More in One Group Than Another
The first named group contains strictly more Suspects (or Innocents) than the second named group — ties are not allowed. This creates an ordering between the two counts. To use it: enumerate the possible count pairs (a, b) for the two groups given whatever other constraints you know, then discard any pair where a ≤ b. Useful when combined with a total-grid count, because the two counts must sum to a fixed value while still satisfying the strict inequality.
Reading the examples
“Row 1 has more suspects than row 2”
The clue says row 1 has more suspects than row 2. Given the revealed cells, the only way to satisfy this inequality forces Diana (Innocent), Eve (Innocent), Frank (Innocent).
“Column A has more suspects than column B”
The clue says column A has more suspects than column B. Given the revealed cells, the only way to satisfy this inequality forces Bob (Innocent), Eve (Innocent), Henry (Innocent).
“Y's neighbors have more suspects than Z's neighbors”
The clue says Eve's neighbors has more suspects than Alice's neighbors. Given the revealed cells, the only way to satisfy this inequality forces Alice (Suspect), Carol (Suspect).