Riemann–Roch theorem
This page lists the items of the Wikipedia article Riemann–Roch theorem in their order, and the nodes of Math 2.0 that have them. The text of the article is not on this site. The items come from revision 1374712202, with the assessment C/High.
| Outcome | Items |
|---|---|
| deferred | 10 |
| attached | 3 |
The gap signals of the article are S1,S4,S5,S6,S8,S9.
| Item | Kind | Name | Outcome | Nodes | Reason |
|---|---|---|---|---|---|
| subject | statement | Riemann–Roch theorem | deferred until 2027-05-01 | the item has the flag informal (WP9.2) | |
| #2AI4 | statement | Riemann–Hurwitz formula | deferred until 2027-05-01 | the item has its own article, page 497413 | |
| #5LQC | proof | Proof | attached | ||
| #7FAM | proof | Proof for compact Riemann surfaces | attached | ||
| #8RM5 | statement | Arithmetic Riemann–Roch theorem | deferred until 2027-05-01 | the item has its own article, page 16364229 | |
| #9RMM | proof | Proof for algebraic curves | attached | ||
| #ALEI | statement | Clifford's theorem on special divisors | deferred until 2027-05-01 | the item has its own article, page 2980541 | |
| #ECAS | statement | Riemann–Roch theorem for algebraic curves | deferred until 2027-05-01 | the heading names a case of the subject of its article, and the case goes in the node of the subject | |
| #JA0I | example | Examples | deferred until 2027-05-01 | the cue heading names a section and not one item | |
| #M068 | statement | Statement of the theorem | deferred until 2027-05-01 | the cue heading names a section and not one item | |
| #OVL6 | statement | Generalizations of the Riemann–Roch theorem | deferred until 2027-05-01 | the cue heading names a section and not one item | |
| #QMUB | example | Applications | deferred until 2027-05-01 | the cue heading names a section and not one item | |
| #SYSB | statement | Riemann–Roch theorem | deferred until 2027-05-01 | the cue infobox-mathematical-statement names a section and not one item |
Refer to Wikipedia articles and their nodes for the other articles.