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9 May 2024
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11:46 | Lagrange's Four Square Theorem 5 changes history +776 [Prime.mover (5×)] | |||
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11:46 (cur | prev) +242 Prime.mover talk contribs | ||||
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08:01 (cur | prev) +61 Prime.mover talk contribs | ||||
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07:29 (cur | prev) +30 Prime.mover talk contribs | ||||
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07:24 (cur | prev) +105 Prime.mover talk contribs | ||||
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06:54 (cur | prev) +338 Prime.mover talk contribs | ||||
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08:36 | Lagrange's Theorem (Group Theory) 2 changes history +529 [Prime.mover (2×)] | |||
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08:36 (cur | prev) +40 Prime.mover talk contribs | ||||
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08:03 (cur | prev) +489 Prime.mover talk contribs | ||||
| m 08:01 | Lagrange's Theorem (Number Theory) diffhist +54 Prime.mover talk contribs | ||||
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N 06:45 | Lagrange Interpolation Formula/Formulation 2 3 changes history +2,227 [Prime.mover (3×)] | |||
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06:45 (cur | prev) +542 Prime.mover talk contribs | ||||
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06:42 (cur | prev) +2 Prime.mover talk contribs | |||
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06:41 (cur | prev) +1,683 Prime.mover talk contribs (Created page with "== Theorem == <onlyinclude> Let $f \R \to \R$ be a real function. Let $f$ have known values $y_i = \map f {x_i}$ for $n \in \set {0, 1, \ldots, n}$. Let a value $y' = \map f {x'}$ be required to be estimated at some $x'$. Then: {{begin-eqn}} {{eqn | l = y' | o = \approx | r = \dfrac {y_1 \paren {x' - x_2} \paren {x' - x_3} \cdots \paren...") | |||
| 06:42 | Lagrange Interpolation Formula diffhist −1,960 Prime.mover talk contribs | ||||