ENHANCED: format_//2 now evaluates arithmetic expressions for ~d, ~D, ~f, ~r and ~R
Example:
?- phrase(format_("~d", [1+2]), Cs).
Cs = "3"
; false.
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@@ -174,7 +174,7 @@ cells([~,a|Fs], [Arg|Args], Tab, Es) --> !,
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cells([~|Fs0], Args0, Tab, Es) -->
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cells([~|Fs0], Args0, Tab, Es) -->
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{ numeric_argument(Fs0, Num, [d|Fs], Args0, [Arg|Args]) },
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{ numeric_argument(Fs0, Num, [d|Fs], Args0, [Arg|Args]) },
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!,
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!,
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{ number_chars(Arg, Cs0) },
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{ format_number_chars(Arg, Cs0) },
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( { Num =:= 0 } -> { Cs = Cs0 }
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( { Num =:= 0 } -> { Cs = Cs0 }
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; { length(Cs0, L),
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; { length(Cs0, L),
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( L =< Num ->
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( L =< Num ->
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@@ -216,12 +216,12 @@ cells([~|Fs0], Args0, Tab, Es) -->
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cells([~,s|Fs], [Arg|Args], Tab, Es) --> !,
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cells([~,s|Fs], [Arg|Args], Tab, Es) --> !,
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cells(Fs, Args, Tab, [chars(Arg)|Es]).
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cells(Fs, Args, Tab, [chars(Arg)|Es]).
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cells([~,f|Fs], [Arg|Args], Tab, Es) --> !,
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cells([~,f|Fs], [Arg|Args], Tab, Es) --> !,
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{ number_chars(Arg, Chars) },
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{ format_number_chars(Arg, Chars) },
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cells(Fs, Args, Tab, [chars(Chars)|Es]).
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cells(Fs, Args, Tab, [chars(Chars)|Es]).
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cells([~|Fs0], Args0, Tab, Es) -->
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cells([~|Fs0], Args0, Tab, Es) -->
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{ numeric_argument(Fs0, Num, [f|Fs], Args0, [Arg|Args]) },
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{ numeric_argument(Fs0, Num, [f|Fs], Args0, [Arg|Args]) },
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!,
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!,
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{ number_chars(Arg, Cs0),
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{ format_number_chars(Arg, Cs0),
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phrase(upto_what(Bs, .), Cs0, Cs),
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phrase(upto_what(Bs, .), Cs0, Cs),
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( Num =:= 0 -> Chars = Bs
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( Num =:= 0 -> Chars = Bs
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; ( Cs = ['.'|Rest] ->
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; ( Cs = ['.'|Rest] ->
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@@ -279,6 +279,10 @@ cells(Fs0, Args, Tab, Es) -->
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Fs1 = [_|_] },
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Fs1 = [_|_] },
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cells(Fs, Args, Tab, [chars(Fs1)|Es]).
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cells(Fs, Args, Tab, [chars(Fs1)|Es]).
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format_number_chars(N0, Chars) :-
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N is N0, % evaluate compound expression
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number_chars(N, Chars).
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n_newlines(0) --> !.
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n_newlines(0) --> !.
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n_newlines(N0) --> { N0 > 0, N is N0 - 1 }, [newline], n_newlines(N).
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n_newlines(N0) --> { N0 > 0, N is N0 - 1 }, [newline], n_newlines(N).
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@@ -327,7 +331,8 @@ pow10(D, N0-Pow0, N-Pow) :-
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N is N0 + D*10^Pow0,
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N is N0 + D*10^Pow0,
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Pow is Pow0 + 1.
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Pow is Pow0 + 1.
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integer_to_radix(I, R, Which, Cs) :-
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integer_to_radix(I0, R, Which, Cs) :-
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I is I0, % evaluate compound expression
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must_be(integer, I),
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must_be(integer, I),
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must_be(integer, R),
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must_be(integer, R),
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( \+ between(2, 36, R) ->
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( \+ between(2, 36, R) ->
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