private void ClearAnyBlocking(ref board tb, ref series s)
{
card cAbove;
card JustMoved = s.topCard;
card BottomCard = s.bottomCard;
column cCol = tb.ThisColumn[JustMoved.iStack]; // we moved from here so use iStack, not fStack
int iAbove = JustMoved.iCard - 1;
if (iAbove < 0)
{
xEmpties.Add(JustMoved.iStack);
}
if (!BottomCard.PartOfStackables)
{
PlaceHolders.Add(BottomCard); // this has the updated fStack
}
cAbove = cCol.Cards[iAbove];
if (cAbove.PartOfStackables)
{
return;
}
if (PartOfMovables.Contains(cAbove.ID))
{
return;
}
PlaceHolders.Add(cAbove);
}
// if the kings are in the same stack they will still be different SEQ and the lower king
// will always have 1 better cost to unstack. If the size of K2 is the same (or greater than K1)
// then K2 will be selected. If K1 is 1 or more greater in size then K2 must be discarded
private series sGetKing(ref List <series> SortedSEQ, ref int cost)
{
series sKing = null;
int rank = SortedSEQ[0].topCard.rank;
Debug.Assert(rank == 13);
bool bHaveTwoKings = (SortedSEQ[1].topCard.rank == 13);
if (bHaveTwoKings)
{
int costK1 = SortedSEQ[0].nEmptiesToUnstack - SortedSEQ[0].size;
int costK2 = SortedSEQ[1].nEmptiesToUnstack - SortedSEQ[1].size;
if (costK2 <= costK1)
{
cost = SortedSEQ[1].nEmptiesToUnstack;
sKing = SortedSEQ[1];
}
else
{
cost = SortedSEQ[0].nEmptiesToUnstack;
sKing = SortedSEQ[0];
}
SortedSEQ.RemoveRange(0, 2);
return(sKing);
}
sKing = SortedSEQ[0];
SortedSEQ.RemoveAt(0);
return(sKing);
}
private void GetRemainingSOS(int StartIndex, ref List <series> xThisSOS)
{
series ThisList;
int PrevIndex = StartIndex;
bool bStillDoingStackables;
PrevIndex--;
if (StartIndex == (Cards.Count))
{
xThisSOS[xThisSOS.Count - 1].bottom = PrevIndex;
xThisSOS[xThisSOS.Count - 1].bottomCard = Cards[PrevIndex];
return;
}
bStillDoingStackables = Cards[StartIndex].PartOfStackables;
if ((Cards[StartIndex].rank + 1 == Cards[PrevIndex].rank) &&
(bStillDoingStackables == bDoingStackables))
{
StartIndex++;
GetRemainingSOS(StartIndex, ref xThisSOS);
return;
}
else
{
bDoingStackables = bStillDoingStackables;
xThisSOS[xThisSOS.Count - 1].bottomCard = Cards[PrevIndex];
xThisSOS[xThisSOS.Count - 1].bottom = PrevIndex;
ThisList = new series();
ThisList.top = StartIndex;
ThisList.topCard = Cards[StartIndex];
xThisSOS.Add(ThisList);
StartIndex++;
GetRemainingSOS(StartIndex, ref xThisSOS);
}
}
// find the sequence that contains the ExpectedRank. if more than one do the same analysis as the king
private series sGetNext(ref board tb, ref List <series> SortedSEQ, int ExpectedRank, ref int cost)
{
series s1 = null, s2 = null;
bool bFound1 = false, bFound2 = false;
card c1 = null, c2 = null;
column cCol;
int cost1, cost2;
foreach (series s in SortedSEQ)
{
if (s.topCard.rank >= ExpectedRank && ExpectedRank >= s.bottomCard.rank)
{
if (!bFound1)
{
s1 = s;
bFound1 = true;
cCol = tb.ThisColumn[s.iStack];
for (int i = s.top; i <= s.bottom; i++)
{
c1 = cCol.Cards[i];
if (c1.rank == ExpectedRank)
{
break;
}
}
continue;
}
else
{
s2 = s;
bFound2 = true;
cCol = tb.ThisColumn[s.iStack];
for (int i = s.top; i <= s.bottom; i++)
{
c2 = cCol.Cards[i];
if (c2.rank == ExpectedRank)
{
break;
}
}
break;
}
}
}
if (bFound1 && bFound2)
{
cost1 = s1.nEmptiesToUnstack - c1.next;
cost2 = s2.nEmptiesToUnstack - c2.next;
if (cost2 <= cost1)
{
s1 = s2;
c1 = c2;
}
}
cost = s1.nEmptiesToUnstack;
s1.AssemblyLink = c1;
return(s1);
}
/*
* This just moves the bottom most card to another stack that has the same suit.
