You might not get new sets -- you might get fewer bijections between the sets you already have!  Sometimes getting more cardinals means having fewer sets.

In set theories where Continuum Hypothesis is false, what are the new sets?
I'm trying to create an Excel like surface plot from an import of data from an Excel workbook.  I get the data without issue.  It is a set of percentages in bin ranges over a series of dates.  I'd like to plot this as a surface.  After some searching it appears that I need to use ListContorPlot3D. 

It seems that I need to transform the data into a list of 3d vectors. I want the dates to show in the plot so I use the DateObject to let the plot know what it is.  However, it wont plot.  It complains that I have not provided a list of points of dimension 3.  But it is a list of points of dimension 3; {Date, Bin, Value}.  

I thought this would be an easy thing to do with the import. What have I done wrong? Am I using the correct plot for this? A sample of the data, the transformation command, and the plot command is below.

Many thanks for your help.

Edmund

testData = {{{2014, 4, 30, 0, 0, 0.`}, 0.5037593984962406`, 
0.2631578947368421`, 0.11278195488721804`, 0.045112781954887216`, 
0.03007518796992481`, 0.007518796992481203`, 
0.022556390977443608`, 0.007518796992481203`, 0.`, 0.`, 
0.007518796992481203`, 0.`, 0.`, 0.`, 0.`, 
0.`}, {{2014, 3, 31, 0, 0, 0.`}, 0.5072463768115942`, 
0.2536231884057971`, 0.12318840579710146`, 0.050724637681159424`, 
0.028985507246376812`, 0.007246376811594203`, 
0.014492753623188406`, 0.014492753623188406`, 0.`, 0.`, 0.`, 0.`, 
0.`, 0.`, 0.`, 0.`}, {{2013, 12, 31, 0, 0, 0.`}, 
0.49295774647887325`, 0.29577464788732394`, 0.09859154929577464`, 
0.04225352112676056`, 0.035211267605633804`, 
0.007042253521126761`, 0.014084507042253521`, 
0.007042253521126761`, 0.007042253521126761`, 0.`, 0.`, 0.`, 0.`, 
0.`, 0.`, 0.`}, {{2013, 9, 30, 0, 0, 0.`}, 0.4765625`, 0.25`, 
0.125`, 0.0703125`, 0.046875`, 0.0078125`, 0.`, 0.015625`, 0.`, 
0.0078125`, 0.`, 0.`, 0.`, 0.`, 0.`, 
0.`}, {{2013, 6, 28, 0, 0, 0.`}, 0.3761467889908257`, 
0.3211009174311927`, 0.14678899082568808`, 0.05504587155963303`, 
0.05504587155963303`, 0.`, 0.009174311926605505`, 
0.009174311926605505`, 0.`, 0.01834862385321101`, 
0.009174311926605505`, 0.`, 0.`, 0.`, 0.`, 
0.`}, {{2013, 3, 29, 0, 0, 0.`}, 0.42857142857142855`, 
0.24761904761904763`, 0.14285714285714285`, 0.06666666666666667`, 
0.01904761904761905`, 0.0380952380952381`, 0.01904761904761905`, 
0.009523809523809525`, 0.009523809523809525`, 
0.009523809523809525`, 0.`, 0.009523809523809525`, 0.`, 0.`, 0.`, 
0.`}, {{2012, 12, 31, 0, 0, 0.`}, 0.39`, 0.23`, 0.22`, 0.03`, 
0.01`, 0.06`, 0.01`, 0.04`, 0.01`, 0.`, 0.`, 0.`, 0.`, 0.`, 0.`, 
0.`}, {{2012, 9, 28, 0, 0, 0.`}, 0.3473684210526316`, 0.2`, 
0.25263157894736843`, 0.07368421052631578`, 0.042105263157894736`,
 0.042105263157894736`, 0.010526315789473684`, 0.`, 
0.021052631578947368`, 0.010526315789473684`, 0.`, 0.`, 0.`, 0.`, 
0.`, 0.`}, {{2012, 6, 29, 0, 0, 0.`}, 0.28888888888888886`, 
0.25555555555555554`, 0.2222222222222222`, 0.06666666666666667`, 
0.1`, 0.022222222222222223`, 0.011111111111111112`, 
0.011111111111111112`, 0.011111111111111112`, 
0.011111111111111112`, 0.`, 0.`, 0.`, 0.`, 0.`, 
0.`}, {{2012, 3, 30, 0, 0, 0.`}, 0.27906976744186046`, 
0.19767441860465115`, 0.3023255813953488`, 0.05813953488372093`, 
0.08139534883720931`, 0.03488372093023256`, 0.011627906976744186`,
 0.`, 0.023255813953488372`, 0.011627906976744186`, 0.`, 0.`, 0.`,
 0.`, 0.`, 0.`}};

plotData = Flatten[Table[{DateObject[testData[[x, 1]], 
 DateFormat -&gt; {"Year", "Month", "Day"}], y - 1, 
 testData[[x, y]]}, {x, Dimensions[testData, 1][[1]]}, {y, 2, 
 Dimensions[testData, 2][[2]]}], 1];

ListContourPlot3D[plotData, Contours -&gt; 1, 
 AxesOrigin -&gt; {DateObject[{2014, 4, 30, 0, 0, 0.`}], 0, 0}, 
 AxesLabel -&gt; {"Date", "Bins", "%"}]

