All properties in UPHENO

Label Id Description
phenotype of RO_0002201 [inverse of has phenotype]
phenotype_rcn phenotype_rcn
phenotype_slim_wb phenotype_slim_wb
phenotypeslim_cerevisiae phenotypeslim_cerevisiae
phosphorylates RO_0002447
plural form plural_form
plural term PLURAL
plural term PLURAL
positively correlated with RO_0017003 [A relation between entities in which one increases or decreases as the other does the same.]
positively regulated by RO_0002336 [inverse of positively regulates]
positively regulates RO_0002213 [Process(P1) postively regulates process(P2) iff: P1 initiates P2, or P1 increases the the frequency of initiation of P2 or the magnitude or rate of output of P2., x positively regulates y if and only if the progression of x increases the frequency, rate or extent of y, p positively regulates q iff p regulates q, and p increases the rate or magnitude of execution of q.]
positively regulates characteristic RO_0019001 [A relationship that holds between a process and a characteristic in which process (P) positively regulates characteristic (C) iff: P results in an increase in the intensity or magnitude of C.]
possible_exception possible_exception
postaxialmost part of BSPO_0001115
posteriorly connected to posteriorly_connected_to [x posteriorly_connected_to y iff the posterior part of x is connected to y. i.e. x connected_to y and x anterior_to y.]
preaxialmost part of BSPO_0001113
preceded by preceded_by
preceded by BFO_0000062 [X preceded_by Y iff: end(Y) before_or_simultaneous_with start(X)., X preceded_by Y iff: end(Y) before_or_simultaneous_with start(X), x is preceded by y if and only if the time point at which y ends is before or equivalent to the time point at which x starts. Formally: x preceded by y iff ω(y) <= α(x), 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.]
preceded_by preceded_by
precedes BFO_0000063 [x precedes y if and only if the time point at which x ends is before or equivalent to the time point at which y starts. Formally: x precedes y iff ω(x) <= α(y), 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.]