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OpenDict unos

finite field N

u rečniku PONS

fi·nite [ˈfaɪnaɪt] ADJ

1. finite (limited):

2. finite inv LING:

I. field [fi:ld] N

1. field:

Wiese f <-, -n>
Weide f <-, -n>
Feld nt <-(e)s, -er>
Acker m <-s, Ạ̈cker>

2. field (for sports):

Platz m <-es, Plạ̈t·ze>

3. field (expanse):

4. field of deposits:

Feld nt <-(e)s, -er>

5. field:

Schlachtfeld nt <-(e)s, -er>
Kriegsschauplatz m <-es, -plätze>

6. field (working area):

Arbeitsbereich m <-(e)s, -e>

7. field (area of knowledge):

Arbeitsfeld nt <-(e)s, -er>
Gebiet nt <-(e)s, -e>
Bereich m <-(e)s, -e>

8. field COMPUT:

Datenfeld nt <-(e)s, -er> spec

9. field + sing/pl vb (contestants):

10. field:

Fänger(in) m (f) <-s, ->

11. field PHYS:

Feld nt <-(e)s, -er>
Schwerefeld nt <-(e)s, -er> spec
Gravitationsfeld nt <-(e)s, -er> spec
Magnetfeld nt <-(e)s, -er>

12. field MATH:

Feld nt <-(e)s, -er>

Phrases:

II. field [fi:ld] N modifier

Befragung f <-, -en>

III. field [fi:ld] VB intr

IV. field [fi:ld] VB trans

1. field (stop):

2. field (have playing):

3. field (offer as candidate):

4. field (display):

5. field (handle):

OpenDict unos

field N

OpenDict unos

field N

PONS rečnik bankarstva, finansija i osiguranja

field N MKT COMPET

Present
Ifield
youfield
he/she/itfields
wefield
youfield
theyfield
Past
Ifielded
youfielded
he/she/itfielded
wefielded
youfielded
theyfielded
Present Perfect
Ihavefielded
youhavefielded
he/she/ithasfielded
wehavefielded
youhavefielded
theyhavefielded
Past Perfect
Ihadfielded
youhadfielded
he/she/ithadfielded
wehadfielded
youhadfielded
theyhadfielded

PONS OpenDict

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Jednojezični primeri (nisu ih verifikovali PONS urednici)

The problem was that the cohomology of a coherent sheaf over a finite field couldn't capture as much topology as singular cohomology with integer coefficients.
en.wikipedia.org
These varieties are subgroups of the divisor class group on a low genus hyperelliptic curve defined over a finite field.
en.wikipedia.org
The finite form typically occurs only for the gamma and related functions, for which the identity follows from a p-adic relation over a finite field.
en.wikipedia.org
This result shows that the finiteness condition in the definition of a finite field can have algebraic consequences.
en.wikipedia.org
Now consider the finite field as an extension of.
en.wikipedia.org