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ountermeasur

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There are 12 letters in OUNTERMEASUR ( A1E1M3N1O1R1S1T1U1 )

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11 letters out of OUNTERMEASUR

10 letters out of OUNTERMEASUR

6 letters out of OUNTERMEASUR

AENEUS AMEERS AMENTS AMOUNT AMOURS AMUSER ANTRES ANTRUM ARENES ARETES ARMERS ARMETS ARMORS ARMOUR ARMURE AROUSE ARREST ARSENO ASTERN ATONER ATONES AUREUS AUROUS AURUMS AUTEUR AUTUMN EARNER EASTER EATERS EMOTER EMOTES ENAMOR ENATES ENEMAS ENSURE ENTERA ENTERS ENURES ERASER ERRANT ESTRUM MANORS MANTES MANURE MARRON MARTEN MASTER MATERS MATRES MATRON MATURE MEANER MEATUS MENSAE MENTOR MEREST METEOR METERS METRES METROS MOANER MONTES MOREEN MORTAR MOUNTS MOURNS MOUSER MURRAS MURRES MUSTEE MUSTER MUTASE MUTONS NAMERS NATURE NEARER NEATER NESTER NESTOR NEUMES NEUTER NOTERS NURSER OATERS OMENTA ORATES ORMERS ORNATE OSETRA OUSTER OUTERS OUTMAN OUTRAN OUTRUN OUTSEE RAMEES RAMETS RAMOSE RAMOUS RAMSON RANEES RANSOM RANTER RAREST RASTER RASURE RATERS REAMER REARMS REASON REEARN REMANS REMATE REMORA REMOTE RENAME RENEST RENTER RENTES RERENT REROSE RERUNS RESEAT RESEAU RESENT RESORT RESTER RESUME RETEAM RETEAR RETEMS RETORE RETORN RETROS RETUNE RETURN RETUSE ROAMER ROMANS ROSTER ROSTRA ROUENS ROUSER ROUTER ROUTES RUMENS RUMORS RUMOUR RUNOUT SANTUR SARTOR SATEEN SEAMEN SEAMER SEARER SEATER SENATE SENORA SERMON SNARER SNORER SOARER SORNER SORTER SOURER SOUTER STAMEN STARER STEREO STERNA STONER STORER STOURE STREAM STROMA STRUMA SUTURE TAMERS TARRES TAUONS TEARER TEASER TENORS TENOUR TENSER TENSOR TENUES TENURE TERMER TERMOR TERNES TERRAE TERRAS TERSER TOMANS TONEME TONERS TOURER TREENS TREMOR TRONAS TRONES TUMORS TUMOUR TUNERS TUREEN TURNER UNARMS UNEASE UNMEET UNREST UNSEAM UNSEAT UNSURE UNTAME UNTRUE URAEUS URARES URATES UREASE URETER USURER UTERUS

5 letters out of OUNTERMEASUR

AEONS AMEER AMENS AMENT AMORT AMOUR AMUSE ANTES ANTRE ARENE ARETE ARMER ARMET ARMOR AROSE ARSON ARUMS ASTER ATOMS ATONE AUNTS AURES AURUM AUTOS EARNS EATEN EATER EMEUS EMOTE ENATE ENEMA ENORM ENSUE ENTER ENURE ERASE ERNES EROSE ESTER ETNAS EUROS MANES MANOR MANOS MANSE MANUS MARES MARSE MARTS MASER MASON MATER MATES MAUTS MEANS MEANT MEATS MEETS MENSA MENSE MENTA MENUS MEOUS MERER MERES MESNE MESON METER METES METRE METRO MOANS MOATS MONAS MONTE MORAE MORAS MORES MORNS MORSE MORTS MOSTE MOTES MOUES MOUNT MOURN MOUSE MUONS MURAS MURES MURRA MURRE MURRS MUSER MUTER MUTES MUTON NAMER NAMES NARES NATES NEARS NEATS NEEMS NEMAS NERTS NEUME NEUMS NOMAS NOMES NORMS NOTER NOTES NOTUM NURSE OATEN OATER OMENS OMERS ONSET ORATE ORMER OUTER OUTRE RAMEE RAMEN RAMET RAMUS RANEE RANTS RARES RASER RATER RATES RATOS REAMS REARM REARS REEST REMAN REMET RENTE RENTS RERAN RERUN RESAT RESET RETEM RETRO REUSE ROAMS ROANS ROARS ROAST ROMAN ROSET ROTAS ROTES ROUEN ROUES ROUSE ROUST ROUTE ROUTS RUERS RUMEN RUMOR RUNES RUNTS SANER SANTO SAREE SATEM SAUTE SEMEN SENOR SENTE SERER SERUM SETAE SETON SMART SMEAR SMOTE SNARE SNEER SNORE SNORT SNOUT SOMAN SONAR SORER SORTA STANE STARE STEAM STEER STENO STERE STERN STOAE STOMA STONE STORE STORM STOUR STRUM SURER SURRA SUTRA TAMER TAMES TARES TARNS TAROS TARRE TAUON TEAMS TEARS TEASE TEEMS TEENS TENOR TENSE TERMS TERNE TERNS TERRA TERSE TOEAS TOMAN TOMES TONER TONES TONUS TORAS TORES TORRS TORSE TORUS TOURS TOUSE TRAMS TRANS TREEN TREES TRONA TRONE TRUER TRUES TUMOR TUNAS TUNER TUNES TURNS UNARM UNAUS UNMET UNSET URARE URASE URATE UREAS URSAE USNEA

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Ountermeasur might refer to
In mathematics, in particular in measure theory, an outer measure or exterior measure is a function defined on all subsets of a given set with values in the extended real numbers satisfying some additional technical conditions. A general theory of outer measures was first introduced by Constantin Carathéodory to provide a basis for the theory of measurable sets and countably additive measures. Carathéodory's work on outer measures found many applications in measure-theoretic set theory (outer measures are for example used in the proof of the fundamental Carathéodory's extension theorem), and was used in an essential way by Hausdorff to define a dimension-like metric invariant now called Hausdorff dimension.
* Measures are generalizations of length, area and volume, but are useful for much more abstract and irregular sets than intervals in R or balls in R3. One might expect to define a generalized measuring function φ on R that fulfils the following requirements:* Any interval of reals [a, b] has measure b − a
* The measuring function φ is a non-negative extended real-valued function defined for all subsets of R.
* Translation invariance: For any set A and any real x, the sets A and A+x have the same measure (where
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* Countable additivity: for any sequence (Aj) of pairwise disjoint subsets of R
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* {\displaystyle \varphi \left(\bigcup _{i=1}^{\infty }A_{i}\right)=\sum _{i=1}^{\infty }\varphi (A_{i}).}
* It turns out that these requirements are incompatible conditions; see non-measurable set. The purpose of constructing an outer measure on all subsets of X is to pick out a class of subsets (to be called measurable) in such a way as to satisfy the countable additivity property.
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