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课程介绍

本资源涵盖美国小学至高中阶段的完整学科教材体系，包括1-6年级代数预备课程（Algebra Readiness Made Easy）、加州版数学（2-7年级）与科学教材（1-6年级地球科学、物理科学），以及107册剑桥高等数学研究系列（Cambridge Studies in Advanced Mathematics）。内容从基础算术、几何入门延伸至代数、数论、拓扑学、群论等高等数学领域，形成完整的K-12至大学进阶学习链条。适合计划留学美国的学生、国际学校教育预备、以及数学爱好者系统提升学术英语与理科思维能力。

课程目录

  • 📁 美国小学、初中、高中阶段英语教材
    • 📕 Algebra Readiness Made Easy Grade 1_ An Essential Part of Every Math Curriculum_Mary Cavanagh, Carol Findell, Carole Greenes.pdf
    • 📕 Algebra Readiness Made Easy Grade 2_ An Essential Part of Every Math Curriculum_Mary Cavanagh, Carol Findell, Carole Greenes.pdf
    • 📕 Algebra Readiness Made Easy Grade 3_ An Essential Part of Every Math Curriculum_Mary Cavanagh, Carol Findell, Carole Greenes.pdf
    • 📕 Algebra Readiness Made Easy Grade 4_ An Essential Part of Every Math Curriculum_Mary Cavanagh, Carol Findell, Carole Greenes.pdf
    • 📕 Algebra Readiness Made Easy Grade 5_ An Essential Part of Every Math Curriculum_Mary Cavanagh, Carol Findell, Carole Greenes.pdf
    • 📕 Algebra Readiness Made Easy Grade 6_ An Essential Part of Every Math Curriculum_Mary Cavanagh, Carol Findell, Carole Greenes.pdf
    • 📕 california-focus-on-earth-science-grade-6_compress.pdf
    • 📕 california-focus-on-physical-science-grade-8_compress.pdf
    • 📕 california-mathematics-course-two_compress.pdf
    • 📕 california-mathematics-grade-2_compress.pdf
    • 📕 california-mathematics-grade-3_compress.pdf
    • 📕 california-mathematics-grade-4_compress.pdf
    • 📕 california-mathematics-grade-6_compress.pdf
    • 📕 california-mathematics-grade-7_compress.pdf
    • 📕 california-science-grade-1_compress.pdf
    • 📕 california-science-grade-3_compress.pdf
    • 📕 california-science-grade-4_compress.pdf
    • 📕 california-science-grade-5_compress.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 00 – Central Simple Algebras and Galois Cohomology.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 1 – Algebraic Automata Theory.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 2 – Ergodic Theory.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 6 – Introduction to the Construction of Class Fields.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 7 – Introduction to Higher-Order Categorical Logic.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 8 – Commutative Ring Theory.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 9 – Characteristic Classes and the Cohomology of Finite Groups.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 10 – Finite Group Theory.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 12 – The Logarithmic Integral I.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 13 – Eigenvalues and S-Numbers.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 15 – Algebraic Homotopy.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 16 – An Introduction to Harmonic Analysis on Semisimple Lie Groups.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 18 – Representations of Nilpotent Lie Groups and Their Applications：Part 1.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 19 – Cellular Structures in Topology.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 20 – Introductory Lectures on Siegel Modular Forms.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 21 – The Logarithmic Integral II.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 24 – Stochastic Flows and Stochastic Differential Equations.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 26 – Clifford Algebras and Dirac Operators in Harmonic Analysis.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 29 – Reflection Groups and Coxeter Groups.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 30 – Representations and Cohomology：Volume 1.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 31 – Representations and Cohomology：Volume 2.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 33 – Lectures on Arakelov Geometry.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 34 – A Primer of Nonlinear Analysis.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 35 – Hyperbolicity and Sensitive Chaotic Dynamics at Homoclinic Bifurcations.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 36 – The Theory of Finite Linear Spaces.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 37 – Wavelets and Operators.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 38 – An Introduction to Homological Algebra.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 39 – Cohen-Macaulay Rings.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 40 – Explicit Brauer Induction：With Applications to Algebra and Number Theory.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 41 – Cohomology of Drinfeld Modular Varieties. Part I.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 42 – Spectral Theory and Differential Operators.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 44 – Geometry of Sets and Measures in Euclidean Spaces：Fractals and Rectifiability.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 46 – Introduction to Analytic and Probabilistic Number Theory.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 47 – An Algebraic Introduction to Complex Projective Geometry：I. Commutative Algebra.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 48 – Wavelets：Calderón-Zygmund and Multilinear Operators.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 49 – Enumerative Combinatorics. I.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 50 – Clifford Algebras and the Classical Groups.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 51 – Spinning Tops：A Course on Integrable Systems.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 53 – Groups as Galois Groups：An Introduction.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 56 – Cohomology of Drinfeld Modular Varieties. Part II.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 58 – A User’s Guide to Spectral Sequences.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 59 – Practical Foundations of Mathematics.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 60 – Local Cohomology：An Algebraic Introduction with Geometric Applications.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 61 – Analytic Pro-P Groups.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 62 – Enumerative Combinatorics. II.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 63 – Uniform Central Limit Theorems.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 64 – Calculus of Variations.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 66 – Holomorphic Dynamics.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 69 – Modular Forms and Galois Cohomology.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 70 – Fourier Analysis and Partial Differential Equations.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 71 – Analysis in Integer and Fractional Dimensions.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 72 – Galois Theories.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 73 – Random Graphs.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 74 – Real Analysis and Probability.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 76 – Hodge Theory and Complex Algebraic Geometry. I.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 77 – Hodge Theory and Complex Algebraic Geometry. II.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 78 – Completely Bounded Maps and Operator Algebras.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 79 – Soliton Equations and their Algebro-Geometric Solutions.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 81 – An Introduction to Invariants and Moduli.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 82 – Lectures in Logic and Set Theory. Volume 1：Mathematical Logic.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 83 – Lectures in Logic and Set Theory. Volume 2：Set Theory.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 84 – Association Schemes：Designed Experiments, Algebra and Combinatorics.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 85 – Period Mappings and Period Domains.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 86 – Multidimensional Real Analysis I：Differentiation.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 87 – Multidimensional Real Analysis II：Integration.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 89 – Tolerance Graphs.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 90 – Global Methods for Combinatorial Isoperimetric Problems.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 91 – Introduction to Foliations and Lie Groupoids.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 92 – Rational and Nearly Rational Varieties.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 93 – Lévy Processes and Stochastic Calculus.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 95 – An Introduction to Nonlinear Analysis.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 96 – Lie Algebras of Finite and Affine Type.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 97 – Multiplicative Number Theory：I. Classical Theory.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 98 – Riemannian Geometry：A Modern Introduction.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 99 – Automorphic Forms and L-Functions for the Group GL(n,R).pdf
    • 📕 Cambridge Studies in Advanced Mathematics 100 – Markov Processes, Gaussian Processes, and Local Times.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 102 – Random Fragmentation and Coagulation Processes.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 103 – Langlands Correspondence for Loop Groups.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 104 – Nonlinear Analysis and Semilinear Elliptic Problems.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 105 – Additive Combinatorics.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 106 – Linear Operators and their Spectra.pdf
    • 📕 Cambridge Studies in Advanced Mathematics 107 – Complex Analysis.pdf
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