Table 3.

Regression coefficients quantifying the relationship between spatial and temporal gait parameters and saccular function (present function as reference value) while controlling for age, cadence (stride length), height, and gender (relative to females as the reference value).

Spatial Variables	Saccular Function	Age	Cadence (steps/min)	Height (m)	Gender
Stride Length	β = −0.0013	β = −0.0040	β = 0.004	β = 0.0084 *	β = −0.0031
(m)	p = 0.811	p = 0.001	p = 0.022	p = 0.002	p = 0.533
Stride Length	β = −0.0019	β = 0.0003 *	β = −0.0001	β = −0.0001	β = 0.0055
SD (m)	p = 0.536	p < 0.001	p = 0.243	p = 0.483	p = 0.040
Step Width	β = 0.0067	β = 0.0002	β = −0.0004	β = 0.0003	β = 0.0063
(m)	p = 0.507	p = 0.304	p = 0.174	p = 0.596	p = 0.474
Step Width	β = 0.0008	β = 0.00009	β = −0.00009	β = 0.00009	β = −0.0034
SD (m)	p = 0.643	p = 0.022	p = 0.106	p = 0.313	p = 0.031
SD (m)	p = 0.643	p = 0.022	p = 0.106	p = 0.313	p = 0.031
Temporal Variables	Saccular Function	Age	Stride Length (m)	Height (m)	Gender
Stance Time	β = −4.1	β = −0.19	β = −144.1*	β = 2.9	β = −3.5
(ms)	p = 0.855	p = 0.706	p < 0.001	p = 0.008	p = 0.860
Stance Time	β = 1.6	β = 0.04	β = −21.2 *	β = 0.10	β = 1.9
SD (ms)	p = 0.408	p = 0.358	p < 0.001	p = 0.269	p = 0.262
Swing Time	β = −1.3	β = 0.05	β = 4.06	β = 1.94 *	β = 9.3
(ms)	p = 0.904	p = 0.836	p = 0.803	p < 0.001	p = 0.320
Swing Time	β = 0.95	β = 0.09	β = −20.8 *	β = 0.16	β = −0.69
SD (ms)	p = 0.591	p = 0.034	p < 0.001	p = 0.055	p = 0.658
Cadence	β = 1.03	β = 0.001	β = 13.4 *	β = −0.53*	β = 1.5
	p = 0.748	p = 0.979	p = 0.022	p = 0.001	p = 0.609

^*indicates significant relationships at p < 0.0056. n = 102.