## What is/are Whose Prime?

Whose Prime - nigri population was characterized arranging a HRM assay, whose primer pair was designed on a portion of the calmodulin gene.^{[1]}We also prove that a solvable group whose prime divisor character degree graph has a cut vertex has at most two normal nonabelian Sylow subgroups.

^{[2]}The main tool in the study of LP in a quantale A is the reticulation of A , a bounded distributive lattice whose prime spectrum is homeomorphic to the prime spectrum of A.

^{[3]}A quadratic regression of the critical frequency versus the concentration of the protein LBD1 has also been found, which was over expressed by the cluster of genes, whose primers are AGCA GAGGTGGTGAATTTGC (LACTLBD1-F) and AGCTGCCTAAATTGGC GTTA (LactLBD1-R), identified as markers of the applied cold stress in the lettuce plants.

^{[4]}She writes, “the ancient Israelite Wisdom tradition (whose prime exemplar was the Biblical book of Proverbs) was practical and pragmatic.

^{[5]}An n -satisfactory coloring of the n -smooth integers is an assignment of n colors to the positive integers whose prime factors are at most n so that for each such m , the integers m , 2 m , … , n m receive different colors.

^{[6]}(Plant Disease 97, 1370, 2013), whose primers were not fully compatible with the Israeli isolates.

^{[7]}As corollaries of the main result, we obtain constraints (under some additional conditions) on the possible number of simple groups whose prime graph is the same as the prime graph of a simple linear group.

^{[8]}The Landau–Selberg–Delange method gives an asymptotic formula for the partial sums of a multiplicative function f whose prime values are $$\alpha $$α on average.

^{[9]}Bretez is a cooperative science project linking the humanities and the engineering sciences (digital humanities) whose prime purpose is museography.

^{[10]}As an application, we give an asymptotic formula for the counting function of those integers $n$ all of whose prime factors lie in an arbitrary fixed set of reduced residue classes, with implicit constants uniform over all moduli and sets of residue classes.

^{[11]}

## Group Whose Prime

We also prove that a solvable group whose prime divisor character degree graph has a cut vertex has at most two normal nonabelian Sylow subgroups.^{[1]}As corollaries of the main result, we obtain constraints (under some additional conditions) on the possible number of simple groups whose prime graph is the same as the prime graph of a simple linear group.

^{[2]}

## whose prime factor

An n -satisfactory coloring of the n -smooth integers is an assignment of n colors to the positive integers whose prime factors are at most n so that for each such m , the integers m , 2 m , … , n m receive different colors.^{[1]}As an application, we give an asymptotic formula for the counting function of those integers $n$ all of whose prime factors lie in an arbitrary fixed set of reduced residue classes, with implicit constants uniform over all moduli and sets of residue classes.

^{[2]}