OpenRAM/compiler/pin_layout.py

from vector import vector
from tech import layer

class pin_layout:
    """
    A class to represent a rectangular design pin. It is limited to a
    single shape.
    """

    def __init__(self, name, rect, layer_name_num):
        self.name = name
        # repack the rect as a vector, just in case
        if type(rect[0])==vector:
            self.rect = rect
        else:
            self.rect = [vector(rect[0]),vector(rect[1])]
        # if it's a layer number look up the layer name. this assumes a unique layer number.
        if type(layer_name_num)==int:
            self.layer = layer.keys()[layer.values().index(layer_name_num)]
        else:
            self.layer=layer_name_num

    def __str__(self):
        """ override print function output """
        return "({} layer={} ll={} ur={})".format(self.name,self.layer,self.rect[0],self.rect[1])

    def __repr__(self):
        """ override print function output """
        return "({} layer={} ll={} ur={})".format(self.name,self.layer,self.rect[0],self.rect[1])

    def height(self):
        """ Return height. Abs is for pre-normalized value."""
        return abs(self.rect[1].y-self.rect[0].y)
    
    def width(self):
        """ Return width. Abs is for pre-normalized value."""
        return abs(self.rect[1].x-self.rect[0].x)

    def normalize(self):
        """ Re-find the LL and UR points after a transform """
        (first,second)=self.rect
        ll = vector(min(first[0],second[0]),min(first[1],second[1]))
        ur = vector(max(first[0],second[0]),max(first[1],second[1]))
        self.rect=[ll,ur]
        
    def transform(self,offset,mirror,rotate):
        """ Transform with offset, mirror and rotation to get the absolute pin location. 
        We must then re-find the ll and ur. The master is the cell instance. """
        (ll,ur) = self.rect
        if mirror=="MX":
            ll=ll.scale(1,-1)
            ur=ur.scale(1,-1)
        elif mirror=="MY":
            ll=ll.scale(-1,1)
            ur=ur.scale(-1,1)
        elif mirror=="XY":
            ll=ll.scale(-1,-1)
            ur=ur.scale(-1,-1)
            
        if rotate==90:
            ll=ll.rotate_scale(-1,1)
            ur=ur.rotate_scale(-1,1)
        elif rotate==180:
            ll=ll.scale(-1,-1)
            ur=ur.scale(-1,-1)
        elif rotate==270:
            ll=ll.rotate_scale(1,-1)
            ur=ur.rotate_scale(1,-1)

        self.rect=[offset+ll,offset+ur]
        self.normalize()

    def center(self):
        return vector(0.5*(self.rect[0].x+self.rect[1].x),0.5*(self.rect[0].y+self.rect[1].y))

    def cx(self):
        """ Center x """
        return 0.5*(self.rect[0].x+self.rect[1].x)

    def cy(self):
        """ Center y """
        return 0.5*(self.rect[0].y+self.rect[1].y)
    
    # The four possible corners
    def ll(self):
        """ Lower left point """
        return self.rect[0]

    def ul(self):
        """ Upper left point """
        return vector(self.rect[0].x,self.rect[1].y)

    def br(self):
        """ Bottom right point """
        return vector(self.rect[1].x,self.rect[0].y)

    def ur(self):
        """ Upper right point """
        return self.rect[1]
    
    # The possible y edge values 
    def uy(self):
        """ Upper y value """
        return self.rect[1].y

    def by(self):
        """ Bottom y value """
        return self.rect[0].y

    # The possible x edge values
    
    def lx(self):
        """ Left x value """
        return self.rect[0].x
    
    def rx(self):
        """ Right x value """
        return self.rect[1].x
    
    
    # The edge centers
    def rc(self):
        """ Right center point """
        return vector(self.rect[1].x,0.5*(self.rect[0].y+self.rect[1].y))

    def lc(self):
        """ Left center point """
        return vector(self.rect[0].x,0.5*(self.rect[0].y+self.rect[1].y))
    
    def uc(self):
        """ Upper center point """
        return vector(0.5*(self.rect[0].x+self.rect[1].x),self.rect[1].y)

    def bc(self):
        """ Bottom center point """
        return vector(0.5*(self.rect[0].x+self.rect[1].x),self.rect[0].y)