* The move is not made unless it can be reversed (if bReversible is set)
*/
public bool JoinSameSuits(ref board tb, bool bReversible)
{
int n = tb.BottomMost.Count;
card tC, bC, aC;
int i, j, k;
int RankAbove;
for (i = 0; i < n; i++)
{
bC = tb.BottomMost[i];
series s2 = tb.ThisColumn[bC.iStack].ThisSeries.Last();
for (j = 0; j < n; j++)
{
if (i == j)
{
continue;
}
tC = tb.TopMost[j];
if (tC.suit == bC.suit)
{
// we have a candidate to join
srcCol = tb.ThisColumn[tC.iStack];
series s = srcCol.ThisSeries.Last();
// s is the series that might be moved under the bottom card
if (s.topCard.rank >= (bC.rank - 1) &&
s.bottomCard.rank < bC.rank &&
s2.topCard.rank > s.topCard.rank)
// size of destination must be
//s2.size > s.size)
{
// we can move all or part of that series under that bottom card
for (k = 0; k < s.size; k++)
{
aC = srcCol.Cards[k + tC.iCard];
if (aC.rank + 1 == bC.rank)
{
if (aC.iCard > 0)
{
// is not at top of stack
// if Reversibility is required, then do not make the move
// unless the the rank above allows reversing the move
RankAbove = srcCol.Cards[aC.iCard - 1].rank;
if ((RankAbove - 1) != aC.rank && bReversible)
{
return(false);
}
}
tb.moveto(tC.iStack, aC.iCard, bC.iStack);
return(true);
}
}
}
}
}
}
return(false);
}
//PsudoMoveList must have moves inserted in the "front" to keep the move order correct
// board tag contains destination of series to be moved to
public bool MoveCollapsible(ref series sCollapse, ref board tb)
{
List <card> BackupOfCardsToMove = new List <card>();
if (cSC.bTrigger)
{
Console.WriteLine(MethodBase.GetCurrentMethod().Name);
}
column cCol = tb.ThisColumn[sCollapse.iStack];
int n = sCollapse.pattern.Length;
if (n > 7)
{
return(false);
}
tb.CopyWorkingInts(ref xEmpties, GlobalClass.WorkingType.tEmpties);
if (tb.tag < 0)
{
tb.tag = xEmpties[0];
xEmpties.RemoveAt(0);
}
CollapsibleSEQCardsToMove.Clear();
series s = sCollapse;
for (int i = 0; i < sCollapse.pattern.Length; i++)
{
string a = sCollapse.pattern.Substring(i, 1);
CollapsibleSEQCardsToMove.Add(s.topCard);
BackupOfCardsToMove.Add(s.topCard);
s = s.NextSeries;
}
for (int i = DisStrategy.Count - 1; i >= 0; i--)
{
// going backwards we see the max empty columns before the ones requiring help
if (DisStrategy[i].NumSeqSeries == n)
{
if (xEmpties.Count >= DisStrategy[i].nEmptyColumns)
{
if (DisStrategy[i].Ranks.Count > 0)
{
continue; // must use empty stack for now JYS !!!
