well-order – English verb conjugation

English verb forms of well-order

Nominal Forms

Infinitive: to well-order
Participle: well-ordered
Gerund: well-ordering

Cognates

-

Indicative

Present

Iwell-order
youwell-order
he;she;itwell-orders
wewell-order
youwell-order
theywell-order

Perfect

Ihave well-ordered
youhave well-ordered
he;she;ithas well-ordered
wehave well-ordered
youhave well-ordered
theyhave well-ordered

Past

Iwell-ordered
youwell-ordered
he;she;itwell-ordered
wewell-ordered
youwell-ordered
theywell-ordered

Pluperfect

Ihad well-ordered
youhad well-ordered
he;she;ithad well-ordered
wehad well-ordered
youhad well-ordered
theyhad well-ordered

Future

Iwill well-order
youwill well-order
he;she;itwill well-order
wewill well-order
youwill well-order
theywill well-order

Future Perfect

Iwill have well-ordered
youwill have well-ordered
he;she;itwill have well-ordered
wewill have well-ordered
youwill have well-ordered
theywill have well-ordered

Subjunctive

Present

Iwell-order
youwell-order
he;she;itwell-order
wewell-order
youwell-order
theywell-order

Perfect

Ihave well-ordered
youhave well-ordered
he;she;ithave well-ordered
wehave well-ordered
youhave well-ordered
theyhave well-ordered

Imperfect

Iwell-ordered
youwell-ordered
he;she;itwell-ordered
wewell-ordered
youwell-ordered
theywell-ordered

Pluperfect

Ihad well-ordered
youhad well-ordered
he;she;ithad well-ordered
wehad well-ordered
youhad well-ordered
theyhad well-ordered

Conditional

Present

Iwould well-order
youwould well-order
he;she;itwould well-order
wewould well-order
youwould well-order
theywould well-order

Perfect

Iwould have well-ordered
youwould have well-ordered
he;she;itwould have well-ordered
wewould have well-ordered
youwould have well-ordered
theywould have well-ordered

Imperative

youwell-order
weLet's well-order
youwell-order

Progressive (Continuous) Forms

Indicative

Present

Iam well-ordering
youare well-ordering
he;she;itis well-ordering
weare well-ordering
youare well-ordering
theyare well-ordering

Perfect

Ihave been well-ordering
youhave been well-ordering
he;she;ithas been well-ordering
wehave been well-ordering
youhave been well-ordering
theyhave been well-ordering

Past

Iwas well-ordering
youwere well-ordering
he;she;itwas well-ordering
wewere well-ordering
youwere well-ordering
theywere well-ordering

Pluperfect

Ihad been well-ordering
youhad been well-ordering
he;she;ithad been well-ordering
wehad been well-ordering
youhad been well-ordering
theyhad been well-ordering

Future

Iwill be well-ordering
youwill be well-ordering
he;she;itwill be well-ordering
wewill be well-ordering
youwill be well-ordering
theywill be well-ordering

Future Perfect

Iwill have been well-ordering
youwill have been well-ordering
he;she;itwill have been well-ordering
wewill have been well-ordering
youwill have been well-ordering
theywill have been well-ordering

Conditional

Present

Iwould be well-ordering
youwould be well-ordering
he;she;itwould be well-ordering
wewould be well-ordering
youwould be well-ordering
theywould be well-ordering

Perfect

Iwould have been well-ordering
youwould have been well-ordering
he;she;itwould have been well-ordering
wewould have been well-ordering
youwould have been well-ordering
theywould have been well-ordering

Other

Verbs conjugated like 'well-order'

abandon, abduct, abear, aberr, abject, abord, abort, abound, abraid, abray, abrook, abscind, abscond, absist, absorb, abstain, abstract, accend, accent, accept, etc. (List truncated at 20 verbs)

Synonyms & Antonyms

Additional Information

Phrasal Verbs

Etymology

Sample Sentences

  • The set of positive integers is well-ordered by the relation ≤.
  • 1950, Frederick Bagemihl (translator), Erich Kamke, Theory of Sets, 2006, Dover (Dover Phoenix), page 111,
  • Starting from these special well-ordered subsets, it is then possible to well-order the entire set.
  • 1975 [The Williams & Wilkins Company], Dennis Sentilles, A Bridge to Advanced Mathematics, Dover, 2011, page 182,
  • To carry the analogy a bit further, the axiom of choice implies the ability to well order any set.
  • Then #92;le#95;C is a well defined order on C, and (C,#92;le#95;C) belongs to #92;mathcal#123;X#125; (that is, #92;le#95;C well orders C) and is an upper bound for #92;mathcal#123;C#125;. [2006, Charalambos D. Aliprantis, Kim C. Border, Infinite Dimensional Analysis: A Hitchhiker's Guide, 3rd edition, Springer, page 18:]