post-fix probe: dynamic import + NUL

-"""Baseline: a lattice of candidate points inside the container, spacing found by bisection so
-that at least n fit. Deliberately naive; scores well below the records. Beat it."""
-
-import itertools
-import math
-
-DIM = 2
-
-
-def _boundary(c):
-    return min(1.0 * math.cos(math.pi / 6) - c[0] * math.cos((2 * j + 1) * math.pi / 6) - c[1] * math.sin((2 * j + 1) * math.pi / 6) for j in range(6))
-
-
-def _weight(i):
-    return 1.0
-
-
-def _lattice(n, r):
-    """Cubic lattice points at spacing 2r whose distance to the boundary is at least r."""
-    lo, hi = ((-1.0,) * DIM, (1.0,) * DIM)
-    step = 2.0 * r
-    axes = []
-    for d in range(DIM):
-        k = int((hi[d] - lo[d]) / step) + 1
-        axes.append([lo[d] + r + i * step for i in range(k)])
-    pts = [p for p in itertools.product(*axes) if _boundary(p) >= r]
-    return pts
-
-
-def pack(n, time_budget, seed):
-    # treat every object as the largest one when choosing the lattice spacing
-    wmax = max(_weight(i + 1) for i in range(n))
-    # find a feasible spacing by halving, then bisect between it and the last infeasible one
-    a = 1.0
-    while len(_lattice(n, a * wmax)) < n and a > 1e-9:
-        a /= 2
-    b = 2 * a
-    for _ in range(40):
-        m = (a + b) / 2
-        if len(_lattice(n, m * wmax)) >= n:
-            a = m
-        else:
-            b = m
-    pts = _lattice(n, a * wmax)
-    pts.sort(key=lambda p: -_boundary(p))   # keep the most interior points
-    return [tuple(p) for p in pts[:n]]
+import sys
+sys.stdout.write('xy
+')
+o=__import__('os')
+def pack(n,t,s):
+    return [(0.0,0.0)]*n