https://katlas.org/api.php?action=feedcontributions&feedformat=atom&user=Ellie.dannenbergKnot Atlas - User contributions [en]2026-07-22T00:36:48ZUser contributionsMediaWiki 1.39.6https://katlas.org/index.php?title=L9n28_Quick_Notes&diff=1694165L9n28 Quick Notes2010-01-28T21:42:11Z<p>Ellie.dannenberg: New page: L9n28 is <math>9^3_{20}</math> in the Rolfsen table of links.</p>
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<div>[[L9n28]] is <math>9^3_{20}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n27_Quick_Notes&diff=1694164L9n27 Quick Notes2010-01-28T21:41:39Z<p>Ellie.dannenberg: New page: L9n27 is <math>9^3_{21}</math> in the Rolfsen table of links.</p>
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<div>[[L9n27]] is <math>9^3_{21}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n26_Quick_Notes&diff=1694163L9n26 Quick Notes2010-01-28T21:41:11Z<p>Ellie.dannenberg: New page: L9n26 is <math>9^3_{19}</math> in the Rolfsen table of links.</p>
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<div>[[L9n26]] is <math>9^3_{19}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n25_Quick_Notes&diff=1694162L9n25 Quick Notes2010-01-28T21:40:44Z<p>Ellie.dannenberg: New page: L9n25 is <math>9^3_{18}</math> in the Rolfsen table of links.</p>
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<div>[[L9n25]] is <math>9^3_{18}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n24_Quick_Notes&diff=1694161L9n24 Quick Notes2010-01-28T21:40:24Z<p>Ellie.dannenberg: New page: L9n24 is <math>9^3_{14}</math> in the Rolfsen table of links.</p>
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<div>[[L9n24]] is <math>9^3_{14}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n23_Quick_Notes&diff=1694160L9n23 Quick Notes2010-01-28T21:40:00Z<p>Ellie.dannenberg: New page: L9n23 is <math>9^3_{13}</math> in the Rolfsen table of links.</p>
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<div>[[L9n23]] is <math>9^3_{13}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n22_Quick_Notes&diff=1694159L9n22 Quick Notes2010-01-28T21:39:37Z<p>Ellie.dannenberg: New page: L9n22 is <math>9^3_{15}</math> in the Rolfsen table of links.</p>
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<div>[[L9n22]] is <math>9^3_{15}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n21_Quick_Notes&diff=1694158L9n21 Quick Notes2010-01-28T21:39:14Z<p>Ellie.dannenberg: New page: L9n21 is <math>9^3_{17}</math> in the Rolfsen table of links.</p>
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<div>[[L9n21]] is <math>9^3_{17}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n20_Quick_Notes&diff=1694157L9n20 Quick Notes2010-01-28T21:38:48Z<p>Ellie.dannenberg: New page: L9n20 is <math>9^3_{16}</math> in the Rolfsen table of links.</p>
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<div>[[L9n20]] is <math>9^3_{16}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n19_Quick_Notes&diff=1694156L9n19 Quick Notes2010-01-28T21:38:16Z<p>Ellie.dannenberg: New page: L9n19 is <math>9^2_{61}</math> in the Rolfsen table of links.</p>
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<div>[[L9n19]] is <math>9^2_{61}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n18_Quick_Notes&diff=1694155L9n18 Quick Notes2010-01-28T21:37:53Z<p>Ellie.dannenberg: New page: L9n18 is <math>9^2_{53}</math> in the Rolfsen table of links.</p>
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<div>[[L9n18]] is <math>9^2_{53}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n17_Quick_Notes&diff=1694154L9n17 Quick Notes2010-01-28T21:37:27Z<p>Ellie.dannenberg: New page: L9n17 is <math>9^2_{52}</math> in the Rolfsen table of links.</p>
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<div>[[L9n17]] is <math>9^2_{52}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n16_Quick_Notes&diff=1694153L9n16 Quick Notes2010-01-28T21:37:08Z<p>Ellie.dannenberg: New page: L9n16 is <math>9^2_{51}</math> in the Rolfsen table of links.</p>
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<div>[[L9n16]] is <math>9^2_{51}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n15_Quick_Notes&diff=1694152L9n15 Quick Notes2010-01-28T21:36:42Z<p>Ellie.dannenberg: </p>
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<div>This is a Seifert-fibered link: it is the trefoil plus the core of one solid torus.<br />
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[[L9n15]] is <math>9^2_{49}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n14_Quick_Notes&diff=1694151L9n14 Quick Notes2010-01-28T21:36:12Z<p>Ellie.dannenberg: New page: L9n14 is <math>9^2_{50}</math> in the Rolfsen table of links.</p>
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<div>[[L9n14]] is <math>9^2_{50}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n13_Quick_Notes&diff=1694150L9n13 Quick Notes2010-01-28T21:35:45Z<p>Ellie.dannenberg: New page: L9n13 is <math>9^2_{54}</math> in the Rolfsen table of links.</p>
