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| Difficulty | Chapter | Problem type | |------------|---------|---------------| | Easy | 1 | Truth table / logical equivalence proofs | | Medium | 3 | Determine if a relation is equivalence/partial order | | Medium | 4 | Counting with repetition / restrictions | | Hard | 6 | Construct Prufer sequence from tree, and inverse | | Hard | 9 | Solve recurrence: (a_n = 3a_n-1 - 2a_n-2 + 1) | norman l. biggs discrete mathematics pdf
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Before the 1980s, the mathematical training of a computer scientist was predominantly rooted in calculus and linear algebra. Norman L. Biggs, a distinguished professor at the London School of Economics (LSE), recognized a fundamental mismatch. Computer science, he argued, was not the continuous mathematics of Newton, but the discrete mathematics of Leibniz: logic, graphs, trees, and finite sets. Biggs, a distinguished professor at the London School