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скафандр
Wohlordnungssatz
im PONS Wörterbuch
OpenDict-Eintrag
well-ordering theorem SUBST
im PONS Wörterbuch
we'll [wi:l, wil]
we'll = we will/we shall, will , shall
I. will2 [wɪl] SUBST
1. will no pl (faculty):
to do sth with a will
2. will no pl (desire):
to be the will of sb [or sb's will]
it was God's will [that ...]
against sb's will
3. will JUR:
Wendungen:
II. will2 <willed, willed> [wɪl] VERB trans
1. will (try to cause by will power):
to will sb to do sth
2. will form (ordain):
3. will (bequeath):
to will sb sth [or sth to sb]
I. will1 <would, -> [wɪl] VERB Aux
1. will (in future tense):
2. will (with tag question):
3. will (expressing intention):
sb will do sth
jd wird etw tun
4. will (in requests, instructions):
5. will (expressing willingness):
6. will (not functioning):
7. will (expressing facts):
8. will (expressing persistence):
9. will (expressing likelihood):
II. will1 <would, -> [wɪl] VERB intr form
wollen <will, wollte, gewolltwill, wollte, gewollt/wollen>
shall [ʃæl, ʃəl] VERB Aux
1. shall usu Brit (future):
I/we shall ...
2. shall esp Brit (ought to, must):
3. shall (mandatory):
4. shall (enquiring):
shall I/we ...?
I. well1 <better, best> [wel] ADJ usu präd
1. well (healthy):
gesund <gesünder, am gesündesten>
sich Akk gut [o. wohl] fühlen
2. well inv (okay):
es ist [nur] gut, dass ...
3. well inv (sensible):
es wäre [o. ist] ratsam, etw zu tun
Wendungen:
Ende gut, alles gut Sprichw
II. well1 <better, best> [wel] ADV
1. well (in a good way):
gut <besser, am besten>
to do well to do sth
as well as sb/sth
so gut wie jd/etw
2. well (favourably):
gut <besser, am besten>
to speak well of sb/sth
to think well of sb/sth
viel von jdm/etw halten
3. well (thoroughly):
gut <besser, am besten>
4. well inv (very much):
5. well inv (used for emphasis):
to be well away in sth Brit übtr ugs
6. well inv (justifiably):
wohl <besser, am besten>
7. well inv (probably):
gut <besser, am besten>
8. well inv (very):
9. well inv (also):
(and) ... as well as ...
und [auch] ... geh
(and) ... as well as ...
10. well inv (equally):
Wendungen:
to be well away Brit ugs (asleep)
weg sein ugs
to be well in with sb, Am to be in well with sb ugs
gut mit jdm können ugs
to be well out of it Brit, Aus
to be well up on [or in] sth
III. well1 [wel] INTERJ
tja ugs
na ja ugs
na ugs
well [, well]!
well, well ...
ja, ja ...
well now [or then] ...
also [dann] ...
na gut ...
IV. well1 [wel] SUBST no pl
I. well2 [wel] SUBST
1. well (for water):
Brunnen m <-s, ->
2. well (for mineral):
Schacht m <-(e)s, Schạ̈ch·te>
Ölquelle f <-, -n>
3. well ARCHIT:
Treppenhaus nt <-es, -häuser>
Fahrstuhlschacht m <-(e)s, -schächte>
Lichtschacht m <-(e)s, -schächte>
4. well Brit JUR:
5. well (bountiful source):
Quelle f <-, -n>
6. well (small depression):
Kuhle f <-, -n>
Mulde f <-, -n>
II. well2 [wel] VERB intr
to well up urge
to well up in sth
in etw Dat aufsteigen
to well [up] out of sth
theo·rem [ˈθɪərəm, Am ˈθi:ɚ-] SUBST MATH
Lehrsatz m <-es, -sätze>
Theorem nt <-s, -e> fachspr
OpenDict-Eintrag
well ADV
OpenDict-Eintrag
well VERB
OpenDict-Eintrag
well ADV
Klett Fachwortschatz Geografie
well SUBST
Present
Iwell
youwell
he/she/itwells
wewell
youwell
theywell
Past
Iwelled
youwelled
he/she/itwelled
wewelled
youwelled
theywelled
Present Perfect
Ihavewelled
youhavewelled
he/she/ithaswelled
wehavewelled
youhavewelled
theyhavewelled
Past Perfect
Ihadwelled
youhadwelled
he/she/ithadwelled
wehadwelled
youhadwelled
theyhadwelled
PONS OpenDict

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Einsprachige Beispiele (nicht von der PONS Redaktion geprüft)
A closely related, the finiteness theorem states that the tale cohomology groups of a constructible sheaf on a complete variety are finite.
en.wikipedia.org
We claim that without loss of generality, the latter inequality is always strict; once we do this the theorem can be proved as follows.
en.wikipedia.org
The obvious corollary from this theorem is that the best among regular estimators are those with the second component identically equal to zero.
en.wikipedia.org
His covering theorem is a fundamental result in measure theory.
en.wikipedia.org
Through the theorem, it is readily demonstrable that a function such as the exponential function must be a transcendental function.
en.wikipedia.org