buchman wrote:What are "sets", for example. Is there somewhere that explains solution terms?
Gaby Vanhegan has a good
dictionary, but "set" is not currently included. I intended to attempt a definition until I saw
this ...
"
Sets are the most basic building blocks in mathematics, and it is in fact not easy to give a precise definition of the mathematical object set. Once sets are introduced, however, one can compare them, define operations similar to addition and multiplication on them, and use them to define new objects such as various kinds of number systems.... so I'll just give a few examples.
{123456789} is the set of candidates for each row, col, and box of a 9 row x 9 col sudoku
{r1c1,r1c2,r1c3,r1c4,r1c5,r1c6,r1c7,r1c8,r1c9} is the set of cells in row 1
{r1c1,r1c2,r1c3,r2c1,r2c2,r2c3,r3c1,r3c2,r3c3} is the set of cells in box 1
{r1c1,r1c2,r1c3} is the (sub)set of cells in the intersection of row 1 and box 1
{124} might be the set of candidates at the intersection noted above