#define setjmp(env) /* implementation-defined */
Saves the current execution context into a variable env of type std::jmp_buf. This variable can later be used to restore the current execution context by std::longjmp function. That is, when a call to std::longjmp function is made, the execution continues at the particular call site that constructed the std::jmp_buf variable passed to std::longjmp. In that case setjmp
returns the value passed to std::longjmp.
The invocation of setjmp
must appear only in one of the following contexts:
switch (setjmp(env)) { // ...
if (setjmp(env) > 0) { // ...
while (!setjmp(env)) { // ...
If setjmp
appears in any other context, the behavior is undefined.
Additionally, the behavior is undefined if setjmp
is invoked in a coroutine in a place where the co_await operator may be used.
Upon return to the scope of setjmp
:
setjmp
, whose values are indeterminate if they have been changed since the setjmp
invocation.â0â if the macro was called by the original code and the execution context was saved to env.
Non-zero value if a non-local jump was just performed. The return value is the same as passed to std::longjmp.
[edit] NotesAbove requirements forbid using return value of setjmp
in data flow (e.g. to initialize or assign an object with it). The return value can only be either used in control flow or discarded.
#include <array> #include <cmath> #include <csetjmp> #include <cstdlib> #include <format> #include <iostream> std::jmp_buf solver_error_handler; std::array<double, 2> solve_quadratic_equation(double a, double b, double c) { const double discriminant = b * b - 4.0 * a * c; if (discriminant < 0) std::longjmp(solver_error_handler, true); // Go to error handler const double delta = std::sqrt(discriminant) / (2.0 * a); const double argmin = -b / (2.0 * a); return {argmin - delta, argmin + delta}; } void show_quadratic_equation_solution(double a, double b, double c) { std::cout << std::format("Solving {}x² + {}x + {} = 0...\n", a, b, c); auto [x_0, x_1] = solve_quadratic_equation(a, b, c); std::cout << std::format("xâ = {}, xâ = {}\n\n", x_0, x_1); } int main() { if (setjmp(solver_error_handler)) { // Error handler for solver std::cout << "No real solution\n"; return EXIT_FAILURE; } for (auto [a, b, c] : {std::array{1, -3, 2}, {2, -3, -2}, {1, 2, 3}}) show_quadratic_equation_solution(a, b, c); return EXIT_SUCCESS; }
Output:
Solving 1x² + -3x + 2 = 0... xâ = 1, xâ = 2 Solving 2x² + -3x + -2 = 0... xâ = -0.5, xâ = 2 Solving 1x² + 2x + 3 = 0... No real solution[edit] See also
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