Dr. Volker Latussek wrote about it:
“I really wanted to realize the HOFFMAN SUITE according to Dean G. Hoffman’s 1978 problem using golden cuboids. However, the sum of the side lengths of the golden ratio 1.000 x 1.618 x 2.618 yields 4.236 which is greater than the 4.000 specified by Hoffman. Wanting to preserve the harmony of the golden ratio, I considered their square root: 1.000 x 1.272 x 1.618. At 3.890, their sum is less than 4.000 and they fulfil the Pythagorean theorem (as 1.000 x 1.000 + 1.272 x 1.272 = 1.618 x 1.618), which is indispensable for rotations in restricted boxes. The basic building block for the HOFFMAN SUITE is found and considering its inherent harmony, I’ve named the four packing problems after the four movements of Edvard Grieg’s 1888 Peer Gynt Suite.