diff --git a/publications/blog-posts/figures/rotated-boundary-conditions/generate-rotated-basis.py b/publications/blog-posts/figures/rotated-boundary-conditions/generate-rotated-basis.py
new file mode 100644
index 000000000..b203819ba
--- /dev/null
+++ b/publications/blog-posts/figures/rotated-boundary-conditions/generate-rotated-basis.py
@@ -0,0 +1,102 @@
+"""Geometry for the rotated-boundary-conditions figure.
+
+The cetz skill's rule: geometry computation happens in Python and Typst just
+draws. Doing the triangulation here rather than in the figure is what stops
+nodes being left out of the mesh -- an earlier version connected nodes by a
+distance threshold and silently missed several.
+
+Emits the schema in the skill's `underworld-bridge.md`:
+
+    {"vertices": [[x, y], ...],
+     "triangles": [[i, j, k], ...],
+     "surface": [i, ...],              indices of the constrained nodes
+     "frames": [{"p": [x, y], "n": [nx, ny], "t": [tx, ty]}, ...],
+     "curve": [[x, y], ...]}           the surface, finely sampled
+
+Run:  python3 generate-rotated-basis.py
+"""
+import json
+import pathlib
+
+import numpy as np
+from scipy.spatial import Delaunay
+
+OUT = pathlib.Path(__file__).with_name("rotated-basis-data.json")
+
+X0, X1 = -3.5, 3.5
+BASE = -2.9
+NX = 9          # columns of nodes
+NY = 4          # rows, surface included
+
+
+def surface_y(x):
+    """A free surface: rises on the left, falls on the right, with an
+    inflection between, so the normal swings through a wide range and the
+    curvature changes sign. No global rotation straightens this out, which is
+    the reason the figure exists."""
+    x = np.asarray(x, dtype=float)
+    return (0.95 * np.exp(-(((x + 1.75) / 1.30) ** 2))
+            - 0.80 * np.exp(-(((x - 1.70) / 1.15) ** 2))
+            + 0.75)
+
+
+def surface_slope(x, eps=1.0e-4):
+    return (surface_y(x + eps) - surface_y(x - eps)) / (2 * eps)
+
+
+# Nodes on a grid warped to sit under the surface. Columns are staggered on
+# alternate rows so the Delaunay triangulation comes out as triangles rather
+# than as near-degenerate right angles on a perfect lattice.
+xs = np.linspace(X0, X1, NX)
+pts = []
+surface_idx = []
+for row in range(NY):
+    frac = row / (NY - 1)                      # 0 at the base, 1 at the surface
+    offset = 0.0 if row % 2 == 0 else 0.5 * (xs[1] - xs[0])
+    cols = xs + offset
+    if row == NY - 1:
+        cols = xs                              # surface row unstaggered
+    for x in cols:
+        if x < X0 - 1e-9 or x > X1 + 1e-9:
+            continue
+        top = float(surface_y(x))
+        y = BASE + (top - BASE) * frac
+        if row == NY - 1:
+            surface_idx.append(len(pts))
+        pts.append([float(x), float(y)])
+
+pts = np.array(pts)
+tri = Delaunay(pts)
+
+# Drop the slivers Delaunay leaves along a non-convex top edge: any triangle
+# whose centroid sits above the surface is outside the domain.
