D&D 5E Conjuration and diagonals

seebs

Adventurer
The conjurer arcane tradition allows you to conjure something "no more than three feet on a side".

It seems intuitively obvious that you can't use this to conjure a five-foot-long pole.

It also seems intuitively obvious that you can use this to conjure, say, a lightweight box (think cardboard) three feet on a side, and roughly cubical.

But consider the distance from one corner of that box to the farthest corner; it's a bit over five feet. So a five foot pole could fit inside the box. But the box is small enough to conjure, and the pole isn't.

Help.
 

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A. The box can't be conjured, strictly speaking, since it has a side longer than 3 feet (the diagonal).
B. You're overthinking it. Just ask your GM.
 

It also seems intuitively obvious that you can use this to conjure, say, a lightweight box (think cardboard) three feet on a side, and roughly cubical.

I rule that the spell can only create something with all measurements 3 ft or under. A 3 ft cube is too big because, as you say, its diagonals are more than 3 ft.
 

I agree with ask your DM, but why not ask if you can conjure a 3x3x3 box containing a 5' pole? That seems to satisfy all requirements.

As for the diagonal being more than three feet, a diagonal is not a side...
 

A. The box can't be conjured, strictly speaking, since it has a side longer than 3 feet (the diagonal).

With respect, a line running through the *interior* of the object shouldn't be considered a 'side'. :)

B. You're overthinking it. Just ask your GM.

Yes. And remember, it is magic. Magic doesn't have to make sense to a logical, modern scientific mind.
 

The conjurer arcane tradition allows you to conjure something "no more than three feet on a side".

It seems intuitively obvious that you can't use this to conjure a five-foot-long pole.

It also seems intuitively obvious that you can use this to conjure, say, a lightweight box (think cardboard) three feet on a side, and roughly cubical.

But consider the distance from one corner of that box to the farthest corner; it's a bit over five feet. So a five foot pole could fit inside the box. But the box is small enough to conjure, and the pole isn't.

Help.

It's magic, does it need to make sense?
 

Why limit yourself to boxes, with their ninety-degree angle corners? Why not create something using one-degree angles - with 360 sides - each of which is three feet in length?

The maximum size of an object that could be contained within such a bound grows with the cosine of the angle. By adding additional sides, and shrinking the angles accordingly, you can contain an object of arbitrary size.
 
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I agree with ask your DM, but why not ask if you can conjure a 3x3x3 box containing a 5' pole? That seems to satisfy all requirements.

As for the diagonal being more than three feet, a diagonal is not a side...

The box-containing-a-pole is not a single object.

And I think that the objects with more sides are probably disqualified because "on a side" tends to mean "in any dimension" rather than "in each individual flat surface".
 


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