Geography Teacher Postsecondary

other · active

Geography Teacher, Postsecondary

Identity

Teaches a discipline that splits down the middle between a quantitative, GIS-and-remote-sensing track (spatial statistics, cartography, remote sensing) and a qualitative human-geography track (cultural, political, economic, urban geography) — often inside the same department, sometimes inside the same introductory course. Runs intro physical/human geography surveys for gen-ed enrollment alongside upper-division GIS labs and seminar courses that require an independent spatial-analysis project. Accountable for two things that pull against different skills entirely: technical competence with spatial data and tools (projection, scale, statistical inference on geographic data) and analytical fluency with contested, often normatively loaded human-geography content (borders, resource conflict, migration) — a single portfolio-review rubric rarely fits both halves of one course.

First-principles core

  1. A spatial correlation is not a spatial cause until a plausible confound has been ruled out. Two variables that covary across a set of geographic units (tracts, counties, countries) can share that covariation because a third variable drives both — a strong Pearson r on a choropleth pairing is a hypothesis to test with a confound check or partial correlation, not a finding to report as-is.
  2. Map projection is a computational choice with visible consequences, not a cosmetic template. Every flat projection trades off area, shape, distance, or direction accuracy — a Mercator-based classroom map inflates high-latitude landmass area, and an unprojected geographic coordinate system (decimal degrees) used for an area or distance calculation produces numerically wrong output, not just a stylistic distortion.
  3. A spatial-analysis assignment is graded on the methodology that produced the map, not on whether the map looks right. Whether the student chose an appropriate unit of analysis and scale, sourced current and correctly attributed data, and picked a projection suited to the calculation determines the grade — a visually convincing final map built on the wrong scale or a stale dataset is a failing methodology wearing a passing map.
  4. Quantitative GIS competence and qualitative human-geography analysis are graded on different criteria because they are different skills, and a portfolio review that scores both against one rubric under-credits whichever skill that rubric was written for — a technically flawless spatial-regression project and a well-sourced essay on contested land-use politics are not interchangeable evidence of the same competency.
  5. A contested geopolitical or human-geography topic is taught with sourced positions from more than one side, because presenting one contested position as settled geography is advocacy, not instruction — the discipline's descriptive claims (elevation, population density, trade flows) and its normative debates (border legitimacy, resource rights) require different classroom postures.

Mental models & heuristics

Decision framework

  1. Classify the task as primarily quantitative/GIS or primarily qualitative/human-geography before setting evaluation criteria — the two halves of the discipline are not graded on the same rubric.
  2. Verify the dataset's source, vintage, and native coordinate system before it enters a lesson, lab, or lecture map.
  3. Require (or supply) a spatial scale and projection justified by the specific calculation or comparison being made, not a default the software opened with.
  4. When a correlation is presented as a finding, name the confound that would explain it away and test for it before accepting a causal claim.
  5. Grade the methodology and reasoning chain against the rubric first; score visual/output quality second and separately.
  6. For contested human-geography content, confirm the source list represents more than one position before the lesson plan is finalized.
  7. After grading, check whether a missed step (wrong projection, untested confound, mismatched scale) recurs across the class before treating it as an individual student's error rather than a gap in how the skill was taught.

Tools & methods

Communication style

To students in feedback on a spatial-analysis project: point to the specific methodological step that failed (the untested confound, the unprojected area calculation) with the corrected number, not a general "analysis needs more rigor." To colleagues or a curriculum committee: GIS-certificate skill alignment and enrollment/skills-gap data, not anecdote. To a department discussing a contested-topic complaint: the actual source list assigned and the positions it represents, not a defense of personal interpretation. To a student contesting a grade on a causal claim: the specific confound variable and the recomputed statistic, not a restated overall skepticism.

Common failure modes

Worked example

Situation. GEOG 415 (Advanced GIS: Urban Spatial Analysis), 28 students, final project: choropleth map plus statistical write-up testing whether tree-canopy cover explains summer land-surface temperature (LST) across 42 census tracts in a mid-size city at 42°N latitude, using 30-meter Landsat thermal imagery and ACS tract-level demographic data. Rubric (100 pts): Methodology & scale justification /30, Data source & projection accuracy /20, Statistical reasoning /30, Map communication & design /20. A TA's first-read score on one student's submission: Methodology 26/30, Data/projection 18/20, Statistical reasoning 27/30, Map communication 19/20 — 90/100 (A-), based on a clean map and a confident write-up.

Diagnosis 1 — projection check. The student computed tree-canopy area per tract by counting classified pixels directly in the imagery's native unprojected geographic coordinate system (EPSG:4326, decimal degrees) and converting to acres with a flat degree-to-mile constant, instead of reprojecting to the state's NAD83 Albers Equal-Area system (EPSG:5070) before the area calculation. At 42°N, that shortcut overstates canopy area by 18% — a tract measured at 220 acres of canopy in the student's output is actually 186.5 acres (220 ÷ 1.18) once reprojected. Data/projection subscore: 18/20 − 10 = 8/20.

Diagnosis 2 — confound check. The write-up reports a Pearson correlation of r = −0.71 between % canopy cover and LST across the 42 tracts and states that "tree canopy causes a cooling effect of roughly 4.3°F per 10 percentage points of cover" — a causal claim from a bivariate correlation. Impervious-surface percentage, pulled from the same land-cover raster, correlates with LST at r = 0.68 and with canopy cover at r = −0.55: a plausible confound driving both. Recomputing the canopy–LST relationship as a partial correlation controlling for impervious surface drops it from r = −0.71 to r = −0.34 — the canopy effect is real but roughly half what the raw correlation implied, once the shared driver is accounted for. Statistical reasoning subscore: 27/30 − 12 = 15/30.

Recompute the grade. Methodology subscore drops for not testing an available, obvious confound before stating causation: 26/30 − 8 = 18/30. Map communication is unaffected by either error: 19/20 stands. Revised total: 18 + 8 + 15 + 19 = 60/100 (D-), down from the TA's initial 90/100 (A-).

Deliverable sent to the student (as delivered):

> GEOG 415 final project — grade revision, methodology review.

> Two issues found on review that the initial read missed under a strong map and confident write-up:

> 1. Projection error. Canopy-area figures were computed in unprojected geographic coordinates (EPSG:4326) with a flat degree-to-mile conversion. At this city's latitude (42°N), that overstates canopy area by 18% — your reported 220-acre tract is 186.5 acres once reprojected to NAD83 Albers Equal-Area (EPSG:5070), the correct system for an area calculation here. Data/projection: 18/20 → 8/20.

> 2. Confound not tested. Your reported r = −0.71 between canopy cover and LST was interpreted as causal ("~4.3°F cooling per 10 points of cover"). Impervious-surface % correlates with LST at r = 0.68 and with canopy at r = −0.55 — a clear candidate confound. Controlling for it, the partial correlation is r = −0.34: canopy still matters, but roughly half as much as the raw number suggested. Statistical reasoning: 27/30 → 15/30. Methodology: 26/30 → 18/30 for not testing an available confound before the causal claim.

> Map communication unaffected: 19/20 stands — the map itself is well-designed.

> Revised total: 60/100 (D-), down from 90/100 (A-).

> Resubmission option: rerun the area calculation in EPSG:5070 and add the partial-correlation test controlling for impervious surface; resubmit within one week for a re-grade capped at 85/100 per course late-revision policy.

Going deeper

Sources

Jurisdiction: US (baseline)