Recent changes
Track the most recent changes to the wiki on this page.
18 August 2019
| 01:24 | Leigh.Samphier/Sandbox/Left Module over Ring Induces Right Module over Opposite Ring (diff | hist) . . (+242) . . Leigh.Samphier (talk | contribs) |
| m 01:22 | Cauchy-Goursat Theorem (diff | hist) . . (+301) . . Prime.mover (talk | contribs) |
| m 01:13 | Definition:Cauchy Sequence (2 changes | history) . . (+240) . . [Prime.mover (2×)] | ||
| m | 01:13 (cur | prev) . . (+3) . . Prime.mover (talk | contribs) | ||
| m | 01:13 (cur | prev) . . (+237) . . Prime.mover (talk | contribs) |
| 01:10 | Cauchy-Riemann Equations (diff | hist) . . (+58) . . Prime.mover (talk | contribs) |
| m 01:05 | Mathematician:Augustin Louis Cauchy (diff | hist) . . (+260) . . Prime.mover (talk | contribs) |
| m 01:01 | Primitive of Logarithm of x (diff | hist) . . (-102) . . Prime.mover (talk | contribs) |
| Nm 00:59 | User talk:Jackytu (diff | hist) . . (+1,241) . . Prime.mover (talk | contribs) (Welcome!) |
| Nm 00:59 | User:Jackytu (diff | hist) . . (+147) . . Prime.mover (talk | contribs) (Creating user page for new user.) |
| 00:59 | (User creation log) . . User account Jackytu (talk | contribs) was created by Prime.mover (talk | contribs) and password was sent by email (Such pages do actually exist.) |
17 August 2019
| N 22:52 | Leigh.Samphier/Sandbox/Left Module over Ring Induces Right Module over Opposite Ring (4 changes | history) . . (+2,772) . . [Leigh.Samphier (4×)] | ||
| 22:52 (cur | prev) . . (+1,040) . . Leigh.Samphier (talk | contribs) | |||
| 22:42 (cur | prev) . . (+430) . . Leigh.Samphier (talk | contribs) | |||
| 22:08 (cur | prev) . . (+379) . . Leigh.Samphier (talk | contribs) | |||
| N | 21:48 (cur | prev) . . (+923) . . Leigh.Samphier (talk | contribs) (Created page with "== Theorem == Let $R = \struct {S, +, \times}$ be a ring. Let $R^O$ be the Leigh.Samphier/Sandbox/Definition:Opposite Ring|opposite...") |
| N 22:10 | Leigh.Samphier/Sandbox/Right Module over Ring Induces Left Module over Opposite Ring (2 changes | history) . . (+1,298) . . [Leigh.Samphier (2×)] | ||
| 22:10 (cur | prev) . . (+374) . . Leigh.Samphier (talk | contribs) | |||
| N | 21:51 (cur | prev) . . (+924) . . Leigh.Samphier (talk | contribs) (Created page with "== Theorem == Let $R = \struct {S, +, \times}$ be a ring. Let $R^O$ be the Leigh.Samphier/Sandbox/Definition:Opposite Ring|opposite...") |
| 21:35 | Leigh.Samphier/Sandbox (5 changes | history) . . (+280) . . [Leigh.Samphier (5×)] | ||
| 21:35 (cur | prev) . . (-15) . . Leigh.Samphier (talk | contribs) | |||
| 21:23 (cur | prev) . . (-75) . . Leigh.Samphier (talk | contribs) | |||
| 20:10 (cur | prev) . . (+97) . . Leigh.Samphier (talk | contribs) | |||
| 20:09 (cur | prev) . . (+211) . . Leigh.Samphier (talk | contribs) | |||
| 20:05 (cur | prev) . . (+62) . . Leigh.Samphier (talk | contribs) |
| N 21:18 | Leigh.Samphier/Sandbox/Opposite of Opposite Ring is Ring (2 changes | history) . . (+907) . . [Leigh.Samphier (2×)] | ||
| 21:18 (cur | prev) . . (+568) . . Leigh.Samphier (talk | contribs) | |||
| N | 21:09 (cur | prev) . . (+339) . . Leigh.Samphier (talk | contribs) (Created page with "{{Proofread}} == Theorem == Let $R = \struct {S, +, \times}$ be a ring. Let $R^O$ be the Leigh.Samphier/Sandbox/Definition:Opposite...") |
| N 21:06 | Leigh.Samphier/Sandbox/Opposite Ring is Ring (7 changes | history) . . (+1,560) . . [Leigh.Samphier (7×)] | ||
