const string PieceToChar(" PNBRQK pnbrqk");
-const Piece Pieces[] = { W_PAWN, W_KNIGHT, W_BISHOP, W_ROOK, W_QUEEN, W_KING,
- B_PAWN, B_KNIGHT, B_BISHOP, B_ROOK, B_QUEEN, B_KING };
+constexpr Piece Pieces[] = { W_PAWN, W_KNIGHT, W_BISHOP, W_ROOK, W_QUEEN, W_KING,
+ B_PAWN, B_KNIGHT, B_BISHOP, B_ROOK, B_QUEEN, B_KING };
// min_attacker() is a helper function used by see_ge() to locate the least
// valuable attacker for the side to move, remove the attacker we just found
}
+// Marcel van Kervinck's cuckoo algorithm for fast detection of "upcoming repetition"
+// situations. Description of the algorithm in the following paper:
+// https://marcelk.net/2013-04-06/paper/upcoming-rep-v2.pdf
+
+// First and second hash functions for indexing the cuckoo tables
+inline int H1(Key h) { return h & 0x1fff; }
+inline int H2(Key h) { return (h >> 16) & 0x1fff; }
+
+// Cuckoo tables with Zobrist hashes of valid reversible moves, and the moves themselves
+Key cuckoo[8192];
+Move cuckooMove[8192];
+
+
/// Position::init() initializes at startup the various arrays used to compute
/// hash keys.
Zobrist::side = rng.rand<Key>();
Zobrist::noPawns = rng.rand<Key>();
+
+ // Prepare the cuckoo tables
+ int count = 0;
+ for (Piece pc : Pieces)
+ for (Square s1 = SQ_A1; s1 <= SQ_H8; ++s1)
+ for (Square s2 = Square(s1 + 1); s2 <= SQ_H8; ++s2)
+ if (PseudoAttacks[type_of(pc)][s1] & s2)
+ {
+ Move move = make_move(s1, s2);
+ Key key = Zobrist::psq[pc][s1] ^ Zobrist::psq[pc][s2] ^ Zobrist::side;
+ int i = H1(key);
+ while (true)
+ {
+ std::swap(cuckoo[i], key);
+ std::swap(cuckooMove[i], move);
+ if (move == 0) // Arrived at empty slot ?
+ break;
+ i = (i == H1(key)) ? H2(key) : H1(key); // Push victim to alternative slot
+ }
+ count++;
+ }
+ assert(count == 3668);
}
}
+// Position::has_repeated() tests whether there has been at least one repetition
+// of positions since the last capture or pawn move.
+
+bool Position::has_repeated() const {
+
+ StateInfo* stc = st;
+ while (true)
+ {
+ int i = 4, end = std::min(stc->rule50, stc->pliesFromNull);
+
+ if (end < i)
+ return false;
+
+ StateInfo* stp = st->previous->previous;
+
+ do {
+ stp = stp->previous->previous;
+
+ if (stp->key == stc->key)
+ return true;
+
+ i += 2;
+ } while (i <= end);
+
+ stc = stc->previous;
+ }
+}
+
+
+/// Position::has_game_cycle() tests if the position has a move which draws by repetition,
+/// or an earlier position has a move that directly reaches the current position.
+
+bool Position::has_game_cycle(int ply) const {
+
+ int j;
+
+ int end = std::min(st->rule50, st->pliesFromNull);
+
+ if (end < 3)
+ return false;
+
+ Key originalKey = st->key;
+ StateInfo* stp = st->previous;
+
+ for (int i = 3; i <= end; i += 2)
+ {
+ stp = stp->previous->previous;
+
+ Key moveKey = originalKey ^ stp->key;
+ if ( (j = H1(moveKey), cuckoo[j] == moveKey)
+ || (j = H2(moveKey), cuckoo[j] == moveKey))
+ {
+ Move move = cuckooMove[j];
+ Square s1 = from_sq(move);
+ Square s2 = to_sq(move);
+
+ if (!(between_bb(s1, s2) & pieces()))
+ {
+ // In the cuckoo table, both moves Rc1c5 and Rc5c1 are stored in the same
+ // location. We select the legal one by reversing the move variable if necessary.
+ if (empty(s1))
+ move = make_move(s2, s1);
+
+ if (ply > i)
+ return true;
+
+ // For repetitions before or at the root, require one more
+ StateInfo* next_stp = stp;
+ for (int k = i + 2; k <= end; k += 2)
+ {
+ next_stp = next_stp->previous->previous;
+ if (next_stp->key == stp->key)
+ return true;
+ }
+ }
+ }
+ }
+ return false;
+}
+
+
/// Position::flip() flips position with the white and black sides reversed. This
/// is only useful for debugging e.g. for finding evaluation symmetry bugs.
bool Position::pos_is_ok() const {
- const bool Fast = true; // Quick (default) or full check?
+ constexpr bool Fast = true; // Quick (default) or full check?
if ( (sideToMove != WHITE && sideToMove != BLACK)
|| piece_on(square<KING>(WHITE)) != W_KING