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23 April 2024

  • 00:2100:21, 23 April 2024Infrastructure Past, Present, and Future Casebook/PJM Interconnection (hist | edit) ‎[18,575 bytes]71.114.30.109 (discuss) (Created page with "== Summary == [text] == Timeline == [text] == Funding and Financing == [text] == Institutional Arrangement - Oversight and Maintenance == [text] == Narrative of the Case == [text] == Key Issues == [text] == Discussion Questions == # How does the PJM Interconnection contribute to ensuring grid reliability and resilience across its 13-state footprint? # What are the key challenges and opportunities associated with integrating renewable energy resources into PJM's gr...") Tags: Visual edit Mobile edit Mobile web edit

21 April 2024

19 April 2024

17 April 2024

16 April 2024

  • 05:1405:14, 16 April 2024Number Theory/Powers modulo 19 (hist | edit) ‎[10,621 bytes]129.63.91.8 (discuss) (Created page with "The following table shows the powers of integers modulo 19. {| class="wikitable sortable" |- ! x ! x<sup>2</sup> ! x<sup>3</sup> ! x<sup>4</sup> ! x<sup>5</sup> ! x<sup>6</sup> ! x<sup>7</sup> ! x<sup>8</sup> ! x<sup>9</sup> ! x<sup>10</sup> ! x<sup>11</sup> ! x<sup>12</sup> ! x<sup>13</sup> ! x<sup>14</sup> ! x<sup>15</sup> ! x<sup>16</sup> ! x<sup>17</sup> ! x<sup>18</sup> |- | style="text-align:right;"| 1 | style="text-align:right;"| 1 | style="text-align:right;"| 1...")

11 April 2024

10 April 2024

  • 17:1517:15, 10 April 2024Chess Opening Theory/1. e4/1...e5/2. Nf3/2...Nc6/3. c3/3...Nf6 (hist | edit) ‎[1,098 bytes]79.139.141.129 (discuss) (Created page with "{{Chess Opening Theory/Position|= |Ponziani Opening, Jaenisch Counterattack| |rd| |bd|qd|kd|bd| |rd|= |pd|pd|pd|pd| |pd|pd|pd|= | | |nd| | |nd| | |= | | | | |pd| | | |= | | | | |pl| | | |= | | |pl| | |nl| | |= |pl|pl| |pl| |pl|pl|pl|= |rl|nl|bl|ql|kl|bl| |rl|= || }} = Ponziani Opening, Jaenisch Counterattack = === 3. Nf6 === The point of this defense is to crate an attack on e4 and white cannot defend this pawn with...")
  • 06:1706:17, 10 April 2024Number Theory/Powers modulo 11 (hist | edit) ‎[3,401 bytes]129.63.91.8 (discuss) (Created page with "The following table shows the powers of integers modulo 11. {| class="wikitable sortable" |- ! x ! x<sup>2</sup> ! x<sup>3</sup> ! x<sup>4</sup> ! x<sup>5</sup> ! x<sup>6</sup> ! x<sup>7</sup> ! x<sup>8</sup> ! x<sup>9</sup> ! x<sup>10</sup> |- | style="text-align:right;"| 1 | style="text-align:right;"| 1 | style="text-align:right;"| 1 | style="text-align:right;"| 1 | style="text-align:right;"| 1 | style="text-align:right;"| 1 | style="text-align:right;"| 1 | style="te...")
  • 06:1606:16, 10 April 2024Number Theory/Powers modulo 31 (hist | edit) ‎[3,406 bytes]129.63.91.8 (discuss) (Created page with "The following table shows the powers of integers modulo 11. {| class="wikitable sortable" |- ! x ! x<sup>2</sup> ! x<sup>3</sup> ! x<sup>4</sup> ! x<sup>5</sup> ! x<sup>6</sup> ! x<sup>7</sup> ! x<sup>8</sup> ! x<sup>9</sup> ! x<sup>10</sup> |- | style="text-align:right;"| 1 | style="text-align:right;"| 1 | style="text-align:right;"| 1 | style="text-align:right;"| 1 | style="text-align:right;"| 1 | style="text-align:right;"| 1 | style="text-align:right;"| 1 | style="te...")

9 April 2024

  • 14:4514:45, 9 April 2024Chess Opening Theory/1. e4/1...e5/2. Nf3/2...Nc6/3. c3/3...d5 (hist | edit) ‎[1,080 bytes]79.139.141.129 (discuss) (Created page with "== 3.d5 == This move takes advantage of White playing c3. After the natural exd5?! Qxd5, White cannot play the usual Nc3 attacking the queen as the c3 square is occupied by the pawn. Because of this, White's best option is Qa4!, pinning the c6 knight and threatening Nxd5 next move. {{Chess Opening Theory/Position|Ponziani Opening - 3,d5|3=rd|5=bd|6=qd|7=kd|8=bd|9=nd|10=rd|11=pd|12=pd|13=pd|16=pd|17=pd|18=pd|19=|21=nd|30=pd|31=pd|39=pl|45=pl|48=nl|51=pl|52=pl|54=pl|56=pl...")

8 April 2024

5 April 2024

2 April 2024

30 March 2024

  • 00:4900:49, 30 March 2024Two to the 200th power (hist | edit) ‎[250 bytes]129.63.91.8 (discuss) (Created page with "Here is the value of 2 to the power of 200, the two hundredth term of the sequence 2, 4, 8, 16, 32, ... This number has 61 decimal digits. 2<sup>200</sup> = 1,606,938,044,258,990,275,541,962,092,341,162,602,522,202,993,782,792,835,301,376")