Added the General Algebraic Modeling System (GAMS) to languages, with example

lib/linguist/languages.yml

@@ -705,6 +705,12 @@ Game Maker Language:
   extensions:
   - .gml
 
+GAMS:
+  type: programming
+  lexer: Text only
+  extensions:
+  - .gms
+
 GAP:
   type: programming
   lexer: Text only

samples/GAMS/transport.gms

@@ -0,0 +1,76 @@
+*Basic example of transport model from GAMS model library
+
+$Title  A Transportation Problem (TRNSPORT,SEQ=1)
+$Ontext
+
+This problem finds a least cost shipping schedule that meets
+requirements at markets and supplies at factories.
+
+
+Dantzig, G B, Chapter 3.3. In Linear Programming and Extensions.
+Princeton University Press, Princeton, New Jersey, 1963.
+
+This formulation is described in detail in:
+Rosenthal, R E, Chapter 2: A GAMS Tutorial. In GAMS: A User's Guide.
+The Scientific Press, Redwood City, California, 1988.
+
+The line numbers will not match those in the book because of these
+comments.
+
+$Offtext
+
+
+  Sets
+       i   canning plants   / seattle, san-diego /
+       j   markets          / new-york, chicago, topeka / ;
+  Parameters
+       a(i)  capacity of plant i in cases
+         /    seattle     350
+              san-diego   600  /
+       b(j)  demand at market j in cases
+         /    new-york    325
+              chicago     300
+              topeka      275  / ;
+  Table d(i,j)  distance in thousands of miles
+                    new-york       chicago      topeka
+      seattle          2.5           1.7          1.8
+      san-diego        2.5           1.8          1.4  ;
+  Scalar f  freight in dollars per case per thousand miles  /90/ ;
+  Parameter c(i,j)  transport cost in thousands of dollars per case ;
+            c(i,j) = f * d(i,j) / 1000 ;
+  Variables
+       x(i,j)  shipment quantities in cases
+       z       total transportation costs in thousands of dollars ;
+
+  Positive Variable x ;
+
+  Equations
+       cost        define objective function
+       supply(i)   observe supply limit at plant i
+       demand(j)   satisfy demand at market j ;
+
+  cost ..        z  =e=  sum((i,j), c(i,j)*x(i,j)) ;
+
+  supply(i) ..   sum(j, x(i,j))  =l=  a(i) ;
+
+  demand(j) ..   sum(i, x(i,j))  =g=  b(j) ;
+
+  Model transport /all/ ;
+
+  Solve transport using lp minimizing z ;
+
+  Display x.l, x.m ;
+
+$ontext
+#user model library stuff
+Main topic Basic GAMS
+Featured item 1 Trnsport model
+Featured item 2
+Featured item 3
+Featured item 4
+Description
+Basic example of transport model from GAMS model library
+
+
+
+$offtext