Under Goncharov's and Beilinson's conjectures, the Mahler measure of (x+1)(y+1)(z+1)+t is shown to be a rational linear combination of L'(f7,-1) and zeta'(-2), with f7 the weight-3 level-7 modular form.
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The Mahler measure of exact polynomials and special $L$-values of $K3$ surfaces
Under Goncharov's and Beilinson's conjectures, the Mahler measure of (x+1)(y+1)(z+1)+t is shown to be a rational linear combination of L'(f7,-1) and zeta'(-2), with f7 the weight-3 level-7 modular form.