All properties in PATO

Label Id Description
results in distribution of GOREL_0002003
results in formation of anatomical entity RO_0002297
results in fusion of RO_0012008
results in growth of RO_0002343
results in maturation of RO_0002299 [The relationship that links an entity with a process that results in the progression of the entity over time that is independent of changes in it's shape and results in an end point state of that entity.]
results in morphogenesis of RO_0002298 [The relationship that links an entity with the process that results in the formation and shaping of that entity over time from an immature to a mature state.]
results in movement of RO_0002565 [Holds between p and c when p is locomotion process and the outcome of this process is the change of location of c]
results in organization of RO_0002592 [p results in organization of c iff p results in the assembly, arrangement of constituent parts, or disassembly of c]
results in transport across RO_0002342 [Holds between p and m when p is a transportation or localization process and the outcome of this process is to move c from one location to another, and the route taken by c follows a path that crosses m.]
results in transport along RO_0002341 [Holds between p and l when p is a transportation or localization process and the outcome of this process is to move c from one location to another, and the route taken by c follows a path that is aligned_with l ]
results in transport to from or in RO_0002344
results_in_fission_of GOREL_0002004
ro-eco ro-eco
role of RO_0000081 [a relation between a role and an independent continuant (the bearer), in which the role specifically depends on the bearer for its existence]
scalar_slim scalar_slim
seeAlso seeAlso
sends output to RO_0002486
shorthand shorthand
similar in magnitude relative to RO_0015009 [q1 similar_in_magnitude_relative_to q2 if and only if magnitude(q1) =~ magnitude(q2). Here, magnitude(q) is a function that maps a quality to a unit-invariant scale.]
simultaneous with RO_0002082 [x simultaneous with y iff ω(x) = ω(y) and ω(α ) = ω(α), where α is a function that maps a process to a start point, and ω is a function that maps a process to an end point and '=' indicates the same instance in time.]