing da a
ca ego ies
ail |e
way o he p imi i e classes
which can only accep
alues
1, :s
and no. I is
clea .
howe e ,
ha his ealm
o da a
ca ego ies
needs
p ope
s uc u ing
and classi ica ion
in o de
o emain
nanageable
and lyell-o ganizeC.
Meanwhile.
classi ica ion
o da a
ca ego ies
p oposed
in ISC i2520:1g99
is
p oble na ic
in se e al espec s.
To
s a
wi h,
he e
a e -somc
incolsis en-
cies
conce ning
he
p incipal
di ision
o he
da a. Acco cling
io sec ion
6.2
(Ty'polog1,
o da a ca ego ies).
da a ca ego ies
a e di icied
in c h ee najo
g oups:
e m and e n- ela ed
in o ma ion.
clesc ip i e
Ca a 3nd adn inis-
a i e da a.
Howe e .
in Annex D (S s ema ic
lis ing
o da. o
ca ego - es)
he
second
g oup is called
Da a ca ego ies
ela ed
o concep
iesc iS: ion.
A |e
sa ne
in e,
his
g oup
cou ains
s bg clup
Nole
whicli "s ands
a.ioi e
ecanse
i can be associa ed
wi h any one
o he o he
ca ego ies
and
lhe e o e
can-
no be subo dina ed
o any
o he
speci ic
subg oup" (ISo i?.0?,a: 999:4).
I we assun e
l- a
he in ended di ision included ou e ,:ups; ie n ancl
e m- ela ed
in o ma ion, concep - ela ed
in o na ion,
adminis a iye
cl; a
and No/e, his classi ica ion
s ill aises
many ques ions.
Tc.
naii:e a {e.l ;
- why examples
and con ex .s
a e concep - ela ecl
da a and no e m-
ela ed
da a?
c . he desc ip ion
o he
con ex
da a
ca ego y:,'A
ex
o pa o a e in which a e n
occu s"
(ISo 12620:l
999:
25).
- A hy s nonym and equiualence
a e e n- ela ed da .:
,uhilc o i e -
wise
e e y hing
ela ed
o he meaning
is concep - e e ec-
da a?
c .
desc ip ion
o he da a
ca ego y
deg ee
o equiualence:
"The ex en
o which he in ensions
o wo o nlo e concep s
i-."",e iap"
(lso
72620:1999:21).
'+0 Igo Kudi she I Imp ouing
(.)ompa ibii y
o. Te minological
- hy an onym and
homog aph
a e ad ninis a i e da a and no e m- o
concep - ela ed
da a?
- Why audio,
uideo, e c.
a e
(j - s )
concep - ela ed
da a?
- Wha is he exac cle ini ion o adminis a i e da a?
Wh his class
includes such
he e ogeneoLls ca ego ies?
Di ision o e minological
da a
in o concep - ela ed ancl e m- ela ed
may be use ul om he echnical poin o ie u because
i suppo s he
concep -o ien ed
app oach which ednces
he numbe o ela ions
be ween
e ms by linking synon lnous
enns o he sa n€. concep . How-e e ,
such
di ision
in gene al and
i s
implemen a ion
in ISO 12620:1,999 in pa icula
ma p esen a challenge o common use s
o e minological
da abases
-
ansla o s ai d domain e pe s. Indeed, i is no easy o comp ehencl
why synon),ms
should be sea ched
in e m- ela ed da a, b an onyms
in
adminis a i e
da a and examples
in concep - ela ed da a.
Common use s
wo k wi h e ms - wo ds and wo d combina ions, so o
hem i is o e na u al o speak
abou
he meaning
o a e m, synonyms
o a e m, exampies
o e m usage. e c.
This i npiies i a classi ica ion o
da a ca ego ies aimed a p o iding ll-en y sea ch in mul iple collec ions
should be e m-o ien ed, in ui i ely clea
and based on common linguis ic
ca ego ies.
RRIDGING MISMATCHES BETWEEN DATA CATEGORIES
The p oblem o misma ches
be ween da a
ca ego ies
can
be sol ed
wi h
he help o mapping.
I n isma ches a e
nominal, o example, i names
o
da a ca ego ies di e
o he same con en s a e p esen ed di e en ly, di ec
mapping
be ween da a
ca ego ies can
be used.
