cardioid |
|
is likely misspelled.
has no English definition.
As a noun cardioid
is an epicycloid with exactly one cusp; the plane curve with polar equation
- having a shape supposedly heart-shaped.
As an adjective cardioid
is having this characteristic shape.
cardioid |
caridoid |
As nouns the difference between cardioid and caridoid
is that
cardioid is (geometry) an epicycloid with exactly one cusp; the plane curve with polar equation
- having a shape supposedly heart-shaped while
caridoid is any of various crustaceans related to shrimp.
As adjectives the difference between cardioid and caridoid
is that
cardioid is having this characteristic shape while
caridoid is of or relating to caridoids; being a caridoid.
cardiid |
cardioid |
As nouns the difference between cardiid and cardioid
is that
cardiid is (zoology) any member of the cardiidae while
cardioid is (geometry) an epicycloid with exactly one cusp; the plane curve with polar equation
- having a shape supposedly heart-shaped.
As an adjective cardioid is
having this characteristic shape.
cardioid |
carditid |
As nouns the difference between cardioid and carditid
is that
cardioid is (geometry) an epicycloid with exactly one cusp; the plane curve with polar equation
- having a shape supposedly heart-shaped while
carditid is (zoology) any member of the carditidae.
As an adjective cardioid
is having this characteristic shape.
taxonomy |
cardioid |
As nouns the difference between taxonomy and cardioid
is that
taxonomy is the science or the technique used to make a classification while
cardioid is (geometry) an epicycloid with exactly one cusp; the plane curve with polar equation
- having a shape supposedly heart-shaped.
As an adjective cardioid is
having this characteristic shape.
cardioid |
conchoid |
As nouns the difference between cardioid and conchoid
is that
cardioid is (geometry) an epicycloid with exactly one cusp; the plane curve with polar equation
- having a shape supposedly heart-shaped while
conchoid is (mathematics|geometry) any of a family of curves defined as the locus of points
p'', such that each ''p'' is on a line that passes through a given fixed point ''p'' and intersects a given curve, ''c'', and the distance from ''p'' to the point of intersection with ''c'' is a specified constant (note that for nontrivial cases two such points ''p satisfy the criteria, and the resultant curve has two parts).
As an adjective cardioid
is having this characteristic shape.