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Polynomial kernel given: k( xx, x;) = (1 + X;• Xj dot product of Xi and Xj Find the function 0 : R" → RM Such that K(xi, x;) = Ø(x) = Ø (x) • Ø(x;) For the cases ond d=1 2) n=2 and d =2

Polynomial kernel given: k( xx, x;) = (1 + X;• Xj dot product of Xi and Xj Find the function 0 : R" → RM Such that K(xi, x;) = Ø(x) = Ø (x) • Ø(x;) For the cases ond d=1 2) n=2 and d =2

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Solve using the Kernel Trick:

kornel given: k( xx, xj) = (1 Polymomial + X; • Xj ) dot product of Xr and Xj Find Hhe function 0: IR" → R" Such that K(xx, Xj ) = ØCx,): 0(x;) For Me cases omd d =) 2) n=2 and d : 2
Transcribed Image Text:kornel given: k( xx, xj) = (1 Polymomial + X; • Xj ) dot product of Xr and Xj Find Hhe function 0: IR" → R" Such that K(xx, Xj ) = ØCx,): 0(x;) For Me cases omd d =) 2) n=2 and d : 2
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