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modulari

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

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The word MODULARI is NOT valid in any word game. (Sorry, you cannot play MODULARI in Scrabble, Words With Friends etc)

There are 8 letters in MODULARI ( A1D2I1L1M3O1R1U1 )

To search all scrabble anagrams of MODULARI, to go: MODULARI?

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Scrabble results that can be created with an extra letter added to MODULARI

DICUMAROL

7 letters out of MODULARI

ALODIUM MODULAR

6 letters out of MODULARI

AMIDOL MADURO MILORD MODULI MORULA RADIUM

5 letters out of MODULARI

ALMUD ALOUD AMIDO AMOUR AROID AUDIO DIRAM DOLMA DOMAL DOULA DOUMA DOURA DRAIL DULIA DUOMI DURAL LAIRD LARUM LIARD LIDAR LOUMA LURID MIAOU MIAUL MODAL MOIRA MOLAR MORAL MOULD MUDRA MURAL MURID ODIUM RADIO URIAL

4 letters out of MODULARI

ALUM AMID AMIR ARID ARIL ARUM AULD DIAL DIOL DIRL DORM DOUM DOUR DRAM DRUM DUAL DUMA DURA DURO IDOL LAID LAIR LARD LARI LAUD LIAR LIDO LIMA LIMO LIRA LOAD LOAM LOID LORD LOUD LOUR LUMA MAID MAIL MAIR MARL MAUD MAUL MILD MILO MODI MOIL MOLA MOLD MORA MURA ORAD ORAL RAID RAIL RAMI RIAL ROAD ROAM ROIL

3 letters out of MODULARI

ADO AID AIL AIM AIR AMI AMU ARM DAL DAM DIM DOL DOM DOR DUI DUO LAD LAM LAR LID LUM MAD MAR MID MIL MIR MOA MOD MOL MOR MUD OAR ODA OIL OLD ORA OUD OUR RAD RAI RAM RIA RID RIM ROD ROM RUM UDO URD

2 letters out of MODULARI

AD AI AL AM AR DO ID LA LI LO MA MI MO MU OD OI OM OR UM

Searching in Dictionaries ...

Definitions of modulari in various dictionaries:

MODULARI - In mathematics, the modularity theorem (formerly called the Taniyama–Shimura conjecture or the Taniyama–Shimura–Weil conjecture) states that el...

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Modulari might refer to
In mathematics, the Modularity theorem (formerly called the Taniyama–Shimura conjecture or the Taniyama–Shimura–Weil conjecture) states that elliptic curves over the field of rational numbers are related to modular forms. Andrew Wiles proved the modularity theorem for semistable elliptic curves, which was enough to imply Fermat's last theorem. Later, Christophe Breuil, Brian Conrad, Fred Diamond and Richard Taylor extended Wiles' techniques to prove the full modularity theorem in 2001. The modularity theorem is a special case of more general conjectures due to Robert Langlands. The Langlands program seeks to attach an automorphic form or automorphic representation (a suitable generalization of a modular form) to more general objects of arithmetic algebraic geometry, such as to every elliptic curve over a number field. Most cases of these extended conjectures have not yet been proved. However, Freitas, Le Hung & Siksek (2015) proved that elliptic curves defined over real quadratic fields are modular.
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