X-Git-Url: https://git.sesse.net/?p=stockfish;a=blobdiff_plain;f=src%2Fsyzygy%2Ftbprobe.cpp;h=84346c278194501550c820412e3650317d2a35fe;hp=c7d2078841d95c7ac1cd595be029957f22d36dd6;hb=7196f4c2370d0c7acd8ec3ed8de7ecb7f0682123;hpb=d703d2b5e760edf4d34b6664f2d0552ffe424b12

diff --git a/src/syzygy/tbprobe.cpp b/src/syzygy/tbprobe.cpp
index c7d20788..84346c27 100644
--- a/src/syzygy/tbprobe.cpp
+++ b/src/syzygy/tbprobe.cpp
@@ -76,7 +76,7 @@ int MapB1H1H7[SQUARE_NB];
 int MapA1D1D4[SQUARE_NB];
 int MapKK[10][SQUARE_NB]; // [MapA1D1D4][SQUARE_NB]
 
-int Binomial[6][SQUARE_NB];    // [k][n] k elements from a set of n elements
+int Binomial[7][SQUARE_NB];    // [k][n] k elements from a set of n elements
 int LeadPawnIdx[6][SQUARE_NB]; // [leadPawnsCnt][SQUARE_NB]
 int LeadPawnsSize[6][4];       // [leadPawnsCnt][FILE_A..FILE_D]
 
@@ -706,9 +706,7 @@ Ret do_probe_table(const Position& pos, T* entry, WDLScore wdl, ProbeState* resu
 
         std::swap(squares[0], *std::max_element(squares, squares + leadPawnsCnt, pawns_comp));
 
-        tbFile = file_of(squares[0]);
-        if (tbFile > FILE_D)
-            tbFile = file_of(squares[0] ^ 7); // Horizontal flip: SQ_H1 -> SQ_A1
+        tbFile = map_to_queenside(file_of(squares[0]));
     }
 
     // DTZ tables are one-sided, i.e. they store positions only for white to
@@ -1062,8 +1060,8 @@ void set(T& e, uint8_t* data) {
 
     enum { Split = 1, HasPawns = 2 };
 
-    assert(e.hasPawns        == !!(*data & HasPawns));
-    assert((e.key != e.key2) == !!(*data & Split));
+    assert(e.hasPawns        == bool(*data & HasPawns));
+    assert((e.key != e.key2) == bool(*data & Split));
 
     data++; // First byte stores flags
 
@@ -1313,7 +1311,7 @@ void Tablebases::init(const std::string& paths) {
     Binomial[0][0] = 1;
 
     for (int n = 1; n < 64; n++) // Squares
-        for (int k = 0; k < 6 && k <= n; ++k) // Pieces
+        for (int k = 0; k < 7 && k <= n; ++k) // Pieces
             Binomial[k][n] =  (k > 0 ? Binomial[k - 1][n - 1] : 0)
                             + (k < n ? Binomial[k    ][n - 1] : 0);