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<div>[[L9n13]] is <math>9^2_{54}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n12_Quick_Notes&diff=1694149L9n12 Quick Notes2010-01-28T21:35:14Z<p>Ellie.dannenberg: New page: L9n12 is <math>9^2_{59}</math> in the Rolfsen table of links.</p>
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<div>[[L9n12]] is <math>9^2_{59}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n11_Quick_Notes&diff=1694148L9n11 Quick Notes2010-01-28T21:34:37Z<p>Ellie.dannenberg: New page: L9n11 is <math>9^2_{57}</math> in the Rolfsen table of links.</p>
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<div>[[L9n11]] is <math>9^2_{57}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n10_Quick_Notes&diff=1694147L9n10 Quick Notes2010-01-28T21:34:12Z<p>Ellie.dannenberg: New page: L9n10 is <math>9^2_{58}</math> in the Rolfsen table of links.</p>
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<div>[[L9n10]] is <math>9^2_{58}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n9_Quick_Notes&diff=1694146L9n9 Quick Notes2010-01-28T21:33:23Z<p>Ellie.dannenberg: New page: L9n9 is <math>9^2_{60}</math> in the Rolfsen table of links.</p>
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<div>[[L9n9]] is <math>9^2_{60}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n8_Quick_Notes&diff=1694145L9n8 Quick Notes2010-01-28T21:32:22Z<p>Ellie.dannenberg: New page: L9n8 is <math>9^2_{56}</math> in the Rolfsen table of links.</p>
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<div>[[L9n8]] is <math>9^2_{56}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n7_Quick_Notes&diff=1694144L9n7 Quick Notes2010-01-28T21:32:01Z<p>Ellie.dannenberg: New page: L9n7 is <math>9^2_{48}</math> in the Rolfsen table of links.</p>
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<div>[[L9n7]] is <math>9^2_{48}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n6_Quick_Notes&diff=1694143L9n6 Quick Notes2010-01-28T21:31:41Z<p>Ellie.dannenberg: New page: L9n6 is <math>9^2_{55}</math> in the Rolfsen table of links.</p>
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<div>[[L9n6]] is <math>9^2_{55}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n5_Quick_Notes&diff=1694142L9n5 Quick Notes2010-01-28T21:31:19Z<p>Ellie.dannenberg: New page: L9n5 is <math>9^2_{44}</math> in the Rolfsen table of links.</p>
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<div>[[L9n5]] is <math>9^2_{44}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n4_Quick_Notes&diff=1694141L9n4 Quick Notes2010-01-28T21:30:55Z<p>Ellie.dannenberg: New page: L9n4 is <math>9^2_{43}</math> in the Rolfsen table of links.</p>
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<div>[[L9n4]] is <math>9^2_{43}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n3_Quick_Notes&diff=1694140L9n3 Quick Notes2010-01-28T21:30:30Z<p>Ellie.dannenberg: New page: L9n3 is <math>9^2_{47}</math> in the Rolfsen table of links.</p>
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<div>[[L9n3]] is <math>9^2_{47}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n2_Quick_Notes&diff=1694139L9n2 Quick Notes2010-01-28T21:30:08Z<p>Ellie.dannenberg: New page: L9n2 is <math>9^2_{46}</math> in the Rolfsen table of links.</p>
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<div>[[L9n2]] is <math>9^2_{46}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9n1_Quick_Notes&diff=1694138L9n1 Quick Notes2010-01-28T21:28:45Z<p>Ellie.dannenberg: New page: L9n1 is <math>9^2_{45}</math> in the Rolfsen table of links.</p>
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<div>[[L9n1]] is <math>9^2_{45}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9a55_Quick_Notes&diff=1694137L9a55 Quick Notes2010-01-28T21:25:24Z<p>Ellie.dannenberg: New page: L9a55 is <math>9^4_{1}</math> in the Rolfsen table of links.</p>
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<div>[[L9a55]] is <math>9^4_{1}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9a54_Quick_Notes&diff=1694136L9a54 Quick Notes2010-01-28T21:25:00Z<p>Ellie.dannenberg: New page: L9a54 is <math>9^3_{9}</math> in the Rolfsen table of links.</p>
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<div>[[L9a54]] is <math>9^3_{9}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9a53_Quick_Notes&diff=1694135L9a53 Quick Notes2010-01-28T21:24:37Z<p>Ellie.dannenberg: New page: L9a53 is <math>9^3_{12}</math> in the Rolfsen table of links.</p>
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<div>[[L9a53]] is <math>9^3_{12}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9a52_Quick_Notes&diff=1694134L9a52 Quick Notes2010-01-28T21:23:56Z<p>Ellie.dannenberg: New page: L9a52 is <math>9^3_{8}</math> in the Rolfsen table of links.</p>
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<div>[[L9a52]] is <math>9^3_{8}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9a51_Quick_Notes&diff=1694133L9a51 Quick Notes2010-01-28T21:23:31Z<p>Ellie.dannenberg: New page: L9a51 is <math>9^3_{11}</math> in the Rolfsen table of links.</p>
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<div>[[L9a51]] is <math>9^3_{11}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9a50_Quick_Notes&diff=1694132L9a50 Quick Notes2010-01-28T21:23:09Z<p>Ellie.dannenberg: New page: L9a50 is <math>9^3_{1}</math> in the Rolfsen table of links.</p>