Once
he di ec
mapping is
applied,
he da a
in he agg ega ed
esou ce
can
be sea ched wi h he same
p ecision
as in he o iginal da abases.
Mo e subs an ial di e ences be ween da a ca ego ies equi e inding a
common denomina o h ough he napping be ween
classi ica ions o da a
ca ego y
se s. The use o a common denomina o
somewha
dec eases
he
p ecision
o he sea ch, bu his is he only way o p o ide co n non sea ch
o e minological eso l ces wi h di e en s uc u e. I he use is no eady
o sac i ice he p ecision o he sea ch, he has o pe o m sepa a e sea ch
in
each
indi idual collec ion.
As wi h da a e change in gene al. sing
an in e media e o ma , i.e.
some b idging classi ica ion
o da a
ca ego ies,
is
mo e e ec i e in he
long
41
Te minologija
| 2009
I 16
un han mul iple mappings be ween
di e en classi ica ions. The gene al
p inciples o he classi ica ion o da a
ca ego ies
in ended o se ing as a
common in e ace
be ween
o he classi ica ions a e as ollows:
1. Since classes o he classi ica ion
a e supposed
o se e
as comlnon
denomina o s. hey ha e o be on a highe le el o abs ac ion han mos
"p imi i e" da a
ca ego ie's
which a e no subdi ided u he . A he same
ime he le el o abs ac ion may no be oo high because he use s would
no be in e es ed
in a classi ica ion which is
oo gene al. In p ac ice
a clas-
si ica ion wi h wo le els o abs ac ion
is su icien .
2. The classi ica ion sho ld
co e
all ypes o LSP exp essions which a e
ypically
desc ibed
in e minological
cla abases,
including e m elemen s,
p ope names,
nomencla u e,
se ph ases, e c.
3. The classi ica ion should con ain only hose da a ca ego ies
which
a e di ec l ela ed
o he clesc ip ion
o LSP exp essions.
Desc ip ion
o
echnical
and
ad ninis a i e aspec s
(e.g.
n edium,
encodings, sou ces.
eli-
abili y, e c.)
is a di e en ask.
4. The classi ica ion should be hie a chical,
bu se e al bases o di ision
should
be allowed on he same le el
o abs ac ion.
5. The ciassi ica ion
should be ex ensible.
i.e.
i should con ain
ca eqo
"o he " on each le el o he hie a chy.
These
p inciples
ha e o be combined wi h he equi emen
o use -
iendliness men ioned
abo e.
In ou opinion classi ica ion
based on lin-
guis ic unc ions o he da a
is a pa icula ly s ong candida e
in he la e
espec .
In he b idging classi ica ion basecl
on he linguis ic unc ions
he ocus
is shi ed om he names o da a ca ego ies o he unc ion o unc ions o
he da a hey con ain. A compa ison
which can be made
he e
is a lib a y
wi h i s alphabe ic
and
subiec
di ec o ies.
Sea ch
by he names
o da a ca ego ies
is simila o e
sea ch wi h he
help o an alphabe ical di ec o y.
Thc'
i le gi es so ne
clue abou he con-
en s
o he
book, bu some imes
i can
be
misleading. Besides,
use s canno
guess all he possible i les which co e a ce ain opic. Alphabe ic di ec-
o y is use ul
in cases when he use s knol o su e wha i em(s)
hey wan
o loca e. Mos lib a L se s,
howe e .
s a
hei sea ch
wi h he sub ec
di ec o y
because
hey
do no know be o e'hand wha i ems co e
he opic
hey a e in e es ed
in.
Te minological po al
which agg ega es mul iple e n- inological
collec-
.1 -) Igo Kudashe Imp ouing Con pa ibili y o Te minological..
ions l i h di e en
se s o da a
ca ego ies
poses he same p oblem o use s
as
he ealm o books on he shel es o a lib a l'.
Use s
know wha kind o
in o ma ion hey a e in e es ed in (g amma .
meaning,
L sage,
e c.),
b
hey do no necessa ily know in wha da a ca ego ies his in o ma ion can
be ound. In di e en
e minological collec ions simiia ypes
o da a
ma
eside in di e en da a ields. Fo exa nple,
in o ma ion abou he a eal
s a us o an LSP exp ession
can be ound in such iields as usage,
egional
label, language symbol, e c.
