If I understand you correctly, you want to check if, given a pair of X/Y coordinates, all positions in the grid spanned by those coordinates are covered by cell/3 facts. For arguments sake, let's consider that the following facts are currently present:
cell(1,1,100).
cell(1,2,200).
cell(1,3,300).
cell(2,1,110).
cell(2,2,120).
cell(2,3,130).
Looking at your attempt for a recursive rule, you try to check if, for a given pair, say 2/2, there are facts cell/3 for the pairs 2/2 and 1/1. But you probably want to check if the following pairs are covered: 2/2, 1/2, 2/1 and 1/1. As you can see in this sequence, the X-coordinate is being reduced to 1, then the Y-coordinate is decreased while the X-coordinate starts over at 2 again. So you need to preserve the original value of X somehow. This can be done with an auxiliary predicate with an additional argument. Your predicate allcolored/2 would then be the calling predicate for such a predicate, let's call it allcolored_/3:
allcolored(X,Y) :-
allcolored_(X,Y,X).
As @lurker already pointed out, your predicate is lacking a base case, where the recursion can stop. An obvious candidate for that would be the pair 1/1:
allcolored_(1,1,_) :-
cell(1,1,_).
Then a rule is needed to describe that all values between X and 2 have to be covered by cell/3:
allcolored_(X,Y,Max) :-
cell(X,Y,_),
X > 1,
Y >= 1,
X0 is X-1,
allcolored_(X0,Y,Max).
And an additional rule to describe the change to the next lower Y-coordinate, once X reached 1:
allcolored_(1,Y,Max) :-
cell(1,Y,_),
Y > 1,
Y0 is Y-1,
allcolored_(Max,Y0,Max).
Now you can test if a grid, spanned by the coordinates you provide, is covered by facts cell/3:
?- allcolored(2,2).
true ;
false.
?- allcolored(2,3).
true ;
false.
?- allcolored(3,3).
false.
Note that the above code assumes that the smallest coordinate in the grid is 1. To change that, to e.g. 0, you have to replace the 1's in the goals X >1, Y >= 1 and Y > 1 by 0's. Also note that due to the ordering of the goals (the cell/3 goals first) you can also ask questions like What grids are there that are covered by the facts of cell/3? :
?- allcolored(X,Y).
X = Y, Y = 1 ;
X = 2,
Y = 1 ;
X = Y, Y = 2 ;
X = 2,
Y = 3 ;
X = 1,
Y = 2 ;
X = 1,
Y = 3 ;
false.