M := ELDERSIBLING ( M );

M := array ( 1 .. n ) ( Capacity of found path to node )

M := ∞

M := min ( M, C-F )

Let φ: M × R → M be the one-parameter semigroup of local diffeomorphisms of M induced by the vector flow of Y and denote φ < sub > t </ sub >( p ) := φ ( p, t ).

nr := number of rows in M

nc := number of columns in M

M + r, c := Mc * x + M + r, c

When L ( A ) is a lattice, the matroid of A, written M ( A ), has A for its ground set and has rank function r ( S ) := codim ( I ), where S is any subset of A and I is the intersection of the hyperplanes in S. In general, when L ( A ) is a semilattice, there is an analogous matroid-like structure that might be called a semimatroid, which is a generalization of a matroid ( and has the same relationship to the intersection semilattice as does the matroid to the lattice in the lattice case ), but is not a matroid if L ( A ) is not a lattice.

M := 1

M := 0

M := 0

M := 1

:: M := F < sub > 2 </ sub >( T )

M & R Dietetic Laboratories, Inc., Columbus, gives all its workers a facsimile checkbook -- each check showing the amount the company spends on a particular fringe.

* in J. Barnes, M. Schofield, and R. R. K. Sorabji, eds .( 1975 ).

" What the West borrowed from the Middle East ", in Savory, R. M.

* " Animal " ( R. E. M.

* Ki-Moon Lee ( K .- M. Lee and S. R.

There were four kinds of allegiances ( Rittson v Stordy ( 1855 ) 3 Sm & G 230 ; De Geer v Stone ( 1882 ) 22 Ch D 243 ; Isaacson v Durant ( 1886 ) 54 LT 684 ; Gibson, Gavin v Gibson 3 KB 379 ; Joyce v DPP AC 347 ; Collingwood v Pace ( 1661 ) O Bridg 410 ; Lane v Bennett ( 1836 ) 1 M & W 70 ; Lyons Corp v East India Co ( 1836 ) 1 Moo PCC 175 ; Birtwhistle v Vardill ( 1840 ) 7 Cl & Fin 895 ; R v Lopez, R v Sattler ( 1858 ) Dears & B 525 ; Ex p Brown ( 1864 ) 5 B & S 280 );

* Every rectangle R is in M. If the rectangle has length h and breadth k then a ( R ) =

Demand was high for black gospel recordings of the song by H. R. Tomlin and J. M. Gates.

Bauer, R. Baumann, M. Feliciano, K. Samelson, Introduction to Algol.

Bergeron, M. and R. Dufour ( trans., comm .).

On March 5, 1868, the impeachment trial began in the Senate and lasted almost three months ; Reps. George S. Boutwell, Ben Butler and Thaddeus Stevens acted as managers ( prosecutors ) for the House and William M. Evarts, Benjamin R. Curtis and Attorney General Henry Stanberry served as Johnson's counsel ; Chief Justice Chase served as presiding judge.

* Carroll R., M. Daniel Amos: The Prophet and His Oracles.

The buyout, secretly negotiated by Charles M. Schwab ( no relation to Charles R. Schwab ), was the largest such industrial takeover in United States history to date.

* Given an R-module M, the endomorphism ring of M, denoted End < sub > R </ sub >( M ) is an R-algebra by defining ( r · φ )( x ) = r · φ ( x ).

** " R. E. M releases videos under Artistic License 2. 0-about R. E. M.

| ATA-3 || EIDE || Single-word DMA modes dropped || || S. M. A. R. T., Security, 44 pin connector for 2. 5 " drives || X3. 298-1997 ( obsolete since 2002 )

* Janes, R. M.

P := YOUNGESTOFFSPRING ( FATHER ( FATHER ( R )));

* Let R :=

The latter example leads to a generalization of modules over rings: If C is a preadditive category, then Mod ( C ) := Add ( C, Ab ) is called the module category over C. When C is the one-object preadditive category corresponding to the ring R, this reduces to the ordinary category of ( left ) R-modules.

* a left principal ideal of R is a subset of R of the form Ra :=

Then k < sub > x </ sub > := R < sub > x </ sub >/ m < sub > x </ sub > is a field and m < sub > x </ sub >/ m < sub > x </ sub >< sup > 2 </ sup > is a vector space over that field ( the cotangent space ).

* Net present value of a net cash flow, R ( t ), is given by the one-form w ( t ) := ( 1 + i )< sup >− t </ sup > where i is the discount rate.

It is a vector space over the residue field k := R / m.

We compute the singular cohomology of X with coefficients in R := Z < sub > 2 </ sub >.

First we choose a peripheral vertex x and set R := (

left ( R ) := T

level ( R ) := level ( R ) + 1