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onstructions
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The answer ONSTRUCTIONS has 0 possible clue(s) in existing crosswords.
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The word ONSTRUCTIONS is NOT valid in any word game. (Sorry, you cannot play ONSTRUCTIONS in Scrabble, Words With Friends etc)
There are 12 letters in ONSTRUCTIONS ( C3I1N1O1R1S1T1U1 )
To search all scrabble anagrams of ONSTRUCTIONS, to go: ONSTRUCTIONS?
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Scrabble results that can be created with an extra letter added to ONSTRUCTIONS
10 letters out of ONSTRUCTIONS
8 letters out of ONSTRUCTIONS
7 letters out of ONSTRUCTIONS
CISTRON
CITRONS
CITROUS
CONSIST
CONSORT
CONTORT
CONTOUR
CORNUTO
CORTINS
COTTONS
COUSINS
CROTONS
CROUTON
INCROSS
INCRUST
INTORTS
INTRONS
INTRUST
INTURNS
NITROSO
NITROUS
NOCTURN
NONSUIT
NOSTOCS
NOTIONS
NUNCIOS
OCTROIS
ORISONS
OUTSINS
OUTSITS
RIOTOUS
RISOTTO
RONIONS
RUCTION
RUSTICS
STOTINS
STRUNTS
SUCTION
SUITORS
TOCSINS
TORSION
TORTONI
TOURIST
TRICOTS
TRITONS
TSOORIS
TSOURIS
TURIONS
TURNONS
UNCROSS
UNCTION
UNICORN
UNISONS
UNROOTS
6 letters out of ONSTRUCTIONS
CISTUS
CITRON
CITRUS
COITUS
CONINS
CONTOS
CORNUS
CORTIN
COTTON
COUNTS
COURTS
COUSIN
CROONS
CROTON
CRUSTS
CURIOS
CUSTOS
CUTINS
INCURS
INRUNS
INTORT
INTRON
INTROS
INTURN
INURNS
NITONS
NITROS
NOSTOC
NOTION
NUNCIO
OCTROI
ONIONS
ORCINS
ORISON
OUTSIN
OUTSIT
RICTUS
RONION
ROOSTS
ROSINS
ROUSTS
RUSTIC
RUTINS
SCIONS
SCOOTS
SCORNS
SCOURS
SCOUTS
SNOOTS
SNORTS
SNOUTS
SONICS
STINTS
STOICS
STOTIN
STOURS
STOUTS
STRICT
STRUNT
STRUTS
STUNTS
STURTS
SUINTS
SUITOR
TINCTS
TOCSIN
TONICS
TORICS
TOROUS
TORSOS
TRICOT
TRITON
TROUTS
TRUSTS
TSORIS
TSURIS
TUNICS
TURION
TURNON
TUSSOR
TUTORS
UNIONS
UNISON
UNROOT
UNTORN
5 letters out of ONSTRUCTIONS
CIONS
CISTS
COINS
COIRS
CONIN
CONNS
CONTO
CONUS
COONS
COOTS
CORNS
CORNU
COSTS
COUNT
COURT
CRITS
CROON
CROSS
CRUST
CUNTS
CURIO
CURNS
CURST
CUSSO
CUTIN
CUTIS
ICONS
ICTUS
INCUR
INCUS
INRUN
INTRO
INURN
IRONS
NISUS
NITON
NITRO
NOIRS
NOONS
NORIS
NOUNS
ONION
ONTIC
ORCIN
ORNIS
OTTOS
OUSTS
RIOTS
RISUS
ROOST
ROOTS
ROSIN
ROTIS
ROTOS
ROUST
ROUTS
RUINS
RUNIC
RUNTS
RUSTS
RUTIN
SCION
SCOOT
SCORN
SCOTS
SCOUR
SCOUT
SCUTS
SINUS
SITUS
SNITS
SNOOT
SNORT
SNOTS
SNOUT
SONIC
SOOTS
SORNS
SORTS
SORUS
SOURS
STINT
STIRS
STOIC
STOTS
STOUR
STOUT
STRUT
STUNS
STUNT
STURT
SUINT
SUITS
SUNNS
TINCT
TINTS
TIROS
TOITS
TONIC
TONUS
TOONS
TOOTS
TORCS
TORIC
TOROS
TOROT
TORSI
TORSO
TORTS
TORUS
TOURS
TOUTS
TRIOS
TROIS
TROTS
TROUT
TRUSS
TRUST
TUNIC
TURNS
TUTOR
UNCOS
UNION
UNITS
4 letters out of ONSTRUCTIONS
CION
CIST
COIN
COIR
CONI
CONN
CONS
COON
COOS
COOT
CORN
CORS
COSS
COST
COTS
CRIS
CRIT
CRUS
CUNT
CURN
CURS
CURT
CUSS
CUTS
ICON
INNS
INRO
INTO
IONS
IRON
NITS
NOIR
NOON
NORI
NOUN
NOUS
NUNS
NUTS
ONOS
ONTO
ONUS
OOTS
ORCS
ORTS
OTIC
OTTO
OURS
OUST
OUTS
RINS
RIOT
ROCS
ROOT
ROTI
ROTO
ROTS
ROUT
RUIN
RUNS
RUNT
RUST
RUTS
SCOT
SCUT
SICS
SINS
SIRS
SITS
SNIT
SNOT
SONS
SOON
SOOT
SORI
SORN
SORT
SOTS
SOUR
SOUS
SRIS
STIR
STOT
STUN
SUIT
SUNN
SUNS
TICS
TINS
TINT
TIRO
TITS
TOIT
TONS
TOON
TOOT
TORC
TORI
TORN
TORO
TORS
TORT
TOSS
TOST
TOTS
TOUR
TOUT
TRIO
TROT
TUIS
TUNS
TURN
TUTS
UNCI
UNCO
UNIT
UNTO
URIC
URNS
3 letters out of ONSTRUCTIONS
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Definitions of onstructions in various dictionaries:
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Onstructions might refer to |
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Onstructions might be related to |
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In graph theory, the Robertson–Seymour theorem (also called the graph minor theorem) states that the undirected graphs, partially ordered by the graph minor relationship, form a well-quasi-ordering. Equivalently, every family of graphs that is closed under minors can be defined by a finite set of forbidden minors, in the same way that Wagner's theorem characterizes the planar graphs as being the graphs that do not have the complete graph K5 or the complete bipartite graph K3,3 as minors. * The Robertson–Seymour theorem is named after mathematicians Neil Robertson and Paul D. Seymour, who proved it in a series of twenty papers spanning over 500 pages from 1983 to 2004. Before its proof, the statement of the theorem was known as Wagner's conjecture after the German mathematician Klaus Wagner, although Wagner said he never conjectured it.A weaker result for trees is implied by Kruskal's tree theorem, which was conjectured in 1937 by Andrew Vázsonyi and proved in 1960 independently by Joseph Kruskal and S. Tarkowski. |