An overview of the values module's role and abilities.


§1. Prerequisites. The values module is a part of the Inform compiler toolset. It is presented as a literate program or "web". Before diving in:

§2. For want of a better word. What is a value? In the compiler for an orthodox programming language this is relatively easy to answer,1 but natural language often resists categorisation. Even basic attempts to divide, say, nouns from verbs sometimes break down.

So although this module is called values, it actually looks after ways of describing data in general, and this involves a wide range of concepts: literals, named constants, variables, conditions, descriptions and so on. The umbrella term we will use is "specification", for want of anything better.

Until around 2016, the Inform source had a C type called type_specification, since it had its origins in specifying the "type" of phrase tokens,2 but "type specification" was never a happy phrase, and coding with type_specification was never really satisfactory. It has now been removed, and what we now call just "specifications" are stored directly as fragments of the parse tree: that is, as parse_node pointers. This new scheme removed complexity,3 and is faster, while consuming less memory. There are demerits too,4 but the die is cast.

§3. Given that these disparate ideas are hard to unify, it might seem clearer not to unify them at all — if they are different concepts, represent that by using different C types inside Inform.

The reason we need to unify is that Inform's concept of a phrase is much broader than the concept of a function in a C-like language. Whereas an argument of a C function must be an rvalue, Inform phrases can take arguments (they are actually called tokens) which can be lvalues or descriptions. This allows basic structural features such as "if" to be defined as phrases. But it also means that we need a single type able to represent phrase token requirements inside the Inform source code.

§4. Taxonomy. Specifications fall into four categories: rvalues, lvalues, conditions and descriptions. Various functions, such as Specifications::is_condition, exist to determine whether a given parse_node is one of these.

§5. "Rvalues" specify pieces of data at run-time. Numbers, texts and instances are all examples of rvalues, but so are usages of phrases to decide values (i.e., function calls). See Rvalues.

These mostly come from parsing source text, but we can also manufacture them directly. If we need the number 17 as a constant, for example, we can call Rvalues::from_int to make a suitable parse_node, even if "17" is never mentioned in the source text read in. And a wide range of other functions exist to make constant rvalues of all kinds: Rvalues::from_Unicode, for example.

§6. "Lvalues" specify places to store data, such as variables, or table entries. See Lvalues.

Functions such as Lvalues::new_LOCAL_VARIABLE allow us to take a local_variable pointer and make an lvalue from it.

These traditional computer-science terms, "lvalue" and "rvalue", are based on L for left, R for right, in an assignment operation like v = 5. Here v is on the left and is an l-value: it's a variable, that is, a named place to store data. The 5 is an r-value, and is the data which will be stored. Of course, v can also occur on the right, as in the assignment w = v where one variable is copied into another. But in this source code we would call v an lvalue wherever it appears — we mean only that it has the potential to be written to.5

§7. "Conditions" express a state of being which might, or might not, be true: Inform allows these to be tested with "if" and brought about with "now".

Whereas in C-like languages conditions are rvalues and vice versa — you can write a = b == c, or if (7) — this often feels a little rum, and in natural language even more so. In Inform, then, a condition is not an rvalue, and an rvalue is not a condition.

Possible states are stored as propositions in predicate calculus with no free variables: the function Conditions::new_TEST_PROPOSITION makes a condition out of a proposition.

§8. "Descriptions" express a state of something which is not directly specified, which again might, or might not, be true. For example, "an open door" is a description: some objects are, and some objects are not, open doors.

Descriptions are stored as propositions in predicate calculus with one free variable: the function Descriptions::from_proposition makes a description out of a proposition.

Note that the name of a kind, such as "number", can also be seen as a description: Descriptions::from_kind turns \(K\) into the description \(K(x)\).

§9. Dash. Suppose that a specification has been written in a particular context. Does it make sense there? This is what the Dash algorithm exists to check.

If all we needed to know was "is it okay to store an rvalue of kind \(K_1\) in an lvalue of kind \(K_2\)", then we could just use the functions in The Lattice of Kinds (in kinds). But specifications are more than just rvalues, so they need a wider set of checks. For example, if an author writes "if \(X\)", Dash has to check that \(X\) is indeed a condition. Inform authors get to know Dash pretty well, because it can issue nearly 100 different problem messages, including most of the ones authors run into most often.

Though Dash is used mainly to check tokens of phrases, it can also be used to verify individual specifications with direct function calls: for example, Dash::check_condition and Dash::check_value determine whether a specification is indeed a condition or an lvalue/rvalue of a given kind.

Dash aims to be pragmatic rather than clever6, and its goal is to issue good problem messages rather than, say, to have good running time on heroically large composite expressions — those essentially never arise in natural language.

§10. Literals. Chapter 3: Literals then works through different ways to write constant values in source text, which we loosely call "literals". What makes them literal is that they explicitly state values rather than simply naming them. Thus "15" is a literal but "the score" is not, even if it is a variable which happens to have the value 15.

The linguistics module has built-in support for parsing numbers, so we don't need to do that basic digit-parsing here: see Cardinals and Ordinals (in linguistics) for details. But we will also want Literal Lists in braces, Unicode Literals for character names, and Times of Day; and also user-defined notations for user-defined kinds. For example:

16:9 specifies an aspect ratio.

would establish a new notation for the kind "aspect ratio", supposing that had already been created. See Literal Patterns.

§11. Grammar. What remains, then, is the general Preform grammar for Inform's expressions and conditions — the so-called "S-parser", since it produces specifications. This is the content of Chapter 4: The S-Parser.