+keep = []
+for simplex in tri.simplices:
+    c = pts[simplex].mean(axis=0)
+    if c[1] <= float(surface_y(c[0])) + 1.0e-9:
+        keep.append([int(i) for i in simplex])
+
+frames = []
+for i in surface_idx:
+    x = pts[i][0]
+    m = float(surface_slope(x))
+    n = np.array([-m, 1.0])
+    n /= np.linalg.norm(n)
+    t = np.array([1.0, m])
+    t /= np.linalg.norm(t)
+    frames.append({"p": [float(pts[i][0]), float(pts[i][1])],
+                   "n": [float(n[0]), float(n[1])],
+                   "t": [float(t[0]), float(t[1])]})
+
+curve_x = np.linspace(X0, X1, 121)
+data = {
+    "vertices": [[float(a), float(b)] for a, b in pts],
+    "triangles": keep,
+    "surface": [int(i) for i in surface_idx],
+    "frames": frames,
+    "curve": [[float(a), float(b)] for a, b in zip(curve_x, surface_y(curve_x))],
+}
+OUT.write_text(json.dumps(data, indent=1))
+print("wrote %s: %d vertices, %d triangles, %d surface nodes"
+      % (OUT.name, len(data["vertices"]), len(data["triangles"]),
+         len(data["surface"])))
diff --git a/publications/blog-posts/figures/rotated-boundary-conditions/rotated-basis-data.json b/publications/blog-posts/figures/rotated-boundary-conditions/rotated-basis-data.json
new file mode 100644
index 000000000..76c066ed5
--- /dev/null
+++ b/publications/blog-posts/figures/rotated-boundary-conditions/rotated-basis-data.json
@@ -0,0 +1,1011 @@
+{
+ "vertices": [
+  [
+   -3.5,
+   -2.9
+  ],
+  [
+   -2.625,
+   -2.9
+  ],
+  [
+   -1.75,
+   -2.9
+  ],
+  [
+   -0.875,
+   -2.9
+  ],
+  [
+   0.0,
+   -2.9
+  ],
+  [
+   0.875,
+   -2.9
+  ],
+  [
+   1.75,
+   -2.9
+  ],
+  [
+   2.625,
+   -2.9
+  ],
+  [
+   3.5,
+   -2.9
+  ],
+  [
+   -3.0625,
+   -1.5690676390839076
+  ],
+  [
+   -2.1875,
+   -1.4005781953894207
+  ],
+  [
+   -1.3125,
+   -1.4008544079276464
+  ],
+  [
+   -0.4375,
+   -1.5774930208125677
+  ],
+  [
+   0.4375,
+   -1.744573187635388
+  ],
+  [
+   1.3125,
+   -1.9201468750186008
+  ],
+  [
+   2.1875,
+   -1.9061055410007908
+  ],
+  [
+   3.0625,
+   -1.7488486663272358
+  ],
+  [
+   -3.5,
+   -0.3632396002330607
+  ],
+  [
+   -2.625,
+   -0.06405866884136113
+  ],
+  [
+   -1.75,
+   0.1666008481044865
+  ],
+  [
+   -0.875,
+   -0.0676029423016371
+  ],
+  [
+   0.0,
+   -0.4232124172195797
+  ],
+  [
+   0.875,
+   -0.7747080243853817
+  ],
+  [
+   1.75,
+   -0.9985423178094506
+  ],
+  [
+   2.625,
+   -0.7459268346817169
+  ],
+  [
+   3.5,
+   -0.5126942107107557
+  ],
+  [
+   -3.5,
+   0.9051405996504092
+  ],
+  [
+   -2.625,
+   1.3539119967379585
+  ],
+  [
+   -1.75,
+   1.6999012721567301
+  ],
+  [
+   -0.875,
+   1.3485955865475447
+  ],
+  [
+   0.0,
+   0.8151813741706304
+  ],
+  [
+   0.875,
+   0.2879379634219279
+  ],
+  [
+   1.75,
+   -0.047813476714175795
+  ],
+  [
+   2.625,
+   0.331109747977425
+  ],
+  [
+   3.5,
+   0.6809586839338668
+  ]
+ ],
+ "triangles": [
+  [
+   31,
+   30,
+   21
+  ],
+  [
+   30,
+   20,
+   21
+  ],
+  [
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+   18
+  ],
+  [
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+   18
+  ],
+  [
+   24,
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+   33
+  ],
+  [
+   25,
+   34,
+   33
+  ],
+  [
+   20,
+   12,
+   21
+  ],
+  [
+   12,
+   20,
+   11
+  ],
+  [
+   16,
+   7,
+   8
+  ],
+  [
+   25,
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+   8
+  ],
+  [
+   16,
+   25,
+   24
+  ],
+  [
+   32,
+   24,
+   33
+  ],
+  [
+   20,
+   19,
+   11
+  ],
+  [
+   27,
+   19,
+   28
+  ],
+  [
+   19,
+   27,
+   18
+  ],
+  [
+   29,
+   20,
+   30
+  ],
+  [
+   19,
+   29,
+   28
+  ],
+  [
+   29,
+   19,
+   20
+  ],
+  [
+   17,
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+  ],
+  [
+   9,
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+   0
+  ],
+  [
+   13,
+   12,
+   4
+  ],
+  [
+   5,
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+   4
+  ],
+  [
+   13,
+   5,
+   14
+  ],
+  [
+   12,
+   13,
+   21
+  ],
+  [
+   12,
+   3,
+   4
+  ],
+  [
+   3,
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+   11
+  ],
+  [
+   2,
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+   11
+  ],
+  [
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+   7
+  ],
+  [
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+   24
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+  [
+   5,
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+   14
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+  [
+   15,
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+   7