}
// if a placeholder was available, it would have been assigned to tab.tag
// since all series are rankable, they can all go under the top card
// JYS !!! we could possibly have looked for another placeholder or two to make
// complicated moves
bool bAny = FormCollapsibleMoves(i, ref tb);
return(bAny);
}
}
}
return(false);
}
private bool MoveSeriesBelow(ref board tb, ref series sKeep)
{
series sCollapse = sKeep.NextSeries;
tb.tag = utils.GetBestMove(sCollapse.topCard, ref tb, ref PlaceHolder);
// note that tag could be negative: need to get an empty column
bool bAny = cSC.Suitable.Disassemble.MoveCollapsible(ref sCollapse, ref tb);
return(bAny);
}
private void AddTopRanks(int sStart, ref List <cRankIndex> Ranks)
{
//int n = ThisSeries.Count;
//for (int i = sStart; i < n; i++)
{
series s = ThisSeries[sStart];
cRankIndex cri = new cRankIndex(s.topCard.rank, sStart);
Ranks.Add(cri);
}
Ranks.Sort(delegate(cRankIndex r1, cRankIndex r2) { return(r2.rank.CompareTo(r1.rank)); });
}
public static int CalcSOSSeriesValue(series s)
{
int v, n = s.bottom - s.top;
s.sSuit = -1;
v = 1;
if (n > 0)
{
v += n;
}
s.nValue = (v);
return(v);
}
// this just checks empty columns for space right now
// and only looks at SEQ
public int ExposeTop(ref board tb)
{
int i, j, n, nT, nE;
int sCost; // cost of all the series that need to be unstacked to expose the facedown card
// is the sum of all the SEQ costs plus 1
int tlCount = 0;
column cCol;
series sCollapse = new series(); // out of sequence series we want to collapse to a series of series
for (i = 0; i < 10; i++)
{
nE = tb.NumEmptyColumns;
cCol = tb.ThisColumn[i];
n = cCol.Cards.Count;
if (n < 2 || cCol.top == 0)
{
continue;
}
sCost = 1;
for (j = 0; j < cCol.ThisSeries.Count; j++)
{
sCost += cCol.ThisSeries[j].nEmptiesToUnstack;
}
if (sCost <= nE) // series is moveable using empties
{
sCollapse.bottomCard = cCol.Cards[n - 1];
nT = cCol.top - 1; // point to first un-exposed card
sCollapse.topCard = cCol.Cards[nT];
sCollapse.size = cCol.Cards.Count - nT;
sCollapse.iStack = sCollapse.topCard.iStack;
sCollapse.tag = nT; // this is destination
if (utils.bRankable(ref sCollapse, ref tb))
{
if (true)
{
if (!DisAssemble.TryExpose(ref sCollapse, ref tb))
{
continue;
}
tlCount += 1;
break;
}
}
}
}
if (tlCount > 0)
{
tb.ReScoreBoard();
}
return(tlCount);
}
// remove cards in teh sCollapse series and put them all in one place, somewhere, if possible
public bool TryExpose(ref series sCollapse, ref board tb)
{
int n = sCollapse.size;
int i;
card SCard = sCollapse.topCard; // this is the "S" Card with which we will be decrementing the iCard value as we move
const string cstrInxVars = "ABCD"; // jys oct2012 added E
string strInxvars, strPattern;
column tCol = tb.ThisColumn[sCollapse.topCard.iStack];
if (n > 4)
{
return(false);
}
csosDisStrategy cds;
strInxvars = cstrInxVars.Substring(0, n);
AssemblePattern.Clear();
dictLookup.Clear();
//dictLookup.Add("S", SCard);
// the above is not needed as we will unstack the pattern "BA" (B is actually S) to get A
strPattern = AssemblePatternFrom(ref tb, ref sCollapse, strInxvars);
n = strPattern.Length;
if (n > 4)
{
return(false); // jys !!! have not created patterns bigger then 4 letters
}
// check first to see if we can use our empty columns
for (i = 0; i < sosDisStrategy.Count; i++)
{
cds = sosDisStrategy[i];
if (n == cds.NumCards && cds.NumEmptyColumns <= tb.NumEmptyColumns)
{
if (cds.Pattern != strPattern)
{
continue;
}
if (!cds.bMustBeTop)
