Supremum
Summary
The supremum of a set is its least upper bound. It is an upper bound of the set that is less than or equal to every other upper bound. A set can have a supremum that is not an element of the set.
What this node needs for W1
- an inventory row: the row of the inventory that the node accounts for (0 of 1)
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What depends on this
15 nodes use this node, directly or through other nodes.
- Jordan measure 0565DC8RMK
- Area of a region as a line integral 09CBQB6V67
- Stokes' theorem 0AKRKVHW94
- Surface integral 0DQ8ERJZNS
- Orientable surface 0EKZW08FQ5
- Cavalieri's principle 0GTZ2F3PQY
- Divergence theorem on a rectangle in the plane 0GZ3D8F921
- Generalised Stokes theorem 0HPHKCGEQ0
- Green's theorem 0HR3N02317
- Divergence theorem 0JX86PSSA9
- Volume of a box 0VEKNG02W0
- Volume of a ball in R^3 0WMDV48VSN
- Surface area 0WQE3G7B88
- Flux through a surface 0YPRY7T4PK
- Homotopy invariance of line integrals of closed forms 0YVVN6R715
Sources
- Web https://en.wikipedia.org/wiki/Infimum_and_supremum, Formal definition
What links here
Used by
- Jordan measure 0565DC8RMK
Definitions
- Supremum 0BTMQ04556