Caveat emptor Caveat emptor Caveat emptor (, ) is Latin for "Let the buyer beware" (from "caveat", "may he beware", a subjunctive form of "cavēre", "to beware" + "ēmptor", "buyer"). Generally, "caveat emptor" is the contract law principle that controls the sale of real property after the date of closing, but may also apply to sales of other goods. The phrase "caveat emptor" and its use as a disclaimer of warranties arise from the fact that buyers typically have less information about the good or service they are purchasing, while the seller has more information. The quality of this situation is known
Problems in Latin squares a Latin square of order n. Estimate T(n). Describe how all Latin subsquares in multiplication tables of Moufang loops arise. A partial Latin square has "Blackburn property" if whenever the cells (i,j) and (k,l) are occupied by the same symbol, the opposite corners (i,l) and (k,j) are empty. What is the highest achievable density of filled cells in a partial Latin square with the Blackburn property? In particular, is there some constant c > 0 such that we can always fill at least c n cells? Let formula_1 be the number of Latin squares of order n. What is the