{
continue;
}
if (cds.Collapsible != null)
{
continue; // only want to use empties
}
sosUnstackE(ref tb, ref cds);
return(true);
}
}
return(false);
}
private bool UnstackSeriesBelow(ref board tb, ref card cNext)
{
bool bSuccess = true;
series sCollapse;
column cCol = tb.ThisColumn[cNext.iStack];
int n = cCol.Cards.Count;
int LastSeries = cCol.ThisSeries.Count - 1;
Debug.Assert(LastSeries >= 0);
if (cNext.WhichSEQSeries == LastSeries)
{
return(true);
}
// if only one to unstack then use a simple unstack
if (cNext.WhichSEQSeries == (LastSeries - 1))
{
series ts = cCol.ThisSeries[cNext.WhichSEQSeries];
bSuccess = UnstackOne(ref tb, ref ts);
return(bSuccess);
}
// if more then one to unstack then try to move all of them using a pattern match
sCollapse = new series();
sCollapse.bottomCard = cCol.Cards[n - 1];
sCollapse.topCard = cNext;
sCollapse.tag = cNext.tag; // this is destination
sCollapse.size = cCol.Cards.Count - cNext.iCard;
sCollapse.iStack = cNext.iStack;
if (utils.bRankable(ref sCollapse, ref tb))
{
bSuccess = Disassemble.bCanUnstackCollapseable(ref sCollapse, ref tb, ref PermanentPlaceHolders);
return(bSuccess);
}
// hmm - not rankable JYS !!! could try a simple move SOS assumeing all are sequential
// if that worked then mode the ABCD pattern counf of 4 max to account for simple sequential move
// and use FillDS instead of SOS
// the following will work but is not optimum
int TopOfSeries = cNext.WhichSEQSeries + 1;
// start at bottom series, work upward
for (int i = LastSeries; i >= TopOfSeries && bSuccess; i--)
{
series ts = cCol.ThisSeries[i];
bSuccess = UnstackOne(ref tb, ref ts);
}
return(bSuccess);
}
private bool UnstackOne(ref board tb, ref series ts)
{
int iStack = GetBestMove(ref ts.topCard, ref tb);
if (iStack < 0)
{
if (tb.Empties.Count == 0)
{
return(false);
}
iStack = tb.Empties[0];
tb.Empties.RemoveAt(0);
}
tb.PerformMove(ts.iStack, ts.top, iStack, ts.size);
return(true);
}
public static int CalcSEQSeriesValue(series s, int BoardState)
{
double x, y = 2.33;// that gives 5 for two suited cards and 2.69 was for using only one series
int v, n = s.bottom - s.top;
if (n == 12)
{
s.nValue = 1000;
s.sSuit = s.topCard.suit;
return(1000);
}
if (n == 0)
{
v = 1;
}
else
{
x = n + 1;
x = Math.Pow(x, y);
v = Convert.ToInt32(x);
}
s.sSuit = s.topCard.suit;
// 8nov2012 add value of top card and boost extra if rank was 12
if (s.topCard.rank == 13)
{
v += 20 * (n + 1);
}
v += s.topCard.rank;
s.nValue = v;
if (s.size == 1)
{
// there is only one card in the series. if ace or king give it 0 value
int nOne = (s.topCard.rank == 13 || s.topCard.rank == 2) ? 0 : 1;
// if the suit is buildable then use its rank as shown above
if ((BoardState & 0xf & (1 << s.sSuit)) > 0)
{
return(v);
}
v = nOne;
s.nValue = v;
}
return(v);
}
public int FormSOSseries(int iFromColumn, int itop, ref List <series> xThisSOS)
{
series ThisList;
int i;
int SOSvalue = 0;
int ThisTop = itop;
xThisSOS.Clear();
if (Cards.Count == 0 || itop >= Cards.Count)
{
return(0);
}
ThisList = new series();
ThisList.top = ThisTop;
ThisList.topCard = Cards[ThisTop];
bDoingStackables = ThisList.topCard.PartOfStackables;
xThisSOS.Add(ThisList);
ThisTop++;
GetRemainingSOS(ThisTop, ref xThisSOS);
for (i = 0; i < xThisSOS.Count; i++)
{
xThisSOS[i].iStack = iFromColumn;
// xThisSOS[i].nEmptiesToUnstack = xThisSOS.Count - i - 1;
// the above number would be true if the series was all one suit
// the number of suit changes needs to be added to it.
