def evaluate(self, tokenList):
        """Takes an expression in RPN notation and evaluates it"""
        tempStack = []
        print(tokenList)
        try:
            tokenList.reverse()
        except AttributeError:
            result = "Error: Invalid tokens!"
            return result
        
        while len(tokenList) > 0:
            i = tokenList.pop()
            if isFloat(i):
                tempStack.append(i)
            else:
                op = find(i)
                if len(tempStack) < op.ops:
                    print("Error: Insufficient values!")
                    break
                else:
                    value = arithmetic(tempStack.pop(), tempStack.pop(), i)
                    tokenList.append(value)
                
            if len(tokenList) == 1 and tempStack == []:
                result = tokenList[0]
                return result

        if len(tokenList) > 1:
            result = "Error: User input has too many values"
            return result
Exemple #2
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    def evaluate(self, tokenList):
        """Takes an expression in RPN notation and evaluates it"""
        tempStack = []
        print(tokenList)
        try:
            tokenList.reverse()
        except AttributeError:
            result = "Error: Invalid tokens!"
            return result

        while len(tokenList) > 0:
            i = tokenList.pop()
            if isFloat(i):
                tempStack.append(i)
            else:
                op = find(i)
                if len(tempStack) < op.ops:
                    print("Error: Insufficient values!")
                    break
                else:
                    value = arithmetic(tempStack.pop(), tempStack.pop(), i)
                    tokenList.append(value)

            if len(tokenList) == 1 and tempStack == []:
                result = tokenList[0]
                return result

        if len(tokenList) > 1:
            result = "Error: User input has too many values"
            return result
Exemple #3
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    def shunting(self, exp):
        """Takes an expression in infix notation and converts it 
        to Reverse Polish Notation (RPN) using Dijkstra's 
        Shunting Yard Algorithm."""
        stack = []
        output = []
        tempString = ""
        # Get rid of all spaces for easier computation
        try:
            exp = exp.replace(' ', '')
        except AttributeError:
            return "Invalid type, string expected!"
        # Mathematical Sin, Cos, Tan functions, decimals and PI are allowed
        validChars = set("sincostanpi.")
        foundLeftParan = False
        validOutput = True
        functions = ("sin", "cos", "tan")

        if exp.count("(") != exp.count(")"):
            output = "Error: Mismatched parantheses!"
            print(output)
            return output

        # Tokenize the expression char by char
        for i in exp:
            # Store chars to see if they're number, function or constant
            if i.isdigit() or i in validChars:
                tempString += i

            # Functions are handled here
            elif tempString in functions:
                stack.append(tempString)

            # Operators are handled here
            elif is_op(i):
                # Token transition from number to operator. Get the number!
                if len(tempString) > 0:
                    if tempString == "pi":
                        tempString = math.pi
                    output.append(float(tempString))
                    tempString = ""

                # Find what operator it is
                op = find(i)

                # Remove operators from stack onto output according to
                # their associativity and precedence.
                # Parans need to be handled separately, see below.
                while len(stack) > 0 and i != "(" and i != ")" and \
                      ((op.ass == "l" and (op.pre <= find(stack[-1]).pre)) or \
                       (op.ass == "r" and (op.pre < find(stack[-1]).pre))):
                    output.append(stack.pop())

                # Push the operator onto stack, unless it's right paran.
                # Because it means the end of precedence, so whatever was
                # inside those parans, they should be treated carefully
                if i != ")":
                    stack.append(i)

                # Ok, that means we've come to an end, the stack is probably
                # stuffed up too much, so it's time put them in output.
                elif i == ")":
                    while len(stack) > 0 and stack[-1] != "(":
                        output.append(stack.pop())

                    # Thank you dear left paran. You've served your purpose.
                    # It was a pleasure to work with you, but there is no need
                    # for you in RPN. You may go now!
                    if len(stack) > 0 and stack[-1] == "(":
                        stack.pop()
                        foundLeftParan = True

