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sim.py
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sim.py
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# Class to convert the expression
class Conversion:
# Constructor to initialize the class variables
def __init__(self, capacity):
self.top = -1
self.capacity = capacity
# This array is used a stack
self.array = []
# Precedence setting
self.output = []
self.precedence = {'+': 1, '-': 1, '.': 2, '/': 2, '^': 3}
# check if the stack is empty
def isEmpty(self):
return True if self.top == -1 else False
# Return the value of the top of the stack
def peek(self):
return self.array[-1]
# Pop the element from the stack
def pop(self):
if not self.isEmpty():
self.top -= 1
return self.array.pop()
else:
return "$"
# Push the element to the stack
def push(self, op):
self.top += 1
self.array.append(op)
# A utility function to check is the given character
# is operand
def isOperand(self, ch):
return ch.isalpha()
# Check if the precedence of operator is strictly
# less than top of stack or not
def notGreater(self, i):
try:
a = self.precedence[i]
b = self.precedence[self.peek()]
return True if a <= b else False
except KeyError:
return False
# The main function that converts given infix expression
# to postfix expression
def infixToPostfix(self, exp):
# Iterate over the expression for conversion
for i in exp:
# If the character is an operand,
# add it to output
if self.isOperand(i):
self.output.append(i)
# If the character is an '(', push it to stack
elif i == '(':
self.push(i)
# If the scanned character is an ')', pop and
# output from the stack until and '(' is found
elif i == ')':
while((not self.isEmpty()) and self.peek() != '('):
a = self.pop()
self.output.append(a)
if (not self.isEmpty() and self.peek() != '('):
return -1
else:
self.pop()
# An operator is encountered
else:
while(not self.isEmpty() and self.notGreater(i)):
self.output.append(self.pop())
self.push(i)
# pop all the operator from the stack
while not self.isEmpty():
self.output.append(self.pop())
return "".join(self.output)
# Driver program to test above function
exp = "~((x&y)|~z))"
obj = Conversion(len(exp))
a = obj.infixToPostfix(exp)
fh = open("da1.sim", "w")
def NOT(input, count):
fh.write("p %s Vdd %s 2 4\nn %s Gnd %s 2 4\n\n" %
(input, "out"+str(count), input, "out"+str(count)))
return "p %s Vdd %s 2 4\nn %s Gnd %s 2 4\n\n" % (input, "out"+str(count), input, "out"+str(count))
def AND(a, b, count):
inter = a+"_nand_"+b+"_int"
p1 = "p %s %s %s 2 4\n" % (a, "Vdd", "nand"+str(count))
p2 = "p %s %s %s 2 4\n" % (b, "Vdd", "nand"+str(count))
n1 = "n %s %s %s 2 4\n" % (a, "nand"+str(count), inter)
n2 = "n %s %s %s 2 4\n\n" % (b, inter, "Gnd")
f = NOT("nand"+str(count), count)
fh.write(p1+p2+n1+n2+f)
return p1+p2+n1+n2+f
def OR(a, b, count):
inter = a+"_nor_"+b+"_int"
p1 = "p %s %s %s 2 4\n" % (a, "Vdd", inter)
p2 = "p %s %s %s 2 4\n" % (b, inter, "nor"+str(count))
n1 = "n %s %s %s 2 4\n" % (a, "nor"+str(count), "Gnd")
n2 = "n %s %s %s 2 4\n\n" % (b, "nor"+str(count), "Gnd")
f = NOT("nor"+str(count), count)
fh.write(p1+p2+n1+n2+f)
return p1+p2+n1+n2+f
stack = []
def create(exp, count, stack):
for i in range(len(exp)):
if(exp[i] == '~'):
print(NOT(stack.pop(-1), count))
stack.append("out"+str(count))
count += 1
elif(exp[i] == '+'):
print(OR(stack.pop(-1), stack.pop(-1), count))
stack.append("out"+str(count))
count += 1
elif(exp[i] == "."):
print(AND(stack.pop(-1), stack.pop(-1), count))
stack.append("out"+str(count))
count += 1
else:
stack.append(exp[i])
print("Output is stored in out"+str(count-1))
exp = input("\nUse + OR ; . AND; ~ NOT\n Use brackets for all operations to establish precedence\nEnter the expression :")
obj = Conversion(len(exp))
a = obj.infixToPostfix(exp)
print("the expression in postfix format "+a)
create(a, 0, stack)
fh.close()