A gait is a pattern of coordinated limb motion and contact used in locomotion. In a periodic gait, the order of foot contacts, their relative timing and the duration of each contact characterize a cycle. A quadrupedal robot can change gait without changing the number of legs or their basic mechanical arrangement.
For a repeated foot motion with period , the stance phase is the interval during which that foot contacts the ground; the swing phase moves it between contacts. If stance lasts , its contact duty cycle is . Relative phase specifies how one leg's cycle is shifted from another's. Equal duty cycles do not determine a unique gait because those phase shifts can differ.
For an original four-leg schedule, take front-left, front-right, hind-left and hind-right phases with . Apart from transition instants, three feet contact the floor. A second constructed schedule takes phases and : diagonal pairs contact together and alternate every half-cycle, illustrating a trot. The first schedule has total contact-time sum per cycle; the second has . Summing leg contact times does not mean a stride itself lasts three or two periods.
Figure 1. . Original periodic timing examples. Colored intervals denote stance phase, pale intervals swing phase. LF and RF are front legs; LH and RH are hind legs. The schedules prescribe contacts, not measured trajectories, ground forces or a proof of stability. Details.
A real dynamic apparatus illustrates why timing must connect to forces. The 2015 MIT Cheetah demonstration adjusted approach strides and motor forces to execute a running jump; its account describes bounding as successive small jumps.[ref] The numerical schedules above are not measurements from that experiment.
A support polygon is useful for a stipulated static contact model, but a contact schedule alone does not establish static or dynamic feasibility. Friction, joint motion, actuator capability and angular momentum can matter. Measuring foot-contact times alongside body motion and ground reactions tests whether a planned gait is actually realized. Nonperiodic transitions, starts and obstacle maneuvers additionally require more than one fixed repeating cycle.

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