I he sea ch
is based on he linguis ic
unc ions
o he da a.
use s don'
need
o ca e abo he e ac names o da a ca ego ies. They jus speci y
ha hey a e
looking o in o ma ion abou a eal
s a us,
meaning o syno-
ny ns,
and he e ninology managemen
sys em loca es and displays
ull o
ab idged en ies in di e en
da abases which con ain he speci ied ype
o
in o ma ion.
Sea ch by he unc ion
may
and should be complemen ed by
sea ch by he name o he ields o hose
l se s
who kno ,l exac ly in wha
ields
hey wan o sea ch.
Da a ields, like lib a y i ems, may con ain di e en kinds o linguis ic
in o ma ion. Fo ins ance, example is a ypical mul i unc ional
ield which
may con ain in o ma ion abou o m, meaning and usage o a e m, in
di e en p opo ions.
Each
cla a
ca ego y may be desc ibed as ha ing one
o se e al
iunc ions. I should also be possible o speci y he deg ee o
hich a pa icula da a ca ego
e lec s
ce ain
unc ions. This cha ac-
e is ic may be e bal
(e.g.
p ima y and
seconda y
unc ion)
o nl me ical
(e.g.
0-100%).
The easies way o do he napping o a pa icula cla a
ca ego y se o
he in e media e
classi ica ion
is o conside
he con en s o da a
ields
o
a pa icula
ype uni o m and make a simple able o co espondence. A
mo e p ecise
bu also mo e co nplica ed mapping would allow
he compile s
o speci y
cle ia ions
o indi idual da a ields om he al es used in he'
global able o co espondence.
Fo example, con ex s usually p o ide
in o ma ion abou e m usage and meaning.
I is easonable
o include
hese ypes o in o ma ion in he global
able o co espondence
as hey
pe ain o e e y con L'x
ield. Hol ,'e e , some con ex s may also con ain
encyclopedic in o ma ion. This occasional use o encyclopedic in o ma ion
may be ma kecl locall- . o he ieid le el.
43Te minologija
| 2009 16
CLASSIFICATION
OF DATA CATEGORIES BASED ON
LINC}UISTIC FUNCTIONS OF THE DATA
Since LSP exp essions
a e linguis ic
signs, in o ma ion
abou hem can
be di ided in o in o ma ion abou hei o m, meaning, L sage, ela ions
o o he
uni s. o igin and de elopmen .
Below
each o hese classes is de-
sc ibed in de ail and some examples
o he da a belonging o hem a e. p o-
ided. Please see Appendix 1 o he compac e sion o he classi ica ion.
Da a ela ed o o n
LSP exp essions ha e wo o ms - w i en and o al. Besides,
da a
ela ed
o he o m o an LSP exp ession may be subdi ided in o h ee classes:
- da a ela ed
o he canonical o n;
- da a ela ed
o he o ma ion o he uni ;
- da a ela ed o he in lec ion o he uni .
DATA RELATED TO CANONICAL FOR]Vl
Canonical o m is he o m in which he headwo d is gi en in he da-
abase. I se es as
" ep esen a i e"
o o he
o ms.
Fo example, in mos
Eu opean li nguages he canonical o m o nouns is nomina i e singula
and o e bs
in ini i e p esence. Howe e ,
ules o choosing
canonical
o m a y in di e en language's
and lexicog aphical
acli ions.
He e a e a ew exa nples
o he da a ela ed o w i en canonical
o m:
- ype o exp ession by i s w i en o m (e.g. ull o n, abb e ia ed
o m, sy nbol,
o mula. e c.);
- spelling o he o m:
- spelling a ian s
o he o m;
- hyphena ion.
Examples o da a ela ed
o o al canonical o m:
- ype
o exp ession
by i s o al o m (e.g.
ini ialism,
ac onym);
- p onuncia ion;
- p onllncia ion a ian s o he o m;
- syllabi ica ion.
As one
can
see.
some da a ca ego ies may ela e
o bo h w i en and o al
o ms. Fo example,
indica ing ha
a pa icula
exp ession is an ini ialism,
i.e. an abb c. ia ed o m made o ini ial le e s
o he ull e m, in which
hese le e s a e
p onounced
indi idually
(e.g.
