Four independent horizontal spring-mass systems oscillate in simple harmonic motion on a frictionless surface. Each system consists of an ideal spring and a block, with parameters given in the table. Position x = 0 represents the equilibrium position for each system.

System	Block mass	Spring constant	Amplitude	Position of interest
1	\(m\)	\(k\)	\(A\)	\(x = 0\)
2	\(m\)	\(2k\)	\(A\)	\(x = \dfrac{\sqrt{2}}{2}A\)
3	\(2m\)	\(8k\)	\(A\)	\(x = \dfrac{1}{2}A\)
4	\(4m\)	\(k\)	\(2A\)	\(x = A\)

Which of the following correctly ranks the speeds \(v_1\), \(v_2\), \(v_3\), and \(v_4\) of the blocks at their respective positions of interest?