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Integrate four shapes: powers of exponentials of one rate, a polynomial over a power of a linear beside a logarithm, and two roots over a quartic's root - #2025
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…al over a power of a linear beside a logarithm, and two roots over a quartic's root - Two powers of exponentials with one logarithmic derivative are read as multiples of one exponential: Rubi's 2.3:28, (a + b (F^(e (c + d x)))^n)^p (G^(h (f + g x)))^(d e n ln F/(g h ln G)). - A polynomial over a power of a linear beside a + b ln(c x^n), by parts against its antiderivative vanishing at zero: 3.1.4:78. - A root over the root of the quartic inside it, beside a power of a linear, split over the quartic's factors: 1.3.2:1224, 1225. - A linear over the root of a quartic whose symbols are a scale of x, in the scaled variable: 1.3.2:1358. Chain against master f7f2a7a: pocket of 664 rows, 630 -> 635 solved, 0 wrong; samples unchanged but family 3's, 222 -> 223; the 5 rows that moved, alone, 1 -> 5 solved: 2.3:28 declined after 22 s and 12.7 GB there and answered in 0.16 s, 3.1.4:78 26.7 GB -> 0.04 GB; no row's allocation grew past 1.3x. Part of #233. Co-Authored-By: Claude Opus 5.5 (1M context) <noreply@anthropic.com> Claude-Session: https://claude.ai/code/session_012sonx8iAspMiwRwokT1Ura
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Part of #233.
Four shapes, one test class and one BREAKING-CHANGES entry each:
(a + b (F^(e (c + d x)))^n)^p (G^(h (f + g x)))^(d e n ln F/(g h ln G)).a + b ln(c x^n), by parts against its antiderivative vanishing at zero: 3.1.4:78.Chain against master f7f2a7a, with the harness at its current revision on both arms:
The five rows that moved, alone:
The entries' "Now" lengths are re-measured on this build after the rebase; several came out shorter than when the branch was written. 28 tests pass locally across the four classes and the corpus gate.
🤖 Generated with Claude Code
https://claude.ai/code/session_012sonx8iAspMiwRwokT1Ura