Then and there always is and always was before and after here and now.

If ( f(t) ) is constant, then for all values of ( t ) (representing any “then and there”), the function equals some fixed value, say ( c ). Mathematically:

f(t) = c, where ( c ) is a constant.

This means:

At t = 0 (“now”), f(0) = c.

Before now (t < 0), f(t) = c.

After now (t > 0), f(t) = c.

At any other time (“then”), f(t) = c.

The phrase “always is and always was” aligns with ( f(t) ) being ( c ) at all times, past and present, and its persistence “before and after” confirms this across the entire timeline.

Let’s test this against the statement:

“Then and there”: Any time ( t ), where f(t) = c.

“Always is and always was”: f(t) = c holds for all ( t ), including the past and present.

“Before and after here and now”: For t < 0 and t > 0 relative to t = 0, f(t) = c.

This interpretation fits: a constant function satisfies the idea that something remains true at all times, regardless of the reference point (“here and now”).

Could it be more complex, like a periodic function (repeating over time) or a condition involving specific times? The statement doesn’t suggest repetition or change, and “always” implies uninterrupted consistency, not cycles. A spatial component (f(x, t) = c) could be included, but the focus on “before and after” ties it more to time. The simplest, most direct interpretation is a time-invariant constant.

Final Equation

Thus, the statement describes a function that is constant for all time. The mathematical equation is:

f(t)=c