Propositional representation is the psychological theory, first developed in 1973 by Dr. Zenon Pylyshyn, that mental relationships between objects are represented by symbols and not by mental images of the scene.<ref>Elport, Daniel "Cognitive Psychology and Cognitive Neuroscience", Wikibooks, July 2007, accessed March 07, 2011.</ref> Examples A propositional network describing the sentence "John believes that Anna will pass her exam" is illustrated below. Each circle represents a single proposition, and the connections between the circles describe a network of propositions. Another example is the sentence "Debby donated a big amount of money to Greenpeace, an organisation which protects the environment", which contains the propositions "Debby donated money to Greenpeace", "The amount of money was big" and "Greenpeace protects the environment". If one or more of the propositions is false, the whole sentence is false. This is illustrated in Figure 2: Propositional representations are also: Language-like only in the sense that they manipulate symbols as a language does. The language of thought cannot be thought of as a natural language; it can only be a formal language that applies across different linguistic subjects, it therefore must be a language common to mind rather than culture, must be organizational rather than communicative. Thus Mentalese is best expressed through predicate and propositional calculus. Made up of discrete symbols; each symbol has a smallest constituent part; i.e. limit to how far units of rep. can be broken down. Explicit; each symbol represents something (object, action, relation) specifically and thus explicitly. Grammatical; symbolic manipulation follows (requires?) syntactical rules and semantical rules. Abstract and amodal; symbols may represent any ideational content irrespective of which sensory modality was involved in its perception. (Unlike a pictorial representation which must be modality specific to the visual sensory mode). Each proposition consists of a set of predicates and arguments which are represented in the form of predicate calculus. For instance: An event; (X) John hit Chris with a unicycle, the unicycle broke, because of this John started to cry, which caused Chris to be happy.A propositional representation'' P [hit (John, Chris, unicycle)] Q [broke (unicycle)] R [cry (John)] S [happy (Chris)] Cause (Q, R) Cause (R, S) Each set of predicates (words like hit, broke, cry, happy are first order-predicates; Cause is a second-order predicate) and arguments (often consisting of an agent/subject (e.g. John in ‘P’), a recipient/object (e.g. Chris in ‘P’) and an instrument (e.g. the unicycle in ‘P’)) are