Computer-supported learning is an increasingly important form of study since it allows for independent learning and individualized instruction. In this paper, we discuss a novel approach to developing an intelligent tutoring system for teaching textbook-style mathematical proofs. We characterize the particularities of the domain and discuss common ITS design models. Our approach is motivated by phenomena found in a corpus of tutorial dialogs that were collected in a Wizard-of-Oz experiment. We show how an intelligent tutor for textbook-style mathematical proofs can be built on top of an adapted assertion-level proof assistant by reusing representations and proof search strategies originally developed for automated and interactive theorem pr...
We study challenges that are imposed to mathematical domain reasoning in the context of natural lang...
We study challenges that are imposed to mathematical domain reasoning in the context of natural lang...
Although students of all levels of education face serious difficulties with proof, there is limited ...
Studies comparing human and computer-based tutoring have identified natural language communication a...
We present a recent application area of the proof assistant Ωmega, the teaching of mathematical proo...
The representation of knowledge for a mathematical proof assistant is generally used exclusively for...
AbstractThe formal verification of mathematical texts is one of the most interesting applications fo...
Truth and proof are central to mathematics. Proving (or disproving) seemingly simple statements ofte...
The feedback given by human tutors is strongly based on their evaluation of the correctness of stude...
An “Intelligent Book” is a Web-based textbook that contains exercises that are backed by computer mo...
Our goal is to develop a flexible dialog system for tutoring mathematical problem solving. Empirical...
AbstractThe formal verification of mathematical texts is one of the most interesting applications fo...
. Our goal is to construct a system which is capable to automatically process proofs, taken from a t...
One of the most important overlooked components in mathematics education is ensuring that students u...
Automated theorem proving based on proof planning is a new and promising paradigm in the field of au...
We study challenges that are imposed to mathematical domain reasoning in the context of natural lang...
We study challenges that are imposed to mathematical domain reasoning in the context of natural lang...
Although students of all levels of education face serious difficulties with proof, there is limited ...
Studies comparing human and computer-based tutoring have identified natural language communication a...
We present a recent application area of the proof assistant Ωmega, the teaching of mathematical proo...
The representation of knowledge for a mathematical proof assistant is generally used exclusively for...
AbstractThe formal verification of mathematical texts is one of the most interesting applications fo...
Truth and proof are central to mathematics. Proving (or disproving) seemingly simple statements ofte...
The feedback given by human tutors is strongly based on their evaluation of the correctness of stude...
An “Intelligent Book” is a Web-based textbook that contains exercises that are backed by computer mo...
Our goal is to develop a flexible dialog system for tutoring mathematical problem solving. Empirical...
AbstractThe formal verification of mathematical texts is one of the most interesting applications fo...
. Our goal is to construct a system which is capable to automatically process proofs, taken from a t...
One of the most important overlooked components in mathematics education is ensuring that students u...
Automated theorem proving based on proof planning is a new and promising paradigm in the field of au...
We study challenges that are imposed to mathematical domain reasoning in the context of natural lang...
We study challenges that are imposed to mathematical domain reasoning in the context of natural lang...
Although students of all levels of education face serious difficulties with proof, there is limited ...