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It can be useful to manage test data across multiple functions with Rules:
      
testRules1 = {a$0 -> 1.0, b$0 -> 2.0, c$0 -> 3.0, d$0 -> 4.0, n$0 -> 2}
{a$0 -> 1., b$0 -> 2., c$0 -> 3., d$0 -> 4., n$0 -> 2}
testRules2 = {a$0 -> 1.1, b$0 -> 2.2, c$0 -> 3.3, d$0 -> 4.4, n$0 -> 3}
{a$0 -> 1.1, b$0 -> 2.2, c$0 -> 3.3, d$0 -> 4.4, n$0 -> 3}
 Note how this employs the Webel convention of suffixing a variable name with '$0' to indicate that it is an "initialisation" target!
Note also how the functions the test data are applied to need not use every variable:
fSimple[a_, b_] := a + b;
fSimple[a$0, b$0] /. testRules1
3.
fSimple[a$0, b$0] /. testRules2
3.3
fDifferentOrder[b_, a_, c_] := a - b * c;
fDifferentOrder[b$0, a$0, c$0] /. testRules1
-5.
fWithLoop[n_Integer, a_, b_] := Module[
   {out = {}},
   For[i = 1, i <= n, i++, AppendTo[out, fSimple[a, b]^i]]; 
   out
];
fWithLoop[n$0, a$0, b$0] /. testRules1
{}
Apply (or @@):
args$fWithLoop[rules_] := {n$0, a$0, b$0} /. rules;
fWithLoop @@ args$fWithLoop[testRules1]
{3., 9.}
Options:
Options[fWithLoopAndOption] = {doDouble -> False};
fWithLoopAndOption[n_Integer, a_, b_, OptionsPattern[]] := Module[
   {out = fWithLoop[n, a, b]},
   If[OptionValue[doDouble], 2 # & /@ out, out]
   ];
{fWithLoopAndOption[2, 1.0, 2.0],fWithLoopAndOption[2, 1.0, 2.0, doDouble -> True]}
{{3., 9.},{6., 18.}}
Options for the arguments handler, just accept an OptionsPattern[]:
args$any[argNames_,rules_, opt : OptionsPattern[]] :=
  Join[argNames /. rules, {opt}];
args$any[{n$0, a$0, b$0}, testRules1, doDouble -> False]
{2, 1., 2., doDouble -> False}
fWithLoopAndOption @@ 
 args$any[{n$0, a$0, b$0}, testRules1, doDouble -> False]
{3., 9.}
fWithLoopAndOption @@ 
 args$any[{n$0, a$0, b$0}, testRules1, doDouble -> True]
{6., 18.}
 
    
