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Does the "Southampton PhD Thesis" template provided meet University of Southampton requirements?Every attempt has been made to keep the template provided here up to date and ensure that it meets the University of Southampton requirements for presenting your PhD thesis. However, you should check carefully the documents Producing your thesis and Submitting your thesis found on the Completion and Submission section of the Post Graduate Research Quality Handbook . I'm new to Overleaf, how should I get started?We've put together a short How do I use Overleaf help page to give you pointers on exactly that :How do I upload an existing LaTeX project into Overleaf?Here's an FAQ on how to import existing LaTeX documents into Overleaf. What packages does Overleaf support?Overleaf supports the packages listed here. Resources from University of SouthamptonLibraryThe University of Southampton's Overleaf page Information and guidance about theses at Southampton Postgraduate Research Quality Handbook Submission and completion sectionPlease use our contact form and we'll make sure your question gets to the right person in our team. You can also direct Southampton specific questions to .
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Some parser generators support direct left recursive rules, but not indirect ones. Notice that usually the issue is with the parsing algorithm itself, that does not support left recursive rules. So the parser generator may transform rules written as left recursive in the proper way to make it work with its algorithm. In this sense, left recursive support may be very useful syntactic sugar. The specific way in which the rules are transformed vary from one parser generator to the other, however the logic remains the same. The expressions are divided in two groups: the ones with an operator and two operands and the atomic ones. In our example the only atomic expression is a number +, but it could also be an expression between parentheses 5 + 4. That is because in mathematics parentheses are used to increase the precedence of an expression. Once you have these two groups: you maintain the order of the members of the second group and reverse the order of the members of the first group. The reason is that humans reason on a first come, first serve basis: it is easier to write the expressions in their order of precedence. However the final form of the parsing is a tree, which operates on a different principle: you start working on the leaves and rise up.