# salri experimental gismu

x1 is the differintegral of x2 with respect to x3 of order x4 with starting point x5

Definition of which differintegral operator is being used is context dependent. Output x1 is a function, not a value (that is, it is f rather than f(x)); it must be specified/restricted to a value in order to be a value. x2 is likewise a function. If the function has only one variable, x3 defaults to that variable; when x2 is physical, without context, time will probably usually be assumed as the default of x3 (but may be made explicit by temsalri). Positive values of x4 are integrals, negative values are derivatives, and zero is identity; at the least, any real value may be supplied for x4; x4 has no default value. Useful for making lujvo for physics, for specifying career/total/sum versus peak/instantaneous value, for distinguishing between instantaneous versus average values/quantities, for specifying rates, generalized densities (including pressure), "per" for smooth quantities, etc. See also: salrixo (synonymous zi'evla).

## In notes:

nifkemtemsalri
x1 (vector) is the differintegral (with respect to time) of order x2 of the displacement of x3 (object/point) relative to x4 (object/point/frame of reference; contextless default: origin) in coordinate system/frame of reference/as measured by x5 according to definition/standard/(meta)physics x6, taken with starting point x7
nifkemtemsalryke'ecusna
x1 (scalar-valued) is the magnitude of the vector of the differintegral (with respect to time) of order x2 of the displacement of x3 (object/point) relative to x4 (object/point/frame of reference; contextless default: origin) in coordinate system/frame of reference/as measured by x5 according to definition/standard/(meta)physics x6, where the differintegral is taken with starting point x7, in metric/by definition x8
faukne
x1 is a mathematical object for/to which operator x2 is defined/may be applied when under conditions x3 under definition (of operator)/standard/type x4
salrixo
x1 is the differintegral of x2 with respect to x3 of order x4 with starting point x5