NIP2 implies almost strongly quadratically atomicity

Let an elementary $p$-group property (epGP) be a property of elementary abelian $p$-groups, and let $\mathrm{NIP}_2$ denote the stated second-order independence-property condition. An epGP is almost strongly quadratically atomic when the required high-rank quadratic factors have bounded complexity and provide the stated approximate atomic decomposition. NIP2 atomicity conjecture. If an epGP is $\mathrm{NIP}_2$, then it is almost strongly quadratically atomic. This strengthens the preceding structural result from almost quadratic atomicity to its strong variant; the supplied text gives no resolution.