In a mathematics article, A few riddles behind Rolle's theorem, I read:
"... we can associate the arrangement A<sub>f</sub> of all \(\displaystyle \left( {\matrix{
{n + 1} \cr
2 \cr
} } \right)\) zeros {x<sub>l</sub><sup>(i)</sup>} of f<sup>i</sup> ..."
It's at the bottom of page 1 of the article if the above quote isn't clear enough.
Can anyone tell me what the '\(\displaystyle \left( {\matrix{
{n + 1} \cr
2 \cr
} } \right)\)' notation means?
"... we can associate the arrangement A<sub>f</sub> of all \(\displaystyle \left( {\matrix{
{n + 1} \cr
2 \cr
} } \right)\) zeros {x<sub>l</sub><sup>(i)</sup>} of f<sup>i</sup> ..."
It's at the bottom of page 1 of the article if the above quote isn't clear enough.
Can anyone tell me what the '\(\displaystyle \left( {\matrix{
{n + 1} \cr
2 \cr
} } \right)\)' notation means?