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+  [
+   6,
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+   14
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+  [
+   32,
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+   24
+  ],
+  [
+   23,
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+   24
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+  [
+   15,
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+   14
+  ],
+  [
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+  [
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+  ],
+  [
+   19,
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+  ],
+  [
+   10,
+   2,
+   11
+  ],
+  [
+   1,
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+   0
+  ],
+  [
+   10,
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+  ],
+  [
+   1,
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+  ],
+  [
+   22,
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+  [
+   22,
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+  ],
+  [
+   22,
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+  ],
+  [
+   23,
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+  ]
+ ],
+ "surface": [
+  26,
+  27,
+  28,
+  29,
+  30,
+  31,
+  32,
+  33,
+  34
+ ],
+ "frames": [
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+   "n": [
+    -0.3058957249037569,
+    0.9520650216690062
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+   "t": [
+    0.9520650216690062,
+    0.3058957249037569
+   ]
+  },
+  {
+   "p": [
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+    1.3539119967379585
+   ],
+   "n": [
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+    0.8478651009862024
+   ],
+   "t": [
+    0.8478651009862024,
+    0.5302120052673807
+   ]
+  },
+  {
+   "p": [
+    -1.75,
+    1.6999012721567301
+   ],
+   "n": [
+    0.0005151017428689071,
+    0.9999998673350886
+   ],
+   "t": [
+    0.9999998673350886,
+    -0.0005151017428689071
+   ]
+  },
+  {
+   "p": [
+    -0.875,
+    1.3485955865475447
+   ],
+   "n": [
+    0.5426587927926065,
+    0.8399532335820077
+   ],
+   "t": [
+    0.8399532335820077,
+    -0.5426587927926065
+   ]
+  },
+  {
+   "p": [
+    0.0,
+    0.8151813741706304
+   ],
+   "n": [
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+    0.8752635212260921
+   ],
+   "t": [
+    0.8752635212260921,
+    -0.4836463257494078
+   ]
+  },
+  {
+   "p": [
+    0.875,
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+   ],
+   "n": [
+    0.5429867639410579,
+    0.8397412543068359
+   ],
+   "t": [
+    0.8397412543068358,
+    -0.5429867639410579
+   ]
+  },
+  {
+   "p": [
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+  },
+  {
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+  {
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\ No newline at end of file
diff --git a/publications/blog-posts/figures/rotated-boundary-conditions/rotated-basis.typ b/publications/blog-posts/figures/rotated-boundary-conditions/rotated-basis.typ
new file mode 100644
index 000000000..0480ba4c8
--- /dev/null
+++ b/publications/blog-posts/figures/rotated-boundary-conditions/rotated-basis.typ
@@ -0,0 +1,180 @@
+// Rotated boundary conditions: where the basis changes, and where in the
+// solver the rotation lives.
+//
+// Thesis: rotating the degrees of freedom leaves the discrete problem in a
+// MIXED basis, but the obligation is CONTAINED -- it lives in the velocity
+// block and its multigrid substructure, and the Schur/pressure machinery
+// wrapping it never handles a rotated vector.
+//
+// House style follows publications/blog-posts/figures/arrays-sync-flow.typ
+// (cetz 0.3.4, hex colours, helper-function pattern).
+
+#import "@preview/cetz:0.3.4"
+
+#set page(width: auto, height: auto, margin: 16pt)
+#set text(size: 10pt)
+
+#cetz.canvas({
+  import cetz.draw: *
+
+  // Colours
+  let cart-fg = rgb("#4a7bf7")
+  let cart-bg = rgb("#dce8fc")
+  let rot-fg = rgb("#e57373")
+  let rot-bg = rgb("#fce4ec")
+  let plain-bg = rgb("#f2f2f0")
+  let mg-bg = rgb("#fdf1f4")
+  let schur-fg = rgb("#49a87c")   // the un-rotated half
+  let schur-bg = rgb("#e8f4e8")
+  let ink = rgb("#1a1a1a")
+  let muted = rgb("#7a7a7a")
+  let hair = rgb("#d0d0d0")
+
+  // ======================================================================
+  // LEFT: a free surface, meshed. Geometry (nodes, Delaunay triangles,
+  // surface frames) comes from generate-rotated-basis.py via JSON -- the
+  // skill's rule, and the reason every node is now in the triangulation.