Uni ed Na ions
- UN),
p o ides in o ma ion abou bo h w i en and o al o ms. Besides,
i may
Igo K - dashe
I Imp ouing
Compa ibili ' o Te minologicul..
4.1.8. Da a
ela ed
o egis e
es ic ions.
< e m(Jsage:
es ic ions.. egisle )
4.7.9.
Da a
ela ed
o p o essional
g oup es ic io s.
< e mlJsage:
es ic-
ion
s : p
o e s si
onal
G
ou p>
4.1.10.
Da a ela ed
o combina o y
es ic ions
. l e m(Jsage:
es ic ions:
combina o y)
4.1.11.
Da a ela ed
o compliance
es ic ions.
e m -Jsage:
es ic ions:
compliance>
4.2. Da a ela ed
o equency
o use.
l e mLlsage:
equenc >
5. Da a ela ed o sys ema ic ela ions. < e mRelo ions>
5.1. Da a
ela ed
o synonymous
ela ions.
< e mRela ions:
synonymousRela ion)
5.2. Da a
ela ed
o an onymous
ela ions.
l e mRela ions:
an onymousRela ion>
5.3.
Da a ela ed
o homonymous
ela ions.
< e mllela ions:
homonymousRela ion>
5.'1. Da a
ela ed
o pa onymous
ela io s.
< e mRela ions:
pa onymousRela ion)
5.5. Da a ela ed
o gene ic
ela ions.
< e mRela ions:
gene ic.Rela ion)
5.6. Da a
ela ed
o pa i i e
ela ions.
< e mRela ions:
q i iaeRele ion>
5.7. Da a
ela ed
o non-hie a chical
on ological
ela ions.
< e mRela ions:
non-
hi e
a
c hic
alO
n ologic
alR
el
q
ion>
5.8. Da a
ela ed
o equi alence
eia ions.
< e mRela ions:
equiualenceRela ion>
6. Da a ela ed o o igin and de elop nen . ( e no iginAndDeuel-
opmen )
7. o he ypes o da a ela ed o he desc ip ion o an LSp exp es-
sion < e m O he Rela e dD a a >
APPENDIX 2. EXAMPLE OF MAPPING OF SOME ISO
12620
1999
DATA CATEGORIES
INTO THE I,UNCTIONAL
CLASSIFICATION
OF TERMINOLOC;ICAL
I)ATA
See Appendix 1 o he dec yp ion o he o mal ep esen a ion
o he
ca ego ies
which a e used
o he sake
o b e i y.
eues ion ma k a e
a da a
ca ego y
means
ha he p esence
o he speci ied
kind o da a is subjec
o he in e p e a ion
o he da a
ca ego y.
I subca ego ies
can
be mapped
in he exac
same way as l- ei
pa en ca ego y,
only he pa en ca ego y
is
desc ibecl.
Te minologija
12009
| 16 51
D e o space
li ni a ions only he i s subg oup o cla a
ca ego ies
om
he
ISO I2( 20:1999
s anda d
is
co e ed.
A. I e n
No e:
e m (headu..o d)
lies ou side
hc-
scope
o classi ica ion
which co e s
da a ca ego ies
ela ed
o he desc ip ion
o LSp exp essions.
Howe e ,
echnicall-
da a
ca ego y
e m is iclen ical
o he w i en o m o he e m.
Func ional
classi ica ion:
no applicable
o < e nFo m:
w i
enFo m>
4.2.I e n ype
No e'.in he ISo 72620:1999
s anda d
his ca ego y
includes
a ious
kinds
o LSP e p essions
and may con ain di e en ypes
o da a.
see subca e_
go ies
o mo e in o ma ion.
A.2.l.l main en y e n
No e:
in o ma ion
abou
he s uc u e
o he en y
is
no da a
ela c.d
o he
desc ip ion
o LSP e p essions.
Howe e ,
his ca ego y
indi ec ly
e lec s
p e e en 'e.
Func ional
classi ica ion:
no applicable
o < e mLlsage:
es ic ions:
compli_
0nce>
4.2.1.2 synonym
No e:
when opposed
o main e.n
e m, his ca ego
e lec s
p e e ence.
