History of Lebesgue constants of the classical interpolation node families

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2026-09-18 12:22 zeta3 repair reader-facing critique findings current reviewed
2026-09-18 11:48 zeta3 final prose for Lebesgue constants draft
2026-09-18 11:47 zeta3 with Codex C computed Lebesgue constants
2026-09-18 11:32 zeta3 claim Lebesgue constants draft

What changed between 2026-09-18 11:32 and 2026-09-18 11:47

from line 105 (99 lines, 96 more than before) @@ -105,3 +105,99 @@
 Display properties:   number-header: $\Lambda_n(T_n)$-Numbers: []+Numbers:+- params:+    family: equally-spaced+    n: '1'+  number: '1'+- params:+    family: equally-spaced+    n: '2'+  number: 5/4+- params:+    family: equally-spaced+    n: '3'+  number: '1.631130309440898824704541501887023924442356613450159352783580830696850500934221140320203718912726317'+- params:+    family: equally-spaced+    n: '4'+  number: '2.207824397325842998291108864446305774234274567799470245566833288732312260412173069676924205814665708'+- params:+    family: chebyshev-first-kind+    n: '1'+  number: '1.414213562373095048801688724209698078569671875376948073176679737990732478462107038850387534327641573'+- params:+    family: chebyshev-first-kind+    n: '2'+  number: 5/3+- params:+    family: chebyshev-first-kind+    n: '3'+  number: '1.847759065022573512256366378793576573644833251727284972230195462561070015002204717429679869700689192'+- params:+    family: chebyshev-first-kind+    n: '4'+  number: '1.988854381999831757127338934985020988352494687689220579416717796328416740510243919531531526703025820'+- params:+    family: chebyshev-lobatto+    n: '1'+  number: '1'+- params:+    family: chebyshev-lobatto+    n: '2'+  number: 5/4+- params:+    family: chebyshev-lobatto+    n: '3'+  number: 5/3+- params:+    family: chebyshev-lobatto+    n: '4'+  number: '1.798761803322554850762684141827908418424249391062539717614633092562537334065546723334659893260069350'+- params:+    family: stretched-chebyshev+    n: '1'+  number: '1'+- params:+    family: stretched-chebyshev+    n: '2'+  number: 5/4+- params:+    family: stretched-chebyshev+    n: '3'+  number: '1.429872717139877985293875618662785234253018709710226589579708722227491354967790854453805596509561220'+- params:+    family: stretched-chebyshev+    n: '4'+  number: '1.570167488417154209061287536755426611300515144937079443715744104690364783546673282625440284278610491'+- params:+    family: gauss-legendre+    n: '1'+  number: '1.732050807568877293527446341505872366942805253810380628055806979451933016908800037081146186757248576'+- params:+    family: gauss-legendre+    n: '2'+  number: 7/3+- params:+    family: gauss-legendre+    n: '3'+  number: '2.855099291537834383569220110501426012286905815342097738203087538717520360780725966256320554862224607'+- params:+    family: gauss-legendre+    n: '4'+  number: '3.322200088446918493260573419283958297976051230995573999370638476934729241981056699436049039883171787'+- params:+    family: gauss-lobatto+    n: '1'+  number: '1'+- params:+    family: gauss-lobatto+    n: '2'+  number: 5/4+- params:+    family: gauss-lobatto+    n: '3'+  number: 3/2+- params:+    family: gauss-lobatto+    n: '4'+  number: '1.635881637422433746209944628138593994433910386351697841677802479401197498920573759310348829968958051' 

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