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sinistrorsa

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The answer SINISTRORSA has 0 possible clue(s) in existing crosswords.

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There are 11 letters in SINISTRORSA ( A1I1N1O1R1S1T1 )

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9 letters out of SINISTRORSA

ARSONISTS

8 letters out of SINISTRORSA

ARSONIST ASSISTOR IRONISTS SARTORII TSORRISS

7 letters out of SINISTRORSA

AORISTS ARISTOS AROINTS ASSORTS INSISTS INSTARS IRONIST ISATINS RAISINS RATIONS RISTRAS SANTIRS SARTORS SATORIS STRAINS

6 letters out of SINISTRORSA

AORIST ARIOSI ARISTO AROINT ARSINO ARSONS ASSIST ASSORT INSIST INSTAR INTROS ISATIN NITROS NORIAS RAISIN RATION RATIOS RISTRA ROASTS ROSINS ROSTRA SAINTS SANTIR SANTOS SARINS SARTOR SASINS SATINS SATORI SIRRAS SISTRA SITARS SNORTS SONARS STAINS STAIRS STASIS STRAIN STRASS TRAINS TRONAS TSORIS

5 letters out of SINISTRORSA

AIRNS AIRTS ANTIS ARRIS ARSIS ARSON ASTIR INTIS INTRO IOTAS IRONS NARIS NITRO NOIRS NORIA NORIS OASIS OASTS ORNIS ORRIS OSSIA OSTIA RAINS RANIS RANTS RATIO RATOS RIANT RIOTS ROANS ROARS ROAST ROSIN ROTAS ROTIS SAINS SAINT SANTO SARIN SARIS SAROS SASIN SATIN SATIS SIRRA SITAR SNITS SNORT SNOTS SOARS SONAR SORAS SORNS SORTA SORTS STAIN STAIR STARS STIRS STOAI STOAS STOSS STRIA TAINS TARNS TAROS TARSI TIROS TORAS TORII TORRS TORSI TRAIN TRANS TRASS TRIOS TROIS TRONA TSARS

4 letters out of SINISTRORSA

AINS AIRN AIRS AIRT AITS ANIS ANTI ANTS ARTS INIA INRO INTI INTO IONS IOTA IRIS IRON NAOI NAOS NISI NITS NOIR NORI NOTA OARS OAST OATS ORRA ORTS OSAR OSSA RAIN RAIS RANI RANT RATO RATS RIAS RINS RIOT ROAN ROAR ROTA ROTI ROTS SAIN SANS SARI SASS SATI SINS SIRS SITS SNIT SNOT SOAR SONS SORA SORI SORN SORT SOTS SRIS STAR STIR STOA TAIN TANS TAOS TARN TARO TARS TASS TINS TIRO TONS TORA TORI TORN TORR TORS TOSS TRIO TSAR

3 letters out of SINISTRORSA

AIN AIR AIS AIT ANI ANT ARS ART ASS INS ION ITS NIT NOR NOS NOT OAR OAT ONS ORA ORS ORT RAI RAN RAS RAT RIA RIN ROT SAT SIN SIR SIS SIT SON SOS SOT SRI TAN TAO TAR TAS TIN TIS TON TOR

2 letters out of SINISTRORSA

AI AN AR AS AT IN IS IT NA NO OI ON OR OS SI SO TA TI TO

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Sinistrorsa might refer to
In the mathematical field of differential geometry, the Affine geometry of curves is the study of curves in an affine space, and specifically the properties of such curves which are invariant under the special affine group
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* {\displaystyle {\mbox{SL}}(n,\mathbb {R} )\ltimes \mathbb {R} ^{n}.}
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* In the classical Euclidean geometry of curves, the fundamental tool is the Frenet–Serret frame. In affine geometry, the Frenet–Serret frame is no longer well-defined, but it is possible to define another canonical moving frame along a curve which plays a similar decisive role. The theory was developed in the early 20th century, largely from the efforts of Wilhelm Blaschke and Jean Favard.
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