如何用A、B、C、D、E、F、G造句？

注意到有以下句子：

1. 数学分析：Absolute Boundedness Conditions for Differential Equations on Finite Groups
2. 解析几何：Arbitrary Binary Calculations Determine Exact Functional Graphs
3. 初等数论：Arithmetic Bases Converting Decimal Expansions For Grouping
4. 代数几何：Affine Bundles Coordinated by Divisor Equations Forming Groups
5. 微分流形：Algebraic Bundles Create Differential Equations For Geometric
6. 代数拓扑：Axiomatic Brouwer's Conjecture Demonstrates Essential Functorial Groupoid
7. 微分拓扑：Analytical Bases Constituting Differential Equations For Geometries
8. 交换代数：Algebraic Basis Change Drives Equational Formulations Generically
9. 泛函分析：Approximation By Compact Dual Eigenvalue Functional Groups
10. 线性代数：Affine Bundles Coordinate Diagonalizations Enabling Functional Geometries
11. 范畴拓扑：Algebraic Bases Constructing Diagrammatic Equivalences From Groupoids
12. 交换代数：Associative Bialgebras Commutative Diophantine Equations Formulate Grothendieck
13. 拓扑流形：Atlas Bundles Covering Differentiable Extensions Forming Gluings
14. 非欧几何：Angular Bisectors Constructing Divergent Elliptical Fractals Generation
15. 椭圆几何：Angular Bisectors Create Distinctive Elliptical Forms Generating Geodesics
16. 李代数：Algebras Bracket Closure Defines Exact Finite Groups
17. 复变流形：Analytic Bundles Characterize Differential Extensions Forming Geometric
18. 测度论：Almost Borel Constructions Define Exact Finite Geometries
19. 实数论：Arithmetic Bases Compose Dense Extensions Forming Geodesics
20. 复数论：Analytic Branches Covering Discs Extend Fundamental Geometries
21. 代数数论：Algebraic Bases Contribute Diophantine Equations For Galois
22. 布尔代数：Algebraic Binary Calculus Determines Exclusively Finite Geometries
23. 图论：Adjacent Bridges Connect Diverse Environments Forming Geometric
24. 海廷代数：Algebras Based on Coxeter Diagrams Enable Fundamental Groupoid

说点Python的吧：

我们有：

Abstract Base Classes Define Evaluation Functions & Generators

（抽象基类定义了评估函数与生成器）

彩蛋：ABC的风格，爱编程的风格，阿百川得分高

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