Add readme for examples
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README.md
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README.md
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A set of tools and specifications related to the MiMa
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(Minimalmaschine).
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* [Programs](#programs)
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* [Tools](#tools)
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* [mima-run](#mima-run)
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* [mima-asm](#mima-asm)
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* [Specification](#specification)
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* [Instructions](#instructions)
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* [Registers](#registers)
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* [Memory dump file format: `.mima`](#memory-dump-file-format-mima)
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* [Conventions](#conventions)
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## Programs
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For example MiMa programs, see the [examples folder](examples/).
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### `mima-run`
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## Tools
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### mima-run
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This program can load and run `.mima` files.
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further actions. Roughly equivalent to -n 0
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```
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### `mima-asm`
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### mima-asm
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This program can parse `.mimasm` files and convert them to `.mima`
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files. More information and a specification of the `.mimasm` format
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examples/README.md
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examples/README.md
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# Example MiMa programs
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This folder contains a few example programs, both as `.mimasm` and as
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assembled `.mima` files.
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* [Basic programs](#basic-programs)
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* [Advanced programs](#advanced-programs)
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## Basic programs
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### [`jmp_to_address_in_acc.mimasm`](jmp_to_address_in_acc.mimasm)
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This program demonstrates two different techniques for jumping to an
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address that is currently stored in the `ACC` register.
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### [`call_ret.mimasm`](call_ret.mimasm)
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This program demonstrates how the `CALL` and `RET` instructions
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behave. It doesn't use any sort of stack, so the call depth is limited
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to 1.
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### [`call_ret_stack.mimasm`](call_ret_stack.mimasm)
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This program works similar to `call_ret.mimasm`, but uses the `SP`
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register for a stack. This way, it can have nested `CALL`s by storing
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the content of the `RA` register on the stack.
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## Advanced programs
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### [`stack.mimasm`](stack.mimasm)
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This program demonstrates the use of stack frames for calling a
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function and passing parameters. To call a function, it creates a
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shared stack frame containing the function's input parameters and
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enough space for its return values.
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### [`fib.mimasm`](fib.mimasm)
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This program calculates the first few fibonacci numbers and stores
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them in consecutive memory locations. It uses a stack with stack
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frames and recursive calls according to the following pattern:
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``` c++
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int fib(int n) {
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if (n == 0) return 0;
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if (n == 1) return 1;
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return fib(n - 1) + fib(n - 2);
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}
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```
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This recursive solution for calculating fibonacci numbers is by far
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not the most efficient, but it demonstrates recursion and stack usage
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quite well.
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