Oldest ruby file (of my own creation) I could locate on my hard-drive, dated 2/7/04 - man I was bad

haha.rb

#************************************** this will flip all the bits passed to it * * * * * * *
def flip(binary)
	# replace 1 with 2, then 0 with 1, and then 2 with 0
	return ((binary.tr("1","2")).tr("0","1")).tr("2","0")\
end

#************************************** adding implementation into the Integer class * * * * *
class Integer
	
	def in_unsigned_binary(bits) #******* returns the unsigned binary form of the integer  * * *
		@binary = "" 	# hold the binary string
		@result = self	# hold the remaining value to be converted
		@place = bits-1	# hold our current exponent
		
		# make sure we are within the acceptable range
		if self.abs >= 2**(bits) or self < 0
			return "n/a"
		else		    
			
			# go forth and binaryize
			bits.times do
	
				if @result >= 2**@place # if you are bigger than the current place
					@binary += "1"					# add a 1 to the binary
					@result -= 2**@place		# and subtract the place value
				else										# else
					@binary += "0"					# add 0 to our binary
				end      
	
				@place -= 1							# drop our exponent
	
			end
		
			return @binary  					# return our results
		end
	end
	
	def in_signed_magnitude(bits) #****** returns the signed magnitude form of the integer * * *
		@sign = "" # hold the sign bit
		@magnitude = (self.abs).in_unsigned_binary(bits-1) # holds our magnitude
		
		# check to see if it breaks the bounds
		if @magnitude == "n/a"
			return "n/a"
		else
			
			# figure the sign
			if self < 0
				@sign = "1"
			else
				@sign = "0"
			end
		
			return @sign + @magnitude # return it       
		
		end
	end
	
	def in_bias_127(bits) #************** returns the bias-127 form of the integer * * * * * * *
		return (self+127).in_unsigned_binary(bits)
	end
	
	def in_ones_complement(bits) #******* returns the ones-complement form of the integer  * * *
		@binary = (self.abs).in_unsigned_binary(bits)
		
		if self.abs >= 2**(bits-1)
			return "n/a"
		else if self > 0
			return @binary		  # if it's greater than 0, just return the unsigned
		else
			return flip(@binary)  # else flip and return
		end end
	end
	
	def in_twos_complement(bits) #******* returns the twos-complement form of the integer  * * *
		@ones = (self.abs).in_unsigned_binary(bits) # hold the ones complement, for now hold unsigned
		@twos = "0"*bits # and the twos, defaults to 0xbits
		
		if @ones == "n/a" or self == 2**(bits-1)
			return "n/a"
		else if self < 0
			@ones = flip(@ones)
			@twos = @ones.slice([email protected]("0")) # if it is negative simulate the addition of one
			@twos += flip(@ones.slice(@ones.rindex("0")[email protected])) # to the ones complement
			return @twos
		else if self == 0
		 	return @twos # if it's zero, return zero
		else
			return @ones # if it's positive, return unsigned, remember ones is still unsigned at this point
		end end end
	end
	
end