// for example: 10H,9H,8H,7D at the bottom of a column shows "0" to unstack
// however, the 7D does need to be unstacked first.
xThisSOS[i].nEmptiesToUnstack = xThisSOS.Count - i - 1 + xThisSOS[i].FormPatternSOS(ref Cards);
}
for (i = 0; i < xThisSOS.Count; i++)
{
utils.CalcSOSSeriesValue(xThisSOS[i]);
xThisSOS[i].size = xThisSOS[i].bottom - xThisSOS[i].top + 1;
}
if (xThisSOS.Count == 0)
{
return(0);
}
SOSvalue = xThisSOS.Last().nValue;
return(SOSvalue);
}
// return true if an out of order series can be put into order
// suit makes no difference
public static bool bRankable(ref series s, ref board tb)
{
int i, d, r = s.topCard.rank;
column tCol = tb.ThisColumn[s.iStack];
int n = s.size;
int[] CardIndex = new int[n];
for (i = 0; i < n; i++)
{
CardIndex[i] = tCol.Cards[s.topCard.iCard + i].rank;
}
Array.Sort(CardIndex);
for (i = 1; i < n; i++)
{
d = Math.Abs(CardIndex[i] - CardIndex[i - 1]);
if (d != 1)
{
return(false);
}
}
return(r == CardIndex[n - 1]); // the one to be exposed must be the biggest
}
private void GetRemainingSEQ(int StartIndex)
{
series ThisList;
int PrevIndex = StartIndex;
card PrevCard;
PrevIndex--;
PrevCard = Cards[PrevIndex];
if (StartIndex == (Cards.Count))
{
ThisSeries[ThisSeries.Count - 1].bottom = PrevIndex;
ThisSeries[ThisSeries.Count - 1].bottomCard = PrevCard;
return;
}
// is the card sequential with the previous one
if (Cards[StartIndex].rank + 1 == PrevCard.rank &&
Cards[StartIndex].suit == PrevCard.suit)
{
StartIndex++;
GetRemainingSEQ(StartIndex);
return;
}
else
{
ThisSeries[ThisSeries.Count - 1].bottomCard = PrevCard;
ThisSeries[ThisSeries.Count - 1].bottom = PrevIndex;
ThisList = new series();
ThisList.top = StartIndex;
ThisList.topCard = Cards[StartIndex];
ThisSeries.Add(ThisList);
StartIndex++;
GetRemainingSEQ(StartIndex);
}
}
private string AssemblePatternFrom(ref board tb, ref series sCollapse, string strInxvars)
{
int i, j, n = sCollapse.size;
card c;
string strPattern = "";
column cCol = tb.ThisColumn[sCollapse.iStack];
for (i = 0; i < n; i++)
{
c = cCol.Cards[i + sCollapse.topCard.iCard];
cAssemblePattern cap = new cAssemblePattern(ref c, i);
AssemblePattern.Add(cap);
// the original pattern needs to be recovered when performing moves
// ie: if the cards are 5h,3C,4C we move 4C then 3C then bring them back to the faceup 5H
// We sort only to get the pattern
}
AssemblePattern.Sort(delegate(cAssemblePattern c1, cAssemblePattern c2)
{
return(Comparer <int> .Default.Compare(c1.c.rank, c2.c.rank));
});
for (i = 0; i < AssemblePattern.Count; i++)
{
AssemblePattern[i].PatLetter = strInxvars.Substring(i, 1);
}
for (i = 0; i < AssemblePattern.Count; i++)
{
j = AssemblePattern[i].index;
string a = APLookup(ref AssemblePattern, i);
dictLookup.Add(a, cCol.Cards[i + sCollapse.topCard.iCard]);
strPattern += a;
}
return(strPattern);
}
// spin a suit at a time (causes problems, need to spin each card in turn)
// do NOT move a king to an empty column unless the
// exposed card frees up another column -OR-
// there is a king above it that has a larger series value
// nov2012 do not move king if suit is buildable ???? (maybe)
// nov2012-1 king must be moved if it hides ALL others
public bool SpinThisSuitedColumn(ref board tb, int iColumn)
{
if (cSC.bTrigger)
{
Console.WriteLine(MethodBase.GetCurrentMethod().Name);
}
column c = tb.ThisColumn[iColumn];
series s, ss;
int i, cSeriesValue;
int RankAbove;
int n = c.ThisSeries.Count;
int cntAbove;
Debug.Assert(n > 0);
s = c.ThisSeries.Last();
if (s.topCard.rank == 13 && s.top == 0)
{
return(true); // do not move a king from one empty to another
}
// nov2012 do not move king if that suit is buildable
if (s.topCard.rank == 13)
{
if (tb.SuitStatus[s.topCard.suit].bSuitsCompletable)
{
return(true);
}
// must move a king if all (or any?) above it are required!!!!
if (tb.bOnLastDeal)
{
cSC.Suitable.PerformSuitabiltyStudy(ref tb, s.topCard.suit);
if (cSC.Suitable.ExposesRequired.Count > 0)
{
return(SpinTheseCards(ref tb, iColumn, s.top));
}
}
}
if (!tb.SuitsLocked)
{
cntAbove = 1 + (c.ThisSeries[0].bottom - c.ThisSeries[0].top);
if (s.topCard.rank == 13 && s.top > 0) // do not move a king unless ...
