Classifier Instance:

Anchor text: Pasquale Joseph Federico
Target Entity: Pasquale_Joseph_Federico
Preceding Context: A "simple" squared square is one where no subset of the squares forms a rectangle or square, otherwise it is "compound". The smallest simple perfect squared square was discovered by A. J. W. Duijvestijn using a computer search. His tiling uses 21 squares, and has been proved to be minimal. The smallest perfect compound squared square was discovered by T.H. Willcocks in 1946 and has 24 squares; however, it was not until 1982 that Duijvestijn,
Succeeding Context: and P. Leeuw mathematically proved it to be the lowest-order example.
Paragraph Title: Simple squared squares
Source Page: Squaring the square

Ground Truth Types:

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