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Rename attacks_to() in attackers_to()
These functions return bitboard of attacking pieces, not the attacks themselfs so reflect this in the name. No functional change. Signed-off-by: Marco Costalba <mcostalba@gmail.com>
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@@ -235,7 +235,7 @@ MoveStack* generate_evasions(const Position& pos, MoveStack* mlist, Bitboard pin
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// Find squares attacked by slider checkers, we will
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// remove them from king evasions set so to avoid a couple
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// of cycles in the slow king evasions legality check loop
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// and to be able to use attacks_to().
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// and to be able to use attackers_to().
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Bitboard checkers = pos.checkers();
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Bitboard checkersAttacks = EmptyBoardBB;
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Bitboard b = checkers & pos.pieces(BISHOP, QUEEN);
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@@ -257,9 +257,9 @@ MoveStack* generate_evasions(const Position& pos, MoveStack* mlist, Bitboard pin
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while (b1)
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{
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to = pop_1st_bit(&b1);
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// Note that we can use attacks_to() only because we
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// Note that we can use attackers_to() only because we
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// have already removed slider checkers.
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if (!pos.attacks_to(to, them))
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if (!pos.attackers_to(to, them))
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(*mlist++).move = make_move(ksq, to);
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}
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@@ -441,7 +441,7 @@ bool move_is_legal(const Position& pos, const Move m, Bitboard pinned) {
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// is occupied or under attack.
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for (s = Min(from, g1); s <= Max(from, g1); s++)
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if ( (s != from && s != to && !pos.square_is_empty(s))
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|| pos.attacks_to(s, them))
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|| pos.attackers_to(s, them))
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illegal = true;
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// Check if any of the squares between king and rook
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@@ -472,7 +472,7 @@ bool move_is_legal(const Position& pos, const Move m, Bitboard pinned) {
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for (s = Min(from, c1); s <= Max(from, c1); s++)
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if( (s != from && s != to && !pos.square_is_empty(s))
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|| pos.attacks_to(s, them))
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|| pos.attackers_to(s, them))
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illegal = true;
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for (s = Min(to, d1); s <= Max(to, d1); s++)
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@@ -942,7 +942,7 @@ namespace {
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// It is a bit complicated to correctly handle Chess960
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for (s = Min(ksq, s1); s <= Max(ksq, s1); s++)
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if ( (s != ksq && s != rsq && pos.square_is_occupied(s))
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|| pos.attacks_to(s, them))
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|| pos.attackers_to(s, them))
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illegal = true;
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for (s = Min(rsq, s2); s <= Max(rsq, s2); s++)
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