I s
p ima y nc ion
is,
howe e' ,
e lec ion
o s nonymous
ela ions.
Func ional
classi ica ion:
l e mRela ions: synonymousRela ion>;
( e mlJsage:
es ic
ions:
complianc
e>
|
4.2.1 . 3 quas i-synon). n
No/e:
san e
as p e ious.
Func ion,l classi ica ion:
< e mRela ions:
s nonymousRela ion>;
< e mI)sage:
es
ic
ions:
con pliance>?
4.2.1,4 in e na ional scien i ic e n
No e:
depending
on he in e p e a ion
o his ca ego y
and i s co' en s.
his da a
ca ego y
n ay
p o'ide in o ma ion abou co np iance,
la'guage
es ic ions.
o igina ion
and
de elopmen .
Func ional
classi. ica ion:
< e mLlsage:
es ic ions:
compliance);
<
e m(Jsage:
es
ic
ion
s : lan
guage>
?
i <
e
m
()
iginAn
d D eu
elop
m en >
|
4.2.1
.5 co nmon name
No e:
common name
is a sy'onyn o an in e na ional
scien i ic
c. m
ha
is 'sed in gene al
cliscou se.
This da a
ca ego y
nay
p o ide
in o ma ion
abou
es ic ions
ela ed
o egis e ,
compliance
and
p o essionai
g oup.
52 Igo Kudasl e I In p ouing Compa ibili l, o Te ninological
Func ional classi ica ion'. < e mUsage: es ic ions:
egis e >
; < e mUsage: e-
s iclions:
compliance>
: < e musage:
es ic
ions: p o essionalG oup>?
A.2.I.6 in e na ionalis n
No e: depending on he
con en s his da a ca ego n a p o ide in o ma io -
ela ed
o language es ic ions, e nl o ma ion, o igina ion and de elop-
men .
Func ional classi ica ion:
< e mUsage:
es ic ions: Ianguage>i
< e mFo m:
e
n F
o
m a i
o n
> l', < e
m() i gi n An l
D eu e I o p m e n > ?
A.2,L.7 ull o n
No/e: his
da a
ca ego y
p o ides
in o ma ion
abou he ype
o e m by i s
o m.
Fu nc ional c
Ia
s si
ic
a ion'. < e
mFo m : e
m Ty
p
e'>
A.2.1.8 abb e ia ed o n o e m
No/e:depending on he
con en s, his
da a ca ego y and all
i s
subca ego ies
(A.2.1.8.1
abb e ia ion. A.2.1.8.2
sho o m o e m, A.2.1.8.3 ini-
ialis n, A.2.1.8.4 ac ony n and A.2.1.8.5 clipped e n) may p o ide
in o ma ion ela ed o ype
o e m by i s
o m, o al o m: e m o ma ion,
o igin and de elopmen .
Func ional
classi ica ion:
< e mFo m:
e mType>
; < e mFo m:
o alFo m>?
;
<.
e m Fo m: e mFo ma
i
on>'/'.
<,
e m() iginAnd D e elopm
en >
A.2.I.9 a ian
No e:
depending on he con en s, his da a ca ego y
may p o ide in o ma-
ion abou p e e ence,
e m o ma ion,
o igin ancl
de eiopmen .
Func ional
classi ica ion: < e mUsage: es ic ions: compliance>; < e mFo m:
e mFo
ma io n> ?
; < e
mO
iginAn l
D eu elopmen > ?
A.2. 1.
10-A .2.1.I4 ( ansli e a ed o n, ansc ibed o n, o nan-
ized o m, sy nbol and o mula)
No/e: hese
da a ca ego ies p o ide in o na ion abou he ype o e m b,,,-
i s o m.
Func ional
classi ica ion:
l e mFo m: e mType)
A. 2. 1. I 5-A .2.L.I7 (equa ion, logic al exp ession, na e i als
nanage
-
men ca ego ies)
No e:
hese
uni s
can
no be headwo ds in e minolosical
clz abases.
Func ional classi ica ion: no applicable.
A.2.1.
18 ph aseological uni
No e:in ISO 12620:1999 his ca ego y is spli
in o h ee
s bca ego ies:col-
loca ion, se
ph ase
and,
synonymous ph ase.
