105 	unsigned int deg;    /* polynomial degree */  member
308 static inline int deg(unsigned int poly)  in deg()  function
391 			i = deg(poly);  in compute_syndromes()
406 	memcpy(dst, src, GF_POLY_SZ(src->deg));  in gf_poly_copy()
423 	pelp->deg = 0;  in compute_error_locator_polynomial()
425 	elp->deg = 0;  in compute_error_locator_polynomial()
429 	for (i = 0; (i < t) && (elp->deg <= t); i++) {  in compute_error_locator_polynomial()
435 			for (j = 0; j <= pelp->deg; j++) {  in compute_error_locator_polynomial()
442 			tmp = pelp->deg+k;  in compute_error_locator_polynomial()
443 			if (tmp > elp->deg) {  in compute_error_locator_polynomial()
444 				elp->deg = tmp;  in compute_error_locator_polynomial()
453 			for (j = 1; j <= elp->deg; j++)  in compute_error_locator_polynomial()
458 	return (elp->deg > t) ? -1 : (int)elp->deg;  in compute_error_locator_polynomial()
613 			i = deg(v);  in find_poly_deg2_roots()
732 	int i, d = a->deg, l = GF_N(bch)-a_log(bch, a->c[a->deg]);  in gf_poly_logrep()
747 	const unsigned int d = b->deg;  in gf_poly_mod()
749 	if (a->deg < d)  in gf_poly_mod()
758 	for (j = a->deg; j >= d; j--) {  in gf_poly_mod()
770 	a->deg = d-1;  in gf_poly_mod()
771 	while (!c[a->deg] && a->deg)  in gf_poly_mod()
772 		a->deg--;  in gf_poly_mod()
781 	if (a->deg >= b->deg) {  in gf_poly_div()
782 		q->deg = a->deg-b->deg;  in gf_poly_div()
786 		memcpy(q->c, &a->c[b->deg], (1+q->deg)*sizeof(unsigned int));  in gf_poly_div()
788 		q->deg = 0;  in gf_poly_div()
801 	if (a->deg < b->deg)  in gf_poly_gcd()
804 	while (b->deg > 0) {  in gf_poly_gcd()
826 	z->deg = 1;  in compute_trace_bk_mod()
830 	out->deg = 0;  in compute_trace_bk_mod()
831 	memset(out, 0, GF_POLY_SZ(f->deg));  in compute_trace_bk_mod()
838 		for (j = z->deg; j >= 0; j--) {  in compute_trace_bk_mod()
843 		if (z->deg > out->deg)  in compute_trace_bk_mod()
844 			out->deg = z->deg;  in compute_trace_bk_mod()
847 			z->deg *= 2;  in compute_trace_bk_mod()
852 	while (!out->c[out->deg] && out->deg)  in compute_trace_bk_mod()
853 		out->deg--;  in compute_trace_bk_mod()
878 	if (tk->deg > 0) {  in factor_polynomial()
882 		if (gcd->deg < f->deg) {  in factor_polynomial()
886 			*h = &((struct gf_poly_deg1 *)f)[gcd->deg].poly;  in factor_polynomial()
903 	switch (poly->deg) {  in find_poly_roots()
920 		if (poly->deg && (k <= GF_M(bch))) {  in find_poly_roots()
946 	bch->cache[p->deg] = 0;  in chien_search()
947 	syn0 = gf_div(bch, p->c[0], p->c[p->deg]);  in chien_search()
951 		for (j = 1, syn = syn0; j <= p->deg; j++) {  in chien_search()
958 			if (count == p->deg)  in chien_search()
962 	return (count == p->deg) ? count : 0;  in chien_search()
1079 	const unsigned int k = 1 << deg(poly);  in build_gf_tables()
1117 			/* we want to compute (p(X).X^(8*b+deg(g))) mod g(X) */  in build_mod8_tables()
1121 				d = deg(data);  in build_mod8_tables()
1122 				/* subtract X^d.g(X) from p(X).X^(8*b+deg(g)) */  in build_mod8_tables()
1217 	g->deg = 0;  in compute_generator_polynomial()
1223 			g->c[g->deg+1] = 1;  in compute_generator_polynomial()
1224 			for (j = g->deg; j > 0; j--)  in compute_generator_polynomial()
1228 			g->deg++;  in compute_generator_polynomial()
1232 	n = g->deg+1;  in compute_generator_polynomial()
1244 	bch->ecc_bits = g->deg;  in compute_generator_polynomial()