This monograph is the result of the cooperation of a mathematician working in universal algebra and geometry, and a computer scientist working in automated deduction, who succeeded in employing the theorem prover
Otter for proving first order theorems from mathematics and then intensified their joint effort.<BR>Mathematicians will find many new results from equational logic, universal algebra, and algebraic geometry and benefit
from the state-of-the-art outline of the capabilities of automated deduction techniques. Computer scientists will find a large and varied source of theorems and problems that will be useful in designing and evaluation
automated theorem proving systems and strategies.