{
RankAbove = c.Cards[s.top - 1].rank;
if (tb.NumEmptyColumns > 0)
{
for (i = 0; i < 10; i++)
{
if (tb.ThisColumn[i].Cards.Count == 0)
{
continue;
}
series t = tb.ThisColumn[i].ThisSeries.Last(); // bottom series
if ((RankAbove - 1) == t.topCard.rank)
{
int ThisCnt = 1 + (s.bottom - s.top);
if (((cntAbove + ThisCnt) > 7 && (s.topCard.suit == c.ThisSeries[0].topCard.suit)) || t.top == 0)
{
// spinning this king can result in swapping one empty column
// for another or building a series that is probably close enough
return(SpinTheseCards(ref tb, iColumn, s.top));
}
}
}
}
cSeriesValue = s.nValue; // current series value
n--; // move up above the bottom series
// n was is the count, if 0 then nothing more to process
if (n == 0)
{
return(true);
}
while (n >= 0)
{
ss = c.ThisSeries[n];
n--;
if (ss.topCard.rank == 13)
{
if (ss.nValue > cSeriesValue)
{
return(SpinTheseCards(ref tb, iColumn, s.top));
}
}
}
return(true);
}
}
return(SpinTheseCards(ref tb, iColumn, s.top));
}
// suits must be the same
// pick the best series for the value of the entire series but subtract the
// number of cards below the bottom
public void FormSEQseries(int iFromColumn)
{
series ThisList, SaveSeries = null;
int nValue;
int NumToUnstack;
int i, j = 0, iSEQ = 0;
int ThisTop = top;
ThisSeries.Clear();
if (Cards.Count == 0)
{
return;
}
ThisList = new series();
ThisList.top = ThisTop;
ThisList.topCard = Cards[top];
ThisSeries.Add(ThisList);
ThisTop++;
GetRemainingSEQ(ThisTop);
// when unstacking, the top card is never unstacked since we are trying to get to the top
// if only 1 series, then takes nothing to unstack (it just gets moved to the destination
// if 2 series the bottom one takes nothing to unstack, the one above it requires that
// the one below it be unstacked first so it is = 1 and on up 2,3,etc
// example: 4 series, K has 3, Q has 2, (J 10) has 1 and (6 5 4 3 2 1) has 0
for (i = 0; i < ThisSeries.Count; i++)
{
ThisSeries[i].iStack = iFromColumn;
for (j = ThisSeries[i].top; j <= ThisSeries[i].bottom; j++)
{
Cards[j].WhichSEQSeries = i;
}
ThisSeries[i].nEmptiesToUnstack = ThisSeries.Count - i - 1;
if (i == 0)
{
NumToUnstack = ThisSeries.Count - i - 1;
}
}
SEQvalue = 0;
if (ThisSeries.Count == 0)
{
return;
}
ThisList = null;
series LastSeries = null;
foreach (series s in ThisSeries)
{
if (LastSeries != null)
{
LastSeries.NextSeries = s;
}
#if USE_ALL_SERIES
i = utils.CalcSEQSeriesValue(s);
SEQvalue += i;
#endif
s.size = s.bottom - s.top + 1;
s.topCard.next = s.size;
for (i = 1; i < s.size; i++)
{
Cards[s.top + i].next = s.size - i;
}
ThisList = s;
iSEQ++;
LastSeries = s;
}
// new: if CLUBS are suitable and a CLUB series is sequential then we must not score
// the column high if there is a non CLUB below the series.
