Spring 2027

Foundations of Mathematics

Graduate course in foundations of mathematics covering first-order logic, incompleteness theorems, computability, and set theory including ZFC and ordinal/cardinal arithmetic.

no offering record for this termCredits unavailable
Recorded instructors · Spring 2027 No instructors listed

Summary

1 / 6

Past student reviews · Uri Andrews

The review did not provide specific details about homework volume, exam frequency, or study time requirements.

Grade history

↗
average GPA
letter grades
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All recorded terms · compare terms & instructors

Prerequisites

Course map

Graduate/professional standing or member of the Pre-Masters Mathematics (Visiting International) Program

    • Graduate/professional standing
    • member of the Pre-Masters Mathematics (Visiting International) Program
    take one
MATH 770

This is a best-effort interpretation; check the catalog requirements above.

Prerequisite text tree
  • Any of
    • Graduate/professional standing
    • member of the Pre-Masters Mathematics (Visiting International) Program

Professors

Spring 2027

No instructors recorded for this selection.

Historical instructors & teaching patterns

URI ANDREWS is recorded teaching in Fall 2011, Fall 2014, Fall 2018, Fall 2022, Fall 2023, Fall 2024, Fall 2025. Recorded history may be incomplete and does not establish a future schedule.

Recorded history may be incomplete and does not establish a future schedule.

Calendar & sections

Spring 2027

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SectionModeEnrolled / capacityWaitlist

Times are Central. Select a meeting for details; export includes recorded dates for the selected sections.

Meeting source records

Student experience

the class

Past student reviews · Uri Andrews

Students found the lectures great but described the course organization as chaotic. The instructor was recommended for graduate-level study rather than first-time exposure to the material.

Recent recorded grades — Fall 2023: 4.00 GPA, 100.0% A/AB (n=19 letter grades); Fall 2024: 4.00 GPA, 100.0% A/AB (n=22 letter grades); Fall 2025: 4.00 GPA, 100.0% A/AB (n=23 letter grades).

difficulty & workload

Past student reviews · Uri Andrews

The review did not provide specific details about homework volume, exam frequency, or study time requirements.

Past student reviews · Uri Andrews

A student found the course structure disorganized, noting that the chaotic presentation made it less suitable for students encountering the content for the first time.

Topics

  • First-order logic syntax and semantics
  • Completeness, Compactness, and Lowenheim-Skolem Theorems
  • Computable and computably enumerable sets
  • Incompleteness Theorem
  • Zermelo-Fraenkel set theory with choice
  • Ordinal and cardinal arithmetic

Skills

  • Understanding first-order logic syntax and semantics
  • Applying completeness, compactness, and Lowenheim-Skolem theorems
  • Analyzing computable and computably enumerable sets
  • Proving and understanding the Incompleteness Theorem
  • Working with axioms of Zermelo-Fraenkel set theory with choice
  • Performing ordinal and cardinal arithmetic

Grades

Latest available · Fall 2025— not enough history to project Spring 2027.

average GPA
A / AB grades
letter grades
Instructor

Grade distribution · % of letter grades

A
AB
B
BC
C
D
F

Grades over time

Through Fall 2025

More grade details Grade mix, volume & source data

Not enough comparable courses for Spring 2027 in UW–Madison.

Sources & history

UW–Madison

Catalog & offerings

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Raw records
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Student reviews

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Grade history

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Model outputs & technical records
Qwen/Qwen3.8-27B
LLM outputs across runs
Full model traces

Recorded model configuration, reasoning, and tool conversations.

Model & dataset provenance
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  "model_revision": "1d4bf0f2ff6012fd82039f2fa52739d0dd7c60c0",
  "task_version": "17",
  "output_id": "b7f51aa6e7e2af10fa51669dea2704c3f44df08007871c448bd1465c268739d7",
  "requirements_status": "needs_review",
  "dataset_revision": "fc1811fa52e581ea57a35c0cf3343f8740a8ffbf",
  "observed_at": "2026-10-14 17:50:09.728220+00:00"
}