Complex macros with three arguments

Again, the naming conventions follow closely those for the functions, except that the arguments are all values, rather than pointers.

name	meaning
`QLA_c_eq_c_plus_c(c,a,b)`	c = a + b
`QLA_c_eq_c_plus_ic(c,a,b)`	c = a + ib
`QLA_c_eq_r_plus_ir(c,a,b)`	c = a+ib
`QLA_c_peq_r_plus_ir(c,a,b)`	c = c + a+ib
`QLA_c_eqm_r_plus_ir(c,a,b)`	c =- a+ib
`QLA_c_meq_r_plus_ir(c,a,b)`	c = c - a+ib
`QLA_c_eq_c_minus_c(c,a,b)`	c = a - b
`QLA_c_eq_c_minus_ca(c,a,b)`	c = a - b^*
`QLA_c_eq_c_minus_c(c,a,b)`	c = a - ib
`QLA_c_eq_c_times_c(c,a,b)`	c = ab
`QLA_c_peq_c_times_c(c,a,b)`	c = c + ab
`QLA_c_eqm_c_times_c(c,a,b)`	c = -ab
`QLA_c_meq_c_times_c(c,a,b)`	c = c - ab
`QLA_r_eq_Re_c_times_c(c,a,b)`	$c = \mathop{\rm Re}(ab)$
`QLA_r_peq_Re_c_times_c(c,a,b)`	$c = c + \mathop{\rm Re}(ab)$
`QLA_r_eqm_Re_c_times_c(c,a,b)`	$c = -\mathop{\rm Re}(ab)$
`QLA_r_meq_Re_c_times_c(c,a,b)`	$c = c - \mathop{\rm Re}(ab)$
`QLA_r_eq_Im_c_times_c(c,a,b)`	$c = \mathop{\rm Im}(ab)$
`QLA_r_peq_Im_c_times_c(c,a,b)`	$c = c + \mathop{\rm Im}(ab)$
`QLA_r_eqm_Im_c_times_c(c,a,b)`	$c = -\mathop{\rm Im}(ab)$
`QLA_r_meq_Im_c_times_c(c,a,b)`	$c = c - \mathop{\rm Im}(ab)$
`QLA_c_eq_c_div_c(c,a,b)`	c = a / b
`QLA_c_eq_c_times_ca(c,a,b)`	c = ab^*
`QLA_c_peq_c_times_ca(c,a,b)`	c = c + ab^*
`QLA_c_eqm_c_times_ca(c,a,b)`	c = -ab^*
`QLA_c_meq_c_times_ca(c,a,b)`	c = c - ab^*
`QLA_r_eq_Re_c_times_ca(c,a,b)`	$c = \mathop{\rm Re}(ab^*)$
`QLA_r_peq_Re_c_times_ca(c,a,b)`	$c = c + \mathop{\rm Re}(ab^*)$
`QLA_r_eqm_Re_c_times_ca(c,a,b)`	$c = -\mathop{\rm Re}(ab^*)$
`QLA_r_meq_Re_c_times_ca(c,a,b)`	$c = c - \mathop{\rm Re}(ab^*)$
`QLA_r_eq_Im_c_times_ca(c,a,b)`	$c = \mathop{\rm Im}(ab^*)$
`QLA_r_peq_Im_c_times_ca(c,a,b)`	$c = c + \mathop{\rm Im}(ab^*)$
`QLA_r_eqm_Im_c_times_ca(c,a,b)`	$c = -\mathop{\rm Im}(ab^*)$
`QLA_r_meq_Im_c_times_ca(c,a,b)`	$c = c - \mathop{\rm Im}(ab^*)$
`QLA_c_eq_ca_times_c(c,a,b)`	c = a^*b
`QLA_c_peq_ca_times_c(c,a,b)`	c = c + a^*b
`QLA_c_eqm_ca_times_c(c,a,b)`	c = -a^*b
`QLA_c_meq_ca_times_c(c,a,b)`	c = c - a^*b

