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ecalcom

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There are 7 letters in ECALCOM ( A1C3E1L1M3O1 )

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5 letters out of ECALCOM

AMOLE CAMEL CAMEO CECAL CELOM COMAE COMAL MACLE MECCA

4 letters out of ECALCOM

ACME ALEC ALME ALOE CALM CALO CAME CAMO CECA CLAM COAL COCA COLA COLE COMA COME LACE LAME LOAM LOCA MACE MALE MEAL MOLA MOLE OLEA

3 letters out of ECALCOM

ACE ALE CAM CEL COL ELM LAC LAM LEA MAC MAE MEL MOA MOC MOL OCA OLE

2 letters out of ECALCOM

AE AL AM EL EM LA LO MA ME MO OE OM

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Ecalcom might refer to
In algebra, Exalcomm is a functor classifying the extensions of a commutative algebra by a module. More precisely, the elements of Exalcommk(R,M) are isomorphism classes of commutative k-algebras E with a homomorphism onto the k-algebra R whose kernel is the R-module M (with all pairs of elements in M having product 0). There are similar functors Exal and Exan for non-commutative rings and algebras, and functors Exaltop, Exantop. and Exalcotop that take a topology into account.
* "Exalcomm" is an abbreviation for "COMMutative ALgebra EXtension" (or rather for the corresponding French phrase). It was introduced by Grothendieck (1964, 18.4.2).
* Exalcomm is one of the André–Quillen cohomology groups and one of the Lichtenbaum–Schlessinger functors.
* Given homomorphisms of commutative rings A → B → C and a C-module L there is an exact sequence of A-modules (Grothendieck 1964, 20.2.3.1)*
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* {\displaystyle 0\rightarrow \operatorname {Der} _{B}(C,L)\rightarrow \operatorname {Der} _{A}(C,L)\rightarrow \operatorname {Der} _{A}(B,L)\rightarrow \operatorname {Exalcomm} _{B}(C,L)\rightarrow \operatorname {Exalcomm} _{A}(C,L)\rightarrow \operatorname {Exalcomm} _{A}(B,L),}
* where DerA(B,L) is the module of derivations of the A-algebra B with values in L.
* This sequence can be extended further to the right using André–Quillen cohomology.
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