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166 lines
4.3 KiB
Ruby
166 lines
4.3 KiB
Ruby
# A compiler as described by Jack Crenshaw in his famous book "Let's
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# Build a Compiler". At least in the beginning, this code will
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# closely reflect the Pascal code written by Jack. Over time it may
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# become more idiomatic, however this is an academic exercise.
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#
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# sjs
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# may 2009
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class ParseError < StandardError; end
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class Compiler
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def initialize(input=STDIN, output=STDOUT)
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@look = '' # next lookahead char
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@input = input # stream to read from
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@output = output # stream to write to
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# seed the lexer
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get_char
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end
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# Read the next character from the input stream
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def get_char
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@look = @input.getc
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@look = @look.chr if @look
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end
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# Report error and halt
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def abort(msg)
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raise ParseError, msg
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end
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# Report what was expected
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def expected(what)
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if eof?
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raise ParseError, "Premature end of file, expected: #{what}."
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else
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raise ParseError, "Expected: #{what}, got: #{@look}."
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end
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end
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# Match a specific input character
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def match(char)
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if @look == char
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get_char
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else
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expected("'#{char}'")
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end
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end
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# Recognize an alphabetical character
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def is_alpha(char)
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('A'..'Z') === char.upcase
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end
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# Recognize a decimal digit
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def is_digit(char)
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('0'..'9') === char
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end
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# Get an identifier
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def get_name
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expected('identifier') unless is_alpha(@look)
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c = @look
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get_char
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return c
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end
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# Get a number
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def get_num
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expected('integer') unless is_digit(@look)
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c = @look
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get_char
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return c
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end
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# Print a tab followed by a string and a newline
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def emit(s)
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@output.puts("\t#{s}")
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end
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# Parse and translate a single factor. Result is in eax.
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def factor
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emit("mov eax, #{get_num}")
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end
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# Parse and translate a single term. Result is in eax.
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def term
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factor # Result in eax.
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while ['*', '/'].include?(@look)
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# Stash the 1st factor on the stack. This is expected by
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# multiply & divide. Because they leave their results in eax
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# associativity works. Each interim result is pushed on the
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# stack here.
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emit("push eax")
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case @look
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when '*': multiply
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when '/': divide
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else
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expected('Multiplication or division operator (* or /)')
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end
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emit("add esp, 4") # Remove the 1st factor from the stack.
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end
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end
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# Parse and translate a mathematical expression of terms. Result is
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# in eax.
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def expression
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term # Result is in eax.
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while ['+', '-'].include?(@look)
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# Stash the 1st term on the stack. This is expected by add &
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# subtract. Because they leave their results in eax
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# associativity works. Each interim result is pushed on the
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# stack here.
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emit("push eax")
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case @look
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when '+': add
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when '-': subtract
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else
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expected('Addition or subtraction operator (+ or -)')
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end
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emit("add esp, 4") # Remove 1st term (a) from the stack.
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end
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end
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# Parse an addition operator and the 2nd term (b). The result is
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# left in eax. The 1st term (a) is expected on the stack.
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def add
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match('+')
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term # Result is in eax.
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emit("add eax, [esp]") # Add a to b.
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end
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# Parse a subtraction operator and the 2nd term (b). The result is
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# left in eax. The 1st term (a) is expected on the stack.
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def subtract
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match('-')
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term # Result is in eax.
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emit("sub eax, [esp]") # Subtract a from b (this is backwards).
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emit("neg eax") # Fix things up. -(b-a) == a-b
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end
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# Parse an addition operator and the 2nd term (b). The result is
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# left in eax. The 1st term (a) is expected on the stack.
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def multiply
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match('*')
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factor # Result is in eax.
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emit("imul dword [esp]") # Multiply a by b.
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end
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# Parse a division operator and the divisor (b). The result is
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# left in eax. The dividend (a) is expected on the stack.
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def divide
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match('/')
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factor # Result is in eax.
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emit("xchg eax, [esp]") # Swap the divisor and dividend into
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# the correct places.
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emit("idiv dword [esp]") # Divide a (eax) by b ([esp]).
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end
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def eof?
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@input.eof? && @look.nil?
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end
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end
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