                    # And now for something completely (un)expected!
                    if len(stack) == 0 and not foundLeftParan:
                        output = "Error: Mismatched parantheses!"
                        validOutput = False
                        break

            # Either users didn't read the instructions or they're delibaretely
            # putting invalid chars in input! Go play with something else!
            else:
                output = "Invalid input!"
                validOutput = False
                break

        # Remaining tokens (if any) are added to output
        if len(tempString) > 0 and validOutput:
            if tempString == "pi":
                tempString = math.pi
            output.append(float(tempString))

        # Remaining operators (if any) in the stack are added to the output.
        while len(stack) > 0:
            if stack[-1] == "(" or stack[-1] == ")":
                output = "Invalid input!"
                break
            if validOutput:
                output.append(stack.pop())

        return output
    def shunting(self, exp):
        """Takes an expression in infix notation and converts it 
        to Reverse Polish Notation (RPN) using Dijkstra's 
        Shunting Yard Algorithm."""
        stack = []
        output = []
        tempString = ""
        # Get rid of all spaces for easier computation
        try:
            exp = exp.replace(' ','')
        except AttributeError:
            return "Invalid type, string expected!"
        # Mathematical Sin, Cos, Tan functions, decimals and PI are allowed
        validChars = set("sincostanpi.")
        foundLeftParan = False
        validOutput = True
        functions = ("sin", "cos", "tan")

        if exp.count("(") != exp.count(")"):
            output = "Error: Mismatched parantheses!"
            print(output)
            return output

        # Tokenize the expression char by char
        for i in exp:
            # Store chars to see if they're number, function or constant 
            if i.isdigit() or i in validChars:
                tempString += i

            # Functions are handled here
            elif tempString in functions:
                stack.append(tempString)

            # Operators are handled here
            elif is_op(i):
                # Token transition from number to operator. Get the number!
                if len(tempString) > 0:
                    if tempString == "pi":
                        tempString = math.pi
                    output.append(float(tempString))
                    tempString = ""

                # Find what operator it is
                op = find(i)
                
                # Remove operators from stack onto output according to
                # their associativity and precedence.
                # Parans need to be handled separately, see below.
                while len(stack) > 0 and i != "(" and i != ")" and \
                      ((op.ass == "l" and (op.pre <= find(stack[-1]).pre)) or \
                       (op.ass == "r" and (op.pre < find(stack[-1]).pre))):
                    output.append(stack.pop())

                # Push the operator onto stack, unless it's right paran.
                # Because it means the end of precedence, so whatever was
                # inside those parans, they should be treated carefully
                if i != ")":
                    stack.append(i)

                # Ok, that means we've come to an end, the stack is probably
                # stuffed up too much, so it's time put them in output.
                elif i == ")":
                    while len(stack) > 0 and stack[-1] != "(":
                        output.append(stack.pop())
                        
                    # Thank you dear left paran. You've served your purpose.
                    # It was a pleasure to work with you, but there is no need
                    # for you in RPN. You may go now!
                    if len(stack) > 0 and stack[-1] == "(":
                        stack.pop()
                        foundLeftParan = True

                    # And now for something completely (un)expected!
                    if len(stack) == 0 and not foundLeftParan:
                        output = "Error: Mismatched parantheses!"
                        validOutput = False
                        break

            # Either users didn't read the instructions or they're delibaretely
            # putting invalid chars in input! Go play with something else!
            else:
                output = "Invalid input!"
                validOutput = False
                break

        # Remaining tokens (if any) are added to output
        if len(tempString) > 0 and validOutput:
            if tempString == "pi":
                tempString = math.pi
            output.append(float(tempString))

        # Remaining operators (if any) in the stack are added to the output.
        while len(stack) > 0:
            if stack[-1] == "(" or stack[-1] == ")":
                output = "Invalid input!"
                break
            if validOutput:
                output.append(stack.pop())
        
        return output