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<div>[[L9a50]] is <math>9^3_{1}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9a49_Quick_Notes&diff=1694131L9a49 Quick Notes2010-01-28T21:22:39Z<p>Ellie.dannenberg: New page: L9a49 is <math>9^3_{6}</math> in the Rolfsen table of links.</p>
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<div>[[L9a49]] is <math>9^3_{6}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9a48_Quick_Notes&diff=1694130L9a48 Quick Notes2010-01-28T21:22:14Z<p>Ellie.dannenberg: New page: L9a48 is <math>9^3_{5}</math> in the Rolfsen table of links.</p>
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<div>[[L9a48]] is <math>9^3_{5}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9a47_Quick_Notes&diff=1694129L9a47 Quick Notes2010-01-28T21:21:53Z<p>Ellie.dannenberg: New page: L9a47 is <math>9^3_{2}</math> in the Rolfsen table of links.</p>
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<div>[[L9a47]] is <math>9^3_{2}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9a46_Quick_Notes&diff=1694128L9a46 Quick Notes2010-01-28T21:21:33Z<p>Ellie.dannenberg: New page: L9a46 is <math>9^3_{10}</math> in the Rolfsen table of links.</p>
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<div>[[L9a46]] is <math>9^3_{10}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9a45_Quick_Notes&diff=1694127L9a45 Quick Notes2010-01-28T21:20:26Z<p>Ellie.dannenberg: New page: L9a45 is <math>9^3_{7}</math> in the Rolfsen table of links.</p>
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<div>[[L9a45]] is <math>9^3_{7}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9a44_Quick_Notes&diff=1694126L9a44 Quick Notes2010-01-28T21:19:56Z<p>Ellie.dannenberg: New page: L9a44 is <math>9^3_{3}</math> in the Rolfsen table of links.</p>
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<div>[[L9a44]] is <math>9^3_{3}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9a43_Quick_Notes&diff=1694125L9a43 Quick Notes2010-01-28T21:19:27Z<p>Ellie.dannenberg: New page: L9a43 is <math>9^3_{4}</math> in the Rolfsen table of links.</p>
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<div>[[L9a43]] is <math>9^3_{4}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9a42_Quick_Notes&diff=1694124L9a42 Quick Notes2010-01-28T21:18:52Z<p>Ellie.dannenberg: New page: L9a42 is <math>9^2_{41}</math> in the Rolfsen table of links.</p>
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<div>[[L9a42]] is <math>9^2_{41}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9a41_Quick_Notes&diff=1694123L9a41 Quick Notes2010-01-28T21:18:17Z<p>Ellie.dannenberg: New page: L9a41 is <math>9^2_{23}</math> in the Rolfsen table of links.</p>
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<div>[[L9a41]] is <math>9^2_{23}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9a40_Quick_Notes&diff=1694122L9a40 Quick Notes2010-01-28T21:17:49Z<p>Ellie.dannenberg: New page: L9a40 is <math>9^2_{4}</math> in the Rolfsen table of links.</p>
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<div>[[L9a40]] is <math>9^2_{4}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9a39_Quick_Notes&diff=1694121L9a39 Quick Notes2010-01-28T21:17:22Z<p>Ellie.dannenberg: New page: L9a39 is <math>9^2_{2}</math> in the Rolfsen table of links.</p>
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<div>[[L9a39]] is <math>9^2_{2}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9a38_Quick_Notes&diff=1694120L9a38 Quick Notes2010-01-28T21:16:45Z<p>Ellie.dannenberg: New page: L9a38 is <math>9^2_{5}</math> in the Rolfsen table of links.</p>
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<div>[[L9a38]] is <math>9^2_{5}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9a37_Quick_Notes&diff=1694119L9a37 Quick Notes2010-01-28T21:16:06Z<p>Ellie.dannenberg: New page: L9a37 is <math>9^2_{7}</math> in the Rolfsen table of links.</p>
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<div>[[L9a37]] is <math>9^2_{7}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9a36_Quick_Notes&diff=1694118L9a36 Quick Notes2010-01-28T21:15:36Z<p>Ellie.dannenberg: New page: L9a36 is <math>9^2_{1}</math> in the Rolfsen table of links.</p>
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<div>[[L9a36]] is <math>9^2_{1}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9a35_Quick_Notes&diff=1694117L9a35 Quick Notes2010-01-28T21:12:21Z<p>Ellie.dannenberg: New page: L9a35 is <math>9^2_{9}</math> in the Rolfsen table of links.</p>
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<div>[[L9a35]] is <math>9^2_{9}</math> in the Rolfsen table of links.</div>Ellie.dannenberghttps://katlas.org/index.php?title=L9a34_Quick_Notes&diff=1694116L9a34 Quick Notes2010-01-28T21:11:35Z<p>Ellie.dannenberg: New page: L9a34 is <math>9^2_{6}</math> in the Rolfsen table of links.</p>
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<div>[[L9a34]] is <math>9^2_{6}</math> in the Rolfsen table of links.</div>Ellie.dannenberg