We provide a much shorter proof of the following partition theorem of P. Erdos and R. Rado: If X is an uncountable linear order into which neither 1 nor 1 embeds, then X  (, 4)3 for every ordinal  <  + . We also provide two counterexamples to possible generalizations of this theorem, one of which answers a question of E. C. Milner and K. Prikry. MR Subject Classifications: 03E05, 04A20, 05A18, 05D10 							
						
							
					 															
					Albin L. Jones