K（R）的尺度和精细结构。部分II：弱真小鼠和天平
Scales and the fine structure of K(R). Part II: Weak real mice and scales
摘要：
定义了弱实小鼠$\mathcal{M}$，证明了当$m$是最小整数$m>0$使得$\boldsymbolΣ_m(\mathcal{M})$包含一个不在$\mathcal{M}$中的实数集时，黑体点类$\boldsymbolΣ_m(\mathcal{M})$具有仅假设$\mathcal{M}$中实数集的确定性的标度性质.我们将在第三部分中使用这种发展来获得$K(\mathbb{R})$中复杂性最小的规模。
英文摘要：
We define weak real mice $\mathcal{M}$ and prove that the boldface pointclass $\boldsymbolΣ_m(\mathcal{M})$ has the scale property assuming only the determinacy of sets of reals in $\mathcal{M}$ when $m$ is the smallest integer $m>0$ such that $\boldsymbolΣ_m(\mathcal{M})$ contains a set of reals not in $\mathcal{M}$. We shall use this development in Part III to obtain scales of minimal complexity in $K(\mathbb{R})$.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