+  // An earlier version joined nodes by a distance threshold and left some out.
+  // ======================================================================
+  let data = json("rotated-basis-data.json")
+  let vtx = data.vertices
+  let at(i) = (vtx.at(i).at(0), vtx.at(i).at(1))
+  let is-surface(i) = data.surface.contains(i)
+
+  // triangles first, then the surface, then the nodes: painter's algorithm
+  for tri in data.triangles {
+    line(at(tri.at(0)), at(tri.at(1)), at(tri.at(2)), close: true,
+      stroke: (paint: hair, thickness: 0.55pt))
+  }
+
+  line(..data.curve.map(q => (q.at(0), q.at(1))),
+    stroke: (paint: ink, thickness: 1.2pt))
+
+  // A rotated frame at every constrained node: n the outward surface normal,
+  // t the tangent. Both follow the node, which is the whole point.
+  for (k, f) in data.frames.enumerate() {
+    let p = (f.p.at(0), f.p.at(1))
+    let n = f.n
+    let tg = f.t
+    let ln = 0.72
+    let lt = 0.46
+    line(p, (p.at(0) + ln * n.at(0), p.at(1) + ln * n.at(1)),
+      mark: (end: ">", scale: 0.4), stroke: (paint: rot-fg, thickness: 1.1pt))
+    line(p, (p.at(0) + lt * tg.at(0), p.at(1) + lt * tg.at(1)),
+      mark: (end: ">", scale: 0.4), stroke: (paint: rot-fg, thickness: 1.1pt))
+    if k == 4 {
+      content((p.at(0) + 1.20 * ln * n.at(0), p.at(1) + 1.20 * ln * n.at(1)),
+        text(fill: rot-fg, size: 9pt, $n$))
+      content((p.at(0) + 1.55 * lt * tg.at(0) + 0.24 * n.at(0),
+               p.at(1) + 1.55 * lt * tg.at(1) + 0.24 * n.at(1)),
+        text(fill: rot-fg, size: 9pt, $t$))
+    }
+  }
+
+  // the Cartesian frame at one interior node -- identical at every other one,
+  // which is what makes the surface the odd one out
+  let ip = at(12)   // an interior node with room around it
+  line(ip, (ip.at(0) + 0.66, ip.at(1)), mark: (end: ">", scale: 0.4),
+    stroke: (paint: cart-fg, thickness: 1.1pt))
+  line(ip, (ip.at(0), ip.at(1) + 0.66), mark: (end: ">", scale: 0.4),
+    stroke: (paint: cart-fg, thickness: 1.1pt))
+  content((ip.at(0) + 0.88, ip.at(1)), text(fill: cart-fg, size: 9pt, $x$))
+  content((ip.at(0), ip.at(1) + 0.88), text(fill: cart-fg, size: 9pt, $y$))
+
+  for i in range(vtx.len()) {
+    if is-surface(i) {
+      circle(at(i), radius: 0.13, fill: rot-fg,
+        stroke: (paint: rot-fg, thickness: 1pt))
+    } else {
+      circle(at(i), radius: 0.11, fill: cart-bg,
+        stroke: (paint: cart-fg, thickness: 1pt))
+    }
+  }
+
+  content((0, 3.05), text(weight: "bold", size: 10pt, fill: ink,
+    "A free surface has no preferred direction"))
+
+  circle((-3.3, -3.55), radius: 0.13, fill: rot-fg, stroke: (paint: rot-fg))
+  content((-3.05, -3.55), anchor: "west",
+    text(size: 9pt, fill: ink, [surface node --- solve for $(v_n, v_t)$, hold $v_n$]))
+  circle((-3.3, -4.1), radius: 0.11, fill: cart-bg,
+    stroke: (paint: cart-fg, thickness: 1pt))
+  content((-3.05, -4.1), anchor: "west",
+    text(size: 9pt, fill: ink, [interior node --- solve for $(v_x, v_y)$]))
+
+  line((4.35, -4.9), (4.35, 3.3), stroke: (paint: hair, thickness: 0.8pt))
+
+  // ======================================================================
+  // RIGHT: where the rotation lives. Two blocks ABUTTING, not nested: the
+  // velocity solve is rotated, the Schur/pressure solve is not, and the
+  // single un-rotation on the boundary between them feeds both the Schur
+  // solve and everything outside.
