return e[0].unit(e[1]);
}
+static ex f_basic_log_kernel(const exprseq &e)
+{
+ return basic_log_kernel();
+}
+
+static ex f_multiple_polylog_kernel(const exprseq &e)
+{
+ return multiple_polylog_kernel(e[0]);
+}
+
+static ex f_ELi_kernel(const exprseq &e)
+{
+ return ELi_kernel(e[0],e[1],e[2],e[3]);
+}
+
+static ex f_Ebar_kernel(const exprseq &e)
+{
+ return Ebar_kernel(e[0],e[1],e[2],e[3]);
+}
+
+static ex f_Kronecker_dtau_kernel_4(const exprseq &e)
+{
+ return Kronecker_dtau_kernel(e[0],e[1],e[2],e[3]);
+}
+
+static ex f_Kronecker_dtau_kernel_3(const exprseq &e)
+{
+ return Kronecker_dtau_kernel(e[0],e[1],e[2]);
+}
+
+static ex f_Kronecker_dtau_kernel_2(const exprseq &e)
+{
+ return Kronecker_dtau_kernel(e[0],e[1]);
+}
+
+static ex f_Kronecker_dz_kernel_5(const exprseq &e)
+{
+ return Kronecker_dz_kernel(e[0],e[1],e[2],e[3],e[4]);
+}
+
+static ex f_Kronecker_dz_kernel_4(const exprseq &e)
+{
+ return Kronecker_dz_kernel(e[0],e[1],e[2],e[3]);
+}
+
+static ex f_Kronecker_dz_kernel_3(const exprseq &e)
+{
+ return Kronecker_dz_kernel(e[0],e[1],e[2]);
+}
+
+static ex f_Eisenstein_kernel_6(const exprseq &e)
+{
+ return Eisenstein_kernel(e[0],e[1],e[2],e[3],e[4],e[5]);
+}
+
+static ex f_Eisenstein_kernel_5(const exprseq &e)
+{
+ return Eisenstein_kernel(e[0],e[1],e[2],e[3],e[4]);
+}
+
+static ex f_Eisenstein_h_kernel_5(const exprseq &e)
+{
+ return Eisenstein_h_kernel(e[0],e[1],e[2],e[3],e[4]);
+}
+
+static ex f_Eisenstein_h_kernel_4(const exprseq &e)
+{
+ return Eisenstein_h_kernel(e[0],e[1],e[2],e[3]);
+}
+
+static ex f_modular_form_kernel_3(const exprseq &e)
+{
+ return modular_form_kernel(e[0],e[1],e[2]);
+}
+
+static ex f_modular_form_kernel_2(const exprseq &e)
+{
+ return modular_form_kernel(e[0],e[1]);
+}
+
+static ex f_user_defined_kernel(const exprseq &e)
+{
+ return user_defined_kernel(e[0],e[1]);
+}
+
+static ex f_q_expansion_modular_form(const exprseq &e)
+{
+ if ( is_a<Eisenstein_kernel>(e[0]) ) {
+ return ex_to<Eisenstein_kernel>(e[0]).q_expansion_modular_form(e[1], ex_to<numeric>(e[2]).to_int());
+ }
+ if ( is_a<Eisenstein_h_kernel>(e[0]) ) {
+ return ex_to<Eisenstein_h_kernel>(e[0]).q_expansion_modular_form(e[1], ex_to<numeric>(e[2]).to_int());
+ }
+ if ( is_a<modular_form_kernel>(e[0]) ) {
+ return ex_to<modular_form_kernel>(e[0]).q_expansion_modular_form(e[1], ex_to<numeric>(e[2]).to_int());
+ }
+ throw(std::invalid_argument("first argument must be a modular form"));
+}
+
static ex f_dummy(const exprseq &e)
{
throw(std::logic_error("dummy function called (shouldn't happen)"));
{"transpose", f_transpose, 1},
{"unassign", f_unassign, 1},
{"unit", f_unit, 2},
+ {"basic_log_kernel", f_basic_log_kernel, 0},
+ {"multiple_polylog_kernel", f_multiple_polylog_kernel, 1},
+ {"ELi_kernel", f_ELi_kernel, 4},
+ {"Ebar_kernel", f_Ebar_kernel, 4},
+ {"Kronecker_dtau_kernel", f_Kronecker_dtau_kernel_4, 4},
+ {"Kronecker_dtau_kernel", f_Kronecker_dtau_kernel_3, 3},
+ {"Kronecker_dtau_kernel", f_Kronecker_dtau_kernel_2, 2},
+ {"Kronecker_dz_kernel", f_Kronecker_dz_kernel_5, 5},
+ {"Kronecker_dz_kernel", f_Kronecker_dz_kernel_4, 4},
+ {"Kronecker_dz_kernel", f_Kronecker_dz_kernel_3, 3},
+ {"Eisenstein_kernel", f_Eisenstein_kernel_6, 6},
+ {"Eisenstein_kernel", f_Eisenstein_kernel_5, 5},
+ {"Eisenstein_h_kernel", f_Eisenstein_h_kernel_5, 5},
+ {"Eisenstein_h_kernel", f_Eisenstein_h_kernel_4, 4},
+ {"modular_form_kernel", f_modular_form_kernel_3, 3},
+ {"modular_form_kernel", f_modular_form_kernel_2, 2},
+ {"user_defined_kernel", f_user_defined_kernel, 2},
+ {"q_expansion_modular_form", f_q_expansion_modular_form, 3},
{nullptr, f_dummy, 0} // End marker
};
{"tan", "tangent function"},
{"tanh", "hyperbolic tangent function"},
{"zeta", "zeta function\nzeta(x) is Riemann's zeta function, zetaderiv(n,x) its nth derivative.\nIf x is a GiNaC::lst, it is a multiple zeta value\nzeta(x,s) is an alternating Euler sum"},
+ {"G", "multiple polylogarithm (integral representation)"},
{"Li2", "dilogarithm"},
{"Li3", "trilogarithm"},
{"Li", "(multiple) polylogarithm"},
{"S", "Nielsen's generalized polylogarithm"},
{"H", "harmonic polylogarithm"},
+ {"EllipticK", "complete elliptic integral of the first kind"},
+ {"EllipticE", "complete elliptic integral of the second kind"},
+ {"iterated_integral", "iterated integral"},
{"Order", "order term function (for truncated power series)"},
{"Derivative", "inert differential operator"},
{nullptr, nullptr} // End marker