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4:23 PM Ticket #3960 (Integer division) closed by J-Paul Mesnage: Completed: Added by revision [12995] in version: 3.3.17.0

12:39 PM Ticket #3960 (Integer division) updated by J-Paul Mesnage: Owner, Status changed
12:39 PM Ticket #3960 (Integer division) reopened by J-Paul Mesnage

1:32 PM Ticket #1503 (FileGetSize don't works solid) updated by J-Paul Mesnage: Status changed
1:31 PM Ticket #1503 (FileGetSize don't works solid) reopened by J-Paul Mesnage: New fix sent to Jon

10:49 AM Ticket #3959 (_WinAPI_ShellUserAuthenticationDlg example not working) closed by J-Paul Mesnage: Fixed: Fixed by revision [12992] in version: 3.3.17.0
9:35 AM Ticket #3959 (_WinAPI_ShellUserAuthenticationDlg example not working) updated by J-Paul Mesnage: True, I will update with […]

8:13 PM Ticket #3960 (Integer division) updated by jchd18: Floor() isn't the correct solution to the request. For instance, Floor(-10/3) yields -4 which is mathematically correct but certainly not what a naive user would expect in this context. The OP is expecting something "like" the Euclidean division. You supply numerator N (aka dividend) and divisor D, Euclidean division returns the quotient Q and the remainder R such as N = Q * D + R Disney life is simple but real world isn't! The question now is: "Which Euclidean division"? Translate this into: things are easy while N ≥ 0 and D > 0 but not all {N, D} are such. Try Int() and Mod() on the {N, D} tuples below: {-11, -2}, {-11, 2}, {11, -2}, {11, 2} You get four distinct (yet correct) answers: {5, -1}, {-5, -1}, {-5, 1}, {5, 1}. In short if you accept signed Q and R, then Int() and Mod() are your tools over ℤxℤ*, but if you insist on R being non-negative, then you must also accept seemingly off-by-one values for Q and varying values modulo(q) for R when at least one of N or D is negative. Finally, since Int(3, 0) yields inf (meaning infinity) and since both Mod(3, 0) and Int(0 / 0) yield nan(ind), meaning Not-A-Number(Indeterminate), one must also provide a route for these cases. Note that I choose not to return Q as return value and R as @extended because @extended is integral type and limited to 32-bit. Q is set ByRef and returned for convenience. […] Not that my remarks justify reopening the topic.

9:55 PM Ticket #3953 (missing bracket error when using ternary operator or OR operator ...) updated by J-Paul Mesnage: a new fix sent to jon
9:04 PM Ticket #3960 (Integer division) closed by Jos: Rejected: Closed for now unless an answer comes that justifies opening it again.
8:55 PM Ticket #3953 (missing bracket error when using ternary operator or OR operator ...) updated by J-Paul Mesnage: Summary changed
Thanks That's another pb not related with ternary operator

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