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Math V.

@mathvault

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$50 USD / jam
Bendera CANADA
montreal, canada
$50 USD / jam
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Customized Math Tutoring / Digital Publishing

Originally founded by a McGill math grad/instructor with 5+ years of professional experience, Math Vault now offers math tutoring — either offline or online — to 80+ University/CEGEP/High School math courses in the Greater Montreal Area, with topics ranging from college math, linear algebra, calculus to logic , probability, statistics and proof-based math. In addition to course-based tutoring, standardized test preparatio, such as: ISEE (Upper Level) — Quantitative Reasoning, Mathematics Achievement SSAT (Upper Level) — Quantitative Sections SAT — Mathematics Sections ACT Mathematics Test DAT — Quantitative Reasoning Test (ADA) PCAT — Quantitative Ability Section GMAT — Quantitative Sections (Problem Solving, Data Sufficiency) GRE — Quantitative Reasoning AP Calculus AB AP Calculus BC AP Statistics SOA — Exam P (Probability) are also offered as well. For more detail, visit our website at [login to view URL].

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Publikasi

5 Axiom Schemata In Machover's Propositional Logic

Math Vault
This article lays out the 5 axiom schemata presented in Machover's Set Theory, Logic and Its Limitations, followed by a brief discussion on the rationales behind each axiom schema.

First-Order Logic In Standard Notation - The Basics

Math Vault
This handout lays out the foundational definitions of language, terms, formulas and valuations, thereby illustrating how the meaning of an expression depends solely on the meaning of its components. After taking care of the semantical components of the first-order language, some theoretical consequences of the definitions are discussed.

Summary of Machover’s Set Theory, Logic and their Limitations – Chapters 7-10

Math Vault
A summary of Set Theory, Logic and their Limitations, a textbook on First-Order Logic by Moshé Machover. This paper summarizes the book’s last 4 chapters: Chapter 7 – Propositional Logic (up to soundness and completeness of PropCal) Chapter 8 – First-Order Logic (e.g., completeness of FopCal, Compactness Theorem, Löwenheim-Skolem Theorem) Chapter 9 – Recursion Theory (e.g., recursiveness, enumerability, MRDP Theorem) Chapter 10 – Limitative Results

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