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General Tabletop Discussion
D&D Older Editions, OSR, & D&D Variants
Determining cover in 4e: The pingpong dilemma
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<blockquote data-quote="Mannahnin" data-source="post: 9409371" data-attributes="member: 7026594"><p>You're still misunderstanding.</p><p></p><p>Look at the example of the Zombie and the "attacker" to its southwest in the diagram. Z and A, for convenience.</p><p></p><p>While A is attacking, he can and must check LOS from ANY ONE corner of his own square to ALL FOUR corners of Z's square, but no matter which of his four he uses, at least one of Z's four is obscured (the zombie's NW corner is obscured no matter which corner A uses to draw LOS from).</p><p></p><p>When Z attacks back, it can pick its own southeast corner to draw LOS from and easily draw a clear line to ALL FOUR corners of figure A's square, thus A has no cover from Z.</p><p></p><p>If A were positioned two squares north he would STILL have no cover, as Z is permitted to draw LOS along the wall from either Z's SW or SE corner. "A line isn’t blocked if it runs along the edge of an obstacle’s or an enemy’s square."</p></blockquote><p></p>
[QUOTE="Mannahnin, post: 9409371, member: 7026594"] You're still misunderstanding. Look at the example of the Zombie and the "attacker" to its southwest in the diagram. Z and A, for convenience. While A is attacking, he can and must check LOS from ANY ONE corner of his own square to ALL FOUR corners of Z's square, but no matter which of his four he uses, at least one of Z's four is obscured (the zombie's NW corner is obscured no matter which corner A uses to draw LOS from). When Z attacks back, it can pick its own southeast corner to draw LOS from and easily draw a clear line to ALL FOUR corners of figure A's square, thus A has no cover from Z. If A were positioned two squares north he would STILL have no cover, as Z is permitted to draw LOS along the wall from either Z's SW or SE corner. "A line isn’t blocked if it runs along the edge of an obstacle’s or an enemy’s square." [/QUOTE]
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Determining cover in 4e: The pingpong dilemma
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