Titlebook: Research in History and Philosophy of Mathematics; The CSHPM 2015 Annua Maria Zack,Elaine Landry Conference proceedings 2016 Springer Inter

ESPY

https://doi.org/10.1007/978-3-319-46615-6Canadian Society for History and Philosophy of Mathematics; History of Mathematics; Philosophy of Math

Malleable

木訥

Gregg De Youngoves the binomial coefficient, and then the solution set divides naturally into three classes of functions. One class consists of all the nonpositive functions since this inequality puts no restriction on such functions. The counting-function solutions, i.e., the nonnegative solutions, all lie in th

COM

Christopher Baltusoves the binomial coefficient, and then the solution set divides naturally into three classes of functions. One class consists of all the nonpositive functions since this inequality puts no restriction on such functions. The counting-function solutions, i.e., the nonnegative solutions, all lie in th

CHOIR

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