Finite sums theorem
= Finite sums theorem
{c}
For every dimension $m$, every <finite coloring> of the <positive integer>[positive integers] contains $x_1,\ldots,x_m$ for which all nonempty sums of distinct $x_i$ have one color. This is the case $p=c=1$ of the <monochromatic m-p-c set theorem>.
= Folkman theorem
{c}
{synonym}