| 21:06 (cur | prev) . . (+8) . . Leigh.Samphier (talk | contribs) | |||
| 21:00 (cur | prev) . . (+182) . . Leigh.Samphier (talk | contribs) | |||
| 20:52 (cur | prev) . . (+4) . . Leigh.Samphier (talk | contribs) | |||
| 20:49 (cur | prev) . . (+841) . . Leigh.Samphier (talk | contribs) | |||
| 20:18 (cur | prev) . . (-6) . . Leigh.Samphier (talk | contribs) | |||
| 20:18 (cur | prev) . . (+207) . . Leigh.Samphier (talk | contribs) | |||
| N | 20:15 (cur | prev) . . (+324) . . Leigh.Samphier (talk | contribs) (Created page with "{{Proofread}} == Theorem == Let $R = \struct {S, +, \circ}$ be a ring. Let $R^O$ be the Leigh.Samphier/Sandbox/Definition:Opposite...") |
| 21:04 | Leigh.Samphier/Sandbox/Definition:Opposite Ring (5 changes | history) . . (+224) . . [Leigh.Samphier (5×)] | ||
| 21:04 (cur | prev) . . (+3) . . Leigh.Samphier (talk | contribs) | |||
| 20:58 (cur | prev) . . (+44) . . Leigh.Samphier (talk | contribs) | |||
| 20:04 (cur | prev) . . (+63) . . Leigh.Samphier (talk | contribs) | |||
| 20:03 (cur | prev) . . (+68) . . Leigh.Samphier (talk | contribs) | |||
| 19:59 (cur | prev) . . (+46) . . Leigh.Samphier (talk | contribs) |
| 19:49 | Definition:Left Module (2 changes | history) . . (+198) . . [Leigh.Samphier (2×)] | ||
| 19:49 (cur | prev) . . (+23) . . Leigh.Samphier (talk | contribs) | |||
| 19:47 (cur | prev) . . (+175) . . Leigh.Samphier (talk | contribs) |
| 19:48 | Definition:Right Module (diff | hist) . . (+197) . . Leigh.Samphier (talk | contribs) |
| N 19:33 | Leigh.Samphier/Sandbox/Left Ideal is Left Module over Ring (3 changes | history) . . (+1,405) . . [Leigh.Samphier (3×)] | ||
| 19:33 (cur | prev) . . (+159) . . Leigh.Samphier (talk | contribs) | |||
| 19:17 (cur | prev) . . (+116) . . Leigh.Samphier (talk | contribs) | |||
| N | 19:13 (cur | prev) . . (+1,130) . . Leigh.Samphier (talk | contribs) (Created page with "{{Proofread}} == Theorem == Let $\struct {R, +, \times}$ be a ring. Let $J \subseteq R$ be a left ideal of...") |
| N 19:31 | Leigh.Samphier/Sandbox/Right Ideal is Right Module over Ring (2 changes | history) . . (+1,412) . . [Leigh.Samphier (2×)] | ||
| 19:31 (cur | prev) . . (+159) . . Leigh.Samphier (talk | contribs) | |||
| N | 19:22 (cur | prev) . . (+1,253) . . Leigh.Samphier (talk | contribs) (Created page with "{{Proofread}} == Theorem == Let $\struct {R, +, \times}$ be a ring. Let $J \subseteq R$ be a right ideal o...") |
| m 18:32 | Definition:Cantor Set/Ternary Representation (diff | hist) . . (-27) . . Prime.mover (talk | contribs) |
| 18:31 | (Deletion log) . . Prime.mover (talk | contribs) deleted page Definition talk:Cantor Set/Limit of Intersections (content was: "I'm in two minds about the fraction above the union in that first expression. In full dfrac mode it does indeed look a bit unwieldy, but in frac mode it makes the $3^n$ difficult - nay, impossible - to see. We could compromise, I suppose...") |
| m 18:31 | Definition:Cantor Set/Limit of Intersections (diff | hist) . . (-222) . . Prime.mover (talk | contribs) |
| 18:23 | Definition:Cantor Set/Limit of Decreasing Sequence (diff | hist) . . (-196) . . Prime.mover (talk | contribs) |
| 18:19 | Definition:Cantor Set (2 changes | history) . . (+254) . . [Prime.mover (2×)] | ||
| m | 18:19 (cur | prev) . . (-11) . . Prime.mover (talk | contribs) | ||
| 18:19 (cur | prev) . . (+265) . . Prime.mover (talk | contribs) |
| m 18:17 | Cantor's Diagonal Argument (diff | hist) . . (0) . . Prime.mover (talk | contribs) |