// the above was not implemented
// instead we will NOT use the SEQ value if the suit is not completable. just use the count
#if true
j = 0;
for (i = ThisSeries.Count - 1; i >= 0; i--)
{
series s = ThisSeries[i];
// jys the value is getting to 1000 and cannot do that
// just use the largest value
nValue = utils.CalcSEQSeriesValue(s, BoardState);
if (j == 0)
{
SEQvalue = nValue;
SaveSeries = s;
}
else
{
if ((nValue > SEQvalue) && !bSuitable)
{
SEQvalue = nValue;
SaveSeries = s;
}
}
j++;
if (j > NumEmptyColumns)
{
break;
}
}
#endif
ThisSeries.Last().NextSeries = null;
if (SEQvalue > 1000)
{
SEQvalue = 1000;
}
if (SaveSeries != null)
{
int b = (1 << SaveSeries.sSuit);
// the following works at last deal ??? 17nov2012
// if (!((b & iSuitStatus) > 0)) SEQvalue = SaveSeries.size;
if ((b & iSuitStatus) > 0) // we need this suit
{
return;
}
else
{
// we dont need that suit, but we are not in the last deal yet
if (bLastDeal)
{
SEQvalue = SaveSeries.size;
}
}
}
}
private int UnstackOneSeries(ref board tb)
{
int Any = 0;
cUnstackOrder[] cUO;
column cCol;
card CardExposed;
PlaceHolder.Clear();
cUO = new cUnstackOrder[tb.NumFacedownColumns()];
int i = 0;
tb.CopyWorkingCards(ref xBottomMost, GlobalClass.WorkingType.tBottomMost);
tb.CopyWorkingInts(ref xEmpties, GlobalClass.WorkingType.tEmpties);
tb.BuildPlaceholders(ref PlaceHolder);
// get best unstack order in case we cannot unstack all of them
i = 0;
foreach (int e in tb.NonEmpties)
{
cCol = tb.ThisColumn[e];
if (cCol.top == 0)
{
continue;
}
int nSEQ = cCol.ThisSeries.Count;
int nSOS = cCol.ThisSOS.Count;
cUO[i++] = new cUnstackOrder(e, nSEQ);
}
Array.Sort(cUO, delegate(cUnstackOrder c1, cUnstackOrder c2)
{
return(c1.SizeSeries.CompareTo(c2.SizeSeries));
});
foreach (cUnstackOrder uo in cUO)
{
cCol = tb.ThisColumn[uo.e];
for (i = uo.SizeSeries - 1; i >= 0; i--)
{
series s = cCol.ThisSeries[i];
int iStack = utils.GetBestMove(s.topCard, ref tb, ref PlaceHolder);
if (iStack < 0)
{
if (xEmpties.Count == 0)
{
return(Any);
}
iStack = xEmpties[0];
xEmpties.RemoveAt(0);
}
CardExposed = tb.PerformMove(s.iStack, s.top, iStack, s.size);
RecoverPlaceholder(ref tb, ref CardExposed);
Any++;
}
if (Any > 0)
{
return(Any);
}
}
return(Any);
}
// select only 1 card even if more than 1 in suit
// if more then 1 in a suit then try both of those card
// repeat until the entire suit has been spun from this column
public bool SpinThisColumn(ref board tb, int iColumn)
{
if (cSC.bTrigger)
{
Console.WriteLine(MethodBase.GetCurrentMethod().Name);
}
int i, ThisSuit, ThisRank;
series s = tb.ThisColumn[iColumn].ThisSeries.Last();
card CardAbove;
column c = tb.ThisColumn[iColumn];
int n = c.Cards.Count;
Debug.Assert(n > 0);
n--; // point to bottom most card
ThisSuit = c.Cards[n].suit; // this suit and this rank are being moved
ThisRank = c.Cards[n].rank;
while (n >= s.top)
{
if (ThisRank == 13)
{
if (tb.NumEmptyColumns == 0 || c.Cards[n].iCard == 0)
{
return(true);
}
// a king cannot be moved anywhere except an empty column
// never move a king if it is already in an otherwise empty column
// move it only if the card exposed can hold some other column
CardAbove = tb.ThisColumn[iColumn].Cards[n - 1];
for (i = 0; i < 10; i++)
{
if (tb.ThisColumn[i].ThisSeries.Count == 1) // only 1 sequential series
{
s = tb.ThisColumn[i].ThisSeries[0];
if (s.topCard.rank == (CardAbove.rank - 1))
{
//nb = new board(ref tb);
if (!SpinTheseCards(ref tb, iColumn, n))