name	meaning
`QLA_r_eq_Re_ca_times_c(c,a,b)`	$c = \mathop{\rm Re}(a^*b)$
`QLA_r_peq_Re_ca_times_c(c,a,b)`	$c = c + \mathop{\rm Re}(a^*b)$
`QLA_r_eqm_Re_ca_times_c(c,a,b)`	$c = -\mathop{\rm Re}(a^*b)$
`QLA_r_meq_Re_ca_times_c(c,a,b)`	$c = c - \mathop{\rm Re}(a^*b)$
`QLA_r_eq_Im_ca_times_c(c,a,b)`	$c = \mathop{\rm Im}(a^*b)$
`QLA_r_peq_Im_ca_times_c(c,a,b)`	$c = c + \mathop{\rm Im}(a^*b)$
`QLA_r_eqm_Im_ca_times_c(c,a,b)`	$c = -\mathop{\rm Im}(a^*b)$
`QLA_r_meq_Im_ca_times_c(c,a,b)`	$c = c - \mathop{\rm Im}(a^*b)$
`QLA_c_eq_ca_times_ca(c,a,b)`	c = a^b^
`QLA_c_peq_ca_times_ca(c,a,b)`	c = c + a^b^
`QLA_c_eqm_ca_times_ca(c,a,b)`	c = -a^b^
`QLA_c_meq_ca_times_ca(c,a,b)`	c = c - a^b^
`QLA_r_eq_Re_ca_times_ca(c,a,b)`	$c = \mathop{\rm Re}(a^b^)$
`QLA_r_peq_Re_ca_times_ca(c,a,b)`	$c = c + \mathop{\rm Re}(a^b^)$
`QLA_r_eqm_Re_ca_times_ca(c,a,b)`	$c = -\mathop{\rm Re}(a^b^)$
`QLA_r_meq_Re_ca_times_ca(c,a,b)`	$c = c - \mathop{\rm Re}(a^b^)$
`QLA_r_eq_Im_ca_times_ca(c,a,b)`	$c = \mathop{\rm Im}(a^b^)$
`QLA_r_peq_Im_ca_times_ca(c,a,b)`	$c = c + \mathop{\rm Im}(a^b^)$
`QLA_r_eqm_Im_ca_times_ca(c,a,b)`	$c = -\mathop{\rm Im}(a^b^)$
`QLA_r_meq_Im_ca_times_ca(c,a,b)`	$c = c - \mathop{\rm Im}(a^b^)$
`QLA_c_eq_c_times_r(c,a,b)`	$c = ab \ \ \mbox{($b$\ real)}$
`QLA_c_peq_c_times_r(c,a,b)`	$c = c + ab \ \ \mbox{($b$\ real)}$
`QLA_c_eqm_c_times_r(c,a,b)`	$c = -ab \ \ \mbox{($b$\ real)}$
`QLA_c_meq_c_times_r(c,a,b)`	$c = c - ab \ \ \mbox{($b$\ real)}$
`QLA_c_peq_c_times_r(c,a,b)`	$c = c + ab \ \ \mbox{($b$\ real)}$
`QLA_c_eq_r_times_c(c,a,b)`	$c = ab \ \ \mbox{($a$\ real)}$
`QLA_c_peq_r_times_c(c,a,b)`	$c = c + ab \ \ \mbox{($a$\ real)}$
`QLA_c_eqm_r_times_c(c,a,b)`	$c = -ab \ \ \mbox{($a$\ real)}$
`QLA_c_meq_r_times_c(c,a,b)`	$c = c - ab \ \ \mbox{($a$\ real)}$
`QLA_c_peq_r_times_c(c,a,b)`	$c = c + ab \ \ \mbox{($a$\ real)}$
`QLA_c_eq_c_div_r(c,a,b)`	$c = a/b \ \ \mbox{($b$\ real)}$