Colloca ion
ca no be coun ed
le minologija
I 2009
I 16 53
as
a ph aseological
uni as i does
no co espond
o he de ini ion o a
ph aseological
uni p o ided
in he s anda d.
synonymous
ph ase
seems
o
be an unl ecessaly
ca c.go li
The same
in o ma ion can be exp essed
wi h
wo o he da a ca ego ies:
se/
ph ase
and
synonym.
Func ionsl classi 'ica ion:
no applicable.
A.2.
1.
18.
colloca ion
No e:
his da a
ca ego y
p o ides
in o ma ion abou combina o y
es ic-
ions.
Func ional classi ica ion:
1
e m[Jsage:
es ic
ions: combina o y>
A.2.1.I8.2 se ph ase
No e; his cla a
ca ego y p o ides in o ma ion abou he ype o e m by
co espondence
o i s mc-aning
o i s
o m.
Fu c ional
classi ica
ion'.
l e mMeaning: e nType>
A.2.18.3 synony nous Ph ase
No/e: as was s a ed
abo e,
his ca ego y is p obably unnecessa , .
I used.
i p o ides
in o ma ion abou he pe o e m by co espondence
o i s
meaning
o i s
o m and
aiso
abou synonymous
ela ions.
F nc ionc l
classi ica ion'.
< e mMeaning: e mType>; < e mRela ions:
synonymousRela ion>
A.2.1.19
s anda d ex
No e:
s alda cl
e s can
no be headwo ds
in e minological
da abases.
Func ional classiiica io ?:
no applicable.
TERMINIJOS
RINKINIlJ
SUDERINAMUMO
GERINIMAS
TAIKANT DUOMENll
KAIEGORIJ l KIASITIKA(IJ4
Vie
na ii in o l acijos i pac:
e minologijos iS ekliq
pld os
endenciiq y a a ski q
duomenq baziq ju . gi nas
ididclius po al , s
i sqsaiq
a p okiq po z lq
k imas.
To
pa yz l s
gali bu i Eu >Te mBankas
(h p:,/i w$ ou o e mbank.com).
Dideian in-
o maci
jos apin iiai 1
a o oiq okie ls p oduk an s
kelian ien s
elkala imams,
auga
po eikis lZ ik in i iilpis ing paieik4,
api nandi4
isus
iodyn l s aipsniq
laukus.
i gali-
- ybg
pa eik i ik as
in o nacijos
ka cgo ijas,
ku ios uo me u clomina
a o oi4.
Siems
uZda iniams
sp qs i
eikalinga
duomen l ka ego ii l klasi ikaciia,
ku i4 bu q galima
2ik i kaip e n. inologiniq
baziq, u indiq ski ingq s uk .1 4.
,,b.-n.1 q
I'a dikli'l S a bus
okios kla si ikacijos
eikala .imas jos pap as mas
i aiSkun as
paP as ienls
ninolo-
gijos p odL k l
-a o ojan s.
S aips . yle
ap iana
ling is ine nis
duomenq unkciio nis
pa em a
klasi ikaciia
gal q
ap i okiu ..bend u
a dikiiu'l
51 Igo K clashe | ln p ouing Compu ibili y'
o 'le minological"'
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' epM lHo-
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op a bl co3AaHI4e o6l1ux uHlep<|eiicon K HuM. Ilpu ' epo ' Moxe cn xcu ' Enpo-
TepuEaux (h p://ww ' '.eu o e mbank.com). lo , epe pocla o6ne-uou lu lop ' aqu l
pe6o aHuii lo. b3oBa e eii nogo6H , M npoilyK' aM pac e no pe6Hoc s o6ccne--
qeH u pacil upeHHo o no , cKa, oxBaTb Ba o[Ic o Bce ol { c onaP , x cll ei, .1
TaKxc
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MoMeHT 14HTepecyio nonbioBa e,' . 3 u :a. 1a- l
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J l H R {c { ec ux <
yH l . x .{aHHb .
Gau a
2009-10-i-l
Igo Kudashe
Uni c si o Helsinki
Palmenia
Cen e o Co i uing EdL ca ion
P.O.
Box 239 (Pa aa iken d
6)
FIN-45 100 Kou ola. Finland
E-mail: [email p o ec ed]
Te minologiia
I 2009 | 16 55