{
return(false);
}
}
}
}
}
if (!SpinTheseCards(ref tb, iColumn, n))
{
return(false);
}
n--;
if (n < 0 || cSC.bSignalSpinDone)
{
break;
}
ThisRank++; // one above it must be 1 higher and same rank
if (ThisSuit != c.Cards[n].suit || ThisRank != c.Cards[n].rank)
{
break;
}
}
return(true);
}
// use a pattern if one is available else just unstack anyway possible
private bool UnstackBelow(ref series sKeep)
{
return(true);
}
public int FormDupList(int SrcCol, int SrcCard, int DesCol, int DesCard, ref int[] des, ref Int64 ChkValue)
{
int i, j, top, nCount, desptr = 0;
int NumToMove;
Int64 t;
column tc = ThisColumn[SrcCol];
card dc;
int WouldBeTop, WouldBeCount;
int odesptr;
int n = tc.Cards.Count;
bool bCollapsible = (tc.Cards[n - 1].rank == 1); // must have an ace at the bottom of the move seq
int suit = (int)tc.Cards[SrcCard].suit; // suit of each of the cards we are moving
int NumAltSuits = 0;
if (ThisColumn[DesCol].ThisSeries.Count > 0)
{
series lseq = ThisColumn[DesCol].ThisSeries.Last();
dc = ThisColumn[DesCol].Cards[DesCard - 1];
bCollapsible &= ((tc.Cards[SrcCard].rank + 1) == dc.rank);
bCollapsible &= (suit == dc.suit);
bCollapsible &= (suit == lseq.sSuit);
bCollapsible &= (lseq.topCard.rank == 13);
}
else
{
bCollapsible = false; // would never have got this far as it would have already collapsed
}
// the above shows we can concat similar suits but we need to check the ones above the
// destination card to see if they run up to king and also have the same suit
NumToMove = ThisColumn[SrcCol].Cards.Count - SrcCard;
Debug.Assert(NumToMove > 0);
ChkValue = 0;
for (i = 0; i < 10; i++)
{
tc = ThisColumn[i];
nCount = tc.Cards.Count;
top = tc.top;
if (i == SrcCol)
{
WouldBeCount = nCount - NumToMove;
WouldBeTop = SrcCard - 1;
if (WouldBeCount == 0)
{
des[desptr++] = 0;
continue; //all were moved so column would be empty and nothing to shift for ChkWord
}
if (WouldBeTop < top)
{
Debug.Assert((top - WouldBeTop) == 1);
// we would have exposed a new card: there are no leftovers
des[desptr++] = 1; // only 1 card, the newly exposed one
des[desptr++] = tc.Cards[top - 1].GetValue();
}
else
{
if (WouldBeTop > top)
{
WouldBeTop = top;
des[desptr++] = WouldBeCount - WouldBeTop;
for (j = WouldBeTop; j < WouldBeCount; j++)
{
des[desptr++] = tc.Cards[j].GetValue();
}
}
else
{
des[desptr++] = 1;
des[desptr++] = tc.Cards[top].GetValue();
}
}
}
else if (i == DesCol)
{
WouldBeCount = nCount + NumToMove;
WouldBeTop = nCount > 0 ? top : 0;
// there are more cards in this column than the board shows so
// we have to sequence it manually to avoid going beyond the actual count
// we also need to see if the suit would have collapsed and the 13 cards removed
odesptr = desptr;
des[desptr++] = WouldBeCount - WouldBeTop;
for (j = top; j < nCount; j++)
{
des[desptr++] = tc.Cards[j].GetValue();
}
for (j = 0; j < NumToMove; j++)
{
des[desptr++] = ThisColumn[SrcCol].Cards[SrcCard + j].GetValue();
}
// check the last 13 cards and see if they form a completed suit
if (bCollapsible)
{
des[odesptr] -= 13;
desptr -= 13;
}
}
else
{
WouldBeTop = top;
des[desptr++] = nCount - top; // number exposed boards
for (j = top; j < nCount; j++)
{
des[desptr++] = tc.Cards[j].GetValue();
}
}
t = WouldBeTop;
t = (t & 31) << (i * 5);
ChkValue |= t;
}
NumAltSuits = CalcNumAltSuits(desptr, ref des);
t = NumAltSuits;
t = t << 50;
ChkValue |= t;
//return desptr;
return(utils.ReOrderDups(desptr, ref des));
}
