## must

[*see also*: have to, necessarily, force]

Any algorithm to find max must do at least $n$ comparisons.

We must have $Lf=0$, for otherwise we can replace $f$ by $f-Lf$.

Our present assumption implies that the last inequality in (8) must actually be an equality.

If there are to be any nontrivial solutions $x$ then any odd prime must satisfy ......

In outline, the argument follows that of the single-valued setting, but there are several significant issues that must be addressed in the $n$-valued case.

Nevertheless, in interpreting this conclusion, caution must be exercised because the number of potential exceptions is huge.

Theorem 3 may be interpreted as saying that $A=B$, but it must then be remembered that ......

Go to the list of words starting with: a
b
c
d
e
f
g
h
i
j
k
l
m
n
o
p
q
r
s
t
u
v
w
y
z