sum

1

Hence $F$ is the sum of an injective module and a projective module.

Here $p_2(r)$ is the sum of the squares of the divisors of $r$.

Every $F$ is a sum of irreducible elements.

Here $F$ is the sum of a collection of ......

The sum is taken over all $a$ dividing $p$.

2

[see also: add]

Summing (2) and (3), we obtain ......

Keep only those vertices whose coordinates sum to 4. [= add up to 4]



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