.-Physiologists have devised many models for interpreting water and solute exchange data in whole organs, but the models have typically neglected key aspects of the underlying physiology to present the simplest possible model for a given experimental situation. We have developed a physiologically realistic model of microcirculatory water and solute exchange and applied it to diverse observations of water and solute exchange in the heart. Model simulations are consistent with the results of osmotic weight transient, tracer indicator dilution, and steady-state lymph sampling experiments. The key model features that permit this unification are the use of an axially distributed blood-tissue exchange region, inclusion of a lymphatic drain in the interstitium, and the independent computation of transcapillary solute and solvent fluxes through three different pathways. microcirculation; capillary permeability; osmotic transient; lymph; multiple-indicator dilution PHYSIOLOGISTS ARE INTERESTED in the exchange of material between capillaries and their surrounding tissues because this process is fundamental to the viability of multicellular life. The kinetics of coupled solute-solvent exchange across capillary walls can be described phenomenologically by three parameters: the hydraulic conductivity (L p ), the permeability (P), and the reflection coefficient () (37). The values of these parameters can be determined by several experimental methods, including measurement of the outflow concentration time courses of solutes after a bolus injection of tracers (the multiple-tracer indicator dilution technique), gravimetric or isogravimetric measurements of the response to perturbations of osmotic or hydrostatic pressures (the osmotic transient method), and simultaneous measurements of solute concentrations in lymph and plasma (lymph sampling techniques). Reasonable fits to data from these sources have been obtained with relatively simple analytical methods, like the Crone-Renkin (18, 52) estimate of capillary permeability, the Vargas and Johnson (65) estimate of reflection coefficient, and the "pore-stripping" analysis of Renkin et al. (52a). These analysis methods have enjoyed widespread use in determining transport parameter values from indicator dilution, osmotic transient, and lymph data, respectively.Although mathematically independent, all three phenomenological transport parameters must ultimately arise from the physical and chemical properties of the exchanging solution and the anatomic structures that create the pathways for its exchange across capillary walls. Consequently, hydrodynamic models of solute and fluid movements through the endothelial cell junction, represented as idealized pores in the capillary wall, have been developed to relate the transport parameters to mechanistic quantities such as solute size and diffusion coefficient and pore radius and relative area (12,19,44,48,49). Even though there is no strict correspondence between the idealized pores and actual capillary morphology, pore models have proven...