+  // ======================================================================
+  let panel(tl, br, title, subtitle, bg, edge) = {
+    import cetz.draw: *
+    rect(tl, br, fill: bg, stroke: (paint: edge, thickness: 1pt), radius: 5pt)
+    content((tl.at(0) + 0.30, tl.at(1) - 0.36), anchor: "west",
+      text(weight: "bold", size: 9.5pt, fill: edge, title))
+    if subtitle != none {
+      // cetz content() lays out at natural width and spills over the rect.
+      // Box it to the panel's own width so the text wraps inside the border.
+      // The canvas default is 1cm per unit, so the arithmetic is direct.
+      let tw = (br.at(0) - tl.at(0) - 0.60) * 1cm
+      content((tl.at(0) + 0.30, tl.at(1) - 0.90), anchor: "north-west",
+        box(width: tw, text(size: 8.5pt, fill: muted, subtitle)))
+    }
+  }
+
+  content((10.3, 3.05), text(weight: "bold", size: 10pt, fill: ink,
+    "Where the rotation lives"))
+
+  // -- the rotated half ---------------------------------------------------
+  panel((4.9, 1.65), (11.75, -3.70), [Velocity solve --- rotated],
+    [$hat(A) = Q^T A Q$, #h(0.7em) $hat(b) = Q^T b$, #h(0.7em)
+     $v_n$ held strongly at surface nodes], rot-bg, rot-fg)
+
+  panel((5.35, -0.15), (11.50, -3.25), "Multigrid",
+    [the transfers are the only further obligation], mg-bg, rot-fg)
+
+  let mgrow(y, lhs, rhs) = {
+    import cetz.draw: *
+    content((5.65, y), anchor: "west", text(size: 9pt, fill: ink, lhs))
+    content((8.05, y), anchor: "west", text(size: 9pt, fill: rot-fg, rhs))
+  }
+  mgrow(-1.85, [prolongation], [$P -> Q^T P$])
+  mgrow(-2.40, [coarse operators], [inherit $Q$ via $R A P$])
+  mgrow(-2.93, [coarse solve], [SVD (rigid rotations)])
+
+  // -- the un-rotated half, abutting --------------------------------------
+  panel((13.35, 1.65), (17.85, -1.35), [Fieldsplit / Schur solve],
+    [pressure and constraints. Isotropic, and carrying no boundary
+     condition of this kind, so it never sees a rotated vector.],
+    schur-bg, schur-fg)
+
+  // -- one un-rotation on the boundary, feeding both ----------------------
+  // The junction sits in the gap BETWEEN the two blocks, low enough to clear
+  // the velocity block's own subtitle -- one un-rotation, two consumers.
+  let jx = 12.55
+  let jy = -0.40
+  line((11.75, jy), (jx, jy), stroke: (paint: rot-fg, thickness: 1pt))
+  circle((jx, jy), radius: 0.075, fill: rot-fg, stroke: (paint: rot-fg))
+  content((jx, jy + 0.45), text(size: 9pt, fill: rot-fg, $v = Q hat(v)$))
+
+  // branch 1: into the Schur solve, which needs it un-rotated
+  line((jx, jy), (13.29, jy), mark: (end: ">", scale: 0.4),
+    stroke: (paint: rot-fg, thickness: 1pt))
+
+  // branch 2: out to everything else
+  line((jx, jy), (jx, -2.70), stroke: (paint: rot-fg, thickness: 1pt))
+  line((jx, -2.70), (13.20, -2.70), mark: (end: ">", scale: 0.4),
+    stroke: (paint: rot-fg, thickness: 1pt))
+  content((13.33, -2.70), anchor: "west", text(size: 8.5pt, fill: rot-fg,
+    [and to everything outside ---\ output, advection, the surface update]))
+
+  // convention, stated -- a reader who assumes the transpose reads the
+  // whole figure backwards
+  line((4.75, -5.05), (18.1, -5.05), stroke: (paint: hair, thickness: 0.8pt))
+  content((4.75, -5.55), anchor: "west", text(size: 9pt, fill: ink,
+    [Convention: the columns of $Q$ are the nodal frame, so $hat(v) = Q^T v$,
+     and $Q = I$ at every unconstrained node.]))
+})